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P  h#	 ^P  h#	 œP  h#	 ÚP  h#	 Q  h#	 VQ  h#	 ”Q  h#	 ÒQ  h#	 R  h#	 NR  h#	 ŒR  h#	 ÊR  h#	 S  h#	 FS  h#	 „S  h#	 ÂS  h#	 T  h#	 DT  h#	 …T  h#	 ÆT  h#	 U  h#	 HU  h#	 }U  h#	 ²U  h#	 ïU  h#	 ,V  h#	 iV  h#	 ¦V  h#	 ãV  h#	  W  h#	 PW  h#	 ŠW  h#	 ÄW  h#	 þW  h#	 8X  h#	 ‚X  h#	 ÌX  h#	 Y  h#	 hY  h#	 ¶Y  h#	 Z  h#	 TZ  h#	 £Z  h#	 ðZ  h#	 A[  h#	 ’[  h#	 É[  h#	  \  h#	 ?\  h#	 ~\  h#	 ½\  h#	 ü\  h#	 ;]  h#	 z]  h#	 ©]  h#	 ^  h#	 P^  h#	 Œ^  h#	 È^  h#	 å^  h#	 _  h#	 _  h#	 =_  h#	 Y_  h#	 u_  h#	 ‘_  h#	 ­_  h#	 É_  h#	 å_  h#	 `  h#	 `  h#	 9`  h#	 U`  h#	 q`  h#	 �`  h#	 ¯`  h#	 Î`  h#	 í`  h#	  a  h#	 Sa  h#	 ‰a  h#	 ¿a  h#	 óa  h#	 *b  h#	 ab  h#	 ˜b  h#	 Ìb  h#	 c  h#	 :c  h#	 qc  h#	 £c  h#	 Õc  h#	 d  h#	 :d  h#	 md  h#	  d  h#	 Ód  h#	 e  h#	 9e  h#	 je  h#	 ›e  h#	 Ìe  h#	 ýe  h#	 .f  h#	 _f  h#	 �f  h#	 Áf  h#	 òf  h#	 #g  h#	 Tg  h#	 …g  h#	 ¶g  h#	 çg  h#	 h  h#	 Ih  h#	 }h  h#	 ±h  h#	 åh  h#	 i  h#	 Mi  h#	 �i  h#	 ©i  h#	 Ñi  h#	 j  h#	 1j  h#	 aj  h#	 ‘j  h#	 Áj  h#	 ñj  h#	 k  h#	 Ak  h#	 nk  h#	 ›k  h#	 Èk  h#	 l  h#	 Bl  h#	 ƒl  h#	 Äl  h#	 m  h#	 Gm  h#	 ‰m  h#	 Ëm  h#	 n  h#	 On  h#	 “n  h#	 ½n  h#	 çn  h#	 o  h#	 Ko  h#	 }o  h#	 ¯o  h#	 áo  h#	 p  h#	 Bp  h#	 qp  h#	  p  h#	 “¶  Ð² €½  Ð² ™½  Ð² ²½  Ð² Ç¿  Ð² â¿  Ð² Ì½  Ð² ç½  Ð² ¾  Ð² ¾  Ð² 8¾  Ð² þ¿  Ð² o¾  Ð² S¾  Ð² Ž»  Ð² r»  Ð² V»  Ð² 7»  Ð² »  Ð² ÿº  Ð² àº  Ð² Äº  Ð² ¨º  Ð² ‰º  Ð² mº  Ð² Qº  Ð² 2º  Ð² º  Ð² ú¹  Ð² Û¹  Ð² À¹  Ð² ¥¹  Ð² ‡¹  Ð² m¹  Ð² S¹  Ð² 6¹  Ð² ¹  Ð² ¹  Ð² å¸  Ð² Ë¸  Ð² ±¸  Ð² ”¸  Ð² {¸  Ð² š¼  Ð² ¸¼  Ð² b¸  Ð² F¸  Ð² -¸  Ð² ¸  Ð² |¼  Ð² ø·  Ð² ß·  Ð² Æ·  Ð² ª·  Ð² ‡·  Ð² Œ¾  Ð² ®¾  Ð² Æ¾  Ð² d·  Ð² Þ¾  Ð² :·  Ð² ·  Ð² ç¶  Ð² ö¾  Ð² À  Ð² =À  Ð² ¿  Ð² (¿  Ð² UÀ  Ð² A¿  Ð² 3¼  Ð² mÀ  Ð² …À  Ð² žÀ  Ð² ·À  Ð² ÐÀ  Ð² ªÁ  Ð² [¿  Ð² è»  Ð² êÀ  Ð² Á  Ð²  Á  Ð² ;Á  Ð² VÁ  Ð² Ë»  Ð² qÁ  Ð² �Á  Ð² ý¼  Ð² ½  Ð² 7½  Ð² ®»  Ð² O½  Ð² g½  Ð² Q¶  Ð² v¿  Ð² ‘¿  Ð² ¬¿  Ð² Ó¶  Ð² åÌ  (# <Í  (# ¤Í  (# ùÍ  (# NÎ  (# «Î  (# áÎ  (# Ï  (# (Ø  (# ‚Ø  (# ÖÖ  (# :Þ  (# ,×  (# €×  (# ÆÓ  (# 3Ú  (# ÝÚ  (# +Û  (# …Û  (# ßÛ  (# 2Ü  (# ‘Ü  (# ðÜ  (# AÝ  (# �Ý  (# äÙ  (# æÝ  (# #Ô  (# qÔ  (# ËÔ  (# %Õ  (# ÕØ  (# xÕ  (# eÓ  (# Ó  (# ¦Ò  (# HÒ  (# ÜÑ  (# pÑ  (# ×Õ  (# Ñ  (# ©Ð  (# BÐ  (# çÏ  (# ‰Ú  (# 6Ö  (# ‡Ö  (# ÂÁ  (# 	Â  (# 4Ù  (# “Ù  (# QÂ  (# žÂ  (# ðÂ  (# =Ã  (# �Ã  (# ßÃ  (# 4Ä  (# „Ä  (# ÙÄ  (# (Å  (# wÅ  (# ÒÅ  (# -Æ  (# ˆÆ  (# ãÆ  (# KÇ  (#  Ç  (# ôÇ  (# HÈ  (# ¨È  (# É  (# �Ï  (# :Ï  (# hÉ  (# Î×  (# ÈÉ  (# 5Ê  (# �Ê  (# áÊ  (# 3Ë  (# –Ë  (# æË  (# 6Ì  (# ŽÌ  (# nß  ˜ë Ná  ˜ë á  ˜ë ©Þ  ˜ë  á  ˜ë ˆá  ˜ë ß  ˜ë sá  ˜ë aá  ˜ë +á  ˜ë Êà  ˜ë RÞ  ˜ë ¯à  ˜ë Kà  ˜ë ýÞ  ˜ë à  ˜ë fà  ˜ë ¸ß  ˜ë >á  ˜ë 	â  Ày `æ  Ày Qæ  Ày {â  Ày |å  Ày  æ  Ày Þä  Ày 6â  Ày Îå  Ày -å  Ày �â  Ày åâ  Ày >ä  Ày öã  Ày µá  Ày †ä  Ày ˜ã  Ày :ã  Ày 8æ  Ày Ëá  Ày ¶æ    ?ç    áç    ùæ    tæ    ¢ç    Ìç    ¼ç    Šç    †è  ØÞ Yè  ØÞ nè  ØÞ ôç  ØÞ ;î  8 Bï  8 “ï  8 /ö  8 ô  8 ì  8 Éó  8 Ëë  8 õ  8 ñ  8 Òð  8 �ð  8 5ð  8 éò  8 šè  8 ©ò  8 tö  8 ïí  8 äï  8 ¿ö  8 …í  8 eò  8 Ñô  8 ïõ  8 Šë  8 )ë  8 Mì  8 ³ì  8 ùì  8 ?í  8 Óî  8 Ùè  8 ÷  8 7é  8 &ò  8 wé  8 ·é  8 ‡î  8 qñ  8 Éñ  8 «õ  8 lõ  8 .ó  8 yó  8 Œô  8 Lô  8 ÷é  8 Zê  8 Ÿê  8 äê  8 °ø  ðé ¸ù  ðé ø  ðé >ù  ðé ÷  ðé Ãù  ðé øø  ðé ]÷  ðé gø  ðé ”÷  ðé Ñ÷  ðé  ù  ðé '÷  ðé ‡ù  ðé Tù  ðé nù  ðé Mø  ðé ,û  ˜
 Ýú  ˜
 aû  ˜
 :ú  ˜
 zû  ˜
 ãû  ˜
 Eû  ˜
  ú  ˜
 ú  ˜
 ƒú  ˜
 Ìù  ˜
 æù  ˜
 –û  ˜
 Ëû  ˜
 ¯û  ˜
 Éú  ˜
 û  ˜
 Í Ð‘ /ÿ  Ð‘ €  Ð‘ ±  Ð‘ â  Ð‘ å Ð‘ û Ð‘ Eþ  Ð‘ ­ Ð‘ > Ð‘ Šü  Ð‘ '  Ð‘ 5ü  Ð‘ o Ð‘ ‹ Ð‘ • Ð‘ 3 Ð‘ 
 Ð‘ ¤ Ð‘ ² Ð‘ ‚ Ð‘ S Ð‘  Ð‘ á Ð‘  Ð‘  Ð‘ Û Ð‘ ¸ Ð‘ > Ð‘ ²ü  Ð‘ k Ð‘ Ý Ð‘ - Ð‘ Â Ð‘ {ÿ  Ð‘ ×ÿ  Ð‘ * Ð‘ æý  Ð‘ ‡ý  Ð‘ ê Ð‘ èü  Ð‘ ¡ Ð‘ ãþ  Ð‘ s Ð‘ ª Ð‘ r Ð‘ ï Ð‘ �þ  Ð‘  Ð‘ x Ð‘ Ï Ð‘  Ð‘ 2 Ð‘ ý  Ð‘ V Ð‘ I Ð‘ ôû  Ð‘ ² àf 	 àf d àf ï àf  ˜Ð f ˜Ð õ	 ˜Ð °	 ˜Ð  ˜Ð ¾ ˜Ð 	 ˜Ð ˜
 ˜Ð  ˜Ð § ˜Ð a	 ˜Ð � ˜Ð ¦ ˜Ð F ˜Ð C
 ˜Ð < ˜Ð Ð
 ˜Ð ñ ˜Ð 3ë ðe ¹ê ðe Hê ðe Ñé ðe `é ðe ïè ðe ~è ðe è ðe Šç ðe ëÁ ðe Ô. ðe x/ ðe ¿/ ðe 0 ðe b0 ðe  0 ðe Þ0 ðe $1 ðe x1 ðe ¶1 ðe ô1 ðe :2 ðe œ2 ðe è2 ðe 43 ðe ÀÉ ðe 4= ðe xK ðe L ðe ŠL ðe M ðe ŠM ðe üM ðe nN ðe êN ðe \O ðe ÎO ðe JP ðe ¼P ðe .Q ðe ªQ ðe R ðe ŽR ðe S ðe ˆS ðe  T ðe ˆ3 ðe ³3 ðe FÉ ðe ÕÈ ðe ^È ðe íÇ ðe |Ç ðe Ç ðe Ö3 ðe #4 ðe `4 ðe �4 ðe à4 ðe /5 ðe n5 ðe ­5 ðe šÆ ðe Æ ðe |T ðe ò5 ðe F6 ðe z6 ðe ÝÞ ðe ÀÞ ðe æ6 ðe 7 ðe îT ðe `U ðe ê– ðe åU ðe `V ðe ÛV ðe WW ðe ÉW ðe +— ðe ;X ðe _— ðe ·X ðe “— ðe )Y ðe Ä— ðe õ— ðe ¦Þ ðe >7 ðe l7 ðe ’7 ðe ý7 ðe R8 ðe §8 ðe 9 ðe h9 ðe ¶9 ðe : ðe Z: ðe Á: ðe ; ðe c; ðe ¼; ðe R< ðe j= ðe —= ðe ˜ ðe O˜ ðe š˜ ðe Ó˜ ðe ™ ðe E™ ðe ~™ ðe é; ðe Òü ðe ·™ ðe ¾ ðe Ú ðe ò ðe 
 ðe " ðe È= ðe ]Å ðe ‘Ô ðe ðÄ ðe ›Y ðe Z ðe ‡Z ðe øZ ðe u[ ðe è[ ðe ö™ ðe :š ðe "< ðe sš ðe ¬š ðe îš ðe '› ðe `› ðe §› ðe [\ ðe î\ ðe w] ðe  ^ ðe Œ^ ðe _ ðe �_ ðe ` ðe ¤` ðe ƒÄ ðe Ä ðe ðÖ ðe ^! ðe À› ðe M½ ðe ‡Ÿ ðe ÛŸ ðe (  ðe j½ ðe ¹½ ðe ö½ ðe �Þ ðe É ðe Ú› ðe ÷› ðe Fœ ðe ƒœ ðe Àœ ðe ýœ ðe 3¾ ðe p¾ ðe ­¾ ðe ð¾ ðe 8¿ ðe ¢ ðe å ðe ( ðe k ðe ¶ ðe  ðe ? ðe y ðe » ðe 
 ðe )a ðe �a ðe b ðe qb ðe çb ðe Sc ðe ¿c ðe 3d ðe �d ðe e ðe {e ðe åe ðe Of ðe Äf ðe /g ðe šg ðe h ðe €h ðe îh ðe bi ðe Ìi ðe 6j ðe ªj ðe k ðe ~k ðe òk ðe \l ðe Æl ðe :m ðe ¤m ðe n ðe ‚n ðe ìn ðe Vo ðe Êo ðe 4p ðe žp ðe q ðe |q ðe D ðe ~ ðe À ðe  ðe e ðe u¿ ðe »¿ ðe ø¿ ðe 5À ðe ­ ðe õ ðe E  ðe ©Ã ðe <Ã ðe �! ðe Ä! ðe æq ðe Kr ðe ¦r ðe s ðe fs ðe Ás ðe t ðe „t ðe ât ðe @u ðe ¥u ðe  v ðe [v ðe Àv ðe w ðe vw ðe àw ðe @x ðe  x ðe y ðe `y ðe »y ðe &z ðe ‡z ðe èz ðe M{ ðe ¨{ ðe | ðe h| ðe Ã| ðe J" ðe d" ðe ê" ðe €À ðe ¼À ðe ÏÂ ðe Âž ðe bÂ ðe ž ðe Å� ðe }� ðe :� ðe gü ðe ü ðe ëÔ ðe Î  ðe FÞ ðe Þ ðe ÔÝ ðe ’Ý ðe YÝ ðe  Ý ðe ÜÜ ðe �Ü ðe dÜ ðe +Ü ðe òÛ ðe ¹Û ðe ôû ðe Îû ðe ¢û ðe |û ðe Hû ðe û ðe ÷ú ðe Ñú ðe Ÿú ðe vú ðe Pú ðe *ú ðe õù ðe Àù ðe ‹ù ðe Vù ðe !ù ðe ìø ðe ·ø ðe ~ø ðe Hø ðe ø ðe Þ÷ ðe §÷ ðe r÷ ðe ÷ ðe ¾ö ðe ^ö ðe ö ðe ¥õ ðe Kõ ðe ñô ðe } ðe v} ðe ¬} ðe â} ðe !~ ðe {~ ðe ³~ ðe ë~ ðe , ðe „ ðe º ðe ð ðe /€ ðe ‡€ ðe ½€ ðe ó€ ðe 2� ðe ‹� ðe Â� ðe ù� ðe 9‚ ðe •‚ ðe Ï‚ ðe 	ƒ ðe Lƒ ðe ¤ƒ ðe Úƒ ðe „ ðe O„ ðe §„ ðe Ý„ ðe … ðe R… ðe ª… ðe à… ðe † ðe U† ðe ­† ðe ã† ðe ‡ ðe X‡ ðe °‡ ðe æ‡ ðe ˆ ðe [ˆ ðe ³ˆ ðe éˆ ðe ‰ ðe ^‰ ðe ¶‰ ðe ì‰ ðe "Š ðe ”ô ðe :ô ðe àó ðe wó ðe ó ðe ¥ò ðe <ò ðe Óñ ðe jñ ðe ñ ðe ”ð ðe *ð ðe Áï ðe Xï ðe íî ðe „î ðe  î ðe í ðe ÷ì ðe …ì ðe ì ðe KÕ ðe ¥Õ ðe €Û ðe aŠ ðe ¤ë ðe [> ðe /© ðe Ÿ© ðe ª ðe ™ª ðe « ðe ®Š ðe äŠ ðe ‹ ðe 2‹ ðe _‹ ðe •‹ ðe ¼‹ ðe ã‹ ðe Œ ðe IŒ ðe sŒ ðe �Œ ðe ÇŒ ðe ÷Œ ðe 9� ðe l� ðe Ÿ� ðe Ò� ðe Ž ðe AŽ ðe hŽ ðe �Ž ðe ¼Ž ðe òŽ ðe � ðe @� ðe m� ðe ¨� ðe Ô� ðe  � ðe ,� ðe ^� ðe ¢� ðe ×� ðe ‘ ðe A‘ ðe |‘ ðe ²‘ ðe Ù‘ ðe  ’ ðe -’ ðe i’ ðe –’ ðe Ã’ ðe ð’ ðe #“ ðe Y“ ðe €“ ðe §“ ðe Ô“ ðe 
” ðe 1” ðe X” ðe ž« ðe ¬ ðe r¬ ðe Û¬ ðe D­ ðe ÿÕ ðe ®­ ðe ® ðe „® ðe í® ðe V¯ ðe ¿¯ ðe /â ðe óá ðe …” ðe Ÿ” ðe ç” ðe (° ðe ‘° ðe ý” ðe ÛÚ ðe ÂÚ ðe (• ðe U• ðe ƒ• ðe Ö ðe OÖ ðe œÚ ðe †Ö ðe »Ö ðe vÚ ðe JÚ ðe $Ú ðe ¤• ðe E ðe å< ðe : ðe Ž ðe ç ðe + ðe o ðe » ðe  ðe h ðe È• ðe ú° ðe ´ ðe   ðe T ðe £ ðe Ý ðe  ðe î• ðe – ðe T± ðe ®± ðe ² ðe e² ðe ¿² ðe ³ ðe x³ ðe Ø³ ðe 2´ ðe ðÙ ðe ÅÙ ðe ŸÙ ðe yÙ ðe GÙ ðe Ù ðe øØ ðe Œ´ ðe §´ ðe Ü´ ðe µ ðe Hµ ðe }µ ðe ³µ ðe ìµ ðe !¶ ðe V¶ ðe ‹¶ ðe À¶ ðe õ¶ ðe *· ðe >– ðe g– ðe Y ðe ¨ ðe â ðe  ðe ^ ðe ­ ðe ç ðe ! ðe c ðe ² ðe ì ðe & ðe h ðe · ðe ñ ðe + ðe ‘– ðe m ðe Â ðe  ðe ÒØ ðe B ðe ‚ ðe Ê ðe $ ðe i ðe _· ðe …· ðe «· ðe Ô· ðe ¸ ðe ,¸ ðe R¸ ðe }¸ ðe ±¸ ðe ×¸ ðe ¹ ðe # ðe )¹ ðe r> ðe ® ðe ó ðe ¼– ðe ô> ðe @ ðe � ðe l? ðe ä? ðe �Ø ðe hØ ðe 3Ø ðe \@ ðe Ê@ ðe 8A ðe °A ðe ¨á ðe ká ðe .á ðe èà ðe «à ðe cà ðe  à ðe ãß ðe ¦ß ðe iß ðe ,ß ðe þ× ðe ! ðe O¹ ðe B ðe ŒB ðe C ðe h¹ ðe É× ðe ”× ðe _× ðe &× ðe rC ðe àC ðe w# ðe R# ðe 8# ðe # ðe ›Á ðe NÁ ðe úÀ ðe `Ð ðe ÷Ï ðe ŽÏ ðe !Ï ðe ·Î ðe NÎ ðe åÍ ðe zÍ ðe Í ðe ÉÐ ðe 2Ñ ðe ›Ñ ðe Ò ðe mÒ ðe ÇÒ ðe !Ó ðe ~Ó ðe ØÓ ðe 2Ô ðe �Ì ðe Ì ðe „Ë ðe XD ðe Ë ðe š# ðe µ# ðe Ð# ðe ë# ðe ¢Ê ðe ÆD ðe 4E ðe ¬E ðe F ðe ˆF ðe $ ðe  G ðe nG ðe ÜG ðe TH ðe ÂH ðe 0I ðe ¨I ðe J ðe „J ðe ÜJ ðe *K ðe ÊÅ ðe = ðe ” ðe Î ðe  ðe Ÿ ðe IŸ ðe J ðe 1Ê ðe ?$ ðe g$ ðe ¦$ ðe þ$ ðe  % ðe >% ðe \% ðe z% ðe ˜% ðe þ% ðe N& ðe ž& ðe ö& ðe J' ðe ˆ' ðe Æ' ðe ( ðe `( ðe ž( ðe Ü( ðe ") ðe v) ðe ´) ðe ò) ðe 8* ðe Œ* ðe Ê* ðe + ðe N+ ðe ¨+ ðe ì+ ðe 0, ðe |, ðe Û, ðe $- ðe m- ðe ¾- ðe . ðe P. ðe Ž. ðe 1/ ðe …ž ðe =ç ðe Ðæ ðe cæ ðe öå ðe ‰å ðe å ðe ¯ä ðe Bä ðe Õã ðe ^ã ðe ºü ðe ¹ ðe Â¹ ðe º ðe Fº ðe 5Û ðe º ðe ¸º ðe ñº ðe *» ðe i» ðe ­» ðe æ» ðe ¼ ðe a¼ ðe š¼ ðe x  ðe ï  ðe \¡ ðe É¡ ðe 6¢ ðe £¢ ðe £ ðe }£ ðe ê£ ðe Ó¼ ðe W¤ ðe òÚ ðe ½ ðe 3½ ðe  ðe …< ðe ¤¤ ðe ã ðe Áâ ðe mâ ðe '¥ ðe ˜¥ ðe 	¦ ðe z¦ ðe ë¦ ðe b§ ðe Ó§ ðe M¨ ðe ¾¨ ðe Hž ðe F> ðe ý ¸1$ þ ¸1$ Óý ¸1$ ùü ¸1$ rý ¸1$ 0þ ¸1$ Þü ¸1$ =þ `% iþ `%  (% åþ (% Aÿ (% &ÿ (% m (% À (%  (% ¬ (% ] (% Çÿ (%   (% ^  (% ¸  (%  (% i (% ÿ (% ‘ (% L (% / (% Ï (% §þ (% ² (% ð (% Ðþ (% �þ (% mÿ (% � ˆ^& Ä ˆ^& L ˆ^&  ˆ^& ¦ ˆ^& ± ˆ^& l ˆ^& ™ ˆ^& j ð°& © ð°& j ð°& • ð°& ² ð°& ( ð°& Å ð°& Ú ð°& , ð°& D ð°& ] ð°& � ð°& ¦ ð°& ¼ ð°& Ò ð°& ö ð°&  ð°& 2 ð°& L ð°& M ð°& Ð ð°& 	 ð°& Æ ð°& Á ø^' E HW) � HW) + HW) Ì	 HW) y HW) ~ HW) â HW)  HW) ˆ HW) V HW) ú HW) » HW) · HW) † HW) ª HW) ž	 HW) e HW) U HW) ‡ HW) x HW) ; HW) ÷ HW) ë HW) f HW) ¨ HW) m	 HW)  HW) F	 HW) ™ HW) â HW) 	 HW) ‹ HW) ? HW) î HW) ý HW) ¬ HW)  HW) ~ HW)  
 HW) ó	 HW) h HW) Á HW)  HW) + HW) è HW) Ú HW) ˆ
 HW) Ý
 HW) ” HW) Û HW) K HW) J
 HW) P HW)  HW) ¼ HW) & HW) L HW) 3 HW) Ï HW) ! HW) / HW) W HW) 2 HW) Ü HW)  HW)  ˜X,  ˜X, - ˜X, ‚! ˜X, ` ˜X, ² ˜X,  ˜X, À ˜X, È ˜X, ¢ ˜X, ó ˜X, f ˜X, = ˜X, ª! ˜X, w ˜X, ’ ˜X, Â ˜X, ! ˜X, Æ ˜X, „ ˜X, I ˜X,  ˜X, / ˜X, w ˜X, 0 ˜X, \ ˜X, ñ ˜X, ž ˜X,  ˜X,  ˜X, š! ˜X, *! ˜X, U! ˜X, [  ˜X, 0  ˜X, ú ˜X, Ø  ˜X, ’ ˜X,   ˜X, ­  ˜X, î ˜X,  ˜X, F ˜X,  ˜X, í ˜X, @ ˜X, x ˜X, I ˜X, ´ ˜X, ˆ  ˜X, ë ˜X, r ˜X, ¨ ˜X, Œ ˜X, I$  Ý- þ%  Ý- w$  Ý- Ä"  Ý- µ(  Ý- æ#  Ý- Ç#  Ý- ¨#  Ý- L+  Ý- $  Ý- Þ%  Ý- Z+  Ý- :*  Ý- ¼*  Ý- &  Ý- (  Ý- ª"  Ý- P)  Ý- M%  Ý- )%  Ý- %  Ý- ¾$  Ý- Å)  Ý- 4(  Ý- @&  Ý- ¼'  Ý- è*  Ý- ‰#  Ý- ÷*  Ý- X*  Ý- !*  Ý- "  Ý- C+  Ý- „)  Ý- Õ&  Ý- Î(  Ý- À&  Ý- ¹!  Ý- k)  Ý- ]"  Ý- 8'  Ý- z'  Ý- Ô*  Ý- ì(  Ý- {*  Ý- Þ"  Ý- (+  Ý- ì&  Ý- 7+  Ý- ¦%  Ý- *  Ý- B#  Ý- q%  Ý- )  Ý- +  Ý- q&  Ý- Z(  Ý- …(  Ý- ¢)  Ý- ¾+ Ž2 , Ž2 m+ Ž2 ¯, Ž2 n, Ž2 -  Â2 0-  Â2 Ü,  Â2 Ç,  Â2 @/ Ð3 ¦9 Ð3 X8 Ð3 Í6 Ð3 7 Ð3 3 Ð3 ·8 Ð3 ¼7 Ð3 I7 Ð3 ³/ Ð3 1 Ð3 Q1 Ð3 Û0 Ð3 ¯0 Ð3 ~0 Ð3 0 Ð3 s8 Ð3 Ü7 Ð3 Õ1 Ð3 �7 Ð3 ­2 Ð3 T2 Ð3 3 Ð3 *9 Ð3 è4 Ð3 v5 Ð3 u6 Ð3 ¾. Ð3 A3 Ð3 ñ1 Ð3 /5 Ð3  8 Ð3 5 Ð3 ,1 Ð3 ;- Ð3 “8 Ð3 [- Ð3 u- Ð3 ñ- Ð3 >4 Ð3 v4 Ð3 µ1 Ð3 v1 Ð3 4 Ð3 M. Ð3 Ä9 Ð3 Ò3 Ð3 N9 Ð3 6 Ð3 [3 Ð3 ¢1 Ð3 §5 Ð3 9 Ð3 Ü9 84 
: 84 ": 84 ; HJ4 1: HJ4 w: HJ4 Ð: HJ4 < Hž4 &< Hž4 h< Hž4 :< Hž4 ‘; Hž4 `; Hž4 |< Hž4 /; Hž4 }; Hž4 ¶; Hž4 Ù; Hž4 J< Hž4 L; Hž4 :• H5 Í• H5 – H5 l– H5 #Ô H5 &D H5 sD H5 ÍD H5 ‡[ H5 Ô H5 ûÓ H5 ¯[ H5 �² H5 E H5 SE H5 ¦ H5 a¦ H5 ¤¦ H5 ç¦ H5 § H5 a§ H5 Ï[ H5 ý[ H5 ŸE H5 £§ H5 ãÓ H5 
² H5 3\ H5 “± H5 æ§ H5 )¨ H5 f¨ H5 �\ H5 °¨ H5 ù¨ H5 C© H5 ¤\ H5 ] H5 †] H5 ò] H5 t^ H5 ì^ H5 d_ H5 å_ H5 \` H5 Ó` H5 Ua H5 Ía H5 Eb H5 Çb H5 ?c H5 ·c H5 -d H5 ™d H5 e H5 ‡e H5 ÿe H5 wf H5 øf H5 og H5 æg H5 hh H5 àh H5 Xi H5 Úi H5 Rj H5 Êj H5 �© H5 "k H5 Ê© H5 pk H5 ª H5 ¾k H5 :l H5 ¬l H5 m H5 §m H5 &n H5 ¥n H5 -o H5 «o H5 )p H5 ²p H5 1q H5 °q H5 9r H5 ¸r H5 7s H5 ³s H5 %t H5 —t H5  u H5 Ÿu H5 v H5 ¦v H5 $w H5 ¢w H5 +x H5 ªx H5 )y H5 ²y H5 1z H5 °z H5 2{ H5 ª{ H5 "| H5 ±| H5 6} H5 »} H5 I~ H5 Í~ H5 Q H5 à H5 e€ H5 ê€ H5 y� H5 þ� H5 ƒ‚ H5 ƒ H5 }ƒ H5 õƒ H5 „„ H5 	… H5 Ž… H5 † H5  † H5 $‡ H5 ³‡ H5 8ˆ H5 ½ˆ H5 L‰ H5 Ñ‰ H5 ]ª H5 §ª H5 ñª H5 4« H5 „« H5 Ó« H5 #¬ H5 s¬ H5 ¶¬ H5 ­ H5 U­ H5 ¥­ H5 ± H5 ¦° H5 ;° H5 Ä¯ H5 M¯ H5 ×® H5 `® H5 õ­ H5 VŠ H5 úE H5 ±Š H5 _Ó H5 ÛÒ H5 XÒ H5 ÔÑ H5 ]Ñ H5 ÙÐ H5 UÐ H5 ÒÏ H5 NÏ H5 ×Î H5 YÎ H5 ÛÍ H5 ^Í H5 àÌ H5 oÌ H5 ñË H5 sË H5 öÊ H5 xÊ H5 Ê H5 ºÉ H5 CÉ H5 ÌÈ H5 VÈ H5 ßÇ H5 tÇ H5 ýÆ H5 †Æ H5 Æ H5 ™Å H5 .Å H5 ¼– H5 '— H5 ž— H5 ˜ H5 ‹˜ H5 ™ H5 m™ H5 ä™ H5 Zš H5 Ñš H5 H› H5 •› H5 œ H5 „œ H5 � H5 � H5 ý� H5 nž H5 ìž H5 iŸ H5 çŸ H5 e  H5 Ü  H5 `¡ H5 ã¡ H5 g¢ H5 ë¢ H5 b£ H5 æ£ H5 i¤ H5 í¤ H5 ¿ H5 Ü¾ H5 š¾ H5 W¾ H5  ¾ H5 Ý½ H5 š½ H5 X½ H5 ½ H5 Þ¼ H5 ª¼ H5 ÅŠ H5 >F H5 ßŠ H5 ‚F H5 (‹ H5 p‹ H5 ¶‹ H5 ÏF H5 Ì‹ H5 í‹ H5 ÞÄ H5 *G H5 nG H5 ²G H5 Å¼ H5 Œ H5 ;Œ H5 oŒ H5 ¢Œ H5 ÕŒ H5 	� H5 =� H5 q� H5 ŽÄ H5 q¥ H5 ?Ä H5 ïÃ H5 ¬Ã H5 \Ã H5 Ã H5 ½Â H5 mÂ H5 *Â H5 ¥� H5 Ñ� H5 Œ¥ H5 ¥¥ H5 Ü¥ H5 ÿG H5 &¼ H5 ¢» H5 » H5 ›º H5 ,Ô H5 $º H5  ¹ H5 ¹ H5 ™¸ H5 bH H5  H H5 ÞH H5 "I H5 mI H5 ¸I H5 	J H5 SJ H5 �J H5 íJ H5 8K H5 ƒK H5 ÔK H5 L H5 jL H5 »L H5 ùL H5 7M H5 {M H5 ÆM H5 N H5 bN H5 ¬N H5 öN H5 FO H5 ‘O H5 ÜO H5 -P H5 xP H5 ÃP H5 ¸ H5 ž· H5 Q H5 XQ H5 œQ H5 èQ H5 9R H5 ŠR H5 ãR H5 3S H5 ƒS H5 ÛS H5 ,T H5 }T H5 ÖT H5 'U H5 xU H5 ÑU H5 V H5 YV H5 ¥V H5 öV H5 GW H5  W H5 ðW H5 @X H5 ˜X H5 éX H5 :Y H5 “Y H5 äY H5 5Z H5  · H5 ŽZ H5 ý� H5 àÁ H5 –Á H5 MÁ H5 Á H5 8Ž H5 ÆÀ H5 |À H5 2À H5 é¿ H5 Ÿ¿ H5 b¿ H5 lŽ H5 £Ž H5 æŽ H5 (� H5 k� H5 ®� H5 å� H5 (� H5 j� H5 ­� H5 ÏZ H5 ¢¶ H5 %¶ H5 §µ H5 6µ H5 ¸´ H5 :´ H5 ½³ H5 ?³ H5 Î² H5 <Ô H5 ‡< H5 Ö< H5 = H5 F= H5 ‡= H5 â= H5 &> H5 j> H5 ·> H5 ? H5 T? H5 —? H5 [ H5 b[ H5 ã? H5 >@ H5 ‚@ H5 Æ@ H5 A H5 nA H5 ²A H5 öA H5 CB H5 ’B H5 ÊB H5 C H5 CC H5 žC H5 âC H5 ð� H5 -‘ H5 w‘ H5 À‘ H5 
’ H5 T’ H5 ‘’ H5 Û’ H5 $“ H5 n“ H5 ¸“ H5 û“ H5 K” H5 š” H5 ê” H5 }• H5 �Ô ð@9 YÔ ð@9 ÍÔ ð@9 …× `: 8× `: ðÖ `: ¥Ö `: YÖ `: Ö `: ÇÕ `: ~Õ `: kÕ `: %Õ `: ¾Ø `: ÖØ `: çØ `: òØ `: ûØ `: oØ `: åÔ `: Ø `: Ð× `: ~% œ; Ù œ; *Ù œ; GÙ œ; dÙ œ; ˆÙ œ; ¬Ù œ; ÐÙ œ; ôÙ œ; Ú œ; <Ú œ; `Ú œ; „Ú œ; ¨Ú œ; ÌÚ œ; Û œ; %Û œ; EÛ œ; åÛ œ; WÜ œ; ÉÜ œ; ;Ý œ; âÝ œ; [Þ œ; ÔÞ œ; Mß œ; à œ; ‹à œ; á œ; ›á œ; Jâ œ; Ëâ œ; Lã œ; Íã œ; �ä œ; å œ; �å œ; æ œ; Ëæ œ; Uç œ; ßç œ; iè œ; )é œ; »é œ; Mê œ; ßê œ; ±ë œ; Uì œ; ùì œ; �í œ; eî œ; ÿî œ; ™ï œ; 3ð œ;  ñ œ; Ÿñ œ; >ò œ; Ýò œ; ƒó œ; ûó œ; sô œ; ëô œ; ›õ œ; ö œ; Ÿö œ; !÷ œ; Ô÷ œ; Yø œ; Þø œ; cù œ; ú œ; ›ú œ;  û œ; ¥û œ; Xü œ; Ýü œ; bý œ; çý œ; ,þ œ; qþ œ; ¶þ œ; þþ œ; Fÿ œ; Žÿ œ; ïÿ œ; P  œ; ±  œ;  œ; u œ; × œ; 9 œ; › œ; ý œ; > œ; d œ; Š œ; ª œ; ¿ œ; â œ; ) œ; C œ; ‹ œ; ¡ œ; Ó œ;  œ; 7 œ; i œ; › œ; ä œ; - œ; y œ; Â œ;  œ; \ œ; ¼ œ;  œ; s œ; ¨ œ; Ý œ; 	 œ; G	 œ; |	 œ; Ç	 œ; 
 œ; t
 œ; Ì
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DeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_E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NInvokerSSE2E __ZTIN2cv10opt_SSE4_119resizeNNInvokerSSE4E __ZTSN2cv10opt_SSE4_119resizeNNInvokerSSE2E __ZTSN2cv10opt_SSE4_119resizeNNInvokerSSE4E __ZTVN2cv10opt_SSE4_119resizeNNInvokerSSE2E __ZTVN2cv10opt_SSE4_119resizeNNInvokerSSE4E ___clang_call_terminate __ZN2cv18calcHarrisLine_AVXEPKfPfdi __ZN2cv23calcMinEigenValLine_AVXEPKfPfi __ZN2cv27cornerEigenValsVecsLine_AVXEPKfS1_Pfi __ZN2cv7opt_AVX10accW_simd_EPKdPdPKhiid __ZN2cv7opt_AVX10accW_simd_EPKfPdPKhiid __ZN2cv7opt_AVX10accW_simd_EPKfPfPKhiid __ZN2cv7opt_AVX10accW_simd_EPKhPdS2_iid __ZN2cv7opt_AVX10accW_simd_EPKhPfS2_iid __ZN2cv7opt_AVX10accW_simd_EPKtPdPKhiid __ZN2cv7opt_AVX10accW_simd_EPKtPfPKhiid __ZN2cv7opt_AVX11acc_avx_32fEPKfPfPKhii __ZN2cv7opt_AVX11acc_avx_64fEPKdPdPKhii __ZN2cv7opt_AVX12accSqr_simd_EPKdPdPKhii __ZN2cv7opt_AVX12accSqr_simd_EPKfPdPKhii __ZN2cv7opt_AVX12accSqr_simd_EPKfPfPKhii __ZN2cv7opt_AVX12accSqr_simd_EPKhPdS2_ii __ZN2cv7opt_AVX12accSqr_simd_EPKhPfS2_ii __ZN2cv7opt_AVX12accSqr_simd_EPKtPdPKhii __ZN2cv7opt_AVX12accSqr_simd_EPKtPfPKhii __ZN2cv7opt_AVX12accW_avx_32fEPKfPfPKhiid __ZN2cv7opt_AVX12accW_avx_64fEPKdPdPKhiid __ZN2cv7opt_AVX12acc_general_IddEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_IfdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_IffEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_IhdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_IhfEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_ItdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX12acc_general_ItfEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX13accProd_simd_EPKdS2_PdPKhii __ZN2cv7opt_AVX13accProd_simd_EPKfS2_PdPKhii __ZN2cv7opt_AVX13accProd_simd_EPKfS2_PfPKhii __ZN2cv7opt_AVX13accProd_simd_EPKhS2_PdS2_ii __ZN2cv7opt_AVX13accProd_simd_EPKhS2_PfS2_ii __ZN2cv7opt_AVX13accProd_simd_EPKtS2_PdPKhii __ZN2cv7opt_AVX13accProd_simd_EPKtS2_PfPKhii __ZN2cv7opt_AVX13accW_general_IddEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_IfdEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_IffEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_IhdEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_IhfEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_ItdEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX13accW_general_ItfEEvPKT_PT0_PKhiidi __ZN2cv7opt_AVX14accSqr_avx_32fEPKfPfPKhii __ZN2cv7opt_AVX14accSqr_avx_64fEPKdPdPKhii __ZN2cv7opt_AVX14acc_avx_32f64fEPKfPdPKhii __ZN2cv7opt_AVX15accProd_avx_32fEPKfS2_PfPKhii __ZN2cv7opt_AVX15accProd_avx_64fEPKdS2_PdPKhii __ZN2cv7opt_AVX15accSqr_general_IddEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_IfdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_IffEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_IhdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_IhfEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_ItdEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accSqr_general_ItfEEvPKT_PT0_PKhiii __ZN2cv7opt_AVX15accW_avx_32f64fEPKfPdPKhiid __ZN2cv7opt_AVX16accProd_general_IddEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_IfdEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_IffEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_IhdEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_IhfEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_ItdEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX16accProd_general_ItfEEvPKT_S4_PT0_PKhiii __ZN2cv7opt_AVX17accSqr_avx_32f64fEPKfPdPKhii __ZN2cv7opt_AVX18accProd_avx_32f64fEPKfS2_PdPKhii __ZN2cv7opt_AVX9acc_simd_EPKdPdPKhii __ZN2cv7opt_AVX9acc_simd_EPKfPdPKhii __ZN2cv7opt_AVX9acc_simd_EPKfPfPKhii __ZN2cv7opt_AVX9acc_simd_EPKhPdS2_ii __ZN2cv7opt_AVX9acc_simd_EPKhPfS2_ii __ZN2cv7opt_AVX9acc_simd_EPKtPdPKhii __ZN2cv7opt_AVX9acc_simd_EPKtPfPKhii __ZN2cv14RowVec_32f_AVXEPKfS1_Pfiii __ZN2cv26SymmColumnVec_32f_Symm_AVXEPPKfS1_Pffii __ZN2cv28SymmColumnVec_32f_Unsymm_AVXEPPKfS1_Pffii __ZN2cv8opt_AVX219warpAffineBlocklineEPiS1_PsS2_iii __ZN2cv8opt_AVX214resizeNN2_AVX2ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv8opt_AVX214resizeNN4_AVX2ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv8opt_AVX219resizeNNInvokerAVX2D0Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX2D1Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX2D2Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D0Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D1Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D2Ev __ZNK2cv8opt_AVX219resizeNNInvokerAVX2clERKNS_5RangeE __ZNK2cv8opt_AVX219resizeNNInvokerAVX4clERKNS_5RangeE __ZTIN2cv8opt_AVX219resizeNNInvokerAVX2E __ZTIN2cv8opt_AVX219resizeNNInvokerAVX4E __ZTSN2cv8opt_AVX219resizeNNInvokerAVX2E __ZTSN2cv8opt_AVX219resizeNNInvokerAVX4E __ZTVN2cv8opt_AVX219resizeNNInvokerAVX2E __ZTVN2cv8opt_AVX219resizeNNInvokerAVX4E ___clang_call_terminate __ZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_  #1/20           1548786592  501   20    100644  61948     `
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ÿÿÿƒ½ÿÿÿ ~H‹…Pÿÿÿ1ÉÇˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½XÿÿÿH�…`ÿÿÿH9Çt,è    ë%H‰Çè    ëH‰Çè    H‰Çè    H‰Çè    I‰ÆH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸L9ïtè    H‹…èþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°þÿÿè    HÇ…èþÿÿ    HÇ…Øþÿÿ    HÇ…Ðþÿÿ    HÇ…Èþÿÿ    HÇ…Àþÿÿ    ƒ½´þÿÿ ~H‹…ðþÿÿ1ÉÇˆ    HÿÁHc•´þÿÿH9Ñ|êH‹½øþÿÿH�… ÿÿÿH9Çtè    ëH‰Çè    H‰Çè    I‰ÆH‹…ˆþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Pþÿÿè    HÇ…ˆþÿÿ    HÇ…xþÿÿ    HÇ…pþÿÿ    HÇ…hþÿÿ    HÇ…`þÿÿ    ƒ½Tþÿÿ ~'H‹…�þÿÿ1É„     Çˆ    HÿÁHc•TþÿÿH9Ñ|êH‹½˜þÿÿH�… þÿÿH9Çtè    L‰÷è    H‰Çè    f�Pè    è     ÿ›º…€ ±    >        >      b   N      `   ^      –   ¦      \   ò   %   @        8  #  ,   –   c     £   Ü  %   ‡            q   –   ‡     z   —     h   ª     c   ½     ^   Ñ     ø   u  K   –   Í  ,   ø   ù  Ø   [   Ñ  Ê   È   ;  N   Š   µ  y   V  I  u   N  Ù  u   F  W     >  i  	   6    É   ”   H  Ø   |      Ê   d   ¤     ^   ì     «   $  z   À  ¹  u   ¸  I  u   °  Ç     ¨       …   #  %   i   H     a  T          l     }  ¨  �   .  Š     ›  æ  k   S  y  u   ð       0    	   (  C     T  É  u   “  Y  u   ‹  é  u   ƒ  g     {  s  (             ÿ›Á‚€€ ¸    y        y   !   Æ   š      ¾  ¦          Á     ì   Þ     ä  ê  	   ß        ¼        ·   /     ²   G     ­   _  .   «   �  .   ©   »  ,   §   ç  .   ¥     ?      w     �   �  /      ô     £      !   ’   !  ¨        É     ×  ï     ý  û  N             ÿ›º…€ ±    >        >      b   N      `   ^      –   ¦      \   ò   %   @        8  #  ,   –   c     £   Ü  %   ‡            t   –   Š     z   š     h   ­     c   À     ^   Ô     ø   x  K   –   Ð  ,   ø   ü  Ø   [   Ô  Ê   È   ;  N   Š   µ  y   V  I  u   N  Ù  u   F  W     >  i  	   6    É   ”   H  Ø   |      Ê   d   ¤     ^   ì     «   $  z   À  ¹  u   ¸  I  u   °  Ç     ¨       …   #  %   i   H     a  T          l     }  ¨  �   .  Š     ›  æ  k   S  y  u   ð       0    	   (  C     T  É  u   “  Y  u   ‹  é  u   ƒ  g     {  s  (             ÿ›É†€€ À    I        I      x   X      v   h   $   Ä          r     %   V   )     N  5     Ä   t     L   Â  %   0   ç     (  ó  8   Ä   ?     ù   ¿  %   Ý   ä     Õ  ð  o   Ä   h     Ð   x     ¾   ‹     ¹   ž     ´   ±     è   O  ;   Ä   —  ,   è   Ã  Ø   L   ›  É   ¹   d  Ø   &   Œ  i   ê   !  m   ¬  ©  u   ¤  9  u   œ  É  u   ”  G     Œ  Y  	   „  o  Ê   Â   9  Ø   ª     É   ’   Ú  Ø   z   w     t   À     Ù   ø  v     ‰  u       u     ©  u     '     þ  a     å   ƒ  %   É   ¨     Á  ´          Ì     Ý    o   |  à     ñ  D  k   ±  ×  k   D  j  t   à  ô        
  	     3     D  Y     j  ÷  w   [   ‰  u   S     u   K   ©  u   C   '      ;   3   0             ÿ›º…€ ±    G        G      ¢   W          f      Ö   ¤      œ   ð   %   €        x  !  /   Ö   d     á   Ý  %   Å        ½    q   Ö   ˆ     ¸   ˜     ¦   «     ¡   »     œ   Î     8   k  8   Ö   °  ,   8   Ü  É   ™   ¥  Ï      œ  a   Ú     o   ”  ©  u   Œ  9  u   „  ·     |  É  	   t  Ü  É   Ô   ¥  É   ¼   n  Ï   ¤   ÷     ž   <     ë   |  r   þ  	  u   ö  ™  u   î       æ  Q     Õ   s  %   ¹   ˜     ±  ¤          ¼     Í  ø  o   l  È     Ù  $  k   ‘  ·  w   0  D     p  Z  	   h  ƒ     ”  	  u   Ó  ™  u   Ë  )  u   Ã  §     »  ³  (             ÿ›¿� ¶    <        <      …   Ï      K     ’   ¸   g     °  Ç     e   ù  [   ]  o  �   U    …   M  Ö  k   C  €  U   }  ð  ƒ   u  £  ‹   6  .               ÿ›¿� ¶    <        <      …   Ï      K     ’   ¸   g     °  Ç     e   ù  [   ]  o  �   U    …   M  Ö  k   C  €  U   }  ð  ƒ   u  £  ‹   6  .               ÿ›æ�€ Ý    <        <      (   [      }   î      ;   "  “   ¨   ‡        
  !   ]   C  a   U  ¿  �   M  i  …   E  	  …   =  Æ  k   3  x  U   u  è  ƒ   m  ›  ƒ      F  ˆ   Ö  Î               ÿ›¿� ¶    D        D      •   ×      [     Š   È   g     À  Ç  "   u     c   m    �   e  )  …   ]  æ  k   S  �  U   �     ƒ   …  ³  ‹   F  >                           P©      š©      6             vª      š©      B                                                                     ¨ª      š©      ™             	«      š©      ¥                                                                             8«      š©                   ;¬      š©                                                                                   s¬      š©      f             à¬      š©      q                                                                              ­      «­      ½­      Ð­              S®      š©      ­              S®      š©      \             S®      š©      ¿             S®      š©      &     void cv::accumulate(cv::InputArray, cv::InputOutputArray, cv::InputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/accum.cpp _src.sameSize(_dst) && dcn == scn accumulate _mask.empty() || (_src.sameSize(_mask) && _mask.type() == 0) IPP:(ipp_accumulate(_src, _dst, _mask)) func != 0 void cv::accumulateSquare(cv::InputArray, cv::InputOutputArray, cv::InputArray) accumulateSquare IPP:(ipp_accumulate_square(_src, _dst, _mask)) void cv::accumulateProduct(cv::InputArray, cv::InputArray, cv::InputOutputArray, cv::InputArray) _src1.sameSize(_src2) && stype == _src2.type() accumulateProduct _src1.sameSize(_dst) && dcn == scn _mask.empty() || (_src1.sameSize(_mask) && _mask.type() == 0) IPP:(ipp_accumulate_product(_src1, _src2, _dst, _mask)) void cv::accumulateWeighted(cv::InputArray, cv::InputOutputArray, double, cv::InputArray) accumulateWeighted IPP:(ipp_accumulate_weighted(_src, _dst, alpha, _mask)) op_type == ACCUMULATE || op_type == ACCUMULATE_SQUARE || op_type == ACCUMULATE_PRODUCT || op_type == ACCUMULATE_WEIGHTED ocl_accumulate ACCUMULATE ACCUMULATE_SQUARE ACCUMULATE_PRODUCT ACCUMULATE_WEIGHTED -D %s%s -D srcT1=%s -D cn=%d -D dstT1=%s%s -D rowsPerWI=%d -D convertToDT=%s  -D HAVE_MASK   -D DOUBLE_SUPPORT IPP          ›  ÑXA        œ–             I  ÑXA        \™      ð!      ›  ÑXA        ¤š      �=      c   ÑXA        d�       ^      Û  ÑXA        ´       àw      >  ÑXA        t£             >  ÑXA        8¤      `†      Þ  ÑXA        ü¤      @�      N  ÑXA        è¥             zPLR x›   �  4   $   `Pÿÿÿÿÿÿ›      ëæÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ÈkÿÿÿÿÿÿI      séÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   àqÿÿÿÿÿÿ›      ƒêÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   H�ÿÿÿÿÿÿc       íÿÿÿÿÿÿA†CPƒŒ�Ž�    4     €­ÿÿÿÿÿÿÛ      #ðÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  (Çÿÿÿÿÿÿ>      «òÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t  0Îÿÿÿÿÿÿ>      7óÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¬  8ÕÿÿÿÿÿÿÞ      ÃóÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ä  àÝÿÿÿÿÿÿN      wôÿÿÿÿÿÿA†CPƒŒ�Ž�    —–  w  -’–  x  -Š–  +  -‚–  0  -z–  g  -û•  J  -Ñ•  +  -É•  +  -¿•  g  -H•  J  -!•  g  -Ø”  J  -±”  +  -©”  +  -¡”  +  -—”  +  -�”  g  -.”  J  -”  +  -ê“  g  -q“  J  -J“  g  -Ç’  J  - ’  g  -I’  J  -%’  *  -¨‘  g  -Ñ�  g  -S�  J  -/�  8  -Ÿ�  8  -€�  8  -:�  +  -2�  0  -*�  g  -®Ž  J  -„Ž  +  -zŽ  g  -Ž  J  -Ù�  +  -Ñ�  +  -Ç�  g  -P�  J  -)�  g  -àŒ  J  -¹Œ  +  -±Œ  +  -©Œ  +  -¡Œ  +  -—Œ  +  -�Œ  g  -.Œ  J  -Œ  +  -ê‹  g  -q‹  J  -J‹  g  -ÑŠ  J  -ªŠ  g  -'Š  J  - Š  g  -«‰  J  -‡‰  )  -èˆ  g  -ˆ  g  -Š‡  J  -f‡  8  -Ö†  8  -·†  8  -˜†  8  -Z†  +  -R†  0  -J†  g  -Ë…  J  -¡…  +  -™…  +  -�…  g  -…  J  -ñ„  g  -¨„  J  -�„  +  -y„  +  -q„  +  -g„  +  -]„  g  -þƒ  J  -Ôƒ  +  -ºƒ  g  -Aƒ  J  -ƒ  g  -—‚  J  -p‚  g  -!‚  J  -ý�  (  -ˆ�  g  -±€  g  -+€  J  -€  8  -w  8  -X  8  -  +  -  0  -
  g  -‹~  J  -a~  +  -Y~  +  -O~  g  -Ø}  J  -±}  g  -h}  J  -A}  +  -9}  +  -1}  +  -'}  +  -}  g  -¾|  J  -”|  +  -z|  g  -|  J  -Ú{  g  -W{  J  -0{  g  -áz  J  -½z  '  -Hz  g  -qy  g  -ëx  J  -Çx  8  -7x  8  -x  8  -×w  +  -Ïw  +  -Çw  +  -¿w  +  -·w  0  -¯w  ]  -šw  g  -1w  J  -
w  g  -¡v  J  -zv  g  -v  J  -˜u  +  -‹u  _  -|u  +  -tu  +  -lu  +  -_u  ]  -Lu  ]  -4u  +  -*u  g  -¿t  J  -•t  +  -‹t  g  -,t  J  -t  +  -ús  +  -òs  +  -ês  +  -Ýs  +  -Ðs  _  -Ás  +  -˜s  +  -�s  +  -ˆs  +  -€s  +  -xs  +  -ps  +  -cs  g  - s  J  -Ñr  +  -Är  _  -µr  +  -­r  z  - r  _  -”r  \  -}r    vr    ^r  `  -&r  {  =r  ]  -
r  g  -¡q  J  -zq  g  -q  J  -êp  g  -„p  J  -Qp  I  -p  H  -Æo    9o  K  -!o  p  -sn  l  -jn  K  -Rn  p  -©m  l  -¡m  K  -‰m  p  -àl  l  -Îl  ]  -¿l  ]  -ªl  g  -Al  J  -l  g  -±k  J  -Šk  g  -'k  J  -‡f  Š  =<f  ˆ  =f  ‹  =1e  ‰  =e  �  =þd  Œ  =pc  K  -Xc  p  -ªb  l  -¡b  K  -‰b  p  -àa  l  -Øa  K  -Àa  p  -Ÿa  j  -‰a  j  -ta  j  -Ò`  l  -Ä`  m  -´`  m  -§`  ^  -›`    ”`  ^  -‹`    {`  k  -f`  L  -Y`    -9`  d  --`  l  - `  k  -`  N  -
`  _  -þ_  \  -ç_    à_    q_  `  -L_  m  -:_  r  -&_  o  -_  _  -_  \  -ú^    ó^    ±^  `  -m^  r  -`^  m  -P^  m  -C^  ^  -7^    )^  {  =ï]  +  -ç]  +  -ß]  +  -×]  +  -Ï]  +  -Ç]  0  -¿]  ]  -ª]  g  -A]  J  -]  g  -±\  J  -Š\  g  -!\  J  -ú[  g  -�[  J  -þZ  +  -ñZ  _  -âZ  +  -ØZ  +  -ËZ  _  -¼Z  +  -´Z  +  -¬Z  +  -ŸZ  ]  -ŒZ  ]  -tZ  +  -jZ  g  -Z  J  -ØY  +  -ÎY  g  -oY  J  -EY  +  -;Y  g  -ÜX  J  -²X  +  -ªX  +  -¢X  +  -šX  +  -’X  +  -…X  +  -xX  _  -iX  +  -@X  +  -8X  +  -0X  +  -(X  +  - X  +  -X  +  -X  +  -X  g  - W  J  -qW  +  -dW  _  -UW  +  -MW  z  -@W  _  -4W  \  -W    W    þV  `  -ÆV  {  =¿V  ]  -ªV  g  -AV  J  -V  g  -±U  J  -ŠU  g  -!U  J  -úT  g  -�T  J  -]T  I  -T  H  -ËS    >S  K  -&S  p  -rR  l  -fR  K  -NR  p  -¥Q  l  -�Q  K  -…Q  p  -ÑP  l  -ÅP  K  -­P  p  -P  l  -îO  ]  -ßO  ]  -ÊO  g  -aO  J  -:O  g  -ÑN  J  -ªN  g  -AN  J  -N  g  -¹M  J  -îG  ~  =ÕG  |  =”G    =§F  }  =‰F  �  =nF  €  =ÈD  K  -°D  p  -üC  l  -ðC  K  -ØC  p  -/C  l  -'C  K  -C  p  -[B  l  -OB  K  -7B  p  -B  j  -B  j  -èA  j  -EA  l  -7A  m  -$A  m  -A  ^  -A    A  ^  -û@    ë@  k  -Ö@  L  -É@    -Ÿ@  l  -’@  k  -�@  N  -|@  _  -p@  \  -Y@    R@    Ü?  `  -·?  m  -¢?  r  -‹?  o  -?  _  -s?  \  -\?    U?    ?  `  -Ì>  r  -Á>  _  -µ>  \  -ž>    —>    =>  `  ->  m  ->  r  -ñ=  m  -â=  m  -Õ=  ^  -É=    »=  {  =‡=  +  -=  +  -w=  +  -o=  +  -g=  0  -_=  ]  -J=  g  -á<  J  -º<  g  -Q<  J  -*<  g  -Á;  J  -H;  +  -;;  _  -,;  +  -$;  +  -;  +  -;  ]  -ü:  ]  -ä:  +  -Ú:  g  -q:  J  -G:  +  -=:  g  -Þ9  J  -´9  +  -¬9  +  -¤9  +  -œ9  +  -�9  +  -‚9  _  -s9  +  -J9  +  -B9  +  -:9  +  -29  +  -*9  +  -"9  +  -9  g  - 8  J  -q8  +  -d8  _  -U8  +  -M8  z  -@8  _  -48  \  -8    8    þ7  `  -Æ7  {  =¿7  ]  -ª7  g  -A7  J  -7  g  -±6  J  -Š6  g  -6  J  -é5  I  -©5  H  -c5    Ö4  K  -¾4  p  -4  l  -4  K  -ô3  p  -@3  l  -43  K  -3  p  -s2  l  -^2  ]  -O2  ]  -:2  g  -Ñ1  J  -ª1  g  -A1  J  -1  g  -­0  J  -=,  „  =�*  ‚  =D*  †  =*  …  =õ)  ƒ  =Û)  ‡  =Š'  K  -r'  p  -È&  l  -À&  K  -¨&  p  -ô%  l  -è%  K  -Ð%  p  -¯%  j  -š%  o  -Š%  j  -q%  j  -È$  l  -½$  m  -¦$  m  -™$  ^  -�$  
  †$  ^  -}$  	  m$  k  -X$  L  -K$    -,$  d  - $  l  -$  k  -þ#  N  -ù#  _  -í#  \  -Ö#    Ï#    `#  `  -;#  m  -*#  r  -#  o  -#  _  -#  \  -ì"    å"    £"  `  -\"  r  -G"  m  -7"  m  -*"  ^  -"    "  {  =å!  0  -Ý!  W  -Ô!  [  -È!  [  -¼!  [  -°!  [  -¡!  +  -—!  _  -ˆ!  +  -{!  +  -q!  _  -b!  +  -=!  Q  -,!  z  -	!  {  =!  W  -ù   [  -í   [  -á   [  -Õ   [  -É   Q  -º   S  -œ   P  -X   U  -@   T  -'   T  -ð  U  -Þ  U  -Ã  U  -±  Y  -ƒ  Y  -W  Y  -)  Y  -û  q  -ã  q  -Ë  q  -³  q  -�  u  -†  _  -z  V  -d    ]  a  -<      M  -÷    ð    å    Æ  Z  -°  Z  -     ™    ‹  v  -€  X  =:  t  -(  O  -ð  d  -å  d  -Ý  d  -Õ  d  -É  d  -½  d  -£  n  -~  m  -k  s  -Y  o  -G  R  -B  _  -6  \  -#          ”  -      `  -Ç  {  =—  +  -�  +  -‡  +  -  +  -w  0  -o  ]  -Z  g  -ñ  J  -Ê  g  -a  J  -:  g  -Ñ  J  -X  +  -K  _  -<  +  -4  +  -,  +  -  ]  -  ]  -ô  +  -ê  g  -�  J  -W  +  -M  g  -î  J  -Ä  +  -¼  +  -´  +  -¬  +  -Ÿ  +  -’  _  -ƒ  +  -Z  +  -R  +  -J  +  -B  +  -:  +  -2  +  -%  g  -°  J  -�  +  -t  _  -e  +  -]  z  -P  _  -D  \  --    &      `  -Ö  {  =Ï  ]  -º  g  -Q  J  -*  g  -Á  J  -š  g  -,  J  -ù  I  -¹  H  -s    æ  K  -Î  p  -$  l  -  K  -  p  -P  l  -D  K  -,  p  -ƒ  l  -n  ]  -_  ]  -J  g  -á  J  -º  g  -Q  J  -*  g  -½  J  -M
  �  =­  Ž  =T  ’  =  ‘  =  �  =ë  “  =—  K  -  p  -Õ  l  -Í  K  -µ  p  -  l  -õ  K  -Ý  p  -¼  j  -§  o  -—  j  -~  j  -Õ  l  -Ê  m  -³  m  -¦  ^  -š    “  ^  -Š    z  k  -e  L  -X    -<  d  -0  l  -  k  -  N  -	  _  -ý  \  -æ    ß    p  `  -K  m  -:  r  -'  o  -  _  -  \  -ü     õ     ³   `  -l   r  -W   m  -G   m  -:   ^  -.          {  =�    ˆ    €  &  p    h    `  %  P    H    @  $  0    (       #                   ð  f  è  =  à  e  Ø  <  Ð  ;  È  4  À  3  ¨         ˜  "  ˆ    €    x  !  p  :  h  G  `  9  X  F  P  E  H  A  @  @  (                       ø     ð   2  è   D  à   1  Ø   C  Ð   B  È   ?  À   >  ¨           ˜     ˆ     €     x     p   c  h   7  `   b  X   6  P   5  H   i  @   h  0     (                                 y       ø     ð   y  à     Ø     Ð   y  À     ¸     °   y        ˜     �   y  €     x     p   y  `     X     P   y  @     8     0   y                y           y  M	    °¦      &           5    Ð¦      I    Ð¨      ]    ð¦      	    œ–      Y    °¨          \™      µ    (§          H§      ›    ð¨      3    p§      #    ¤š      [    ¨§      …    È§      •    ©      G    ð§      7    d�      �    (¨      �    H¨          0©      n    p¨      o    ´       {    t£      i    8¤      ƒ    ü¤      ‰    è¥      j    �±      š    ˜±           ±      ‚    ¨±      Æ    °±      ô    ¸±      ë    À±      û    È±      ³    Ð±          Ø±      
    à±      �    è±      ù	            =
    ð!      «	    �=      ^	     ^      k  À �–      ’    àw      ƒ    `†      ]    @�      ™           ƒ             c             h             C             c             D                          I             €             Ã             î             ¦             ä                                       t             O             ²             "             æ             '             �             ¢             È             ×             Ü                           ‡
             ”             ¦             s             	             C             -             »              ›             Ù             q             È                                       ¯             ×                                       |              Ç             9             ö                           ‚             ‡             ©              Ç             &             .              2             •             ”             º             V                          ï             B              *             t             ¢
             ù              æ             `              ©                           J             ó                          “             <             “             µ                          Ç
             "             \             ²             Ò             $             æ
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umulateWeightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E29__cv_trace_location_region625 __ZZN2cv18accumulateWeightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E35__cv_trace_location_extra_region625 GCC_except_table4 __ZZN2cv18accumulateWeightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E25__cv_trace_location_fn614 __ZZN2cv18accumulateWeightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E31__cv_trace_location_extra_fn614 __ZZN2cv17accumulateProductERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayES2_E25__cv_trace_location_fn514 __ZZN2cv17accumulateProductERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayES2_E31__cv_trace_location_extra_fn514 GCC_except_table3 __ZZN2cvL14ipp_accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E29__cv_trace_location_region173 __ZZN2cvL14ipp_accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E35__cv_trace_location_extra_region173 GCC_except_table2 __ZZN2cv10accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E29__cv_trace_location_region322 __ZZN2cv10accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E35__cv_trace_location_extra_region322 GCC_except_table1 __ZZN2cv16accumulateSquareERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E29__cv_trace_location_region421 __ZZN2cv16accumulateSquareERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E35__cv_trace_location_extra_region421 ___gxx_personality_v0 GCC_except_table0 __ZZN2cvL23ipp_accumulate_weightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E29__cv_trace_location_region550 __ZZN2cvL23ipp_accumulate_weightedERKNS_11_InputArrayERKNS_17_InputOutputArrayEdS2_E35__cv_trace_location_extra_region550 __ZZN2cv10accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E25__cv_trace_location_fn310 __ZZN2cv10accumulateERKNS_11_InputArrayERKNS_17_InputOutputArrayES2_E31__cv_trace_location_extra_fn310    



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ë]L‹EÈH‹uÐòÐòÙD  fB$ÏfYâfB,ÎfBtÎfYëfXìfB,ÎfBdÏfYâfYófXôfBtÎIƒÁM9Ñ~¸E9Á�I  IcÉIcÀI‰ÂI)ÊIƒúr&H‹uÐH�ÎH�ÇH9Úƒ«   H�ÆH�ÏH9Óƒš   I‰ËE)ØH�HÿAöÀL‰Út&òBßòYÐH‹UÐòBÚòYÙòXÚòBÚI�SL9Ù„Ï   H)ÐH�L×H‹uÐH�TÖ@ òQøòYÐòZøòYÙòXÚòZøòòYÐòòYÙòXÚòHƒÁHƒÂHƒÀþu¿ëwM‰ÑIƒáüM�	òÐòÙH�\ÎH�TÏL‰Éffff.„     fbðf*fYâfYêfsðf;fYófXôfYûfXýfsðf;HƒÃ HƒÂ HƒÁüu¿M9Ê…òþÿÿ[A\A]A^A_]Ãff.„     UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰å]é    fD  UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPD‰MÔE‰ÇI‰ÌI‰ÕH‰óI‰þ¿
   è    L‰÷H‰ÞL‰êL‰áE‰ø„ÀtD‹MÔHƒÄ[A\A]A^A_]é    D‹MÔHƒÄ[A\A]A^A_]é    @ UH‰åAWAVAUATSPòEÐE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ð„ÀtòEÐHƒÄ[A\A]A^A_]é    òEÐHƒÄ[A\A]A^A_]é    �UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPD‰MÔE‰ÇI‰ÌI‰ÕH‰óI‰þ¿
   è    L‰÷H‰ÞL‰êL‰áE‰ø„ÀtD‹MÔHƒÄ[A\A]A^A_]é    D‹MÔHƒÄ[A\A]A^A_]é    @ UH‰åAWAVAUATSPòEÐE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ð„ÀtòEÐHƒÄ[A\A]A^A_]é    òEÐHƒÄ[A\A]A^A_]é    �UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ðHƒÄ„Àt[A\A]A^A_]é    [A\A]A^A_]é    @ UH‰åAWAVAUATSPD‰MÔE‰ÇI‰ÌI‰ÕH‰óI‰þ¿
   è    L‰÷H‰ÞL‰êL‰áE‰ø„ÀtD‹MÔHƒÄ[A\A]A^A_]é    D‹MÔHƒÄ[A\A]A^A_]é    @ UH‰åAWAVAUATSPòEÐE‰ÆA‰ÏI‰ÔI‰õH‰û¿
   è    H‰ßL‰îL‰âD‰ùE‰ð„ÀtòEÐHƒÄ[A\A]A^A_]é    òEÐHƒÄ[A\A]A^A_]é                     ÿÿÿÿ ÿÿÿÿ	                                              	            
                        ÿÿÿÿ ÿÿÿÿ	                                 ÿÿÿÿ ÿÿÿÿ	              	            
                        ÿÿÿÿ ÿÿÿÿ	       ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?  €?  €?  €?            !                     0      Š  ÑX                À
      q                     @      ñ                  @                           `      «  ÑX                      “                     °#      z  ÑX                0&      µ  ÑX                ð*      Š  ÑX                €-      ¶                     @0      ‘  ÑX                à4                             8      ƒ  ÑX                �>      3                     ÐD      -  ÑX                 K      ³                     ÀN      ¾  ÑX                €S      ;                     ÀW        ÑX                à]      Ð                     °b        a                Ðd      …                     `i      $  a                �k      ¦                     @n      Ì  ÑX                r      j                     €u      û  ÑX                €|      %  !                 °ƒ      5  ÑX                ðˆ      y  !                 p�        ÑX                ��      (  !                 À•        ÑX                @œ      i  !                 °¢      Ÿ                  P¥         !                 P«      Ÿ                  ð­      W  !                 P±      x  ÑX                Ðµ      õ  !                 Ð¹      ›  ÑX                pÀ      í                      `Á      Ó  ÑX                @È      ž                      àÈ      g  ÑX                PÎ      /                     €Ï      ©  ÑX                0Ö                           P×      t  a                ÐÙ      û                      ÐÚ      „  a                `Ý      ã                      PÞ      4  ÑX                �â      M                     àã      õ  ÑX                àé      
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                      àê      \   ÑX                @ë      \   ÑX                 ë      l   ÑX                ì      o   ÑX                €ì      \   ÑX                àì      \   ÑX                @í      l   ÑX                °í      o   ÑX                 î      \   ÑX                €î      \   ÑX                àî      l   ÑX                Pï      o   ÑX                       zR x�  $      èÿÿÿÿÿÿ!       m†C     ,   D   ð	ÿÿÿÿÿÿŠ       A†CIƒŒ�Ž�    $   t   Pÿÿÿÿÿÿq       A†C       ,   œ   ¨ÿÿÿÿÿÿñ       A†CGƒŒŽ�      $   Ì   xÿÿÿÿÿÿ       A†C       ,   ô   pÿÿÿÿÿÿ«       A†CIƒŒ�Ž�    $   $  ðÿÿÿÿÿÿ“       ˜†C     ,   L  h&ÿÿÿÿÿÿz       A†CIƒŒ�Ž�    ,   |  ¸(ÿÿÿÿÿÿµ       A†CIƒŒ�Ž�    ,   ¬  H-ÿÿÿÿÿÿŠ       A†CIƒŒ�Ž�    $   Ü  ¨/ÿÿÿÿÿÿ¶       A†C       ,     @2ÿÿÿÿÿÿ‘       A†CIƒŒ�Ž�    $   4  °6ÿÿÿÿÿÿ        A†C       ,   \  ¨9ÿÿÿÿÿÿƒ       A†CIƒŒ�Ž�    $   Œ  @ÿÿÿÿÿÿ3       u†C     ,   ´   Fÿÿÿÿÿÿ-       A†CIƒŒ�Ž�    $   ä   Lÿÿÿÿÿÿ³       A†C       ,     ¸Oÿÿÿÿÿÿ¾       A†CIƒŒ�Ž�    $   <  HTÿÿÿÿÿÿ;       A†C       ,   d  `Xÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ”  P^ÿÿÿÿÿÿÐ       A†C       $   ¼  øbÿÿÿÿÿÿ       A†CEƒŽ�$   ä  ðdÿÿÿÿÿÿ…       A†C       $     Xiÿÿÿÿÿÿ$       A†CEƒŽ�$   4  `kÿÿÿÿÿÿ¦       A†C       ,   \  èmÿÿÿÿÿÿÌ       A†CIƒŒ�Ž�    $   Œ  ˆqÿÿÿÿÿÿj       A†C       ,   ´  Ðtÿÿÿÿÿÿû       A†CIƒŒ�Ž�    $   ä   {ÿÿÿÿÿÿ%       A†CGƒŽ  ,     ¨‚ÿÿÿÿÿÿ5       A†CIƒŒ�Ž�    $   <  ¸‡ÿÿÿÿÿÿy       A†CGƒŽ  ,   d  Œÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ”   �ÿÿÿÿÿÿ(       A†CGƒŽ  ,   ¼  ”ÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ì  Xšÿÿÿÿÿÿi       A†CGƒŽ  ,       ÿÿÿÿÿÿŸ       A†CGƒŒŽ�      $   D  £ÿÿÿÿÿÿ        A†CGƒŽ  ,   l  è¨ÿÿÿÿÿÿŸ       A†CGƒŒŽ�      $   œ  X«ÿÿÿÿÿÿW       A†CGƒŽ  ,   Ä  �®ÿÿÿÿÿÿx       A†CIƒŒ�Ž�    $   ô  à²ÿÿÿÿÿÿõ       A†CGƒŽ  ,     ¸¶ÿÿÿÿÿÿ›       A†CIƒŒ�Ž�    $   L  (½ÿÿÿÿÿÿí        A†C       ,   t  ð½ÿÿÿÿÿÿÓ       A†CIƒŒ�Ž�    $   ¤   Äÿÿÿÿÿÿž        A†C       ,   Ì  Åÿÿÿÿÿÿg       A†CIƒŒ�Ž�    $   ü  XÊÿÿÿÿÿÿ/       A†C       ,   $  `Ëÿÿÿÿÿÿ©       A†CIƒŒ�Ž�    $   T  àÑÿÿÿÿÿÿ       A†C       $   |  ØÒÿÿÿÿÿÿt       A†CEƒŽ�$   ¤  0Õÿÿÿÿÿÿû        A†C       $   Ì  Öÿÿÿÿÿÿ„       A†CEƒŽ�$   ô  pØÿÿÿÿÿÿã        A†C       ,   	  8Ùÿÿÿÿÿÿ4       A†CIƒŒ�Ž�    $   L	  HÝÿÿÿÿÿÿM       A†C       ,   t	  pÞÿÿÿÿÿÿõ       A†CIƒŒ�Ž�    $   ¤	  @äÿÿÿÿÿÿ
        A†C       $   Ì	  (äÿÿÿÿÿÿ
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        A†C       ,   $  Àâÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,   T  ðâÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,   „   ãÿÿÿÿÿÿl        A†CJƒŒ�Ž�    ,   ´  `ãÿÿÿÿÿÿo        A†CJƒŒ�Ž�    ,   ä   ãÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,     Ðãÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,   D   äÿÿÿÿÿÿl        A†CJƒŒ�Ž�    ,   t  @äÿÿÿÿÿÿo        A†CJƒŒ�Ž�    ,   ¤  €äÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,   Ô  °äÿÿÿÿÿÿ\        A†CJƒŒ�Ž�    ,     àäÿÿÿÿÿÿl        A†CJƒŒ�Ž�    ,   4   åÿÿÿÿÿÿo        A†CJƒŒ�Ž�    »ï  a  -£ï  X  -xï  T  -Hï  o  -1ï  ]  -ï  T  -Øî  h  -Éî  Z  -£î  T  -xî  v  -iî  V  -Cî  T  -î  b  -î  ^  -Øí  T  -¨í  p  -‘í  `  -gí  T  -8í  i  -)í  _  -í  T  -Øì  w  -Éì  [  -£ì  T  -{ì  c  -cì  W  -8ì  T  -ì  q  -ñë  \  -Çë  T  -˜ë  j  -‰ë  Y  -cë  T  -8ë  x  -)ë  U  -ë  T  -Öê  f  -Æê  t  -¶ê  m  -¦ê  {  -–ê  g  -†ê  u  -vê  n  -fê  |  -Vê  d  -Fê  r  -6ê  k  -&ê  y  -ê  e  -ê  s  -öé  l  -æé  z  -ñã    Ðã  *  -ºâ    aÞ    ?Þ  +  -ŠÝ    ÝÚ    ÇÚ  /  -úÙ    ]×    >×  -  -ƒÖ    zÖ    ZÖ    •Ï    rÏ  ,  -}Î    öÈ    ÚÈ  0  -iÈ    çÆ    _Æ    CÆ    :Æ    uÁ    YÁ  .  -ŸÀ    ¨¹  8  -:±  9  -C«  =  -œ¢  ;  -x�    p�    ›•  :  -\�  >  -˜ƒ  <  -fu  1  -¾s  1  -2n  2  -˜l  2  -Qi  6  -¿h    Xf  6  -¬b  4  -b    �_  4  -ç^    ß^    §W  3  -ðT  3  -¯N  7  -L  7  -CI    :I    1I    (I    ¿D  5  -oB    ÷?  5  -T?  5  -ì7    -f6    -20    -�.    -á*  !  -™)    Ÿ#    -š    -œ    “    h    -T    K    D    -ž    --  "  -®  "  -     -×    _     -¼      -`
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    €î      ¥    ê      Å    Pê          `ê      ]     ê      ¡	    €ì           ë      q    àî      &    �ê      <    Ðê      á    °í      ª    ðé          0ê           �â          `Ý      å    PÎ      N    0Ö      ÷    pÀ      ]    ÐÙ      G    @È      ÷
    r      À	    �k      W    €S      Ÿ    à]      ”    �>      |    Ðd            K      î  À  8      {  À @0      "  À `        À °#      ¯   À 0      •  À ð*      <   À @      Ä    Ðµ      4    ð­      ‘    ��      I    @œ      >    €|      ¡    P¥          ðˆ      Ì  À àã      ’  À PÞ      ä  À €Ï      X  À P×      ª  À `Á        À ÐÚ      p  À àÈ      ³  À €u      @  À @n      ç   À ÀW      Í  À °b      t   À ÐD      Z  À `i         À ÀN         À Ð¹      a  À P±      ¤  À À•      "  À °¢      e  À °ƒ      ã  À P«      &  À p�      P    à4      
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             Û             #                           	             ¤              __ZN2cv12cpu_baseline15accSqr_general_ItfEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_ItfEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_IhfEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_IhfEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_IffEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_IffEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_ItdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_ItdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_IhdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_IhdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_IfdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_IfdEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline15accSqr_general_IddEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline12acc_general_IddEEvPKT_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_ItfEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_IhfEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_IffEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_ItdEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_IhdEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_IfdEEvPKT_S4_PT0_PKhiii __ZN2cv12cpu_baseline16accProd_general_IddEEvPKT_S4_PT0_PKhiii __ZN2cv13accSqr_16u32fEPKtPfPKhii __ZN2cv10acc_16u32fEPKtPfPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKtPfPKhii __ZN2cv8opt_SSE212accSqr_simd_EPKtPfPKhii __ZN2cv12cpu_baseline9acc_simd_EPKtPfPKhii __ZN2cv8opt_SSE29acc_simd_EPKtPfPKhii __ZN2cv7opt_AVX14accSqr_avx_32fEPKfPfPKhii __ZN2cv7opt_AVX11acc_avx_32fEPKfPfPKhii __ZN2cv10accSqr_32fEPKfPfPKhii __ZN2cv7acc_32fEPKfPfPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKfPfPKhii __ZN2cv8opt_SSE212accSqr_simd_EPKfPfPKhii __ZN2cv12cpu_baseline9acc_simd_EPKfPfPKhii __ZN2cv8opt_SSE29acc_simd_EPKfPfPKhii __ZN2cv12cpu_baseline13accProd_simd_EPKtS2_PfPKhii __ZN2cv8opt_SSE213accProd_simd_EPKtS2_PfPKhii __ZN2cv7opt_AVX15accProd_avx_32fEPKfS2_PfPKhii __ZN2cv12cpu_baseline13accProd_simd_EPKfS2_PfPKhii __ZN2cv8opt_SSE213accProd_simd_EPKfS2_PfPKhii __ZN2cv14accProd_16u32fEPKtS1_PfPKhii __ZN2cv11accProd_32fEPKfS1_PfPKhii __ZN2cv13accSqr_16u64fEPKtPdPKhii __ZN2cv10acc_16u64fEPKtPdPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKtPdPKhii __ZN2cv8opt_SSE212accSqr_simd_EPKtPdPKhii __ZN2cv12cpu_baseline9acc_simd_EPKtPdPKhii __ZN2cv8opt_SSE29acc_simd_EPKtPdPKhii __ZN2cv7opt_AVX17accSqr_avx_32f64fEPKfPdPKhii __ZN2cv7opt_AVX14acc_avx_32f64fEPKfPdPKhii __ZN2cv13accSqr_32f64fEPKfPdPKhii __ZN2cv10acc_32f64fEPKfPdPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKfPdPKhii __ZN2cv8opt_SSE212accSqr_simd_EPKfPdPKhii __ZN2cv12cpu_baseline9acc_simd_EPKfPdPKhii __ZN2cv8opt_SSE29acc_simd_EPKfPdPKhii __ZN2cv7opt_AVX14accSqr_avx_64fEPKdPdPKhii __ZN2cv7opt_AVX11acc_avx_64fEPKdPdPKhii __ZN2cv10accSqr_64fEPKdPdPKhii __ZN2cv7acc_64fEPKdPdPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKdPdPKhii __ZN2cv8opt_SSE212accSqr_simd_EPKdPdPKhii __ZN2cv12cpu_baseline9acc_simd_EPKdPdPKhii __ZN2cv8opt_SSE29acc_simd_EPKdPdPKhii __ZN2cv12cpu_baseline13accProd_simd_EPKtS2_PdPKhii __ZN2cv8opt_SSE213accProd_simd_EPKtS2_PdPKhii __ZN2cv7opt_AVX18accProd_avx_32f64fEPKfS2_PdPKhii __ZN2cv12cpu_baseline13accProd_simd_EPKfS2_PdPKhii __ZN2cv8opt_SSE213accProd_simd_EPKfS2_PdPKhii __ZN2cv7opt_AVX15accProd_avx_64fEPKdS2_PdPKhii __ZN2cv12cpu_baseline13accProd_simd_EPKdS2_PdPKhii __ZN2cv8opt_SSE213accProd_simd_EPKdS2_PdPKhii __ZN2cv14accProd_16u64fEPKtS1_PdPKhii __ZN2cv14accProd_32f64fEPKfS1_PdPKhii __ZN2cv11accProd_64fEPKdS1_PdPKhii __ZN2cv12cpu_baseline12accSqr_simd_EPKhPfS2_ii __ZN2cv8opt_SSE212accSqr_simd_EPKhPfS2_ii __ZN2cv12cpu_baseline9acc_simd_EPKhPfS2_ii __ZN2cv8opt_SSE29acc_simd_EPKhPfS2_ii __ZN2cv12cpu_baseline13accProd_simd_EPKhS2_PfS2_ii __ZN2cv8opt_SSE213accProd_simd_EPKhS2_PfS2_ii __ZN2cv12cpu_baseline12accSqr_simd_EPKhPdS2_ii __ZN2cv8opt_SSE212accSqr_simd_EPKhPdS2_ii __ZN2cv12cpu_baseline9acc_simd_EPKhPdS2_ii __ZN2cv8opt_SSE29acc_simd_EPKhPdS2_ii __ZN2cv12cpu_baseline13accProd_simd_EPKhS2_PdS2_ii __ZN2cv8opt_SSE213accProd_simd_EPKhS2_PdS2_ii __ZN2cv12accSqr_8u32fEPKhPfS1_ii __ZN2cv9acc_8u32fEPKhPfS1_ii __ZN2cv13accProd_8u32fEPKhS1_PfS1_ii __ZN2cv12accSqr_8u64fEPKhPdS1_ii __ZN2cv9acc_8u64fEPKhPdS1_ii __ZN2cv13accProd_8u64fEPKhS1_PdS1_ii __ZN2cv12cpu_baseline13accW_general_ItfEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_IhfEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_IffEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_ItdEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_IhdEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_IfdEEvPKT_PT0_PKhiidi __ZN2cv12cpu_baseline13accW_general_IddEEvPKT_PT0_PKhiidi __ZN2cv20checkHardwareSupportEi __ZN2cv11accW_16u32fEPKtPfPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKtPfPKhiid __ZN2cv8opt_SSE210accW_simd_EPKtPfPKhiid __ZN2cv7opt_AVX12accW_avx_32fEPKfPfPKhiid __ZN2cv8accW_32fEPKfPfPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKfPfPKhiid __ZN2cv8opt_SSE210accW_simd_EPKfPfPKhiid __ZN2cv11accW_16u64fEPKtPdPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKtPdPKhiid __ZN2cv8opt_SSE210accW_simd_EPKtPdPKhiid __ZN2cv7opt_AVX15accW_avx_32f64fEPKfPdPKhiid __ZN2cv11accW_32f64fEPKfPdPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKfPdPKhiid __ZN2cv8opt_SSE210accW_simd_EPKfPdPKhiid __ZN2cv7opt_AVX12accW_avx_64fEPKdPdPKhiid __ZN2cv8accW_64fEPKdPdPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKdPdPKhiid __ZN2cv8opt_SSE210accW_simd_EPKdPdPKhiid __ZN2cv12cpu_baseline10accW_simd_EPKhPfS2_iid __ZN2cv8opt_SSE210accW_simd_EPKhPfS2_iid __ZN2cv12cpu_baseline10accW_simd_EPKhPdS2_iid __ZN2cv8opt_SSE210accW_simd_EPKhPdS2_iid __ZN2cv10accW_8u32fEPKhPfS1_iid __ZN2cv10accW_8u64fEPKhPdS1_iid    #1/20           1548786591  501   20    100644  27108     `
approx.cpp.o        Ïúíþ           à             h                           T             T            
       __text          __TEXT                  àE            X      €            __literal8      __TEXT          àE              àI                            __gcc_except_tab__TEXT           F      4       J                             __literal16     __TEXT          @L      @       @P                            __const         __TEXT          €L      <       €P                             __cstring       __TEXT          ¼L      ¨      ¼P                             __bss           __DATA          T                                           __const         __DATA          hQ              hU     ˜`                     __compact_unwind__LD            ˆQ      à       ˆU     °`                    __eh_frame      __TEXT          hR      °      hV     8a       h            $       
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  	     #  	   Z  ,  ¡             ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                                           ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                                                              ((((chain)->flags & (((1 << 2) - 1)<<12) ) == (1 << 12) && (chain)->elem_size == 1) && (((chain)->flags & (1 << (2 + 12))) != 0)) icvApproximateChainTC89 /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/approx.cpp header_size >= (int)sizeof(CvContour) cvApproxChains void cv::approxPolyDP(cv::InputArray, cv::OutputArray, double, bool) npoints >= 0 && (depth == 4 || depth == 5) approxPolyDP Unsupported sequence type cvApproxPoly NULL storage pointer  header_size is negative. Pass 0 to make the destination header_size == input header_size Input curves are not polygonal. Use cvApproxChains first Input curves have uknown type New header size must be non-less than sizeof(CvContour) Unknown approximation method Accuracy must be non-negative ((src_seq)->flags & ((1 << 12) - 1)) == (((4) & ((1 << 3) - 1)) + (((2)-1) << 3)) || ((src_seq)->flags & ((1 << 12) - 1)) == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) Invalid approximation method total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1             þM      VM      ¦             U  ÑXA         F      `        ÑXA        ìF      €      Š  ÑXA        ˆG            Â  ÑX                à'      �  ÑX                €7      Í  ÑXA        ôH      `C      €  ÑXA        ´K             zPLR x›   �  4   $   p­ÿÿÿÿÿÿU      _óÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ˜ºÿÿÿÿÿÿ      ôÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ”   €½ÿÿÿÿÿÿŠ      wôÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      ÀÄÿÿÿÿÿÿÂ       A†CMƒŒ�Ž�    ,   L   `Ôÿÿÿÿÿÿ�       A†CMƒŒ�Ž�    4   D  ÐãÿÿÿÿÿÿÍ      3õÿÿÿÿÿÿA†CPƒŒ�Ž�    4   |  xïÿÿÿÿÿÿ€      »÷ÿÿÿÿÿÿA†CMƒŒ�Ž�    ÜE    -ÔE    -ÌE    -ÀE    -¸E    -®E    -¢E    -FE    -=E    -*E    #E    åD    -kD    -bD    -OD    HD    
D    -WC    -RC  "  -IC    -/C    -C    -ÞB    -ÖB    -¨B    -œB    -�B    -xB    -jB    -bB    -JB    ->B    -6B    -)B    -B    -ÙA    -ÏA    -ÃA    -¹A    -¯A    -£A    -™A    -�A    -ƒA    -yA    -oA    -cA    -YA    -LA    -@A    -3A    -&A    -A    -A    - A    -ô@    -Å@    -—@    -Ý?  $  -Ç?  +  -°?  &  -—?    -�?    -Š?    ƒ?    ^?    -7?    -Þ>  (  -£>  !  -‘>     -I>    ->    ->    ->    û=    æ=  .  -á=    Ò=    -®=    -¦=    -¡=    š=    N=    -=    -=    - =    ù<    ´<    -W<    -N<    -:<    3<    ü;    -á;    -Ø;    -Ä;    ½;    U;    -";    -;    -;    þ:    À:    -©:    - :    -Œ:    …:    :    -´9  *  -‹9    -‚9    -n9    g9    `9  .  -S9    L9    -(9    -9    -9    9    Ô8    -¡8    -˜8    -„8    }8    I8    -à7  !  -º7  !  -6    =5    15    -N3    43  !  -3     -y2    q2    -c0    P0  !  -90     -ý.    ´.    -Ü,  !  -Å,     -J,    -e&    £%    “%    -«#    �#  !  -r#     -ß"    Ó"    -ò     Û   !  -Ä      -<    ñ    -  !  -ÿ     -‡    -    -þ    -ö    -Þ    -Ô    -}    -V    -*    -ô    -Ô    -Ê    -S    -)    -!    -    -÷    -è    -Ï    -Â    -³    -™    -„    -%    -ï    -À    -ª    -.    -    -í    -Î    -Â    -«    ¤    Š    -_    -S    -  !  -þ     -É  !  -ª  !  -—     -e  !  -;    -/    -        ¿    -    -d    -L    -¼    -´    -¨    t    -l    -d    -X    -P    -F    -:    -2    -(    -    -H  $  -2  
  -Ž  $  -x    -p    -k    d        -    -ÿ    ø    ½    -´    -     ™    Q    -0    -    -þ    -ò    -è    -Þ    -Ò    -7  %  -Î     Ž    -n  )  -:  '  -š    u  )  -W  '  -6  )  -  '  -   %  -$  ,  -  -  -à    -×    -Ã    ¼    p    -O    -F    -2    +    $  .  -        -™     -              	  Ø     Ð   #  À     ¸     °   #        €     `     X     P   #  @     8     0   #                #           #  Mp    €L      Ž     F      f    ìF      p    hQ      À              à'      T    ˆG      B    ôH      0    ´K      Í    T      â            ø    €      x  À `C      ²  À PC      2    `      	     €7      Ê             ‚              8                          U              |             œ              ”             A              Ú              =             ¹              Ú             S             (              9              �             o             ]             x             ÷              À             b             ®                           S                          Ò                          B                            _memcpy _cvApproxPoly _cvCvtSeqToArray __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv11_InputArray4kindEv _cvBoundingRect _cvPointSeqFromMat _cvStartReadChainPoints _cvApproxChains _cvStartWriteSeq _cvEndWriteSeq _cvCreateSeq ___bzero __ZN2cv3MatC2EiiiPvm __Znam __ZN2cv6String8allocateEm _cvCreateSeqBlock _cvChangeSeqBlock _cvSeqPushMulti __Z23icvApproximateChainTC89P7CvChainiP12CvMemStoragei __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch __ZZ23icvApproximateChainTC89P7CvChainiP12CvMemStorageiE8abs_diff ___clang_call_terminate __Unwind_Resume __ZNK2cv3Mat11checkVectorEiib __ZN2cv12approxPolyDPERKNS_11_InputArrayERKNS_12_OutputArrayEdb __ZN2cv3Mat8copySizeERKS0_ __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cvL13approxPolyDP_IiEEiPKNS_6Point_IT_EEiPS3_bdPNS_10AutoBufferINS_5RangeELm136EEE __ZN2cvL13approxPolyDP_IfEEiPKNS_6Point_IT_EEiPS3_bdPNS_10AutoBufferINS_5RangeELm136EEE __ZZN2cv12approxPolyDPERKNS_11_InputArrayERKNS_12_OutputArrayEdbE25__cv_trace_location_fn678 __ZZN2cv12approxPolyDPERKNS_11_InputArrayERKNS_12_OutputArrayEdbE31__cv_trace_location_extra_fn678 GCC_except_table7 GCC_except_table5 GCC_except_table2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 #1/20           1548786591  501   20    100644  21060     `
blend.cpp.o         Ïúíþ           �                                       h:      °      `:                   __text          __TEXT                  Ä0      °     ?  Â     €            __literal16     __TEXT          Ð0      �       €5                            __literal8      __TEXT          `1             6                            __gcc_except_tab__TEXT          h1            6                             __literal4      __TEXT          t4             $9                            __bss           __DATA          `:                                           __const         __DATA          €4              09      E                     __cstring       __TEXT           4            P9                             __data          __DATA          °6      ˆ       `;     8E                     __const         __TEXT          @7      =       ð;                             __compact_unwind__LD            €7             0<     ¨E                    __eh_frame      __TEXT           8      À      P=      F       h            $       
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  ë H‰ÃH�}€è    H‹…¸þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½€þÿÿè    HÇ…¸þÿÿ    fWÀf)… þÿÿf)…�þÿÿƒ½„þÿÿ ~H‹…Àþÿÿ1ÉÇˆ    HÿÁHc•„þÿÿH9Ñ|êH‹½ÈþÿÿH�…ÐþÿÿH9Ç„,  è    é"  H‰Çè    H‰Çè    H‰ÃH�½ðþÿÿè    éL  H‰Çè    é<  é7  H‰Çè    H‰ÃH�½€þÿÿè    H�½Pýÿÿè    H�½þÿÿè    H�½°ýÿÿè    H�½ðþÿÿè    H�½pÿÿÿè    ƒ½Hýÿÿ …ã  éê  H‰Çè    H‰ÃH�½ðþÿÿè    é¹  H‰Çè    é©  H‰Çè    H‰ÃH�½ðþÿÿè    é�  H‰Çè    é€  H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    éS  éN  H‰ÃH‹…ˆýÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Pýÿÿè    HÇ…ˆýÿÿ    fïÀf…pýÿÿf…`ýÿÿƒ½Týÿÿ ~H‹…�ýÿÿ1ÉÇˆ    HÿÁHc•TýÿÿH9Ñ|êH‹½˜ýÿÿH�… ýÿÿH9Çtè    ëH‰Çè    H‰ÃH‹…HþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½þÿÿè    HÇ…Hþÿÿ    fïÀf…0þÿÿf… þÿÿƒ½þÿÿ ~H‹…Pþÿÿ1ÉÇˆ    HÿÁHc•þÿÿH9Ñ|êH‹½XþÿÿH�…`þÿÿH9Çtè    ëH‰Çè    H‰ÃH‹…èýÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°ýÿÿè    HÇ…èýÿÿ    fïÀf…Ðýÿÿf…Àýÿÿƒ½´ýÿÿ ~H‹…ðýÿÿ1ÉÇˆ    HÿÁHc•´ýÿÿH9Ñ|êH‹½øýÿÿH�… þÿÿH9Çtè    ëH‰Çè    H‰ÃH‹…(ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ðþÿÿè    HÇ…(ÿÿÿ    fïÀf…ÿÿÿf… ÿÿÿƒ½ôþÿÿ ~H‹…0ÿÿÿ1ÉÇˆ    HÿÁHc•ôþÿÿH9Ñ|êH‹½8ÿÿÿH�…@ÿÿÿH9Çtè    ëH‰Çè    ë H‰Ãƒ½Hýÿÿ tH�½@ýÿÿè    H‰ßè    H‰Çè    fffff.„     UH‰å]é    fD  UH‰å]é    fD  Pè    è    D  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒìHH‰ùHcH‰u¸;V�›  H‹AD‹AÁêA�âÿ  IÿÂHcpI¯òH‰uÐH‰MÀL‰UÈë!�H‹U˜HÿÂH‹E¸Hc@H9ÂH‹MÀ�S  H‹AL‹AH‹yH‹wHL‹&L¯âLgH‹y H‹wHH‹H¯ÚH_L‹xH‹@HH‹ H¯ÂH‰E I�<M‹hI‹@HH‹ H¯ÂH‰E¨I�t H‹A(L‹pH‹@HH‹ H‰U˜H¯ÂH‰E°M�A¹    L‰âH‰ÙARÿuÐè    L‹UÈHƒÄ‰Á;MÐó%1  �7ÿÿÿHcÁH‹U HÂI×H‹U¨HÂIÕH‹U°HÂIÖH‹uÐH)Æffffff.„     ‰È™A÷úH˜óA„óƒA¶WÒó*ÐóYÐóXÁóXÄA¶E WÛó*ØóYÙóXÚó^Øó-Ã…À²ÿ1Ò=   rˆÐAˆÿÁIÿÇIÿÅIÿÆHÿÎu–é‘þÿÿHƒÄH[A\A]A^A_]Ãf�UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒìHH‰ùHcH‰u¸;V�q  H‹AD‹AÁêA�âÿ  IÿÂHcpI¯òH‰uÐH‰MÀL‰UÈë�H‹AL‹AH‹yH‹wHL‹&L¯âLgH‹y H‹wHH‹H¯ÚH_L‹xH‹@HH‹ H¯ÂH‰E I�<M‹hI‹@HH‹ H¯ÂH‰E¨I�t H‹A(L‹pH‹@HH‹ H‰U˜H¯ÂH‰E°M�A¹    L‰âH‰ÙARÿuÐè    L‹UÈHƒÄ‰Á;MÐóa  �|   HcÁH‹U H�‚I×H‹U¨H�‚IÕH‹U°H�‚IÖH‹uÐH)Æ„     ‰È™A÷úH˜óA„óƒ(ÐóXÑóAYóAYM óXÓóXÈó^ÊÿÁóAIƒÇIƒÅIƒÆHÿÎu·H‹U˜HÿÂH‹E¸Hc@H9ÂH‹MÀŒ»þÿÿHƒÄH[A\A]A^A_]Ã            ¬Å'7¬Å'7¬Å'7¬Å'7ÿ   ÿ   ÿ   ÿ   ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ¬Å'7¬Å'7¬Å'7¬Å'7  0C  0E              0C      0E      ð>ÿ›ˆÿ    T        T      g   d      º   ˜      y   Ò   %   ]   ÷      U       b   3     ~   g     «   §     5   ¸          Ì  %      ñ       ý  ?   º   M        ^          r  %   ð   —     è  ±  ¸   º   i      �   ‰     ‡  •        ¶     w   Ñ     o   â     g   ú     _        W   *  +   R   U  .   M   ƒ  .   H   ±  .   C   ß  ”   ‹   ‰     >   •  $   *     ×   ¸   í  Ð   %   ½  Ø   ’   •  É   ÿ   ^	  ñ  l   Q     ²        °   5  y   Z  É  u   R  Y  u   J  é  u   B  y  u   :  ÷     ƒ    �        ’     £  Ù  o   M  `     q  ó            -  Š  k   ÷    k   Š  °  k     C  k   °  Æ     Ú  Ò               ¬Å'7¬Å'7             4      5      z     void cv::blendLinear(cv::InputArray, cv::InputArray, cv::InputArray, cv::InputArray, cv::OutputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/blend.cpp depth == 0 || depth == 5 blendLinear size == _src2.size() && size == _weights1.size() && size == _weights2.size() type == _src2.type() && _weights1.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && _weights2.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) -D T=%s -D cn=%d -D convertToT=%s                                                                                                                                                            N2cv18BlendLinearInvokerIhEE    N2cv18BlendLinearInvokerIfEE            Ä                   à      ú                   ð      â  ÑXA        h1      à,      
                      ð,      
                      -                          0-      Î  ÑX                 /                           /      ¤  ÑX                       zR x�  $      @ÇÿÿÿÿÿÿÄ       A†CEƒ    $   D   øÚÿÿÿÿÿÿú       A†CAƒ           zPLR x›   �  4   $   ÀÞÿÿÿÿÿÿâ      'øÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Ä   xóÿÿÿÿÿÿ
        A†C       $   ì   `óÿÿÿÿÿÿ
        A†C       $     Xóÿÿÿÿÿÿ        A†CBƒ    ,   <  PóÿÿÿÿÿÿÎ       A†CMƒŒ�Ž�    $   l  ðôÿÿÿÿÿÿ        A†CBƒ    ,   ”  èôÿÿÿÿÿÿ¤       A†CMƒŒ�Ž�    0    þ/    -/  6  -
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  +  -ù    -í  #  -á  #  -Õ  #  -É  #  -½  #  -±    -¢    -�    -_    -J    -5    -     -    -ù  !  -Ë  !  -�  !  -o  !  -A  !  -  /  -þ  /  -æ  /  -Î  /  -¶  /  -�    -�  1  -�  '  -u    -\    U  )  ->    &    -  "  -þ  2  -ù     =ï  -  -×  +  -Ã    -¾  0  -�  '  -ƒ  $  -l    e    ^  ;  -Q    J  (  -(  -  -  -  -ü  -  -é  '  -Ý  $  -Æ    ¿    ¸  ;  -«    ¤  (  -k  ,  -7  ,  -  ,  -ï  '  -ã  $  -Ì    Å    •  (  -d  ,  -M  -  -@  &  -4     &  :  =U    õ    …    &    ö    à    �    Œ    z    ×    l    S    ?    î    ó    ê    á    ’	    |	    É    `    I    §    Ó    …     |     s     j     a     X                     €   4  x     p   5  h   
  `     X     P     @   4  8     0   5                            à     À           €     `     X     P   8  @                 {   8  MÄ    Ü    ^    €4      *    h1      Á    `:           ð         À  /      Ä  À ð,      ý  À -      ¡  À à,      Ç    à      ™            õ  À  /      Æ  À 0-      <  	€  7      Ö  	€ à6        
€ `7      ´  
€ @7      ø  	À ø6      ’  	À °6      î  À  -                   )             E             “              È             f             ç              ç             ‹             š             p             ˆ             t             h             C             i             c             %             f              $             ­              m                           6              Ê              �             ž             »             I             õ             J                                         ã             F             .              Û             <             ‡                                         __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv4UMatD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv18BlendLinearInvokerIhED1Ev __ZN2cv18BlendLinearInvokerIfED1Ev __ZN2cv3ocl5QueueC1Ev __ZN2cv18BlendLinearInvokerIhED0Ev __ZN2cv18BlendLinearInvokerIfED0Ev __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv18blendLinearSimd128EPKhS1_PKfS3_Phiii __ZN2cv18blendLinearSimd128EPKfS1_S1_S1_Pfiii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getUMatEi __ZN2cv3ocl9typeToStrEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN2cv3ocl14convertTypeStrEiiiPc __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZN2cv11blendLinearERKNS_11_InputArrayES2_S2_S2_RKNS_12_OutputArrayE __ZTVN10__cxxabiv120__si_class_type_infoE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv18BlendLinearInvokerIhEclERKNS_5RangeE __ZNK2cv18BlendLinearInvokerIfEclERKNS_5RangeE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc19blend_linear_oclsrcE __ZTVN2cv18BlendLinearInvokerIhEE __ZTSN2cv18BlendLinearInvokerIhEE __ZTIN2cv18BlendLinearInvokerIhEE __ZTVN2cv18BlendLinearInvokerIfEE __ZTSN2cv18BlendLinearInvokerIfEE __ZTIN2cv18BlendLinearInvokerIfEE __ZZN2cv11blendLinearERKNS_11_InputArrayES2_S2_S2_RKNS_12_OutputArrayEE25__cv_trace_location_fn378 __ZZN2cv11blendLinearERKNS_11_InputArrayES2_S2_S2_RKNS_12_OutputArrayEE31__cv_trace_location_extra_fn378 GCC_except_table2 ___gxx_personality_v0   



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 	    €            __literal4      __TEXT          ŒÜ             ,á                            __literal8      __TEXT          ˜Ü      0       8á                            __literal16     __TEXT          ÐÜ      p       pá                            __gcc_except_tab__TEXT          @Ý      ¸      àá     8+                    __bss           __DATA          P     X                                     __const         __DATA          øò      `      ˜÷     @+ !                   __cstring       __TEXT          Xô      g      øø                             __const         __TEXT          Àú      p       `ÿ                             __data          __DATA          0û      8      Ðÿ     H,                    __compact_unwind__LD            hü      À          (- @                  __eh_frame      __TEXT          (      (      È    (/      h            $       
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ëH‰ÃéC  H‰Ãé/  H‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~%H‹E°1Éf„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Ç„¡   è    é—   H‰Çè    H‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~%H‹E°1Éf„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    H‹½Hÿÿÿè    L‰ÿè    H‰ßè    H‰Çè     þÿF þÿF          ð?    Àÿß@      ð>    Àÿß@      ð>      ð?          0C  0E              0C      0E  0C  0E              0C      0E 		ÿ›Æ‹€ ½    a        a      N'   |      Ý&   ¬   %   Á&   Ñ      ¹&  Ý   +   j'        $   '          ;  %   õ#   `     í#  z     j'   Ñ     œ&   1  %   €&   V     x&  Ô  O   j'     '   3$   ¬     é#   ±     ç#   t     ¥#   ’  1   â#   æ  4   Ý#        Ø#   E  )   Ó#   n      ·#   Ž     ¯#  š  †   ë#      .   €#   N  +   {#   y  ž   @$   6	     v#   B	  (   b#   ¯	     #   Â	  ³   &$   u
  $   ý"   ™
     õ"  ¬
     í"   Å
     °"   &      ˆ"   F  .   «"   t  +   ¦"   Â  [   …#   <     ¡"   H  (   �"   ò     ]#        X#   !      <#   A     4#  M      #   a  C   #   ¤     ë"   °  (   Ú"   è     ƒ"   ÷     ~"         b"   1     Z"  =  H   É"   …     X"   ™  .   V"   Ç  X   ¸"        T"   +  #   C"   “     §#  Í  É   h'   –  É   P'   �     6'   Ã     '   Ð     k&   !  -   %   i  ~   ü$    …   ô$  �     +$  n     '   u     '   ™  /   '   Ï     ä&        â&   ƒ     �'        ‹'   ¯     ‰'   G     ‡'   Ú     …'   o     ƒ'         �'   “     '   ä     ï$   !     º$   I     $  [  	   $  È  †   8$  i   …   ±&  	!  u   ©&  ™!  n   ¡&  "     p&  "  I        e"     v"   #     #  ?#     P#  º#     Ë#  ø#     	$  |$     ²$  Ö$     ç$  "%  |   c&  ¹%  |   [&  B&     S&  ƒ&     ”&  Ä&     Õ&  –'  	   s+  )  †   “+  ©)  …   ‹+  I*  u   ƒ+  Ù*  u   {+  W+     k+  c+  8             ÿ›¯‚ ž    A        A      ñ   ©   	   é  ú     —       �  @     ‡  `  -   ¥  ‘  *   …  Ú     a  ý     D        0  ”  (   .  ¼  :        ö     …                 .  .  K        y     ƒ   ~  _        Ý     ç   ú  	                 }        ÿ›ÑŠ€€ È
    a        a      G$         ü"   «   %   à"   Ð      Ø"  Ü      G$        5!             1  %   !   V     !  b     G$   Ž     Ó"   È  %   ·"   í     ¯"  ù     G$        ª"   D  %   Ž"   i     †"  µ  0   E$   c     	!   w     !   ‹  "   ~"         ù    %     ñ    ô  ð  n"   $     é    H  "   á    j     È    Š  	   À   š  }   R!   	  +   ³    B	  .   ®    p	  ž   u#   7
     ©    C
  (   •         �    )      …    I      i    p     a   |     M    �  C   K    Ó     I    ß  +   8             )         C      ù   c     ñ  o  J   '    ¹     ï   Í  .   í   û  R       M     ë   Y  '   Ú   Å     ¸        E$   /  Ê   C$   ù  É   +$   Â  É   $   ‹     û#   ˜     i"   V  *   ¡!   ›  |   ™!        J!  ª     ]#   ±     [#     :   Y#   V     #   Œ     #        j$   ¦     h$   ?     f$   ×     d$   j     b$   ÿ     `$   �     ^$   #     \$   t     ”!   ±     _!   Ù     B!  ë  	   :!    �   W!    v   #  ™  u   	#  )  u   #  §     v"  ³  I        ü     
   l      }   Ë   	   Ù   !     -!  {!     Œ!  ¿!  |   a"  H"     Y"  ‘"     ¢"  º"     Ë"  ã"     ô"  ±#     ó#  s$  	   C(  —$  ‡   c(  ˆ&  v   [(  '  u   S(  ©'  u   K(  '(     ;(  3(  8             ÿ›²�€ ©    J        J      „   Í      ì   Û           ï   "   Ö     	   Î  M  '   î   Œ  |   Æ  #  ‹   ¾  Ù  	   ä  	  q   |  ¢  Œ   6  .               ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›¯€ '   d   À   z   0        ª      À        ÿ›¥�€€ œ\      Y   µ   ú   a   ó      W   F     	   y  o   M       U   H     i   {  m   E  è  œ        „  x     $  t   ´  ˜  $             ÿ›É†€€ À    Ã       Ã     à.         É.   s  3   .   Å  �   _-  m     .   Í  6   g-     �   W-  Í     8-     ¼   ™,      	   Ù+  Ä     3-   ù  µ   ,   €     Ñ+  …     Ë.   	  £   á+   U
     =-   ]
  )       †     R-   x  	   /     	   
/   î     /   Ì  	   /   M  	   /   É  	    /   P  	   ü.   Ú  	   ø.   e  	   ò.   ­  	   /   *  	   /   ©  	   þ.   %  	   ú.   ·  	   ô.        Ì+   Â     ´+   á     ¬+  ò     ¤+  =     œ+  R     ”+  J  t   þ+  Ù  u   ö+  W     Œ+  c  B
       ¥#  	   4/   +$  	   2/   ·$  	   0/   …&  	   ð.   '  	   ê.   —'  	   è.   [)  	   ö.   ò)  	   î.   ‘*  	   ì.   ·+     Ä+  $,  h   ‘,  ·,  o   +-  …-  €   
.  5.  ‡   Á.  /     (/  v/     £3  ‹/     «3  z2  t   »3  	3  u   ³3  ‡3     ›3  “3  0             ÿ›’�€ �    (       (     0   9     #   d     2   o  .       �        ¬          »        Ê  1        û        
  t        ÿ›)'    ë       ë        ú  7        ÿ›)'    Ï       Ï        Þ  7        ÿ›)'    ë       ë        ú  7        ÿ›)'    Ï       Ï        Þ  7        ÿ›æ�€ Ý    à       à     Ÿ  ù  é        â     \   ç  ð       ×     Z   Ü  ¥       �     M   ž     K   ´          Á     I   Þ     G   ô               4     Â        Ò     ×   Ú     ä       ÿ›æ�€ Ý                  
           .     Î	   t     Ð	     w        ö     »	   	          	     ¹	   #	  1        T	     ¬	   q	     ª	   ‡	          ”	     ¨	   £	  Ÿ        B
     G
   J
     Q
       ÿ›)'    Ï       Ï        Þ  7        ÿ›¥�€€ œ`      Y   ¹   ö   a   ó      W   F     	   y  o   M       U   H     i   {  m   E  è  œ        „  x     $  t   ´  ˜  $                     Xô      £ô                    àõ      £ô      Õ             Hö      £ô      ñ              Zö      £ô           €        dö      £ô                   h÷      £ô      !             Hö      £ô      9              Zö      £ô      L     €        Éø      £ô      =              sù      £ô      Ž              sù      £ô      Ž      void cv::Canny(cv::InputArray, cv::OutputArray, double, double, int, bool) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/canny.cpp _src.depth() == 0 Canny (_dst.getObj() != _src.getObj() || _src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3))) && "Inplace parameters are not supported" Aperture size should be odd between 3 and 7 IPP:ipp_Canny(src, Mat(), Mat(), dst, (float)low_thresh, (float)high_thresh, L2gradient, aperture_size) global_hysteresis finalPass void cv::Canny(cv::InputArray, cv::InputArray, cv::OutputArray, double, double, bool) _dx.dims() == 2 _dx.type() == (((3) & ((1 << 3) - 1)) + (((1)-1) << 3)) || _dx.type() == (((3) & ((1 << 3) - 1)) + (((3)-1) << 3)) _dy.type() == _dx.type() _dx.sameSize(_dy) IPP:ipp_Canny(Mat(), dx, dy, dst, (float)low_thresh, (float)high_thresh, L2gradient, 0) src.size == dst.size && src.depth() == 0 && dst.type() == 0 cvCanny total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 IPP virtual void cv::parallelCanny::operator()(const cv::Range &) const gradient magnitude hysteresis allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size OpenCL stage1_with_sobel -D WITH_SOBEL -D cn=%d -D TYPE=%s -D convert_floatN=%s -D floatN=%s -D GRP_SIZEX=%d -D GRP_SIZEY=%d%s  -D L2GRAD  stage1_without_sobel -D WITHOUT_SOBEL -D cn=%d -D GRP_SIZEX=%d -D GRP_SIZEY=%d%s stage2_hysteresis -D STAGE2 -D PIX_PER_WI=%d -D LOCAL_X=%d -D LOCAL_Y=%d getEdges -D GET_EDGES -D PIX_PER_WI=%d  N3ipp11IwExceptionE             N2cv13parallelCannyE N2cv9finalPassE                                                                                                                                          Íø      £ô      ]                     ù      £ô      g                      ù      £ô      s     €                $ù      £ô      ç     €                                                                       ›+  ÑXA        @Ý       +        ÑXA        ã      À0      *                    ð0      
                       1      k(  ÑXA        @ä      pY      >  A        ˜é      À]      „  ÑXA        Pê      P`      )  !                 €a      È    A        Ðê      Pb                            `b        ÑX                pc      ¼  ÑXA        ë      0i      2                    pi      Ã3  ÑXA        °ë      @�      ÷	  ÑX                @§      ~  ÑXA         ï      À¬      1  ÑXA        ˜ï       ¯        ÑXA        Äï       ±      1  ÑXA        ðï      `³        ÑXA        ð      €µ      ì  ÑXA        Hð      p¾      W  ÑX                ÐÀ      W  ÑX                0Ã      Y
  ÑXA        4ñ      �Í      ß  ÑX                pÐ      ß  ÑX                PÓ        ÑXA         ò      pÕ                          �Õ      8  ÑX                ÐÖ      ¼  ÑXA        Lò             zPLR x›   �  4   $   °ÿþÿÿÿÿÿ›+      ßÜÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   +ÿÿÿÿÿÿ      sâÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      è/ÿÿÿÿÿÿ*        A†CBƒ    $   D   ð/ÿÿÿÿÿÿ
        A†C       4   ü   Ø/ÿÿÿÿÿÿk(      ãÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  Xÿÿÿÿÿÿ>      'èÿÿÿÿÿÿA†CNƒŒŽ�      4   l  (\ÿÿÿÿÿÿ„      §èÿÿÿÿÿÿA†CMƒŒ�Ž�    $     €^ÿÿÿÿÿÿ)       A†CGƒŽ  ,   Ì  ˆ_ÿÿÿÿÿÿÈ       ÇèÿÿÿÿÿÿA†CBƒ    $   l  (`ÿÿÿÿÿÿ        A†C       ,   ”  `ÿÿÿÿÿÿ       A†CJƒŒ�Ž�    4   T  ð`ÿÿÿÿÿÿ¼      sèÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ü  xfÿÿÿÿÿÿ2        A†CBƒ    4   ´  �fÿÿÿÿÿÿÃ3      ¿èÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \  (šÿÿÿÿÿÿ÷	       A†CMƒŒ�Ž�    4     ø£ÿÿÿÿÿÿ~      §ëÿÿÿÿÿÿA†CMƒŒ�Ž�    4   T  @©ÿÿÿÿÿÿ1      ìÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Œ  H«ÿÿÿÿÿÿ      ûëÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Ä  0­ÿÿÿÿÿÿ1      ïëÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ü  8¯ÿÿÿÿÿÿ      ãëÿÿÿÿÿÿA†CJƒŒ�Ž�    4   4   ±ÿÿÿÿÿÿì      ×ëÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ü  Ø¹ÿÿÿÿÿÿW       A†CMƒŒ�Ž�    ,     ¼ÿÿÿÿÿÿW       A†CMƒŒ�Ž�    4   Ì  8¾ÿÿÿÿÿÿY
      +ìÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   t  `Èÿÿÿÿÿÿß       A†CMƒŒ�Ž�    ,   ¤  Ëÿÿÿÿÿÿß       A†CMƒŒ�Ž�    4   d  ÀÍÿÿÿÿÿÿ      ìÿÿÿÿÿÿA†CJƒŒ�Ž�    $     ¨Ïÿÿÿÿÿÿ        A†CBƒ    ,   4   Ïÿÿÿÿÿÿ8       A†CIƒŒ�Ž�    4   ô  °Ðÿÿÿÿÿÿ¼      ìÿÿÿÿÿÿA†CPƒŒ�Ž�    ˆÜ  U  -€Ü  W  -xÜ  \  -pÜ  x  -dÜ  �  -üÛ  ]  -ÕÛ  U  -ÈÛ  �  -\Û  ]  -!Û  U  -Û  U  -Û  ¥  -àÚ  ¦  =´Ú  �  -SÚ  ]  -/Ú  ^  -Ú  €  -õÙ  a  -´Ù  �  -QÙ  ]  --Ù  ^  -Ù  €  -ßØ  a  -{Ø  `  -Ö×  ]  -›×  _  -4×  w  -×  K  óÖ  ¦  =¼Õ    ˆÕ  š  -zÕ  \  -aÕ  W  -YÕ  ¡  -NÕ  £  -FÕ  ’  =?Õ  •  =1Õ  ˜  =*Õ  ‘  -"Õ    Õ  ž  -ßÔ  š  -Ô  œ  -ÂÓ  ®  -öÒ  ®  -Ð  ®  -…Í  U  -{Í     -sÍ  ¢  -dÍ  š  -GÍ  Ÿ  -?Í  W  -7Í  š  -2Í  W  -úÌ  W  -òÌ  ¡  -ãÌ  ¡  -ÏÌ  ‘  -ÇÌ    ½Ì  ž  -³Ì  £  -«Ì  ’  =¤Ì  •  =–Ì  ˜  =�Ì  ‘  -‡Ì    }Ì  ž  -sÌ  £  -kÌ  ’  =dÌ  •  =VÌ  ˜  =OÌ  ‘  -GÌ    =Ì  ž  -1Ì  ‘  -)Ì    Ì  ž  -Ì  š  -«Ë  =  -5Ë  š  -_Ê  œ  -Ê  ®  -CÉ  š  -~È  œ  -È  ®  -EÇ  >  -6Ç  œ  -¥Æ  :  -–Æ  œ  -UÆ  <  -FÆ  œ  -ãÅ  š  -Å  œ  -®Ä  ®  -Ä  œ  -ÏÂ  ®  -oÀ  ®  -h¾  U  -[¾     -S¾  ¢  -D¾  š  -#¾  Ÿ  -¾  W  -¾  š  -¾  W  -Ô½  ¡  -Ã½  W  -»½  ¡  -°½  £  -¨½  ’  =¡½  •  =“½  ˜  =Œ½  ‘  -„½    z½  ž  -p½  £  -h½  ’  =a½  •  =S½  ˜  =L½  ‘  -D½    :½  ž  -0½  £  -(½  ’  =!½  •  =½  ˜  =½  ‘  -½    ú¼  ž  -á¼  š  -$¼  š  -X»  œ  -»  ®  -5º  š  -c¹  œ  -¹  ®  -u¸  >  -f¸  œ  -¸  ;  -µ·  <  -¦·  œ  -E·  :  -6·  œ  -·  ;  -Á¶  ;  -s¶  œ  -qµ  W  -iµ  ¡  -^µ  £  -Vµ  ’  =Oµ  •  =Aµ  ˜  =:µ  ‘  -2µ    (µ  ž  -ï´  š  - ´  œ  -Ò³  ®  -M³  W  -E³  ¡  -:³  £  -2³  ’  =+³  •  =³  ˜  =³  ‘  -³    ³  ž  -Ã²  š  -ö±  œ  -•±  ®  -±  W  -	±  ¡  -þ°  £  -ö°  ’  =ï°  •  =á°  ˜  =Ú°  ‘  -Ò°    È°  ž  -�°  š  -À¯  œ  -r¯  ®  -í®  W  -å®  ¡  -Ú®  £  -Ò®  ’  =Ë®  •  =½®  ˜  =¶®  ‘  -®®    ¤®  ž  -c®  š  -–­  œ  -5­  ®  -º¬  W  -²¬  š  -�¬  W  -j¬  š  -_¬  W  -W¬  ¡  -F¬  ‘  ->¬    4¬  ž  -*¬  £  -"¬  ’  =¬  •  =¬  ˜  =¬  ‘  -þ«    ô«  ž  -è«  ‘  -à«    Ö«  ž  -C«  š  -kª  œ  -"ª  <  -ª  œ  -ª  š  -«©  =  -‚©  >  -n©  œ  -L©  œ  -¿¨  œ  -K¨  :  -;¨  œ  -ß§  ®  -…¦  8  -l¦  9  -%¤  ?  -¤  @  -Þž  A  -ž  C  -/�  U  -'�  U  -�  U  -�  U  -�  U  -�  W  -ÿœ  {  -êœ  �  -�œ  ]  -Zœ  �  -ò›  ]  -¹›  ™  -‘›  ™  -m›  š  -4›  š  -äš  š  -Iš  š  -š  š  -¤™  š  -™  {  -î˜  {  -À˜  ™  -œ˜  U  -’˜  {  -5˜  U  -(˜  �  -­—  ]  -~—  U  -q—  �  -ý–  ]  -Ó–  U  -Ë–  U  -Ÿ–  U  -’–  �  -/–  ]  -–  U  -ø•  �  -œ•  ]  -r•  U  -j•  U  -M•  U  -E•  U  -8•  U  -+•  v  - •  U  -•  U  -•  U  -•  U  - •  U  -"”    ”  B  -g“  B  -Ð’  B  -(‘    ‘  B  -€�  B  -ú�  B  -�    ¿Ž    ,Ž  B  - �  B  -�  B  -Œ    …    þ„  �  -´„    Ï‚  {  -º‚  �  -Q‚  ]  -*‚  �  -Â�  ]  -‰�  ™  -a�  ™  -=�  š  -�  š  -´€  š  -€  š  -Ô  š  -t  š  -Ê~  {  -µ~  {  -‡~  ™  -j~  {  -U~  v  -M~  D  -†}  u  -,}  B  -š|  B  -|  B  -Ÿ{  B  -"{  B  -Úz  B  -Oz  B  -Åy  B  ->y  B  -Âx  B  -Ax  B  -fw  B  -‚v  B  -íu  B  -tu  š  -u  |  -ùt  P  Òt    t  �  -Æs  ›  -*s  ›  -ïr  ™  -�r  ›  -Pr  ™  -r  |  -øq  O  ñq  �  -q  �  -qp  ]  -Jp  a  -p  �  -*o  �  -~n  ]  -Sn  a  -n  �  -–m  ]  -om  y  -Vm    öl  a  -ºl  �  -=l  ]  -l  y  -ük    œk  a  -Bk  |  -6k  N  ™i  |  -�i  M  ^i  š  -Pi  \  -Hi  x  -<i  K  (i  U  - i  W  -i  \  -i  x  -i  �  -œh  ]  -uh  U  -hh  �  -üg  ]  -Ág  U  -¹g  U  -±g  ¥  -€g  ¦  =Tg  �  -óf  ]  -Ïf  ^  -¹f  €  -•f  a  -Tf  �  -ñe  ]  -Íe  ^  -·e  €  -e  a  -e  `  -rd  ]  -7d  _  -Ðc  w  -¡c  K  “c  ¦  =]c  £  -Uc  3  Nc  G  Dc  ž  -2c  ž  -
c  «  -íb  ¬  -¸b  œ  -©b  §  -Db  U  -<b  £  -4b  3  -b  G   b  ž  -b  š  -öa  §  -ãa  ¬  -«a  œ  -œa  §  -la  4  -a    ‘`  �  -@`  U  -8`  W  -0`  }  -$`  U  -`  U  -`  }  -`  U  -ª_  }  -¡_  z  -Ž_    ‡_    I_  ~  -Ï^  }  -Æ^  z  -³^    ¬^    n^  ~  -·]  “  -²]  Ÿ  -ª]  U  -¢]  W  -š]  �  -]  ]  -ð\  U  -æ\  �  -�\  ]  -X\  U  -N\  }  -B\  U  -:\  U  -2\  U  -\  �  -›[  ]  -t[  �  -[  ]  -àZ  /  -†Z  }  -}Z  z  -iZ    bZ    [Z  ­  -NZ    GZ  ~  -ÕY  X  -¶Y  X  -gY  U  -_Y  U  -WY  U  -OY  U  -GY  U  -?Y  U  -7Y  W  -/Y  {  -Y  �  -±X  ]  -ŠX  �  -!X  ]  -úW  �  -�W  ]  -iW  š  -$W  š  -ÄV  š  -V  �  -ŸU  ]  -xU  {  -÷T  U  -ÝT  t  -ÑT  t  -ÅT  t  -¹T  {  -¤T  t  -˜T  t  -ŒT  t  -€T  m  -@T  \  -4T  x  -!T  K  T  U  -T  U  -T  U  -øS  U  -ëS  }  -ÜS  U  -ÏS  U  -ÂS  }  -³S  U  -¦S  U  -™S  }  -ŠS  U  -zS  U  -eS  U  -]S  U  -PS  {  -7S  �  -ÇR  ]  -�R  U  -�R  U  -ƒR  {  -jR  \  -[R  U  -NR  U  -FR  U  ->R  U  -1R  U  -$R  }  -R  U  -ÝQ  U  -ÐQ  }  -ÄQ  U  -¼Q  U  - Q  g  -�Q  U  -tQ  }  -eQ  U  -XQ  m  -CQ  g  -2Q  m  -!Q  t  -Q  U  -Q  }  -õP  U  -åP  g  -ÖP  ¥  -¶P  ¦  =¯P  {  -šP  �  -1P  ]  -
P  �  -¡O  ]  -zO  �  -O  ]  -éN  š  -¤N  š  -DN  š  -šM  �  -M  ]  -ðL  {  -áL  {  -ÌL  \  -ÀL  Z  -­L    ¡L    ™L    ¡K  L  ƒK  |  -wK    +K  B  -˜J  B  -J  B  -rI  B  -ßH  B  -GH  B  -®G  B  -G  B  -@F  š  -˜E  |  -�E    ˆE  \  -|E  x  -iE  K  bE  Z  -KE  +  -²D  [  -«D  Y  -EC    (C  {  -C  �  -£B  ]  -zB    -§A  |  -›A    ŒA  b  -‡A  `  -oA  ˆ  -Æ@  „  -¾@  `  -¦@  ˆ  -ý?  „  -õ?  `  -Ý?  ˆ  -3?  „  -+?  Œ  -ñ>  t  -å>  t  -Ù>  t  -Í>  {  -¸>  t  -¬>  m  - >  m  -”>  t  -ˆ>  g  -y>  i  -U>  f  -I>  k  -7>  k  -">  o  -÷=  o  -É=  ‰  -µ=  Œ  -w=  �  -k=  }  -_=  l  -F=    ?=    -,=    "=  �  -=  n  ==  g  -=  i  -Û<  f  -Ï<  k  -º<  o  -„<  �  -x<  }  -e<  l  -L<    E<    -,<    "<  �  -<  n  =�;  t  -‘;  t  -…;  m  -s;  g  -e;  i  -?;  f  -
;  j  -ð:  j  -Ö:  k  -Á:  k  -¬:  k  -š:  o  -l:  o  ->:  o  -:  r  -¢9  �  -�9  }  -ƒ9  l  -m9    f9    -K9    =9    69    ,9  �  -'9  n  =à8  s  -(8  q  -À7  s  -ü6  q  -}5    )5  Ž  -!5  h  -©4  |  -�4    ”4  Š  -‡4  ‰  -s4  ‰  -á3  „  -Ê3  e  -Å3  …  -q3  }  -e3  z  -N3    G3    !3  ~  - 3  ‹  -õ2  }  -é2  z  -Ò2    Ë2    ›2  ~  -z2  †  -k2  †  -^2  }  -R2  z  -;2    42    -2  ­  - 2    2  ~  -÷1  †  -å1  †  -Ø1  }  -Ì1  z  -µ1    ®1    Œ1  ~  -j1  ƒ  -]1  |  -Q1    #1  ¦  =ö0  \  -æ0  \  -Ø0  x  -Ì0  K  ¯0  U  -§0  W  -Ÿ0  {  -�0  U  -~0     -y0  Ÿ  -k0  5  -_0  5  -S0  5  -0     -0  Ÿ  -ò/  5  -Þ/  5  -Ê/  £  -Â/  3  »/  G  ²/  ž  -¨/  £  - /  3  ™/  G  �/  ž  -t/  5  -h/  5  -V/  ¨  -Ú.  	  -Ë.  	  -¯.  œ  -¥.  ª  -Œ.  œ  -‚.  ª  -k.  5  -U.  ©  -).  	  -.  	  -.  	  -ò-  œ  -è-  ª  -Ï-  œ  -Å-  ª  -¬-  œ  -¢-  ª  -N,  {  -1,    â+  Y  -Ý+  |  -Ô+    —+  U  -�+  U  -‡+  U  -+  U  -w+  U  -o+  U  -g+  W  -_+  {  -J+  �  -á*  ]  -º*  �  -Q*  ]  -**  �  -±)  ]  -Š)  �  -)  ]  -é(  š  -¤(  š  -D(  š  -›'  {  -	'  \  -ý&  x  -ê&  K  Ù&  U  -Ì&  }  -½&  U  -µ&  U  -­&  U  -¥&  U  -˜&  U  -‹&  }  -|&  U  -t&  U  -g&  U  -_&  U  -W&  U  -J&  {  -1&  �  -Á%  ]  -š%  �  -*%  ]  - %  U  -ø$  U  -ë$  U  -Þ$  {  -Å$  \  -¶$  U  -œ$  t  -�$  t  -„$  {  -o$  t  -c$  t  -W$  t  -K$  m  -<$  U  -/$  U  -"$  U  -$  U  -$  U  - $  }  -ñ#  U  -Ï#  U  -Â#  }  -³#  U  -«#  U  -œ#  m  -�#  t  -m#  g  -T#  U  -G#  }  -8#  U  -+#  m  -#  U  -#  }  -ù"  U  -å"  g  -Ô"  m  -Ã"  t  -˜"  g  -z"  U  -m"  }  -^"  U  -N"  g  -?"  ¥  -"  ¦  ="  {  -"  �  -¡!  ]  -z!  �  -!  ]  -ê   �  -q   ]  -J   �  -Ð  ]  -©  š  -d  š  -  š  -`  {  -Q  {  -<  \  -0  Z  -        	      L  ó  |  -ç    ›  B  -  B  -w  B  -â  B  -O  B  -·  B  -  B  -‹  B  -°  š  -  |  -      \  -õ  x  -â  K  Û  Z  -Ä  *  -v  [  -o  Y  -¿    ˜  {  -ƒ  �  -
  ]  -ã  �  -q  ]  -H    -ß  |  -Ó    Ä  b  -Ÿ  .  -[  `  -C  ˆ  -š  „  -’  `  -z  ˆ  -Ñ  „  -³  t  -§  t  -›  {  -†  t  -z  m  -n  m  -b  t  -V  g  -H  i  -'  f  -  k  -  k  -ñ  o  -Ã  o  -•  ‰  -�  Œ  -E  �  -9  }  --  l  -        -ú    ð  �  -ë  n  =à  g  -Ò  i  -¬  f  -   k  -‹  o  -U  �  -I  }  -=  l  -$        -    ú  �  -õ  n  =–  m  -„  t  -x  g  -j  i  -D  f  -  j  -ÿ  j  -å  k  -Ó  k  -›  o  -p  o  -B  r  -Õ
  ‰  -´
  �  -¡
  }  -•
  l  -x
    q
    -O
    *
    #
    
  p  -
  c  -é	  ‡  -Õ	  d  -Ë	  ‡  -·	  �  -²	  n  =œ	  t  -�	  t  -„	  m  -r	  g  -d	  i  ->	  f  -	  j  -ù  j  -ß  k  -Ê  k  -¸  k  -£  o  -u  o  -J  o  -  r  -¢  �  -–  }  -Š  l  -q    j    -H    6    /    "  �  -  n  =  y  -ø    ¿  y  -¤    }  ‚  -    µ  Ž  -­  h  -5  |  -)      Š  -  Š  -  Š  -õ  „  -Õ  e  -^  }  -R  z  -;    4    Þ  ~  -’  Œ  -h  }  -\  z  -E    >    7  ­  -*    #  ~  -  †  -í   …  -Ù   }  -Í   z  -¶     ¯     ‰   ~  -j   ‡  -]   |  -Q      #   ¦  =ü  G  MP    H    @  )  0    (       (             '  ð     è     à   &  Ð     È     À   %  °     ¨         $  �     ˆ     €   #  p     h     `   "  P     H     @   !  0     (                            0  ”  (  I     —    7    1    2     F  è     à     Ø   T  À     ¸     °   S  ˜     �     ˆ   R  p     h     `   Q  P   ”  H   H  @   —  0   6  (   ,      -     E     J      –  ¸    °  ¤       €    `    X    P  ¤  @              ø    ð  ¤  à    À         ˜    �  ¤  €    x    p  ¤  `    X    P  ¤  @    8    0  ¤             ¤       ø    ð  ¤  à    À    ¸    °  ¤       €    x    p  ¤  `    @               ¤       à     Ø     Ð   ¤  À     ¸     °   ¤        ˜     �   ¤  €     `     @     8     0   ¤                ¤           ¤  M•    øò      F    ô          ó      Œ     +      ×    8ó      I    Xó      á    @Ý          øó      Å  	  û      —    P`      ô    ã          xó      Á    8ô      ,    ˜ó      Â    ¸ó          Øó      ó    @ä      á    ˜é          Pê      Ž    Ðê      á    ë          °ë      Î     ï          ˜ï          Äï      Ä    ðï          ð      ¸    Hð          4ñ      î     ò      ó    Lò      ì    P     a    X     3    `     ¥    h     n    p     Š    x          €     w    ˆ     f    �     V    ˜     Ë           	  À pc      S	  À ÐÖ        À 0i      '  À À0      Ö  À À]      ¨	            â	     1      4  À pÕ      e  À ð0      ”  À Pb      6   À `b      Û  À €a      
  À pi      1  À �Õ      .  À pÐ      À  À �Í      Þ  À  ¯      §  À PÓ      "  À À¬      ì  À `³      d  À  ±      
  À ÐÀ      ¦
  À p¾      „  À 0Ã         À @§      D  À €µ      ?  À @�      Â  
€ pû      #  
€ Pü      Ð  
€ 0û      ¨  	€ àú        	€ õú      ·  	€ Àú      Ž  
À @û      ù  
À (ü      6  
€ �û         
€ ¸û      „  
€ àû      +  
€ ü      z  
€ ˆû      è  
€ °û      Ì  
€ Øû      s  
€  ü      :  À °]           pY      d             Y             Ÿ             ‡             ¸             	             B             µ                          N             ’             ·             Ä             w             –                          Å             ~                           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H‹@H‰BëAÇ‡Ì       L‰çH‹µXÿÿÿè    ‹…tÿÿÿA‰‡(  ‹E€A‰‡,  D‹sE‰·0  ‹CA‰‡4  M�‡H  M‰‡8  Hc�ìþÿÿ��    H˜=	  I‰‡@  r-I��Ø   H‰M€¹   H÷áHÇÇÿÿÿÿHAøè    I‰ÀM‰‡8  M‰‡h  M�˜M‰�p  I�™I‰�x  H�™I‰�€  …ÛŽ´   A‹—  ‹…tÿÿÿó*Ðó7  (Èó^ÊH�[M�ˆI�<ØHÿË1Éóó6  ëD  HÿÁE‹·0  WÛó*ÙóYÙóXÚó,ÃWäó*à1ö.ã@—Æ)ðWäó*àó\Üó�(àó\ãóA$Š¾    IðÿÀAÿÎA9ÆDOð¯òA‰4ˆD¯òE‰4‰H9ËuŒ¿    è    H‰ÃÇC   H�   H‰L‰{ðÿC¸ÿÿÿÿðÁCƒø…  H‹H‰ßÿPéö  f:ÀI�WhƒøH‰�@ÿÿÿL‰µhÿÿÿH‰�PÿÿÿH‰•`ÿÿÿH‹…xþÿÿH‹I‹—°   H‰
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H‹@H‰Bë/L‰ãf:ÀM�§È   ƒø~ÍAÇ‡Ì       L‰çH‹µXÿÿÿè    ‹…tÿÿÿA‰‡(  ‹E€A‰‡,  D‹sE‰·0  ‹CA‰‡4  M�‡H  M‰‡8  Hc�ìþÿÿ��    H˜=	  I‰‡@  r-I��Ø   H‰M€¹   H÷áHÇÇÿÿÿÿHAøè    I‰ÀM‰‡8  M‰‡h  M�˜M‰�p  I�™I‰�x  H�™I‰�€  …ÛŽ´   I‹·  HÑî‹…tÿÿÿó*Ðó4  (Èó^ÊH�[M�ˆI�<ØHÿË1Éóñ3  ë HÿÁE‹·0  WÛó*ÙóYÙóXÚó,ÃWäó*à1Ò.ã—Â)ÐWäó*àó\Üó�(àó\ãóA$Šº    IÐÿÀAÿÎA9ÆDOð¯ÖA‰ˆD¯öE‰4‰H9Ëu�¿    è    H‰ÃÇC   H�   H‰L‰{ðÿC¸ÿÿÿÿðÁCƒøu	H‹H‰ßÿP‹…èþÿÿÇ…°þÿÿ    ‰…´þÿÿH�½°þÿÿó~
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I‹E L‰ïÿPH‹…þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Ðýÿÿè    HÇ…þÿÿ    fïÀf…ðýÿÿf…àýÿÿƒ½Ôýÿÿ ~-H‹…þÿÿ1Éfffff.„     Çˆ    HÿÁHc•ÔýÿÿH9Ñ|êH‹½þÿÿH�… þÿÿH9Çtè    H‹…hþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½0þÿÿè    HÇ…hþÿÿ    fïÀf…Pþÿÿf…@þÿÿƒ½4þÿÿ ~)H‹…pþÿÿ1Éf.„     Çˆ    HÿÁHc•4þÿÿH9Ñ|êH‹½xþÿÿH�…€þÿÿH9Çtè    H‹…ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½àþÿÿè    HÇ…ÿÿÿ    fïÀf… ÿÿÿf…ðþÿÿƒ½äþÿÿ ~)H‹… ÿÿÿ1Éf.„     Çˆ    HÿÁHc•äþÿÿH9Ñ|êH‹½(ÿÿÿH�…0ÿÿÿH9Çtè    ƒ½˜ýÿÿ tH�½�ýÿÿè    H‹    H‹ H;EÐuH�ÄX  [A\A]A^A_]Ãè    I‰ÆH�½°þÿÿè    é¹  é±  I‰Æé¸  I‰Æé¼  I‰Æé´  I‰ÆéX  é 	  é›	  H‰Çè    H‹]€I‰ÆI‹‡   H…Àt¹ÿÿÿÿðÁHƒùuL‰çè    IÇ‡       HÇC    HÇC    HÇC    HÇ    Aƒ¿Ì    ~I‹‡  1ÉÇˆ    HÿÁIc—Ì   H9Ñ|êI‹¿  H;½¨þÿÿtè    ëH‰Çè    I‰ÆI‹‡    H…Àt¹ÿÿÿÿðÁHƒùuH‹½`ÿÿÿè    I�GxIÇ‡        HÇ@    HÇ@    HÇ@    HÇ     Aƒl ~I‹‡¨   1ÉÇˆ    HÿÁIcWlH9Ñ|íI‹¿°   H;½Pÿÿÿtè    ëH‰Çè    I‰ÆI‹G@H…Àt¹ÿÿÿÿðÁHƒùuH‹½hÿÿÿè    L‰øHƒÀIÇG@    HÇ@    HÇ@    HÇ@    HÇ     Aƒ ~I‹GH1ÉÇˆ    HÿÁIcWH9Ñ|íI‹PH;½@ÿÿÿ„‚  è    éx  H‰Çè    éh  H‰Çè    I‰ÆH‹C@H…Àt¹ÿÿÿÿðÁHƒùuL‰ïè    HÇC@    IÇD$    IÇD$    IÇD$    IÇ$    ƒ{ ~H‹CH1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{PL9ÿ„—  è    é�  H‰Çè    é}  H‰Çè    H‹]€I‰ÆI‹‡   H…Àt¹ÿÿÿÿðÁHƒùuL‰çè    IÇ‡       HÇC    HÇC    HÇC    HÇ    Aƒ¿Ì    ~I‹‡  1ÉÇˆ    HÿÁIc—Ì   H9Ñ|êI‹¿  H;½¨þÿÿtè    ëH‰Çè    I‰ÆI‹‡    H…Àt¹ÿÿÿÿðÁHƒùuH‹½`ÿÿÿè    I�GxIÇ‡        HÇ@    HÇ@    HÇ@    HÇ     Aƒl ~I‹‡¨   1ÉÇˆ    HÿÁIcWlH9Ñ|íI‹¿°   H;½Pÿÿÿtè    ëH‰Çè    I‰ÆI‹G@H…Àt¹ÿÿÿÿðÁHƒùuH‹½hÿÿÿè    L‰øHƒÀIÇG@    HÇ@    HÇ@    HÇ@    HÇ     Aƒ ~I‹GH1ÉÇˆ    HÿÁIcWH9Ñ|íI‹PH;½@ÿÿÿtè    ëH‰Çè    I‰ÆL‰ÿè    L‰ÿè    M…í…)  é‡  H‰Çè    I‰ÆH‹C@H…Àt¹ÿÿÿÿðÁHƒùuL‰ïè    HÇC@    IÇD$    IÇD$    IÇD$    IÇ$    ƒ{ ~H‹CH1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{PL9ÿtè    ëH‰Çè    I‰ÆH‰ßè    H‰ßè    H‹…þÿÿH…À…ã  éù  éi  éd  é_  I‰ÆH�½Ðýÿÿè    éÝ  éÕ  I‰Æé  H‰Çè    I‰ÆH�½àþÿÿè    é9  H‰Çè    é)  I‰Æé«  I‰Æé£  é»   H‰Çè    I‰ÆH�½àþÿÿè    éŸ  H‰Çè    H‰Çè    H‰Çè    H‰Çè    I‰ÆH�½°þÿÿè    é  H‰Çè    é  H‰Çè    I‰ÆH�½àþÿÿè    éž  H‰Çè    éŽ  é‰  é„  é  éz  éu  ép  ék  H‰Çè    éÙ   éÔ   I‰Æéç   éð   éë   H‰Çè    I‰ÆH�½àþÿÿè    é.  H‰Çè    é  éþ   éa  I‰ÆH�½Ðýÿÿè    H�½0þÿÿè    H�½àþÿÿè    é›   H‰Çè    éÀ   é#  H‰Çè    H‰Çè    H‰Çè    I‰ÆH…Û„š   ¸ÿÿÿÿðÁCƒø…‡   H‹H‰ßÿPë|H‰Çè    ëoéµ   I‰ÆH�½0þÿÿè    H�½àþÿÿè    H�½xÿÿÿè    ëI‰ÆH�½°ýÿÿè    H�}ˆè    ƒ½˜ýÿÿ …C  éJ  H‰Çè    I‰ÆëØé   é  I‰ÆM…ítc¸ÿÿÿÿðAÁEƒøuSI‹E L‰ïÿPëGH‰Çè    ë:éè  I‰ÆH‹…hþÿÿH…À…·   éÍ   I‰ÆH‹…ÿÿÿH…À…%  é;  é³  I‰ÆH‹…þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Ðýÿÿè    HÇ…þÿÿ    fïÀf…ðýÿÿf…àýÿÿƒ½Ôýÿÿ ~H‹…þÿÿ1ÉÇˆ    HÿÁHc•ÔýÿÿH9Ñ|êH‹½þÿÿH�… þÿÿH9Çtè    H‹…hþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½0þÿÿè    HÇ…hþÿÿ    fïÀf…Pþÿÿf…@þÿÿƒ½4þÿÿ ~H‹…pþÿÿ1ÉÇˆ    HÿÁHc•4þÿÿH9Ñ|êH‹½xþÿÿH�…€þÿÿH9Çtè    H‹…ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½àþÿÿè    HÇ…ÿÿÿ    fïÀf… ÿÿÿf…ðþÿÿƒ½äþÿÿ ~#H‹… ÿÿÿ1É@ Çˆ    HÿÁHc•äþÿÿH9Ñ|êH‹½(ÿÿÿH�…0ÿÿÿH9Çt"è    ëH‰Çè    H‰Çè    H‰Çè    I‰Æƒ½˜ýÿÿ tH�½�ýÿÿè    L‰÷è    H‰Çè    UH‰åòG]ÃD  UH‰åòG]ÃD  UH‰å‹‰G‹F‰G]Ãffffff.„     UH‰åH‹FH‰H‰ø]ÃUH‰åSPH‰ûH‹CPH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCP    HÇC@    HÇC8    HÇC0    HÇC(    ƒ{ ~H‹CX1Éf�Çˆ    HÿÁHcSH9Ñ|íH‹ƒ°   H…Àt¹ÿÿÿÿðÁHƒùu	H�{xè    HÇƒ°       HÇƒ        HÇƒ˜       HÇƒ�       HÇƒˆ       ƒ{| ~H‹ƒ¸   1É Çˆ    HÿÁHcS|H9Ñ|íH‹ƒø   H…Àt¹ÿÿÿÿðÁHƒùuH�»Ø   è    ƒ»Ü    ~#H‹ƒ  1É@ Çˆ    HÿÁHc“Ü   H9Ñ|êHÇƒø       H‹ƒH  H…Àt¹ÿÿÿÿðÁHƒùuH�»(  è    ƒ»,   ~%H‹ƒX  1ÉfD  Çˆ    HÿÁHc“,  H9Ñ|êHÇƒH      HƒÄ[]Ã„     Pè    è    D  UH‰åSPH‰ûH�   H‰H‹ƒ    H…Àt¹ÿÿÿÿðÁHƒùu	H�{hè    HÇƒ        HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    ƒ{l ~"H‹ƒ¨   1ÉfD  Çˆ    HÿÁHcSlH9Ñ|íH‹»°   H�ƒ¸   H9Çtè    H‹C@H…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇC@    HÇC0    HÇC(    HÇC     HÇC    ƒ{ ~H‹CH1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{PH�CXH9Çtè    H‰ßHƒÄ[]é    H‰Çè    H‰Çè    ffff.„     UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSH�ì˜  I‰þH‹    H‹ H‰EÐD‹>H‰µ¨ûÿÿD;~�p	  McïI‹†¸   H‰…¸ûÿÿI‹†°   L¯(MnxI�FH‰…°ûÿÿL�¥XûÿÿD  D‰ø™A÷¾Ð   A‹ŽÈ   ¯Ñ‰•ÀûÿÿA‹–Ì   ¯Â‰…Äûÿÿ‰�Èûÿÿ‰•ÌûÿÿH�½HûÿÿH‹µ°ûÿÿH�•Àûÿÿè    ¾   H�½Ðûÿÿè    D‹•ÌûÿÿE…Ò„ò   M‹NXH‹•XûÿÿHc…ÈûÿÿH�xüL�@ÿ@ 1Éƒø|A1É€    ¶4
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    HÇC    ƒ{ ~H‹CH1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{PH�CXH9Çtè    H‰ß[A^]é    H‰Çè    H‰Çè    H‰Çè    €    UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHcHcFH‰E¨9Â�Ü  HcOH…ÉŽÏ  ó*—,  óDú	  A(Èó^ÊH‹GPL‹ H‹‡°   L‹‹‡4  ÿÈ‰EÐ‹‡0  ‰EÔH‹‡Ø   H‰EÀH‹‡  H‹ H‰EÈH‹·h  H‹Ÿp  H‹‡€  L‹¿x  L‰E°L¯ÂLGL‰M¸L¯ÊLOxó|	  H‰U WÛó*ÚóYÙóXÚó,ûó*çE1Ò.ãA—ÂD)×Wäó*çó\ÜA(àó\ãAº    DI×ÿÇ‹UÐ9úNú‹UÔD¯ÒMcÒL‹eÈM¯ÔL‹uÀMò¯úLcßM¯ÜMóE1ö„     Jc<¶G·$pLçNc,³MåA·zWíó*êC·jWöó*òóB<°óYïóC·óYðóXõóYôA·{Wíó*êóYïC·kfA¼ÿÿWÿó*úóYøóXýóYûóXþó-×…Ò¿    fAOü�ú   fC×fC‰qIÿÆI9ÎŒ]ÿÿÿH‹U HÿÂLE°LM¸H;U¨ŒÄþÿÿ[A\A]A^A_]Ãf„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ` ÿ›IA    +        +      „   3   3       f     |  l  +             ÿ›¢€€ J   �   [  ç   ^   S       ÿ›à×    >        >      ë&   k      E%   |           �   %   )%   µ      !%  Á   7   Ø(        ¸&   F     ³&        J%   Ý     h%        ^%   B  4   T%   Ý     c%        Y%   @  -   O%   €     µ%   –     ™%   ³     ‘%  ¿     ®&   Û     Œ%     $   ‡%   1     Ì$   Z     8   z     3   å     Ä$  ñ  ,   |&        %   4     ¿$   Y  #   ·$   |     ¯$   Ï  E   z%     C   u%   W  e   S&   ¼     y$   È  %   e$        m%  l     ª$   ‚     Ž$   Ÿ     †$  ²  	   ~$   Þ     +   	     #   ,	        @	        Œ	  B   `$   Î	  B   [$   
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  "   ú   /  ×    '   )     N&   C  É   '     Ô   ð&   ê  †   %'   p  )   é&   ¢     ¿%   N     ý%        %   2  %    %   W     ø$  ‡     .$   d     ©#   «     ý%   ö     ¡#       ¬!   ø      !   ?     ¿%   †     !  §     L&   ¾  "   ½&   é     º%   ¯     ø%   €     €#        !        ï"   ì     U"   q     ¹!   d     ø%         ±!  ü     {    ë     á   p     E   c     º%   ›     =  ·     &   å     ð$       è$  %  y   &  ¹  u   
&  I  u   &  Ç     ð%  Ó  ”        g  p   Ù  ÿ  r   s   –   p   !  ;!  d   ¤!  Û!  p   M"  s"  r   ç"  
#  l   x#  Ä#  `   &$  ‘$     ¢$  Ï$     à$  %     %  ,%     =%  œ%     ­%  <&     D&  &     ¦&  Ù&     á&  C'  k   À(  É'  k   È(  O(  o   Ð(  ä(     ø(  ð(               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¯€ '    	       	     Ð	  Ž	  J             ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¯€ '    š       š  „   d    N             ÿ›¯€ 'e   ‰   !    ~     §  ^          ÿ›¯€ 'e   ‰   !    ~     §  ^                ð¿  €?   ¿  €?   ¿  €?   ¿                                                                                                                                                               [      o[      f                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    N12_GLOBAL__N_110CLAHE_ImplE N2cv5CLAHEE                                      N12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEE               N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEENS_14DefaultDeleterIS4_EEEE          N2cv6detail8PtrOwnerE           N12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEE             N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEENS_14DefaultDeleterIS4_EEEE        N12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEE               N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEENS_14DefaultDeleterIS4_EEEE          N12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEE               N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEENS_14DefaultDeleterIS4_EEEE          N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_110CLAHE_ImplENS_14DefaultDeleterIS3_EEEE                                                     virtual void (anonymous namespace)::CLAHE_Impl::apply(cv::InputArray, cv::OutputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/clahe.cpp _src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || _src.type() == (((2) & ((1 << 3) - 1)) + (((1)-1) << 3)) apply Unsupported type calcLut -D CPU  -D WAVE_SIZE=%d transform          —  A        ÈL             c   A        M                                0                            @                            P                            `                            p       )  ÑXA        <M      p-                            €-                            �-                            °-                            À-      ¸                   �/      C   A         S      à0                           1      Ø	  ÑXA        HS      à:                            ð:      
                       ;      '                    0;      C   A        |S      €<                           <      l  ÑXA        ¤S      C                             C      
                      0C      '                    `C      )  ! A        ØS      �E                          °E      Á  a                €G                            �G      
                       G      '                    ÐG      )  ! A        T       J                           J        ÑX                0L                            @L      
                      PL      '                    €L                            �L      
                       L      '                           zPLR x›   �  4   $   @žÿÿÿÿÿÿ—      ÷êÿÿÿÿÿÿA†CKƒŒŽ�      ,   \   ¨ ÿÿÿÿÿÿc      ëÿÿÿÿÿÿA†CBƒ           zR x�  $      Ð¡ÿÿÿÿÿÿ        A†CBƒ    $   D   È¡ÿÿÿÿÿÿ        A†C       $   l   °¡ÿÿÿÿÿÿ        A†C       $   ”   ˜¡ÿÿÿÿÿÿ        A†C       $   ¼   €¡ÿÿÿÿÿÿ        A†C       4   l  h¡ÿÿÿÿÿÿ )      #êÿÿÿÿÿÿA†CPƒŒ�Ž�    $     0Êÿÿÿÿÿÿ        A†C       $   D  Êÿÿÿÿÿÿ        A†C       $   l   Êÿÿÿÿÿÿ        A†C       $   ”  øÉÿÿÿÿÿÿ        A†C       $   ¼  àÉÿÿÿÿÿÿ¸       A†CBƒ    ,   l  ˆËÿÿÿÿÿÿC      ïÿÿÿÿÿÿA†CBƒ    $     ¨Ìÿÿÿÿÿÿ        A†CBƒ    4   Ä   ÌÿÿÿÿÿÿØ	      ×îÿÿÿÿÿÿA†CPƒŒ�Ž�    $   t  HÖÿÿÿÿÿÿ        A†C       $   œ  0Öÿÿÿÿÿÿ
        A†C       $   Ä  Öÿÿÿÿÿÿ'        A†CBƒ    ,   t   ÖÿÿÿÿÿÿC      [îÿÿÿÿÿÿA†CBƒ    $     @×ÿÿÿÿÿÿ        A†CBƒ    4   Ì  8×ÿÿÿÿÿÿl      +îÿÿÿÿÿÿA†CPƒŒ�Ž�    $   |  pÝÿÿÿÿÿÿ        A†C       $   ¤  XÝÿÿÿÿÿÿ
        A†C       $   Ì  @Ýÿÿÿÿÿÿ'        A†CBƒ    ,   |  HÝÿÿÿÿÿÿ)      ¯íÿÿÿÿÿÿA†CCƒŽ  $   $  Hßÿÿÿÿÿÿ        A†CBƒ    $   L  @ßÿÿÿÿÿÿÁ       A†CEƒŽ�$   t  èàÿÿÿÿÿÿ        A†C       $   œ  Ðàÿÿÿÿÿÿ
        A†C       $   Ä  ¸àÿÿÿÿÿÿ'        A†CBƒ    ,   t  Ààÿÿÿÿÿÿ)      ëìÿÿÿÿÿÿA†CCƒŽ  $     Àâÿÿÿÿÿÿ        A†CBƒ    ,   D  ¸âÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   t  ˜äÿÿÿÿÿÿ        A†C       $   œ  €äÿÿÿÿÿÿ
        A†C       $   Ä  häÿÿÿÿÿÿ'        A†CBƒ    $   ì  päÿÿÿÿÿÿ        A†C       $     Xäÿÿÿÿÿÿ
        A†C       $   <  @äÿÿÿÿÿÿ'        A†CBƒ    –L  ‰  -FL  ‰  -ÜJ    ZJ    J  ‰  -
J  .  -õI  V  -íI  V  -åI  V  -ÝI  Z  -ÑI  r  -xI  [  -WI  r  -ÞH  [  -ºH  r  -6H  [  -ýG  ˆ  -ÝG    –G  ‰  -éE    ÖE    ¨E  ‰  -šE  '  -…E  V  -}E  V  -uE  V  -mE  Z  -aE  r  -E  [  -çD  r  -nD  [  -JD  r  -ÆC  [  -�C  ˆ  -mC    &C  ‰  -C  V  - C  �  -àB  �  =ºB  r  -BB  [  -p=  Œ  -_=  ^  -º<  �  =˜<  ‰  -Š<    -o<  V  -g<  V  -_<  Z  -Q<  r  -ø;  [  -×;  r  -c;  [  -<;  	  ö:  ‰  -Ô:  V  -Ì:  �  -¬:  �  =Š:  r  -:  [  -Î1  Œ  -½1  ^  -1  �  =ø0  ‰  -ê0    -Ï0  V  -Ç0  V  -¿0  Z  -±0  r  -X0  [  -70  r  -Ã/  [  -œ/  
  ‡/  ƒ  -‚/  �  -4/  j  -Ö.  j  -S.  [  -æ-  [  -l-  V  -d-  W  -\-  m  -D-  V  -<-  V  -4-  V  -*-  r  -Ç,  [  - ,  r  -A,  [  -,  r  -»+  [  -U+  V  -+  V  - +  g  -÷*  o  -æ*  g  -Ú*  k  -Î*  k  -¸*  V  -†*  V  -~*  V  -v*  V  -d*  V  -W*  k  -K*  k  -?*  k  -!*  V  -*  o  -*  V  -á)  V  -±)  V  -¤)  o  -•)  V  -ˆ)  V  -{)  o  -l)  V  -d)  V  -\)  V  -T)  V  -G)  o  -8)  V  -)  V  -	)  o  -ú(  V  -à(  a  -­(  ‰  -¥(  Z  -š(  V  -�(  r  -8(  [  -(  V  -ÿ'  ‰  -÷'  Z  -ì'  V  -â'  r  -‚'  [  -['  V  -Q'  r  -ë&  [  -Á&  V  -·&  r  -O&  [  -%&  V  -&  V  -&  r  -¯%  [  -Œ%  V  -%  V  -r%  r  -%  [  -ç$  V  -Ý$  r  -w$  [  -M$  V  -C$  r  -Û#  [  -±#  V  -u#  a  -f#  �  -F#  �  =?#  m  -*#  r  -Á"  [  -š"  r  -1"  [  -
"  r  -�!  [  -:!  X  -2!    ê     Ù   ‹  -W     7     á  Š  -f  ]  -w  ]  -ë    Ú  ‹  -U    5    â  Š  -g  ]  -‚  ]  -š  ]  -û  ]  -/    %  ‹  -i    _  ‹  -L  x  -7  x  -*  X  -"    Ê    µ  ‹  -p  ]  -–  ]  -6    !  ‹  -Ü  ]  -  ]  -Ï  o  -Ã  l  -¬  	  ¥  	  ƒ  p  -Î  
  Ä  ‹  -"  	    ‹  -  x  -é  x  -Ü  \  -c  x  -L  ]  -4  y  -„  v  -x  ]  -`  y  -·  v  -¯  {  -r  ]  -Z  y  -ª  v  -“  g  -Š  k  -~  k  -r  k  -f  a  -X  c  -8  `  -,  d  -  d  -þ  d  -ê  d  -Ó  d  -¼  e  -ª  i  -z  e  -h  i  -8  e  -&  i  -Ö    Ë    Ä  z  -¬  z  -˜  {  -[  z  -;  g  -'    -  o  -  f  -õ  	  ä  €  -ß  h  =ž  g  -•  o  -‰  g  -}  k  -q  k  -e  a  -W  c  -4  `  -(  d  -  d  -ô  d  -Ú  d  -Ã  e  -®  i  -~  e  -i  i  -           z  -è
  |  -¸
  z  -•
    -‰
  f  -p
  	  i
  €  -d
  h  =]
  o  -ú	  w  -Ú	  w  -©	  o  -�	  q  -Œ	  	  ‚	  ~  -d	  p  -S	  o  -8	  }  -0	  b  -+	  o  -	  f  -		  	  ø  €  -ó  h  =Ù  Y  -�  w  -]  w  -â  Y  -…  w  -]  w  -ÿ  w  -Æ  w  -|  x  -d  x  -R  u  ->  v  -2  _  --  o  -!  l  -
  	    	  ü  ‘  -ï  	  è  p  -È  x  -·  x  -ª  n  -ž    �  �  =(  ‰  -    -ÿ  V  -÷  V  -ï  t  -á  r  -ˆ  [  -g  r  -ë  [  -Ç  k  -»  k  -¬     “  W  -‹  ‰  -€  V  ->    0  ‹  -6      /   s  -$   ‹  -ð  S  è  L  à  ‡  Ø  7  Ð  6  È  5  À  K  °  S  ¨  J     ‡  ˜  4  �  3  ˆ  2  €  I  p  „  h  H  `  ‡  X  1  P  0  H  .  @  G  0  S  (  F     ‡    -    ,    +     E  ð  „  è  D  à  ‡  Ø  *  Ð  )  È  '  À  C  °  S  ¨  B     ‡  ˜  &  �  %  ˆ  $  €  A  p  „  h  @  `  ‡  X  "  P  !  H    @  ?  0  S  (  >     ‡                 =  ð   „  è   <  à   ‡  Ø     Ð     È     À   ;  ¨   	      	  ˜   :  �   R  ˆ   9  €   ‡  x     p     h     `     X     P     H   �  @   ‚  8   P  0   N  (   Q      O               8      U     †     …     T      ‡  à    À         €    `    @              ø    ð  Ž  à    À         €    `    @    8    0  Ž            à    À    ¸    °  Ž       €    x    p  Ž  `    @              ø    ð  Ž  à    À    ¸    °  Ž       €    `    @              ø     ð   Ž  à     À           €     `     @     8     0   Ž                Ž           Ž  M    `T      É    W      ß    ÈL      c           ·    M      ¹              p      h    øT      Ì    �W      ½    ˜U          U      ;    XU          ØU      Î    ˜V      s    V      ÷    XV      ³    ØV      F    <M      p    p-      ×     €-      ×    �-      a    °-      \    À-      1    �/      ~     S      Z    à0      n     1      k    HS      �    à:      ¶	    ð:           ;      i    0;      ñ    |S      ’    €<      ³     <      ¤    ¤S      ú    C      #
     C      †    0C      ù    `C      X    ØS      "    �E      )    °E           €G      I	    �G      ˜     G      Á    ÐG      ‘    T      ê
     J      ä     J      ³    0L      Ü    @L      !    PL      i    €L      ’
    �L      ÿ     L      F    àT      $    `W      Ô    €h      †    @U      O    °W          €U      §    ðW      /    ÀU      ö    €X      [     V      í    ÀX      á    @V      ª    0Y      Ï    €V      c    pY      <    ÀV          àY      ‹     W           Z      w    @W           �Z                  j  À P        À 0      R   À `      ú  À @      ¢  € ðZ      �  € [      ‘  € }W      f  € `X      ø  À €/                   3             ;                          °             ¼             ß             ´             ª             £             �             ¶              ¸             l             h             Ÿ             †             ‘             B             •             R             *             ‰              &             Ê             �                           >              <             &             n             �             ‹             ¨             Å             N             ú             Õ             ç             '             m              Ë                          ’                           ú             í             Æ             œ             6              .              ‰             ;             2             å             É             ª                                          __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv9Algorithm5emptyEv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3ocl6Device10getDefaultEv __ZNK12_GLOBAL__N_110CLAHE_Impl12getClipLimitEv __ZN2cv9Algorithm5clearEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEENS_14DefaultDeleterIS4_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEENS_14DefaultDeleterIS4_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEENS_14DefaultDeleterIS4_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEENS_14DefaultDeleterIS4_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_110CLAHE_ImplENS_14DefaultDeleterIS3_EEE10deleteSelfEv __ZNK12_GLOBAL__N_110CLAHE_Impl16getTilesGridSizeEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv3ocl6Device4typeEv __ZNK2cv9Algorithm14getDefaultNameEv __ZNK2cv3ocl6Kernel29preferedWorkGroupSizeMultipleEv __ZN12_GLOBAL__N_110CLAHE_Impl14collectGarbageEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv9AlgorithmD2Ev __ZN2cv9AlgorithmC2Ev __ZN2cv4UMatD1Ev __ZN12_GLOBAL__N_110CLAHE_ImplD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_110CLAHE_ImplENS_14DefaultDeleterIS3_EEED1Ev __ZN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EED1Ev __ZN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EED1Ev __ZN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EED1Ev __ZN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EED1Ev __ZN2cv3ocl5QueueC1Ev __ZN12_GLOBAL__N_110CLAHE_ImplD0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEENS_14DefaultDeleterIS4_EEED0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEENS_14DefaultDeleterIS4_EEED0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEENS_14DefaultDeleterIS4_EEED0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEENS_14DefaultDeleterIS4_EEED0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_110CLAHE_ImplENS_14DefaultDeleterIS3_EEED0Ev __ZN12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EED0Ev __ZN12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EED0Ev __ZN12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EED0Ev __ZN12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EED0Ev l__ZZN5claheL9transformERKN2cv11_InputArrayERKNS0_12_OutputArrayES3_iiRKNS0_5Size_IiEEE12localThreads ___bzero __Znwm __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv3Mat6createEiPKii __ZNK2cv12_OutputArray6createEiiiibi __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray4dimsEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN12_GLOBAL__N_110CLAHE_Impl12setClipLimitEd __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZN12_GLOBAL__N_110CLAHE_Impl5applyERKN2cv11_InputArrayERKNS1_12_OutputArrayE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN12_GLOBAL__N_110CLAHE_ImplE __ZTSN12_GLOBAL__N_110CLAHE_ImplE __ZTIN12_GLOBAL__N_110CLAHE_ImplE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK12_GLOBAL__N_124CLAHE_Interpolation_BodyItLi0EEclERKN2cv5RangeE __ZNK12_GLOBAL__N_124CLAHE_Interpolation_BodyIhLi0EEclERKN2cv5RangeE __ZNK12_GLOBAL__N_118CLAHE_CalcLut_BodyIhLi256ELi0EEclERKN2cv5RangeE __ZNK12_GLOBAL__N_118CLAHE_CalcLut_BodyItLi65536ELi0EEclERKN2cv5RangeE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv3ocl7imgproc12clahe_oclsrcE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN12_GLOBAL__N_110CLAHE_Impl16setTilesGridSizeEN2cv5Size_IiEE __ZN2cv11createCLAHEEdNS_5Size_IiEE __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKN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 H‰Þè    éƒ  H�   H‰U€H‹•xÿÿÿH‰UˆH‹•pÿÿÿH‰U�D‰m˜L‰e H‰}¨H‰E°L‰}¸‰uÀ‰MÄE¯îD‰ðÁèDðÑøA�ý , Œ¾  ÇEÐ    ‰EÔH�}ÐH�]€ò²	 H‰Þè    é  H�   H‰U€H‹•xÿÿÿH‰UˆH‹•pÿÿÿH‰U�D‰m˜L‰e H‰}¨H‰E°L‰}¸‰uÀ‰MÄE¯îD‰ðÁèDðÑøA�ý , Œx  ÇEÐ    ‰EÔH�}ÐH�]€ò4	 H‰Þè    é‡  H�   H‰U€H‹•xÿÿÿH‰UˆH‹•pÿÿÿH‰U�D‰m˜L‰e H‰}¨H‰E°L‰}¸‰uÀ‰MÄE¯îD‰ðÁèDðÑøA�ý , Œ  ÇEÐ    ‰EÔH�}ÐH�]€ò¶ H‰Þè    é	  WÀ)E€H�}€¾)   è    H¹sion codH‰H H¹r converH‰HH¹ted coloH‰HH¹unsupporH‰HH¹Unknown/H‰Æ@(eH�:n H�g H�u€¿2ÿÿÿA¸…*  è    H�}€è    ƒ½hÿÿÿ ……   éŒ   ÇEÐ    ‰EÔH�]€H�uÐH‰ßè    ëRÇEÐ    ‰EÔH�]€H�uÐH‰ßè    ë6ÇEÐ    ‰EÔH�]€H�uÐH‰ßè    ëÇEÐ    ‰EÔH�]€H�uÐH‰ßè    H�}€è    ƒ½hÿÿÿ tH�½`ÿÿÿè    HƒÄx[A\A]A^A_]Ãëë
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H‹@H‰BH‹…¸þÿÿH…ÀuVëoHÇE€    Ç…pÿÿÿ  H�…€þÿÿH‰…xÿÿÿH�µpÿÿÿH‰ßè    é¦  H�½pÿÿÿºÿÿÿÿH‰Þè    H‹…¸þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½€þÿÿè    HÇ…¸þÿÿ    fïÀf… þÿÿf…�þÿÿƒ½„þÿÿ ~"H‹…Àþÿÿ1É Çˆ    HÿÁHc•„þÿÿH9Ñ|êfo…pÿÿÿ(M€(U�(] f…€þÿÿ)��þÿÿ)• þÿÿ)�°þÿÿH‹½ÈþÿÿH�…ÐþÿÿH9ÇtGè    H�…ÐþÿÿH‰…ÈþÿÿL‰½Àþÿÿ‹�tÿÿÿH�…tÿÿÿƒù-H‹}¸H‹H‰�ÐþÿÿH‹OH‰�Øþÿÿë2f:ÁH�…tÿÿÿƒù~ÓH��xÿÿÿfoE°f…ÀþÿÿH�}ÀH‰}¸H‰M°Ç…pÿÿÿ  ÿBÇ@0    HÇ@(    HÇ@     HÇ@    HÇ@    HÇ@    HÇ     HÇE¨    fïÀf@f@H�EÀH9Çtè    H‹µèþÿÿH‹…ÀþÿÿD‹ ‹@‰…hÿÿÿE‰÷D‰ø$<w¶À¹%   £Ásr�þŽ   ‡&  AÁîD‰ð%ÿ  �xI�MH‰�ðþÿÿ‰ñH�Os  HcŠHÑÿáHÇE€    Ç…pÿÿÿ  H�…€þÿÿH‰…xÿÿÿH‰òH�½pÿÿÿL‰îD‰áè    é]]  L‰¥øþÿÿM‰ìE‰ÅfïÀf…pÿÿÿH�½pÿÿÿ¾&   è    H¹pth == 5H‰HH¹ || deptH‰HH¹pth == 2H‰HH¹ 0 || deH‰HH¹depth ==H‰H�Ž\ H�èR H�µpÿÿÿ¿)ÿÿÿA¸A+  è    H�½pÿÿÿè    H‹µèþÿÿE‰èM‰åL‹¥øþÿÿ�þŽ   †ÚþÿÿfïÀf…pÿÿÿH�½pÿÿÿ¾)   è    H¹sion codH‰H H¹r converH‰HH¹ted coloH‰HH¹unsupporH‰HH¹Unknown/H‰Æ@(eH�×[ H�1R H�µpÿÿÿ¿2ÿÿÿA¸;,  è    H�½pÿÿÿè    é\  Ç…tÿÿÿ    H�½pÿÿÿè    éRüÿÿE…ä�F‘A¼   ƒøwH˜H�    D‹$�L‰¥øþÿÿ�F•E1ÿƒøD‹¥hÿÿÿwH˜H�    D‹<��F‹ƒøwÇ…|þÿÿ   ¹   £Ár1Àƒþz”À‰…|þÿÿH‹…øþÿÿ�@ýƒørzE‰Æ‰ûfïÀf…pÿÿÿH�½pÿÿÿ¾   è    H¹ || dcn H‰HH¹dcn == 3H‰Ç@== 4H�ÃZ H�Q H�µpÿÿÿ¿)ÿÿÿA¸,  è    H�½pÿÿÿè    ‰ßE‰ðƒ}Ô uƒÿt}D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾   è    H¹pth == 0H‰HH¹ && deptH‰HH¹scn == 2H‰H�9Z H�“P H�µpÿÿÿ¿)ÿÿÿA¸,  è    H�½pÿÿÿè    A‰ØD‰¥`þÿÿD‰…dþÿÿH‹…øþÿÿ�ÅøÿÿÿH�µ`þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …­  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�*'  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…C  éY  E…ä�FšƒøA¼   AƒÔ L‰¥øþÿÿ�FžE1öƒøD‹¥hÿÿÿwH˜H�    D‹4�H‹…øþÿÿ�@ýƒørvD‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾   è    H¹ || dcn H‰HH¹dcn == 3H‰Ç@== 4H�¡X H�ûN H�µpÿÿÿ¿)ÿÿÿA¸é+  è    H�½pÿÿÿè    A‰ØAöÄu(IcÀHiÀVUUUH‰ÁHÁé?HÁè È�@D‰Á)ÁMÔ„µ   D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾5   è    H¹pth == 0H‰H-H¹&& depthH‰H(H¹ 3 == 0 H‰H H¹height %H‰HH¹0 && sz.H‰HH¹ % 2 == H‰HH¹sz.widthH‰H�¾W H�N H�µpÿÿÿ¿)ÿÿÿA¸ê+  è    H�½pÿÿÿè    A‰ØEÀIcÀHiÀVUUUH‰ÁHÁé?HÁè ÈD‰¥Hþÿÿ‰…LþÿÿH‹…øþÿÿ�ÅøÿÿÿUÔH�µHþÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …_  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�7  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…õ  é  E…ä»   AOÜ�CýƒøwƒÿuA€ç„Í   A€ÿ„Ã   E‰ÆfïÀf…pÿÿÿH�½pÿÿÿ¾@   è    H¹th == 5)H‰H8H¹0 || depH‰H0H¹epth == H‰H(H¹4) && (dH‰H H¹ dcn == H‰HH¹ == 3 ||H‰HH¹ && (dcnH‰HH¹scn == 3H‰H�ÚU H�4L H�µpÿÿÿ¿)ÿÿÿA¸Ç+  è    H�½pÿÿÿè    E‰ð‹…hÿÿÿ‰…8þÿÿD‰…<þÿÿ�ÝøÿÿÿUÔH�µ8þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�Ò4  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…¬  éÂ  ƒ}Ô D‹¥hÿÿÿuA�æþ  Aƒþ„�   E‰Æ‰ûfïÀf…pÿÿÿH�½pÿÿÿ¾$   è    H¹& depth H‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@ == 0H�OT H�©J H�µpÿÿÿ¿)ÿÿÿA¸Q+  è    H�½pÿÿÿè    H‹µèþÿÿ‰ßE‰ð‰½àþÿÿƒþw»   ¸ 0 £ðr1Ûƒþ”ÃƒÃD‰¥ÐýÿÿD‰…ÔýÿÿH�µÐýÿÿº   ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�í2  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…¯  éÅ  E…ä»   AOÜ�CýƒøwƒÿuA€ç„Í   A€ÿ„Ã   E‰ÆfïÀf…pÿÿÿH�½pÿÿÿ¾@   è    H¹th == 5)H‰H8H¹0 || depH‰H0H¹epth == H‰H(H¹4) && (dH‰H H¹ dcn == H‰HH¹ == 3 ||H‰HH¹ && (dcnH‰HH¹scn == 3H‰H�bR H�¼H H�µpÿÿÿ¿)ÿÿÿA¸´+  è    H�½pÿÿÿè    E‰ð‹…hÿÿÿ‰…(þÿÿD‰…,þÿÿ�ÝøÿÿÿUÔH�µ(þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …¾  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�u1  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…T  éj  E…ä#ƒþwA¼   ¸  £ðrE1äƒþA”ÄAƒÄL‰¥øþÿÿƒ}Ô D‹¥hÿÿÿuƒÿuH‹…øþÿÿ�@ýƒø‚®   D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾0   è    H¹pth == 0H‰H(H¹ 2 && deH‰H H¹& scn ==H‰HH¹ == 4) &H‰HH¹3 || dcnH‰HH¹(dcn == H‰H�ŽP H�èF H�µpÿÿÿ¿)ÿÿÿA¸]+  è    H�½pÿÿÿè    H‹µèþÿÿA‰Øƒþw»   ¸ À £ðr1Ûƒþ”ÃƒÃD‰¥ØýÿÿD‰…ÜýÿÿH‹…øþÿÿ�ÅøÿÿÿUÔH�µØýÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …‚  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�C/  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…  é.  ‰½àþÿÿA�æþ  AƒþuA€ç„¸   A€ÿ„®   D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾4   è    H¹ depth =H‰H(H¹ == 0 ||H‰H H¹& (depthH‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@0= 5)H�¸N H�E H�µpÿÿÿ¿)ÿÿÿA¸ª+  è    H�½pÿÿÿè    A‰Ø‹…hÿÿÿ‰… þÿÿD‰…$þÿÿ‹UÔƒÊH�µ þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …8  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�ê-  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…Î  éä  ‰½àþÿÿA�æþ  AƒþuA€ç„¸   A€ÿ„®   D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾4   è    H¹ depth =H‰H(H¹ == 0 ||H‰H H¹& (depthH‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@0= 5)H�M H�hC H�µpÿÿÿ¿)ÿÿÿA¸½+  è    H�½pÿÿÿè    A‰Ø‹…hÿÿÿ‰…0þÿÿD‰…4þÿÿ‹UÔƒÊH�µ0þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …®  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�[,  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…D  éZ  E…ä�F¢ƒøA¼   AƒÔ L‰¥øþÿÿ�F¤E1öƒøD‹¥hÿÿÿwH˜H�    D‹4�H‹…øþÿÿ�@ýƒørvD‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾   è    H¹ || dcn H‰HH¹dcn == 3H‰Ç@== 4H�yK H�ÓA H�µpÿÿÿ¿)ÿÿÿA¸Ü+  è    H�½pÿÿÿè    A‰ØAöÄu(IcÀHiÀVUUUH‰ÁHÁé?HÁè È�@D‰Á)ÁMÔ„µ   D‰ÃfïÀf…pÿÿÿH�½pÿÿÿ¾5   è    H¹pth == 0H‰H-H¹&& depthH‰H(H¹ 3 == 0 H‰H H¹height %H‰HH¹0 && sz.H‰HH¹ % 2 == H‰HH¹sz.widthH‰H�–J H�ð@ H�µpÿÿÿ¿)ÿÿÿA¸Ý+  è    H�½pÿÿÿè    A‰ØEÀIcÀHiÀVUUUH‰ÁHÁé?HÁè ÈD‰¥@þÿÿ‰…DþÿÿH‹…øþÿÿ�ÅøÿÿÿUÔH�µ@þÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …W  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�ú)  H‹FHH‹H‹U¸H‰
H‹@H‰BH‹…8ÿÿÿH…À…í  é  E…ä»   M‰çAOÜ�F�ƒø¸   ƒØ ‰…øþÿÿƒ}Ô D‹¥hÿÿÿuA�æþ  Aƒþ„    D‰…|þÿÿA‰þfïÀf…pÿÿÿH�½pÿÿÿ¾$   è    H¹& depth H‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@ == 0H�ÈH H�"? H�µpÿÿÿ¿)ÿÿÿA¸	,  è    H�½pÿÿÿè    D‰÷D‹…|þÿÿAƒÿ|gE‰ÇA‰þfïÀf…pÿÿÿH�½pÿÿÿ¾   è    H¹dcn == 1H‰H�WH H�±> H�µpÿÿÿ¿)ÿÿÿA¸
,  è    H�½pÿÿÿè    D‰÷E‰ø‰½àþÿÿD‰ÀD	à¨„™   E‰ÆfïÀf…pÿÿÿH�½pÿÿÿ¾'   è    H¹% 2 == 0H‰HH¹height %H‰HH¹0 && sz.H‰HH¹ % 2 == H‰HH¹sz.widthH‰H�§G H�> H�µpÿÿÿ¿)ÿÿÿA¸,  è    H�½pÿÿÿè    E‰ðD‰ÀÁèDÀÑø�@D‰¥Xþÿÿ‰…\þÿÿ�Ýøÿÿÿ‹UÔ	ÂH�µXþÿÿ¹ÿÿÿÿE1ÀE1ÉL‰ïè    L‰ïè    =   …™  H‹…ðþÿÿH‹0H�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~�7'  H‹FHH‹H‹U¸H‰
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3H‰H�Þâ H�éÔ H�µPþÿÿ¿)ÿÿÿA¸Ø&  è    H�½Pþÿÿè    H‹µ0þÿÿA¾   �FÈƒøw¹ @£ÁsE1öƒø‡’3  ¹ À £Áƒ„3  H�…@ýÿÿH‰…øüÿÿL�­ÀýÿÿH�Ëå °‰…°ýÿÿH�5Zæ H�½Pþÿÿ1Àè    L‹¥PþÿÿM…äH�ä LDãH‹=    è    I‰ÇH‹…0þÿÿƒàüH‰…0þÿÿƒø8H�Žå HDØH�5lå H�½@ÿÿÿ1ÀH‹•¸þÿÿD‰ñI‰Øè    fïÀf…pÿÿÿH‹µHÿÿÿHµ@þÿÿH�½pÿÿÿè    H‹•@þÿÿH…ÒtH‹½pÿÿÿH‹µ8þÿÿè    H‹•HÿÿÿH…ÒtH‹½pÿÿÿH½@þÿÿH‹µ@ÿÿÿè    H�½°þÿÿH��pÿÿÿE1ÀL‰æL‰úè    H�½pÿÿÿè    H�½@ÿÿÿè    H�½Pþÿÿè    H�½°þÿÿè    „À…“E  è    Š    „À…­   H�=    è    …À„™   Çüÿÿÿ  ÿBH�5    HÇ$       HÇ       HÇ       HÇ       HÇ        H�   H‰0   H�@   H‰8   HÇD       HÇ<       H‹=    H�    è    H�=    è    Š    „À…­   H�=    è    …À„™   Çüÿÿÿ  ÿBH�5    HÇ$       HÇ       HÇ       HÇ       HÇ        H�   H‰0   H�@   H‰8   HÇD       HÇ<       H‹=    H�    è    H�=    è    ƒ½0þÿÿ8…�O  Hƒ=    „}M  D‹   Aƒø�´K  Hc   Hc   H¯ÐE…À…HM  éLM  A�æþ  AƒþuA€å„¹   A€ý„¯   fïÀf…PþÿÿH�½Pþÿÿ¾4   è    H¹ depth =H‰H(H¹ == 0 ||H‰H H¹& (depthH‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@0= 5)H�¸Þ H�ÃÐ H�µPþÿÿ¿)ÿÿÿA¸õ%  è    H�½Pþÿÿè    H‹µ0þÿÿA¿   �NØƒùw¸ £ÈsE1ÿA¾h  ƒ½Lþÿÿt!A¾   ƒþ5wH¸     0 H£ØsA¾´   ƒùA’Ä»  ÓëfïÀf…PþÿÿH�½Pþÿÿ¾   è    ƒãA ÜÇ RGB2H� à H��à HEØfïÀf…àþÿÿH‹µXþÿÿHƒÆH�½àþÿÿè    H‹•XþÿÿH…Ò„Á  H‹½àþÿÿH‹µPþÿÿè    H‹…Xþÿÿé¤  H‹…¸þÿÿ…ÀA¿   DOøA�GýƒøwAƒüuA€å„Î   A€ý„Ä   fïÀf…PþÿÿH�½Pþÿÿ¾@   è    H¹th == 5)H‰H8H¹0 || depH‰H0H¹epth == H‰H(H¹4) && (dH‰H H¹ dcn == H‰HH¹ == 3 ||H‰HH¹ && (dcnH‰HH¹scn == 3H‰H�ØÜ H�ãÎ H�µPþÿÿ¿)ÿÿÿA¸:&  è    H�½Pþÿÿè    H‹µ0þÿÿƒÆÊ‰ðÑÈA¾   ƒø	wH˜H�    D‹4�A¼h  ƒ½LþÿÿtA¼ÿ   ƒþwHcÆH�    D‹$�ƒþ‡‹-  ¸  £ðƒ}-  L�­PþÿÿH�…pÿÿÿH�ÖÞ HÇ@    HÇ     H�½pÿÿÿ¾   è    ŠKˆH·f‰IÇE    IÇE     H‹µxÿÿÿHƒÆH�½Pþÿÿè    H‹•xÿÿÿH…Ò„ˆ  H‹½PþÿÿH‹µpÿÿÿè    H‹…xÿÿÿék  A�æþ  AƒþuA€å„¹   A€ý„¯   fïÀf…PþÿÿH�½Pþÿÿ¾4   è    H¹ depth =H‰H(H¹ == 0 ||H‰H H¹& (depthH‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@0= 5)H�Û H�Í H�µPþÿÿ¿)ÿÿÿA¸T&  è    H�½Pþÿÿè    H‹µ0þÿÿƒþ2”ÁA¿   �FÔƒø wHºA  @   H£ÂsE1ÿƒþ3‡�+  Æ…¸þÿÿHº     0 H£Úƒf+  ƒø‡l+  ¹  À£Áƒ^+  H�… ýÿÿH‰…0þÿÿH�…ýÿÿH‰…°ýÿÿH�ÉÝ AµH�5¸Ý H�½Pþÿÿ1Àè    L‹¥PþÿÿM…äH�Ü LDãH‹=    è    I‰ÆH�¥Ý €½¸þÿÿ HEØH�5|Ý H�½@ÿÿÿº   1ÀD‰ùI‰Øè    fïÀf…pÿÿÿH‹µHÿÿÿHµ@þÿÿH�½pÿÿÿè    H‹•@þÿÿH…ÒtH‹½pÿÿÿH‹µ8þÿÿè    H‹•HÿÿÿH…ÒtH‹½pÿÿÿH½@þÿÿH‹µ@ÿÿÿè    H�½°þÿÿH��pÿÿÿE1ÀL‰æL‰òè    H�½pÿÿÿè    H‹�¸ýÿÿH�½@ÿÿÿè    H�½Pþÿÿè    H�½°þÿÿè    „À…ž=  è    ‹…,þÿÿ‰…HüÿÿH‹… þÿÿ‰…Lüÿÿ‹•LþÿÿƒÊH�µHüÿÿ¹ÿÿÿÿE1ÀE1ÉH‰ßè    H�½PþÿÿºÿÿÿÿH‰Þè    H‹…ðýÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Ðýÿÿè    ƒ½Ôýÿÿ ~+H‹… þÿÿ1Éfff.„     Çˆ    HÿÁHc•ÔýÿÿH9Ñ|êfo…Pþÿÿf…ÐýÿÿH‹…`þÿÿH‰…àýÿÿ‹…hþÿÿ‰…èýÿÿ(�pþÿÿ)�ðýÿÿH‹½þÿÿH�…þÿÿH9Ç„¡+  è    H�…þÿÿH‰…þÿÿH�…ØýÿÿH‰… þÿÿ‹�Tþÿÿé{+  H‹…¸þÿÿ…ÀA¼   DOà�þ„   ”À�N€»   ƒùwHcÉH�    ‹Š�Æ}ÿÿÿƒþD‹½Lþÿÿ‡w$  Aµƒþ„k$  E…ÿuA�æþ  Aƒþ„Œ   fïÀf…PþÿÿH�½Pþÿÿ¾$   è    H¹& depth H‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@ == 0H�.× H�9É H�µPþÿÿ¿)ÿÿÿA¸N%  è    H�½Pþÿÿè    ƒ½¸þÿÿ|_fïÀf…PþÿÿH�½Pþÿÿ¾   è    H¹scn == 1HƒÁñH‰H�ÆÖ H�ÑÈ H�µPþÿÿ¿)ÿÿÿA¸O%  è    H�½Pþÿÿè    H‹… þÿÿ…,þÿÿ¨„“   fïÀf…PþÿÿH�½Pþÿÿ¾'   è    H¹% 2 == 0H‰HH¹height %H‰HH¹0 && sz.H‰HH¹ % 2 == H‰HH¹sz.widthH‰H�Ö H�)È H�µPþÿÿ¿)ÿÿÿA¸P%  è    H�½Pþÿÿè    Dˆ­0þÿÿ‰�¸þÿÿH‹… þÿÿ‰ÃÁëÃÑû�[‹�,þÿÿ‰�(üÿÿ‰…,üÿÿB�åøÿÿÿA	ÇH�µ(üÿÿ¹ÿÿÿÿE1ÀE1ÉH‹½¸ýÿÿD‰úè    H�½PþÿÿºÿÿÿÿH‹µ¸ýÿÿè    H‹…ðýÿÿH…ÀL�µØýÿÿL�½þÿÿt¹ÿÿÿÿðÁHƒùuH�½Ðýÿÿè    ƒ½Ôýÿÿ ~'H‹… þÿÿ1É„     Çˆ    HÿÁHc•ÔýÿÿH9Ñ|êfo…Pþÿÿf…ÐýÿÿH‹…`þÿÿH‰…àýÿÿ‹…hþÿÿ‰…èýÿÿ(�pþÿÿ)�ðýÿÿH‹½þÿÿL9ÿ„µ  è    L‰½þÿÿL‰µ þÿÿ‹�TþÿÿH�…Tþÿÿƒù�¢  H‹�ˆþÿÿH‹H‰•þÿÿH‹IH‰�þÿÿé­  ƒ½Lþÿÿ uA�æþ  Aƒþ„“   fïÀf…PþÿÿH�½Pþÿÿ¾$   è    H¹& depth H‰HH¹ == 4) &H‰HH¹3 || scnH‰HH¹(scn == H‰Ç@ == 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H�…pÿÿÿH‰…ÿÿÿH�½PþÿÿH�µÿÿÿè    H‹…ˆþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½Pþÿÿè    HÇ…ˆþÿÿ    HÇC     HÇC    HÇC    HÇC    ƒ½Tþÿÿ ~H‹…�þÿÿ1ÉÇˆ    HÿÁHc•TþÿÿH9Ñ|êH‹½˜þÿÿL9ï„\  è    éR  ƒ½Lþÿÿ uAƒütwfïÀf…PþÿÿH�½Pþÿÿ¾   è    H¹pth == 0H‰HH¹ && deptH‰HH¹scn == 2H‰H�F¸ H�Qª H�µPþÿÿ¿)ÿÿÿA¸Ù$  è    H�½Pþÿÿè    H‹=    è    H‰Ã1Òƒ½0þÿÿ”ÂƒÂH�5›¸ H�½pÿÿÿ1Àè    fïÀf…PþÿÿH‹µxÿÿÿHµ@þÿÿH�½Pþÿÿè    H‹•@þÿÿH…ÒtH‹½PþÿÿH‹µ8þÿÿè    H‹•xÿÿÿH…ÒtH‹½PþÿÿH½@þÿÿH‹µpÿÿÿè    H�5¸ H�½°þÿÿH��PþÿÿE1ÀH‰Úè    H�½Pþÿÿè    H�½pÿÿÿè    ¸   éš  D½LþÿÿtwfïÀf…PþÿÿH�½Pþÿÿ¾   è    H¹pth == 0H‰HH¹ && deptH‰HH¹scn == 1H‰H�æ¶ H�ñ¨ H�µPþÿÿ¿)ÿÿÿA¸â$  è    H�½Pþÿÿè    H‹=    è    H‰Ã1Òƒ½0þÿÿ”ÂƒÂH�5j· H�½pÿÿÿ1Àè    fïÀf…PþÿÿH‹µxÿÿÿHµ@þÿÿH�½Pþÿÿè    H‹•@þÿÿH…ÒtH‹½PþÿÿH‹µ8þÿÿè    H‹•xÿÿÿH…ÒtH‹½PþÿÿH½@þÿÿH‹µpÿÿÿè    H�5Þ¶ H�½°þÿÿH��PþÿÿE1ÀH‰Úè    H�½Pþÿÿè    H�½pÿÿÿè    é	ãÿÿE…ÿtbfïÀf…PþÿÿH�½Pþÿÿ¾   è    H¹scn == 1H‰H�«µ H�¶§ H�µPþÿÿ¿)ÿÿÿA¸ø$  è    H�½Pþÿÿè    H‹µ0þÿÿƒþ	”ÃH‹=    è    I‰Æ1ÒˆÚƒÂH�5…¶ H�½pÿÿÿ1ÀH‰ÑH‰�¸þÿÿè    fïÀf…PþÿÿH‹µxÿÿÿHµ@þÿÿH�½Pþÿÿè    H‹•@þÿÿH…ÒtH‹½PþÿÿH‹µ8þÿÿè    H‹•xÿÿÿH…ÒtH‹½PþÿÿH½@þÿÿH‹µpÿÿÿè    H�5òµ H�½°þÿÿH��PþÿÿE1ÀL‰òè    H�½Pþÿÿè    H�½pÿÿÿè    éü  A�æþ  AƒþtpfïÀf…PþÿÿH�½Pþÿÿ¾   è    H¹ || scn H‰HH¹scn == 3H‰Ç@== 4H�D´ H�O¦ H�µPþÿÿ¿)ÿÿÿA¸|%  è    H�½Pþÿÿè    H‹=    è    H‰Ã1Òƒ½0þÿÿ$•ÂÒH�5@µ H�½pÿÿÿ1Àè    fïÀf…PþÿÿH‹µxÿÿÿHµ@þÿÿH�½Pþÿÿè    H‹•@þÿÿH…ÒtH‹½PþÿÿH‹µ8þÿÿè    H‹•xÿÿÿH…ÒtH‹½PþÿÿH½@þÿÿH‹µpÿÿÿè    H�5ôµ H�½°þÿÿH��PþÿÿE1ÀH‰Úè    H�½Pþÿÿè    H�½pÿÿÿè    ¸   é™  A‰ÅE…ÿ„ŽÛÿÿéšÛÿÿH‹…¸þÿÿ…À»   OØ�Cýƒøw
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H‹UÈHÿÂIËH;UÐ…{þÿÿ[A\A]A^A_]ÃUH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHcHcFH‰EÐ9Â�¥  H‹O I‰ËL¯ÚL_‹G(fffff.„     …ÀŽm  L‹oH‰UÈL¯êLo1ÉfD  A¶ƒÂ€A¶DƒÀ€Dið7‰ DiàôýòÿDiúw¾ùÿA¶DE1ÉƒÀðAHÁiÀ¾Ÿ B�´0   Áþ…öA²ÿA°ÿE1ÀEç�þ   rDˆÆAˆtM B�´8   Áþ…ö³ÿ1ÛiÒºI  �þ   r@ˆÞAˆtM�„   Áø…À@¶ÿ1ö=   r@ˆðAˆDMAÆDMÿA¶DƒÀðDIÈAiÁ¾Ÿ B�´0   Áþ…ö³ÿ1Û�þ   r@ˆÞAˆtMB�´8   Áþ…ö³ÿ1Û�þ   r@ˆÞAˆtM�„   Áø…ÀE1Ò=   rDˆÐAˆDMAÆDMÿHƒÁHcG(H� H9ÑŒ³þÿÿH‹O H‹UÈHÿÂIËH;UÐ…{þÿÿ[A\A]A^A_]ÃUH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHcHcFH‰EÐ9Â�¥  H‹O I‰ËL¯ÚL_‹G(fffff.„     …ÀŽm  L‹oH‰UÈL¯êLo1ÉfD  A¶TƒÂ€A¶DƒÀ€Dið7‰ DiàôýòÿDiúw¾ùÿA¶E1ÉƒÀðAHÁiÀ¾Ÿ B�´0   Áþ…öA²ÿA°ÿE1ÀEç�þ   rDˆÆAˆtM B�´8   Áþ…ö³ÿ1ÛiÒºI  �þ   r@ˆÞAˆtM�„   Áø…À@¶ÿ1ö=   r@ˆðAˆDMAÆDMÿA¶DƒÀðDIÈAiÁ¾Ÿ B�´0   Áþ…ö³ÿ1Û�þ   r@ˆÞAˆtMB�´8   Áþ…ö³ÿ1Û�þ   r@ˆÞAˆtM�„   Áø…ÀE1Ò=   rDˆÐAˆDMAÆDMÿHƒÁHcG(H� H9ÑŒ³þÿÿH‹O H‹UÈHÿÂIËH;UÐ…{þÿÿ[A\A]A^A_]ÃUH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒìH‰óI‰ÿH�5    H�}Àè    D‹H‰]ÐD‹CE9Â�ª   McÚM‹OI‹O I‰ÌM¯ãMgM¯ÙM_A½�€€€�E‹w(E…ö~jL‰ÙL‰â�¶Y¶¯Ãƒè€I¯ÅHÁè'¶q¶yˆ¯óƒî€I¯õHÁî'@ˆr¯ûƒï€I¯ýHÁï'@ˆzˆZHƒÁHƒÂAÿÎu­M‹OI‹O H‹EÐD‹@AÿÂMËIÌE9ÂŒ{ÿÿÿƒ}È t	H�}Àè    HƒÄ[A\A]A^A_]ÃH‰Çè    D  UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒìI‰öI‰ÿH�5    H�}Èè    E‹A‹FA9Á�Ö   McÁI‹OI‹W I‰ÒM¯ÐMWL¯ÁMGff.„     E‹g(E…äŽŽ   I�pL‰Ófff.„     ¶…ÉtI‰ÊÐê¶~ý‰øÁà)ø¶úø1Ò÷ñ¶VþD¶nÿˆ‰ÐÁà)Ðø1Ò÷ñA‰ÃD‰èÁàD)èø1Ò÷ñëD  Æ E1Û1ÀDˆ[ˆCˆKHƒÃHƒÆAÿÌu‘I‹OI‹W A‹FAÿÁIÈIÒA9ÁŒSÿÿÿƒ}Ð t	H�}Èè    HƒÄ[A\A]A^A_]ÃH‰Çè                                             0C  0E              0C      0E                                 ‘%  "K  ³p  D–  D–  D–  D–  ˆ, ˆ, ˆ, ˆ, ¢E?¢E?¢E?¢E?L‘%L‘%L‘%L‘%# # # #                 øÿøÿøÿøÿøÿøÿøÿøÿüÿüÿüÿüÿüÿüÿüÿüÿ   ?   ?   ?   ?€ € € € € € € €                    ?   ?   ?   ?  €?  €?  €?  €?™  ¹  ã  g  q  (  O   è  Ù3  hçÿÿøÿÿ~ðÿÿ  ª   ä   ¼üÿÿ  €?  €?  €?  €?                          �€€;�€€;�€€;�€€;  0C  0E              0C      0E  0C  0E              0C      0E                            C  C  C  C  0C  0E              0C      0E  C  C  C  C ÿB         $                                                                                                                                                    		

ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ø ø ø ø ø ø ø ø  
         € € € € € € € €ü ü ü ü ü ü ü ü ø ø ø ø ø ø ø ø ø   ø   ø   ø   L  L  L  L  ‘%  ‘%  ‘%  ‘%  #  #  #  #                   		 
        ü ü ü ü ü ü ü ü ü   ü   ü   ü    		à  à  à  à   ø   ø   ø   ø  ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿÿÿÿÿÿÿÿÿÿÿÿ  €?  C  C  €?   ?   ?   ?   ?   @   @   @   @   4   4   4   4  pB  pB  pB  pB  ðB  ðB  ðB  ðB  pC  pC  pC  pC  ´C  ´C  ´C  ´C  €?�€€;�€€;  €?�€€;�€€;  €?�€€;�€€;  €?�€€;�€€;  €?  €?  €?  €?  À@  À@  À@  À@   @   @   @   @  @@  @@  @@  @@  €@  €@  €@  €@  €?      €?          €?      €?  €?�€€;�€€;  €?�€€;�€€;  €?�€€;�€€;  €?�€€;�€€;   ?   ?   ?   ?  €?  €?  €?  €?   @   @   @   @  À@  À@  À@  À@  @@  @@  @@  @@  €@  €@  €@  €@  €?      €?          €?      €?  €?  €?  €?  €?  €F  €F  €F  €F  È;  È;  È;  È;  €<  €<  €<  €<   Ã   Ã   Ã   Ã        ffffffff                € € € € € € € €                      €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ                   €?  €?  €?  €?  €D  €D  €D  €D ÀD ÀD ÀD ÀD  @@  pA         ÀD ÀD ÀD ÀD  èB  èB  èB  èB  €Á  €Á  €Á  €Á  @@  @@  @@  @@  pA  pA  pA  pA   4   4   4   4  PB  PB  PB  PB  @  @  @  @                ÿ  ÿ  ÿ  ÿ  ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ                 ·Ñ·Ñ·Ñ·Ñ·Ñ·Ñ·Ñ·Ñ€   €   €   €    €ÿÿ €ÿÿ €ÿÿ €ÿÿ×£×£×£×£×£×£×£×£             € € € € € € € €ooooooooÅHÅHÅHÅHÅHÅHÅHÅH€‘:€‘:€‘:€‘:/ù@/ù@/ù@/ù@Ë=>Ë=>Ë=>Ë=>  €A  €A  €A  €AË=<Ë=<Ë=<Ë=<o;o;o;o;
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   Ë   ª     É   Ò       ¦     Ã   ¹  j        #     7  /               ÿ›¿� ¶    A        A      m   ×      H   e     F   ý     D   Š     B        @   «     >   4     N   �     L        J         e  y     �  …               ÿ›Ö€€ N    @        @   
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   ¯   ê     {   ¿     •   �  
   ‡        y   F     ×  R  i        »     Ï  Ç               ÿ›}u    \       \     ²   Z     °   ¢  
   ¢   -     ˆ   U     æ  a  i        Ê     Þ  Ö               ÿ›}u    h       h     Þ   l     Ü   Î  
   Î   Y     ´   �       �  i        ö     
                 ÿ›æ�€ Ý    S        S      Û   Ñ   -   ·   Ë     d   ®         ï  
   ’   c     �   u     ‚   á     €        Ó  V  )   Å   ø     f   ?  -   O   3     M   C  ¤        ç     û  ó               ÿ›²�€ ©¢      ‘   �     .   Ê     ,   ’     ?   Ù     ,   a     o   ž  i   g  "  l   _  ¦  r   W  ™  `   �    k   ‰  ¬  l                     ÿ›²�€ ©¢      ‘   �     .   Ê     ,   ’     ?   Ù     ,   a     o   ž  i   g  "  l   _  ¦  r   W  ™  `   �    k   ‰  ¬  l                     ÿ›§‚ ž    O        O      É
   _     %
   å  
   —
   X     o
   @     #
   ›  4   <
     4   '
   �  1   
   ü  1   ù	   ˜  -   ³
   :     S
   œ  
   ‰
        m
   `  -   ¥
        Q
   *     Á
  	     ÷	   Ø	     õ	   ë	  ê        Õ
     é
  á
               ÿ›²�€ ©¢      ‘   �     .   Ê     ,   ’     ?   Ù     ,   a     o   ž  i   g  "  l   _  ¦  r   W  ™  `   �    k   ‰  ¬  l                     ÿ›²�€ ©                  ^        6   1  !   P   Ê     4   â     &   s     $   ›     l  Ý  o   t   Ô     
   ç  ™        €     ”  Œ               ÿ›²�€ ©               !   ‚   !     Z   B  !   t   ä     @     j   ž         <   *  1   �   á     >   	     Æ    •        ª     ¾  ¶               ÿ›IA    A        A   .   •    u   	   �   ž   	   ¯   §                ÿ›Á‚€€ ¸    ß        ß      î   b     þ   Õ     ü   H     ú   »     ø   ß     L   6  "   6   X  	   .  É     ì   <     ê   ¯     è   Ö     ö   õ     ô        ò   3     ð   O     æ   k     ä   ‡     â   £     à   Å     Z       &            9  	   D       ÿ›Ù�€€ Ð    @       @        ¾        <        º        Þ     i   5  "   S   W  	   K  |        ˜        ´        Ð        ò     w  /     C  ;          V  	   a       ÿ›IA    ¦        ¦   :      î   	     #  	   4  ,               ÿ›IA    ™        ™   :      á   	   ù     	   '                 ÿ›©ƒ€€      Ú        Ú      Ó   e     Ñ   å     Ï   e     Í   Ä     Ë   #     É   ‚     Ç   á     Å   @     Ã   Ÿ     Á   þ     ¿   ]     ½   �     !   Ø  "      ú  	          »   >     ¹   ]     ·   |     µ   ›     ³   º     ±   Ù     ¯   ø     ­        «   0     ©   L     §   h     ¥   Š     /  ç     û  ó            	          ÿ›ã€ [    7        7      �   ¥      l   ,     v   Q     n  œ     °  ¨               ÿ›IA    |        |      ¾    ž   	   ¶   Ó   	   ä   Ü                ÿ›¤!›!    7        7      ~v   G   ]   Àw   È     “v   }     Ûu   ‘     “v   À  Ÿ   èu   2     àu  Â     ¨u   õ     Öu   K  %   ºu   p     ²u  ¨     ¸f     %   xf   '     pf  B     “v   ã     Öo     %   ºo   ;     ­o  f     µo      %   ‘o   Å     ‰o  ð     •v   
     ­u   	     n   8	  %   ãm   ]	     fm  ©	     (p   
  %   p   @
     ão  ‡
     •v   ¡
     …u        ÿn   ÿ  %   Ôn   $     xn  P     •v   j     ™u   ;     n   Š  %   Çm   ¯     ^m  ú     •v        £u   ÷     ún   w  %   ¸n   œ     pn  È     •v   â     ”u   ç     	n   K  %   «m   p     Vm  Ä     •v   Þ     žu   ¶     õn   !  %   œn   F     hn  n     •v   ˆ     �u   `     ðn   Ë  %   €n   ð     `n       •v   2     Šu   -     n   `  %   �m   …     Nm  Ñ     #p   C  %   ëo   h     Ûo  ¯     •v   É     €u   Â     ÿm     %   sm   6     Fm  d     nm   ‚  %   *m   §     m  Ü     %m   2  %   m   W     ùl  �     •v   §     {u   r     Dk   ¥  %   (k   Ê      k       •v   (     ñt   Ê     ­u   ù  ¦   öt   }     Ëq  ½  =   •v   (     k   [  %   Ýj   €     �j  £     •v   ½     7p   ˆ      þj   »   %   Áj   à      •j  ý      •v   !     2p   ï!     ùj   ="  %   ¥j   b"     �j  ‰"     •v   £"     -p   E#     £u   t#  ¯   lt   s$     žu   ¢$  ¡   çs   “%     ™u   Â%  ¡   bs   ³&     ”u   â&  ¡   Ýr   Ó'     �u   (  ¡   Xr   ó(     Šu   ")  ¡   Óq   *     …u   B*  ¡   Fq   3+     €u   b+  ¡   Áp   S,     {u   ‚,  ¡   <p   s-     ñt   $.     Xn  d.  2   •v   3/     Pn  s/  3   •v   µ/     ­u   b0     Hn  Ý0  F   •v   Ä1     @n  <2  G   •v   3     8n  •3  F   •v   u4     0n  ö4  ?   •v   Ó5     (n  6  3   •v   ä6      n  $7  3   •v   ñ7     n  .8  2   •v   ˜8     Šg   æ8  %   Zg   9     Ýf  29     •v   L9     ]k   :     Ûg   G:  %   ¿g   l:     ·g  ™:     •v   ¸:     Ik   ;     …g   ¹;  %   >g   Þ;     Õf  <     •v   '<     Xk   =     €g   O=  %   "g   t=     Íf  ›=     •v   µ=     Sk   €>     {g   ³>  %   g   Ø>     Åf  û>     •v   ?     Nk   Ì?     vg   ê?  %   êf   @     ½f  5@     åf   o@  %   œf   ”@     ”f  »@  r   •v   2A     7p   KA     2p   dA     -p   ‡A     £u   ¢A     žu   ½A     ™u   ØA     ”u   óA     �u   B     Šu   )B     …u   DB     €u   _B     {u   zB     ñt   ¡B  ž   o   D     bk  cD  :   •v   ËD     ›d   éD  %   ud   E     5d  ZE     Üd   ÌE  %   Àd   ñE     ¸d  4F     ˆj   NF     àg   &G     –d   tG  %   Yd   ™G     -d  ÂG     •v   ÜG     êg   ´H     ‘d   I  %   =d   'I     %d  PI     •v   jI     åg   J     7p   =J  ¢   tl   »K     k  L  :   •v   XL     2p   L      ïk   ûM     k  ;N  2   •v   |N     -p   £N  œ   jk   "P     k  vP  ;   •v   ¶P     ]k   ÏP     Xk   èP     Sk   Q     Nk   Q     Ik   3Q     êg   LQ     åg   oQ     ]k   –Q  ©   j   "S     ¯g  bS  3   •v   ¤S     Xk   ËS  ¤   ~i   KU     §g  €U     •v   —U     Sk   ¾U  ¡   ùh   ;W     Ÿg  jW     •v   ˆW     Nk   ¯W      th   +Y     —g  kY  2   •v   ¬Y     Ik   ÓY  œ   ïg   K[     �g  €[     •v   �[     àg   °[     êg   ×[  œ   ëe   O]     °d  ~]     •v   ’]     åg   ¹]  œ   fe   1_     ¨d  `_     •v   t_     àg   ›_  œ   ád   a      d  :a     ˆj   ca  !    d   §a     �c   Òa  g   …c  Tb  z   vv  éb  u   nv  gc     fv  ¨c  k   d  @d     Qd  \d     md  xd     ‰d  Ãd     Ôd  üd  ]   ^e  �e  ]   ãe  f  ]   hf  {f     Œf  Ÿf     °f  íf     þf  	g     g  %g     6g  Ag     Rg  ]g     ng  Âg     Óg  
h  ]   lh  �h  ]   ñh  i  ]   vi  ™i  ]   ûi  j  ]   €j  ¨j     ¹j  Äj     Õj  àj     ñj  +k     <k  …k  ]   çk  
l  ]   ll  �l  ]   ñl  m     m  -m     >m  vm     ‡m  ’m     £m  ®m     ¿m  Êm     Ûm  æm     ÷m  ƒn     ”n  Ÿn     °n  »n     Ìn  ×n     èn  o  ]   �o  ”o     ¥o  ½o     Îo  îo     ÿo  
p     p  Wp  ]   ¹p  Üp  ]   >q  aq  ]   Ãq  îq  ]   Pr  sr  ]   Õr  ør  ]   Zs  }s  ]   ßs  t  ]   dt  ‡t  ]   ét  u  ]   su  ½u     Îu  v  Y   ^v  ³v  k   ¸w  9w  u   °w  Ìw     àw  Øw               ÿ›ö½€ í=    Ä        Ä      ó¨   ô      \©     #   ü¨   x  '   ï¨   `     £   “  %   ý¢   ¸     ë¢  ß     ø¢     %   Ë¢   >     ¾¢  J     ©   “     :¡   ±  %   ¡   Ö     í   +     w£   �  %   R£   Â     *£  `     ©   Š  "   ë¥   Æ     ^¥   Ò  E              ¶¤   7     a¤  C     9¤  ¦     ®    
  %   „    /     7   s     ü§   Š     Þ§   Ã     ý¦   Ï  E              •¦   4     Þ¥  @     "¥  š     ¢   	  %   ì¡   ?	     „¡  ¨	     ò§   Ò	     ¹§    
  "   Ä¦   <
     D¦   H
  E        �
     ±¥   ©
     ¥  µ
     Ž¤  Á
     Q¤  Í
     ©¨   Õ     ¢   @  %   Ì¡   e     |¡  Ý     í§   #     …§   /  q              ¢      %   ¬¡   E     t¡  Ú     è§        Q§     \        z     ¢   å  %   Œ¡   
     l¡  ¥     ã§   Ï     1§   ð      ²¦   *     ¦   6  E        {     ”¥   —     
¥  ª     †¤  ¶     A¤  Â  U   «¨        ™ž   F  ”   P�   {     ©    Ê  %   d    ï     /        ?    2  %       W     õŸ  „     ýŸ   Ú  %   ¡Ÿ   ÿ     |Ÿ  H  !   ©   i     Ù¥   ª  ‰   †£   ž     ¤    í  %   D         '   [     ÷§   j     Ù§   ž     É¦   ª  E        ï      x¦        Ñ¥       ¥  H     5¡   f  %   õ    ‹     å   à     r£   R  %   2£   w     "£       ©   $  "   æ¥   `     *¥   l  E        ±      –¤   Ñ     Y¤  Ý     1¤  -     9�   `  %   �   …     �  ª     ó¢   Û     Æ¢        Š¢      E        e      m¢   …     e¢  ‘     ]¢  »  &   Ÿ¨   û     n¨     E        L      Q¨   l     I¨  x     A¨  ¢     óœ   Õ  %   Óœ   ú     Áœ       ©   .         b     ÁŸ   n  E        ³      „Ÿ   Ó     oŸ  ß     bŸ        ¼¦  ý#     ¨‹   +$  ~    ‹  »%     `–   é%  {   X–  ‰&     !¨   ¨&     ]Ÿ   ×&  •   U�   Ô'     wŸ   ÷'     jŸ   )(     )Ÿ   5(  E        z(     Ÿ   –(     Ÿ  ¢(     ÷ž  Æ(     ´¦  ç(     ð¥   )     ’¥   F)     Ö¤   R)  E        —)     i¤   ³)     I¤  ¿)     $¤  Ë)     è£  Z*  �   ©   ñ*  !   ,¤   ,+     ð£   8+  E        }+      Ë£   �+     Ã£  ©+     »£  µ+  .   ¶£   ã+  X   µ¨   ;,     ©£   G,  $   ¤£   ‰,     «”   ¼,  %   h”   á,     Ì�  í,     ©   
-     ¼œ   9-     Jœ   E-  E        Š-      Èš   ª-     ø™  ¶-     À™  à-     ¦”   .  %   H”   8.     Ä�  Ñ/     Ø’   ÿ/  t   E�  ª0     ¡”   ø0  %   (”   1     ¼�  ¶2     (’   ä2  t   =�  x3     œ”   ²3  %   ”   ×3     ´�  ã3     Îœ   4     ·œ   04     œ   <4  E        �4      ¨š   ¡4     ð™  ­4     ¸™  Ø4     •   5  %   à”   75     ¸”  C5     Éœ   a5     ƒœ   �5     &›   œ5  E        á5       š   6     Ð™  6     ˜™  /6      •   M6  %   À”   r6     °”  ‹6     ©   ¡6     ~œ   Ú6     òš   æ6  E        +7       š   K7     È™  W7     �™  �7     —”   ´7  %   è“   Ù7     ¬�  å7     ©   8     ²œ   18     â›   =8  E        ‚8      ˆš   ¢8     è™  ®8     °™  9     ’”   R9  %   È“   w9     ¤�  ƒ9     ©    9     ­œ   Ñ9     ®›   Ý9  E        ":      hš   B:     à™  N:     ¨™  z:     �”   ´:  %   ¨“   Ù:     œ�  ;     ©   ';     �œ   3;  T        ‡;     ˆ”   º;  %   ˆ“   ß;     ”�  ë;     ©   <     ˆœ   9<     Z›   E<  E        Š<      Hš   ª<     Ø™  ¶<      ™  Ä=     !¨   Ó=     ÿž   >     Ãž   >  E        Y>      ¦ž   y>     žž  …>     ‘ž  ‘>     !¨   ¬>  .   ¿˜   Ú>  .   º˜   ?  .   µ˜   C?  .   ¨   @  .   Œž   5@  .   ‡ž   [F     þŒ   }F  %   ÞŒ   ¢F     ÖŒ  ôF     @�   fG  %    �   ‹G     �  ØG     ©   òG     ��   3H  �   (�   J     x‘   ;J  p   5�  ÍJ  !   E¢   îJ     íš   K  �   !—   M     Ô�   ?M  p   -�  ØM  !   C¢   ùM     èš   (N  ’   —   O  ‚   ¨   �O     °˜   ›O  $   ˜˜   ÎO     ®£  0P     Ž›   LP     @š  dP  c   ©   ÇP     å¨   Q  „   ·¨   @R  .   ã¨   nR  X   ñ¨   ÆR     á¨   ÒR  $   Ì¨   S     ç¨  âS     E¢   ÷S     ‹™   )T     R™   5T  E        zT      ™   šT     Ü˜  ¦T     Ì˜  ²T     E¢   ÆT  .   €�   ôT  .   v�   "U  m   ‚ž   �U     l�   ›U  $   O�   ;V     C¢   PV     †™   …V     ™   ‘V  E        ÖV      ä˜   öV     Ô˜  W     Ä˜  W     C¢   &W  .   {�   TW  .   q�   ‚W  m   }ž   ïW     g�   ûW  $   M�   Y  !   Š�   FY     …�   uZ     +�   ½Z  %   �   âZ     �  k[     È•   ™[  ]   •  ?\     >¢   €\     4¢   ¼\     *¢   ü\     >¢   @]     4¢   y]     *¢   ½]     >¢   û]     4¢   4^     *¢   d^     9¢   ž^     /¢   Ó^     %¢   _     9¢   I_     /¢   {_     %¢   ¸_     9¢   ï_     /¢   !`     %¢   P`  K   ¨   ›`  _   §¨   a  A   Ÿ£   [a  +   ¥¨   †a  -   š£   ¿a  +   ¥¨   êa  )   •£   Æb     Ð�   ôb  ƒ   H�  ¦c     ©¨   Äc     Ë�   d  Š   C�   9e     Æ�   Ve     Á�   ge  +   �£   že  .   ¼�   Ìe  .   ·�   úe  .   ¡¨   Ef  ¶   �£   	g  ²   |£   Àg  ä   ¡¨   ¤h     ²�   °h  $   š�   ?j     ´Œ   ‡j  %   ”Œ   ¬j     ‡Œ  8k     Ø�   fk  ]   8�  ±m     hŽ   ßm  s   @�  »o     M�   éo  o   E�  ÷q     •   %r  o   
•  ®r     ¾Œ   Ër  -   ¨   ør  9   ±¨   >s  -   ¨   ks  9   ¯¨   ªs  -   ¨   ×s  9   ­¨   Qt     g¡   bt          vt  %   G¡   ›t     ?¡  §t  -   ¨   Ôt  9   ±¨   u  -   ¨   Au  9   ¯¨   €u  -   ¨   ­u  9   ­¨   $v     g¡   5v          Iv  %   G¡   nv     ?¡  zv  -   ¨   §v  9   ±¨   çv  -   ¨   w  9   ¯¨   Sw  -   ¨   €w  9   ­¨   ÷w     g¡   x          x  %   G¡   Ax     ?¡  þx     C—   ,y  {   —  Ôy  '   >—   ûy  .   9—   )z  Ë   £¨   ú{     �Œ   B|  %   gŒ   g|     _Œ  ó|     H�   !}  ]   0�  ­}  B   xž   ~  -   ¨   F~  -   ¨   ˆ~  ¾   ³¨   K  '   �   r  .   �         øœ   Æ     à    ×          ë  %   À    €     ¸   1€  -   ¨   s€  -   ¨   µ€  ·   ³¨   q�  '   �   ˜�  .   �   Æ�     øœ   ì�     à    ý�          ‚  %   À    6‚     ¸   W‚  -   ¨   ™‚  -   ¨   Ø‚  ·   ³¨   ”ƒ  '   �   »ƒ  .   �   éƒ     øœ   „     à     „          4„  %   À    Y„     ¸   e„  O    ¢   ´„  X   ‹£    …  A   •�   m…  +   ��   ˜…  -   ‹�   Ñ…  +   †�   ü…  )   ��   â†     è—   ‡  w   —  ¡‡     ¹Œ   ²‡  +   ø�   ˆ  +   �   \ˆ  .   ³     ˆ  ¶   >�   [‰  .   |�   –‰  Ë   w�   fŠ  s   ³    ÞŠ  ˆ   |�   f‹     r�   r‹  $   m�   –‹  4        Ê‹  ˆ   WŒ  nŒ     Œ  ›Œ     ¬Œ  åŒ     öŒ  �     #�  j�  a   Ð�  ú�  a   `Ž  ŠŽ  �   �  '�     8�  o�  |   ð�  ö�  u   p‘  š‘  �    ’  J’  �   Ð’  ú’  �   €“  �“      “  ¯“     À“  Ï“     à“  ï“      ”  ”      ”  /”     @”  O”     `”  o”     €”  Ç”     Ø”  ç”     ø”  <•     À•  ê•  a   P–  ‚–  €   —  e—  v   à—  
˜  �   �˜  ë˜     ù˜  ™     ™  %™     B™  1™     J™  Y™     v™  e™     ~™  š     š  'š     8š  Oš     `š  oš     €š  �š      š  ¯š     Àš  Ïš     àš  ùš     ›  ›     ›  -›     J›  9›     R›  a›     ~›  m›     †›  •›     ¦›  µ›     Ò›  Á›     Ú›  é›     œ  õ›     œ  œ     :œ  )œ     Bœ  Qœ     nœ  ]œ     vœ  ”œ     ¥œ  Úœ     ëœ   �     1�  ò�  y   pž  ­ž     »ž  Êž     çž  Öž     ïž  Ÿ     !Ÿ  0Ÿ     MŸ  <Ÿ     UŸ  ‹Ÿ     ™Ÿ  ¨Ÿ     ¹Ÿ  ÈŸ     åŸ  ÔŸ     íŸ           K      \   k      |   ‹      œ   Ç      Ø   ü      ¡  ¡     -¡  N¡     _¡  “¡     ¤¡  ³¡     Ä¡  Ó¡     ä¡  ó¡     ¢  t¢     ‚¢  ‘¢     ®¢  �¢     ¶¢  Ò¢     ã¢  £     £  9£     J£  Y£     j£  Ò£     à£  ÷£     ¤  ¤     ¤  p¤     ~¤  �¤     ®¤  ½¤     Î¤  Ý¤     ú¤  é¤     ¥  1¥     N¥  =¥     V¥  e¥     ‚¥  q¥     Š¥  ›¥     ©¥  ¸¥     É¥  ÷¥     ¦  ¦     4¦  #¦     <¦  K¦     h¦  W¦     p¦  ¦     �¦  œ¦     ª¦  Ð¦     í¦  Ü¦     õ¦  §     !§  §     )§  8§     I§  X§     }§  d§     u§  Œ§     ±§  ˜§     ©§  À§     Ñ§  (¨     9¨  X¨     f¨  u¨     �¨  �¨     —¨  ©     T©  ©  M             ÿ›€÷    <        <      ”            6     v   s  "   `   •  	   X  å     �        V   H  "   @   j  	   8  ‹  Y   ˆ  ÿ  o   €  ‰  …   x  C  	   N  c  	   n  «  T   „    h   Œ  ²  Œ   F  >               ÿ›IA    t        t   !   ­    •   	   ¥   °   	   Á   ¹                ÿ›ð h    §        §      O   ¸          Ë  !   n   ì     f  ô  }        q     …  }               ÿ›ž‡€ ›    •       •     (   ¦  ß        …  +   9(   °  *       Ú     	(   ë  ó       Þ     ý'        ñ'   L     å'   ƒ     Ù'   º     Í'   ñ     Á'   (     ²'   _     £'   –     ”'   Í     �'   Þ  +   -(   /     Š'   @  +   !(   ‘     {'   È     l'   Ù  A          
   P(   n  !   È(   �  6   Æ(   Ï  !   Ä(   ü     ª(   &     ¦(   M     ¤(   h     ¢(   ‚  /   Â(   ±  1   À(   â     œ(   ÿ  $   ¾(   #  2   ¼(   U     š(   r  '   ¸(   ™  .   ¶(   Ç  V   °(     5   ¬(   R  A   ¨(   “  ^   ²(   ñ  *    (     +   ž(   F  >   ®(   –  M   º(   ö  E   ´(   N     |(   k  2   ˜(   �  /   –(   Ì     v(   æ  6   ”(     3   ’(   O     t(   l  $   Ž(   �  3   Œ(   Ã  Z   ˆ(     (   „(   Q     r(   b  /   €(   ‘  (   z(   Ã  >   x(     :   Š(   ;  _   �(   š  :   ~(   æ  S   †(   L  D   ‚(   *     g'   7     b'   D  ø	       ÿ›Ö€€ N    ™       ™  !   "   º       Æ  _        %     9  1               ÿ›‹� ‚    Ø       Ø  !   }   ù     u             !   _   '  	   W  0  2        b  	   m  €  	   ‘  ‰               ÿ›œ —      O   ¨   ¾       ÿ›Ö€€ N    ²       ²  !      Ó  	     Ü  2          	                    ÿ›)'    M        M      ì   ^   ¥       ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›¢€€     z        z   	   ’        ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     z        z   	   ’        ÿ›¢€€     z        z   	   ’        ÿ›¢€€     z        z   	   ’        ÿ›¢€€     I       I  	   _       ÿ›¢€€     |       |  	   ”       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€              	          ÿ›¢€€     ?       ?  	   W       ÿ›¢€€              	   '       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     K       K  	   c       ÿ›¢€€     þ       þ  	          ÿ›¢€€     Ü       Ü     ÷       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     z        z   	   ’        ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     ý       ý  	          ÿ›¢€€     ¾       ¾     Ù       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     z        z   	   ’        ÿ›¢€€     z        z   	   ’        ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IAÛ   \      h  €     è  L        4  t   °  ¨               ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€              	   %       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IAÛ   \      h  €     è  L        4  t   °  ¨               ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     z        z   	   ’        ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¶€€ 4    S       S     Ü	   a  %   Þ	   †  o       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›÷€ u    ›       ›     ó	   µ  l       !  #   8
   q     Ü	   ±     Å	     ,   !
   p  ,   

   œ  ³       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    \        \      ž    ~   	   –   §   	   ¸   °                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›Ã€ A    Œ        Œ   +   ç   Ý      Ð        ¹   7  Ç       ÿ›IA    X        X      š    z   	   ’   £   	   ´   ¬                ÿ›¢€€     ë        ë   	          ÿ›¢€€              	   +       ‡™>Õxé=  ´C  À@  À@a6;  €?   A  €?           ?   ¿a6;   4  pB  pC  ðB  ´C�€€;  C   ?   4   @  pB  pC  ðB  ´C�€€;  C  À@  ÀÀ  €?�€€;  C   ?  €?  À@  ÀÀ  €?  €F  €8  ÈB  €C   Ã  €DÂ</ù@  èB  €Á3ÓaD  úC  HC  €?  €D  èB  €Á   4  PB  @3ÓaD/ù@Ë=>  €A  èB  úC  HÃË=¾  €?  €D  C   A  €AË=<€‘:  @@  €>  €¾  C   À  €?  €DUH‰åAVSHƒì (þ¨ÿÿ)    ( ©ÿÿ)   (©ÿÿ)    (©ÿÿ)0   H¸‘ÖtBhî?H‰@   (õ¨ÿÿ)    (÷¨ÿÿ)   (ù¨ÿÿ)    (û¨ÿÿ)0   H¸†7kð¾êð?H‰@   (ì¨ÿÿ)    H¸:vP‰kñ?H‰   L�uà¾   L‰÷è    H�]è¾   H‰ßè    H�}ØL‰öH‰Úè    ‹EØ‰    L�5    ¾zÿÿÿL‰÷è    H�    ¾Ü   H‰ßè    H�=    H‰ÞL‰òè    L�5    ¾tÿÿÿL‰÷è    H�    ¾z   H‰ßè    H�=    H‰ÞL‰òè    L�uà¾)  L‰÷è    H�]è¾ N  H‰ßè    H�=    L‰öH‰Úè    L�uà¾“  L‰÷è    H�]è¾ %& H‰ßè    H�=    L‰öH‰Úè    L�uà¾C  L‰÷è    H�]è¾   H‰ßè    H�=    L‰öH‰Úè    L�uà¾   L‰÷è    H�]è¾   H‰ßè    H�=    L‰öH‰Úè    L�uà¾   L‰÷è    H�]è¾È   H‰ßè    H�=    L‰öH‰Úè    L�uà¾Ø   L‰÷è    H�]è¾E_  H‰ßè    H�=    L‰öH‰Úè    L�uà¾I  L‰÷è    H�]è¾l   H‰ßè    H�=    L‰öH‰Úè    L�uà¾   L‰÷è    H�]è¾t   H‰ßè    H�=    L‰öH‰Úè    H�=    ¾ÿ   è    HƒÄ [A^]Ã                    Û     qÛ     ?'                                                                                                                                                                                                                                                                                                                                             ãÛ     qÛ     ~'             BÜ     qÛ     ‹'             ¡Ü     qÛ     ˜'                                                                                                                                                                                                                                                                             þÜ     qÛ     É'             UÝ     qÛ     ö'             ªÝ     qÛ     (             ÿÝ     qÛ     (             aÞ     qÛ     C(             ÃÞ     qÛ     y(             ß     qÛ     «(             {ß     qÛ     Þ(                                                                             ãß     qÛ     5)             Kà     qÛ     �)             ³à     qÛ     ñ)             á     qÛ     P*             “á     qÛ     \*             0â     qÛ     s*             ¬â     qÛ     Ž*             ã     qÛ     š*             ã     qÛ     ¥*             üã     qÛ     ¿*             Tä     qÛ     Ó*             ¬ä     qÛ     3+     void cv::hal::cvtBGRtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int, int, bool) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/color.cpp void cv::hal::cvtBGRtoBGR5x5(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) void cv::hal::cvtBGR5x5toBGR(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) void cv::hal::cvtBGRtoGray(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool) void cv::hal::cvtGraytoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int) void cv::hal::cvtBGR5x5toGray(const uchar *, size_t, uchar *, size_t, int, int, int) void cv::hal::cvtGraytoBGR5x5(const uchar *, size_t, uchar *, size_t, int, int, int) void cv::hal::cvtBGRtoYUV(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool) void cv::hal::cvtYUVtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool) void cv::hal::cvtBGRtoXYZ(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool) void cv::hal::cvtXYZtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool) void cv::hal::cvtBGRtoHSV(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool, bool) void cv::hal::cvtHSVtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool, bool) void cv::hal::cvtBGRtoLab(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool, bool) void cv::hal::cvtLabtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, int, bool, bool, bool) void cv::hal::cvtTwoPlaneYUVtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) cvtTwoPlaneYUVtoBGR void cv::hal::cvtTwoPlaneYUVtoBGR(const uchar *, const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) Unknown/unsupported color conversion code void cv::hal::cvtThreePlaneYUVtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) cvtThreePlaneYUVtoBGR void cv::hal::cvtBGRtoThreePlaneYUV(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int) void cv::hal::cvtBGRtoTwoPlaneYUV(const uchar *, size_t, uchar *, uchar *, size_t, int, int, int, bool, int) void cv::hal::cvtOnePlaneYUVtoBGR(const uchar *, size_t, uchar *, size_t, int, int, int, bool, int, int) cvtOnePlaneYUVtoBGR void cv::hal::cvtRGBAtoMultipliedRGBA(const uchar *, size_t, uchar *, size_t, int, int) void cv::hal::cvtMultipliedRGBAtoRGBA(const uchar *, size_t, uchar *, size_t, int, int) void cv::cvtColor(cv::InputArray, cv::OutputArray, int, int) depth == 0 || depth == 2 || depth == 5 cvtColor scn == 3 || scn == 4 (scn == 3 || scn == 4) && depth == 0 (dcn == 3 || dcn == 4) && scn == 2 && depth == 0 scn == 2 && depth == 0 scn == 1 && (dcn == 3 || dcn == 4) scn == 1 && depth == 0 scn == 3 && (dcn == 3 || dcn == 4) (scn == 3 || scn == 4) && (depth == 0 || depth == 5) scn == 3 && (dcn == 3 || dcn == 4) && (depth == 0 || depth == 5) dcn == 3 || dcn == 4 sz.width % 2 == 0 && sz.height % 3 == 0 && depth == 0 sz.width % 2 == 0 && sz.height % 2 == 0 scn == 4 && dcn == 4 && depth == 0 src.depth() == dst.depth() cvCvtColor dst.data == dst0.data hrange == 180 || hrange == 256 RGB2HSV_b coeffs[i*3] >= 0 && coeffs[i*3+1] >= 0 && coeffs[i*3+2] >= 0 && coeffs[i*3] + coeffs[i*3+1] + coeffs[i*3+2] < 2*(1 << xyz_shift) RGB2Lab_b c[0] >= 0 && c[1] >= 0 && c[2] >= 0 && c[0] + c[1] + c[2] < softfloat((int)LAB_CBRT_TAB_SIZE) RGB2Lab_f coeffs[i*3] >= 0 && coeffs[i*3+1] >= 0 && coeffs[i*3+2] >= 0 && softfloat(coeffs[i*3]) + softfloat(coeffs[i*3+1]) + softfloat(coeffs[i*3+2]) < softfloat(1.5f) RGB2Luvfloat whitePt[1] == softdouble::one() Luv2RGBfloat -D depth=%d -D scn=%d -D PIX_PER_WI_Y=%d  ocl_cvtColor RGB -D dcn=%d -D bidx=0 -D %s REVERSE ORDER RGB5x52RGB -D dcn=%d -D bidx=%d -D greenbits=%d RGB2RGB5x5 -D dcn=2 -D bidx=%d -D greenbits=%d BGR5x52Gray -D dcn=1 -D bidx=0 -D greenbits=%d Gray2BGR5x5 -D dcn=2 -D bidx=0 -D greenbits=%d RGB2Gray -D dcn=1 -D bidx=%d -D STRIPE_SIZE=%d Gray2RGB -D bidx=0 -D dcn=%d RGB2YUV -D dcn=3 -D bidx=%d YUV2RGB -D dcn=%d -D bidx=%d YUV2RGB_NVx -D dcn=%d -D bidx=%d -D uidx=%d YUV2RGB_YV12_IYUV -D dcn=%d -D bidx=%d -D uidx=%d%s  -D SRC_CONT  RGB2YUV_YV12_IYUV -D dcn=%d -D bidx=%d -D uidx=%d -D PIX_PER_WI_X=%d YUV2RGB_422 -D dcn=%d -D bidx=%d -D uidx=%d -D yidx=%d%s  -D USE_OPTIMIZED_LOAD RGB2YCrCb YCrCb2RGB RGB2XYZ XYZ2RGB HSV HLS RGB2HSV -D hrange=%d -D bidx=%d -D dcn=3 -D hscale=%ff -D bidx=%d -D dcn=3 -D dcn=%d -D bidx=%d -D hrange=%d -D hscale=%ff scn == 4 && depth == 0 RGBA2mRGBA mRGBA2RGBA -D dcn=4 -D bidx=3 BGR2%s Lab Luv -D dcn=%d -D bidx=%d%s  -D SRGB c0 >= 0 && c1 >= 0 && c2 >= 0 && c0 + c1 + c2 < (lab ? softfloat((int)LAB_CBRT_TAB_SIZE) : softfloat(3)/softfloat(2)) %s2BGR total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 virtual void cv::CvtColorLoop_Invoker<cv::RGB2RGB<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::RGB2RGB<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2RGB<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::RGB2RGB<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2RGB<float> >::operator()(const cv::Range &) const [Cvt = cv::RGB2RGB<float>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2RGB5x5>::operator()(const cv::Range &) const [Cvt = cv::RGB2RGB5x5] virtual void cv::CvtColorLoop_Invoker<cv::RGB5x52RGB>::operator()(const cv::Range &) const [Cvt = cv::RGB5x52RGB] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Gray<uchar> >::operator()(const cv::Range &) const [Cvt = cv::RGB2Gray<uchar>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Gray<ushort> >::operator()(const cv::Range &) const [Cvt = cv::RGB2Gray<ushort>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Gray<float> >::operator()(const cv::Range &) const [Cvt = cv::RGB2Gray<float>] virtual void cv::CvtColorLoop_Invoker<cv::Gray2RGB<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::Gray2RGB<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::Gray2RGB<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::Gray2RGB<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::Gray2RGB<float> >::operator()(const cv::Range &) const [Cvt = cv::Gray2RGB<float>] virtual void cv::CvtColorLoop_Invoker<cv::RGB5x52Gray>::operator()(const cv::Range &) const [Cvt = cv::RGB5x52Gray] virtual void cv::CvtColorLoop_Invoker<cv::Gray2RGB5x5>::operator()(const cv::Range &) const [Cvt = cv::Gray2RGB5x5] virtual void cv::CvtColorLoop_Invoker<cv::RGB2YCrCb_i<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::RGB2YCrCb_i<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2YCrCb_i<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::RGB2YCrCb_i<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2YCrCb_f<float> >::operator()(const cv::Range &) const [Cvt = cv::RGB2YCrCb_f<float>] virtual void cv::CvtColorLoop_Invoker<cv::YCrCb2RGB_i<uchar> >::operator()(const cv::Range &) const [Cvt = cv::YCrCb2RGB_i<uchar>] virtual void cv::CvtColorLoop_Invoker<cv::YCrCb2RGB_i<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::YCrCb2RGB_i<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::YCrCb2RGB_f<float> >::operator()(const cv::Range &) const [Cvt = cv::YCrCb2RGB_f<float>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2XYZ_i<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::RGB2XYZ_i<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2XYZ_i<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::RGB2XYZ_i<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2XYZ_f<float> >::operator()(const cv::Range &) const [Cvt = cv::RGB2XYZ_f<float>] virtual void cv::CvtColorLoop_Invoker<cv::XYZ2RGB_i<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::XYZ2RGB_i<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::XYZ2RGB_i<unsigned short> >::operator()(const cv::Range &) const [Cvt = cv::XYZ2RGB_i<unsigned short>] virtual void cv::CvtColorLoop_Invoker<cv::XYZ2RGB_f<float> >::operator()(const cv::Range &) const [Cvt = cv::XYZ2RGB_f<float>] virtual void cv::CvtColorLoop_Invoker<cv::RGB2HSV_b>::operator()(const cv::Range &) const [Cvt = cv::RGB2HSV_b] virtual void cv::CvtColorLoop_Invoker<cv::RGB2HSV_f>::operator()(const cv::Range &) const [Cvt = cv::RGB2HSV_f] virtual void cv::CvtColorLoop_Invoker<cv::RGB2HLS_b>::operator()(const cv::Range &) const [Cvt = cv::RGB2HLS_b] virtual void cv::CvtColorLoop_Invoker<cv::RGB2HLS_f>::operator()(const cv::Range &) const [Cvt = cv::RGB2HLS_f] virtual void cv::CvtColorLoop_Invoker<cv::HSV2RGB_b>::operator()(const cv::Range &) const [Cvt = cv::HSV2RGB_b] virtual void cv::CvtColorLoop_Invoker<cv::HSV2RGB_f>::operator()(const cv::Range &) const [Cvt = cv::HSV2RGB_f] virtual void cv::CvtColorLoop_Invoker<cv::HLS2RGB_b>::operator()(const cv::Range &) const [Cvt = cv::HLS2RGB_b] virtual void cv::CvtColorLoop_Invoker<cv::HLS2RGB_f>::operator()(const cv::Range &) const [Cvt = cv::HLS2RGB_f] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Lab_b>::operator()(const cv::Range &) const [Cvt = cv::RGB2Lab_b] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Lab_f>::operator()(const cv::Range &) const [Cvt = cv::RGB2Lab_f] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Luv_b>::operator()(const cv::Range &) const [Cvt = cv::RGB2Luv_b] virtual void cv::CvtColorLoop_Invoker<cv::RGB2Luv_f>::operator()(const cv::Range &) const [Cvt = cv::RGB2Luv_f] virtual void cv::CvtColorLoop_Invoker<cv::Lab2RGB_b>::operator()(const cv::Range &) const [Cvt = cv::Lab2RGB_b] virtual void cv::CvtColorLoop_Invoker<cv::Lab2RGB_f>::operator()(const cv::Range &) const [Cvt = cv::Lab2RGB_f] virtual void cv::CvtColorLoop_Invoker<cv::Luv2RGB_b>::operator()(const cv::Range &) const [Cvt = cv::Luv2RGB_b] virtual void cv::CvtColorLoop_Invoker<cv::Luv2RGB_f>::operator()(const cv::Range &) const [Cvt = cv::Luv2RGB_f] virtual void cv::CvtColorLoop_Invoker<cv::RGBA2mRGBA<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::RGBA2mRGBA<unsigned char>] virtual void cv::CvtColorLoop_Invoker<cv::mRGBA2RGBA<unsigned char> >::operator()(const cv::Range &) const [Cvt = cv::mRGBA2RGBA<unsigned char>]     #  ‘%  L  #  ‘%  L  ‡™>¢E?Õxé=            ‡™>¢E?Õxé=+‡6?Nb?            ‡™>¢E?Õxé=ƒ`?mçû>            ËY  NÒÿÿüéÿÿyq  öH  ÑÚÿÿ¸æÿÿ‚  �•³?´È6¿Å °¾ªñâ?…ë‘?j¼¿q=Ê¾J@N2cv22RGB888toYUV420pInvokerE   
-Ó>º·>ÏÀ8>mÆY>º7?WÍ“=Vbž<vô=Bs?            ™  ¹  ã  g  q  (  O   è  4              dO@UÁÄ¿û?ÿ¾)!x¿y ð? 6*=(ïc=¦ðP¾øU‡?            Ù3  hçÿÿøÿÿ~ðÿÿ  ª   ä   ¼üÿÿë              N2cv23CvtColorIPPLoop_InvokerINS_17IPPReorderFunctorEEE         N2cv23CvtColorIPPLoop_InvokerINS_17IPPGeneralFunctorEEE         N2cv20CvtColorLoop_InvokerINS_7RGB2RGBIhEEEE    N2cv20CvtColorLoop_InvokerINS_7RGB2RGBItEEEE    N2cv20CvtColorLoop_InvokerINS_7RGB2RGBIfEEEE    N2cv20CvtColorLoop_InvokerINS_10RGB2RGB5x5EEE   N2cv20CvtColorLoop_InvokerINS_10RGB5x52RGBEEE   N2cv23CvtColorIPPLoop_InvokerINS_20IPPColor2GrayFunctorEEE      N2cv20CvtColorLoop_InvokerINS_8RGB2GrayIhEEEE   N2cv20CvtColorLoop_InvokerINS_8RGB2GrayItEEEE   N2cv20CvtColorLoop_InvokerINS_8RGB2GrayIfEEEE   N2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorIhEEEE     N2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorItEEEE     N2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorIfEEEE     N2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorIhEEEE    N2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorItEEEE    N2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorIfEEEE    N2cv20CvtColorLoop_InvokerINS_8Gray2RGBIhEEEE   N2cv20CvtColorLoop_InvokerINS_8Gray2RGBItEEEE   N2cv20CvtColorLoop_InvokerINS_8Gray2RGBIfEEEE   N2cv20CvtColorLoop_InvokerINS_11RGB5x52GrayEEE  N2cv20CvtColorLoop_InvokerINS_11Gray2RGB5x5EEE  #  ‘%  L  ¢-  $              #  ‘%  L  !8  }              N2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iIhEEEE               #  ‘%  L  ¢-  $              #  ‘%  L  !8  }              N2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iItEEEE               N2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_fIfEEEE               N2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iIhEEEE               ËY  NÒÿÿüéÿÿyq  öH  ÑÚÿÿ¸æÿÿ‚  N2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iItEEEE               N2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_fIfEEEE               N2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iIhEEEE  N2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iItEEEE  N2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_fIfEEEE  N2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iIhEEEE  N2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iItEEEE  N2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_fIfEEEE  N2cv23CvtColorIPPLoop_InvokerINS_24IPPReorderGeneralFunctorEEE  N2cv20CvtColorLoop_InvokerINS_9RGB2HSV_bEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2HSV_fEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2HLS_bEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2HLS_fEEE     N2cv23CvtColorIPPLoop_InvokerINS_24IPPGeneralReorderFunctorEEE  N2cv20CvtColorLoop_InvokerINS_9HSV2RGB_bEEE                                                                         N2cv20CvtColorLoop_InvokerINS_9HSV2RGB_fEEE     N2cv20CvtColorLoop_InvokerINS_9HLS2RGB_bEEE                                                                         N2cv20CvtColorLoop_InvokerINS_9HLS2RGB_fEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2Lab_bEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2Lab_fEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2Luv_bEEE     N2cv20CvtColorLoop_InvokerINS_9RGB2Luv_fEEE     N2cv20CvtColorLoop_InvokerINS_9Lab2RGB_bEEE     N2cv20CvtColorLoop_InvokerINS_9Lab2RGB_fEEE     N2cv20CvtColorLoop_InvokerINS_9Luv2RGB_bEEE     N2cv20CvtColorLoop_InvokerINS_9Luv2RGB_fEEE     N2cv22YUV420sp2RGB888InvokerILi0ELi0EEE         N2cv22YUV420sp2RGB888InvokerILi0ELi1EEE         N2cv22YUV420sp2RGB888InvokerILi2ELi0EEE         N2cv22YUV420sp2RGB888InvokerILi2ELi1EEE         N2cv24YUV420sp2RGBA8888InvokerILi0ELi0EEE       N2cv24YUV420sp2RGBA8888InvokerILi0ELi1EEE       N2cv24YUV420sp2RGBA8888InvokerILi2ELi0EEE       N2cv24YUV420sp2RGBA8888InvokerILi2ELi1EEE       N2cv21YUV420p2RGB888InvokerILi0EEE              N2cv21YUV420p2RGB888InvokerILi2EEE              N2cv23YUV420p2RGBA8888InvokerILi0EEE            N2cv23YUV420p2RGBA8888InvokerILi2EEE            N2cv21YUV422toRGB888InvokerILi0ELi0ELi0EEE      N2cv21YUV422toRGB888InvokerILi0ELi0ELi1EEE      N2cv21YUV422toRGB888InvokerILi0ELi1ELi0EEE      N2cv21YUV422toRGB888InvokerILi2ELi0ELi0EEE      N2cv21YUV422toRGB888InvokerILi2ELi0ELi1EEE      N2cv21YUV422toRGB888InvokerILi2ELi1ELi0EEE      N2cv23YUV422toRGBA8888InvokerILi0ELi0ELi0EEE    N2cv23YUV422toRGBA8888InvokerILi0ELi0ELi1EEE    N2cv23YUV422toRGBA8888InvokerILi0ELi1ELi0EEE    N2cv23YUV422toRGBA8888InvokerILi2ELi0ELi0EEE    N2cv23YUV422toRGBA8888InvokerILi2ELi0ELi1EEE    N2cv23YUV422toRGBA8888InvokerILi2ELi1ELi0EEE    N2cv20CvtColorLoop_InvokerINS_10RGBA2mRGBAIhEEEE                N2cv20CvtColorLoop_InvokerINS_10mRGBA2RGBAIhEEEE                                                                                                                                                                                                                                                                                                ´   ´   ÿ   ÿ   ÿ   ÿ   ´   ´                                                                                                                                                                                                          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ü     qÛ                                                                                                 zü     qÛ                                                                                                                                                                êü     qÛ                                                                                                 Zý     qÛ                                                                                                 Êý     qÛ                                                                                                 :þ     qÛ                                                                                                 ªþ     qÛ                                                                                                 ÿ     qÛ                                                                                                                 Šÿ     qÛ                                                                                                                                                                                                 úÿ     qÛ                                                                                                 j      qÛ                                                                                                 Ú      qÛ                                                                                                 J     qÛ                                                                                                                                                 º     qÛ                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                         *     qÛ                                                                                                 »     qÛ                          r  ÑXA         }     €      (  ÑXA        Ä}     °        ÑXA        |~     À        ÑXA        È~     Ð      ?  ÑXA                   •  ÑXA        Ø     °      :  ÑXA        œ€     ð      †  ÑXA        ø€     €!      ´  ÑXA        `�     @&      ß  ÑXA        à�      +      î  ÑXA        p‚     0        ÑXA        ð‚     05        ÑXA        pƒ     @<      (  ÑXA        \„     pD      (  ÑXA        …      L      ñ
  ÑXA        Ì…      W      (  ÑXA        ø†     Ð_      œ  ÑXA        °‡     pd      Î  ÑXA        hˆ     @i      ·   ÑXA         ‰      j      b  ÑXA        l‰      q        ÑXA        ´Š     Àu      <  ÑXA        ”‹      w      
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                       $                         @$     Q                     $     
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        A†C       $   ä  ˜¿ýÿÿÿÿÿ        A†CBƒ    4   4  �¿ýÿÿÿÿÿ¼       ÓGÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   D  ÀýÿÿÿÿÿÎ       A†CGƒŒŽ�      $   t  ¸Ãýÿÿÿÿÿ
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        A†C       $   T  Òýÿÿÿÿÿ        A†CBƒ    4   ¤  Òýÿÿÿÿÿš       ûFÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ´  xÒýÿÿÿÿÿ$       A†CIƒŒ�Ž�    $   ä  xÔýÿÿÿÿÿ
        A†C       $     `Ôýÿÿÿÿÿ        A†CBƒ    4   \  XÔýÿÿÿÿÿ¼       kFÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   l  àÔýÿÿÿÿÿh       A†CGƒŒŽ�      $   œ   Ùýÿÿÿÿÿ
        A†C       $   Ä  Ùýÿÿÿÿÿ        A†CBƒ    4      Ùýÿÿÿÿÿ      ÿEÿÿÿÿÿÿA†CMƒŒ�Ž�    $   $  èÚýÿÿÿÿÿ
        A†C       $   L  ÐÚýÿÿÿÿÿ        A†CBƒ    4   œ  ÈÚýÿÿÿÿÿá      ŸEÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ¬  €Üýÿÿÿÿÿ
        A†C       $   Ô  hÜýÿÿÿÿÿ        A†CBƒ    4   $  `Üýÿÿÿÿÿ¼       ?EÿÿÿÿÿÿA†CMƒŒ�Ž�    $   4  èÜýÿÿÿÿÿ¡       U†C      $   \  pàýÿÿÿÿÿ
        A†C       $   „  Xàýÿÿÿÿÿ        A†CBƒ    4   Ô  Pàýÿÿÿÿÿš       ÛDÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ä  ¸àýÿÿÿÿÿ¢       A†CIƒŒ�Ž�    $     8ãýÿÿÿÿÿ
        A†C       $   <   ãýÿÿÿÿÿ        A†CBƒ    4   Œ  ãýÿÿÿÿÿš       KDÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   œ  €ãýÿÿÿÿÿ&       A†CIƒŒ�Ž�    $   Ì  €åýÿÿÿÿÿ
        A†C       $   ô  håýÿÿÿÿÿ        A†CBƒ    4   D  `åýÿÿÿÿÿ¼       »CÿÿÿÿÿÿA†CMƒŒ�Ž�    $   T  èåýÿÿÿÿÿ�       U†C      $   |  Pêýÿÿÿÿÿ
        A†C       $   ¤  8êýÿÿÿÿÿ        A†CBƒ    $   Ì  0êýÿÿÿÿÿQ        A†CBƒ    4     hêýÿÿÿÿÿ¸      /CÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ,  ðìýÿÿÿÿÿ
        A†C       $   T  Øìýÿÿÿÿÿ        A†CBƒ    4   ¤  Ðìýÿÿÿÿÿ¼       óBÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ´  Xíýÿÿÿÿÿj       A†CIƒŒ�Ž�    $   ä  ˜ïýÿÿÿÿÿ
        A†C       $     €ïýÿÿÿÿÿ        A†CBƒ    4   \   xïýÿÿÿÿÿ-      ‡BÿÿÿÿÿÿA†CKƒŒŽ�      $   l  pñýÿÿÿÿÿ
        A†C       $   ”  Xñýÿÿÿÿÿ        A†CBƒ    4   ä   Pñýÿÿÿÿÿ¼       'BÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ô  ØñýÿÿÿÿÿÒ       A†CPƒŒ�Ž�    $   $  ˆ÷ýÿÿÿÿÿc       A†CCƒŽ  $   L  Ðüýÿÿÿÿÿ
        A†C       $   t  ¸üýÿÿÿÿÿ        A†CBƒ    4   Ä!  °üýÿÿÿÿÿ¼       “AÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ô  8ýýÿÿÿÿÿ
        A†C       $   ü   ýýÿÿÿÿÿ        A†CBƒ    $   $  ýýÿÿÿÿÿQ        A†CBƒ    4   t"  Pýýÿÿÿÿÿ¸      /AÿÿÿÿÿÿA†CPƒŒ�Ž�    $   „  Øÿýÿÿÿÿÿ
        A†C       $   ¬  Àÿýÿÿÿÿÿ        A†CBƒ    4   ü"  ¸ÿýÿÿÿÿÿ¼       ó@ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     @ þÿÿÿÿÿ        A†CPƒŒ�Ž�    ,   <  þÿÿÿÿÿ
       A†CPƒŒ�Ž�    $   l   þÿÿÿÿÿ
        A†C       $   ”  èþÿÿÿÿÿ        A†CBƒ    4   ä#  àþÿÿÿÿÿ¼       W@ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ô  hþÿÿÿÿÿ
        A†C       $     Pþÿÿÿÿÿ        A†CBƒ    4   l$  Hþÿÿÿÿÿ¼       @ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   |  Ðþÿÿÿÿÿ        A†CPƒŒ�Ž�    ,   ¬   þÿÿÿÿÿh
       A†CPƒŒ�Ž�    $   Ü  à þÿÿÿÿÿ
        A†C       $      È þÿÿÿÿÿ        A†CBƒ    4   T%  À þÿÿÿÿÿ¼       ?ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   d   H!þÿÿÿÿÿ
        A†C       $   Œ   0!þÿÿÿÿÿ        A†CBƒ    4   Ü%  (!þÿÿÿÿÿš       C?ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ì   �!þÿÿÿÿÿñ       A†CIƒŒ�Ž�    $   !  `#þÿÿÿÿÿ
        A†C       $   D!  H#þÿÿÿÿÿ        A†CBƒ    4   ”&  @#þÿÿÿÿÿ¼       ³>ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ì&  È#þÿÿÿÿÿõ	      Ç>ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Ü!  �-þÿÿÿÿÿ×       A†CIƒŽ�,   "  H4þÿÿÿÿÿø       A†CKƒŒŽ�      $   4"  6þÿÿÿÿÿ
        A†C       $   \"   6þÿÿÿÿÿ        A†CBƒ    4   ¬'  ø5þÿÿÿÿÿ¼       #>ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ä'  €6þÿÿÿÿÿO
      7>ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ô"  ˜@þÿÿÿÿÿ9       A†CPƒŒ�Ž�    ,   $#  ¨Eþÿÿÿÿÿ÷
       A†CPƒŒ�Ž�    $   T#  xPþÿÿÿÿÿ       A†CAƒ    $   |#  `Sþÿÿÿÿÿ
        A†C       $   ¤#  HSþÿÿÿÿÿ        A†CBƒ    4   ô(  @Sþÿÿÿÿÿ¼       £=ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   $  ÈSþÿÿÿÿÿ
        A†C       $   ,$  °Sþÿÿÿÿÿ        A†CBƒ    4   |)  ¨SþÿÿÿÿÿÀ       g=ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Œ$  0Tþÿÿÿÿÿ#       A†CPƒŒ�Ž�    ,   ¼$  0bþÿÿÿÿÿ¾       A†CJƒŒ�Ž�    $   ì$  Àgþÿÿÿÿÿ
        A†C       $   %  ¨gþÿÿÿÿÿ        A†CBƒ    4   d*   gþÿÿÿÿÿ¼       Ë<ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   t%  (hþÿÿÿÿÿ�       A†CIƒŒ�Ž�    $   ¤%  ˆsþÿÿÿÿÿ
        A†C       $   Ì%  psþÿÿÿÿÿ        A†CBƒ    4   +  hsþÿÿÿÿÿ¼       _<ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   T+  ðsþÿÿÿÿÿþ      s<ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   d&  ¸zþÿÿÿÿÿK       A†CPƒŒ�Ž�    ,   ”&  ØˆþÿÿÿÿÿD       A†CMƒŒ�Ž�    $   Ä&  ø”þÿÿÿÿÿ
        A†C       $   ì&  à”þÿÿÿÿÿ        A†CBƒ    4   <,  Ø”þÿÿÿÿÿ¼       Ó;ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   L'  `•þÿÿÿÿÿ       A†CIƒŒ�Ž�    $   |'  @˜þÿÿÿÿÿ
        A†C       $   ¤'  (˜þÿÿÿÿÿ        A†CBƒ    ,   Ì'   ˜þÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ü'   ›þÿÿÿÿÿ
        A†C       $   $(  èšþÿÿÿÿÿ        A†CBƒ    ,   L(  àšþÿÿÿÿÿ       A†CIƒŒ�Ž�    $   |(  À�þÿÿÿÿÿ
        A†C       $   ¤(  ¨�þÿÿÿÿÿ        A†CBƒ    ,   Ì(   �þÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ü(  € þÿÿÿÿÿ
        A†C       $   $)  h þÿÿÿÿÿ        A†CBƒ    ,   L)  ` þÿÿÿÿÿ!       A†CIƒŒ�Ž�    $   |)  `£þÿÿÿÿÿ
        A†C       $   ¤)  H£þÿÿÿÿÿ        A†CBƒ    ,   Ì)  @£þÿÿÿÿÿ!       A†CIƒŒ�Ž�    $   ü)  @¦þÿÿÿÿÿ
        A†C       $   $*  (¦þÿÿÿÿÿ        A†CBƒ    ,   L*   ¦þÿÿÿÿÿ!       A†CIƒŒ�Ž�    $   |*   ©þÿÿÿÿÿ
        A†C       $   ¤*  ©þÿÿÿÿÿ        A†CBƒ    ,   Ì*   ©þÿÿÿÿÿ!       A†CIƒŒ�Ž�    $   ü*   ¬þÿÿÿÿÿ
        A†C       $   $+  è«þÿÿÿÿÿ        A†CBƒ    ,   L+  à«þÿÿÿÿÿá       A†CMƒŒ�Ž�    $   |+   ¯þÿÿÿÿÿ
        A†C       $   ¤+  ˆ¯þÿÿÿÿÿ        A†CBƒ    ,   Ì+  €¯þÿÿÿÿÿá       A†CMƒŒ�Ž�    $   ü+  @³þÿÿÿÿÿ
        A†C       $   $,  (³þÿÿÿÿÿ        A†CBƒ    ,   L,   ³þÿÿÿÿÿ5       A†CMƒŒ�Ž�    $   |,  0·þÿÿÿÿÿ
        A†C       $   ¤,  ·þÿÿÿÿÿ        A†CBƒ    ,   Ì,  ·þÿÿÿÿÿ5       A†CMƒŒ�Ž�    $   ü,   »þÿÿÿÿÿ
        A†C       $   $-  »þÿÿÿÿÿ        A†CBƒ    ,   L-   »þÿÿÿÿÿº       A†CIƒŒ�Ž�    $   |-  �¼þÿÿÿÿÿ
        A†C       $   ¤-  x¼þÿÿÿÿÿ        A†CBƒ    ,   Ì-  p¼þÿÿÿÿÿº       A†CIƒŒ�Ž�    $   ü-   ¾þÿÿÿÿÿ
        A†C       $   $.  è½þÿÿÿÿÿ        A†CBƒ    ,   L.  à½þÿÿÿÿÿº       A†CIƒŒ�Ž�    $   |.  p¿þÿÿÿÿÿ
        A†C       $   ¤.  X¿þÿÿÿÿÿ        A†CBƒ    ,   Ì.  P¿þÿÿÿÿÿº       A†CIƒŒ�Ž�    $   ü.  àÀþÿÿÿÿÿ
        A†C       $   $/  ÈÀþÿÿÿÿÿ        A†CBƒ    ,   L/  ÀÀþÿÿÿÿÿº       A†CIƒŒ�Ž�    $   |/  PÂþÿÿÿÿÿ
        A†C       $   ¤/  8Âþÿÿÿÿÿ        A†CBƒ    ,   Ì/  0Âþÿÿÿÿÿº       A†CIƒŒ�Ž�    $   ü/  ÀÃþÿÿÿÿÿ
        A†C       $   $0  ¨Ãþÿÿÿÿÿ        A†CBƒ    ,   L0   ÃþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   |0  @Åþÿÿÿÿÿ
        A†C       $   ¤0  (Åþÿÿÿÿÿ        A†CBƒ    ,   Ì0   ÅþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   ü0  ÀÆþÿÿÿÿÿ
        A†C       $   $1  ¨Æþÿÿÿÿÿ        A†CBƒ    ,   L1   ÆþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   |1  @Èþÿÿÿÿÿ
        A†C       $   ¤1  (Èþÿÿÿÿÿ        A†CBƒ    ,   Ì1   ÈþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   ü1  ÀÉþÿÿÿÿÿ
        A†C       $   $2  ¨Éþÿÿÿÿÿ        A†CBƒ    ,   L2   ÉþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   |2  @Ëþÿÿÿÿÿ
        A†C       $   ¤2  (Ëþÿÿÿÿÿ        A†CBƒ    ,   Ì2   ËþÿÿÿÿÿÐ       A†CIƒŒ�Ž�    $   ü2  ÀÌþÿÿÿÿÿ
        A†C       $   $3  ¨Ìþÿÿÿÿÿ        A†CBƒ    $   L3   Ìþÿÿÿÿÿ
        A†C       $   t3  ˆÌþÿÿÿÿÿ        A†CBƒ    4   Ä8  €Ìþÿÿÿÿÿ      —/ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ô3  XÍþÿÿÿÿÿ
        A†C       $   ü3  @Íþÿÿÿÿÿ        A†CBƒ    4   L9  8Íþÿÿÿÿÿ3      7/ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   \4  €0ÿÿÿÿÿÿ$       A†CGƒŽ  p » -øo â -o ã -ún [ Øn 
 -Ên Ç -¶n Ç -§n » -�n â -Ãm ã -ºm Y ˜m 
 -Šm Ç -vm Ç -hm 
 -Zm Ç -Fm Ç -hk 
 -Zk Ç -Fk Ç -hi 
 -Zi Ç -Fi Ç -hg 
 -Zg Ç -Fg Ç -he 
 -Ze Ç -Fe Ç -hc 
 -Zc Ç -Fc Ç -ha 
 -Za Ç -Fa Ç -x_ 
 -j_ Ç -V_ Ç -ˆ] 
 -z] Ç -f] Ç -˜[ 
 -Š[ Ç -v[ Ç -¨Y 
 -šY Ç -†Y Ç -¸W 
 -ªW Ç -–W Ç -ÈU 
 -ºU Ç -¦U Ç -‘U  -tU  =tQ  =XQ 
 -JQ Ç -6Q Ç -!Q  -Q  =M  =èL 
 -ÚL Ç -ÆL Ç -­L  -�L  =äH  =ÈH 
 -ºH Ç -¦H Ç -�H  -pH  =ÄD  =¨D 
 -šD Ç -†D Ç -HA 
 -:A Ç -&A Ç -è= 
 -Ú= Ç -Æ= Ç -ˆ: 
 -z: Ç -f: Ç -(7 
 -7 Ç -7 Ç -è3 
 -Ú3 Ç -Æ3 Ç -¨0 
 -š0 Ç -†0 Ç -h- 
 -Z- Ç -F- Ç -(* » - * ½ -* â -* » -ï) â -Ï) ë -“) ã -Š) � h) 
 -Z) Ç -F) Ç -‚&   y&   ^&   4&   #&   &   &   &   ù%   ð%   ç%   ¦$   ›$   ô    Ï    «    ¡   x   e   H   ;   Í   ·   °   ˜   ‰   o   e    p  ç  -Ç  =o •  J ›  C ›  5 ›     A   0   b   L   ·   %    •   ›   ›   ›  ¾  =š ½ -’  -�  ƒ ½ -{  -v  l ½ -d  -_  U  -5  =          å ë -y	 š  p	 ˜  g	 ¯ ^	 ® U	 ­ ß  -Ú  Ó   -Î .  Ç ™  À ¯ µ  -°  ¥  Ÿ  -š  “   -Ž .  ‡ —  € ® u  -p  e  _  -Z  S   -G .  @ ­ 9 ê -$  -     ð -Ô  =À  =˜ » -� ½ -ˆ â -v » -_ â -? K - ã -ú ‹ Ø 
 -Ê Ç -¶ Ç -J   A   8   /               ù   ð   ¸   ­   ÿ   óþ   ¾þ   Rý   Fý   -ý   ý   
ý   ý   ¶ü   ¬ü   ‰ü   Uü   Jü   7ü   :û p  û » -û ½ -û â -öú » -ßú â -¿ú ê -ƒú ã -zú ‰ Xú 
 -Jú Ç -6ú Ç -wø –  Mø   -ø   !ø   Õ÷   ”÷   ^÷   C÷   úö   Àô •  _ô  -?ô  =­ò •  ñ •  õð –  áï   ï   ôî   2í   í   oë   Uê   è î -`æ  =<æ » -4æ ½ -,æ â -æ » -æ â -ãå ï -£å ã -šå ‡ xå 
 -jå Ç -Vå Ç -Hå » -@å ½ -8å â -&å » -å â -ïä í -³ä ã -ªä � ˆä 
 -zä Ç -fä Ç -,ä   ùã   æã   Òã   Åã   ¦â   ’â x  yâ   râ   aâ   Vâ   Jâ „  nà „  VÞ   MÞ   DÞ   ;Þ   2Þ   *Þ   !Þ   Þ   ³Ý x  ÇÜ ì -9Ù   ùØ   ·Ø   ‚Ö r  ¥Õ ì  -�Õ ·  MÔ   äÓ   „Ó ë  -TÓ ë  -oÑ ·  Ñ ½ -Ñ  -þÐ  ôÐ ½ -ìÐ  -çÐ  ÝÐ ½ -ÕÐ  -ÐÐ  ÆÐ ½ -¾Ð  -¹Ð  ¯Ð ½ -§Ð  -¢Ð  ˜Ð ½ -�Ð  -‹Ð  �Ð  -aÐ  =
Ð ¹ Ð · ÔÏ ¸ ÌÏ ¶ �Ï µ dÏ  -_Ï  XÏ   -SÏ ™  IÏ ¹ BÏ  -=Ï .  Ï š  Ï  -Ï  þÎ  øÎ  -óÎ  ìÎ   -çÎ —  ÝÎ ¸ ÖÎ  -ÑÎ .  ³Î ˜  ©Î  -¤Î  ™Î  “Î  -ŽÎ  ‡Î   -‚Î ™  {Î .  tÎ · iÎ  -dÎ  YÎ  SÎ  -NÎ  GÎ   -BÎ —  ;Î .  4Î ¶ )Î  -$Î  Î  Î  -Î   Î   -øÍ .  ñÍ µ êÍ ê -ÙÍ  -ÔÍ  ÉÍ  ³Í  Ì í -™Ë º }Ë  -xË  qË   -lË .  ^Ë º IË  -DË  $Ë  ‚È   -}È —  fÈ  -@È ˜  +È   -&È ™  È  -ôÇ š  ÚÇ   -ÈÇ ê -¥Ç   -–Ç —  €Ç   -qÇ ™  [Ç   -IÇ .  BÇ ê -Ç ñ -ñÆ  =ÝÆ  =¸Æ » -°Æ ½ -¨Æ â -–Æ » -Æ â -_Æ Q -#Æ ã -Æ › øÅ 
 -êÅ Ç -ÖÅ Ç -ÄÅ  -©Å  =�Ä ¸  æÃ  =GÂ   %Â   Â   éÀ   ÉÀ   ¶À   f¿ ¸   ¾   e¾   A¾   ,¾   …½   ]½   =½   á¼ ½ -Ù¼  -Ô¼  ‘¼   …¼   m¼   V¼   N¼   ;¼   .¼ è -¼ ´ ¼   ü» ´ ô»   ä»   ×» è -¼» ´ ´»   ¥»   Œ» è -Êº   wº   $º   
º   ç¹   Ç¹   ª¹   ‡¹  -‚¹  {¹ ´ r¹   -^¹ ê -M¹ ê -;¹  -6¹  +¹  ó¸   ç¸   »¸   ¬¸   ™¸ ì  -_¸   N¸   *¸   ¸   Æ· ¶  –¶   Œ¶   ¶   ¶ ë  -kµ   Cµ   À³ ¶  ³ r  è² » -à² ½ -Ø² â -Æ² » -¯² â -�² P -S² ã -J² ™ (² 
 -² Ç -² Ç -t° u  ° s  ° t  ö¯ » -ß¯ â -¿¯ O -ƒ¯ ã -z¯ — X¯ 
 -J¯ Ç -6¯ Ç -(¯ » - ¯ ½ -¯ â -¯ » -ï® â -Ï® H -“® ã -Š® � h® 
 -Z® Ç -F® Ç -4®  -®  =Ó«   Ë« « Ä«   ¼«   ´«   Þª   Îª   k©   [©   C§ ç  -§   Ÿ¦ ç  m�¦   Í¥   ¬¥   ’¥   k¥   ¥   â¤   ç£  =Ì£  -¬£  =¢   C¡   +¡   #¡   ¡   ¡   /                ûŸ   ãŸ H -2ž   *ž   "ž   ž   í�  =È� » -À� ½ -¸� â -¦� » -�� â -o� G -3� ã -*�  � 
 -úœ Ç -æœ Ç -Øœ » -Ðœ ½ -Èœ â -¶œ » -Ÿœ â -œ J -Cœ ã -:œ … œ 
 -
œ Ç -ö› Ç -ß›  -¿›  =Ÿš   —š ¬ �š   l™   d™ ¬ ]™   K™   l˜   ^˜   ù–   ë–   Õ”   Á”   )”   ”   Æ“   Š“   “   ç‘  =Ì‘  -¬‘  =�   C�   +�   #�   �   �   /Ž   Ž   Ž   Ž   û�   ã� J -2Œ   *Œ   "Œ   Œ   í‹  =È‹ » -À‹ ½ -¸‹ â -¦‹ » -�‹ â -o‹ I -3‹ ã -*‹ ƒ ‹ 
 -úŠ Ç -æŠ Ç -ÔŠ » -ÌŠ ½ -ÄŠ é -\Š É -5Š » --Š  -Š  =Š é -�‰ É -‰ Ê -Cˆ  =û‡ = -¸‡ 
 -ª‡ Ç -–‡ Ç -ˆ‡ » -€‡ ½ -x‡ â -f‡ » -O‡ â -/‡ M -ó† ã -ê† ‘ È† 
 -º† Ç -¦† Ç -œ…   t…   X…   K…   B…   9…   0…   2„   îƒ   …ƒ   4ƒ   ƒ   ÷‚   Ã‚   �  -þ€  =D€   €   €   ã~   É~   ˜~ M -°{   ¥{   t{  =H{ » -@{ ½ -8{ â -&{ » -{ â -ïz L -³z ã -ªz � ˆz 
 -zz Ç -fz Ç -Yz » -Dz â -Õx   Ìx   ¿x   ¶x   ­x   ¤x   œx   Qx ã -Hx • (x 
 -x Ç -x Ç -nw ° ¢v  =xv ± m,v   $v   v   v ° v   üu ° �òu ² �èu ³ �Òu ± mÁu ³ ºu ² ˆu » -€u ½ -xu â -fu » -Ou â -/u N -ót ã -êt “ Èt 
 -ºt Ç -¦t Ç -”t » -Œt ½ -„t é -t É -õs » -ís  -Ës  =Äs é -Ps É -Ìr Ê -r  =»q > -xq 
 -jq Ç -Vq Ç -¸l » -°l ½ -¨l â -–l » -l â -_l S -#l ã -l ¥ øk 
 -êk Ç -Ök Ç -–i » -i â -_i U -#i ã -i © øh 
 -êh Ç -Öh Ç -f » -ÿe â -ße T -£e ã -še § xe 
 -je Ç -Ve Ç -˜a » -�a ½ -ˆa â -va » -_a â -?a R -a ã -ú` Ÿ Ø` 
 -Ê` Ç -¶` Ç -�` » -†` â -ç^ ã -Û^ £ ¸^ 
 -ª^ Ç -–^ Ç -‰^ » -r^ â -“\ ã -Š\ ¡ h\ 
 -Z\ Ç -F\ Ç -µ[   [   ÈW » -ÀW ½ -¸W â -¦W » -�W â -oW ç -3W ã -*W g W 
 -úV Ç -æV Ç -¦T » -�T â -oT é -3T ã -*T k T 
 -úS Ç -æS Ç -sL   ˜E » -�E ½ -ˆE â -vE » -_E â -?E è -E ã -úD i ØD 
 -ÊD Ç -¶D Ç -(D   Ø@ » -Ð@ ½ -È@ â -¶@ » -Ÿ@ â -@ å -C@ ã -:@ _ @ 
 -
@ Ç -ö? Ç -ë? » -Ô? â -> ã -> c è= 
 -Ú= Ç -Æ= Ç -º= » -£= â -Ã; ã -º; a ˜; 
 -Š; Ç -v; Ç -g; » -P; â -g5   ^5   U5   #5 ã -5 ] ø4 
 -ê4 Ç -Ö4 Ç -•3   Œ3   „3   {3   r3   i3   `3   w2   1   1   1   1   û0   ò0   é0   à0   ð/   ç/   ¨/ » - / ½ -˜/ â -†/ » -o/ â -O/ æ -/ ã -
/ e è. 
 -Ú. Ç -Æ. Ç -». » -¤. â -³, ã -ª, s ˆ, 
 -z, Ç -f, Ç -[, » -D, â -#* ã -* w ø) 
 -ê) Ç -Ö) Ç -Ã) » -°) â -¿' ã -¶' u ˜' 
 -Š' Ç -v' Ç -T' % -' 
 -ú& Ç -æ& Ç -Ä& # -x& 
 -j& Ç -V& Ç -4& ' -è% 
 -Ú% Ç -Æ% Ç -›% $ -X% 
 -J% Ç -6% Ç -% " -È$ 
 -º$ Ç -¦$ Ç -{$ & -8$ 
 -*$ Ç -$ Ç -è  » -à  ½ -Ø  â -Æ  » -¯  â -�  F -S  ã -J  y (  
 -  Ç -  Ç -ø » -á â -„ ã -{ } X 
 -J Ç -6 Ç -# » - â -á ã -Ø { ¸ 
 -ª Ç -– Ç - 
 -
 Ç -ö Ç -– » - â -_ ä -# ã - W ø 
 -ê Ç -Ö Ç -‹   }   u   m   d   [   S   È   À   ¸   ¯   §   ›   “   †   ~   v   & » - â -ï ã -³ ã -ª U ˆ 
 -z Ç -f Ç -V » -? â - C -ã ã -Ú m ¸ 
 -ª Ç -– Ç -x » -p ½ -h â -V » -? â - E -ã
 ã -Ú
 q ¸
 
 -ª
 Ç -–
 Ç -v	 » -_	 â -?	 D -	 ã -ú o Ø 
 -Ê Ç -¶ Ç -  » -˜ ½ -� ä -„ » -| » -r ä -f » -
 ä - á -î 	  ç 	  © å -/ ä -& á - 	   	  Î å -¸ 
 -ª Ç -– Ç - 
 -
 Ç -ö Ç -  
 -úÿ Ç -ßÿ ½ -×ÿ  -Òÿ  Èÿ  -«ÿ  =˜ÿ �  ‘ÿ �  …ÿ ¾ -}ÿ ð -fÿ ¾ -^ÿ ð -Fÿ ¾ ->ÿ ð -'ÿ !  ÿ !  ÿ !  ÿ ¾ -ýþ ð -æþ ¾ -Þþ ð -Æþ ¾ -¾þ ð -§þ !  œþ !  ‘þ !  �þ ¾ -yþ ð -cþ ¾ -[þ ð -@þ ¾ -8þ ð -%þ P þ !  þ !   þ !  ñý ð -Òý ¾ -Êý ð -¾ý P €ý ¾ -xý ð -aý ¾ -Yý ð -=ý ¾ -5ý ð -òü ¾ -êü ð -Óü ¾ -Ëü ð -³ü ¾ -«ü ð -˜ü P Fü  -Aü  :ü Ã -0ü P %ü  - ü  ü  ü -  -ÿû  =Óû » -Ëû ½ -Ãû ä -·û » -¯û  -�û  =ˆû ä -û á -lû 	  eû 	  'û å -û í -íú È -Üú  -Íú ë -ºú  -¥ú ê -Šú  -{ú ë -kú  -Vú ê -9ú   -ú  -úù ë -èù ñ -Ïù ð -ºù Ã -¢ù ñ -�ù ð -}ù Ã -Pù ë -Hù !  =ù ë -5ù !  *ù ë -"ù !  ù ë -þø !  óø ë -ëø !  àø ë -Øø !  ¼ø ë -´ø !  ©ø ë -¡ø !  –ø ë -Šø !  &ø q  ø q  ç÷ -  -Ó÷  =¢÷ ½ -š÷  -•÷  ‹÷  -k÷  =U÷ �  N÷ �  ;÷ ¾ -3÷ ð -!÷ ð -÷ ¾ -ÿö ð -íö ð -Îö ¾ -Æö ð -°ö ð -šö O �ö !  „ö !  yö !  ,ö ¾ -$ö ð -ö ð -	ö O ôõ ¾ -ìõ ð -Úõ ð -Ñõ O ·õ ¾ -¯õ ð -™õ ð -†õ O {õ !  põ !  eõ !  õ ¾ -õ ð -þô ð -õô O àô ¾ -Øô ð -Æô ð -§ô ¾ -Ÿô ð -‰ô ð -sô O hô !  ]ô !  Rô !  ðó  -ëó  äó Ã -Úó O Ïó  -Êó  ¿ó  µó q  ªó q  �ó  bó  =3ó  -ó  =ó È -÷ò   -åò ê -Ôò ê -¶ò ê -Šò ð -mò ð -Aò ð -)ò !  ò !  ò !  ññ ð -Ôñ ð -¨ñ ð -�ñ !  ‚ñ !  wñ !  Uñ ð -1ñ ð -ñ ð -ëð !  àð !  Õð !  °ð ð -…ð ð -/ð ð -ð ð -ãï ð -�ï ð -lï ð -Aï ð -òî q  çî q  µî -  -�î  =uî » -mî ½ -eî ä -Yî » -Qî » -Gî ä -;î » -3î  -î  =î ä -î á -ðí 	  éí 	  «í å -�í í -qí È -`í  -Qí ë ->í  -)í ê -í  -üì ë -ìì  -×ì ê -½ì   -�ì  -~ì ë -lì ñ -Sì ð ->ì Ã -&ì ñ -ì ð -ì Ã -Ýë ä -Õë á -Ðë 	  Éë 	  ´ë ? -¯ë 	   ë å -‡ë  -jë  -:ë  -õê   Ùê   ½ê   ­é   gé q  é -  -é  =Íè » -Åè ½ -½è ä -®è » -¦è  -†è  =Rè ä -Fè á -Aè 	  :è 	  %è ? - è 	  è å -ïç  -àç ê -Ìç  -³ç  -—ç   Žç   ~ç   .ç ë -ç ð -ç ë -ùæ ð -×æ ë -Åæ ð -“æ ë -zæ ð -Pæ ë -Aæ ð -æ ë -úå ð -†å   rå ì -Så ì -'å q  å q  Ïä -  -°ä  ={ä ë -pä ï -^ä ð -Kä ñ -8ä ¼  -ä Ü -ä ì -ä ½  öã ð -æã »  Ûã î -Óã ¾  Ìã ÿ -–ã ë -‹ã Ü -|ã ½  uã ì -cã ñ -Bã ñ -/ã ¼  &ã ì -ã »  ã î -ã º  üâ ÿ -Sâ   -Dâ  --â  -â   -â  -îá  -×á  -Áá  -¯á  -á  -öà  -Íà   -ºà  -™à  -‰à  -tà  -[à  -úß ê -íß ê -Üß ê -Îß ê -½ß Â -˜ß ½ -~ß 	 -tß ½ -Nß 	 -¬Þ ½ -¤Þ  -ŸÞ �  “Þ ®  ‡Þ °  {Þ ‹  oÞ “  cÞ œ  WÞ ž  KÞ    ?Þ ¢  3Þ ¤  'Þ ¦  Þ ¨  	Þ ª  úÝ ¬  áÝ ²  ÒÝ ´  ¾Ý  -³Ý ƒ  mŸÚ ¸  ˜Ú ·  ‘Ú ¶  qÚ 	 -;Ú 	 -�Õ Â -�Õ Â -ìÔ ¿ -äÔ   -ÖÔ  -ÈÔ ™  ºÔ  -µÔ š  •Ô ¿ -�Ô   -ˆÔ —  {Ô  -fÔ ­  _Ô  -ZÔ ˜  0Ô ¿ -(Ô   -#Ô §  Ô  -Ô ­  öÓ  -äÓ  -ÊÓ  -´Ó  -¨Ó ±  —Ó  -…Ó  -oÓ  -]Ó   -1Ó  -Ó  -Ó  -÷Ò µ  íÒ  -ÛÒ  -ÏÒ ³  ¾Ò ê -¡Ò  -œÒ ¡  ‹Ò  -†Ò Ÿ  yÒ à -hÒ ç -cÒ ‡  \Ò †  2Ò  --Ò …  Ò  -	Ò  -ìÑ  -ÚÑ  -ÈÑ  -«Ñ  -•Ñ  -xÑ  -bÑ  -BÑ  -(Ñ  -Ñ  -ùÐ  -äÐ  -ÇÐ  -—Ð ¿ -�Ð   -ŠÐ «  }Ð  -dÐ  -?Ð ¿ -7Ð   -2Ð «  !Ð  -Ð  -Ð ©  àÏ ¿ -ØÏ   -ÓÏ §  ÂÏ  -°Ï ­  ¢Ï  -šÏ ¥  �Ï  -wÏ  -oÏ £  ^Ï  -MÏ  -EÏ ¯  5Ï  -0Ï ¡  Ï  -Ï Ÿ  úÎ  -ïÎ ç -êÎ ‡  ãÎ †  ÐÎ à -½Î  -®Î ç -©Î ‡  ¢Î †  “Î à -„Î  -yÎ ç -tÎ ‡  mÎ †  ZÎ à -9Î  -1Î …  #Î  -Î  -õÍ  -àÍ  -ÎÍ  -±Í  -˜Í  -Í  -mÍ  -[Í  ->Í  -)Í  -Í  -÷Ì  -ÞÌ  -¸Ì ‰  -‘Ì ‰  -jÌ ‰  -LÌ   -GÌ �  :Ì ê -!Ì   -Ì �  Ì ê -ëË   -æË �  ÕË ê -€Ë  -VË  -AË  -<Ë ´  5Ë ê -+Ë µ   Ë  -Ë ´  Ë ´  
Ë  -Ë ²  þÊ ê -ôÊ ³  éÊ  -äÊ ²  ÙÊ ²  ÓÊ  -ÎÊ °  ÇÊ   -´Ê ±  ­Ê ê -œÊ ê -‡Ê  -‚Ê °  wÊ °  qÊ  -lÊ ®  eÊ   -RÊ ¯  KÊ ê -:Ê ê -%Ê  - Ê ®  Ê ®  Ê  -
Ê ¬  Ê ê -ùÉ ­  îÉ  -éÉ ¬  ÞÉ ¬  ØÉ  -ÓÉ ª  ÌÉ ê -ÂÉ «  ·É  -²É ª  §É ª  ¡É  -œÉ ¨  •É ê -‹É ©  €É  -{É ¨  pÉ ¨  jÉ  -eÉ ¦  ^É ê -TÉ §  IÉ  -DÉ ¦  9É ¦  3É  -.É ¤  'É ê -É ¥  É  -É ¤  É ¤  üÈ  -÷È ¢  ðÈ ê -æÈ £  ÛÈ  -ÖÈ ¢  ËÈ ¢  ÅÈ  -ÀÈ    ¹È ê -¯È ¡  ¤È  -ŸÈ    ”È    ŽÈ  -‰È ž  ‚È ê -xÈ Ÿ  mÈ  -hÈ ž  ]È ž  WÈ  -RÈ œ  KÈ ê -AÈ �  6È  -1È œ  &È œ  WÇ ë -HÇ ð -@Ç   (Ç ë -Ç ð -úÆ ë -ëÆ ð -ËÆ ë -¼Æ   ©Æ ë -šÆ   ‡Æ ë -{Æ   hÆ ë -YÆ ð -QÆ   ;Æ ë -,Æ ð -Æ ë -üÅ ð -ÛÅ ë -ÌÅ   ¹Å ë -®Å   ›Å ë -�Å   |Å ë -mÅ ð -eÅ   HÅ ë -9Å ð -Å ë -Å ð -åÄ ë -ÖÄ   ÃÄ ë -±Ä   žÄ ë -’Ä   ‹Ä ì -Ä q  iÄ ì -VÄ q  >Ä ›  0Ä ›  "Ä ›  Ä .  ‘Ã ¿ -‰Ã  -{Ã ê -WÃ  -Ã  -Ã   -øÂ  -êÂ  -×Â  -ÒÂ š  ¾Â   -¹Â .  ¥Â  - Â ™  ŒÂ ê -IÂ ¿ -AÂ  -3Â ê -&Â  -Â  -ÿÁ  -ìÁ ê -ØÁ  -ÓÁ ˜  ¿Á   -ºÁ .  ¦Á  -¡Á —  �Á ê -bÁ   -SÁ ê -Á .  Á Â -õÀ Â -èÀ Â -ÞÀ   -ÈÀ ê -­À  -›À ë -–À q  …À  -pÀ ê -\À  -JÀ ë -8À  -#À ê -À   -Ú¿  -¾¿ ë -¬¿ ñ -—¿ ð -ˆ¿ q  �¿ Ã -m¿ ñ -X¿ q  Q¿ ð -?¿ q  8¿ Ã -$¿ –  ª¾ Â -t¾ •  k¾ ¿ -_¾   -H¾ ê -:¾  -¾  -¾ ¿ -ú½  -Ù½   -Ã½ ê -¯½ ê -›½   -‚½ ê -n½ ê -F½ ¿ ->½  -!½  -½   -î¼ ê -Ú¼ ê -È¼   -¯¼ ê -ž¼ ê -Š¼ ê -p¼ ¿ -d¼   -K¼ ê -7¼ ê -ë» ¿ -ã»  -Û» ”  Ñ» à -Ä» ç -¿» ‡  ¸» †  §»  -¢» …  ˜»  -�» ’  †» ê -Z» u  S»  -N» “  G» ê -=» ”  2»  --» “  "» “  »  -» ‘  » ’  »   üº   ôº .  èº  -ãº ‘  Øº ‘  ¹º �  ²º À -ªº  -“º �  Œº ¿ -„º  -yº .  oº Š  -Pº  -Hº Ž  7º ê -º  -º �  º   -ù¹ Ž  ò¹ ê -Ó¹  -Î¹ �  Ã¹ �   ¹ t  ”¹ s  �¹ ¿ -…¹  -}¹ Œ  s¹ ‰  -T¹   -O¹ .  >¹ ê -¹  -	¹ ‹  ¹ ê -ø¸ Œ  í¸  -è¸ ‹  Ý¸ ‹  ×¸ p  Ð¸ ˆ  -Ä¸ r  ½¸ ˆ  -�¸ Š  -g¸ ‰  -L¸  -6¸ ê -¸   -à· x  Ù· ˆ  -‘· à -· ç -z· ‡  s· †  b·  -]· …  S·  -:· ê -·   -ô¶ „  ä¶  -Ð¶  -¿¶  -�¶  =„¶ ƒ  w¶  =Y¶ » -Q¶ ½ -I¶ ä -:¶ » -2¶ ½ -*¶  -%¶  ¶  -ûµ  =îµ   Ñµ S Àµ ä -¸µ á -³µ 	  ¬µ 	  —µ ? -’µ 	  ƒµ å -"µ ¾ -µ ì -	µ ð - µ T Ù´ ¾ -Ñ´ ì -Ã´ ð -º´ T ž´ ¾ -–´ ì -ˆ´ ð -|´ T Õ³   –³ S m�³  -‹³  „³ Ã -z³ T o³  -j³  _³  U³ q  J³ q  =³  
³ -  -ô²  =Å² » -½² ½ -µ² ä -©² » -š² ä -‘² á -~² 	  w² 	  9² å -î± 7 -è±   Ð± 3 -°± ; -—±  -’±  -Š± » -‚± ½ -z± é -ú° É -Ð° » -È° » -¾° é -b° É -;° é -ó¯ É -Ì¯ » -Ä¯ » -¼¯ » -²¯ » -¨¯ ä -œ¯ » -’¯ » -ˆ¯ ä -|¯ » -J¯ é -Ñ® É -ª® é -G® É - ® é -Ó­ É -¯­ ä -¦­ á -’­ 	  ‹­ 	  [­ å -4­ ß -Ú¬ ä -Ñ¬ á -½¬ 	  ¶¬ 	  €¬ å -P¬ Ë -”« Á -x« Á -¸¦ » -°¦ ½ -¤¦ ß -˜¦ ß -Œ¦ Ù -€¦ Ó -t¦ ä -K¦ » -;¦ Ð -&¦ ß -û¥ » -ó¥ » -é¥ ä -Ý¥ ä -Ê¥ » -À¥ ä -­¥ » -¥¥ » -�¥ » -�¥ ä -5¥ » -(¥ ä -¥ » -¥ » - ¥ ä -ô¤ ä -á¤ » -Ù¤ » -Ì¤ ä -À¤ ä -­¤ » - ¤ ä -�¤ » -…¤ » -x¤ ä -l¤ ä -Y¤ » -Q¤ » -D¤ ä -8¤ ä - ¤ » -¤ » -¤ » -¤ ä -ñ£ » -ç£ ä -Ô£ » -Ì£ » -¿£ ä -³£ ä - £ » -˜£ » -‹£ ä -£ ä -l£ » -_£ ä -B£ » -5£ » --£ » - £ ä -£ » -£ ä -î¢ » -æ¢ » -Ù¢ ä -Í¢ ä -º¢ » -²¢ » -¥¢ ä -™¢ ä -†¢ » -~¢ » -v¢ » -n¢ » -f¢ » -^¢ » -Q¢ ä -E¢ ä -2¢ » -%¢ ä -¢ » -¢ ä -ò¡ » -ê¡ » -â¡ » -Ø¡ ä -Å¡ » -½¡ » -µ¡ » -­¡ » -¥¡ » -�¡ » -•¡ » -ˆ¡ » -€¡ » -x¡ » -k¡ ä -_¡ ä -L¡ » -D¡ » -:¡ ä -'¡ » -¡ » -¡ » -Î  » -Á  ä -®  » -¡  ä -Ž  » -†  » -y  » -l  ä -O  » -G  » -:  ä -"  » -  » -  » -  ä -ùŸ ä -æŸ » -ÜŸ ä -ÉŸ » -ÁŸ » -´Ÿ ß -hŸ » -[Ÿ ä -HŸ » -;Ÿ ä -(Ÿ » -Ÿ ä -Ÿ » -ûž ä -èž » -àž » -Øž » -Ðž » -Ãž » -¶ž ä -£ž » -‘ž » -„ž ä -qž » -dž ä -Qž » -Iž » -<ž » -/ž ä -ž » - ž » -ó� ä -à� » -Ó� ä -À� » -³� ä -›� » -“� » -‹� » -ƒ� » -v� ä -Y� » -Q� » -I� » -<� ä -0� ä -� » -� ä -ýœ » -óœ ä -àœ » -Óœ » -Æœ » -¹œ » -±œ » -¤œ ä -˜œ ä -…œ » -{œ ä -hœ » -[œ » -Sœ » -Kœ » ->œ ä -2œ ä -œ » -œ ä -œ » -õ› » -Ô› » -Ç› é -Z› É -	› Ð -Äš ß -¬š » -•š » -ˆš ä -uš » -Oš » -Bš ä -%š » -	š » -ü™ ä -Ú™ » -Ò™ » -Å™ ä -¹™ ä -¦™ » -ž™ » -‘™ ä -…™ ä -r™ » -j™ » -]™ ä -Q™ ä ->™ » -6™ » -)™ ä -™ ä -
™ » -ý˜ ä -ê˜ » -â˜ » -Õ˜ ä -É˜ ä -¶˜ » -®˜ » -¡˜ ä -•˜ ä -‚˜ » -z˜ » -m˜ ä -a˜ ä -D˜ » -7˜ ä -$˜ » -˜ ä -˜ » -÷— ä -ä— » -×— ä -Ä— » -·— ä -¤— » -œ— » -�— ä -|— » -o— ä -\— » -T— » -L— » -D— » -<— » -4— » -,— » -$— » -— » -— » -— » -— » -ü– » -ô– » -â– » -Ú– » -Í– ä -Á– ä -®– » -¦– » -™– ä -�– ä -z– » -p– ä -]– » -S– ä -@– » -8– » -0– » -(– » -– Ð -ô• » -ç• é -r• É -D• » -7• é -Í” É -�” ß -{” » -s” » -k” » -^” é -ê“ É -¼“ » -´“ » -§“ é -R“ É -$“ » -“ é -¤’ É -v’ » -n’ » -\’ » -O’ ä -<’ » -/’ ä -’ » -’ » -ä‘ » -×‘ ä -Ä‘ » -·‘ ä -¤‘ » -—‘ ä -„‘ » -w‘ ä -d‘ » -W‘ ä -D‘ » -7‘ ä -$‘ » -‘ ä -‘ » -÷� ä -ä� » -×� é -b� É -4� » -'� é -²� É -„� » -w� é -� É -ÔŽ » -ÇŽ é -^Ž É -0Ž » -(Ž » - Ž » -Ž » -Ž » -Ž » - Ž » -ø� » -¾� Ð -©� » -¡� » -™� » -‘� » -�  -z� {  g�  -b� y  T� » -G� é -×Œ É -©Œ » -œŒ » -�Œ ä -|Œ » -tŒ » -gŒ é -ò‹ É -Ä‹ » -·‹ é -b‹ É -4‹ » -'‹ é -ÒŠ É -¤Š » -œŠ » -”Š » -‡Š » -zŠ ä -gŠ » -ZŠ » -MŠ ä -:Š » --Š  -(Š v  Š » -Š ä -ë‰ » -ã‰ » -Ö‰ ä -Ã‰ » -»‰ » -®‰ é -2‰ É -‰ » -üˆ  -ïˆ Ô -Îˆ Ï -Âˆ Õ -¨ˆ Õ -Žˆ Ö -yˆ Ö -dˆ Ö -Oˆ Ö -5ˆ Õ -"ˆ z  ˆ Õ -ˆ |  ˆ Ö -ì‡ Ö -×‡ Ö -½‡ Õ -£‡ Õ -‰‡ Ö -t‡ Ö -_‡ Ö -J‡ Ö -5‡ Ö - ‡ Û -‡ i  å† Û -Æ† m  ²† Õ -Ÿ† z  ˜† Õ -…† |  ~† Ö -i† Ö -T† Ö -?† Ö -*† Û -† i  æ… Û -Ç… k  ¸…  -³… {  ¬… |   …   -†… ê -g…  -b… {  W… {  Q…  -L… y  E… z  9…   -… ê -… ê -ù„  -ô„ y  é„ y  ã„ é -x„ É -Q„ ù -7„ k  þƒ   �ƒ  -gƒ ë -Xƒ  ->ƒ ê -!ƒ  -ƒ ë -ô‚  -Ú‚ ê -½‚   -•‚  -h‚ ë -U‚ ñ -;‚ ð -!‚ Ã -‚ ñ -ö� ð -Ò� Ã -Á� ä -µ� á -ž� 	  —� 	  �� ? -ƒ� 	  |� å -X�  -E�   -(� ê -� ê -� ê -ë€  -Ñ€  -a€ ë -N€ ð -;€   "€ ë -€ ð -ü   à ë -Í ð -º   ž ä -’ á -{ 	  t 	  m ? -` 	  Y å -5  -"   - ê -ô~ ê -Þ~ ê -È~  -®~  ->~ ë -+~ ð -~   ü} ë -é} ð -Ö}   º} ë -§} ð -”}   x} ä -l} á -U} 	  N} 	  G} ? -:} 	  3} å -}  -ü|   -ß| ê -Î| ê -¸| ê -¢|  -ˆ|  -| ë -þ{ ð -ë{   Ï{ ë -¼{ ð -©{   �{ ë -z{ ð -g{   K{ ì -#{ ì -úz q  ëz q  Úz é -‰z É -bz ù -Hz m  Ïy ä -Ãy á -¬y 	  ¥y 	  gy å -ëx   ãx x  Px Õ -6x Õ -x Ö -x Ö -òw Ö -Ýw Ö -Èw Ö -³w Û -”w g  …w Û -fw e  Ww Û -%w c  w a  w é -”v É -mv ù -Sv g  v   ©u ä -�u á -†u 	  u 	  xu ? -ku 	  du å -u ¿ -	u   -ït ë -ãt q  Üt  -Ét w  Ât ë -¶t   ©t ¿ -�t   -ƒt ë -wt q  pt  -]t w  Vt ë -Jt   <t ¿ -0t   -t ë -
t q  t  -ðs w  és ë -Ýs   Ös ä -Ês á -³s 	  ¬s 	  ¥s ? -˜s 	  ‘s å -Bs ¿ -6s   -s ë -s q  	s  -ör w  ïr ë -ãr   Ör ¿ -Êr   -°r ë -¤r q  �r  -Šr w  ƒr ë -wr   ir ¿ -]r   -Cr ë -7r q  0r  -r w  r ë -
r   r ä -÷q á -àq 	  Ùq 	  Òq ? -Åq 	  ¾q å -lq ¿ -`q   -Fq ë -:q q  3q  - q w  q ë -q    q ¿ -ôp   -Úp ë -Îp q  Çp  -´p w  ­p ë -¡p   �p ¿ -�p   -gp ë -[p q  Tp  -Ap w  :p ë -.p   'p  -"p v  p ê -p w  p  -p v  öo v  ðo é -�o É -fo ù -Lo e  o u  o   »n u  öm e  Ým e  Öm e  Ém e  »m e  ´m é -Qm É -*m ù -m c  âl t  Ôl   l t  ºk c  ®k é -Gk É - k ù -k a  Øj s  Êj   uj s  Dj c  =j c  ,j c  j c  ji m  Qi m  Ji m  =i m  /i m  i é -Îh É -§h ù -�h i  h ä -h á -ñg 	  êg 	  ¬g å -0g   (g r  pf a  Cf i  -f Ô -f Ï - f Õ -êe Õ -Ðe Ö -»e Ö -¦e Ö -�e Õ -ue Õ -[e Ö -Fe Ö -1e Ö -e Õ -e Õ -çd Ö -Òd Ö -½d Ö -¨d Ö -“d Û -td O  Wd Õ -=d Õ -#d Ö -d Ö -ùc Ö -äc Ö -Ïc Û -°c O  „c Û -ec M  Vc Û -(c Û -îb   -Ôb ê -Ãb ê -¦b ê -•b ß -ëa é -ma Ý -8a ÷ - a ø -Ó` é -\` É -5` ù -` M  å_   o_  -U_ ë -F_  -,_ ê -_  -õ^ ë -â^  -È^ ê -«^   -ƒ^  -V^ ë -C^ ñ -)^ ð -^ Ã -÷] ñ -Ý] ð -½] Ã -—] ð -„] !  e] ð -R] !  .] ð -] !  ñ\ ð -Þ\ !  ¿\ ð -¬\ !  ‚\ ð -o\ !  I\ ð -6\ !  \ ð -\ !  Ú[ ð -Ç[ !  ª[ ð -—[ !  q[ ð -^[ !  3[ ð - [ !  ïZ ð -ÜZ !  ¶Z ð -£Z !  rZ ð -_Z !  2Z ð -Z !  öY ð -ãY !  µY ð -¢Y !  kY q  \Y q  RY é -Y É -ÚX ù -ÀX O  JX ä ->X á -'X 	   X 	  âW å -fW   WW p  ÁV ß -µV þ -‚V Þ -@V ß -ŸU O  “U ß -‡U Ð -xU Ô -WU Ï -KU Ö -6U Ö -!U Ö -U Û -ÞT Û -°T Û -vT ü -jT ä -^T ä -RT × -9T 	  2T ? -T ? -íS å -ÇS æ -³S 	  £S ý -žS Ú =—S ß -S Ô -÷R Ï -ëR Ö -ÖR Ö -ÁR Ö -¬R Û -~R Û -PR Û -R ü -R ä -R ä -öQ × -ÝQ 	  ÖQ ? -°Q ? -‘Q å -kQ æ -ZQ 	  JQ ý -EQ Ú =>Q ß -¡P  =šP ß -ŽP ß -‚P Ù -vP Ó -jP ä -^P Ð -OP Ô -.P Ï -"P Ö -P Ö -øO Û -ÊO Û -œO ß -ëN é -sN Ý -;N ÷ -#N ø -ÌM ü -´M ä -¨M × -6M ä -'M Ð -M Ô -÷L Ï -ëL Ö -ÖL Ö -ÁL Ö -¬L Ö -—L Û -xL V  L é -�K Ý -iK ÷ -UK ø -K é -§J É -€J ù --J   }I o  oI o  bI o  I é -…H Ý -^H ÷ -JH ø -H é -£G É -|G ù -)G   yF n  kF n  ^F n  F é -›E Ý -fE ÷ -NE ø -óD ä -çD á -ÐD 	  ÉD 	  aD å -
D ä -þC á -çC 	  àC 	  ÈC å -zC i  sC i  bC i  TC i  @C  -;C l  4C  -/C  (C ß =C m  C m  C m  C m  ýB m  öB m  ëB m  àB m  ÕB m  ÊB m  ¿B m  ¸B m  ­B m  �ŸB  -šB l  ‹B l  …B  -€B j  yB  -tB  mB ß =bB k  WB k  PB k  IB k  BB k  ;B k  0B k  %B k  B k  B k  B k  ýA k  òA k  �äA  -ßA j  ÐA j  ÊA  -ÅA h  ¾A  -¹A  ²A ß =§A i  œA i  •A i  ŽA i  ‡A i  €A i  uA i  jA i  _A i  TA i  IA i  BA i  7A i  �)A  -$A h  A h  ý@ a  ö@ a  å@ a  ×@ a  Ã@  -¾@ f  ·@  -²@  «@ ß = @ g  •@ g  Ž@ g  ‡@ g  €@ g  y@ g  n@ g  c@ g  X@ g  M@ g  B@ g  ;@ g  0@ g  �"@  -@ f  @ f  @  -@ d  ü?  -÷?  ð? ß =å? e  Ú? e  Ó? e  Ì? e  Å? e  ¾? e  ³? e  ¨? e  �? e  ’? e  ‡? e  €? e  u? e  �g?  -b? d  S? d  M?  -H? b  A?  -<?  5? ß =*? c  ? c  ? c  ? c  
? c  ? c  ø> c  í> c  â> c  ×> c  Ì> c  Å> c  º> c  �¬>  -§> b  ˜> b  ’>  -�> `  †>  -�>  z> ß =o> a  d> a  ]> a  V> a  O> a  H> a  => a  2> a  '> a  > a  > a  
> a  ÿ= a  �ñ=  -ì= `  Ý= `  ¿= Û -‘= Û -c= ß -Í< Û -®< X  ’< Û -s< T  d< Û -6< Û -ù; ü -í; ä -á; ä -Õ; × -¼; 	  µ; ? -�; ? -p; å -J; æ -6; 	  ,; ý -'; Ú = ; ß -¤: 	  €: 	  \: 	  : ä -: ä -: × -í9 	  æ9 ? -À9 ? -¡9 å -{9 æ -k9 	  S9 ý -N9 Ú =G9 ä -;9 á -$9 	  9 	  ô8 å -²8 ? -�8 å -i8 ý -d8 Ú =Y8 	  R8 	  A8 ä -58 á -8 	  8 	  ç7 å -¶7 ä -ª7 ä -ž7 × -…7 	  ~7 ? -X7 ? -97 å -7 æ -7 	  ë6 ý -æ6 Ú =ß6 ä -Ó6 á -¼6 	  µ6 	  q6 å -6 ä -
6 ä -þ5 × -å5 	  Þ5 ? -¸5 ? -™5 å -s5 æ -e5 	  M5 ý -H5 Ú =A5 ä -55 á -5 	  5 	  î4 å -¿4 ä -³4 ä -§4 × -Ž4 	  ‡4 ? -a4 ? -B4 å -4 æ -4 	  ó3 ý -î3 Ú =Ú3 ä -Î3 á -·3 	  °3 	  œ3 å -u3 ä -i3 ä -]3 × -D3 	  =3 ? -3 ? -ø2 å -Ò2 æ -Ä2 	  «2 ý -¦2 Ú =Ÿ2 ä -“2 á -|2 	  u2 	  E2 å -2 ä -	2 ä -ý1 × -ä1 	  Ý1 ? -·1 ? -˜1 å -r1 æ -d1 	  K1 ý -F1 Ú =?1 ä -31 á -1 	  1 	  å0 å -´0 é -L0 É -%0 ù -Ò/   "/ _  / _  / _  …. ä -y. á -b. 	  [. 	  . å -Ï- é -g- É -@- ù -í,   =, ^  /, ^  ", ^   + ä -”+ á -}+ 	  v+ 	  M+ å -+ ä -+ ä -+ × -í* 	  æ* ? -À* ? -¡* å -{* æ -m* 	  U* ý -P* Ú =I* ä -=* á -&* 	  * 	  ö) å -Ä) Ô -£) Ï -—) Ö -‚) Ö -m) Û -?) Û -) ä -) ä -ù( × -à( 	  Ù( ? -³( ? -”( å -n( æ -T( 	  B( ý -=( Ú =Â' û -¶' ß -3' ä -'' ä -' ä -' × -ó& ? -Í& ? -®& å -ˆ& æ -q& 	  _&   O& ý -J& Ú =?& 	  .& ä -
& ä -þ% ä -ò% × -Ö% ? -°% ? -‘% å -k% æ -Z% 	  O%   <% ý -7% Ú =,% 	  È$ é -?$ Ý -$ ÷ -$ ø -À# é -Q# É -*# ù -ö"   Ý"   ""   " é -“! É -l! ù -R! T  '! ]  !   g  ]  `    L  Z  m?  Y  m5  ]  �+  [  �!  \  �  X    V    \  þ [  á Z  Ú Y  Ì  -Ç W  À  -»  ´ ß =© X  ž X  — X  � X  ‰ X  ‚ X  w X  l X  a X  V X  K X  D X  9 X  �+  -& W   W    - U    -   ù ß =î V  ã V  Ü V  Õ V  Î V  Ç V  ¼ V  ± V  ¦ V  › V  � V  ‰ V  ~ V  �p  -k U  U U  O  -J S  C  ->  7 ß =, T  ! T   T   T   T   T  ú T  ï T  ä T  Ù T  Î T  Ç T  ¼ T  �®  -© S  š S   ä -G ä -; ä -/ × - 	   ? -é ? -Ê å -¤ æ -‘ 	  n ý -i Ú =b ä -V á -? 	  8 	   å -à ä -Ô ä -È × -¯ 	  ¨ ? -‚ ? -c å -= æ -" 	   	   	  ù ä -í ä -á × -È 	  Á ? -› ? -| å -V æ -> 	  3 	  , 	   ý - Ú =í ä -á á -Ê 	  Ã 	  š å -E ä -9 ä -- × - 	   ? -ç ? -È å -¢ æ -‡ 	  } ý -x Ú =1 E   J  ß ä -Ó á -¼ 	  µ 	  M å -ó ä -ç á -Ð 	  É 	  µ å -ƒ ä -w ä -k × -R 	  K ? -% ? - å -à æ -Í 	  Ã ý -¾ Ú =´ R  œ K  z ä -n á -W 	  P 	   å -� é - Ý -Ý ÷ -Å ø -g ä -[ á -D 	  = 	  ñ å -¿ ä -³ á -œ 	  • 	  } å -W ä -K á -4 	  - 	  è å -� J  6 é -® Ý -‡ ÷ -s ø -7 -  -* ü - ä - ä -ÿ ä -ó × -× ? -± ? -’ å -l æ -S 	  A 	  7 ý -2 Ú =' 	   æ - 	  þ 	  r ä -f á -O 	  H 	  ç å -� ? -z å -G å -' 	  ÷ Q  Ï P  ­ ä -¡ á -Š 	  ƒ 	   å -® ? -‹ å -d 	  ] 	  J å -Í
 ä -Á
 á -ª
 	  £
 	  B
 å -ò	 O  ë	 O  Ú	 O  Ì	 O  ¸	  -³	 N  ¬	  -§	   	 ß =•	 O  Š	 O  ƒ	 O  |	 O  u	 O  n	 O  c	 O  X	 O  M	 O  B	 O  7	 O  0	 O  %	 O  �	  -	 N  	 N  ý  -ø L  ñ  -ì  å ß =Ú M  Ï M  È M  Á M  º M  ³ M  ¨ M  � M  ’ M  ‡ M  | M  u M  j M  �\  -W L  H L  B -  -5 ü -) ä - ä - ä - × -é ? -Ã ? -¤ å -~ æ -c 	  X 	  : ý -5 Ú =* 	   æ - 	  ü 	  § ä -› á -„ 	  } 	   å -¨ ä -œ ä -� × -w 	  p ? -J ? -+ å - æ -í 	  Û ý -Ö Ú =· K  — ä -‹ á -t 	  m 	   å -« ä -Ÿ ä -“ × -z 	  s ? -M ? -. å - æ -í 	  â 	  Û 	  È ý -Ã Ú =| E  ] J  * ä - á - 	    	  ˜ å -> ä -2 á - 	   	    å -Ó  	  ²  ý -­  Ú =¦  ä -š  á -ƒ  	  |  	  L  å -   ä -  á -ýÿ  	  öÿ  	  Íÿ  å -žÿ  I  nÿ  H  Fÿ  D  ûþ  æ -Ûþ  	  ‡þ  ú -pþ  û -dþ  Ò -Uþ  Ñ -,þ  Ø -¦ý  ÷ -‹ý   =û  » -û  ½ -û  â -ìú  » -äú  » -Úú  é -qú  É -Jú  é -ëù  É -ªù  » -¢ù  » -šù  » -’ù  » -ˆù  é -;ù  É -ù  » -ù  » -õø  ä -æø  » -§ø  » -šø  é -Iø  É -ø  » -ø  é -¿÷  É -˜÷  » -‹÷  é -:÷  É -÷  » -÷  é -µö  É -Žö  » -�ö  é -0ö  É -	ö  » -üõ  é -«õ  É -„õ  » -wõ  é -&õ  É -ÿô  » -÷ô  » -êô  é -™ô  É -rô  » -eô  é -ô  É -íó  » -àó  é -�ó  É -Oó  » -Bó  ä -3ó  » -&ó  ä -ó  » -ó  » -ó  » -õò  ä -áò  » -Ùò  » -Ìò  ä -½ò  » -µò  » -¨ò  é -Wò  É -ò  » -ò  ä - ò  » -óñ  ä -äñ  » -×ñ  ä -Èñ  » -»ñ  ä -¬ñ  » -¤ñ  » -œñ  » -”ñ  » -Œñ  » -„ñ  » -|ñ  » -tñ  » -lñ  » -dñ  » -\ñ  » -Tñ  » -Lñ  » -+ñ  » -ñ  ä -ñ  » -ñ  ä -óð  » -æð  ä -×ð  » -Êð  ä -»ð  » -®ð  ä -šð  » -’ð  » -Šð  » -‚ð  » -zð  » -rð  » -eð  ä -Qð  » -Ið  » -<ð  ä --ð  » -%ð  » -ð  é -Çï  É - ï  » -“ï  é -Bï  É -ï  » -ï  é -½î  É -–î  » -pî  » -cî  ä -Tî  » -Lî  » -Dî  » -<î  » -%î  » -î  ä -	î  » -üí  ä -íí  » -àí  ä -Ñí  » -Éí  » -Áí  » -´í  » -§í  é -Ví  É -/í  » -"í  é -Ñì  É -ªì  » -�ì  é -Lì  É -%ì  » -ì  é -Çë  É - ë  » -“ë  é -Bë  É -ë  » -úê  ä -ëê  » -ãê  » -Ûê  » -Óê  » -Ëê  » -Ãê  » -¢ê  » -•ê  ä -†ê  » -yê  ä -jê  » -]ê  ä -Nê  » -Aê  ä -2ê  » -%ê  ä -ê  » -	ê  » -ê  » -ùé  » -ñé  » -äé  » -×é  ä -Èé  » -Àé  » -³é  ä -¤é  » -œé  » -�é  é ->é  É -é  » -
é  é -¹è  É -’è  » -…è  é -4è  É -è  » -ûç  ä -ìç  » -äç  » -Üç  » -Ôç  » -½ç  » -°ç  ä -¡ç  » -”ç  ä -…ç  » -xç  ä -iç  » -aç  » -Yç  » -Lç  » -?ç  é -àæ  É -¹æ  » -Ÿæ  â -Šæ  é -!æ  É -úå  é -Œå  É -eå  é -
å  É -æä  ù -°ä  Ì -kä  ! -Dä  é -cã  é -Óâ  É -¬â  Ë -‘â  Ý -bâ  é -�á  é -ñà  É -Êà  Ë -¯à  Þ -€à  é -Ÿß  é -ß  É -èÞ  Ë -ÍÞ  ö -´Þ  Ö -|Þ  é -›Ý  é -Ý  É -äÜ  Ë -ÉÜ  Ë -—Ü  F  -\Ü  é -{Û  é -çÚ  É -ÀÚ  Ë -¥Ú  Ò -lÚ  é -‹Ù  é -öØ  É -ÏØ  Ë -´Ø  Õ -|Ø  é -›×  é -×  É -ÜÖ  Ë -ÁÖ  Ï -ŽÖ  F  -SÖ  é -kÕ  é -ÎÔ  É -§Ô  Ë -ŒÔ  ö -sÔ  ö -ZÔ  ö -AÔ  ö -(Ô  ö -Ô  ö -öÓ  ö -ÝÓ  Ð -—Ó  F  -SÓ  é -kÒ  é -ÛÑ  É -´Ñ  Ë -™Ñ  Ñ -gÑ  F  -,Ñ  é -KÐ  é -·Ï  É -�Ï  Ë -uÏ  Ì -0Ï  F  -ìÎ  é -Î  é -uÍ  É -NÍ  Ë -žÌ  ó -–Ì  ø -_Ì  ä -SÌ  á -<Ì  	  5Ì  	  ñË  å -Ë  ó -Ë  ø -ÑÊ  ä -ÅÊ  á -®Ê  	  §Ê  	  cÊ  å -‚É  ó -zÉ  ø -)É  ä -É  á -É  	  ÿÈ  	  —È  å -FÈ  ä -:È  á -#È  	  È  	  È  å -ÉÇ  È -�Ç  F  -JÇ  é -kÆ  é -ÙÅ  É -²Å  Ë -—Å  Ë -|Å  Ë -aÅ  Ë -FÅ  Ë -+Å  Ë -Å  Ë -õÄ  Ë -ÚÄ  Ë -¿Ä  Ë -¤Ä  ö -‹Ä  ö -rÄ  ö -YÄ  Æ -óÃ  É -ÌÃ  ä -ÀÃ  á -©Ã  	  ¢Ã  	  rÃ  å -GÃ  ä -;Ã  á -$Ã  	  Ã  	  	Ã  å -IÂ  ó -AÂ  ø -Â  ä -Â  á -íÁ  	  æÁ  	  ½Á  å -éÀ  ó -áÀ  ø -¬À  ä - À  á -‰À  	  ‚À  	  >À  å -[¿  ó -S¿  ø -¿  ä -
¿  á -ó¾  	  ì¾  	  ¼¾  å -ì½  ó -ä½  ø -¤½  ä -˜½  á -�½  	  z½  	  J½  å -€¼  ó -x¼  ø -C¼  ä -7¼  á - ¼  	  ¼  	  Õ»  å -Œ»  Û -Z»  F  -"»  é -ƒº  Ú -Pº  F  -º  é -r¹  Ü -?¹  F  -¹  é -a¸  Ê -ê·  F  -¦·  é -·  É -š¶  F  -N¶  é -¯µ  Í -Aµ  F  -õ´  é -O´  Î -×³  F  -“³  é -í²  Ë -Ò²  Ó -Ÿ²  F  -d²  é -Â±  Ô -�±  F  -U±  é -³°  ö -O°  é -º¯  É -“¯  ö -/¯  é -š®  É -s®  ö -®  é -z­  É -S­  ö -ï¬  é -Z¬  É -3¬  ö -Ï«  é -:«  É -«  ö -¯ª  é -ª  É -ó©  ö -�©  é -ú¨  É -Ó¨  ö -o¨  é -Ú§  É -³§  ö -O§  é -¬¦  É -…¦  ö -×¥  ó -Ï¥  ø -š¥  ä -Ž¥  á -w¥  	  p¥  	  ,¥  å -N¤  ó -F¤  ø -¤  ä -¤  á -õ£  	  î£  	  Å£  å -ñ¢  ó -é¢  ø -¸¢  ä -¬¢  á -•¢  	  Ž¢  	  e¢  å -&¢  Ø -é¡  F  -®¡  é -Ë   é -1   É -
   ö -\Ÿ  ó -TŸ  ø -Ÿ  ä -öž  á -ßž  	  Øž  	  ¯ž  å -Û�  ó -Ó�  ø -��  ä -ƒ�  á -l�  	  e�  	  �  å -ßœ  ä -Óœ  á -¼œ  	  µœ  	  ¡œ  å -nœ  ä -bœ  á -Kœ  	  Dœ  	  ÿ›  å -ýš  ó -õš  ø - š  ä -”š  á -}š  	  vš  	  š  å -½™  ä -±™  á -š™  	  “™  	  j™  å -7™  E  f˜  ó -^˜  ø -(˜  ä -˜  á -˜  	  þ—  	  �—  å -¼–  ó -´–  ø -~–  ä -r–  á -[–  	  T–  	  ó•  å -•  ó -
•  ø -¨”  ä -œ”  á -…”  	  ~”  	  $”  å -“  ó -“  ø -Ô’  ä -È’  á -±’  	  ª’  	  4’  å -M‘  ó -E‘  ø -ç�  ä -Û�  á -Ä�  	  ½�  	  x�  å -ž�  ó -–�  ø -\�  ä -P�  á -9�  	  2�  	  ¼Ž  å -Õ�  ó -Í�  ø -x�  ä -l�  á -U�  	  N�  	  æŒ  å -•Œ  ä -‰Œ  á -rŒ  	  kŒ  	  BŒ  å -Œ  E  >‹  ó -6‹  ø -ýŠ  ä -ñŠ  á -ÚŠ  	  ÓŠ  	  £Š  å -sŠ  ä -gŠ  á -PŠ  	  IŠ  	   Š  å -Á‰  E  ›‰  D  z‰  Ë -_‰  ä -S‰  á -<‰  	  5‰  	  åˆ  å -¨ˆ  ä -œˆ  á -…ˆ  	  ~ˆ  	  2ˆ  å -ˆ  Ä -c‡  é -‹†  é -ø…  É -Ñ…  ö -¸…  õ -ü„  ó -Ðƒ  C  -Ÿƒ  ó -’ƒ  ò -xƒ  Î -pƒ  ô -cƒ  ã -Wƒ  B  (ƒ  » - ƒ  ½ -ƒ  â -	ƒ  Ç -ú‚  » -ã‚  â -Ô‚  Ç -È‚  Å -¸‚    �‚  ÷ p‚  ã -g‚  @  4‚  » -,‚  ½ -$‚  â -‚  Ç -ò�  » -Ù�  â -Ä�  Ç -¸�  Å -��  ö p�    E�  Ç -9�  Å -!�    Ü€  , Ç€   =¸€  Í -³€  ã -§€  >  s€  » -]€  » -S€  ä -G€  » -?€  » -7€  ½ -/€  â -€  Ç -Ò  â -½  Ç -´  ; -˜  # -|  8 -`    -D  : -%  " -  7 -ç~   -È~  < -©~  $ -Š~  9 -k~  ! -?~  ä -6~  á -"~  	  ~  	  Ë}  å -±}  Å -©}    ^}  = R}  Å -J}    ÿ|  % ó|  Å -ë|     |  : ”|  Å -Œ|    A|  " 5|  Å --|    â{  < Ö{  Å -Î{    ƒ{  $ w{  Å -o{    ${  9 {  Å -{    Åz  ! ¹z  Å -±z    fz  > 9z  Å -1z    æy  & ¹y  Å -±y    fy  ; .y  Å -&y    Ûx  # }x  ã -qx  <  ;x  » -3x  ½ -+x  â -x  Ç -x  » -öw  â -çw  Ç -ßw  % -Àw  Å -¸w    Nw  ' @w  ã -7w  :  w  Ç -øv  » -ðv  ½ -èv  â -Ùv  Ç -Êv  » -³v  â -¤v  Ç -œv  % -}v  Å -uv    v  ' ðu  ã -çu  8  ›u  » -…u  » -{u  ä -ou  » -gu  » -_u  ½ -Wu  â -Bu  Ç -u  â -u  Ç -üt  6 -àt   -Ät   -¨t  5 -|t  ä -st  á -_t  	  Xt  	  t  å -îs  Å -æs    |s  8 ps  Å -hs    þr    òr  Å -êr    €r  7 tr  Å -lr    r   ]q  ã -Qq  6  ^p  » -Hp  » ->p  ä -2p  » -*p  » -"p  ½ -p  â -p  Ç -Ío  â -¸o  Ç -¯o  @ -“o  ? -wo  A -[o  B -?o  ' - o  & -o  ( -ân  ) -Ãn  Å -»n    \n  @ Pn  Å -Hn    ém  A Ým  Å -Õm    vm  B ]m  ä -Tm  á -@m  	  9m  	  él  å -Ïl  Å -Çl    hl  ) \l  Å -Tl    õk  * ék  Å -ák    ‚k  + vk  Å -nk    k  ( ój  Å -ëj    Œj  ? @j  ã -4j  4  ói  » -ëi  ½ -ãi  â -Ñi  » -ºi  â -«i  Ù -pi  ã -gi  2  :i  » -2i  » -*i  ½ -"i  â -Õh  Ç -»h  Ç -¨h   -ˆh   =�h  â -lh  Ç -`h  Å -Mh    ãg   Çg  $ -­g  ! -g  Å -lg    g   ëf  È -Îf    Âf  # -¤f    -of  Ç -cf  Å -Pf    íe   Ïe  ! - e  Å -�e    *e   e    -Òd  ã -Æd  0  ¸d   =hd  » -`d  ½ -Xd  â -@d  » -d  Ç -åc  Ç -Öc   -¿c  Ç -³c  Å - c    3c   c  È -þb    -ëb  .  Ïb  -  -Ãb  " -zb   =sb  â -^b  Ç -Rb  Å -?b    åa   Ía  á -©a  Å -–a    <a   a  " -ï`  Å -Ü`    ‚`   j`  â -2`  ã -&`  ,  `   =Ä_  » -¼_  ½ -´_  é -T_  É --_  » -%_  » -_  é -¼^  É -•^  é -A^  É -^  Ç -^  » -^  » -û]  » -´]  é -N]  É -*]  é -Ê\  É -£\  é -F\  É -\  Ç -\  Å -ý[    ñ[    é[    àZ  5 ˆZ  Ë -AZ  Ë -rY  É ->Y  ù -WX  Ç -�W  » -…W  ½ -}W  â -eW  » -W  Ç -þV  Ç -‘V   -‡V  Å -tV    V  5 öU    ÙU  ( MÌU  )  ½U  Å -ªU    KU  5 ,U    U  ) MU  )  ÙT   =ÒT  â -½T  Ç -±T  Å -žT    DT  	 )T  È -T    T  È -ðS    ¾S  Å -«S    `S  
 BS  È -,S    éR  Å -ÖR    |R   aR  È -HR    >R  È -(R    ÉQ  % -‘Q  ( =\Q  % -$Q  ) =éP  ' -°P    •P  ( M�P  < MkP  ' -2P    P  ) MP  < MûO  Ç -ïO  Å -ÜO    }O  5 ^O    AO  ( M4O  )  O  Å -ôN    ©N   ‹N  È -uN    N  Ç -N  Å -ûM    œM  5 }M    `M  ) MSM  )  ðL  Í -ëL  ã -ßL  (  ÑL   =”L  » -ŒL  ½ -„L  é -$L  É -ýK  » -õK  » -ëK  é -ŒK  É -eK  é -K  É -êJ  Ç -ÛJ  » -ÓJ  » -ËJ  » -„J  é -J  É -úI  é -šI  É -sI  é -I  É -ìH  Ç -àH  Å -ÍH    ÁH    ¹H    °G  , XG  Ë -G  Ë -BF  É -F  ù -'E  Ç -dD  » -\D  ½ -TD  é -ôC  É -ÍC  » -ÅC  » -»C  é -\C  É -5C  é -áB  É -ºB  Ç -«B  » -£B  » -›B  » -TB  é -îA  É -ÊA  é -jA  É -CA  é -æ@  É -¼@  Ç -°@  Å -�@    ‘@    ‰@    €?  6 (?  Ë -á>  Ë ->  É -Þ=  ù -÷<  Ç -/<  » -'<  ½ -<  â -<  » -Ø;  Ç -¡;  Ç -y;   -o;  Å -_;    ÿ:  6 à:    À:  $  µ:    ˜:  % -Z:  $  7:  Å -$:    Æ9   «9  È -–9    Œ9  È -}9    B9   =;9  â -&9  Ç -9  Å -9    È8   °8  à -Ÿ8  Å -�8    C8   %8  È -8    ê7  Å -Ú7    Ž7   7  Ç -7  Å -÷6    —6  6 x6    X6  $  M6    *6  ( -ï5    ×5  $  Ì5    „5  Í -5  ã -s5  #  e5   =&5  » -5  » -5  ½ -5  â -ù4  Ç -Ï4  Ç -À4   - 4   =™4  â -„4  Ç -x4  Å -e4    þ3   ä3  È -Õ3    ü2  !  è2  !  à2  !  Ç2  !  ¿2  !  —2  Ç -‹2  Å -x2    2   ®1     1    ‡1  Å -t1    1   ª0    œ0    o0  ã -c0     U0   =
0  » -0  » -ú/  ½ -ò/  â -Ý/  Ç -³/  Ç -¤/   -„/   =}/  â -h/  Ç -\/  Å -I/    â.   È.  È -ø-    à-    Ø-    ¿-    ¶-    •-  Ç -‰-  Å -v-    -   ¬,    ž,    ‹,  Å -x,    ,   ®+     +    +  ã -s+    e+   =+  » -+  » -+  ½ -+  â -à*  Ç -µ*   -•*   =Ž*  â -y*  Ç -m*  Å -Z*    ï)  ý Õ)  È -Æ)    º)    N)  J G)  I )  Ç -)  Å -û(    “(  ÿ `(  N Y(  M 9(  Å -&(    »'  þ ž'  È -v'    j'    â&  L Û&  K §&  ã -›&    �&   =0&  » -(&  » - &  ½ -&  â -&  Ç -Ù%  Ç -Ê%   -ª%   =£%  â -Ž%  Ç -‚%  Å -o%    %  ù ê$  È -Û$    1$  D *$  C ý#  Ç -ñ#  Å -Þ#    v#  û #  H #  G ö"  Å -ã"    {"  ú ""  F "  E ç!  ã -Û!    Í!   =r!  » -j!  ½ -b!  â -?!  Ç -0!  » -(!   -!   =!  â -ì   Ç -à   Å -Í     ~   ø \     Q     G   È -7   ã -+         =æ  » -Þ  ½ -Ö  â -¼  Ç -°  » -–  â -‡  Ç -~  Å -q    7  ü             ö  È -ã  ã -Ú    ¡  » -™  ½ -‘  â -y  » -f  Ç -8  â -#  Ç -  Å -    Ì   ¶  Å -{   g    M  Å -   þ    Í  Ç -Ä  Å -·    k  1 A  Ç -8  Å -+    ß  . ´  Ç -«  Å -–    J  3 '  Ç -  Å -	    ½  0 �  Ç -†  Å -q    %  2 ø  Å -ã    —  / R  Í -M  ã -A      » -  ½ -û  â -ã  » -Ð  Ç -¶  Ç -�   -…  Å -r    ý  , Ú    ±   =ª  â -•  Ç -‰  Å -v       ÷  È -Ú    Ç    ¿    ¡    ™    ‡  Q z  Q [  Ç -O  Å -<    Û   ¥  R ˜  R †  Å -s       ›    “    †    r    K    4    ä  Ç -Ø  Å -Å    P  , -      Å -    –  4 X    $  Å -    œ  4 ^    $  Í -  ã -       =À  » -¸  ½ -°  â -¡  Ç -’  » -{  â -l  Ç -`  Å -P      õ ð  ã -ç  
  °  » -¨  ½ -   â -‘  Ç -‚  » -k  â -\  Ç -P  Å -@      ô à  ã -×    ¤  » -œ  ½ -”  é -4  É -  » -  » -û  é -œ  É -u  é -!  É -ú  Ç -ë  » -ã  » -Û  » -”  é -.  É -
  é -ª  É -ƒ  é -&  É -ü
  Ç -ð
  Å -Ý
    Ñ
    É
    À	  - h	  Ë -!	  Ë -R  É -  ù -7  Ç -n  » -f  ½ -^  â -F  » -3  Ç -õ  & -½    ª    ‰  â -t  Ç -h  Å -X        è  Å -Ø    �   e  Å -U       °  Ç -¤  Å -”    =  - $          Å -ò    ›  - ‚    p    `  & -(        É  Å -¶    e  , E      Å -ÿ     ¨   - �     }     =   Í -8   ã -,        ê -  .      -û  ‡  ô  ê -ã  ê -Ò    -Ç  †  À  ê -¯  ê -ž    -“  …  Œ  ê -{  ê -j  ì -_  ¼  X  Ã -G  Ã -6  ì -+  ½  $  Ã -  Ã -  ì -÷  »  ð  Ã -ß  Ã -Î  ì -Ã  ¾  ¼  Ã -«  Ã -š  ì -�  º  ˆ  Ã -w  Ã -f   -[  ™  T  ê -G  ú  @  ê -3  š  ,   -!  —    ê -  ù    ê -ù   ˜  ò   „  é     -Ú   ê -É   ê -¸   q  §   q        ™   !  ˆ   !  �     z   !  s     l   !  e     ^   !  W     P     ?     8     1     *     #                    p  	  h  	  `   P  	  H  	  @   0  	  (  	        	    	      ð  	  è  	  à   Ð  	  È  	  À   °  	  ¨  	      �  	  ˆ  	  €   p  	  h  	  `  
 P  	  H  	  @  	 0  	  (  	        	    	      è  1 Ð  0 À  2 °  	  ¨  	      �  	  ˆ  	  €   p  	  h  	  `   P  	  H  	  @   0  	  (  	        	    	      ð  	  è  	  à    Ð  	  È  	  À  ÿ  ¨  , �  * €  . h   P   @   (  -   +    / è   Ð   À   °  	  ¨  	     þ  �  	  ˆ  	  €  ý  p  	  h  	  `  ü  H  : 0  6    >   8 ð   4 à   < È   9 °   5     = ˆ    p    `     H   €  0         )     	     	      û  �(  	  ˆ(  	  €(  \ p(   h(  ¨ `(   P(  õ H(  / @(  0 8(  Y  (  	  (  	  (  Z  (   ø'  § ð'   è'  ô à'  - Ø'  . Ð'  X À'   ¸'  ï °'   ¨'  <  '  ½ ˜'  ¾ �'    €'   x'  î p'   h'  ; `'  » X'  ¼ P'  Ÿ @'   8'  í 0'   ('  :  '  ¹ '  º '  ž  '   ø&  ì ð&   è&  9 à&  · Ø&  ¸ Ð&  � À&   ¸&  ë °&   ¨&  8  &  µ ˜&  ¶ �&  œ €&   x&  ê p&   h&  7 `&  ³ X&  ´ P&  › @&   8&  × 0&   (&  $  &  � &  Ž &  ˆ  &   ø%  Ö ð%   è%  # à%  ‹ Ø%  Œ Ð%  ‡ À%   ¸%  Õ °%   ¨%  "  %  ‰ ˜%  Š �%  † €%   x%  Ô p%   h%  ! `%  ‡ X%  ˆ P%  … @%   8%  Ó 0%   (%     %  … %  † %  „  %   ø$  Ò ð$   è$   à$  ƒ Ø$  „ Ð$  ƒ À$   ¸$  é °$   ¨$  6  $  ± ˜$  ² �$  š €$   x$  è p$   h$  5 `$  ¯ X$  ° P$  ™ @$   8$  Ñ 0$   ($    $  � $  ‚ $  ‚  $   ø#  Ð ð#   è#   à#   Ø#  € Ð#  � À#   ¸#  ó °#   ¨#  B  #  Å ˜#  Æ �#  ¤ €#   x#  ò p#   h#  A `#  Ã X#  Ä P#  £ @#   8#  ñ 0#   (#  @  #  Á #  Â #  ¢  #   ø"  ð ð"   è"  ? à"  ¿ Ø"  À Ð"  ¡ À"   ¸"  Ü °"   ¨"  )  "  — ˜"  ˜ �"  � €"   x"  Û p"   h"  ( `"  • X"  – P"  Œ @"   8"  Ú 0"   ("  '  "  “ "  ” "  ‹  "   ø!  Ù ð!   à!  & Ø!  ‘ Ð!  ’ È!  Š °!  	  ¨!  	   !  Ž �!   ˆ!  Á €!   p!   h!  a `!  b X!  r !  	  !  	   !  Œ ð    è   À à    Ð    È   _ À   ` ¸   q     	  ˜   	  �   Š €    x   ¿ p    `    X   ] P   ^ H   p 0   	  (   	      ˆ        ¾      ð   è  [ à  \ Ø  o À  	  ¸  	  °  ž     ˜  É �   €   x  q p  r h  z ð  	  è  	  à  œ Ð   È  È À   °   ¨  o    p ˜  y p  	  h  	  `  š P   H  Ç @   0   (  m    n   x    	  ø  	  ð  ˜ à   Ø  Æ Ð   À   ¸  k °  l ¨  w �  	  ˆ  	  €  ‚ p   h  » `   P   H  U @  V 8  l    	    	    €     ø  º ð   à   Ø  S Ð  T È  k °  	  ¨  	     † �   ˆ  ½ €   p  
 h  Y `  Z X  n @  	  8  	  0  „       ¼      	    W ø  X ð  m à   Ø  æ Ð   À  3 ¸  « °  ¬ ¨  — �  	  ˆ  	  €  ’ p   h  Ã `   P   H  e @  f 8  t    	    	    �     ø  Â ð   à   Ø  c Ð  d È  s °  	  ¨  	     – �   ˆ  Å €   x   p  i h  j `  v @  	  8  	  0  ”       Ä          g ø  h ð  u à   Ø  ç Ð   À  4 ¸  ­ °  ® ¨  ˜ �  	  ˆ  	  €  ¦ p   h  Í `   P   H  y @  z 8  ~    	    	    ª     ø  Ï ð   à   Ø  } Ð  ~ È  € °  	  ¨  	     ¨ �   ˆ  Î €   p   h  { `  | X   @  	  8  	  0          Ê        ø  s ð  t è  { Ð  	  È  	  À  ¤ °   ¨  Ì     �   ˆ  w €  x x  } `  	  X  	  P  ¢ @   8  Ë 0         u   v   | ð
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  j ð	   è	  ¯ à	   Ð	  ü È	  = À	  > ¸	  `  	  	  ˜	  	  �	  ` €	   x	  ª p	   `	  ÷ X	  3 P	  4 H	  [ 0	  	  (	  	   	  d 	   	  ¬  	   ð  ù è  7 à  8 Ø  ] À  	  ¸  	  °  b     ˜  « �   €  ø x  5 p  6 h  \ P  	  H  	  @  ^ 0   (  ©       ö   1    2 ø  Z à  	  Ø  	  Ð  f À   ¸  ­ °      ú ˜  9 �  : ˆ  ^ p  	  h  	  `  t P   H  ´ @   0   (  G    H   e    	  ø  	  ð  x à   Ø  ¶ Ð   À   ¸  K °  L ¨  g �  	  ˆ  	  €  v p   h  µ `   X   P  I H  J @  f 0   (  â       /   £   ¤    “ ð   è  ä à   Ø  1 Ð  § È  ¨ À  • °   ¨  ã     ˜  0 �  ¥ ˆ  ¦ €  ” p   h  ß `   X  , P  � H  ž @  � 0   (  á       .   ¡   ¢    ’ ð   è  à à   Ð  - È  Ÿ À    ¸  ‘    	  ˜  	  �  z €   x  · p   `   X  M P  N H  h 0  	  (  	     ~      ¹     ð   è  Q à  R Ø  j À  	  ¸  	  °  |     ˜  ¸ �   ˆ   €  O x  P p  i `   X  å P   @  2 8  © 0  ª (  –   	    	     X ð   è  ¦ à   Ð  ó È  + À  , ¸  W    	  ˜  	  �  V €   x  ¥ p   `  ò X  ) P  * H  V 0  	  (  	     n      ±     ð  þ è  A à  B Ø  b À  	  ¸  	  °  r     ˜  ³ �   €    x  E p  F h  d P  	  H  	  @  p 0   (  ²       ÿ   C   D    c ð    è   Ý à    Ø   * Ð   ™ È   š À   Ž °    ¨   Þ      ˜   + �   › ˆ   œ €   � p    h   Ø `    X   % P   � H   � @   ‰     ø  @(    8(    0(    (     (    à'    Ø'    Ð'   À'     '    €'    `'    @'     '     '    à&    À&     &    €&    `&    @&     &     &    à%    À%     %    €%    `%    @%     %     %    à$    À$     $    €$    `$    @$     $     $    à#    À#     #    €#    `#    @#     #     #    à"    À"     "    €"    `"    @"     "     "    à!    À!     !    €!    `!    @!     !     !    à     À           €     `     @                 à    À         €    `    @              à    À         €    x    p   `    @              à    Ø    Ð   À    ¸    °        €    `    @    8    0             à    À         ˜    �   €    `    @    8    0             à    À         €    x    p   `    X    P   @              à    À    ¸    °        ˜    �   €    `    @                     à    À    ¸    °        €    `    @                     à    À    ¸    °        €    `    @                     à    À    ¸    °        €    `    @    8    0             à    À         ˜    �   €    `    @    8    0             à    À    ¸    °        €    `    X    P   @              à    À    ¸    °        €    `    @    8    0             à    À    ¸    °        €    `    @    8    0             à    Ø    Ð   À         €    x    p   `    @              ø    ð   à    À         €    x    p   `    @              ø    ð   à    À         €    x    p   `    @                     à    À    ¸    °        €    `    X    P   @              à    Ø    Ð   À         €    x    p   `    @                     à    À    ¸    °        €    `    @              à    À         €    `    @              à    À         €    `    @              ø
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  €     ‹<    ˜     9<    H     ã;    ð     �;          ‘:    H     A:    ø     J(          ÿ'    P     Ò         ºÑ    ¸     xÐ    `     +Ð         fÑ    ¸     Ñ    h     ÇÐ  
  P     #Ê  
  °     Ç`    ø£     ±’    °¢     â`    ð£     ¥b    ¤     ‰b    ¦     5b    @è     «&    °     a&    ¨     ±`    è£     ?    È     »>    À     Q4    Ø     4    Ð     î´    8Ÿ     šÎ    4¾     2    À±     �2    à±     Ç½    8¿     )¹    „¿     N7    à£     îK    È¢     K    £     ÄK    £     dJ    £     «)     ß     J    àâ     =J    °ã     V6    ¤     36     ¤     6    ¨     ë5    ¨     lb     ¨     Mb     È     ¡6    (è     {6     è     íÉ    8è     ËÉ    0è     Òb    @      ¿b    @     L    Ô¢     ›I    Ì¢     	L    à¢     ŒI    Ø¢     þb    H     7    h     Ü6    `     Ì¿    x     “¿    p     F¿    ˆ     ¿    €     GÖ    ˜     Ö    �     »Ö    ¨     ‚Ö          /×    ¸     öÖ    °     ·    È     á¶    À     ¼    Ø     Ê»    Ð     5    è     É4    à     ªÈ    ø     pÈ    ð     ÕÂ         ›Â          NÂ         Â         1Æ    (     úÅ          j×    �     wÏ    ˜     æb    `     T¶    ø¿     q`    è¢     ÕK    ø¢     ªI    £     tJ     £     T`    ð¢     +Ë    œÃ     hÇ    øÃ     �Á    ˆÄ     ´½    ¨Ä     „¸    Å     ·»    0Å     &³    °Å     ³Æ    ØÅ     Í·    $Æ     ÏÍ    LÆ     ŠÁ    tÆ     pÊ    œÆ     çÀ    ÄÆ     ¶    ìÆ     dÕ    8Ç     ·É    `Ç     À    ˆÇ     ·µ    °Ç     æÈ    üÇ     ú¾    $È     µ    LÈ     rÌ    tÈ     Ú½    ÀÈ     ‚Ô    É     EÅ    4É     @¶    €É     †Î    ¨É     wÄ    ÐÉ     ,¶    Ê     Ë    DÊ     £»    lÊ     âÍ    ¸Ê     ÑÃ    Ë     ¶    PË     »Í    xË     �»    ÄË     dÒ    Ì     ŸÆ    \Ì     ñµ    ¨Ì     cÏ    ôÌ     #Ã     v     ÁÀ    @Í     Ëµ    ŒÍ     £É    ´Í     zA    ð¼     B    ÐÃ     æÅ     Î     £µ    <Î     =Õ    ˆÎ     æ¾    Ï     µ    PÏ     YÅ    œÏ     g¶    èÏ     ‡´    4Ð     1Å    |Ð     �µ    ÈÐ     ™Ì    ðÐ     )    `Ò     ?K    Ð¢     /K    Ü¢     Ý¸     £     ÀÕ    (£     BÉ    0£     4¾    8£     ?Á    @£     ÝÔ    H£     …Ë    P£     +Ä    X£     1»    `£     ;Î    h£     Ï    p£     ÊÊ    x£     :´    €£     5Ô    ˆ£     ƒ¹    �£     Ì    ˜£     ÛÄ     £     /¸    ¨£     |Ã    °£     kÀ    ¸£     —º    À£     ÉÇ    È£     Ç    Ð£     “³    Ø£     €'  € p     $'  € €     Ö'  € `     6*  € x8     &  € ˆ8       € ˜8     j?  € Ø5     ±H  € h6     Ù%  € x6     Ø  € ˆ6     •%  € ˜6     F  € ¨6     �  € X6     #=  À €î     =  À °÷     ß<  À àè     i=  À @ó     E=  À àû     m@  À pD      Ú?  À €      �?  À  W       @  À @<      È   À p     j  À `     _   À à       À Ð     ÷  À €m     ™  À pm     .  À Àn     Ð  À °n     “   À à4     5  À Ð4       À  @     À  À ð?     ¶  À €;     X  À p;     ¼  À Ð=     ^
  À À=     g  À Ð.     	  À À.     ‹  À ðV     -  À àV     #  À ÀD     Å  À °D     )  À ðS     Ë
  À àS     ,   À       Î  À �     Ä  À À     f  À °     Ê  À  
     l  À �
     ø  À p,     š  À `,     �  À €'     2  À p'     –  À à)     8  À Ð)     e  À         À        ý  À       Ÿ  À �       À @     ¥	  À 0     Ñ  À ðœ     s	  À àœ     A  À P®     ã  À @®     Ÿ  À ðŠ     A	  À àŠ       À  œ     ±  À ð›     m  À `å     	  À På     Ý  À @ú       À 0ú     ;  À À     Ý  À °     «  À P)     M  À @)     	  À pz     «  À `z     y  À °†       À  †     ×  À °t     y  À  t     G  À x     é  À  x     ¥  À @¯     G  À 0¯       À ²     ·  À  ²     s  À àÅ       À ÐÅ     ã  À pä     …  À `ä     V  À À`     ø  À °`     î  À P\     �  À @\     ô  À  ^     –
  À �^     Ã  À àk     e  À Ðk     [  À `e     ý  À Pe     a  À àh       À Ðh     Ô"  À °H     v  À  H     ü   À ÐL     ž  À ÀL     %  À  W     ²  À �W     p"  À �Y       À €Y     ê#  À €[     Œ  À p[     ¬$  À p]     N  À `]     "  À `_     ®  À P_     †#  À Pa     (  À @a     C  À ðÿ     ¡  À  w      N$  À P-     ð  À @-     ®!  À �0     P  À €0     (#  À Ð3     Ê  À À3     P!  À 7     ò  À  7     ¥  À       G  À �     "  À       Ä  À ð     ™  À @%     ;  À 0%     1  À  $     Ó  À $     7  À °$     Ù	  À  $     Û  À ð&     }  À à&     s  À Ð%       À À%     y  À `&     
  À P&     œ  À       >  À ð     Ý  À  ‡       À �‡     `  À `q       À Pq     ý"  À @Q     Ÿ  À 0Q     %!  À °U     Ç  À  U     A%  À Pc     ã  À @c     ¡"  À Pe     C  À @e     $  À Pg     ½  À @g     Ý$  À Pi       À @i     ="  À Pk     ß  À @k     ·#  À Pm     Y  À @m     |$  À p:       À `:     Ü!  À Ð=     ~  À À=     V#  À 0A     ø  À  A     ~!  À �D        À €D     =)  À       ,9            É9    05      ¡9    Ð_      à8     +      S9    €!      :     L      ñ9    pd      9    0      z9    @&      ¹8    Ð      Ã+          1    À      /1    °      s+    °      ›+    ð      ‰1    w      ,    @x      X1     j      ¨0    @i      x0    Àu      Ö0     q      ·*    @‚      æ*    €€      Š,    0ƒ      é+  À  ²     «=  À Ð²     �=  À �ä     Í.  À 0     ¯.  À       Ù/  À à@     -  À °/     0  À ÐW     Q.  À  E     Y*  À °T     +/  À  û     /  À ð     HB  À Pá     ë.  À PÖ     ø@  À pô     E-  À @æ     #-  À       g-  À Ñ     8Z  À �     ·Y  À       ËV  À  m     W  À àn     ÷Y  À  5     .X  À  @     BU  À  ;     ÜR  À ð=     [L  À ð.     ³X  À W     ÇU  À àD     aS  À T     xY  À À     ŒV  À à     &T  À À
     8Y  À �,     LV  À  '     æS  À  *     QW  À 0      eT  À À     ÿQ  À `     ÁQ  À �     ÑO  À p®     ƒQ  À ‹     “O  À  œ     EQ  À €å     UO  À `ú     Q  À à     O  À p)     ÉP  À �z     ÙN  À Ð†     ‹P  À Ðt     ›N  À 0x     MP  À `¯     ]N  À 0²     P  À  Æ     N  À �ä     rX  À à`     †U  À p\      S  À À^     ÷X  À  l     V  À €e     ¥S  À  i     È\  À °D     xZ  À ÐH     ”_  À ÐU     L\  À ÀW     &^  À °Y     _  À  [     Ð[  À �]     ª]  À €_     +L  À       ¢^  À 0*     Z[  À p-     4]  À °0     äZ  À ð3     ÕM  À À     :M  À       ‘W  À `%     ¥T  À @$     ?R  À Ð$     ßW  À '     óT  À ð%     �R  À €&     œL  À       éL  À À‡     „M  À €q     ý\  À ðL     ­Z  À `Q     Ñ_  À pa     ‰\  À pc     c^  À pe     U_  À pg     \  À pi     ç]  À pk     +  À  ˆ     D+  À àq     Ü^  À 07     ”[  À �:     n]  À ð=     [  À PA     [0  À `     ’.  À €	     š*  À €     »/  À ð      5.  À Ð�     Ÿ/  À Ð£     .  À Ð‹     ƒ/  À Ð‘     ý-  À       á-  À P{     g/  À 0�     Å-  À �u     ©-  À  °     K/  À ð²     �-  À ÀÆ     û/  À  a     <0  À Àl     s.  À  f     {*  À  i     .…  € À     Äƒ  € 0     ³|  € @?     U}  € °?     ”„  € p     €  € À      y  € à     1s  € P      wc  €       \�  € "     Ez  € 0!     rt  €  !     ,ƒ  € P     |  € p     Bv  € à     •‚  € �     ~{  € °     «u  €       ñ}  € À     Úv  € à     q  € P     pp  € @4     Øk  € °4     Ýo  € `3     Ek  € Ð3     Jo  € P7     ²j  € À7     ·n  € 08     j  € Ð8     $n  € @2     Œi  € °2     ‘m  € `%     ùh  € Ð1     þl  €  5     fh  € �5     kl  € 6     Óg  € à6     º€  € `#     £y  € €"     Ðs  € ð"     û�  € °$     äz  € Ð#     u  € @$     ‹  € @;     ±…  € €;     »‘  € @<     Š  € €<     [Ž  € À<     •�  €  =     ßˆ  € @=     5�  € €=     ÐJ  € °     {�  € @9     Å‡  € €9     Œ  € À9     ±†  €  :     4g  € 0     ±e  € ð     ¦~  € °     �w  € 0     ¼q  € p     k  € p     Tx  € ð     �r  € 0     +d  €       ód  €  3     vf  €  %     —‹  € À;     -†  €  <     O’  € À=     ™Š  €  >     ïŽ  € @>     )‘  € €>     s‰  € À>     É�  €  ?     �  € @:     Pˆ  € €:     ¦Œ  € À:     <‡  €  ;     û„  
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unctorItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_8Gray2RGBItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_7RGB2RGBItEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_8RGB2GrayIhEEED1Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorIhEEED1Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_8Gray2RGBIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_7RGB2RGBIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_10RGBA2mRGBAIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_10mRGBA2RGBAIhEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_8RGB2GrayIfEEED1Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorIfEEED1Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_fIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_fIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_fIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_fIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_8Gray2RGBIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_7RGB2RGBIfEEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_10RGB5x52RGBEED1Ev __ZN2cv20CvtColorLoop_InvokerINS_11Gray2RGB5x5EED1Ev __ZN2cv20CvtColorLoop_InvokerINS_10RGB2RGB5x5EED1Ev __ZN2cv21YUV420p2RGB888InvokerILi2EED1Ev __ZN2cv23YUV420p2RGBA8888InvokerILi2EED1Ev __ZN2cv22YUV420sp2RGB888InvokerILi2ELi1EED1Ev __ZN2cv24YUV420sp2RGBA8888InvokerILi2ELi1EED1Ev __ZN2cv22YUV420sp2RGB888InvokerILi0ELi1EED1Ev __ZN2cv24YUV420sp2RGBA8888InvokerILi0ELi1EED1Ev __ZN2cv21YUV422toRGB888InvokerILi2ELi0ELi1EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi2ELi0ELi1EED1Ev __ZN2cv21YUV422toRGB888InvokerILi0ELi0ELi1EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi0ELi0ELi1EED1Ev __ZN2cv21YUV420p2RGB888InvokerILi0EED1Ev __ZN2cv23YUV420p2RGBA8888InvokerILi0EED1Ev __ZN2cv22YUV420sp2RGB888InvokerILi2ELi0EED1Ev __ZN2cv24YUV420sp2RGBA8888InvokerILi2ELi0EED1Ev __ZN2cv21YUV422toRGB888InvokerILi2ELi1ELi0EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi2ELi1ELi0EED1Ev __ZN2cv21YUV422toRGB888InvokerILi0ELi1ELi0EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi0ELi1ELi0EED1Ev __ZN2cv22YUV420sp2RGB888InvokerILi0ELi0EED1Ev __ZN2cv24YUV420sp2RGBA8888InvokerILi0ELi0EED1Ev __ZN2cv21YUV422toRGB888InvokerILi2ELi0ELi0EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi2ELi0ELi0EED1Ev __ZN2cv21YUV422toRGB888InvokerILi0ELi0ELi0EED1Ev __ZN2cv23YUV422toRGBA8888InvokerILi0ELi0ELi0EED1Ev __ZN2cv3ocl6KernelC1Ev __ZN2cv3ocl5QueueC1Ev __ZN2cv22RGB888toYUV420pInvokerD0Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB5x52GrayEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_20IPPColor2GrayFunctorEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_24IPPGeneralReorderFunctorEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_17IPPReorderFunctorEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_24IPPReorderGeneralFunctorEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_17IPPGeneralFunctorEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2Luv_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2Lab_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2HSV_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2HLS_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9Luv2RGB_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9Lab2RGB_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9HSV2RGB_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9HLS2RGB_fEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2Luv_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2Lab_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2HSV_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2HLS_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9Luv2RGB_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9Lab2RGB_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9HSV2RGB_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9HLS2RGB_bEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_8RGB2GrayItEEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorItEEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_8Gray2RGBItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_7RGB2RGBItEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_8RGB2GrayIhEEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_18IPPGray2BGRFunctorIhEEED0Ev __ZN2cv23CvtColorIPPLoop_InvokerINS_19IPPGray2BGRAFunctorIhEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_11RGB2YCrCb_iIhEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9RGB2XYZ_iIhEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_11YCrCb2RGB_iIhEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_9XYZ2RGB_iIhEEED0Ev __ZN2cv20CvtColorLoop_InvokerINS_8Gray2RGBIhEEED0Ev __ZN2cv20CvtColorL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ArrayEii.137 GCC_except_table27 GCC_except_table17 __ZZN2cv3hal19cvtOnePlaneYUVtoBGREPKhmPhmiiibiiE27__cv_trace_location_fn10917 __ZZN2cv3hal19cvtOnePlaneYUVtoBGREPKhmPhmiiibiiE33__cv_trace_location_extra_fn10917 __ZZN2cv3hal11cvtYUVtoBGREPKhmPhmiiiibbE27__cv_trace_location_fn10307 __ZZN2cv3hal11cvtYUVtoBGREPKhmPhmiiiibbE33__cv_trace_location_extra_fn10307 GCC_except_table6 GCC_except_table186 GCC_except_table166 GCC_except_table56 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f256 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f256 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE13hdiv_table256 __ZZNK2cv9RGB2HSV_bclEPKhPhiE13hdiv_table256 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE14initialized256 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE12hdiv_data256 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE12hdiv_data256 GCC_except_table46 GCC_except_table36 GCC_except_table136 __ZZN2cv3hal12cvtBGRtoGrayEPKhmPhmiiiibE27__cv_trace_location_fn10136 __ZZN2cv3hal12cvtBGRtoGrayEPKhmPhmiiiibE33__cv_trace_location_extra_fn10136 l_switch.table._ZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEii.136 GCC_except_table26 GCC_except_table226 GCC_except_table126 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E3f16 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E3f16 GCC_except_table16 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f116 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f116 GCC_except_table116 __ZZN2cv3hal19cvtBGRtoTwoPlaneYUVEPKhmPhS3_miiibiE27__cv_trace_location_fn10906 __ZZN2cv3hal19cvtBGRtoTwoPlaneYUVEPKhmPhS3_miiibiE33__cv_trace_location_extra_fn10906 GCC_except_table206 GCC_except_table5 GCC_except_table85 __ZZN2cv3hal12cvtGraytoBGREPKhmPhmiiiiE27__cv_trace_location_fn10185 __ZZN2cv3hal12cvtGraytoBGREPKhmPhmiiiiE33__cv_trace_location_extra_fn10185 GCC_except_table75 GCC_except_table45 l_switch.table._ZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEii.135 GCC_except_table25 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E3f15 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E3f15 GCC_except_table15 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E5f9of4 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E5f9of4 GCC_except_table4 LCPI203_4 __ZZN2cv3hal21cvtBGRtoThreePlaneYUVEPKhmPhmiiibiE27__cv_trace_location_fn10894 __ZZN2cv3hal21cvtBGRtoThreePlaneYUVEPKhmPhmiiibiE33__cv_trace_location_extra_fn10894 GCC_except_table174 __ZZN2cv3hal11cvtBGRtoYUVEPKhmPhmiiiibbE27__cv_trace_location_fn10254 __ZZN2cv3hal11cvtBGRtoYUVEPKhmPhmiiiibbE33__cv_trace_location_extra_fn10254 GCC_except_table154 __ZZN2cv3hal19cvtTwoPlaneYUVtoBGREPKhS2_mPhmiiibiE27__cv_trace_location_fn10844 __ZZN2cv3hal19cvtTwoPlaneYUVtoBGREPKhS2_mPhmiiibiE33__cv_trace_location_extra_fn10844 GCC_except_table244 GCC_except_table144 GCC_except_table234 l_switch.table._ZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEii.134 GCC_except_table24 GCC_except_table14 GCC_except_table214 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E2f3 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E2f3 GCC_except_table3 __ZZN2cv9RGB2Lab_bC1EiiPKfS2_bE2_3 GCC_except_table193 GCC_except_table63 __ZZN2cv3hal23cvtMultipliedRGBAtoRGBAEPKhmPhmiiE27__cv_trace_location_fn10963 __ZZN2cv3hal23cvtMultipliedRGBAtoRGBAEPKhmPhmiiE33__cv_trace_location_extra_fn10963 GCC_except_table43 __ZZN2cv3hal23cvtRGBAtoMultipliedRGBAEPKhmPhmiiE27__cv_trace_location_fn10943 __ZZN2cv3hal23cvtRGBAtoMultipliedRGBAEPKhmPhmiiE33__cv_trace_location_extra_fn10943 l_switch.table._ZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEii.133 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E5f9033 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E5f9033 GCC_except_table123 __ZZN2cv3hal14cvtBGR5x5toBGREPKhmPhmiiibiE27__cv_trace_location_fn10123 __ZZN2cv3hal14cvtBGR5x5toBGREPKhmPhmiiibiE33__cv_trace_location_extra_fn10123 GCC_except_table13 GCC_except_table213 GCC_except_table113 __ZZN2cvL11initLabTabsEvE7lshift2 __ZGVZN2cvL11initLabTabsEvE7lshift2 GCC_except_table2 l__ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE6coeffs_2 GCC_except_table82 __ZZN2cv3hal11cvtBGRtoHSVEPKhmPhmiiiibbbE27__cv_trace_location_fn10462 __ZZN2cv3hal11cvtBGRtoHSVEPKhmPhmiiiibbbE33__cv_trace_location_extra_fn10462 GCC_except_table162 GCC_except_table42 __ZZN2cv3hal15cvtGraytoBGR5x5EPKhmPhmiiiE27__cv_trace_location_fn10242 __ZZN2cv3hal15cvtGraytoBGR5x5EPKhmPhmiiiE33__cv_trace_location_extra_fn10242 __ZZN2cv3hal19cvtTwoPlaneYUVtoBGREPKhmPhmiiibiE27__cv_trace_location_fn10832 __ZZN2cv3hal19cvtTwoPlaneYUVtoBGREPKhmPhmiiibiE33__cv_trace_location_extra_fn10832 GCC_except_table132 GCC_except_table22 GCC_except_table322 GCC_except_table12 GCC_except_table1 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE7ucoeffs_1 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE7ucoeffs_1 l__ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE6coeffs_1 GCC_except_table181 GCC_except_table71 GCC_except_table171 __ZZN2cv3hal11cvtBGRtoXYZEPKhmPhmiiiibE27__cv_trace_location_fn10361 __ZZN2cv3hal11cvtBGRtoXYZEPKhmPhmiiiibE33__cv_trace_location_extra_fn10361 GCC_except_table151 GCC_except_table31 GCC_except_table21 GCC_except_table11 __ZZN2cv3hal11cvtXYZtoBGREPKhmPhmiiiibE27__cv_trace_location_fn10411 __ZZN2cv3hal11cvtXYZtoBGREPKhmPhmiiiibE33__cv_trace_location_extra_fn10411 GCC_except_table201 __ZN2cvL12LABLUVLUTs16E.1 ___gxx_personality_v0 __ZZN2cv8RGB2GrayItEC1EiiPKiE7coeffs0 __ZZN2cv8RGB2GrayIhEC1EiiPKiE7coeffs0 __ZZN2cv8RGB2GrayIfEC1EiiPKfE7coeffs0 GCC_except_table0 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE7ucoeffs_0 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE7ucoeffs_0 l__ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE6coeffs_0 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE11uLabCbrtTab_0 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE11uLabCbrtTab_0 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE13usRGBGammaTab_0 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE13usRGBGammaTab_0 GCC_except_table190 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE13hdiv_table180 __ZZNK2cv9RGB2HSV_bclEPKhPhiE13hdiv_table180 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE14initialized180 __ZZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE12hdiv_data180 __ZGVZN2cvL12ocl_cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEiiE12hdiv_data180 __ZZN2cv3hal11cvtBGRtoLabEPKhmPhmiiiibbbE27__cv_trace_location_fn10640 __ZZN2cv3hal11cvtBGRtoLabEPKhmPhmiiiibbbE33__cv_trace_location_extra_fn10640 GCC_except_table140 __ZZN2cv3hal15cvtBGR5x5toGrayEPKhmPhmiiiE27__cv_trace_location_fn10230 __ZZN2cv3hal15cvtBGR5x5toGrayEPKhmPhmiiiE33__cv_trace_location_extra_fn10230 GCC_except_table20 GCC_except_table220 GCC_except_table10 GCC_except_table110 __ZZN2cv3hal14cvtBGRtoBGR5x5EPKhmPhmiiibiE27__cv_trace_location_fn10110 __ZZN2cv3hal14cvtBGRtoBGR5x5EPKhmPhmiiibiE33__cv_trace_location_extra_fn10110 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f500 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f500 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f200 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f200 __ZZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f100 __ZGVZN2cvL19initLUTforLABLUVs16ERKNS_9softfloatES2_E4f100 __ZN2cvL12LABLUVLUTs16E.0 



#1/20           1548786593  501   20    100644  159772    `
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     È7   ,     S3   ´     ‹.   7  ‡    +  Ö  v   È*  �     º>   Å     M<   ó  ‹   0+  ¶     9        +7   L     ¡2   Ô     ä-   o  �   ø*    v   À*  Á     ¸>        ‰;   3  ‹   (+  ö     9   O     Ž6   Œ     ï1        =-   °  Ž   ð*  V  v   ¸*  Ý  %   Ÿ>        �;  ´     �>   ø     ½:   &  ˆ    +  æ     ÿ8   ?     ñ5   |     =1        –,   W  ‡   è*  ö  v   °*  ¡     ›>   å     ù9     ‹   +  Ö     ý8   /      T5   l      ‹0   ô      ï+   ‡"  ‡   à*  &#  v   ¨*  Ñ#     ™>   $     59   C$  ‹   +  %     û8   _%     ·4   œ%     Ù/   $&     H+   ·'  ‡   Ø*  V(  r    *  õ(  y   ¶?  ‰)  u   ®?  *  u   ¦?  f+  `   ç+  ,  `   Ž,  ´,  `   5-  [-  `   Ü-  .  `   ƒ.  ©.  `   */  P/  `   Ñ/  ÷/  ‡   ƒ0  ©0  ‡   51  [1  ‡   ç1  2  ‡   ™2  ¿2  ‡   K3  q3  ‡   ý3  #4  ‡   ¯4  Ò4  u   L5  o5  u   é5  6  u   †6  ©6  u   #7  F7  u   À7  ã7  u   ]8  €8  q   ó8  e9  ‡   ñ9  ):  ‡   µ:  í:  ‡   y;  ¹;  ‡   E<  }<  ‡   	=  A=  ‡   Í=  >  ‡   ‘>  ¢>     °>  Ë>     Ù>  ý>     ?  1?  k   ž?  Ü?  k   I@  o@  o   æ@  Þ@               ÿ›ß„ Ö    ²        ²      Ò   Ë   …        P     r   i  ‚        ë     2     ‚        †     ’   Ÿ  ‚        !     ò   :  ‚        ¼     R   Õ  ‚        W     ²   p  ‚        ò          ‚        �     r   ¦  ‚        (     Þ
   A  h        ©  !   Â
   Ê  	   à  Ó  ™        l     "
   …  ‚             ‚	      ‚        ¢     è   »  V        	  d   z	  «	  j   
  K
  j   º
  Å
  	   Ö
  Î
  9          ^   j  ›  j   
  ;  j   ª  Û  j   J  {  j   ê    j   Š  »  j   *  [  j   Ê  û  j   j  ›  f                    ÿ›Ù�€€ Ð    ±        ±   !   ô   Ò      ì  Þ   ž        |  !   Ð   �     È  ©  É        r     É      n              M  k     Ó     ä  ÷       P  l   Á  ç  w   f  ^               ÿ›/   f   œ        ÿ›¿� ¶    ¹        ¹      ™     %   }   0     u  <           Ü     i   1     ¾   a  �   ¶    _   ®  €     ‘  Ü  ƒ   a  „  a   ]  ý  X   e  U               ÿ›Û‚ Ò¯   ­   _
     Y   s	  í     _
   X  %   ?	   }     7	  ‰  ­   _
   6  É   J
   9     €	   g  w   k	  õ     {	     Ô   2
   "  l   c	  ¾  Z   [	  Y         ”     8   É     …
   ó  {   }
  ‰  …   u
  B	     S	  ¶	  o   *
  ª
  „   0  d  Š   ü  0  n   É  Î  Z   Á  A  p   ¹  ±                ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    w       w     z   Ò     �   -     –   \  2   è   ¶  ‘      ¢  ü   ¨  ¹  ~   à  R	  u   Ø  â	  Œ   Ð  ‰
  …   È  )  …   À  É  …   ¸  i  …   °  î  E        3  k      	  €   Ž  ·  |   i  N  t   y  Ý  ‡   q  Ÿ  ƒ   b  =  ~   r  Ö  ‡   j  ˜  ƒ   V  6  ~   f  Ï     ^  N                ÿ›Ö€€ N               #   ê   ;  }   â  ¸  M          s   €  x               ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    +       +     ;   ‰     B   ä     S     2   ¨   j  �   Õ   b  ü   h  y  ~      	  |   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   *    {   :  ž  ‡   2  `  ƒ   #  þ  ~   3  —  ‡   +  Y  ƒ     ÷  ~   &  �  ~                     ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    
       
        b     !   ½     6   ì  2   ˆ   F  �   µ   .     H  I  ~   €  â  …   x  ‚	  Œ   p  )
  …   h  É
  …   `  i  …   X  	  …   P  Ž  E        Ó  k   @  ©  €   .  T  |   	  ë  w     }  ‡     ?  ƒ     Ý  ~     v  ‡   
  8  ƒ   ö  Ö  ~     o     þ  î                ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    *       *     >   …     E   à     S     2   ¨   f  ‘   Õ   R  ü   h  i  ~      	  Œ   ˜  ©	  …   �  I
  …   ˆ  é
  …   €  ‰  …   x  )  …   p  ®  E        ó  k   `  Æ  €   K  q  |   -    ~   =  ¡  ‡   5  c  ƒ   &    ~   6  š  ‡   .  \  ƒ   &  ú  ~   6  “  ‹   .                  ÿ›/   f   œ        ÿ›/   f   £        ÿ›èß    0       0     J   ˆ     Q   ã     f     2   ¸   l  —   å   ^     x  y  ~   °  	  …   ¨  ²	  Œ      Y
  …   ˜  ù
  …   �  ™  …   ˆ  9  …   €  ¾  E          k   p  Ù  €   ^  „  |   9    w   I  ­  ‡   A  o  ƒ   2    ~   B  ¦  ‡   :  h  ƒ   &    ~   6  Ÿ     .                  ÿ›Ö€€ N     ³        À   B  b   ¸  Û  W   È  X  h   Ð  À               ÿ›/   f   £        ÿ›IA    "        "   !   [    C   	   S   ^   	   o   g                         ào@!‚<  €?!‚<!‚<!‚<!‚<�€€;!‚<!‚<!‚<!‚<!‚<                                                                                                                                                                                                       Ç     oÇ     ÿ     void cv::colormap::ColorMap::operator()(cv::InputArray, cv::OutputArray) const /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/colormap.cpp cv::LUT only supports tables of size 256. operator() cv::ColorMap only supports source images of type CV_8UC1 or CV_8UC3 Unknown colormap id; use one of COLORMAP_* applyColorMap cv::LUT only supports tables CV_8UC1 or CV_8UC3. (x.type() == Y.type()) && (Y.type() == xi.type()) interp1 (x.cols == 1) && (x.rows == Y.rows) && (x.cols == Y.cols) cv::argsort only sorts 1D matrices. argsort cv::sortRowsByIndices only works on integer indices! sortMatrixRowsByIndices unused method in UserColormap init(%d). init                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                 N2cv8colormap6AutumnE           N2cv8colormap8ColorMapE         N2cv8colormap4BoneE                 9Žc<9Žã<«ª*=9Žc=ä8Ž=«ªª=rÇ=9Žã=   >ä8>Çq>«ª*>Žã8>rG>UUU>9Žc>Çq>  €>r‡>ä8Ž>UU•>Çqœ>9Ž£>«ªª>Ç±>Žã¸>  À>rÇ>ä8Î>UUÕ>ÇqÜ>9Žã>«ªê>Çñ>Žãø>   ?9Ž?r?«ª
?ä8?Ç?UU?Žã?Çq?   ?9Ž#?r'?Ã0,?Ç1?v]7?Ïó<?)ŠB?‚ H?Û¶M?5MS?ŽãX?èy^?Ad?š¦i?ô<o?MÓt?§iz?  €?    9Žc<9Žã<«ª*=9Žc=ä8Ž=«ªª=rÇ=9Žã=   >ä8>Çq>«ª*>Žã8>rG>UUU>9Žc>Çq>  €>r‡>ä8Ž>UU•>Çqœ>9Ž£>»®«>­€µ> R¿>’$É>…öÒ>wÈÜ>jšæ>\lð>O>ú>!?ñ?Ú?Ã?¬?ÿ”?ø}?ñf$?êO)?ä8.?Ý!3?Ö
8?Ïó<?ÈÜA?ÂÅF?«ªJ?ä8N?ÇQ?UUU?ŽãX?Çq\?  `?9Žc?rg?«ªj?ä8n?Çq?UUu?Žãx?Çq|?  €?    '�<'=»®k='�=ñfÄ=»®ë=B{	>'>Ã0>ñfD>Ö
X>»®k> R>B{‰>5M“>'�>ñ¦>Ã°>ÿ”º>ñfÄ>ä8Î>Ö
Ø>ÈÜá>«ªê>Çñ>Žãø>   ?9Ž?r?«ª
?ä8?Ç?UU?Žã?Çq?   ?9Ž#?r'?«ª*?ä8.?Ç1?UU5?Žã8?Çq<?  @?9ŽC?rG?«ªJ?ä8N?ÇQ?UUU?ŽãX?Çq\?  `?9Žc?rg?«ªj?ä8n?Çq?UUu?Žãx?Çq|?  €?N2cv8colormap4CoolE             N2cv8colormap3HotE                  )Š"=)Š¢==Ïó=)Š">³,K>=Ïs>ä8Ž>)Š¢>nÛ¶>³,Ë>ø}ß>=Ïó>A?ä8?†a?)Š"?Ë²,?nÛ6?A?³,K?UUU?ø}_?š¦i?=Ïs?ß÷}?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?                                                                                                        !=%I’=9Žã=§i>1C>»®k>£(Š>èyž>-Ë²>rÇ>·mÛ>ü¾ï>!?Ã0?fY?‚ ?«ª*?MÓ4?ðû>?’$I?5MS?×u]?zžg?Çq?¿ï{?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?                                                                                                                                                                                                            1C=!>5MS>%I’>¯ëº>9Žã>b?§i?ìº.?1C?v]W?»®k?  €?N2cv8colormap3HSVE                €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?=Ïs?·m[?1C?«ª*?%I?=Ïó>1Ã>%I’>1C>1Ã=                                                                                        1Ã=1C>%I’>1Ã>=Ïó>%I?«ª*?1C?·m[?=Ïs?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?    1Ã=1C>%I’>1Ã>=Ïó>%I?«ª*?1C?·m[?=Ïs?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?=Ïs?·m[?1C?«ª*?%I?=Ïó>1Ã>%I’>1C>1Ã=                                                                                                                                                                                1Ã=1C>%I’>1Ã>=Ïó>%I?«ª*?1C?·m[?=Ïs?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?=Ïs?·m[?1C?«ª*?%I?=Ïó>1Ã>%I’>1C>1Ã=    N2cv8colormap3JetE                                                                                                                                                                                                                                                                                                                                                                                                              ÁÀÀ;±°°<™˜=ÙØX=�ŒŒ=­¬¬=ÍÌÌ=íìì=‡†>—–>§¦&>·¶6>ÇÆF>×ÖV>çæf>÷öv>„ƒƒ>Œ‹‹>”““>œ››>¤££>¬««>´³³>¼»»>ÄÃÃ>ÌËË>ÔÓÓ>ÜÛÛ>äãã>ìëë>ôóó>üûû>??


??????"""?&&&?***?...?222?666?:::?>>>?BBB?FFF?JJJ?NNN?RRR?VVV?ZZZ?^^^?bbb?fff?jjj?nnn?rrr?vvv?zzz?~~~?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?|||?xxx?ttt?ppp?lll?hhh?ddd?```?\\\?XXX?TTT?PPP?LLL?HHH?DDD?@@@?<<<?888?444?000?,,,?(((?$$$?   ????????   ?                                                                                                                                �€ ;‘��<‰ˆ=ÉÈH=…„„=¥¤¤=ÅÄÄ=åää=ƒ‚>“’>£¢">³²2>ÃÂB>ÓÒR>ãâb>óòr>‚��>Š‰‰>’‘‘>š™™>¢¡¡>ª©©>²±±>º¹¹>ÂÁÁ>ÊÉÉ>ÒÑÑ>ÚÙÙ>âáá>êéé>òññ>úùù>??			??????!!!?%%%?)))?---?111?555?999?===?AAA?EEE?III?MMM?QQQ?UUU?YYY?]]]?aaa?eee?iii?mmm?qqq?uuu?yyy?}}}?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?}}}?yyy?uuu?qqq?mmm?iii?eee?aaa?]]]?YYY?UUU?QQQ?MMM?III?EEE?AAA?===?999?555?111?---?)))?%%%?!!!??????			???úùù>òññ>êéé>âáá>ÚÙÙ>ÒÑÑ>ÊÉÉ>ÂÁÁ>º¹¹>²±±>ª©©>¢¡¡>š™™>’‘‘>Š‰‰>‚��>óòr>ãâb>ÓÒR>ÃÂB>³²2>£¢">“’>ƒ‚>åää=ÅÄÄ=¥¤¤=…„„=ÉÈH=‰ˆ=‘��<�€ ;                                                                                                                                   ????????   ?$$$?(((?,,,?000?444?888?<<<?@@@?DDD?HHH?LLL?PPP?TTT?XXX?\\\?```?ddd?hhh?lll?ppp?ttt?xxx?|||?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?  €?~~~?zzz?vvv?rrr?nnn?jjj?fff?bbb?^^^?ZZZ?VVV?RRR?NNN?JJJ?FFF?BBB?>>>?:::?666?222?...?***?&&&?"""??????


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?¬?¢G?wÖ?HY?·Ð?Z=?»Ÿ?Wø?£G?
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  ÑXA        X¢     °
      ö  ÑXA        Ä£     °      î@  ÑXA        p¤     ÀS        ÑXA        0ª     e      n  A        ”¬     €j      ¤    A        t­     @k      m  A        Œ­     °p      Ñ  ÑXA        P®     �~      ä   A        °¯     €€      ¤    A        ä¯     0�      «    A        ü¯     à�      n  ÑXA        °     P–                            `–                            p–      ˆ  ÑXA        €±      š      ¤    A        Ü±     °š      «    A        ô±     `›      >  ÑXA        ²      ¯      ¤    A        x³     P°      «    A        �³      ±      >  ÑXA        ¨³     @Å      ¤    A        µ     ðÅ      «    A        ,µ      Æ      >  ÑXA        Dµ     àÚ      ¤    A        °¶     �Û      «    A        È¶     @Ü      >  ÑXA        à¶     €ð      ¤    A        L¸     0ñ      «    A        d¸     àñ      .  ÑXA        |¸          ¤    A        è¹     À     «    A         º     p     >  ÑXA        º     °     ¤    A        „»     `     «    A        œ»            ÑXA        ´»      1     ¤    A         ½     Ð1     «    A        8½     €2     >  ÑXA        P½     ÀF     ¤    A        ¼¾     pG     «    A        Ô¾      H     >  ÑXA        ì¾     `\     ¤    A        XÀ     ]     «    A        pÀ     À]     >  ÑXA        ˆÀ      r     ¤    A        ôÁ     °r     «    A        Â     `s     >  ÑXA        $Â      ‡     ¤    A        �Ã     Pˆ     «    A        ¨Ã      ‰     >  ÑXA        ÀÃ     @�     Ø  ÑXA        ,Å              a                0¡     «    A        ˆÅ     à¡     w    A         Å            zPLR x›   �  4   $   hþÿÿÿÿÿ¨
      ¯¨ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   àþÿÿÿÿÿö      ã©ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   ¨þÿÿÿÿÿî@      WªÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   €Yþÿÿÿÿÿ      ß¯ÿÿÿÿÿÿA†CMƒŒ�Ž�    4     ˜jþÿÿÿÿÿn      ²ÿÿÿÿÿÿA†CNƒŒŽ�      ,   <  Ðoþÿÿÿÿÿ¤       ³²ÿÿÿÿÿÿA†CBƒ    4   l  `pþÿÿÿÿÿm      ›²ÿÿÿÿÿÿA†CNƒŒŽ�      4   ¤  ˜uþÿÿÿÿÿÑ      '³ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ü  @ƒþÿÿÿÿÿä      O´ÿÿÿÿÿÿA†CBƒ    ,      …þÿÿÿÿÿ¤       S´ÿÿÿÿÿÿA†CBƒ    ,   <  €…þÿÿÿÿÿ«       ;´ÿÿÿÿÿÿA†CBƒ    4   l   †þÿÿÿÿÿn      #´ÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $       šþÿÿÿÿÿ        A†C       $   D   šþÿÿÿÿÿ        A†C       4     ð™þÿÿÿÿÿˆ      ï´ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   D  H�þÿÿÿÿÿ¤       µÿÿÿÿÿÿA†CBƒ    ,   t  È�þÿÿÿÿÿ«       û´ÿÿÿÿÿÿA†CBƒ    4   ¤  Hžþÿÿÿÿÿ>      ã´ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ü  P²þÿÿÿÿÿ¤       ¶ÿÿÿÿÿÿA†CBƒ    ,     Ð²þÿÿÿÿÿ«       ÿµÿÿÿÿÿÿA†CBƒ    4   <  P³þÿÿÿÿÿ>      çµÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   t  XÇþÿÿÿÿÿ¤       ·ÿÿÿÿÿÿA†CBƒ    ,   ¤  ØÇþÿÿÿÿÿ«       ·ÿÿÿÿÿÿA†CBƒ    4   Ô  XÈþÿÿÿÿÿ>      ë¶ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     `Üþÿÿÿÿÿ¤       ¸ÿÿÿÿÿÿA†CBƒ    ,   <  àÜþÿÿÿÿÿ«       ¸ÿÿÿÿÿÿA†CBƒ    4   l  `Ýþÿÿÿÿÿ>      ï·ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ¤  hñþÿÿÿÿÿ¤       #¹ÿÿÿÿÿÿA†CBƒ    ,   Ô  èñþÿÿÿÿÿ«       ¹ÿÿÿÿÿÿA†CBƒ    4     hòþÿÿÿÿÿ.      ó¸ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   <  `ÿÿÿÿÿÿ¤       'ºÿÿÿÿÿÿA†CBƒ    ,   l  àÿÿÿÿÿÿ«       ºÿÿÿÿÿÿA†CBƒ    4   œ  `ÿÿÿÿÿÿ>      ÷¹ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ô  hÿÿÿÿÿÿ¤       +»ÿÿÿÿÿÿA†CBƒ    ,     èÿÿÿÿÿÿ«       »ÿÿÿÿÿÿA†CBƒ    4   4  hÿÿÿÿÿÿ      ûºÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   l  @0ÿÿÿÿÿÿ¤       /¼ÿÿÿÿÿÿA†CBƒ    ,   œ  À0ÿÿÿÿÿÿ«       ¼ÿÿÿÿÿÿA†CBƒ    4   Ì  @1ÿÿÿÿÿÿ>      ÿ»ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     HEÿÿÿÿÿÿ¤       3½ÿÿÿÿÿÿA†CBƒ    ,   4  ÈEÿÿÿÿÿÿ«       ½ÿÿÿÿÿÿA†CBƒ    4   d  HFÿÿÿÿÿÿ>      ½ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   œ  PZÿÿÿÿÿÿ¤       7¾ÿÿÿÿÿÿA†CBƒ    ,   Ì  ÐZÿÿÿÿÿÿ«       ¾ÿÿÿÿÿÿA†CBƒ    4   ü  P[ÿÿÿÿÿÿ>      ¾ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   4	  Xoÿÿÿÿÿÿ¤       ;¿ÿÿÿÿÿÿA†CBƒ    ,   d	  Øoÿÿÿÿÿÿ«       #¿ÿÿÿÿÿÿA†CBƒ    4   ”	  Xpÿÿÿÿÿÿ>      ¿ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ì	  `„ÿÿÿÿÿÿ¤       ?ÀÿÿÿÿÿÿA†CBƒ    ,   ü	  à„ÿÿÿÿÿÿ«       'ÀÿÿÿÿÿÿA†CBƒ    4   ,
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  øœÿÿÿÿÿÿ«       ?ÁÿÿÿÿÿÿA†CBƒ    ,   ô
  x�ÿÿÿÿÿÿw       'ÁÿÿÿÿÿÿA†CEƒ    S¢ ¸  -K¢ ¹  -C¢ Ä  -7¢ ¸  -(¢ Ä  -¢ À  -¢   ¢   þ¡ Æ  -î¡   ×¡ ¸  -Ï¡ Õ  -Á¡ É  -`¡ »  -<¡ ·  ¡ ¾  -f  »  -  ¸  -  ¸  -  ¹  -üŸ É  -™Ÿ »  -uŸ ·  nŸ É  -#Ÿ »  -üž ¸  -àž É  -Šž »  -fž Z  -Sž ¾  -½� ©  :� ¸  -2� ¸  -*� ¸  -"� ¹  -� É  -§œ »  -€œ É  -œ »  -ç› É  -p› »  -F› ¸  ->› ¸  -6› ¸  -)› É  -®š »  -‡š É  -š »  -î™ É  -w™ »  -M™ ¸  -E™ ¸  -=™ ¸  -0™ É  -µ˜ »  -Ž˜ É  -#˜ »  -ü— É  -Œ— »  -b— ¸  -U— É  -á– »  -´– ¸  -¬– ¸  -¤– ¸  -œ– ¸  -”– ¸  -Œ– ¸  -„– ¸  -|– ¸  -t– ¸  -j– É  -– »  -á• Ú  -Á• Û  =º• É  -A• »  -• É  -¡” »  -z” É  -” »  -Ú“ É  -a“ »  -:“ É  -º’ »  -“’ É  -’ »  -ó‘ É  -�‘ »  -Z‘ É  -f� »  -ÿ� É  -m� »  -@� ‡  -òŽ Ï  -Ž   š� Ï  -»Œ   BŒ Ï  -\‹   hŠ ½  -�‰ Q  �‰ Q  �‰ Q  t‰ Q  g‰ P  \‰ P  Q‰ P  G‰ P   ‰ Û  =÷ˆ ¸  -ïˆ Õ  -áˆ É  -€ˆ »  -\ˆ ·  @ˆ ¸  -1ˆ É  -Ð‡ »  -¬‡ ·  š‡ ¸  -’‡ ¸  -Š‡ ¸  -‚‡ ¹  -z‡ É  -û† »  -Ô† É  -b† »  -;† É  -Ä… »  -š… ¸  -’… ¸  -Š… ¸  -}… É  -… »  -Û„ É  -i„ »  -B„ É  -Ëƒ »  -¡ƒ ¸  -™ƒ ¸  -‘ƒ ¸  -„ƒ É  -	ƒ »  -â‚ É  -p‚ »  -I‚ É  -Ù� »  -¯� ¸  -¢� É  -.� »  -� ¸  -ü€ ¸  -ô€ ¸  -ì€ ¸  -ä€ ¸  -Ü€ ¸  -Ô€ ¸  -Ì€ ¸  -Ä€ ¸  -º€ É  -[€ »  -1€ Ú  -€ Û  =
€ É  -‘ »  -j É  -ñ~ »  -Ê~ É  -Q~ »  -*~ É  -±} »  -Š} É  -} »  -ê| É  -j| »  -C| É  -Ñ{ »  -ª{ É  -ºz »  -Sz É  -Çy »  -�y ‡  -Oy Ï  -px   ÷w Ï  -w   œv Ï  -¶u   Àt   ™t ½  -Òs Ü  -Ás L  ºs Ü  -©s K  ¢s Ü  -Žs   €s Û  =Ws ¸  -Os Õ  -As É  -àr »  -¼r ·   r ¸  -‘r É  -0r »  -r ·  úq ¸  -òq ¸  -êq ¸  -âq ¹  -Úq É  -[q »  -4q É  -Âp »  -›p É  -$p »  -úo ¸  -òo ¸  -êo ¸  -Ýo É  -bo »  -;o É  -Én »  -¢n É  -+n »  -n ¸  -ùm ¸  -ñm ¸  -äm É  -im »  -Bm É  -Ðl »  -©l É  -9l »  -l ¸  -l É  -Žk »  -dk ¸  -\k ¸  -Tk ¸  -Lk ¸  -Dk ¸  -<k ¸  -4k ¸  -,k ¸  -$k ¸  -k É  -»j »  -‘j Ú  -qj Û  =jj É  -ñi »  -Êi É  -Qi »  -*i É  -±h »  -Šh É  -h »  -êg É  -qg »  -Jg É  -Êf »  -£f É  -1f »  -
f É  -e »  -³d É  -'d »  -ýc ‡  -¯c Ï  -Ðb   Wb Ï  -ua   ü` Ï  -`    _   ù^ ½  -2^ Ü  -!^   ^ Ü  -	^   ^ Ü  -î]   à] Û  =·] ¸  -¯] Õ  -¡] É  -@] »  -] ·   ] ¸  -ñ\ É  -�\ »  -l\ ·  Z\ ¸  -R\ ¸  -J\ ¸  -B\ ¹  -:\ É  -»[ »  -”[ É  -"[ »  -ûZ É  -„Z »  -ZZ ¸  -RZ ¸  -JZ ¸  -=Z É  -ÂY »  -›Y É  -)Y »  -Y É  -‹X »  -aX ¸  -YX ¸  -QX ¸  -DX É  -ÉW »  -¢W É  -0W »  -	W É  -™V »  -oV ¸  -bV É  -îU »  -ÄU ¸  -¼U ¸  -´U ¸  -¬U ¸  -¤U ¸  -œU ¸  -”U ¸  -ŒU ¸  -„U ¸  -zU É  -U »  -ñT Ú  -ÑT Û  =ÊT É  -QT »  -*T É  -±S »  -ŠS É  -S »  -êR É  -qR »  -JR É  -ÑQ »  -ªQ É  -*Q »  -Q É  -‘P »  -jP É  -zO »  -O É  -‡N »  -]N ‡  -N Ï  -0M   ·L Ï  -ÕK   \K Ï  -vJ   €I   YI ½  -’H Ü  -�H D  zH Ü  -iH C  bH Ü  -NH B  @H Û  =H ¸  -H Õ  -H É  - G »  -|G ·  `G ¸  -QG É  -ðF »  -ÌF ·  ºF ¸  -²F ¸  -ªF ¸  -¢F ¹  -šF É  -F »  -ôE É  -‚E »  -[E É  -äD »  -ºD ¸  -²D ¸  -ªD ¸  -�D É  -"D »  -ûC É  -‰C »  -bC É  -ëB »  -ÁB ¸  -¹B ¸  -±B ¸  -¤B É  -)B »  -B É  -�A »  -iA É  -ù@ »  -Ï@ ¸  -Â@ É  -N@ »  -$@ ¸  -@ ¸  -@ ¸  -@ ¸  -@ ¸  -ü? ¸  -ô? ¸  -ì? ¸  -ä? ¸  -Ú? É  -{? »  -Q? Ú  -1? Û  =*? É  -±> »  -Š> É  -> »  -ê= É  -q= »  -J= É  -Ñ< »  -ª< É  -1< »  -
< É  -Š; »  -c; É  -ñ: »  -Ê: É  -Ú9 »  -s9 É  -ç8 »  -½8 ‡  -o8 Ï  -�7   7 Ï  -56   ¼5 Ï  -Ö4   à3   ¹3 ½  -ò2 Ü  -á2 >  Ú2 Ü  -É2 =  Â2 Ü  -®2 <   2 Û  =w2 ¸  -o2 Õ  -a2 É  - 2 »  -Ü1 ·  À1 ¸  -±1 É  -P1 »  -,1 ·  1 ¸  -1 ¸  -
1 ¸  -1 ¹  -ú0 É  -‡0 »  -`0 É  -î/ »  -Ç/ É  -P/ »  -&/ ¸  -/ ¸  -/ ¸  -	/ É  -Ž. »  -g. É  -õ- »  -Î- É  -W- »  --- ¸  -%- ¸  -- ¸  -- É  -•, »  -n, É  -, »  -Ü+ É  -l+ »  -B+ ¸  -5+ É  -Á* »  -”* ¸  -Œ* ¸  -„* ¸  -|* ¸  -t* ¸  -l* ¸  -d* ¸  -\* ¸  -T* ¸  -J* É  -ë) »  -Á) Ú  -¡) Û  =š) É  -!) »  -ú( É  -�( »  -Z( É  -á' »  -º' É  -A' »  -' É  -š& »  -s& É  -ú% »  -Ó% É  -a% »  -:% É  -F$ »  -ß# É  -W# »  -*# ‡  -Ü" Ï  -ý!   „! Ï  -¥    ,  Ï  -F   d ½  -™ 8  ‹ 8  ~ 8  q 7  f 7  \ 7  R 6  G 6  = 6  0 Û  = ¸  -ÿ Õ  -ñ É  -� »  -l ·  P ¸  -A É  -à »  -¼ ·  ª ¸  -¢ ¸  -š ¸  -’ ¹  -Š É  - »  -ä É  -r »  -K É  -Ô »  -ª ¸  -¢ ¸  -š ¸  -� É  - »  -ë É  -y »  -R É  -Û »  -± ¸  -© ¸  -¡ ¸  -” É  - »  -ò É  -€ »  -Y É  -é »  -¿ ¸  -² É  -> »  - ¸  - ¸  - ¸  -ü ¸  -ô ¸  -ì ¸  -ä ¸  -Ü ¸  -Ô ¸  -Ê É  -k »  -A Ú  -! Û  = É  -¡ »  -z É  - »  -Ú É  -a »  -: É  -Á »  -š É  -! »  -ú É  -z »  -S É  -á »  -º É  -Ê »  -c É  -× »  -­ ‡  -_ Ï  -€    Ï  -%   ¬
 Ï  -Æ	   Ð   © ½  -â Ü  -Ñ   Ê Ü  -¹ 2  ² Ü  -ž 1  � Û  =g ¸  -_ Õ  -Q É  -ð »  -Ì ·  ° ¸  -¡ É  -@ »  - ·  
 ¸  - ¸  -ú ¸  -ò ¹  -ê É  -x »  -Q É  -ß »  -¸ É  -A »  - ¸  - ¸  - ¸  -ú É  - »  -X É  -æ »  -¿ É  -H »  - ¸  - ¸  - ¸  - É  -† »  -_ É  -ð  »  -É  É  -Y  »  -/  ¸  -"  É  -®ÿ  »  -„ÿ  ¸  -|ÿ  ¸  -tÿ  ¸  -lÿ  ¸  -dÿ  ¸  -\ÿ  ¸  -Tÿ  ¸  -Lÿ  ¸  -Dÿ  ¸  -:ÿ  É  -Ûþ  »  -±þ  Ú  -‘þ  Û  =Šþ  É  -þ  »  -êý  É  -qý  »  -Jý  É  -Ñü  »  -ªü  É  -1ü  »  -
ü  É  -‘û  »  -jû  É  -úú  »  -Óú  É  -aú  »  -:ú  É  -Jù  »  -ãø  É  -Kø  »  -!ø  ‡  -Ó÷  Ï  -ôö    {ö  Ï  -™õ    õ  Ï  -7ô    ±ó  Ü  - ó  -  ™ó  Ü  -…ó  ,  ~ó  Ü  -qó  +  õò    Îò  ½  - ò  Û  =×ñ  ¸  -Ïñ  Õ  -Áñ  É  -`ñ  »  -<ñ  ·   ñ  ¸  -ñ  É  -°ð  »  -Œð  ·  zð  ¸  -rð  ¸  -jð  ¸  -bð  ¹  -Zð  É  -Ûï  »  -´ï  É  -Bï  »  -ï  É  -¤î  »  -zî  ¸  -rî  ¸  -jî  ¸  -]î  É  -âí  »  -»í  É  -Ií  »  -"í  É  -«ì  »  -�ì  ¸  -yì  ¸  -qì  ¸  -dì  É  -éë  »  -Âë  É  -Pë  »  -)ë  É  -¹ê  »  -�ê  ¸  -‚ê  É  -ê  »  -äé  ¸  -Üé  ¸  -Ôé  ¸  -Ìé  ¸  -Äé  ¸  -¼é  ¸  -´é  ¸  -¬é  ¸  -¤é  ¸  -šé  É  -;é  »  -é  Ú  -ñè  Û  =êè  É  -qè  »  -Jè  É  -Ñç  »  -ªç  É  -1ç  »  -
ç  É  -‘æ  »  -jæ  É  -ñå  »  -Êå  É  -Jå  »  -#å  É  -±ä  »  -Šä  É  -šã  »  -3ã  É  -§â  »  -}â  ‡  -/â  Ï  -Pá    ×à  Ï  -õß    |ß  Ï  -–Þ     Ý    yÝ  ½  -²Ü  Ü  -¡Ü  '  šÜ  Ü  -‰Ü  &  ‚Ü  Ü  -nÜ  %  `Ü  Û  =7Ü  ¸  -/Ü  Õ  -!Ü  É  -ÀÛ  »  -œÛ  ·  €Û  ¸  -qÛ  É  -Û  »  -ìÚ  ·  ÚÚ  ¸  -ÒÚ  ¸  -ÊÚ  ¸  -ÂÚ  ¹  -ºÚ  É  -;Ú  »  -Ú  É  -¢Ù  »  -{Ù  É  -Ù  »  -ÚØ  ¸  -ÒØ  ¸  -ÊØ  ¸  -½Ø  É  -BØ  »  -Ø  É  -©×  »  -‚×  É  -×  »  -áÖ  ¸  -ÙÖ  ¸  -ÑÖ  ¸  -ÄÖ  É  -IÖ  »  -"Ö  É  -°Õ  »  -‰Õ  É  -Õ  »  -ïÔ  ¸  -âÔ  É  -nÔ  »  -DÔ  ¸  -<Ô  ¸  -4Ô  ¸  -,Ô  ¸  -$Ô  ¸  -Ô  ¸  -Ô  ¸  -Ô  ¸  -Ô  ¸  -úÓ  É  -›Ó  »  -qÓ  Ú  -QÓ  Û  =JÓ  É  -ÑÒ  »  -ªÒ  É  -1Ò  »  -
Ò  É  -‘Ñ  »  -jÑ  É  -ñÐ  »  -ÊÐ  É  -QÐ  »  -*Ð  É  -ªÏ  »  -ƒÏ  É  -Ï  »  -êÎ  É  -úÍ  »  -“Í  É  -Í  »  -ÝÌ  ‡  -�Ì  Ï  -°Ë    7Ë  Ï  -UÊ    ÜÉ  Ï  -öÈ     È    ÙÇ  ½  -Ç  Ü  -Ç  !  úÆ  Ü  -éÆ     âÆ  Ü  -ÎÆ    ÀÆ  Û  =—Æ  ¸  -�Æ  Õ  -�Æ  É  - Æ  »  -üÅ  ·  àÅ  ¸  -ÑÅ  É  -pÅ  »  -LÅ  ·  :Å  ¸  -2Å  ¸  -*Å  ¸  -"Å  ¹  -Å  É  -›Ä  »  -tÄ  É  -Ä  »  -ÛÃ  É  -dÃ  »  -:Ã  ¸  -2Ã  ¸  -*Ã  ¸  -Ã  É  -¢Â  »  -{Â  É  -	Â  »  -âÁ  É  -kÁ  »  -AÁ  ¸  -9Á  ¸  -1Á  ¸  -$Á  É  -©À  »  -‚À  É  -À  »  -é¿  É  -y¿  »  -O¿  ¸  -B¿  É  -Î¾  »  -¤¾  ¸  -œ¾  ¸  -”¾  ¸  -Œ¾  ¸  -„¾  ¸  -|¾  ¸  -t¾  ¸  -l¾  ¸  -d¾  ¸  -Z¾  É  -û½  »  -Ñ½  Ú  -±½  Û  =ª½  É  -1½  »  -
½  É  -‘¼  »  -j¼  É  -ñ»  »  -Ê»  É  -Q»  »  -*»  É  -±º  »  -Šº  É  -
º  »  -ã¹  É  -q¹  »  -J¹  É  -Z¸  »  -ó·  É  -g·  »  -=·  ‡  -ï¶  Ï  -¶    —µ  Ï  -µ´    <´  Ï  -V³    `²    9²  ½  -r±  Ü  -a±    Z±  Ü  -I±    B±  Ü  -.±     ±  Û  =÷°  ¸  -ï°  Õ  -á°  É  -€°  »  -\°  ·  @°  ¸  -1°  É  -Ð¯  »  -¬¯  ·  š¯  ¸  -’¯  ¸  -Š¯  ¸  -‚¯  ¹  -z¯  É  -û®  »  -Ô®  É  -b®  »  -;®  É  -Ä­  »  -š­  ¸  -’­  ¸  -Š­  ¸  -}­  É  -­  »  -Û¬  É  -i¬  »  -B¬  É  -Ë«  »  -¡«  ¸  -™«  ¸  -‘«  ¸  -„«  É  -	«  »  -âª  É  -pª  »  -Iª  É  -Ù©  »  -¯©  ¸  -¢©  É  -.©  »  -©  ¸  -ü¨  ¸  -ô¨  ¸  -ì¨  ¸  -ä¨  ¸  -Ü¨  ¸  -Ô¨  ¸  -Ì¨  ¸  -Ä¨  ¸  -º¨  É  -[¨  »  -1¨  Ú  -¨  Û  =
¨  É  -‘§  »  -j§  É  -ñ¦  »  -Ê¦  É  -Q¦  »  -*¦  É  -±¥  »  -Š¥  É  -¥  »  -ê¤  É  -j¤  »  -C¤  É  -Ñ£  »  -ª£  É  -º¢  »  -S¢  É  -Ç¡  »  -�¡  ‡  -O¡  Ï  -p     ÷Ÿ  Ï  -Ÿ    œž  Ï  -¶�    Àœ    ™œ  ½  -Ò›  Ü  -Á›    º›  Ü  -©›    ¢›  Ü  -Ž›    €›  Û  =W›  ¸  -O›  Õ  -A›  É  -àš  »  -¼š  ·   š  ¸  -‘š  É  -0š  »  -š  ·  ô™  ¸  -ì™  ¹  -ä™  É  -}™  »  -V™  ¸  -N™  Ú  -+™  Û  =$™  É  -³˜  »  -�˜  †  -[—    B—  ½  -¡–  Û  =J–  ¸  -B–  ¸  -:–  ¸  -2–  ¹  -*–  É  -·•  »  -�•  É  -•  »  -÷”  É  -€”  »  -V”  ¸  -N”  ¸  -F”  ¸  -9”  É  -¾“  »  -—“  É  -%“  »  -þ’  É  -‡’  »  -]’  ¸  -U’  ¸  -M’  ¸  -@’  É  -Å‘  »  -ž‘  É  -6‘  »  -‘  É  -Ÿ�  »  -r�  ¸  -e�  É  -ñ�  »  -Ä�  ¸  -¼�  ¸  -´�  ¸  -¬�  ¸  -¤�  ¸  -œ�  ¸  -”�  ¸  -Œ�  ¸  -„�  ¸  -z�  É  -�  »  -ñŽ  Ú  -ÑŽ  Û  =ÊŽ  É  -QŽ  »  -*Ž  É  -±�  »  -Š�  É  -�  »  -êŒ  É  -qŒ  »  -JŒ  É  -Ê‹  »  -£‹  É  -:‹  »  -‹  É  -¡Š  »  -zŠ  É  -Š‰  »  -#‰  É  -—ˆ  »  -jˆ  ‡  -ˆ  Ï  -=‡    Ä†  Ï  -â…    i…  Ï  -ƒ„    ˜ƒ    qƒ  ½  -:‚  Ü  -)‚    "‚  Ü  -‚     ‚  Û  =×�  ¸  -Ï�  Õ  -Á�  É  -`�  »  -<�  ·   �  ¸  -�  É  -°€  »  -Œ€  ·  p€  ¸  -h€  ¸  -`€  ¸  -Q€  É  -ø  »  -×  É  -^  »  -:  É  -¼~  »  -}~  ¸  -u~  ¸  -m~  ¸  -e~  ¹  -]~  É  -õ}  »  -Ô}  É  -†}  »  -b}  Õ  -J}  É  -è|  »  -°|  ¸  -š|  É  -|  »  -ä{  ¸  -Ú{  É  -b{  »  -1{  ¸  -){  ¸  -Þz  ¸  -Ñz  É  -nz  »  -Gz  Õ  -'z  ¸  -z  ¸  -z  ¸  -z  ¸  -z  ¸  -úy  Ä  -ëy  ¸  -ºy  É  -Ay  »  -y  É  -§x  »  -„x  Ï  -Yx  ¿  -%x  ¿  -Äw  É  -vw  »  -Rw  Õ  -:w  É  -Úv  »  -‘v  ¾  -yv  Í  -Éu  Ê  -½u  Î  -Šu  É  -u  »  -øt  Ï  -«t  ¾  -“t  Í  -ês  Ê  -âs  ¾  -Ês  Í  -=s  Ê  -5s  Ä  -)s  À  -s    s    ªr  Å  -„r  É  -7r  »  -r  ¾  -ðq  Í  -cq  Ê  -©p  ¸  -¡p  ¸  -™p  ¹  -‘p  É  -Bp  »  -!p  É  -Èo  »  -¥o  ¸  -›o  É  -$o  »  -ún  ¸  -òn  ¸  -Õn  ¸  -Èn  Ä  -¹n  ¸  -¡n  É  -Kn  »  -*n  É  -©m  »  -‚m  Ç  -5m  Ð  -§l  ¾  -‹l  Í  -xl  Ä  -ll  À  -Ul    Nl    l  Å  -\k  Ê  -7k  Ò  -2k  ×  - k  ¸  -k  É  -°j  »  -Œj  ·  zj  ¸  -rj  ¹  -jj  É  -ÿi  »  -Õi  ¸  -Èi  É  -ai  »  -6i  ·  ,i  ¸  -$i  ¸  -i  ¸  -i  Ä  - i  ¸  -øh  ¸  -ëh  Ä  -Üh  ¸  -Äh  É  -^h  »  -3h  ·  ,h  Š  -h  É  -¸g  »  -‘g  \  -~g  ¾  -fg  Í  -½f  Ê  -µf  Ä  -©f  À  -–f    �f    5f  Å  -f  Ì  -÷e  Ì  -êe  Ä  -Þe  À  -Ëe    Äe    te  Å  -;e  Ë  -Õd  ¸  -Íd  ¹  -Åd  Õ  -½d  É  -\d  »  -<d  ·  .d  ¸  -!d  É  -¼c  »  -œc  ·  Žc  ¸  -�c  É  -c  »  -üb  ·  îb  ¸  -áb  É  -|b  »  -\b  ·  Nb  ¸  -Ab  É  -Üa  »  -¼a  ·  ®a  ¸  -¡a  É  -<a  »  -a  ·  a  ¸  -a  É  -œ`  »  -|`  ·  n`  ¸  -a`  É  -ü_  »  -Ü_  ·  Î_  ¸  -Á_  É  -\_  »  -<_  ·  ._  ¸  -!_  É  -È^  »  -¨^  ·  š^  ¸  -’^  ¹  -Š^  Ä  -~^  ¸  -q^  É  -^  »  -ì]  ·  Þ]  ¸  -Ñ]  É  -l]  »  -L]  ·  >]  ¸  -1]  É  -Ò\  »  -²\  ·  ¤\  ¸  -…\  Š  -w\  k  -[\  ®  ë[  Ö  -Ü[  n  -À[  ¯  P[  Ö  -A[  }  -%[  ´  µZ  Ö  -œZ  Š  -�Z  Ä  -†Z  À  -sZ    lZ    Z  Å  -ýY  q  -áY  °  qY  Ö  -bY  h  -FY  ­  ÖX  Ö  -ÇX  z  -«X  ³  ;X  Ö  -,X  €  -X  µ   W  Ö  -‘W  e  -uW  ¬  W  Ö  -öV  _  -ÚV  ª  jV  Ö  -[V  w  -?V  ²  ÏU  Ö  -ÀU  ƒ  -¤U  ¶  4U  Ö  -%U  b  -	U  «  ™T  Ö  -‡T  t  -kT  ±  ûS  Ö  -šS  ¸  -’S  ¹  -ŠS  É  -'S  »  -ýR  ¸  -óR  É  -”R  »  -jR  ¸  -bR  ¸  -ZR  ¸  -RR  ¸  -HR  É  -éQ  »  -¿Q  ¸  -µQ  Ä  -¦Q  ¸  -�Q  ¸  -ƒQ  Ä  -tQ  ¸  -dQ  ¸  -ZQ  Ä  -EQ  ¸  -8Q  É  -½P  »  -–P  Õ  -�P  ¸  -tP  É  -ùO  »  -ÒO  Õ  -½O  ¸  -°O  É  -5O  »  -O  Õ  -ùN  ¸  -ìN  É  -qN  »  -JN  Õ  -5N  ¸  --N  ¸  - N  É  -¥M  »  -~M  Õ  -iM  ¸  -\M  É  -áL  »  -ºL  Õ  -¥L  ¸  -˜L  É  -L  »  -öK  Õ  -ÌK  Õ  -§K  ¸  -�K  É  -8K  »  -K  ¸  -K  É  -›J  »  -tJ  ¸  -gJ  É  -þI  »  -×I  ¸  -ÊI  É  -aI  »  -:I  ¸  --I  É  -ÄH  »  -�H  ¸  -�H  É  -'H  »  - H  ¸  -óG  É  -ŠG  »  -cG  ¸  -VG  É  -ÛF  »  -±F  ¸  -¤F  É  -)F  »  -ÿE  ¸  -òE  É  -wE  »  -ME  ¸  -@E  É  -ÅD  »  -›D  ¸  -ŽD  É  -D  »  -éC  ¸  -ÜC  É  -aC  »  -7C  ¸  -*C  É  -¯B  »  -…B  ¸  -hB  Y  -\B  É  -B  »  -ÞA  ¸  -ÁA  Y  -µA  É  -]A  »  -7A  ¸  -A  Y  -A  É  -¶@  »  -�@  ¸  -s@  Y  -g@  É  -@  »  -é?  ¸  -Ì?  Y  -À?  É  -h?  »  -B?  ¸  -%?  Y  -?  É  -Á>  »  -›>  ¸  -~>  Y  -r>  É  ->  »  -ô=  ¸  -ì=  ¸  -ä=  ¸  -Ü=  ¸  -Ô=  ¸  -Ì=  ¸  -Ä=  ¸  -¼=  ¸  -´=  ¸  -¬=  ¸  -¤=  ¸  -œ=  ¸  -”=  ¸  -Œ=  ¸  -„=  ¸  -|=  ¸  -t=  ¸  -l=  ¸  -d=  ¸  -\=  ¸  -T=  ¸  -:=  É  -Ñ<  »  -ª<  É  -A<  »  -<  É  -­;  »  -†;  Õ  -t;  É  -;  »  -ê:  É  -o:  »  -î8  Y  -[8  ¼  -%8    -Ì7    -z7  É  -û6  »  -Ô6  Ï  -�6    -H6  É  -Þ5  »  -º5  É  -?5  »  -¾3  Y  -+3  ¼  -õ2    -œ2    -J2  É  -Ë1  »  -¤1  Ï  -`1    -1  É  -®0  »  -Š0  É  -0  »  -Î.  Y  -;.  ¼  -.    -¬-    -Z-  É  -Þ,  »  -·,  Ï  -s,    -º+  Ä  -®+  À  -—+    �+    x+  É  -+  »  -ê*  É  -h*  »  -Þ(  Y  -K(  ¼  -(    -¼'    -j'  É  -ë&  »  -Ä&  Ï  -€&    -8&  É  -Î%  »  -ª%  É  -'%  »  -ž#  Y  -#  ¼  -Õ"    -|"    -*"  É  -«!  »  -„!  Ï  -@!    -ø   É  -Ž   »  -j   É  -ï  »  -~  Y  -ë  ¼  -µ    -\    -
  É  -‹  »  -d  Ï  -     -Ø  É  -n  »  -J  É  -Ï  »  -Ž  Y  -û  ¼  -Å    -l    -  É  -—  »  -p  Ï  -,    -Ë  Ä  -¿  À  -¨    ¡    5  Å  -ô  Ä  -è  À  -Ñ    Ê    l  Å  -(  ¾  -  Í  -g  Ê  -_  ¾  -G  Í  -�  Ê  -•  ¾  -}  Í  -Ô  Ê  -¢  ¸  -š  ¸  -’  ¸  -Š  ¸  -‚  ¹  -z  É  -ý  »  -Ö  É  -p  »  -<  É  -ã  »  -–  ¸  -‰  É  -)  »  -  É  -¦  »  -  É  -5  »  -  ¸  -  Ú  -á  Û  =Ú  É  -a  »  -:  É  -Ñ  »  -ª  É  -K  »  -$  É  -Ø  »  -´  Ñ  -ª    x  Á  -=    -    -    -Ú
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  ¸  -t
  ¸  -j
  É  -ý	  »  -Ö	  É  -{	  »  -T	  ¸  -G	  É  -è  »  -©  ¸  -¡  ¸  -™  ¸  -Œ  ¸  -  Ä  -p  ¸  -h  ¸  -[  É  -ü  »  -Õ  ¸  -È  É  -i  »  -B  ¸  -5  ¸  -(  Ä  -  ¸  -ÿ  Â  -ê  É  -†  »  -_  º  -  É  -±  »  -�  È  -;  Ï  -�  É  -&  »  -  È  -°  Ï  -ñ  Ä  -å  À  -Î    Ç    À  Ü  -³    ¬  Å  -j  ¾  -R  Í  -¨  Ê  -   Ä  -”  À  -}    v    &  Å  -,   Ã  -                     V  À  ™  ¸  š  °  Ô  ¨  [     ]  ˜  ^  �  ‹  €  ™  x  ¦  p  Ô  h  €  `  �  X  ‚  P  —  @  ™  8  ¥  0  Ô  (  }     ~        –     ™  ø  ¤  ð  Ô  è  z  à  {  Ø  |  Ð  •  À  ™  ¸  §  °  Ô  ¨  ƒ     „  ˜  …  �  ˜  €  ™  x     p  Ô  h  n  `  o  X  p  P  ‘  @  ™  8  £  0  Ô  (  w     x    y    ”     ™  ø  ¡  ð  Ô  è  q  à  r  Ø  s  Ð  ’  À  ™  ¸  �  °  Ô  ¨  e     f  ˜  g  �  Ž  €  ™  x  ›  p  Ô  h  _  `  `  X  a  P  Œ  @  ™  8  œ  0  Ô  (  b     c    d    �     ™  ø   Ÿ  ð   Ô  è   k  à   l  Ø   m  Ð   �  À   ™  ¸   ž  °   Ô      h  ˜   i  �   j  ˆ   �  x   Ø  p   ˆ  h   ‰  `   ™  P   ™  H   ¢  @   Ô  0   ¨  (   Ó      t     u     v     “  Ø    Ð  Ù  À    ¸    °  Ù       €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø    ð  Ù  à    Ø    Ð  Ù  À    ¸    °  Ù       ˜    �  Ù  €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø    ð  Ù  à    Ø    Ð  Ù  À    ¸    °  Ù       ˜    �  Ù  €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø    ð  Ù  à    Ø    Ð  Ù  À    ¸    °  Ù       ˜    �  Ù  €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø    ð  Ù  à    Ø    Ð  Ù  À    ¸    °  Ù       ˜    �  Ù  €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø    ð  Ù  à    Ø    Ð  Ù  À         €    x    p  Ù  `    X    P  Ù  @    8    0  Ù             Ù       ø     ð   Ù  à     Ø     Ð   Ù  À     ¸     °   Ù        ˜     �   Ù  €     x     p   Ù  `     X     P   Ù  @     8     0   Ù                Ù           Ù  M S    Üd  4  °     Ç     �    X¢     !    °      ?    Ä£     1    @k      Ž    °p      Î    p¤     ƒ    0ª     %    ”¬     ´    t­     
    Œ­     ¬    P®     N    °¯     î    ä¯     �    ü¯     ë  
  Ðì     ‚  
  ðî     ,    °         €±     ¡    Ü±     U    ô±       
   Î     `
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   Ï     L  
   Ð     ÷    ²     ™    x³     Û    �³     (  
  Ðí     Š    ¨³         µ     »    ,µ     @  
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  €Ô     ¦
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  €Ö     B    à¶     ä    L¸     †    d¸     a  
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   Û     �  
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  àå     ‚
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  �æ     >
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  ðð     ¾    $Â     `    �Ã     ¢    ¨Ã     Ó	  
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C‰ A�D$ÁèA�DÑøL‹WE‹JA�QÁêE�LAÑùD¯ÈAÿÁH‰u ‹FA9ÄD‰É„á  L‰E°H‹WLcrE‰óI�NÿH‰MˆM‰çD‰M¼D‰ÉL‰ãL‰eÐH‰}ÀL‰]ÈL‰u¨E…ö,ëf.„     H‹E ‹@IÿÇD9ø„~  H‹WL‹WE…ö~çH‹BHH‹ I‰ÄM¯çLbL‰âH)ÂI‹BHH‹ I‰ÅM¯ïMjH‰ÖM‰êI)ÂI9ßAžÀE1ÉH‰u�L‰U˜éÆ   C€|ÿ t7L‹wC‹T�üG‹\Š‰Ófffff.„     A‰ÚIcÂA‹†9Ã|òD9ÚuH‹]ÐëGG‹TŠëcD‰Ûffff.„     ‰ØHcÈA‹Ž9Ë|óA9ÂDOÐH‹]Ð„     IcÃE‹†A9ÃE‰†|ðH‹}ÀL‹]È„     HcÂA‹†9ÂE‰†|ñL‹u¨G‰T� ‹M¸H‹u�L‹U˜éX  „     C€< t)I9ßDˆÂŽí   B€< t$C‹ŠC‰D� é(  „     CÇD�     é  L;Mˆ�ÀDÀDˆÂ…¯   B€| „    M…É‰M¸„ÿÿÿB€|ÿ „ÅþÿÿH‹wG‹\ŠüC‹TŠD‰ßf.„     A‰úIcÂ‹<†9Ç|óA9Ót>‰Ófff.„     ‰ßHcÇ‹†9Ã|ôA9úDO×H‹]Ðf„     HcÂ‹†9ÂD‰†|òf�IcÃD‹†A9ÃD‰†|ðH‹}ÀL‹]Èéæþÿÿ1Ò�„ÒuM…ÉtB€|ÿ tC‹DŠüC‰D� ë3 M…ÉtC€|ÿ tC‹D�üC‰D� ëC‰L� H‹GHcÉ‰ˆ�ID  IÿÁM9Ù…¤þÿÿéoýÿÿL‹E°D‹M¼I‰ÜD)ÉC‰L [A\A]A^A_]Ã�UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSI‰úHc‹FI‹R ‰šM‹BA‹@¯Ã�HÁé�DÑøÿÀH‰u°;^A‰Ä„F  H‰UÀI‹RD‹jH‰]ÈH‰ÞI‰÷‰EÔA‰ÄL‰U¸E…íé   I‹RM‹BE…íŽï  H‹BHH‹H‰ÈI¯ÇHBI‹PHH‹I‰ÓM¯ßMXL;}ÈŽa  I‰ÆI)ÎL‰ÛH)Ó1ÒL‰}¨H‰] ff.„     €< tJA€< tsH…Òt^€|ÿ tWL‰×M‹BE‹L“üD‹“D‰É@ ‰ÎHcÞA‹˜9Ù|óE9Ñ…ƒ   I‰úéº   f�AÇ“    HÿÂL9êu é;  ff.„     ‹4“é¨   „     H…Òt!€|ÿ tA‹L“üA‰“HÿÂL9ê…_ÿÿÿéú   E‰$“I‹JIcô‰4±D�fHÿÂL9ê…<ÿÿÿé×   D‰Ñ@ A‰ÏIcßA‹˜9Ù|òD9þAO÷ff.„     IcÊE‹ˆA9ÊA‰4ˆ|ðL‹U¸L‹}¨H‹] @ IcÉE‹ˆA9ÉA‰4ˆ|ðA‰4“HÿÂL9ê…Ðþÿÿënfffff.„     1Éfffff.„     €< t:H…Ét€|ÿ tA‹T‹üA‰‹ë+ E‰$‹I‹RIcô‰4²D�fëfff.„     AÇ‹    HÿÁI9Íu°IÿÇH‹E°D9x…ïýÿÿH‹]ÈH‹UÀ‹EÔA)ÄD‰dš[A\A]A^A_]Ã�UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åSLcM…ÛLcFŽó   E9Ã�å  f�H‹GLcHJ��    H…É„¾   H‹HHH‹	I¯ËHHH‹WN��üÿÿÿD‰ÐÁèÿÀHƒàt.H÷ØH‰Î„     Hc‹š‰HƒÆHÿÀuïIƒúsën€    H‰ÎIƒúr^J�‰ Hc‹‚‰HcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHƒÆ H9Îu©IÿÃM9Ã…ÿÿÿéû   E9Ã�ò   ffffff.„     H‹GLcHJ��    H…É„¾   H‹HHH‹	I¯ËHHH‹WN��üÿÿÿD‰ÐÁèÿÀHƒàt.H÷ØH‰Î„     Hc‹š‰HƒÆHÿÀuïIƒúsën€    H‰ÎIƒúr^J�‰ Hc‹‚‰HcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHcF‹‚‰FHƒÆ H9Îu©IÿÃM9Ã…ÿÿÿ[]Ãf.„     UH‰å]é    fD  UH‰åAWAVAUATS‹FH‰Mˆ‹	‰EÌ9Á�À  LcNI�AÿH‰E€I�YþH‹FH‰E�H‹FHH‹0H‹GH‰E H‹GHH‰ßH‹ H‰u˜H÷ÞH‰u°H‰E¨H÷ØH‰E¸H‰}Ð@ HcÁH‰EÀE…ÉŽM  L‹U˜H‹EÀH‰ÁL¯ÑLU�H‹E°M�IÃL‹e¨L¯áLe H‹E¸M�<E1öff.„     C‹²…ÉŽô  Iƒþ‚z  C‹t³ø…öŽm  C€<4 „b  C€|7ÿ „V  ‰ð@ A‰ÅIcÝ‹š9Ø|ó9ÎtO‰Èffff.„     ‰ÃHcû‹º9ø|ôA9ÝDOëffff.„     HcÁ‹‚9ÁD‰,‚|òH‹}Ðfffff.„     HcÆ‹4‚9ÆD‰,‚|òG‰,²C‹4³…öŽ2  f�L;u€CŠ4�Ö   „ÉtC€<7 u4L‰óHƒËAŠ„ÀtC€<7 u„ÉtA€< u„À„î  A€< „ã  ‰ð�A‰ÀIcÈ‹Š9È|óD9îtND‰éff.„     ‰ÈHcø‹º9ù|ôA9ÀDOÀffff.„     IcÅD‹,‚A9ÅD‰‚|ðH‹}Ðfff.„     HcÆ‹4‚9ÆD‰‚|òé«   ffff.„     A‰ÍC‹4³…ö�!ÿÿÿéL  „É„D  C€<7 „9  ‰ð€    A‰ÀIcÈ‹Š9È|óD9îtND‰éff.„     ‰ÈHcø‹º9ù|ôA9ÀDOÀffff.„     IcÅD‹,‚A9ÅD‰‚|ðH‹}Ðfff.„     HcÆ‹4‚9ÆD‰‚|òG‰²I9þ�Å   C‹t³…öŽ¸   L‰ðHƒÈA€< „¦   C€|7 „š   ‰ð„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Ãfff.„     ‰ØHcø‹º9û|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹}Ðffff.„     HcÆ‹4‚9Æ‰‚|óC‰²IƒÆM9ÎŒýÿÿëE‰èI9þŒ?ÿÿÿ@ IƒÆM9ÎŒóüÿÿH‹EˆH‹MÀ‹ˆ;MÌŒ�üÿÿ[A\A]A^A_]Ã@ UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATS‹D‹F‰ÂÁêÂƒâþ‰Ã)ÓD�D‰ÂÁêDÂƒâþD‰Á)ÑDÁL‹G McùC‰¸�L‰ÈÁèB�DÑøH‹W‹R�ZÁë�TÑú¯ÐÿÂH‰µxÿÿÿD;~�Ø3  L‰EˆH‹GLcXH‰}€H�wH‰uÈHcpHcÁH‰E˜M‰ü‰U”A‰ÒH‰u¨ E…ÛŽw3  H‹M€H‹AH‹IH‹PHH‹I‰ÞM¯ôLpL‰÷H)ßH‰øH)ØH‰E LóH‹AHH‹ I‰ÁM¯ÌLIM‰ÈI)ÀI)ÀI�T$E1íH‰]°H‰}¸L‰EÀH‰UÐ C€<. „%  M…í„|  C€|.ÿ „R  L‰éHƒÉM9üŽ"  L9Ù�  €< „  B€</ …0  L;e˜Žª	  H‹E B€<( „›	  B€|/ÿ …Ý/  Iƒý‚9  B€|/þ „-  H‹E B€|(ÿ …·/  H‹EÈH‹C‹4¨G‹D©ø‰ðD  ‰ÁHcù‹º9ø|ôD9Æt>D‰Àfff.„     ‰ÃHcû‹º9ø|ô9ÙOËffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé«+  fffff.„     H9ò�'  B€<+ „  L‰êHƒÊL9Ú�8  A€< „-  M…í„Š  C€|.ÿ „Ž
  M9üŽ$  €< „K  B€</ H‹UÐ…º.  L;e˜ŽÒ  H‹E B€<( „Ã  B€|/ÿ …•.  Iƒý‚#  B€|/þ „	#  H‹E B€|(ÿ …o.  H‹EÈH‹C‹¨G‹D©ø‰Èffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé30  fffff.„     L‰éHƒÉL9Ù�™  A€< „  M9üŽ¿  €< …›  I�EL9Ø�‡  €< „}  B€</ „É
  L;e˜~H‹E €< …µ
  H‹EÈH‹C‹¨G‹D¨‰Èf.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé3/  L9Ù�õ,  A€< „ê,  M9üŽá,  I�EL9Ø�Ô,  €< „Ê,  L;e˜Ž  H‹E €< „ô  B€</ …§,  H‹E B€<( „p  B€|/ÿ …Œ,  Iƒý‚ä  B€|/þ „Ø  H‹E B€|(ÿ …f,  H‹EÈH‹C‹t¨G‹D©ø‰ð ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé[(  H9ò�  B€|+ÿ „	  L‰êHƒÊM9üŽŒ  L9Ú�ƒ  €< „y  Iƒý‚¶  C€|.þ „ª  B€|/ÿ H‹UÐ„r  B€</ …u+  L;e˜~H‹E B€<( …`+  H‹EÈH‹C‹4¨G‹D©ø‰ðfffff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéK'  fffff.„     L‰éHƒÉM9üŽà   L9Ù�×   €< „Í   B€</ …k  M…í„b  B€|/ÿ „V  L;e˜~H‹E B€<( …A  H‹EÈH‹C‹L¨øG‹¨‰ÈfD  ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé,  fffff.„     L9Ù�Ù   A€< „Î   M9üŽ  I�EL9Ø�  €< „  B€</ „†  L;e˜~H‹E €< …¦  H‹EÈH‹C‹¨G‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#+  M9üŽØ  B€</ …³  M…í„Ä  B€|/ÿ uXé·  M…íH‹UÐ„ª  B€|+ÿ …«(  C€|.ÿ …Ÿ(  é�  M9üŽc  B€</ …_  M…í„O  B€|/ÿ „C  C‹D¨øC‰©IƒÅM9ÝŒøÿÿé+  H9ò}
€< …:  CÇ©    IƒÅM9ÝŒâ÷ÿÿéí*  L9Ú�  A€< „  M9üŽT  I�EL9Ø�G  €< „=  Iƒý‚›	  C€|.þ „�	  B€|/ÿ „é  L;e˜Ž¿  H‹E €< „±  B€</ …  H‹E B€<( H‹UÐ…¡'  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéc)  G‰©H‹EÈH‹ IcÊ‰ˆD�QIƒÅM9ÝŒ¼öÿÿéÇ)  M9üH‹UÐŽú&  B€|/ÿ „ð  IƒýrC€|.þ …Ü&  H‹EÈH‹C‹L¨øG‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéƒ(  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé;"  H‹EÈH‹C‹t¨G‹D©ø‰ðff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé«!  B€</ tC‹¨C‰©IƒÅM9ÝŒÂôÿÿéÍ'  G‰©H‹EÈH‹ IcÊD‰ˆAÿÂIƒÅM9ÝŒ›ôÿÿé¦'  B€</ „­  H‹EÈH‹C‹4¨G‹D©ø‰ðf„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéË   B€|+ÿ „ä   M9üŽŠ  €< „q  Iƒý‚×
  C€|.þ „Ë
  B€|/ÿ „ï  B€</ H‹UÐ…þ#  L;e˜~H‹E B€<( …é#  H‹EÈH‹C‹¨G‹D©ø‰È€    ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“%  M9üŽç  €< …Ô  I�EL9Ø�À  €< „¶  B€</ tL;e˜Ž…  H‹E €< „w  C‹D¨éa  M…ít/B€|/ÿ t'L;e˜Žæ  H‹E €< „Ø  H‹E B€<( „Y  C‹D¨C‰©IƒÅM9ÝŒqòÿÿé|%  M9üH‹UÐŽ¯"  B€|/ÿ „õ  IƒýrC€|.þ …‘"  H‹EÈH‹C‹L¨øG‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé3$  B€</ „ó!  Iƒý‚K  C€|.þ „?  B€|/þ „Ã  L;e˜~H‹E B€|(ÿ …»!  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéc#  B€|/ÿ „ä  L;e˜ŽÚ  H‹E B€<( „Ë  H‹EÈH‹C‹4¨G‹D©ø‰ð€    ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéû  I�EL9Ø�Â  €< „¸  L;e˜ŽŸ  H‹E €< „‘  B€</ H‹UÐ…@   H‹E B€<( „C  B€|/ÿ …%   Iƒý‚é  B€|/þ „Ý  H‹E B€|(ÿ …ÿ  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéÏ!  H‹EÈH‹C‹4¨G‹D©ø‰ð„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Àfff.„     ‰ÇHcß‹š9Ø|ô9ùOÏffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  H‹EÈH‹C‹L¨øG‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³   B€</ t	C‹¨éÄ  G‰©H‹EÈH‹ IcÊD‰ˆAÿÂé‘   B€</ „[  L;e˜ŽU  H‹E €< „G  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÓ  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéC  B€|/þ „´  L;e˜ŽZ  H‹E B€|(ÿ „J  B€</ …Ý  H‹E B€<( …Î  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé»  H‹EÈH‹0C‹L¨øG‹¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé»  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéã  B€</ „£  Iƒý‚k  C€|.þ „_  B€|/þ „“  L;e˜~H‹E B€|(ÿ …k  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéƒ  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéó  I�EL9Ø�£  €< „™  L;e˜Žß  H‹E €< „Ñ  Iƒý‚g  C€|.þ „[  B€|/ÿ „+  B€</ H‹UÐ…^  H‹E B€<( …O  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé  H‹EÈH‹0C‹¨G‹D¨‰È„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óék  B€|/ÿ „d  L;e˜Ž7  H‹E €< „)  H‹E B€<( H‹EÈL‹ „&  H‹EÀB‹L¨C‹t©ø‰È@ ‰ÂHcúA‹¸9ø|ó9ñt>‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÂOÐfffff.„     HcÆA‹4€9ÆA‰€|ñH‹u¨ffff.„     HcÁA‹€9ÁA‰€|ñC‰©é›  H‹EÈH‹C‹t¨G‹D©ø‰ðD  ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  B€</ „T  Iƒý‚  C€|.þ „ÿ  B€|/ÿ …2  B€|/þ H‹UÐ„Ã  L;e˜~H‹E B€|(ÿ …»  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéƒ  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé;  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéc  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÓ  H‹EÈH‹C‹¨G‹D¨‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéC  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨øG‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  L;e˜Ž†  H‹E €< „x  B€|/þ „P  H‹E B€|(ÿ „<  B€</ „  C‹D©øC‰©éÞ  H‹EÈH‹0C‹L¨øG‹D¨‰Èfffff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé  H‹EÈH‹C‹t¨G‹D©ø‰ðff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“  B€</ „õ  B€|/þ „Ë  L;e˜Ž¯  H‹E B€|(ÿ „Ÿ  H‹EÈH‹C‹L¨G‹D©ø‰Èf.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéó  B€</ „u  Iƒý‚Û  C€|.þ „Ï  B€|/ÿ „Ä  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéS  B€|/þ H‹UÐ„`  L;e˜Ž6  H‹E B€|(ÿ „&  B€</ …é  H‹E B€<( …Ú  H‹EÈH‹C‹¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé«  H‹EÈH‹C‹¨G‹D©ø‰È@ ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé  H‹EÈH‹0C‹¨G‹D¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óéK  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óés
  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéã	  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéS	  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÃ  H‹EÈH‹0C‹¨G‹D¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé  H‹EÀB‹L¨øB‹t¨‰Èfffff.„     ‰ÂHcúA‹¸9ø|ó9ñt?‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÂOÐfffff.„     HcÆA‹4€9ÆA‰€|ñ�HcÁA‹€9ÁA‰€|ñC‹t©ø‰Ðf.„     ‰ÁHcùA‹¸9ø|ó9òt>‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÁOÈfffff.„     HcÆA‹4€9ÆA‰€|ñH‹u¨ffff.„     HcÂA‹€9ÂA‰€|ñC‰©H‹]°H‹}¸L‹EÀé¹  H‹EÈH‹0C‹¨G‹D¨‰Èf.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óC‰©é³  H‹EÈH‹C‹L¨G‹D©ø‰È€    ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéC  H‹EÈH‹C‹¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéß  H‹E B€<( H‹UÐ…—  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óég  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé  B€|/þ „ˆ  L;e˜ŽÒ   H‹E B€|(ÿ „Â   H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéw  B€|/þ H‹UÐ„¥  H‹E B€|(ÿ „÷  B€</ uH‹E B€<( „\  fff.„     C‹D©øC‰©IƒÅM9ÝŒšÏÿÿé¥  H‹EÈH‹0C‹¨G‹D¨‰È‰ÂHcú‹¾9ø|ôD9Át#D‰Ç‰øHcØ‹<ž9ß|ô9ÂOÐIcÀD‹†A9À‰†|ñHcÁ‹†9Á‰†|óG‹D©ø‰Ð‰ÁHcù‹¾9ø|ôD9Ât#D‰Ç‰øHcØ‹<ž9ß|ô9ÁOÈIcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀHcÂ‹†9Â‰†|óé¶ûÿÿH‹EÈH‹0C‹¨G‹D¨‰È‰ÂHcú‹¾9ø|ôD9Át#D‰Ç‰øHcØ‹<ž9ß|ô9ÂOÐIcÀD‹†A9À‰†|ñHcÁ‹†9Á‰†|óG‹D©ø‰Ð‰ÁHcù‹¾9ø|ôD9Ât#D‰Ç‰øHcØ‹<ž9ß|ô9ÁOÈIcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀHcÂ‹†9Â‰†|óé
ûÿÿH‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óë`H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óC‰4©H‹u¨H‹UÐIƒÅM9ÝŒbÍÿÿëpH‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óëƒfffff.„     IƒÄH‹…xÿÿÿHc@I9ÄŒhÌÿÿL‹Eˆ‹U”H‹E˜ëHcÁA‰ÒA)ÒE‰€[A\A]A^A_]Ã UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATS‹‹N‰ÆÁîÆƒæþ‰Â)òÂ‰ÈÁèÈƒàþ‰Î)ÆÎ…ÒH‹G‹X‹HŽ8  öÃ…o  öÁ„¦  9ò�
  LcÒLcÆM�JE1ÛD  …ÉŽî   H‹OL‹yH‹IHH‹H‹pH‹@HH‹ H‰ÃI¯ÚHóH‰ÑI¯ÊM�tI¯ÑM�|I¯ÁL�d1ö@ Hc³H…À~WH‹O‹�A€|6ÿ ‰ÁADË‰³A€|7ÿ ‰ÁADËA‰L´üH�NH‹WHcRH9Ñ}PA€<6 ‰ÁADË‰L³A€<7 t2A‰´ë4 Ç³    AÇD´ü    H�FH‹OHcIH9È}ÇD³    AÇ´    HƒÆH‹GHcHH9ÎŒZÿÿÿIƒÂIƒÁM9ÂŒùþÿÿéê  öÃ…×  öÁ„­  9ò�Ð  LcÒLcÆM�JE1Ûffff.„     …ÉŽî   H‹OL‹yH‹IHH‹H‹pH‹@HH‹ H‰ÃI¯ÚHóH‰ÑI¯ÊM�tI¯ÑM�|I¯ÁL�d1ö@ Hc³H…À~WH‹O‹�A€|6ÿ ‰ÁADË‰³A€|7ÿ ‰ÁADËA‰L´üH�NH‹WHcRH9Ñ}PA€<6 ‰ÁADË‰L³A€<7 t2A‰´ë4 Ç³    AÇD´ü    H�FH‹OHcIH9È}ÇD³    AÇ´    HƒÆH‹GHcHH9ÎŒZÿÿÿIƒÂIƒÁM9ÂŒùþÿÿéª  öÁ„M  9ò�™  LcÒHcÖH‰UÐM�JE1Ûf�…ÉŽ]  H‹OH‹QH‹IHL‹1H‹HH‹@HL‹8M�jL‰þI¯òHÎL‰ðI¯ÂL�dM¯ñIÖM¯ùIÏ1Ò@ Hc–H…À~wH‹O‹�A€|ÿ ‰ÁADË‰–H�ZH‹OLcAL9Ã�Œ   A€< ‰ÁADË‰L–H‹OHcII9Í�¬   A€< ‰ÁADËA‰—A€| t~A‰D—é‹   ff.„     Ç–    H�JH‹GHcXH9Ù}>ÇD–    H‹GHc@I9Å}SIÇ—    ëIf„     HcII9Í}7A€< tA‰—ë*Hc@I9Å}!AÇ—    ëAÇD—    fffff.„     HƒÂH‹GHcHH9ÊŒëþÿÿIƒÂIƒÁL;UÐŒ‰þÿÿé
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img.roH‰HH¹s.rows =H‰HH¹imgLabelH‰fÇ@wsH�Wd H�µb ¿)ÿÿÿA¸“  L‰öè    H�}°è    L‹uÈA‹D$;CtwfïÀfE°L�u°¾   L‰÷è    H¹= img.coH‰HH¹s.cols =H‰HH¹imgLabelH‰fÇ@lsH�Öc H�4b ¿)ÿÿÿA¸”  L‰öè    H�}°è    L‹uÈAƒÿ„—   Aƒÿ„�   fïÀfE°L�u°¾&   L‰÷è    H¹ity == 4H‰HH¹nectivitH‰HH¹8 || conH‰HH¹vity == 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€< …¬  fCÇB  IƒÀM9àŒüøÿÿéw-  L9ã�)  A€|  „  M…Û„-  I�@L9à�   A€< „  Iƒø‚¾	  C€|þ „²	  C€|ÿ „  Iƒû‚¼  H‹E°€< „®  C€< …ì)  H‹E°B€<  …Ý)  B·DGC·|Bü‰Áffffff.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰Irîéà+  fG‰4BA·ÆfA‰AE�vIƒÀM9àŒÊ÷ÿÿéE,  M…Û„,)  C€|ÿ „·  IƒørC€|þ …)  B·DGüC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé+  B·GC·|Bü‰Ùfff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéÂ  C€< H‹MÈ…ú  é  B·\GC·|Bü‰Ù€    ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé"  C€< „µ  B·GC·|Bü‰Ù�‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé’  B€|ÿ „ä   M…Û„´&  A€< „   Iƒø‚ö
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  C€|ÿ „Þ  C€< …|&  IƒûrH‹E°B€<  …g&  B·GC·|Bü‰Áf.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé`(  M…Û„ü  A€< …Õ  I�@L9à�º  A€< „¯  C€< tIƒû‚Ã  H‹E°€< „µ  B·DGfC‰BIƒÀM9àŒôÿÿé�(  M…Àt/C€|ÿ t'Iƒû‚Û  H‹M°€< „Í  H‹E°B€<  „„  B·DGfC‰BH‹MÈIƒÀM9àŒ±óÿÿé,(  M…Û„%  C€|ÿ „î  IƒørC€|þ …õ$  B·DGüC·|Bü‰Á€    ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîéð&  C€< „^$  Iƒø‚[  C€|þ „O  C€|þ „  IƒûrH‹E°B€| ÿ …&$  B·GC·|Bü‰Áf„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé &  C€|ÿ „t  Iƒû‚:  H‹E°B€<  „+  B·GC·|Bü‰Ù€    ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé²ýÿÿI�@L9à�Ü"  A€< „Ñ"  Iƒû‚  H‹E°€< „  C€< …®"  H‹E°B€<  „6  C€|ÿ …“"  Iƒø‚@!  C€|þ „4!  H‹E°B€| ÿ …m"  B·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰Irîé…$  C€< t#€    B·GfC‰BIƒÀM9àŒiðÿÿéä$  fG‰4BA·ÆfE‰4AE�vIƒÀM9àŒEðÿÿéÀ$  B·GC·|Bü‰Ú ‰Ð·ÈA·If9Êrñf9û…Ú  H‹UÐé  B·DGüB·|G‰Á�‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé€#  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîéð"  C€< „õ  Iƒû‚  H‹E°€< „ý  B·DGC·|Bü‰Á„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé@"  H‹E°B€<  H‹MÈ„�	  C€|ÿ …š  Iƒø‚W  C€|þ „K  H‹E°B€| ÿ …t  B·\GC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé²ùÿÿC€|þ „t
  Iƒû‚J	  H‹E°B€| ÿ „:	  C€< …¸  H‹E°B€<  …©  B·GC·|Bü‰Ùfff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéâøÿÿC€< „  Iƒø‚	  C€|þ „ÿ  C€|þ „ã  IƒûrH‹E°B€| ÿ …Ö  B·GC·|Bü‰Áf„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰IrîéÐ  B·DGüB·<G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé÷ÿÿB·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé0  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé   B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé  I�@L9à�C  A€< „8  Iƒû‚N  H‹E°€< „@  Iƒø‚&  C€|þ „  C€|ÿ „  C€< …,  H‹E°B€<  …  B·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰Irîé5  ‰úfff.„     ‰Ñ·ñA·qf9òrñf9ÈfGÁH‹UÐfD  ·ÏA·<If9ÏfA‰IrîH‹uÀH‹}¸fD  ·ËA·If9ËfA‰IrîéôÿÿB·GB·|G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéóÿÿC€< „.  Iƒø‚‹  C€|þ „  C€|ÿ …  C€|þ „7  IƒûrH‹E°B€| ÿ …ê  B·GC·|Bü‰Áffff.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰Irîéð  C€|ÿ „´  Iƒû‚  H‹E°€< „ù  H‹E°B€<  „­  B·DGC·|Bü‰Á„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé0  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé   B·\GC·|Bü‰Ùff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéRðÿÿB·GC·|Bü‰Ùfff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéÂïÿÿB·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîéð  B·GC·|Bü‰Ùfff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé¢îÿÿB·GB·|G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰IrîéÐ  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé@  B·DGüB·|G‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé°  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé   B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé�  Iƒû‚¦  H‹E°€< „˜  C€|þ „  H‹E°B€| ÿ „Œ  C€< …Ê  H‹E°B€<  …»  B·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰IrîéÓ  B·DGüB·|G‰Áfffff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéêÿÿB·\GC·|Bü‰Ùff.„     ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéréÿÿB·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé   C€< „5  Iƒø‚‹  C€|þ „  C€|ÿ „#  B·DGC·|Bü‰Áfffff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîéà  C€< „  C€|þ „É  Iƒû‚Ÿ  H‹E°B€| ÿ „�  B·DGC·|Bü‰Áf.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰Irîé0  C€|þ „ä  Iƒû‚*  H‹E°B€| ÿ „  C€< …x  H‹E°B€<  …i  B·GC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰Irîé‚  ‰úL‰ÎfD  A‰ÑA·É·Nf9ÊrðfD9ÈfAGÁI‰ñH‹UÐ·ÏA·<If9ÏfA‰IrîH‹uÀH‹}¸fD  ·ËA·If9ËfA‰IrîébæÿÿB·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé�  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé   B·GB·|G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé2äÿÿB·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé`  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰IrîéÐ
  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé@
  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé°	  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé 	  B·GB·|G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéRàÿÿB·DGüB·|G‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰IrîéBßÿÿB·GB·|G‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øtL‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀf.„     ·ÈA·If9ÈfA‰IrîC·|Bü‰ÙfD  ‰È·ÐA·Qf9Ñrñf9ûtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÐfGÂf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ËA·If9ËfA‰Irîé2ÞÿÿB·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰Irîé`  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øtB‰ùf.„     ‰Ê·òA·qf9ñrñf9ÓfGÚf.„     ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸f�·ÈA·If9ÈfA‰IrîéÐ  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰IrîéP  B·GC·|Bü‰Áfff.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰IrîéÐ  B·DGC·|Bü‰Áff.„     ‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸fD  ·ÈA·If9ÈfA‰IrîéP  C€|þ „¤  Iƒû‚Ð   H‹E°B€| ÿ „À   B·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰Irîé»  C€|þ „Ù  H‹E°B€| ÿ „5  C€< uH‹E°B€<  „¡  f�C·DBüfC‰BIƒÀM9àŒxÎÿÿéó  B·GB·|G‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀ·ÈA·If9ÈfA‰IrîC·|Bü‰Ù‰È·ÐA·Qf9Ñrñf9ût.‰ù‰Ê·òA·qf9ñrñf9ÐfGÂ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ËA·If9ËfA‰IrîéâÙÿÿB·GB·|G‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀ·ÈA·If9ÈfA‰IrîC·|Bü‰Ù‰È·ÐA·Qf9Ñrñf9ût.‰ù‰Ê·òA·qf9ñrñf9ÐfGÂ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ËA·If9ËfA‰IrîéÙÿÿB·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰IrîëjB·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰IrîfC‰BH‹MÈIƒÀM9àŒóËÿÿëqB·DGC·|Bü‰Á‰Ë·ÓA·Qf9Ñrñf9øt.‰ù‰Ê·òA·qf9ñrñf9ÓfGÚ·ÏA·<If9ÏfA‰IrîH‹uÀH‹UÐH‹}¸·ÈA·If9ÈfA‰Irîéyÿÿÿf�IƒÃI9óŒËÿÿA·öf¸ ƒþL‹u ‚³   ‰ñ÷Ñƒáƒþuf¸ º   f…Éu|é”   f¸ é‹   ·ÁH)Æf¸ º   €    A·<QH9úv&A·<yfA‰<QA·|QH9úr#A·<yfA‰|Që@ fA‰QÿÀA·|QH9úsÝfA‰DQÿÀHƒÂH9Öu­f…ÉtA·QH9ÊvA·IfA‰QëfA‰QÿÀL‰�xÿÿÿ·ðL‰÷‰µLÿÿÿè    L‹]˜E‹KA‹[AöÁ…  öÃ„  E…ÉŽ„  H‹E¨H‹HH‹@HH‹I‹sI‹CHH‹ H�|H‰}ÀHÒH‰•PÿÿÿHÿÁH‰M°H�LH‰MÈHÀH‰…XÿÿÿHƒÆE1öffff.„     …ÛŽn  M‰õIƒÍD‰ðƒÈ‰E€E1ä¸   H‰E¸E1ÀL‹} H‰uÐ�B·DFþH…ÀH‹�xÿÿÿ„š   ·AD·ÚH‹E°B€| ÿ „ò  fB‰TFþI‹_I‹GPH‹ I¯ÃHcI9ÈALÈ‰HcLI9ÈAOÈ‰LHcLI9ÎALÎ‰LHcLI9ÎAOÎ‰LÿDM‹�Ð   L‰ØHÁàMI�DéÒ  ffffff.„     fBÇDFþ  H‹EÈfBÇD@þ  I‹_M‹ŸÐ   HcI9ÀALÀHcSI9ÐAOÐHcsI9öALöHcKI9ÎAOÎL‰e�M‰üD‹{M‹M‹SMòHcøI9øALø‰;HcÂI9ÀAOÀ‰CHcöI9õALõ‰sHcÑI9ÕAOÕ‰SL‰}ˆA�OM‰çL‹e�‰KL‰M¨K�I‰MêM‰SM�HH‹M˜HcII9É�¥  HcÏE�xI9ÉALÿHcÈI9ÉAOÇHcÎI9ÎALöHcÊI9ÎH‹MÐfBÇA  H‹MÈfBÇA  AOÖMòHcÏI9ÉALÏ‰H˜I9ÁAOÇL‹} ‰CHcÆI9ÅALÅ‰CHcÂI9ÅAOÅ‰CH‹EˆƒÀ‰CH‹E¨HE¸I‰MêM‰Sé	  f„     fBÇDFþ  I‹_HcI9ÀALÀ‰HcCI9ÀAOÀ‰CHcCI9ÆALÆ‰CHcCI9ÆAOÆ‰CÿCM‹�Ð   MI�AL0H‹EÀB€| ÿ f‰U�tJH‹EÈfB‰T@þI‹GPH‹I¯ËH�HcI9ÐALÐ‰H�tHc|I9øAOøL‰ÙD‰êë9f.„     H‹EÈfBÇD@þ  HcI9ÀALÀ‰H�sHc{I9øAOøH‰Ø1É‹U€‰>HcpI9õALõ‰pHcpI9õAOõ‰pÿ@HÁáHcÂóAo	fInÈfHnÐflÊfÔÈóA	M�PH‹E˜Hc@I9Â�Æ  H‹E°B€<  tbH‹EÐ·}�fB‰<@I‹GPH‹I¯ÓH�HcA�pI9ÊLÎ‰HcLI9ÊNñ‰tHcLI9ÎALÎ‰LH�LHctI9öAOöL‰ÚëMH‹EÐfBÇ@  HcA�HI9ÂLÁ‰HcCI9ÂNÈ‰KHcCI9ÆALÆ‰CH�KHcsI9öAOöH‰Ø1Ò·}�‰1ÿ@HÁâóAofInÂfoÐfI:"ÖfÔÑóAH‹EÀB€<  tuH‹EÈfB‰<@I‹GPH‹ I¯ÃHcA�PI9ÊLÊ‰HcLI9ÊNÑ‰THcLI9ÍALÍ‰LHcLI9ÍAOÍ‰LÿDIÁãóCofI:"ÅfÔÁóCëcH‹EÈfBÇ@  HcA�HI9ÂLÁ‰HcCI9ÂNÈ‰KHcCI9ÅALÅ‰CHcCI9ÅAOÅ‰CÿCóAo	fI:"ÅfÔÁóA„     IƒÀH‹E˜HcXHƒE¸IƒÄI9ØH‹uÐŒ¾úÿÿD‹HIƒÆIcÁH‹•XÿÿÿHÖH‹�PÿÿÿHM°HMÀHUÈI9ÆŒ]úÿÿé�  öÃ„u  E…ÉŽo  H‹M¨H‹AH‹IHH‹9M‹CI‹sHH‹6H�8H‰MˆHÿH‰½XÿÿÿL�xI�0H‰E¨HöH‰µ@ÿÿÿI�p1ÿfffff.„     …ÛŽc  H‰øHƒÈH‰EÈ¸   H‰EÐ¸   H‰E°E1íH‰u¸H‰}ÀL‰}€fff.„     B·DnþH…À„¡   H‹�xÿÿÿ·AD·óC€|/ÿ „  fB‰\nþH‹U L‹BH‹BPH‹ I¯ÆIc I9ÍALÍA‰ IcL I9ÍAOÍA‰L IcL H9ÏLÏA‰L IcL H9ÏOÏA‰L AÿD L‹ŠÐ   L‰ðHÁàM,I�Déö  fff.„     fBÇDnþ  L‹E I‹XHcI9ÅALÅ‰HcKI9ÍAOÍ‰KLcKL9ÏDLÏD‰KHcsH9÷O÷‰sI‰þ‹SH‰U��R‰SI‹¸Ð   L‹K�T H‰L‹gMôL‰gM‰ßM�]McGM9Ã�Ž  H‹U¸fBÇj  HcÐI9ÓALÃ‰HcÑI9ÓAOË‰KIcÑI9ÖELÎD‰KHcÖI9ÖAOö‰sL‹E�A�P‰SH‹UÐL‰•PÿÿÿJ�H‰MôL‰gIcWH9UÈL‹}€M‰Â�Q  HcÐI9ÕALÅHcÑI9ÕAOÍIcÑL‹EÈI9ÐELÈHcÖI9ÐH‹U¨BÇj    AOðMÄH˜I9ÃALÃ‰HcÁI9ÃAOÃ‰CIcÁI9ÀALÀ‰CHcÆI9ÀAOÀ‰C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  C€|ÿ „^  C€< …o%  IƒûrH‹E¨B€<  …Z%  H‹EÈB‹€C‹|‡ø‰Áff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé'  M…Û„ñ  A€< …È  I�@L9à�¯  A€< „¤  C€< tIƒû‚s  H‹E¨€< „e  H‹EÈB‹D€C‰‡IƒÀM9àŒ'  é.  M…Àt/C€|ÿ t'Iƒû‚É  H‹M¨€< „»  H‹E¨B€<  „2  H‹EÈB‹D€C‰‡H‹MÀIƒÀM9àŒÀ&  é«-  M…Û„$  C€|ÿ „Ú  IƒørC€|þ …ä#  H‹EÈB‹D€øC‹|‡ø‰Á@ ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé‘%  C€< „Q#  Iƒø‚K  C€|þ „?  C€|þ „Ã  IƒûrH‹E¨B€| ÿ …#  H‹EÈB‹€C‹|‡ø‰Áf.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéÁ$  C€|ÿ „T  Iƒû‚*  H‹E¨B€<  „  H‹EÈB‹€C‹|‡ø‰Ù„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé·ýÿÿI�@L9à�Ï!  A€< „Ä!  Iƒû‚Î  H‹E¨€< „À  C€< …¡!  H‹E¨B€<  „f  C€|ÿ …†!  Iƒø‚P   C€|þ „D   H‹E¨B€| ÿ …`!  H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñé1#  C€< t#D  H‹EÈB‹€C‰‡IƒÀM9àŒ‡#  ér*  G‰4‡IcÆE‰4�AÿÆIƒÀM9àŒg#  éR*  H‹EÈB‹€C‹|‡ø‰Ú ‰ÐHcÈA‹‰9Ê|ó9û…¿  H‹UÐéñ  H‹MÈB‹D�øB‹|�‰Áf�‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé1"  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé¡!  C€< „µ  Iƒû‚ë  H‹E¨€< „Ý  H‹EÈB‹D€C‹|‡ø‰Áf„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéñ   H‹E¨B€<  H‹MÀ„M	  C€|ÿ …�  Iƒø‚÷  C€|þ „ë  H‹E¨B€| ÿ …w  H‹EÈB‹\€C‹|‡ø‰Ù€    ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéÇùÿÿC€|þ „4
  Iƒû‚
	  H‹E¨B€| ÿ „ú  C€< …»  H‹E¨B€<  …¬  H‹EÈB‹€C‹|‡ø‰Ùffff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé÷øÿÿC€< „  Iƒø‚Ë  C€|þ „¿  C€|þ „c  IƒûrH‹E¨B€| ÿ …Ù  H‹EÈB‹€C‹|‡ø‰Áf.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé�  H‹MÈB‹D�øB‹<�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé'÷ÿÿH‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéñ  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéa  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéÑ  I�@L9à�#  A€< „  Iƒû‚þ  H‹E¨€< „ð  Iƒø‚¦  C€|þ „š  C€|ÿ „  C€< …?  H‹E¨B€<  …0  H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñé  ‰úf.„     ‰ÑHcñA‹±9ò|ó9ÈOÁH‹UÐf.„     HcÏA‹<‰9ÏA‰‰|ñH‹u°H‹}¸f„     HcËA‹‰9ËA‰‰|ñéGôÿÿH‹MÈB‹�B‹|�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéGóÿÿC€< „a  Iƒø‚{  C€|þ „o  C€|ÿ …?  C€|þ „—  IƒûrH‹E¨B€| ÿ …  H‹EÈB‹€C‹|‡ø‰Áfffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéá  C€|ÿ „”  Iƒû‚ü  H‹E¨€< „î  H‹E¨B€<  „M  H‹EÈB‹D€C‹|‡ø‰Áf„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé!  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé‘  H‹EÈB‹\€C‹|‡ø‰Ùfff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé§ðÿÿH‹EÈB‹€C‹|‡ø‰Ùffff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéðÿÿH‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéá  H‹EÈB‹€C‹|‡ø‰Ùffff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé÷îÿÿH‹MÈB‹�B‹|�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéÁ  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé1  H‹MÈB‹D�øB‹|�‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé¡  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé�  Iƒû‚†  H‹E¨€< „x  C€|þ „Œ  H‹E¨B€| ÿ „  C€< …  H‹E¨B€<  …þ  H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéÏ  H‹MÈB‹D�øB‹|�‰Áf.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéwêÿÿH‹EÈB‹\€C‹|‡ø‰Ùfff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéçéÿÿH‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé±  C€< „  Iƒø‚k  C€|þ „_  C€|ÿ „“  H‹EÈB‹D€C‹|‡ø‰Áffffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéñ  C€< „Õ  C€|þ „y  Iƒû‚o  H‹E¨B€| ÿ „_  H‹EÈB‹D€C‹|‡ø‰Áff.„     ‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéQ  C€|þ „Ä  Iƒû‚
  H‹E¨B€| ÿ „ú  C€< …ë  H‹E¨B€<  …Ü  H‹EÈB‹€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñé®  D‰ÊH‹u�f�‰×HcÏ‹Ž9Ê|ô9øOÇH‹UÐff.„     IcÉD‹ŽA9É‰Ž|ñH‹u°H‹}¸L‹M�D  HcËA‹‰9ËA‰‰|ñé÷æÿÿH‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéÁ  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé1  H‹MÈB‹�B‹|�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñé×äÿÿH‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé¡
  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé
  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé�	  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéñ  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéa  H‹MÈB‹�B‹|�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéáÿÿH‹MÈB‹D�øB‹|�‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéàÿÿH‹MÈB‹�B‹|�‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt?‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñ�HcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ùf.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéßÿÿH‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéÑ  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéA  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéÑ  H‹EÈB‹€C‹|‡ø‰Áffff.„     ‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéa  H‹EÈB‹D€C‹|‡ø‰Áfff.„     ‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñéñ  C€|þ „x  Iƒû‚Á   H‹E¨B€| ÿ „±   H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñég  C€|þ „›  H‹E¨B€| ÿ „ì  C€< uH‹E¨B€<  „K  C‹D‡øC‰‡IƒÀM9àŒš  é…	  H‹MÈB‹�B‹|�‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñHcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ù‰ÈHcÐA‹‘9Ñ|ó9ût#‰ù‰ÊHcòA‹±9ñ|ó9ÐOÂHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcËA‹‰9ËA‰‰|ñéÛÿÿH‹MÈB‹�B‹|�‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñHcÈA‹‰9ÈA‰‰|ñC‹|‡ø‰Ù‰ÈHcÐA‹‘9Ñ|ó9ût#‰ù‰ÊHcòA‹±9ñ|ó9ÐOÂHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcËA‹‰9ËA‰‰|ñéfÚÿÿH‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñë_H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñC‰‡H‹MÀIƒÀM9à|jéU  H‹EÈB‹D€C‹|‡ø‰Á‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñë‰@ C€|  „Ä   M…À„;  C€|ÿ „  L‰ÀHƒÈM…Û„³  L9à�ª  A€< „Ÿ  C€< … ýÿÿIƒû‚zÕÿÿH‹E¨B€<  „kÕÿÿC€|ÿ …ÛüÿÿIƒø‚ÜÿÿC€|þ „ÜÿÿH‹E¨B€| ÿ …µüÿÿH‹EÈB‹€L‰ÏG‹L‡ø‰Ú ‰ÐHcÈ‹�9Ê|ôD9Ë…ñÿÿH‹UÐéEñÿÿf�H9Ñ�  B€< „  L‰ÃHƒËL9ã�Z  A€|  „N  M…À„{×ÿÿC€|ÿ „ÖÿÿM…Û„2üÿÿA€< „KÚÿÿC€< …üÿÿIƒû‚ÆàÿÿH‹E¨B€<  „·àÿÿC€|ÿ …÷ûÿÿIƒø‚ÑðÿÿC€|þ „ÅðÿÿH‹E¨B€| ÿ …ÑûÿÿH‹EÈB‹€C‹|‡ø‰Áf�‰ËHcÓA‹‘9Ñ|ó9øt#‰ù‰ÊHcòA‹±9ñ|ó9ÓOÚHcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸HcÈA‹‰9ÈA‰‰|ñé¡ýÿÿfff.„     L‰ÀHƒÈL9à�Ì  A€|  „±  M…Û„iÚÿÿA€< …@ÚÿÿI�HL9á�7ÔÿÿA€<
 „,ÔÿÿC€< „ßÖÿÿIƒûrH‹M¨€< …ËÖÿÿH‹MÈB‹�B‹|�‰Áf.„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñé¡üÿÿL9à�cúÿÿA€|  „WúÿÿM…Ût3I�HL9á}*A€<
 t#Iƒû‚`ÓÿÿH‹M¨€< „RÓÿÿC€< „cÛÿÿC‹D‡øéðÕÿÿH9Ñ�  B€|ÿ „   L‰ÃHƒËM…Û„¨ÐÿÿL9ã�ŸÐÿÿA€< „”ÐÿÿIƒø‚†ÓÿÿC€|þ „zÓÿÿC€|ÿ „ÎÛÿÿC€< …¯ùÿÿIƒûrH‹E¨B€<  …šùÿÿH‹EÈB‹€C‹|‡ø‰Ùff.„     ‰ÈHcÐA‹‘9Ñ|ó9ût>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÐOÂfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcËA‹‰9ËA‰‰|ñéçÔÿÿfff.„     L‰ÀHƒÈM…Û„à   L9à�×   A€< „Ì   C€< …á×ÿÿM…À„Ø×ÿÿC€|ÿ „Ì×ÿÿIƒûrH‹E¨B€<  …·×ÿÿH‹MÈB‹D�øB‹<�‰Á„     ‰ËHcÓA‹‘9Ñ|ó9øt>‰ùffff.„     ‰ÊHcòA‹±9ñ|ó9ÓOÚfffff.„     HcÏA‹<‰9ÏA‰‰|ñH‹UÐH‹u°H‹}¸D  HcÈA‹‰9ÈA‰‰|ñéQúÿÿfff.„     L9à�Û   A€|  „Ï   M…Û„  I�HL9á�	  A€<
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H‹@H‰BI�}pH9ßu&éX  H�½pÿÿÿºÿÿÿÿL‰þè    I�}pH9ß„7  I‹…¨   H…Àt¹ÿÿÿÿðÁHƒùuè    IÇ…¨       IÇ…˜       IÇ…�       IÇ…ˆ       IÇ…€       Aƒ}t ~*I‹…°   1Éfffff.„     Çˆ    HÿÁIcUtH9Ñ|ífo…pÿÿÿóAEp(M€A�€   (M�A��   (M A�    I‹½¸   I��À   H9ß„”   è    I�ExI‰�¸   I‰…°   ‹�tÿÿÿH‰ßH�…tÿÿÿƒùzH‹M¸H‹H‰H‹IH‰Oé€   Ç…tÿÿÿ    H�½pÿÿÿè    I�}pH9ß…ÉþÿÿH‹E¨H…À„˜   ¹ÿÿÿÿðÁHƒù……   H�½pÿÿÿè    ëwf:ÁH�…tÿÿÿƒù~†H��xÿÿÿfoE°óA…°   L‰e¸H‰M°Ç…pÿÿÿ  ÿBÇ@8    HÇ@0    HÇ@(    HÇ@     HÇ@    HÇ@    HÇ@    HÇ     HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~ H‹E°1É@ Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸L9çtè    E…öŽ¶   M‹EI‹EPH‹ D‰öH�Vÿ‰ñƒáHƒús1ÿH…Éujé�   H)ÎL�…    1ÿfoU’  L‰Ãf�óÇC    H�óÇD    óÇD    H�óÇD    HƒÇLËH9þuºH…Ét(H¯øI�T8H÷Ùfoñ‘  �óBðÇ    HÂHÿÁuíIcöfïÀf…pÿÿÿI‹…Ð   I‹�Ø   H)ÁHÁùH9ñsI�ÅÐ   H)ÎH�•pÿÿÿL‰ïè    ëvHÁæHðI‰…Ø   HƒÄx[A\A]A^A_]ÃH‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~*H‹E°1Éfffff.„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸L9ç„•   è    é‹   H‰Çè    H‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~+H‹E°1Éffffff.„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    H‰ßè    H‰Çè    H‰Çè    H‰Çè    „     UH‰åAWAVAUATSPH‰ÓI‰÷I‰þM‹nI‹~H‰øL)èHÁøL9øƒ    I‹I)ÕIÁýK�D= H‰ÁHÁé<…Æ  H¹ÿÿÿÿÿÿÿH)×H‰úHÁúH¾þÿÿÿÿÿÿH9ò‡"  HÁÿH9ÇHBøH…ÿ„~  H9Ï†  ¿   è    H‰ÃH�5ý‘  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    I�GÿL‰ùHƒát4H÷Ùfffff.„     H‹H‹sI‰uI‰U M‹nIƒÅM‰nIÿÏHÿÁuÝHƒø‚Ä   H‹H‹KI‰MI‰E I‹FH�HI‰NH‹H‹SH‰PH‰HI‹FH�HI‰NH‹H‹SH‰PH‰HI‹FH�HI‰NH‹H‹SH‰PH‰HM‹nIƒÅM‰nIƒÇüuŽéJ  H‰ÏH‰øH‰EÐHÁçè    IÁåIÅM�GÿL‰ùHƒá„.  H÷ÙM‰ìH‹}Ð@ H‹H‹sI‰t$I‰$IƒÄIÿÏHÿÁuäHÁçIƒø‚›   fD  H‹H‹KI‰L$I‰$H‹H‹KI‰L$I‰T$H‹H‹KI‰L$(I‰T$ H‹H‹KI‰L$8I‰T$0H‹H‹KI‰L$HI‰T$@H‹H‹KI‰L$XI‰T$PH‹H‹KI‰T$`I‰L$hH‹H‹KI‰T$pI‰L$xIƒì€IƒÇø…kÿÿÿHøI‹I‹VH)ÚI)ÕH…Ò~L‰ïH‰ÞI‰Çè    L‰øM‰.M‰fI‰FH…ÛtH‰ßHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃM‰ìH‹}ÐHÁçIƒøƒûþÿÿëŽ1ÀH‰EÐ1Àé–þÿÿL‰÷è    I‰ÆH‰ßè    L‰÷è    �UH‰å]é    fD  UH‰åAWAVAUATS‹OH‰U¨‹‰MÔ9È�=  HcWA‰ÕH‹OH‰M¸H‹OHH‹	H‰MÀH÷ÙH‰MÈH‰U°L�bÿfD  Lcøƒ}° Žð  L‹]ÀM¯ßL]¸H‹EÈM�E1Àfff.„     G‹ƒE…ÉŽ  M…À„*  C‹\‚ü…ÛŽ  ‰ßff.„     ‰ùHcÁ‹<†9Ç|ôD9Ët?D‰Ïfff.„     ‰øLcðB‹<¶D9÷|ò9ÁOÈffff.„     IcÁD‹†A9Á‰†|ñ�HcÃ‹†9Ã‰†|óC‰ƒM9à�²   C‹\‚…ÛŽ¥   ‰Ø€    A‰ÁIcù‹¾9ø|ó9Ët?‰Ïffff.„     ‰øHcÐ‹<–9×|ôA9ÁDOÈffff.„     HcÁ‹†9ÁD‰†|òf�HcÃ‹†9ÃD‰†|òG‰ƒC‹‚…É=fD  IÿÀM9è…Ôþÿÿéœ   ffffff.„     D‰ÉM9àŒNÿÿÿA‰ÉC‹‚…É~É‰È€    ‰ÃHcÓ‹–9Ð|ôD9Ét?D‰Ïfff.„     ‰øHcÐ‹<–9×|ô9ÃOØffffff.„     IcÁD‹†A9Á‰†|ñ�HcÁ‹†9Á‰†|óC‰ƒIÿÀM9è…3þÿÿH‹E¨B‹¸;EÔŒòýÿÿ[A\A]A^A_]Ã€    UH‰å]é    fD  UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSLc&‹FL‹G C‰ A�D$ÁèA�DÑøL‹WE‹JA�QÁêE�LAÑùD¯ÈAÿÁH‰u ‹FA9ÄD‰É„á  L‰E°H‹WLcrE‰óI�NÿH‰MˆM‰çD‰M¼D‰ÉL‰ãL‰eÐH‰}ÀL‰]ÈL‰u¨E…ö,ëf.„     H‹E ‹@IÿÇD9ø„~  H‹WL‹WE…ö~çH‹BHH‹ I‰ÄM¯çLbL‰âH)ÂI‹BHH‹ I‰ÅM¯ïMjH‰ÖM‰êI)ÂI9ßAžÀE1ÉH‰u�L‰U˜éÆ   C€|ÿ t7L‹wC‹T�üG‹\Š‰Ófffff.„     A‰ÚIcÂA‹†9Ã|òD9ÚuH‹]ÐëGG‹TŠëcD‰Ûffff.„     ‰ØHcÈA‹Ž9Ë|óA9ÂDOÐH‹]Ð„     IcÃE‹†A9ÃE‰†|ðH‹}ÀL‹]È„     HcÂA‹†9ÂE‰†|ñL‹u¨G‰T� ‹M¸H‹u�L‹U˜éX  „     C€< t)I9ßDˆÂŽí   B€< t$C‹ŠC‰D� é(  „     CÇD�     é  L;Mˆ�ÀDÀDˆÂ…¯   B€| „    M…É‰M¸„ÿÿÿB€|ÿ „ÅþÿÿH‹wG‹\ŠüC‹TŠD‰ßf.„     A‰úIcÂ‹<†9Ç|óA9Ót>‰Ófff.„     ‰ßHcÇ‹†9Ã|ôA9úDO×H‹]Ðf„     HcÂ‹†9ÂD‰†|òf�IcÃD‹†A9ÃD‰†|ðH‹}ÀL‹]Èéæþÿÿ1Ò�„ÒuM…ÉtB€|ÿ tC‹DŠüC‰D� ë3 M…ÉtC€|ÿ tC‹D�üC‰D� ëC‰L� H‹GHcÉ‰ˆ�ID  IÿÁM9Ù…¤þÿÿéoýÿÿL‹E°D‹M¼I‰ÜD)ÉC‰L [A\A]A^A_]Ã�UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSI‰úHc‹FI‹R ‰šM‹BA‹@¯Ã�HÁé�DÑøÿÀH‰u°;^A‰Ä„F  H‰UÀI‹RD‹jH‰]ÈH‰ÞI‰÷‰EÔA‰ÄL‰U¸E…íé   I‹RM‹BE…íŽï  H‹BHH‹H‰ÈI¯ÇHBI‹PHH‹I‰ÓM¯ßMXL;}ÈŽa  I‰ÆI)ÎL‰ÛH)Ó1ÒL‰}¨H‰] ff.„     €< tJA€< tsH…Òt^€|ÿ tWL‰×M‹BE‹L“üD‹“D‰É@ ‰ÎHcÞA‹˜9Ù|óE9Ñ…ƒ   I‰úéº   f�AÇ“    HÿÂL9êu é;  ff.„     ‹4“é¨   „     H…Òt!€|ÿ tA‹L“üA‰“HÿÂL9ê…_ÿÿÿéú   E‰$“I‹JIcô‰4±D�fHÿÂL9ê…<ÿÿÿé×   D‰Ñ@ A‰ÏIcßA‹˜9Ù|òD9þAO÷ff.„     IcÊE‹ˆA9ÊA‰4ˆ|ðL‹U¸L‹}¨H‹] @ IcÉE‹ˆA9ÉA‰4ˆ|ðA‰4“HÿÂL9ê…Ðþÿÿënfffff.„     1Éfffff.„     €< t:H…Ét€|ÿ tA‹T‹üA‰‹ë+ E‰$‹I‹RIcô‰4²D�fëfff.„     AÇ‹    HÿÁI9Íu°IÿÇH‹E°D9x…ïýÿÿH‹]ÈH‹UÀ‹EÔA)ÄD‰dš[A\A]A^A_]Ã�UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSPI‰þLc.M…íD‹fMcüŽ  IiÝð   I‹~ HßI‹F(‹0è    I‹F D‰¤è   E9å�Í  L�Df„     I‹FHcHHÁáH…É„©   H‹PHM‹NI‹0I‹x8L‹M‹˜¸   L‹"M¯åL`1ÿD  Ic¼Ic�A‰¼L‰ÒH¯ÐHcH9ßLß‰Hc\H9ßOß‰\Hc\I9ÝALÝ‰\Hc\I9ÝAOÝ‰\ÿDHÁàóAofInÍfHn×flÑfÔÐóAHÿÇHƒÁüu‚IÿÅM9ý…6ÿÿÿéð   I‹FD‰ è   E9å�Ü   ffff.„     I‹vLcVIÁâM…Ò„®   H‹VHM‹FL‹
M¯ÍLN1öfD  Ic<±Ic<¸A‰<±I‹^H‹KH‹SPH‹H¯×HcH9ÆLÆ‰HcDH9ÆOÆ‰DHcDI9ÅALÅ‰DHcDI9ÅAOÅ‰DÿDH‹ƒÐ   HÁçóo8fInÍfHnÖflÑfÔÐó8HÿÆIƒÂü…mÿÿÿIÿÅM9ý…1ÿÿÿHƒÄ[A\A]A^A_]Ãf�UH‰åAWAVAUATSHƒìxA‰öI‰üH‹    H‹ H‰EÐÇ…`ÿÿÿ  ÿBL�­hÿÿÿÇEœ    HÇE”    HÇEŒ    HÇE„    HÇ…|ÿÿÿ    HÇ…tÿÿÿ    HÇ…lÿÿÿ    HÇ…dÿÿÿ    L‰m H�]°H‰]¨fïÀfE°D‰uÈÇEÌ   L�½`ÿÿÿH�UÈ¾   ¹   L‰ÿè    I�|$L9ÿ„Ö   I‰ßI‹D$@H…Àt¹ÿÿÿÿðÁHƒùuè    IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~"I‹D$H1É€    Çˆ    HÿÁIcT$H9Ñ|ìfo…`ÿÿÿóAD$(�pÿÿÿAL$(M€AL$((M�AL$8I‹|$PI�\$XH9ßtPè    I�D$I‰\$PI‰D$H‹�dÿÿÿH‰ßë7H‹E˜H…À„©   ¹ÿÿÿÿðÁHƒù…–   H�½`ÿÿÿè    é…   f:ÁH�…dÿÿÿƒùL‰ûH‹M¨H‹H‰H‹IH‰OëfoE óAD$HH‰]¨L‰m Ç…`ÿÿÿ  ÿBÇ@8    HÇ@0    HÇ@(    HÇ@     HÇ@    HÇ@    HÇ@    HÇ     HÇE˜    fïÀfE€f…pÿÿÿƒ½dÿÿÿ ~H‹E 1ÉÇˆ    HÿÁHc•dÿÿÿH9Ñ|êH‹}¨H9ßtè    E…öŽ¶   M‹D$I‹D$PH‹ D‰öH�Vÿ‰ñƒáHƒús1ÿH…Éuhé‹   H)ÎL�…    1ÿfo  L‰ÃóÇC    H�óÇD    óÇD    H�óÇD    HƒÇLËH9þuºH…Ét(H¯øI�T8H÷Ùfo±~  �óBðÇ    HÂHÿÁuíIcöfïÀf…`ÿÿÿI‹„$Ð   I‹Œ$Ø   H)ÁHÁùH9ñsI�ÄÐ   H)ÎH�•`ÿÿÿL‰çè    ëvHÁæHðI‰„$Ø   H‹    H‹ H;EÐuHƒÄx[A\A]A^A_]Ãè    I‰ÆH‹E˜H…Àt¹ÿÿÿÿðÁHƒùuH�½`ÿÿÿè    HÇE˜    fïÀfE€f…pÿÿÿƒ½dÿÿÿ ~H‹E 1É Çˆ    HÿÁHc•dÿÿÿH9Ñ|êH‹}¨L9ÿtè    L‰÷è    H‰Çè    H‰Çè    @ UH‰å]é    fD  UH‰åAWAVAUATS‹FH‰Mˆ‹	‰EÌ9Á�À  LcNI�AÿH‰E€I�YþH‹FH‰E�H‹FHH‹0H‹GH‰E H‹GHH‰ßH‹ H‰u˜H÷ÞH‰u°H‰E¨H÷ØH‰E¸H‰}Ð@ HcÁH‰EÀE…ÉŽM  L‹U˜H‹EÀH‰ÁL¯ÑLU�H‹E°M�IÃL‹e¨L¯áLe H‹E¸M�<E1öff.„     C‹²…ÉŽô  Iƒþ‚z  C‹t³ø…öŽm  C€<4 „b  C€|7ÿ „V  ‰ð@ A‰ÅIcÝ‹š9Ø|ó9ÎtO‰Èffff.„     ‰ÃHcû‹º9ø|ôA9ÝDOëffff.„     HcÁ‹‚9ÁD‰,‚|òH‹}Ðfffff.„     HcÆ‹4‚9ÆD‰,‚|òG‰,²C‹4³…öŽ2  f�L;u€CŠ4�Ö   „ÉtC€<7 u4L‰óHƒËAŠ„ÀtC€<7 u„ÉtA€< u„À„î  A€< „ã  ‰ð�A‰ÀIcÈ‹Š9È|óD9îtND‰éff.„     ‰ÈHcø‹º9ù|ôA9ÀDOÀffff.„     IcÅD‹,‚A9ÅD‰‚|ðH‹}Ðfff.„     HcÆ‹4‚9ÆD‰‚|òé«   ffff.„     A‰ÍC‹4³…ö�!ÿÿÿéL  „É„D  C€<7 „9  ‰ð€    A‰ÀIcÈ‹Š9È|óD9îtND‰éff.„     ‰ÈHcø‹º9ù|ôA9ÀDOÀffff.„     IcÅD‹,‚A9ÅD‰‚|ðH‹}Ðfff.„     HcÆ‹4‚9ÆD‰‚|òG‰²I9þ�Å   C‹t³…öŽ¸   L‰ðHƒÈA€< „¦   C€|7 „š   ‰ð„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Ãfff.„     ‰ØHcø‹º9û|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹}Ðffff.„     HcÆ‹4‚9Æ‰‚|óC‰²IƒÆM9ÎŒýÿÿëE‰èI9þŒ?ÿÿÿ@ IƒÆM9ÎŒóüÿÿH‹EˆH‹MÀ‹ˆ;MÌŒ�üÿÿ[A\A]A^A_]Ã@ UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATS‹D‹F‰ÂÁêÂƒâþ‰Ã)ÓD�D‰ÂÁêDÂƒâþD‰Á)ÑDÁL‹G McùC‰¸�L‰ÈÁèB�DÑøH‹W‹R�ZÁë�TÑú¯ÐÿÂH‰µxÿÿÿD;~�Ø3  L‰EˆH‹GLcXH‰}€H�wH‰uÈHcpHcÁH‰E˜M‰ü‰U”A‰ÒH‰u¨ E…ÛŽw3  H‹M€H‹AH‹IH‹PHH‹I‰ÞM¯ôLpL‰÷H)ßH‰øH)ØH‰E LóH‹AHH‹ I‰ÁM¯ÌLIM‰ÈI)ÀI)ÀI�T$E1íH‰]°H‰}¸L‰EÀH‰UÐ C€<. „%  M…í„|  C€|.ÿ „R  L‰éHƒÉM9üŽ"  L9Ù�  €< „  B€</ …0  L;e˜Žª	  H‹E B€<( „›	  B€|/ÿ …Ý/  Iƒý‚9  B€|/þ „-  H‹E B€|(ÿ …·/  H‹EÈH‹C‹4¨G‹D©ø‰ðD  ‰ÁHcù‹º9ø|ôD9Æt>D‰Àfff.„     ‰ÃHcû‹º9ø|ô9ÙOËffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé«+  fffff.„     H9ò�'  B€<+ „  L‰êHƒÊL9Ú�8  A€< „-  M…í„Š  C€|.ÿ „Ž
  M9üŽ$  €< „K  B€</ H‹UÐ…º.  L;e˜ŽÒ  H‹E B€<( „Ã  B€|/ÿ …•.  Iƒý‚#  B€|/þ „	#  H‹E B€|(ÿ …o.  H‹EÈH‹C‹¨G‹D©ø‰Èffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé30  fffff.„     L‰éHƒÉL9Ù�™  A€< „  M9üŽ¿  €< …›  I�EL9Ø�‡  €< „}  B€</ „É
  L;e˜~H‹E €< …µ
  H‹EÈH‹C‹¨G‹D¨‰Èf.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé3/  L9Ù�õ,  A€< „ê,  M9üŽá,  I�EL9Ø�Ô,  €< „Ê,  L;e˜Ž  H‹E €< „ô  B€</ …§,  H‹E B€<( „p  B€|/ÿ …Œ,  Iƒý‚ä  B€|/þ „Ø  H‹E B€|(ÿ …f,  H‹EÈH‹C‹t¨G‹D©ø‰ð ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé[(  H9ò�  B€|+ÿ „	  L‰êHƒÊM9üŽŒ  L9Ú�ƒ  €< „y  Iƒý‚¶  C€|.þ „ª  B€|/ÿ H‹UÐ„r  B€</ …u+  L;e˜~H‹E B€<( …`+  H‹EÈH‹C‹4¨G‹D©ø‰ðfffff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéK'  fffff.„     L‰éHƒÉM9üŽà   L9Ù�×   €< „Í   B€</ …k  M…í„b  B€|/ÿ „V  L;e˜~H‹E B€<( …A  H‹EÈH‹C‹L¨øG‹¨‰ÈfD  ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé,  fffff.„     L9Ù�Ù   A€< „Î   M9üŽ  I�EL9Ø�  €< „  B€</ „†  L;e˜~H‹E €< …¦  H‹EÈH‹C‹¨G‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#+  M9üŽØ  B€</ …³  M…í„Ä  B€|/ÿ uXé·  M…íH‹UÐ„ª  B€|+ÿ …«(  C€|.ÿ …Ÿ(  é�  M9üŽc  B€</ …_  M…í„O  B€|/ÿ „C  C‹D¨øC‰©IƒÅM9ÝŒøÿÿé+  H9ò}
€< …:  CÇ©    IƒÅM9ÝŒâ÷ÿÿéí*  L9Ú�  A€< „  M9üŽT  I�EL9Ø�G  €< „=  Iƒý‚›	  C€|.þ „�	  B€|/ÿ „é  L;e˜Ž¿  H‹E €< „±  B€</ …  H‹E B€<( H‹UÐ…¡'  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéc)  G‰©H‹EÈH‹ IcÊ‰ˆD�QIƒÅM9ÝŒ¼öÿÿéÇ)  M9üH‹UÐŽú&  B€|/ÿ „ð  IƒýrC€|.þ …Ü&  H‹EÈH‹C‹L¨øG‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéƒ(  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé;"  H‹EÈH‹C‹t¨G‹D©ø‰ðff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé«!  B€</ tC‹¨C‰©IƒÅM9ÝŒÂôÿÿéÍ'  G‰©H‹EÈH‹ IcÊD‰ˆAÿÂIƒÅM9ÝŒ›ôÿÿé¦'  B€</ „­  H‹EÈH‹C‹4¨G‹D©ø‰ðf„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéË   B€|+ÿ „ä   M9üŽŠ  €< „q  Iƒý‚×
  C€|.þ „Ë
  B€|/ÿ „ï  B€</ H‹UÐ…þ#  L;e˜~H‹E B€<( …é#  H‹EÈH‹C‹¨G‹D©ø‰È€    ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“%  M9üŽç  €< …Ô  I�EL9Ø�À  €< „¶  B€</ tL;e˜Ž…  H‹E €< „w  C‹D¨éa  M…ít/B€|/ÿ t'L;e˜Žæ  H‹E €< „Ø  H‹E B€<( „Y  C‹D¨C‰©IƒÅM9ÝŒqòÿÿé|%  M9üH‹UÐŽ¯"  B€|/ÿ „õ  IƒýrC€|.þ …‘"  H‹EÈH‹C‹L¨øG‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé3$  B€</ „ó!  Iƒý‚K  C€|.þ „?  B€|/þ „Ã  L;e˜~H‹E B€|(ÿ …»!  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéc#  B€|/ÿ „ä  L;e˜ŽÚ  H‹E B€<( „Ë  H‹EÈH‹C‹4¨G‹D©ø‰ð€    ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óéû  I�EL9Ø�Â  €< „¸  L;e˜ŽŸ  H‹E €< „‘  B€</ H‹UÐ…@   H‹E B€<( „C  B€|/ÿ …%   Iƒý‚é  B€|/þ „Ý  H‹E B€|(ÿ …ÿ  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéÏ!  H‹EÈH‹C‹4¨G‹D©ø‰ð„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Àfff.„     ‰ÇHcß‹š9Ø|ô9ùOÏffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  H‹EÈH‹C‹L¨øG‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³   B€</ t	C‹¨éÄ  G‰©H‹EÈH‹ IcÊD‰ˆAÿÂé‘   B€</ „[  L;e˜ŽU  H‹E €< „G  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÓ  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéC  B€|/þ „´  L;e˜ŽZ  H‹E B€|(ÿ „J  B€</ …Ý  H‹E B€<( …Î  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé»  H‹EÈH‹0C‹L¨øG‹¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé»  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéã  B€</ „£  Iƒý‚k  C€|.þ „_  B€|/þ „“  L;e˜~H‹E B€|(ÿ …k  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéƒ  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéó  I�EL9Ø�£  €< „™  L;e˜Žß  H‹E €< „Ñ  Iƒý‚g  C€|.þ „[  B€|/ÿ „+  B€</ H‹UÐ…^  H‹E B€<( …O  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé  H‹EÈH‹0C‹¨G‹D¨‰È„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óék  B€|/ÿ „d  L;e˜Ž7  H‹E €< „)  H‹E B€<( H‹EÈL‹ „&  H‹EÀB‹L¨C‹t©ø‰È@ ‰ÂHcúA‹¸9ø|ó9ñt>‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÂOÐfffff.„     HcÆA‹4€9ÆA‰€|ñH‹u¨ffff.„     HcÁA‹€9ÁA‰€|ñC‰©é›  H‹EÈH‹C‹t¨G‹D©ø‰ðD  ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  B€</ „T  Iƒý‚  C€|.þ „ÿ  B€|/ÿ …2  B€|/þ H‹UÐ„Ã  L;e˜~H‹E B€|(ÿ …»  H‹EÈH‹C‹¨G‹D©ø‰Èf„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéƒ  H‹EÈH‹C‹4¨G‹D©ø‰ðfff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé;  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéc  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÓ  H‹EÈH‹C‹¨G‹D¨‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéC  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨øG‹D¨‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  L;e˜Ž†  H‹E €< „x  B€|/þ „P  H‹E B€|(ÿ „<  B€</ „  C‹D©øC‰©éÞ  H‹EÈH‹0C‹L¨øG‹D¨‰Èfffff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé  H‹EÈH‹C‹t¨G‹D©ø‰ðff.„     ‰ÁHcù‹º9ø|ôD9Æt>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÁOÈffffff.„     IcÀD‹‚A9À‰‚|ñH‹]°H‹}¸L‹EÀD  HcÆ‹4‚9Æ‰‚|óé‹  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“  B€</ „õ  B€|/þ „Ë  L;e˜Ž¯  H‹E B€|(ÿ „Ÿ  H‹EÈH‹C‹L¨G‹D©ø‰Èf.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéó  B€</ „u  Iƒý‚Û  C€|.þ „Ï  B€|/ÿ „Ä  H‹EÈH‹C‹L¨G‹D©ø‰Èfffff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéS  B€|/þ H‹UÐ„`  L;e˜Ž6  H‹E B€|(ÿ „&  B€</ …é  H‹E B€<( …Ú  H‹EÈH‹C‹¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé«  H‹EÈH‹C‹¨G‹D©ø‰È@ ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé“  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé  H‹EÈH‹0C‹¨G‹D¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óéK  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óés
  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéã	  H‹EÈH‹C‹¨G‹D©ø‰Èfff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéS	  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óéÃ  H‹EÈH‹0C‹¨G‹D¨‰Èfff.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óé  H‹EÀB‹L¨øB‹t¨‰Èfffff.„     ‰ÂHcúA‹¸9ø|ó9ñt?‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÂOÐfffff.„     HcÆA‹4€9ÆA‰€|ñ�HcÁA‹€9ÁA‰€|ñC‹t©ø‰Ðf.„     ‰ÁHcùA‹¸9ø|ó9òt>‰÷ffff.„     ‰øHcØA‹<˜9ß|ó9ÁOÈfffff.„     HcÆA‹4€9ÆA‰€|ñH‹u¨ffff.„     HcÂA‹€9ÂA‰€|ñC‰©H‹]°H‹}¸L‹EÀé¹  H‹EÈH‹0C‹¨G‹D¨‰Èf.„     ‰ÂHcú‹¾9ø|ôD9Át?D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÂOÐffffff.„     IcÀD‹†A9À‰†|ñ�HcÁ‹†9Á‰†|óG‹D©ø‰Ðfff.„     ‰ÁHcù‹¾9ø|ôD9Ât>D‰Çfff.„     ‰øHcØ‹<ž9ß|ô9ÁOÈffffff.„     IcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀD  HcÂ‹†9Â‰†|óC‰©é³  H‹EÈH‹C‹L¨G‹D©ø‰È€    ‰ÆHcþ‹º9ø|ôD9Át>D‰Çfff.„     ‰øHcØ‹<š9ß|ô9ÆOðffffff.„     IcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀD  HcÁ‹‚9Á‰4‚|óé#  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé³  H‹EÈH‹C‹L¨G‹D©ø‰Èff.„     ‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéC  H‹EÈH‹C‹¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéß  H‹E B€<( H‹UÐ…—  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óég  H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óé  B€|/þ „ˆ  L;e˜ŽÒ   H‹E B€|(ÿ „Â   H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óéw  B€|/þ H‹UÐ„¥  H‹E B€|(ÿ „÷  B€</ uH‹E B€<( „\  fff.„     C‹D©øC‰©IƒÅM9ÝŒšÏÿÿé¥  H‹EÈH‹0C‹¨G‹D¨‰È‰ÂHcú‹¾9ø|ôD9Át#D‰Ç‰øHcØ‹<ž9ß|ô9ÂOÐIcÀD‹†A9À‰†|ñHcÁ‹†9Á‰†|óG‹D©ø‰Ð‰ÁHcù‹¾9ø|ôD9Ât#D‰Ç‰øHcØ‹<ž9ß|ô9ÁOÈIcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀHcÂ‹†9Â‰†|óé¶ûÿÿH‹EÈH‹0C‹¨G‹D¨‰È‰ÂHcú‹¾9ø|ôD9Át#D‰Ç‰øHcØ‹<ž9ß|ô9ÂOÐIcÀD‹†A9À‰†|ñHcÁ‹†9Á‰†|óG‹D©ø‰Ð‰ÁHcù‹¾9ø|ôD9Ât#D‰Ç‰øHcØ‹<ž9ß|ô9ÁOÈIcÀD‹†A9À‰†|ñH‹]°H‹}¸L‹EÀHcÂ‹†9Â‰†|óé
ûÿÿH‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óë`H‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óC‰4©H‹u¨H‹UÐIƒÅM9ÝŒbÍÿÿëpH‹EÈH‹C‹L¨G‹D©ø‰È‰ÆHcþ‹º9ø|ôD9Át#D‰Ç‰øHcØ‹<š9ß|ô9ÆOðIcÀD‹‚A9À‰4‚|ñH‹]°H‹}¸L‹EÀHcÁ‹‚9Á‰4‚|óëƒfffff.„     IƒÄH‹…xÿÿÿHc@I9ÄŒhÌÿÿL‹Eˆ‹U”H‹E˜ëHcÁA‰ÒA)ÒE‰€[A\A]A^A_]Ã UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒìXI‰û‹‹N‰ÂÁêÂƒâþA‰ÄA)ÔAÄ‰ÈÁèÈƒàþA‰ÎA)ÆAÎE…äL‰]¸Ž  McüMiïð   I‹{(LïI‹C0‹0è    L‹]¸I‹C(F‰´(è   I‹söF‹^…{  öÃ„  E9ô�ï3  J�D(H‰EÐIcÆH‰EˆI�O�…ÛŽ™  I‹CH‹XH‹@HH‹ L‹FH‹vHH‹6I�WH‰UÈA�W‰U�H‰òI¯×LÂH‰ÇI¯ÿH�|;H‰}¨H‰×H¯ÁH�DH‰E H‰M˜H¯ñI�D0H‰E°E1äA¾   1ÉH‰}ÀD  Hc�H…ÀŽ“   I‹S‹‚LcÈH‹E¨€|ÿ „Ê  D‰�H‹uÐL‹H‹F8H‹ I¯ÁIc H9ÑLÑA‰ IcT H9ÑOÑA‰T IcT I9×AL×A‰T IcT I9×AO×A‰T AÿD L‹–¸   L‰ÈHÁàII�Dé«   Ç�    H‹E°ÇDˆü    H‹EÐH‹0HcH9ÑLÑHc~H9ùOùHc^I9ßALßLcnM9ïEOïH‹EÐL‹ˆ¸   M‹M‹QMúHcÒH9ÑLÑ‰Hc×H‹}ÀH9ÑOÑ‰VHcÓH‹]ÈH9ÓLÓ‰VIcÅI9ÇMÃ‰FƒFK�I‰IÚM‰QH�QI‹CHc@H9Â�ª  ÇD�    H‹E°Çˆ    HcD�iH9ÂALÅHc^H9ÚAOÝHc~I9ÿALÿLc^M9ßEOßMúH˜H9ÂALÅ‰HcÃH‹]ÈH9ÂAOÅ‰FHcÇH‹}ÀH9ÃLÃ‰FIcÃL‹]¸I9ÇMÃ‰FƒFMðM‰IÚM‰Qé   Ç�    H‹UÐL‹Ic H9ÁLÁA‰ Ic@H9ÁOÁA‰@Ic@I9ÇALÇA‰@Ic@I9ÇAOÇA‰@Aÿ@L‹’¸   I
I�BL8H‹E €|ÿ tJL‰ßH‹E°D‰LˆüH‹EÐH‹@8H‹I¯ÑI�Ic4H9ñLñA‰4I�tIc\H9ÙOÙL‰ÊD‹m�L‹]Èë5L‰ßH‹E°ÇDˆü    Ic H9ÁLÁA‰ I�pIcXH9ÙOÙL‰À1ÒL‹]ÈE‰Ý‰HcpI9óALó‰pHcpI9÷AMó‰pÿ@HÁâIcÅóAofHnÉfHnÐflÊfÔÈóAH�qI‰ûI‹CHc@H9ÆH‹}À�É  H‹E¨€< t`D‰L�H‹EÐH‹@8H‹ I¯ÁM�, Ic �YH9ÖLÓA‰ IcT H9ÖNÚA‰\ IcT I9×AL×A‰T I�T Ic\ I9ßAOßL‰ÈëHÇD�    Ic �QH9ÆLÂA‰ Ic@H9ÆNÐA‰PIc@I9ÇALÇA‰@I�PIcXI9ßAOßM‰Å1À‰AÿEHÁàóAofHnÆfoÐfI:"×fÔÑóAH‹E €< t~H‹E°D‰ˆH‹EÐH‹@8H‹ I¯ÁIc �YH9ÖLÓA‰ IcT H9ÖNÚA‰\ IcT H‹uÈH9ÖLÖA‰T IcT I9×MÖA‰T AÿD IÁáóCo
fH:"ÆfÔÁóC
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2HcrH9ðOð‰rHcrI9òALò‰rHcrI9òAOò‰rÿBH‹‰Ð   óo	fInÒfHnØflÚfÔÙóH‹H‹QHc2H9óLó‰2HcrH9óOó‰rHcrI9ñALñ‰rHcrI9òAMñ‰rÿBH‹‰Ð   óo	fI:"ÁfÔÁóH‹H‹QHc2H9ðLð‰2HcrH9ðOð‰rHcBI9ÁALÁ‰BHcBI9ÂAMÁ‰BÿBH‹�Ð   é@  fff.„     AÇDžü    H‹EÐH‹ H‹HHcH9ÓLÓ‰HcQH9ÓOÓ‰QHcQI9ÒALÒ‰QHcQI9ÒAOÒ‰QÿAH‹€Ð   HHƒÀH‹uÈLL�CA€|  „  E‰<žH‹EÐH‹ H‹HH‹PPH‹I¯×Hc<D�[I9øALû‰<Hc|I9øDNßD‰\Hc|I9úALú‰|Hc|I9úAOú‰|ÿDH‹€Ð   L‰ùHÁáH‹H�TH‰H�TL€|ÿ „ò   E‰|œüH‹EÐH‹ H‹HH‹PPH‹I¯×Hc<H9ûLû‰<Hc|H9ûOû‰|Hc|I9ùALù‰|Hc|I9úAMù‰|ÿDH‹€Ð   L‰ùHÁáHH�T‹E°éÔ   €    AÇž    H‹EÐH‹ H‹HHc�{I9ÐL×‰HcQI9ÐNú‰yHcQI9ÒALÒ‰QHcQI9ÒAOÒ‰QÿAH‹�Ð   H‹H�DH‰HƒÂL€|ÿ …ÿÿÿAÇDœü    H‹EÐH‹ H‹HHcH9ÓLÓ‰HcQH9ÓOÓ‰QHcQI9ÑALÑ‰QHcQI9ÒAMÑ‰QÿAH‹�Ð   HHƒÂD‰ÈL‹]¸H˜H€< „€   E‰<œH‹EÐH‹ H‹HH‹PPH‹I¯×Hc<�sI9øLþ‰<Hc|I9øN÷‰tHctI9ñALñ‰tHctI9òAMñ‰tÿDH‹€Ð   IÁçJ‹8H�LJ‰8J�D8ëg@ AÇœ    H‹EÐH‹ H‹HHc�sI9ÐLÖ‰HcQI9ÐNò‰qHcQI9ÑALÑ‰QHcQI9ÒAMÑ‰QÿAH‹€Ð   H‹H�LH‰HƒÀLHƒÃI‹CLc@L9ÃŒuúÿÿH‹MÀIƒÂHƒÁL;U¨ŒïùÿÿéT  E9ô�K  IcÌIcÖH‰UÀH�q E…ÀŽ  I‹SL‹BH‹RHH‹H‹XH‹@HH‰÷H‹0L�aH‰ðH¯ÁL�tH‰ÐH¯ÁM�l H¯×I�DH‰EÈH‰}°H¯÷L�T31öf�IcD¶üH…ÀŽ’   I‹S‹‚LcÀA€|5ÿ „,  E‰D¶üH‹EÐH‹ H‹XH‹xPH‹?I¯øHc;H9ÖLÖ‰;HcT;H9ÖOÖ‰T;HcT;H9ÑLÑ‰T;HcT;H9ÑOÑ‰T;ÿD;H‹€Ð   L‰ÂHÁâH4H�Dé  €    AÇD¶ü    AÇ¶    I‹S H‹BHc8H9þLþ‰8HcxH9þOþ‰xHcxH9ùLù‰xHcxH9ùOù‰xÿ@H�FH‹’Ð   óo
fHnÆfoÐfH:"ÑfÔÑóI‹S H‹zHcH9ØLØ‰Hc_H9ØOØ‰_Hc_H9ÙLÙ‰_Hc_H9ÙOÙ‰_ÿGH‹’Ð   óofHnÈfoÙfH:"ÙfÔÚóI‹SHcRI9ÔL‰Ú�#  IÇD²ü    L‹MÐM‹I‹xHcH9ÞLÞ‰Hc_H9ÞOÞ‰_Hc_I9ÜALÜ‰_Hc_H9ÙAMÜ‰_ÿGI‹¸Ð   óofI:"ÄfÔÂóM‹I‹xHcH9ØLØ‰Hc_H9ØOØ‰_HcGI9ÄALÄ‰GHcGH9ÁAMÄ‰GÿGI‹€Ð   óo fI:"ÌfÔÈóéa  D  AÇD¶ü    H‹EÐH‹ H‹PHc:H9þLþ‰:HczH9þOþ‰zHczH9ùLù‰zHczH9ùOù‰zÿBH‹€Ð   H0HƒÀHL�^A€|5  „–   E‰¶H‹EÐH‹H‹zH‹ZPH‹I¯ØLcM‰×D�VM9ËELÊD‰HcDI9ÃDNÐD‰TM‰úHcDH9ÁLÁ‰DHcDH9ÁOÁ‰DÿDH‹‚Ð   L‰ÂHÁâH‹<H�|>H‰<H�\ëofffff.„     AÇ¶    H‹EÐH‹ H‹PHc:�^I9ûLû‰:HczI9ûNß‰ZHczH9ùLù‰zHczH9ùOù‰zÿBH‹˜Ð   H‹H�DH‰HƒÃHH‹U¸H‹BHc@I9Ä�ã  H‹EÈ€|0ÿ ttE‰D²üH‹EÐH‹ H‹PH‹xPH‹?I¯øHc:H9ÞLÞ‰:Hc\:H9ÞOÞ‰\:Hc\:I9ÜALÜ‰\:Hc\:H9ÙAMÜ‰\:ÿD:H‹€Ð   L‰ÂHÁâH4H�\ëYAÇD²ü    H‹EÐH‹ H‹PHc:H9þLþ‰:HczH9þOþ‰zHczI9üALü‰zHczH9ùAMü‰zÿBH‹˜Ð   H3HƒÃL#H‹EÈ€<0 „ˆ   E‰²H‹EÐL‹I‹QI‹yPH‹?I¯øHc:�FI9ÛLØ‰:Hc\:I9ÛNÃ‰D:HcD:I9ÄALÄ‰D:HcD:H9ÁAMÄ‰D:ÿD:I‹�Ð   IÁàóBo fInÌfInÓflÑfÔÐóB ënAÇ²    H‹EÐH‹ H‹PHc:�^I9ûLû‰:HczI9ûNß‰ZHczI9üALü‰zHczH9ùAMü‰zÿBH‹€Ð   óo fInÌfInÓflÑfÔÐóH‹U¸HƒÆH‹BLc@L9ÆI‰ÓŒ<úÿÿH‹u°HƒÁHƒÆH;MÀŒÆùÿÿHƒÄX[A\A]A^A_]Ã   ÿ›¿� ¶    è        è      ­     »   ¯   É  S   
   *        €  %   ï   ¥     ç  Î  p   ¥  V  b   �  Ö     ¯   ò        (  k   •  Ê  ^   0  (               ÿ›§‚ ž    š        š   !   ¡   »   	   ™  Ä   q        5  !   G   V  	   ?  _  5        ”  !   )   µ  	   !  ¾  ~        <  !   ƒ   ]  	   {  f  þ        d  !   e   …  	   ]  Ž  ž        ,  	   7  J  	   U  h  	   s  †  	   ‘  ¤  	   µ  ­               ÿ›²�€ ©    ì        ì           É      =  C   _   ‘     ]   ç  %   D        <  A  m     Æ  b   þ  G     U  ‰  k   ö  +  ]   �  ˆ               ÿ›§‚ ž    š        š   !   ¡   »   	   ™  Ä   q        5  !   G   V  	   ?  _  5        ”  !   )   µ  	   !  ¾  ~        <  !   ƒ   ]  	   {  f  þ        d  !   e   …  	   ]  Ž  ž        ,  	   7  J  	   U  h  	   s  †  	   ‘  ¤  	   µ  ­               ÿ›¢€€ @   {   D  ×   ^   <       ÿ›¿� ¶    n        n   !   È	   �   	   À	  ˜   Q        é   !   ª	   
  	   ¢	    q        „  !   Œ	   ¥  	   „	  ®  á       �	  	   š	  ­	  	   ¸	  Ë	  	   Ü	  Ô	               ÿ›¿� ¶    n        n   !   †	   �   	   ~	  ˜   Q        é   !   h	   
  	   `	    q        „  !   J	   ¥  	   B	  ®  Ÿ       M	  	   X	  k	  	   v	  ‰	  	   š	  ’	               ÿ›�‚€€ „    q        q   !   ò   ’   	   ê  ›   T        ï   !   Ô     	   Ì    q        Š  !   ²   «  	   ª  ´  ª        ^     Ê   k  ß        J     È   W         g        t  A        µ  	   À  ×  	   â  õ  	      þ               ÿ›¿� ¶    j        j   !   ˜A   ‹   	   �A  ”   W        ë   !   zA     	   rA    <        Q  !   \A   r  	   TA  {  ä?       _A  	   jA  }A  	   ˆA  ›A  	   ¬A  ¤A               ÿ›¿� ¶    q        q   !   )=   ’      !=  ž   Z        ø   !   =         =  %  C        h  !   ç<   ‰     ß<  •  U;       ê<     ø<  =     =  ,=     @=  8=               ÿ›ó� ê    m        m   !   ·   Ž   	   ¯  —   P        ç   !   ™     	   ‘    D        U  !   {   v  	   s    ¯        .     Ï   C  è        +     Í   @  >        ~  	   ‰  œ  	   §  º  	   Å  Ã                ÿ›¿� ¶    w        w   !   Ú
   ˜   	   Ò
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  æ
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   ˜   	   a
  ¡   S        ô   !   K
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   ²  	   %
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  	   ;
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  u
               ÿ›�‚€€ „    q        q   !   ¯	   ’   	   §	  ›   T        ï   !   ‘	     	   ‰	    q        Š  !   o	   «  	   g	  ´  ±        e     ‡	   u  ê        _     …	   o  ”            Å	     _       r	  	   }	  ”	  	   Ÿ	  ²	  	   ½	  »	               ÿ›¿� ¶    |        |   !   ÆR   �      ¾R  ©   _          !   ¥R   )     �R  5  D        y  !   „R   š     |R  ¦  áP       ‡R     •R  ¨R     ¶R  ÉR     ÝR  ÕR               ÿ›¿� ¶    o        o   !   
P   �   	   P  ™   Y        ò   !   ìO     	   äO    >        Z  !   ÎO   {  	   ÆO  „  MN       ÑO  	   ÜO  ïO  	   úO  P  	   P  P               ÿ›ó� ê    o        o   !   x   �   	   p  ™   U        î   !   Z     	   R    ?        W  !   <   x  	   4  �  ³        4     �   L  …       Ñ     Ž   é  V       ?  	   J  ]  	   h  {  	   †  „                ÿ›˜�    (       (  –   µ     å   P  ø  þ        ö  »   &   ±  �        2  Ò   H    =       A  g   ­  Ð  h   @  8                ÿ›)'    Ÿ        Ÿ         ®   �       ÿ›Ö€€ N    è        è       Þ   Â  â   d  ¤  U       ù  [   \  T                             0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0Eÿÿÿÿÿÿ   €   €ÿÿÿÿÿÿ   €   €the type of labels must be 16u or 32s connectedComponents /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/connectedcomponents.cpp connectedComponentsWithStats L.channels() == 1 && I.channels() == 1 connectedComponents_sub1 connectivity == 8 || connectivity == 4 ccltype == CCL_GRANA || ccltype == CCL_WU || ccltype == CCL_DEFAULT iDepth == 0 || iDepth == 1 unsupported label/image type imgLabels.rows == img.rows operator() imgLabels.cols == img.cols img.rows == imgLabels.rows img.cols == imgLabels.cols connectivity == 8 allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                N2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan8ConnectivityE            N2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan4ConnectivityE            N2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE10SecondScanE        N2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE9FirstScanE       N2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE10SecondScanE     N2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan8ConnectivityE       N2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan4ConnectivityE       N2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE10SecondScanE   N2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE9FirstScanE  N2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE10SecondScanE                                             8  ÑXA        ¬T     P      ½  ÑXA        pU     
                            0
      ˜  ÑXA        œV     Ð      ½  ÑXA        TW            L   A        €X     ð      ä	  ÑXA        ¨X     à       ¢	  ÑXA        lY     �*        ÑXA        0Z     °0      ´A  ÑXA        D[     pr      H=  ÑXA        \     À¯      ã  ÑXA        Ì\     °³      
                      À³      i  ÑX                0¶      
                      @¶      
                      P¶                          p¶      O  ÑX                À¹                          à¹      Ÿ  ÑX                €¼                           ¼                         °¾      
                      À¾      ì  ÑX                °Â      
                      ÀÂ                          àÂ      m4  ÑX                P÷                          p÷      q
  ÑX                ð     ö
  ÑXA        Ä]     ð     …
  ÑXA        ˆ^     €     Ù	  ÑXA        L_     `!     åR  ÑXA        ``     Pt     &P  ÑXA        $a     €Ä     ¤  ÑXA        èa     0Ì     X  ÑXA        àb     �Ô     /  ÑXA        |c     À×     
                      Ð×     i  ÑX                @Ú     
                      PÚ     
                      `Ú                         €Ú     O  ÑX                ÐÝ                         ðÝ     Ÿ  ÑX                �à                         °à     .  ÑX                àâ     l  ÑXA        ¨c     Pç     
                      `ç     ì  ÑX                Pë     
                      `ë                         €ë     m4  ÑX                ð                               ™4  ÑX                       zR x�  $      h‹ýÿÿÿÿÿ        A†C              zPLR x›   �  4   $   0‹ýÿÿÿÿÿ8      »ßÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   8�ýÿÿÿÿÿ½      GàÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ô   À”ýÿÿÿÿÿ        A†C       4   ¼   ¸”ýÿÿÿÿÿ˜      áÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô    ›ýÿÿÿÿÿ½      “áÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,  ¸ŸýÿÿÿÿÿL      ‡âÿÿÿÿÿÿA†CBƒ    4   \  Ø ýÿÿÿÿÿä	      âÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  �ªýÿÿÿÿÿ¢	      ãÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì  ´ýÿÿÿÿÿ      —ãÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ð¹ýÿÿÿÿÿ´A      säÿÿÿÿÿÿA†CMƒŒ�Ž�    4   <  xûýÿÿÿÿÿH=      ÿäÿÿÿÿÿÿA†CMƒŒ�Ž�    4   t  �8þÿÿÿÿÿã      ‹åÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ì  H<þÿÿÿÿÿ
        A†C       ,     0<þÿÿÿÿÿi       A†CIƒŒ�Ž�    $   D  p>þÿÿÿÿÿ
        A†C       $   l  X>þÿÿÿÿÿ
        A†C       $   ”  @>þÿÿÿÿÿ        A†CBƒ    ,   ¼  8>þÿÿÿÿÿO       A†CIƒŒ�Ž�    $   ì  XAþÿÿÿÿÿ        A†CBƒ    ,     PAþÿÿÿÿÿŸ       A†CIƒŒ�Ž�    $   D  ÀCþÿÿÿÿÿ        A†CBƒ    $   l  ¸Cþÿÿÿÿÿ       A†CAƒ    $   ”   Eþÿÿÿÿÿ
        A†C       ,   ¼  ˆEþÿÿÿÿÿì       A†CIƒŒ�Ž�    $   ì  HIþÿÿÿÿÿ
        A†C       $     0Iþÿÿÿÿÿ        A†CBƒ    ,   <  (Iþÿÿÿÿÿm4       A†CIƒŒ�Ž�    $   l  h}þÿÿÿÿÿ        A†CBƒ    ,   ”  `}þÿÿÿÿÿq
       A†CIƒŒ�Ž�    4   „  °‡þÿÿÿÿÿö
      sãÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¼  x’þÿÿÿÿÿ…
      ÿãÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô  ÐœþÿÿÿÿÿÙ	      ‹äÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ,  x¦þÿÿÿÿÿåR      gåÿÿÿÿÿÿA†CPƒŒ�Ž�    4   d  0ùþÿÿÿÿÿ&P      óåÿÿÿÿÿÿA†CMƒŒ�Ž�    4   œ  (Iÿÿÿÿÿÿ¤      æÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ô   PÿÿÿÿÿÿX      ?çÿÿÿÿÿÿA†CMƒŒ�Ž�    4     ÈXÿÿÿÿÿÿ/      £çÿÿÿÿÿÿA†CJƒŒ�Ž�    $   „  À[ÿÿÿÿÿÿ
        A†C       ,   ¬  ¨[ÿÿÿÿÿÿi       A†CIƒŒ�Ž�    $   Ü  è]ÿÿÿÿÿÿ
        A†C       $     Ð]ÿÿÿÿÿÿ
        A†C       $   ,  ¸]ÿÿÿÿÿÿ        A†CBƒ    ,   T  °]ÿÿÿÿÿÿO       A†CIƒŒ�Ž�    $   „  Ð`ÿÿÿÿÿÿ        A†CBƒ    ,   ¬  È`ÿÿÿÿÿÿŸ       A†CIƒŒ�Ž�    $   Ü  8cÿÿÿÿÿÿ        A†CBƒ    ,   	  0cÿÿÿÿÿÿ.       A†CJƒŒ�Ž�    4   ô  0eÿÿÿÿÿÿl      çåÿÿÿÿÿÿA†CMƒŒ�Ž�    $   l	  hiÿÿÿÿÿÿ
        A†C       ,   ”	  Piÿÿÿÿÿÿì       A†CIƒŒ�Ž�    $   Ä	  mÿÿÿÿÿÿ
        A†C       $   ì	  ølÿÿÿÿÿÿ        A†CBƒ    ,   
  ðlÿÿÿÿÿÿm4       A†CIƒŒ�Ž�    $   D
  0¡ÿÿÿÿÿÿ        A†CBƒ    ,   l
  (¡ÿÿÿÿÿÿ™4       A†CMƒŒ�Ž�    t  <  -  …  -ú p  -xë …  -jë p  -Vë p  -Vç p  -Hç j  -@ç j  -8ç k  -0ç x  -áæ r  -ºæ �  -�æ Ž  =ƒæ K  -+æ   Éå   €å x  -ªä r  -dä x  -Éã r  -šã s  -úâ Ž  =éà <  -¨à …  -šà p  -èÝ …  -ÚÝ p  -xÚ …  -jÚ p  -VÚ p  -FÚ p  -Æ× p  -»× k  -³× Š  -¨× |  -m× …  -D× �  -6Ö ‡  -^Õ ‹  -VÕ ~  =OÕ �  =AÕ ƒ  =:Õ }  -2Õ   (Õ ˆ  -„Ô j  -|Ô j  -tÔ j  -lÔ k  -dÔ x  -Ô r  -áÓ j  -ÔÓ x  -yÓ r  -1Ó K  -ÛÒ   wÒ   0Ò x  -jÑ r  -1Ñ t  -ÝÐ x  -'Ð r  -úÏ z  -aÏ y  -UÏ {  -$Ï x  -KÎ r  -êÍ x  -YÍ r  -%Í t  -Í z  -€Ì y  -tÌ {  - Ì k  -Ì p  -
Ì j  - Ì v  -ôË j  -ìË j  -âË v  -ÖË j  -ÎË j  -ÄË v  -¸Ë j  -žË x  -–Ë x  -ŠË „  -yË >  -àÊ   ØÊ   nÉ p  -eÉ m  -%É h  É =  -ªÇ †  -êÆ 8  -ÑÆ p  -ÈÆ m  -€Æ i  ^Æ l  -FÆ l  -Æ n  -Æ o  -ýÅ v  -ôÅ u  -áÅ   ÚÅ   ´Å w  -”Å v  -‹Å u  -xÅ   qÅ   ;Å w  -Å v  -Å u  -ùÄ   òÄ   ¼Ä w  -rÄ j  -jÄ k  -bÄ v  -VÄ j  -NÄ j  -DÄ v  -8Ä j  -0Ä j  -&Ä v  -Ä j  -ýÃ x  -}Ã   uÃ   kª =  -v l  -Ðu v  -Çu u  -´u   ­u   ‡u w  -hu v  -_u u  -Lu   Eu   u w  -åt v  -Üt u  -Ét   Ât   Œt w  -At j  -9t k  -1t v  -"t j  -t j  -t v  -t j  -ùs j  -ïs v  -às j  -Às x  -Es   =s   IY =  -<# l  -# v  -ö" u  -ã"   Ü"   ¶" w  -‘" v  -…" u  -r"   k"   5" w  -" v  -ù! u  -æ!   ß!   ©! w  -U! k  -M! p  -A! j  -7! v  -+! j  -#! j  -! v  -! j  -! j  -÷  v  -ë  j  -Î  x  -Æ  x  -º  „  -©  >  -        ˜ p  -� m  -U c  N =  -Ú †  -ô p  -ë m  -¹ d   .  -ú p  -ñ m  -¿ e  { l  -h l  -? n  -5 o  -0 v  -' u  -      Á w  -• v  -Œ u  -y   r   < w  - v  - u  -û   ô   ¾ w  -q j  -i k  -a v  -U j  -M j  -C v  -7 j  -/ j  -% v  - j  -ü x  -Š   ‚   \ =  -² =  -Î l  -§ v  -ž u  -‹   „   8 w  -
 v  - u  -î   ç   ± w  -� v  -„ u  -q   j   4 w  -â j  -Ú k  -Ò v  -Æ j  -¾ j  -´ v  -¨ j  -  j  -– v  -Š j  -l x  -ò   ê   µ
 =  -ý	 =  -Ú l  -¯ v  -¦ u  -“   Œ   @ w  - v  - u  -ò   ë   µ w  -� v  -„ u  -q   j   4 w  -h÷  …  -Z÷  p  -ØÂ  …  -ÊÂ  p  -¶Â  p  -¶¾  p  -˜¼  …  -Š¼  p  -Ø¹  …  -Ê¹  p  -h¶  …  -Z¶  p  -F¶  p  -6¶  p  -¶³  p  -Ÿ³  k  -—³  p  -‰³  j  -³  v  -s³  j  -k³  j  -a³  v  -U³  j  -M³  j  -C³  v  -7³  j  -³  x  -³  x  -³  „  -³  p  -ü²  m  -µ²  f  «²  †  -²  2  -²  p  -ÿ±  m  -Á±  g   ±  l  -ˆ±  l  -Q±  n  -G±  o  -;±  v  -2±  u  -±    ±    ò°  w  -Í°  v  -Ä°  u  -±°    ª°    t°  w  -S°  v  -J°  u  -7°    0°    ú¯  w  -´¯  j  -¬¯  k  -¤¯  v  -•¯  j  -�¯  j  -ƒ¯  v  -t¯  j  -l¯  j  -b¯  v  -S¯  j  -9¯  x  ->t  l  -t  v  -õs  u  -âs    Ûs    µs  w  -‘s  v  -…s  u  -rs    ks    5s  w  -
s  v  -þr  u  -ër    är    ®r  w  -`r  j  -Xr  k  -Pr  v  -Dr  j  -<r  j  -2r  v  -&r  j  -r  j  -r  v  -r  j  -íq  x  -`2  l  -'2  v  -2  u  -2    2    Þ1  w  -Á1  v  -¸1  u  -¥1    ž1    h1  w  -@1  v  -71  u  -$1    1    ç0  w  -¨0  k  - 0  p  -”0  j  -Š0  v  -~0  j  -v0  j  -l0  v  -`0  j  -T0  j  -J0  v  ->0  j  -!0  x  -0  x  -0  „  -	0  p  - 0  m  -Ä/  `  º/  †  -ì-  p  -ã-  m  -²-  a  -  &  - -  p  -÷,  m  -Æ,  b  “,  l  -},  l  -W,  n  -L,  o  -@,  v  -7,  u  -$,    ,    Ñ+  w  -¥+  v  -œ+  u  -‰+    ‚+    L+  w  -'+  v  -+  u  -+    +    Î*  w  -~*  j  -v*  k  -n*  v  -b*  j  -Z*  j  -P*  v  -D*  j  -<*  j  -2*  v  -&*  j  -÷)  x  -«"  l  -Š"  v  -�"  u  -n"    g"    "  w  -ï!  v  -æ!  u  -Ó!    Ì!    –!  w  -t!  v  -k!  u  -X!    Q!    !  w  -Ð   j  -È   k  -À   v  -´   j  -¬   j  -¢   v  -–   j  -Ž   j  -„   v  -x   j  -G   x  -¶  l  -š  v  -‘  u  -~    w    +  w  -ÿ  v  -ö  u  -ã    Ü    ¦  w  -„  v  -{  u  -h    a    +  w  -è  j  -à  j  -Ñ  x  -x  r  -W  x  -á  r  -½  …  -—    -’  ‰  -‰  j  -�  k  -y  v  -m  j  -e  j  -[  v  -O  j  -G  j  -=  v  -1  j  -)  j  -  v  -  j  -  j  -  v  -õ  j  -è    -Ë    -®  ;  -�  /  -Z  v  -Q  u  ->    7       w  -ã    -¬    -2  v  -)  u  -        Ù  w  -¹  o  -±  q  -Š  v  -�  u  -n    g    `  �  -S    L  w  -+  v  -"  u  -        ¼  w  -�  v  -‡  u  -t    m    !  w  -Ä  j  -¼  k  -´  x  -c  r  -:  j  -2  j  -*  j  -   x  -Á  r  -š  >  -‰  j  -  v  -p  j  -T  x  -þ  r  -Ú  x  -y  r  -R  >  -D  v  -8  u  -!        Î  w  -ª    -†    -û  t  -ã  z  -:  y  -2  {  -ý
  t  -å
  z  -X
  y  - 
  @  -	
  j  -
  k  -ù	  v  -í	  j  -å	  j  -Û	  v  -Ï	  j  -Ç	  j  -½	  v  -±	  j  -©	  j  -Ÿ	  v  -“	  j  -‹	  j  -�	  v  -u	  j  -h	    -K	    -.	  5  -	  '  -Ú  v  -Ñ  u  -¾    ·    €  w  -c    -,    -²  v  -©  u  -–    �    Y  w  -9  o  -1  q  -
  v  -  u  -î    ç    à  �  -Ó    Ì  w  -«  v  -¢  u  -�    ˆ    <  w  -  v  -  u  -ô    í    ¡  w  -D  j  -<  k  -4  x  -â  r  -¹  j  -±  j  -©  j  -Ÿ  x  -@  r  -  j  -
  v  -û  j  -î  t  -Ä  x  -n  r  -J  x  -æ  r  -½  v  -±  u  -š    “    G  w  -&     -ò     -É  z  -  y  -  {  -Ù   t  -Á   z  -4   y  -     -€  €  x  ^  p  ‚  h  I  `  6  X  7  P  T  @  €  8  _  0  ‚  (  J     9    :    U     €  ø  Y  ð  ‚  è  D  à  (  Ø  )  Ð  O  À  €  ¸  Z  °  ‚  ¨  E     *  ˜  +  �  P  €  €  x  [  p  ‚  h  F  `  ,  X  -  P  Q  @  €  8  \  0  ‚  (  G     0    1    R     €  ø   ]  ð   ‚  è   H  à   3  Ø   4  Ð   S  À   €  ¸   V  °   ‚  ¨   A         ˜   !  �   L  €   €  x   W  p   ‚  h   B  `   "  X   #  P   M  @   €  8   X  0   ‚      C     $     %     N  à    À         €    `    @               Œ       à    À         €    `    @              à    À    ¸    °  Œ       ˜    �  Œ  €    x    p  Œ  `    X    P  Œ  @    8    0  Œ             Œ       ø    ð  Œ  à    Ø    Ð  Œ  À         €    `    @              à    À         €    `    @              à    À         ˜    �  Œ  €    x    p  Œ  `    X    P  Œ  @    8    0  Œ             Œ       ø     ð   Œ  à     Ø     Ð   Œ  À     ¸     °   Œ        ˜     �   Œ  €     `     X     P   Œ  @     8     0   Œ              S   Œ  M    P      "    ¬T     Í!    pU     º    Ð      ‚!    œV     ]!    TW     %!    €X      !    ¨X     Û     lY     S"    0Z     *"    D[     ò!    \     º!    Ì\     "    Ä]     ß!    ˆ^     §!    L_     ”!    ``     o!    $a     J!    èa     7!    àb     !    |c     í     ¨c     
            Q	           9  À à       >  À ð     œ  À ð      —  À ð     3  À pr      G  À Pt     é  À °0      é  À `!     ­  À €¼      F  À @¶        À À¹      ‚  À 0¶      G  À P¶      Ç  À °³        À À³      †  À �*        À �à     ›  À PÚ     ¢  À ÐÝ     "  À @Ú     ç  À `Ú     g  À À×     £
  À Ð×     �  À €     ü  À P÷      •  À °Â      ×  À À¾      ²  À ÀÂ      K  À °¾      Û  À À¯      V  À ð     ï  À Pë     o  À `ç     ]  À `ë     ö  À Pç     ê  À €Ä     x  À àâ     ®  À 0Ì     <  À        ™	    
      ú    0
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19connectedcomponents13LabelingGranaIihNS0_4NoOpEEclERKNS_3MatERS4_iRS2_ __ZN2cv3Mat8copySizeERKS0_ __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan8ConnectivityE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan8ConnectivityE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan8ConnectivityE __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan8ConnectivityE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan8ConnectivityE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan8ConnectivityE __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan4ConnectivityE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan4ConnectivityE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan4ConnectivityE __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan4ConnectivityE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan4ConnectivityE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan4ConnectivityE __ZTIN2cv16ParallelLoopBodyE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE9FirstScanE __ZTSN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE9FirstScanE __ZTIN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE9FirstScanE __ZTVN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE9FirstScanE __ZTSN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE9FirstScanE __ZTIN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE9FirstScanE __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTVN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTSN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTIN2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE10SecondScanE __ZTVN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE10SecondScanE __ZTSN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE10SecondScanE __ZTIN2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE10SecondScanE __ZTVN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE10SecondScanE __ZTSN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE10SecondScanE __ZTIN2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE10SecondScanE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan8ConnectivityclERKNS_5RangeE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan8ConnectivityclERKNS_5RangeE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE22FirstScan4ConnectivityclERKNS_5RangeE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE22FirstScan4ConnectivityclERKNS_5RangeE __ZNK2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE9FirstScanclERKNS_5RangeE __ZNK2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE9FirstScanclERKNS_5RangeE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_9CCStatsOpEE10SecondScanclERKNS_5RangeE __ZNK2cv19connectedcomponents21LabelingGranaParallelIihNS0_9CCStatsOpEE10SecondScanclERKNS_5RangeE __ZNK2cv19connectedcomponents18LabelingWuParallelIihNS0_4NoOpEE10SecondScanclERKNS_5RangeE __ZNK2cv19connectedcomponents21LabelingGranaParallelIihNS0_4NoOpEE10SecondScanclERKNS_5RangeE GCC_except_table9 GCC_except_table49 GCC_except_table8 GCC_except_table38 GCC_except_table7 GCC_except_table37 GCC_except_table36 GCC_except_table5 GCC_except_table35 GCC_except_table4 GCC_except_table34 GCC_except_table33 GCC_except_table13 GCC_except_table2 GCC_except_table32 GCC_except_table12 GCC_except_table1 GCC_except_table31 GCC_except_table11 ___gxx_personality_v0 GCC_except_table10   #1/20           1548786593  501   20    100644  36332     `
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  '       1  !   }#   R     s#  Z  G       ¡  !   {#   Â     k#  Ê  Z       $  !   #   E     #  M  ¨       õ  !   #        ù"    G       e  !   1#   †     #  Ž  ç       u  !   #   –     ñ"  ž  ¼       Z"  !   Œ"   {"  	   „"  �"  	   �"  ¸"  	   Æ"  Ñ"  	   ß"  #     )#  4#     B#  U#     c#  Š#     ˜#  «#     ¿#  ·#               ÿ›IA   "      >   	     G   Ó          	   +  #               ÿ›ù„€€ ð    ’        ’   !   }   ³      u  ¿   «        j  !   4   ‹     ,  ­     ô   à  %   Û        Ó  '        ‹  %   þ   °     ö  Ì  i   ˜   Y     –  ™       ž  2        Ð     ¤        s   N  %   Z   s     R  Ÿ  z   ¤   *  £  ¶   -     ¤   ª	  L  ´   ˆ  	   ¨   /  ±   ª   Ô     ®   ÿ     ¤        P   n  ;   ¬   ¶     ²   ç     ¬   ;     P   ƒ  ;   ¦   Ö  	   °   
      ¦   �     Ë  »     Ã  Þ     ì         7     H  ]     k  €     Ž  Þ       ø       þ  *        (     9   <     C       ÿ›¸¯    :        :   *   a
   w      ³	   ˆ           œ   %   —	   Á      �	  Í   /   a
        
             2  %   ê	   W     â	    8   2
   N     ;
   ÷     P
     .   0
   Y     9
   ‡     P
      )   +
   Ð     4
     "   ]   6     _   h      
   —  !   ƒ
   ¸     {
  Ñ     ¯
   þ  €   §
  ™     v
   à  :   4
     Ý   Ý	     y   È	  •     Ð	   k     ¢
   Ê     Õ	  è  €   #
  q	     
  š	     «	  í	     þ	  †
     ˜
  Ñ
  }   U  ~     5  œ  |   E  !     =  -                ÿ›IA    0        0   (   ~    ^   	   v   ‡   	   ˜   �                ÿ›IA    |        |   !   µ    �   	   ­   ¸   	   É   Á                                                                       ð?                  ÿÿÿÿ    ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ    ÿÿÿÿ                N2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEEE             N2cv6detail8PtrOwnerE cvStartReadChainPoints /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/contours.cpp cvReadChainPoint cvSubstituteContour cvFindNextContour scanner->img_step >= 0 par_info != 0 cvEndFindContours void cv::findContours(cv::InputOutputArray, cv::OutputArrayOfArrays, cv::OutputArray, int, int, cv::Point) (_contours.kind() == _InputArray::STD_VECTOR_VECTOR || _contours.kind() == _InputArray::STD_VECTOR_MAT || _contours.kind() == _InputArray::STD_VECTOR_UMAT) findContours _contours.empty() || (_contours.channels() == 2 && _contours.depth() == 4) ci.isContinuous() void cv::findContours(cv::InputOutputArray, cv::OutputArrayOfArrays, int, int, cv::Point) cvStartFindContours_Impl [Start]FindContours supports only CV_8UC1 images when mode != CV_RETR_FLOODFILL otherwise supports CV_32SC1 images only step >= 0 size.height >= 1 icvTraceContour_32s i4 != __null icvTraceContour icvFetchContour icvFetchContourEx_32s icvFetchContourEx NULL double CvSeq pointer cvFindContours_Impl Nonzero offset is not supported in CV_LINK_RUNS yet NULL storage pointer icvFindContoursInInterval Contour header size must be >= sizeof(CvContour) Input array must be 8uC1 or 8sC1 !_seq || _seq->elem_size == sizeof(_Tp) Seq /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/core_c.h           0^      M]      `             ¡_      M]      ˜                                                                                                     ! A        R            Ó   A        xR      ð                                  ‘  ÑXA        ÄR      °	      �   ! A        üS      P
      Ç#  ÑXA        <T       .      3  aA        ¬V      `/                            €/      K  ÑXA        øV      ÐC      M  ÑXA        xY       P          ÑXA        ´[      ÐP                            àP      
                      ðP      1                    0Q      Ñ    A         \             zPLR x›   �  ,   $   Àšÿÿÿÿÿÿ      ³ìÿÿÿÿÿÿA†CGƒŽ  4   T    ›ÿÿÿÿÿÿÓ       ÷ìÿÿÿÿÿÿA†CKƒŒŽ�             zR x�  $      0œÿÿÿÿÿÿ        A†C       4   Ì   (œÿÿÿÿÿÿ‘      ËìÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     �£ÿÿÿÿÿÿ�       ËíÿÿÿÿÿÿA†CGƒŽ  4   4   ¤ÿÿÿÿÿÿÇ#      ÛíÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   l  ˜Çÿÿÿÿÿÿ3      ðÿÿÿÿÿÿA†CIƒŽ�$     ¨Èÿÿÿÿÿÿ        A†C       4   Ä   ÈÿÿÿÿÿÿK      ðÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü  ¸ÜÿÿÿÿÿÿM      OòÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  Ðèÿÿÿÿÿÿ        SôÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ä  Héÿÿÿÿÿÿ        A†C       $     0éÿÿÿÿÿÿ
        A†C       $   4  éÿÿÿÿÿÿ1        A†CBƒ    ,   ä  0éÿÿÿÿÿÿÑ       ïóÿÿÿÿÿÿA†CEƒ    ýQ    -õQ  $  -íQ  -  -áQ    -ÒQ  -  -ÉQ  *  -¶Q    ¯Q    cQ  .  -Q  9  -æP  =  -ÇP  :  -ÂP  @  -¼P    -´P  $  -¬P  +  -šP    -ƒP  +  -tP    -QP  /  -LP  ,  -CP    P    -P    -	P    -P  $  -ùO  +  -äO  0  -tO  (  -)O    -O  0  -©N  (  -{N    -lN    -^N  -  -ON    -÷M    -ïM    -ÒM    -ÅM  -  -¶M    -©M    -œM    -M    -rM  -  -cM    -IM  +  -4M  0  -ÀL  (  -DL  H  -oK  Z  -ZK  0  -íJ  (  -ÃJ  )  -¤J  4  -ïI  1  -æI  7  -µI  8  -vI  H  -JI  0  -ÖH  (  -¯H  O  -ŒH  -  -„H  *  -H    xH    DH  .  -H  4  -
H  1  -H  7  -ªG  Z  -•G  7  -[G  6  -AG    -2G  ]  -G    -ÙF  6  -ÌF  8  -EF    3F  >  -!F  K  -F  &  -/E  -  -#E  *  -E    E    þD  ^  -ñD    êD  .  -ÈD  2  -¶D  5  -¡D  3  -™D  -  -�D  *  -vD    oD    hD  ^  -[D    TD  .  -0D  1  -!D  1  -D  1  -D  ,  -úC  
  ÇC    -½C  A  -µC  B  -°C    -šC  @  -’C    -ŠC    -‚C  $  -C    -C  -  -ùB    -ïB    -åB  -  -ÖB    -ÌB    -¿B  -  -°B    -“B    -‰B  -  -zB    -pB    -fB  -  -WB    -OB    -GB    -¦A  G  -�A  P  -[A  M  -:A  [  -A  H  -É@  Z  -@  G  -k@  P  -:@  M  -%@  [  -û?  H  -®?  Z  -–?  P  -‡?  P  -_>  M  -\=  M  -Â<  M  -;  Q  -r:  M  -/9  M  -µ7  Q  -I7  M  -â6  M  -²5  M  -•4  M  -‚4  [  -d4  [  -F4  Y  -/4  L  -û3  -  -ï3  *  -Ø3    Ñ3    “3  .  -f3  S  -+3    -3    -ð2    -¿2    ±2  >  -›2  J  -…2    w2  >  -c2  J  -R2  '  -82  -  -,2  *  -2    2    ´1  .  -�1  -  -�1  *  -j1    c1    :1  .  -1  -  -1  *  -ô0    í0    ‰0  .  -;0  -  -/0  *  -0    0    á/  .  -j/    -O/    -G/  $  -?/  -  -3/    -/  R  -/  U  -ó.  U  -×.  T  -°.  V  -‘.  W  -c.  -  -Z.  *  -F.    ?.    .    -.  $  -.  -  -ô-    -ì-    -â-  -  -Ó-    -Ç-    -¿-    -·-    -­-  -  -ž-    -–-    -Œ-  -  -}-    -p-  -  -a-    -Y-    -M-    -E-    -;-    -3-    -&-  -  --    --  -  --    -ù,    -ñ,    -ä,  -  -Ø,    -Ð,  -  -Ç,  *  -´,    ­,    ‹,  .  -q,  D  -,  W  -Š+  V  -|+  I  -D+  I  -8+  %  -W*  P  -ê)  -  -â)  *  -Ý)    Ö)    ­)  .  -1)    ~(  M  -Ú'  -  -Ò'  *  -Í'    Æ'    �'  .  -!'    ‡&  M  -Ñ%  P  -j%  -  -b%  *  -]%    V%    -%  .  -½$    $  M  -™#  -  -‘#  *  -Œ#    …#    \#  .  -æ"    :"  M  -t!  G  -L!  P  -!  -  -!  *  -	!    !    Ù   .  -n        M  -¦  -  -ž  *  -™    ’    i  .  -ÿ    À  M  -V  -  -N  *  -I    B      .  -§  M  -   M  -G  Y  -.  M  -v  Y  -u  X  -E  P  -  M  -Ÿ  Y  -ç  L  -Ê  W  -÷  -  -ï  *  -ê    ã    º  .  -  -  -ÿ  *  -ú    ó    Ê  .  -F    c  -  -[  *  -V    O    &  .  -Á    $  M  -  E  =–  T  -n  V  -N  W  -+  -  -"  *  -        Ø
  .  -´
  '  -ª
  -  -¡
  *  -�
    †
    j
  E  =I
    -A
  $  -9
  -  --
    -ô	  -  -ë	  *  -×	    Ð	    �	    -•	  $  -�	  -  -�	    -y	    -o	  -  -c	    -[	    -Q	  -  -E	    -=	    -3	  -  -$	    -	    -	  -  -	    -ù  -  -í    -å    -Ç  \  -º    ò  ?  -Ü  ?  -�  -  -‡  *  -t    m    K  .  -.  -  -%  *  -        ó  .  -Ê  N  -²  J  -  J  -p  W  -C    é  ?  -Õ  F  -¹  -  -°  *  -œ    •    g  -  -^  *  -J    C      -  -  *  -ø    ñ    ê  ^  -Ý    Ö  .  -…  S  -r  -  -f  *  -O    H         -ß    -×  $  -Ï  -  -Ã    -˜    …  H  -U  -  -L  *  -8    1        -  $  -ü   -  -ð     -è     -Þ   -  -Ò     -–   Z  -‰   -  -€   *  -l     e     I   -  -@   *  -,     %     0     (                           P     H     @   <  0     (   ;                       Ø    Ð  C  À         €    `    X    P  C  @    8    0  C             C       à     Ø     Ð   C  À     ¸     °   C        ˜     �   C  €     x     p   C  `     @     8     0   C                C           C  Mñ    R      ä    �\      É    xR      3          ·    ÄR      »
    üS      –
    <T      „
    ¬V      ô    €/      ‚	    øV      ”	     b      p	    xY      Í
    Àb          ´[      ¨
     \      	
    (h      ?    0h      ”    ÐC      ë     P      ‘  À 0Q      Ò   À ðP      ä  À àP      š  À ÐP      '	  	€  c      ä  	€ c      Þ  € Ð\      É  €  ]      •  	À àb      ’  À ÀP      ¤     .          `/      ø    P
      .          �    ð      g                °	      ª             o             ?             ï             &             ®             Ë             t              P             @             ¤             ¡              B              ]             0             V              N                          ³              ¦             z             a             )              )             ÿ             :              �             ”             n             �                           Û             ¾             %             O             M             â             º             ö             Í             f             Ð             @             	              W                           X             ]                          á             Ì             ·             E             2             „             F             8             s                            _memcpy _cvCvtSeqToArray ___cxa_rethrow __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNK2cv12_OutputArray5clearEv __ZN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZNK2cv12_OutputArray6neededEv __ZN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEED1Ev __ZN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEED0Ev _cvReadChainPoint _cvCreateSet _cvBoundingRect _cvGetMat _cvStartReadChainPoints _cvFindContours _cvStartFindContours _cvEndFindContours _cvSaveMemStoragePos _cvRestoreMemStoragePos __ZL13icvCodeDeltas _cvFindNextContour _cvSubstituteContour _cvFlushSeqWriter _cvStartAppendToSeq _cvStartWriteSeq _cvEndWriteSeq _cvCreateSeq _cvTreeToNodeSeq _cvStartReadSeq ___bzero __Znwm __ZN2cv6String8allocateEm ___stack_chk_fail _cvCreateSeqBlock _cvChangeSeqBlock __ZL19cvFindContours_ImplPvP12CvMemStoragePP5CvSeqiii7CvPointi __ZL24cvStartFindContours_ImplPvP12CvMemStorageiii7CvPointi __Z23icvApproximateChainTC89P7CvChainiP12CvMemStoragei __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray8channelsEi __ZNK2cv11_InputArray5depthEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___cxa_end_catch ___clang_call_terminate __Unwind_Resume _cvClearMemStorage _cvCreateMemStorage _cvReleaseMemStorage _cvCreateChildMemStorage _cvInsertNodeIntoTree ___stack_chk_guard _cvThreshold _cvSetAdd _cvAlloc _cvFree_ __ZNK2cv14DefaultDeleterI12CvMemStorageEclEPS1_ __ZN2cv3SeqIP5CvSeqEC2EPKS1_ __ZN2cv3Mat8copySizeERKS0_ __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayES5_iiNS_6Point_IiEE __ZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayEiiNS_6Point_IiEE __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiiRKNS_7Scalar_IdEE __ZTVN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail12PtrOwnerImplI12CvMemStorageNS_14DefaultDeleterIS2_EEEE GCC_except_table9 GCC_except_table8 __ZZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayES5_iiNS_6Point_IiEEE26__cv_trace_location_fn1888 __ZZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayES5_iiNS_6Point_IiEEE32__cv_trace_location_extra_fn1888 GCC_except_table6 GCC_except_table5 GCC_except_table15 GCC_except_table4 __ZZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayEiiNS_6Point_IiEEE26__cv_trace_location_fn1944 __ZZN2cv12findContoursERKNS_17_InputOutputArrayERKNS_12_OutputArrayEiiNS_6Point_IiEEE32__cv_trace_location_extra_fn1944 GCC_except_table3 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10   #1/20           1548786594  501   20    100644  40100     `
convhull.cpp.o      Ïúíþ                                                   Xy      À      Hy            	       __text          __TEXT                   b      À     }  Ÿ    €            __literal16     __TEXT           b      p       Àe                            __gcc_except_tab__TEXT          pb       	      0f                             __literal8      __TEXT          pk             0o                            __bss           __DATA          Hy                                           __const         __DATA          ˆk      @       Ho      Š                     __cstring       __TEXT          Èk      ¨      ˆo                             __compact_unwind__LD            pr             0v     0Š  '                  __eh_frame      __TEXT          u      8      Ðx     h‹       h            $       
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.Áw¸   .ÈuvztóA.BviH‰I‰$ëP1ö„Àu¯f.„     1À@„ötIH‰;I‰$H‹I‹U óó
.Èw¸   .Áu$z"óB.AvI‰M H‰¸   ff.„     I‹U H‹3óó.Èw.Áu'z%óV.RvL‰áM�}I9Ï‚ù   éÅýÿÿD  H‹M¸I9Ít6€    H‹9ó.Ê‡–   .ÑuzóV.W‡€   HƒÁøI9ÍuÑI�]I‹$ó.È‡´üÿÿ.ÁuzóH.J‡žüÿÿL9ã„u  I�]f„     H‹Køó	.È‡oüÿÿ.ÁuzóI.J‡YüÿÿHƒÃH9]ÐuÏé2  I‰} H‰ÿÀM�}I9Ïr'éóüÿÿ I9Ï‡çüÿÿH‹1I‰7H‰ÿÀL9ûHDÙIƒÇH‹3óë„     IƒÇI‹ó
.Áwð.ÈuzóN.JwÞfffff.„     H‹yøHƒÁøó.Áw�.ÈuêzèóN.OvÝéxÿÿÿH�™  Hc�HÈÿàI‹$I‹M ó ó	.Èw.Á…b  Š\  óA.@†M  I‰E I‰$é@  L‰ïH‹uÐH‹UÈHƒÄ([A\A]A^A_]é    I‹E I‹Mó	ó ².Á@·wf.Èu_z]óP.Q@—ÇëPI�uI�UL‰ïL‰áL‹EÈHƒÄ([A\A]A^A_]é    I�UI�MI�uL‰ïM‰àL‹MÈHƒÄ([A\A]A^A_]é    1ÿI‹4$ó.ÊwW.ÑuPzNóI.N—Â@„ÿuD„ÒtyI‰uI‰$I‹E I‹Móó.Èw.ÁuWzUó@.AvJI‰M I‰Eë@1Ò@„ÿt¼„ÒtI‰u ë+I‰M I‰EI‹$ó	.Áw.Èuzó@.AvI‰MI‰$HƒÄ([A\A]A^A_]Ã�ðÿÿÿðÿÿÿpþÿÿÎþÿÿþþÿÿ#ÿÿÿUH‰åL‹L‹óA
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.ÈwA�@.ÁuzóB.AvH‰H‰AƒÀD‰À]ÃD  UH‰åAWAVAUATSPM‰ÅH‰ËI‰ÔI‰÷I‰þM‰Èè    I‹U H‹3óó.Èw .Á…¯   Š©   óF.B‰Á†š   H‰I‰u H‹I‹4$óó.Èw�H.ÁuwzuóF.BvjI‰$H‰3I‹$I‹7óó.Èw�H.ÁuGzEóF.Bv:I‰I‰4$I‹I‹6óó.Èw�H.ÁuzóF.BvI‰I‰7ƒÀ‰Á‰ÈHƒÄ[A\A]A^A_]Ãfff.„     UH‰åSH�_L‹L‹GóAóA°.Â²w.ÐuzóAJA.H—Âë1ÒL‹óA	.Ñw.ÊuYzWóAPA.Q—À„ÒtK„ÀtL‰ë$L‰L‰W.Áw.ÈunzlóABA.Av_L‰OL‰WM‰ÑM‰ÐL�_I9óuXé  1À„Òuµ„Àt9L‰OL‰G.Áw.ÈuzóABA.AvL‰L‰WM‰ÁL�_I9óuéÔ   M‰ÈL�_I9ó„Ä   HÇÂðÿÿÿëAffff.„     HØëff.„     H‰ØL‰I�CH9ð„‹   M‹HƒÂøHƒÃM‰ÈI‰ÃM‹óAóA.Èw.ÁuËzÉóAHA.Jv¼M�BM‰H9ûtª1À„     H‹Løó	.Èw.Á…yÿÿÿŠsÿÿÿóIA.†dÿÿÿH‰HƒÀøH9ÂuÇéRÿÿÿ[]Ãffffff.„     UH‰åAVSH‰ÐI‰ðL‰ÁH)ùHÁùHƒùwP³H�Š  HcŠHÑÿáI‹@øH‹ó ó	.Èw.Á…Z  ŠT  óA.@†E  H‰I‰Høé9  H�WH‹L‹OóAó@¶.Â³‡•   .Ð…Š   Š„   óIA.I—ÃëwH‹H‹Oó	ó ².Á³‡ß   .È…Ô   ŠÎ   óP.Q—Ãé¿   H�wH�WIƒÀøL‰ÁI‰Àè    é¡  H�WH�OIƒÀøH�wI‰Áè    é„  1ÛH‹ó.Ñw.Ê…é   Šã   óAQ.P@—Æ„Û„×   @„ötH‰ë.L‰H‰O.Áw.È…   Š  óA.@†  H‰GH‰OI‰ÉL�wM9Æ…Ô   éþ  1ÛI‹pøó.Êw.Ñ…�  Š‰  óI.N—Â„Û„  „ÒtH‰7ë8H‰H‰GI‹Høó	.Áw ³.È…¦  Š   ó@.A†‘  H‰OI‰@øé‚  1ö„Û…)ÿÿÿ@„öt4H‰GL‰O.Áw.Èu%z#óA.@vH‰H‰OL�wM9Æué?  I‰ÁL�wM9Æ„/  E1ÒHÇÆðÿÿÿëWffffff.„     HÐëff.„     H‰ÐL‰AÿÂI�FL9À”ÃAƒú„é   I�FL9À„Ú   M‹HƒÆøHƒÂI‰ÆM‹óAóA	.Èw.ÁuÎzÌóAIA.Kv¿I�[H‹I‰H9út“1À�H‹Løó	.Èw.Á…iÿÿÿŠcÿÿÿóI.†UÿÿÿH‰HƒÀøH9ÆuÈéCÿÿÿ1Ò„Û…�þÿÿ³„ÒtIH‰wI‰HøH‹H‹Oóó.Èw.Áu(z&ó@.AvH‰H‰GëI‰ÁL�wM9Æ…Ñþÿÿ³‰Ø[A^]Ã öÿÿÿöÿÿÿüÿÿýüÿÿ9ýÿÿUýÿÿ„     UH‰åAWAVAUATSPI‰þM‹.I‹^I‰ßM)ïIÁÿI�GH‰ÁHÁé<…’  H¹ÿÿÿÿÿÿÿM‹fM)ìL‰âHÁúH¿þÿÿÿÿÿÿH9úw]IÁüI9ÄLBàM…ä„M  H‰uÐI9ÌvG¿   è    H‰ÃH�5�  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰uÐI‰ÌL‰çHÁçè    H‹uÐIÁçJ�8IÁäIÄB8N�D8L9ë„“   L�KðL‰ÊL)êH‰×HÁïºâH‰ÎrH�qð‹Cð‰Að‹Cô‰Aô‹Cø‰Aø‹Cü‰AüL‰ËH…ÿtKHƒÆüff.„     ‹Cð‰Fô‹Cô‰Fø‹Cø‰Fü‹Cü‰‹Cà‰Fä‹Cä‰Fè‹Cè‰Fì‹CìH�[à‰FðHƒÆàI9ÝuÄH÷ÒHƒâðHÑI‰M‰FM‰fM…ítL‰ïHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ä1Àé	ÿÿÿL‰÷è    I‰ÆH‰ßè    L‰÷è                                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                              ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                ÿ›Ãƒ º    M        M      g   ›   %   K   À      C  Ì   É      •     Z   Þ     �   4  %   t   Y     l  n     k   Ô     >        6   `     .   �     ,   ×  %      ü            k   Ð  \   §           9  '   `   x  „   X  â  )   §     ½   •   ¥  c   P  ›  s   Ÿ       —  ?     •   {  {   û       $  N     _  w     ˆ  ‰  u           (                  ÿ›ÐÇ    0        0   É   »
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  \  ¶          !   ¾   3  	   ¶  <  ®        ê  !   ‚     	   z    ƒ        —  !   d   ¸  	   \  Á  ³        t  !   C   •  	   ;  ž  A       ß  !   Ü    	     Ô  	  ü         	     %  	   3  F  	   T  g  	   r  …  	   �  £  	   ®  Á  	   Ì  ß  	   ð  è               ÿ›‹� ‚    Ç        Ç   !   E   è      =       ÿ   M     i   s  b   a  Õ  s        H     Y  „  q   ÷  õ  =             ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›)'    „        „      Í   “   M             ð?      p@      ð?        Èk      	l      ƒ              ël      	l           void cv::convexHull(cv::InputArray, cv::OutputArray, bool, bool) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/convhull.cpp _points.getObj() != _hull.getObj() convexHull total >= 0 && (depth == 5 || depth == 4) points.isContinuous() void cv::convexityDefects(cv::InputArray, cv::InputArray, cv::OutputArray) npoints >= 0 convexityDefects hpoints > 0 0 <= hcurr && hcurr < npoints 0 <= hnext && hnext < npoints isContourConvex Unsupported sequence type cvConvexHull2 The hull matrix should be continuous and have a single row or a single column The hull matrix size might be not enough to fit the hull The hull matrix must have the same type as input or 32sC1 (integers) Point sequence can not be empty if the output is matrix Input sequence is not a sequence of points cvConvexityDefects Floating-point coordinates are not supported here Convex hull must represented as a sequence of indices or sequence of pointers Convex hull is neither sequence nor matrix The matrix should be 1-dimensional and continuous array of int's Convex hull is larger than the point sequence NULL storage pointer hull_next != __null && hull_cur != __null Input sequence must be polygon (closed 2d curve) cvCheckContourConvexity total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 Destination is not CvMemStorage* nor CvMat* isStorageOrMat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/precomp.hpp allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size         0  ÑXA        pb      0      Ž  ÑX                À      ¯  ÑX                p      s  ÑXA        8d      ð!      (  ÑXA        f       &      @  ÑXA        Œf      `1          A         h      `2      ø  ÑXA        lh      `>      2  aA        4j      °A      €  ÑXA        Äj      0D      é  ÑX                @J      N  a                �K      Æ   ÑX                `L      |  a                àM      C                  @Q      w  ÑX                ÐW      ›                     pY        ÑX                €Z      Á                   P\      ­  !                  `      à  ÑXA        Dk             zPLR x›   �  4   $   ÈŠÿÿÿÿÿÿ0      'íÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      ¨œÿÿÿÿÿÿŽ       A†CIƒŒ�Ž�    ,   L   žÿÿÿÿÿÿ¯       A†CIƒŒ�Ž�    4   Ô   ˆŸÿÿÿÿÿÿs      ?îÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Ð«ÿÿÿÿÿÿ(      ÛïÿÿÿÿÿÿA†CMƒŒ�Ž�    4   D  È¯ÿÿÿÿÿÿ@      #ðÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   |  Ðºÿÿÿÿÿÿ       ñÿÿÿÿÿÿA†CEƒ    4   ¬   »ÿÿÿÿÿÿø      ›ñÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ä  hÇÿÿÿÿÿÿ2      +óÿÿÿÿÿÿA†CLƒŽ�4     ˆÊÿÿÿÿÿÿ€      ‹óÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ô  ÐÌÿÿÿÿÿÿé       A†CMƒŒ�Ž�    $   $  °ÒÿÿÿÿÿÿN       A†CEƒŽ�,   L  ØÓÿÿÿÿÿÿÆ        A†CJƒŒ�Ž�    $   |  xÔÿÿÿÿÿÿ|       A†CEƒŽ�,   ¤  ÐÕÿÿÿÿÿÿC       A†CGƒŒŽ�      ,   Ô   Ùÿÿÿÿÿÿw       A†CMƒŒ�Ž�    $     `ßÿÿÿÿÿÿ›       A†C       ,   ,  Øàÿÿÿÿÿÿ       A†CJƒŒ�Ž�    $   \  ¸áÿÿÿÿÿÿÁ       A†CAƒ    $   „  `ãÿÿÿÿÿÿ­       A†CCƒŽ  4     çÿÿÿÿÿÿà      òÿÿÿÿÿÿA†CJƒŒ�Ž�    üa  #  -ôa  A  -éa  5  -Èa  <  -æ`  >  -Ó`  B  -Ë`  7  =Ä`  9  =¶`  :  =¯`  6  -§`    �`  ?  -i]    -L]    -‘Y    - W    -×V    -‚V    -sS    -âR    -ÌR    -ÞN    -ˆN    -±K    -jI    -DI    -÷H    -‹F    -ÔE    -»E    -,D    -$D  #  -D  *  -D    -D    -þC  *  -òC    -–C  *  -�C  '  -zC    sC    5C  +  -»B  *  -²B  '  -ŸB    ˜B    ZB  +  -§A  8  -¢A  @  -ŽA  #  -tA  ;  -[A    -QA  ,  -é@  %  -Å@    -½@    -°@  *  -¡@    -y@  K  -G@  ;  -1@  ,  -Ø?  %  -µ?    -�?  $  -P?  *  -D?  '  -1?    *?    Ð>  +  -T>    -L>  #  -D>  *  -8>    -0>    -&>  *  ->    ->    ->  *  -ü=    -ô=    -ê=  *  -Þ=    -Ö=    -Ì=  *  -À=    -¸=    -«=  *  -Ÿ=    -—=    -Š=  *  -~=    -v=    -i=  *  -]=    -==  H  - =  D  -¡<  G  -j<    <  D  -»;    d;  *  -\;  '  -W;    P;    ò:  +  -È:  I  -6:  P  -':  O  -:  I  - :  L  -¿9  Q  -­9  Q  -u9  L  -h9  I  ->9  L  -19  I  - 9  L  -ð8  I  -ß8  I  -µ8  I  -‚8  I  -8  F  -ú7  *  -ñ7  '  -Þ7    ×7    ®7  +  -|7  J  -7  *  -7  '  -7    ú6     6  +  -p6  *  -g6  '  -T6    M6    ×5  +  -˜5  *  -�5  '  -|5    u5    #5  +  -¸4  *  -¯4  '  -œ4    •4    Ž4  R  -�4    z4  +  -!4  *  -4  '  -4    þ3     3  +  -q3  K  -M3  *  -D3  '  -13    *3    Ø2  +  -\2    -T2  #  -L2  *  -@2    -+2  *  -"2  '  -2    2    ²1  +  -\1    -T1  #  -:1  ;  -$1  ,  -Å0  %  -•0    -‹0  ,  -0  %  -ê/    -â/    -Ú/    -Í/  *  -¾/    -±/    -¤/  *  -•/    -�/    -€/  *  -q/    -i/    -\/  *  -M/    -E/    -8/  *  -)/    -ú.  ;  -ä.  ,  -}.  %  --.  N  -‘-  M  --  I  -
,  ,  -Œ+  %  -e+    -ú*  $  -4*  F  -*  *  -	*  '  -ö)    ï)    ‡)  +  -T)  E  -I)  J  -î(  *  -â(  '  -Ï(    È(    Á(  R  -´(    ­(  +  -u(  *  -i(  '  -V(    O(    ç'  +  -¹'  *  -­'  '  -š'    “'    Œ'  R  -'    x'  +  -"'    -'  K  -ô&  *  -è&  '  -Õ&    Î&    š&  +  -&    -&  #  -&  ,  -¨%  %  -�%    -w%    -m%  *  -^%    -D%  ,  -ô$  %  -w#  *  -k#  '  -T#    M#    #  +  -Å"  3  -ª"  &  -’"  /  -"  -  -ß!    -×!    -Ï!    -Ç!  #  -¿!  (  -ª!  ,  -A!  %  -!  ,  -°   %  -‰   <  -n     -d   *  -U     -     -     -û    -î  *  -ß    -¿    -°    -£  *  -”    -‡    -z  *  -k    -c    -V  ,  -ø  %  -Ñ    -Ä  ,  -f  %  -B  4  -    J    8    -Í    #    Â    ·  *  -¯  '  -ª    £    W  +  -î    Ò  *  -Æ  '  -¯    ¨    j  +  -î  ,  -�  %  -Z  <  -B  1  -  *  -ü  '  -å    Þ    À  +  -˜  3  -}  &  -e  /  -?  (  -*  ,  -Ë  %  -¤  1  -œ  *  -�  '  -y    r    W  +  -ž  -  -€  3  -e  &  -M  /  -¤  -  -œ  )  -�    ,    -$  #  -  (  -    -ú  ,  -‘  %  -/  ;  -ù  ;  -Ã  ;  -£    -›    -Œ    -  *  -p    -c    -V  *  -G    -(    -  *  -    -ÿ    -ò  ,  -ƒ  %  -\    -T    -G  &  -  (  -
  ,  -£  %  -j  ;  -B  ;  -  ;  -  ,  -­  %  -Ä  /  -  -  -  0  -e
    -:
    -3
    -
    -�    -h    -Z    -3    -ø  ,  -€  %  -\  4  -.    -(    -Û    -`    X    #  1  -  *  -ø  '  -á    Ú    ª  +  -a  =  -  =  -Õ  =  -ƒ  .  -r  2  -a  *  -U  '  ->    7    ë  +  -¬  3  -‘  &  -y  /  -Ð   -  -È   *  -¼   '  -¥     ž     Z   +  -/   )  -#      0     (                           ˜    �  C  €    `    @              à    À         €    `    @    8    0  C             C       ø     ð   C  à     Ø     Ð   C  À     ¸     °   C        ˜     �   C  €     x     p   C  `     @                   C           C  MJ    $Q    ¸W     `    ú	    ˆk      O    À           0      ß
    pb      ñ
    ¨k      Ù	    8d      Ç	    f      µ	    Œf      £	     h      ‘	    lh      	    4j      »    Äj      ¶
    Dk      U
    Hy      S    Py      g   À `1      ‚            Ù    ð!      k    p      ¨  À °A      ç  À €Z      J  À `L      š  À P\      <  À àM      Ÿ  À @Q        À 0D      ø  À  `      ³  À ÐW      d  À @J        À pY      À  À �K      "  À  A           `>      ë	     &      Ò    `2      :             J	                          P             £             ¡              	             (             Ò             �              ‰             Ç             ä             ~             E             f             d             °             Î              J             ¦             V                           ù             …              }              Ë             ¡             q                          ‹             I              É
             þ             %             T             ì             E             ½             "              ¿             ;                                        æ             1             a                            _cvCheckContourConvexity _memcpy _cvMakeSeqHeaderForArray _cvSeqElemIdx ___cxa_throw __ZSt9terminatev __Z14isStorageOrMatPv __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv12_OutputArray9fixedTypeEv __ZNK2cv11_InputArray4kindEv __ZNSt12length_errorD1Ev _cvPointSeqFromMat _cvConvexityDefects _cvSetSeqReaderPos __ZTVSt12length_error __ZTISt12length_error _cvClearSeq _cvStartAppendToSeq _cvEndWriteSeq _cvCreateSeq _cvStartReadSeq ___cxa_allocate_exception ___cxa_free_exception __Znwm __ZN2cv3MatC2EiiiPvm _cvGetSeqElem __Znam __ZN2cv6String8allocateEm _cvCreateSeqBlock _cvChangeSeqBlock _cvSeqPushMulti __ZN2cvL9Sklansky_IiEEiPPNS_6Point_IT_EEiiPiii __ZN2cvL9Sklansky_IfEEiPPNS_6Point_IT_EEiiPiii __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei _cvSeqPush ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZNSt11logic_errorC2EPKc __ZNK2cv3Mat11checkVectorEiib __ZN2cv10convexHullERKNS_11_InputArrayERKNS_12_OutputArrayEbb __ZNSt3__17__sort5IRN2cv14CHullCmpPointsIiEEPPNS1_6Point_IiEEEEjT0_S9_S9_S9_S9_T_ __ZNSt3__17__sort5IRN2cv14CHullCmpPointsIfEEPPNS1_6Point_IfEEEEjT0_S9_S9_S9_S9_T_ __ZNSt3__17__sort4IRN2cv14CHullCmpPointsIiEEPPNS1_6Point_IiEEEEjT0_S9_S9_S9_T_ __ZNSt3__17__sort4IRN2cv14CHullCmpPointsIfEEPPNS1_6Point_IfEEEEjT0_S9_S9_S9_T_ __ZNSt3__16__sortIRN2cv14CHullCmpPointsIiEEPPNS1_6Point_IiEEEEvT0_S9_T_ __ZNSt3__118__insertion_sort_3IRN2cv14CHullCmpPointsIiEEPPNS1_6Point_IiEEEEvT0_S9_T_ __ZNSt3__16__sortIRN2cv14CHullCmpPointsIfEEPPNS1_6Point_IfEEEEvT0_S9_T_ __ZNSt3__118__insertion_sort_3IRN2cv14CHullCmpPointsIfEEPPNS1_6Point_IfEEEEvT0_S9_T_ __ZNSt3__127__insertion_sort_incompleteIRN2cv14CHullCmpPointsIiEEPPNS1_6Point_IiEEEEbT0_S9_T_ __ZNSt3__127__insertion_sort_incompleteIRN2cv14CHullCmpPointsIfEEPPNS1_6Point_IfEEEEbT0_S9_T_ __ZNSt3__16vectorIN2cv3VecIiLi4EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv16convexityDefectsERKNS_11_InputArrayES2_RKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv15isContourConvexERKNS_11_InputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table8 GCC_except_table7 GCC_except_table6 GCC_except_table5 GCC_except_table4 GCC_except_table3 _cvConvexHull2 __ZZN2cv10convexHullERKNS_11_InputArrayERKNS_12_OutputArrayEbbE25__cv_trace_location_fn131 __ZZN2cv10convexHullERKNS_11_InputArrayERKNS_12_OutputArrayEbbE31__cv_trace_location_extra_fn131 GCC_except_table21 ___gxx_personality_v0 GCC_except_table0 __ZZN2cv16convexityDefectsERKNS_11_InputArrayES2_RKNS_12_OutputArrayEE25__cv_trace_location_fn270 __ZZN2cv16convexityDefectsERKNS_11_InputArrayES2_RKNS_12_OutputArrayEE31__cv_trace_location_extra_fn270 GCC_except_table10   #1/20           1548786594  501   20    100644  51196     `
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     Ã!     *   —!   c  A   \!   ®     Á!   ¸     ¿!   1  �   �!  Ù  ~   ‡!  r   …   !  ÷   2        )!     :!  ï!  �   Ç#  ™"  ~   Ï#  2#  …   ¿#  ·#                ÿ›Á‚€€ ¸    ;        ;   I   "   Œ   ³       T     	   s  É      <  �   7   Ë     ï   Þ     Í   ñ  ö        ç     �           l  …   ›        Å       ½  (  '   7   j  t     ö  b   ù  a     ñ  §     µ  Ù     ç  U  k   U  Ø  `   ]  A     e  M                ÿ›²�€ ©    6        6   ­   Â   ã      :   ÷   y   >   p  É   <   9  &   §   z  t   Ÿ    b   —  q     �  Å  k   2  Y  _   º  Î     â  Ú               ÿ›Ç… ¾    A        A      ¨"   e      ë   v           Š   %   Ï   ¯      Ç  »   +   ¨"   3  &   v   „  /   W   Ö  2   U   +  2   S   ]  3   v   �     Q   Ê     L   â      3        +       )   ,  .   '   Z  .   %   ˆ  .   #   ¶  .   !   ä  .        .      o  ˜   Y   #        /  &   
   œ
  Ê   [   ~     Æ   �  ­   È   �  3   H     6   F   w  3   D   é  6   B   ^  ;   @   Ñ  W   8  C  k   0  É  …   (  i  …      	  …     ©  …     I  …     ×        ã  S        6     D  Ò     ã  c  Y   ¾  æ  k   S  y  ƒ    "     ƒ   ˜"  µ   ƒ   �"  S!  ƒ   ˆ"  ñ!  �   €"  ´"     È"  À"               ÿ›²�€ ©    ?        ?      6   Ž      Ž   œ           °   "   x   Ò   	   p  
         >  z   ˜  Ó  ‹   �  {  	   †  »  q   .  T  Š   æ  Þ               ÿ›²�€ ©    G        G      F   –      ž   ¤           ¸   "   ˆ   Ú   	   €    $   °   N  z   ¨  ã  ‹      ‹  	   –  Ë  q   >  d  Š   ö  î               ÿ›²�€ ©    ?        ?      F   £      ž   ±           Å   "   ˆ   ç   	   €       °   S  u   ¨  ã  ‹      ‹  	   –  Ë  q   >  d  Š   ö  î               ÿ›²�€ ©    :        :      $   ‰      |   —           «   "   f   Í   	   ^       Ž   5  s   †  Ã  ‹   ~  i  	   t  ©  q     B  Œ   Ö  Î               ÿ›èß    r        r      ­   Ø      H     "   2   1  	   *  x  l   •   �  %   d   Ñ  %   b     "   `   [  "   ^   ¦     “   Í     ‘   Ü  K   —   '     x   @     p  S  	   h  \  	   f   p  +   \   §  *   Z   Ñ  ç   ²   ¸  	   X   Á  "   J   ã  R        5  	   @  {     ‰  š  	   ¥  £  /                   @     ào@      ð?      @     ào@      ð?      à?      Ð?-Cëâ6?      €>      °<     ào@      À      ð?     ào@              ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   ?   ?   ?   ?ÿÿÿÿ    ÿÿÿÿ                  ðÿÿÿÿÿÿÿðÿÿÿÿÿÿÿ                      ØŒ      #�      8             –�      #�      D             Þ�      #�      Œ             ,Ž      #�      ›             pŽ      #�      £             ÀŽ      #�      ²     ‘      ‘                      µ�      Å�      Ö�      å�      ñ�              É‘      #�      ð             É‘      #�      U     void cv::cornerMinEigenVal(cv::InputArray, cv::OutputArray, int, int, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/corner.cpp IPP:(ipp_cornerMinEigenVal( _src, _dst, blockSize, ksize, borderType )) void cv::cornerHarris(cv::InputArray, cv::OutputArray, int, int, double, int) IPP:(ipp_cornerHarris( src, dst, blockSize, ksize, k, borderType )) void cv::cornerEigenValsAndVecs(cv::InputArray, cv::OutputArray, int, int, int) void cv::preCornerDetect(cv::InputArray, cv::OutputArray, int, int) type == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) preCornerDetect src.size() == dst.size() && dst.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) cvCornerMinEigenVal cvCornerHarris src.rows == dst.rows && src.cols*6 == dst.cols*dst.channels() && dst.depth() == 5 cvCornerEigenValsAndVecs cvPreCornerDetect op_type == HARRIS || op_type == MINEIGENVAL ocl_cornerMinEigenValVecs BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_WRAP BORDER_REFLECT101 CORNER_MINEIGENVAL CORNER_HARRIS corner -D anX=%d -D anY=%d -D ksX=%d -D ksY=%d -D %s -D %s depth == 0 || depth == 5 extractCovData sobel%d -D BLK_X=%d -D BLK_Y=%d -D %s -D SRCTYPE=%s%s  -D SCHARR  IPP src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || src.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) cornerEigenValsVecs             â  ÑXA        ¤}      ð      È  ÑXA        D      À      ×#  ÑXA        d€       6      m  ÑXA        ��      ?      ê  ÑXA        Ø‚       D      Ð"  ÑXA        �ƒ      Ðf      î  ÑXA        \†      Àj      þ  ÑXA        ‡      Àn      þ  ÑXA        Ì‡      Àr      Þ  A        „ˆ       v      Ò  ÑXA        <‰             zPLR x›   �  4   $    lÿÿÿÿÿÿâ      ³éÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ØxÿÿÿÿÿÿÈ      ëÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   p~ÿÿÿÿÿÿ×#      ìÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   ¢ÿÿÿÿÿÿm      ÷ìÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Pªÿÿÿÿÿÿê      îÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  ¯ÿÿÿÿÿÿÐ"      ‡îÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t   Ñÿÿÿÿÿÿî      ñÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¬  XÕÿÿÿÿÿÿþ      ›ñÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ä   Ùÿÿÿÿÿÿþ      òÿÿÿÿÿÿA†CPƒŒ�Ž�    4     èÜÿÿÿÿÿÿÞ      ›òÿÿÿÿÿÿA†CNƒŒŽ�      4   T  �àÿÿÿÿÿÿÒ      óÿÿÿÿÿÿA†CPƒŒ�Ž�    ‡}  X  -‚}  [  -n}  )  -f}  A  -Z}  :  -I}  $  -?}  G  --}  $  -#}  G  -}  $  -}  $  -ò|  5  -ä|  $  -Ú|  G  -Î|  $  -Æ|  ]  -¤|  ^  =�|  A  -‘|  :  -ˆ|  5  -}|  6  -]|  4  -T|  7  -=|  7  -&|  7  -|  8  -ý{  8  -ë{  7  -Ô{  7  -½{  7  -¦{  8  -—{  >  -m{  >  -7{  >  -{  U  -øz  G  -èz  G  -Üz  9  -Ãz  I  -«z    œz    Žz    €z  ?  -uz  V  -pz  <  =ez    Wz  I  -Iz    z  F  -Øy  F  -’y  B  -Ny  B  -¿x    ·x    ¥x    ‡x    €x  @  --x  @  -Öw  G  -Íw  C  -¹w    ²w    ‚w  H  -$w  W  -øv  R  -Êv  ^  =šv  $  -’v  )  -Šv  J  -
v  /  -àu  $  -Öu  J  -qu  /  -Ju  $  -Bu  $  -8u  $  -.u  G  -"u  $  -
u  J  -‹t  /  -dt  J  -ýs  /  -Ùs  !  -’s  G  -‰s  C  -us    ns    gs  i  -Zs    Ss  H  -s  *  -ör  *  -ºr  $  -²r  )  -ªr  J  -,r  /  -r  $  -øq  J  -“q  /  -lq  $  -dq  $  -Zq  $  -Pq  G  -Dq  $  -*q  J  -«p  /  -„p  J  -p  /  -÷o  #  -¬o  G  -£o  C  -�o    ˆo    �o  i  -to    mo  H  -o  *  -ûn  *  -ºn  $  -²n  )  -ªn  J  -,n  /  -n  $  -øm  J  -“m  /  -lm  $  -dm  $  -Zm  $  -Pm  G  -Dm  $  -*m  J  -«l  /  -„l  J  -l  /  -òk     -Ÿk  G  -–k  C  -‚k    {k    tk  i  -gk    `k  H  -"k  *  -k  *  -ºj  $  -²j  )  -ªj  J  -,j  /  -j  $  -øi  J  -“i  /  -li  $  -di  $  -Zi  $  -Pi  G  -Di  $  -*i  J  -«h  /  -„h  J  -h  /  -òg  "  -§g  G  -žg  C  -Šg    ƒg    |g  i  -og    hg  H  -*g  *  -g  *  -Ìf  $  -Äf  )  -¼f  D  -¤f  $  -œf  $  -”f  $  -Œf  $  -„f  $  -zf  J  -ùe  /  -Òe  J  -[e  /  -4e  J  -½d  /  -–d  J  -d  /  -øc  J  -�c  /  -Wc  $  -Mc  J  -îb  /  -Âb  $  -¸b  J  -kb  /  -<b  $  -4b  $  -,b  $  -$b  $  -b  $  -b  $  -b  $  -b  $  -ça  $  -Úa  G  -Ëa  $  -±a  A  -¥a  A  -™a  A  -�a  A  -�a  A  -pa  A  -da  :  -Ha  $  ->a  G  -/a  $  -a  5  -a  ]  -æ`  ^  =ß`  D  -Ê`  J  -Q`  /  -*`  J  -±_  /  -Š_  J  -_  /  -ê^  J  -q^  /  -J^  J  -Ñ]  /  -ª]  J  -K]  /  -$]  J  -Ù\  /  -›T    •S    ½R    µR    •R  B  -yR    R  B  -ÿQ    ¦Q  B  -�Q    4Q  B  -Q    ¿P  B  -¦P    FP  1  -.P  Q  -¡O  N  -™O  T  -bO  1  -JO  Q  - N  N  -±K  A  -¥K  A  -™K  A  -�K  A  -�K  A  -uK  A  -iK  :  -]K  5  -OK  6  -+K  4  -K  7  -éJ  8  -ÔJ  8  -¿J  8  -ªJ  8  -•J  8  -€J  8  -XJ    <J  >  -J  >  -àI  >  -²I  >  -„I  >  -VI  >  -I  U  -
I  G  -þH  9  -åH    ÒH  V  -ÍH  =  =¾H     H  R  -ŒH  T  -mH  O  -YH  B  -:H    H  B  -åG    ¯G  B  -“G    UG    -EG    âD  N  -ÑD  M  -¼D  3  -·D  G  -«D  C  -”D    �D    †D  i  -yD    rD  H  -JD  P  -=D  E  -1D    #D  ^  =öC  $  -îC  )  -æC  D  -ÎC  $  -ÄC  J  -qC  /  -FC  $  -<C  J  -ÝB  /  -³B  $  -«B  $  -£B  $  -‰B  D  -tB  J  -B  /  -úA  J  -’A  /  -kA    -EA  1  --A  Q  -„@  N  -|@  T  -@  P  -@  O  -ï?  1  -×?  Q  -J?  N  -B?  E  -6?    	?  $  -?  $  -ù>  $  -ñ>  )  -é>  D  -Ô>  J  -€>  /  -\>  J  -ý=  /  -¥=  $  -�=  $  -•=  $  -‹=  $  -�=  D  -i=  $  -a=  $  -Y=  $  -O=  D  -	=  D  -ô<  J  -ž<  /  -z<  J  -<  /  -ë;    -À;  D  -«;  D  -�;  h  -‚;  b  -*;  a  -²:  _  -Ÿ:  `  -s:  j  -n:    f:    �9  E  -�9    z9  E  -n9    Y9  L  -B9  P  -9  P  -9  P  -Ý8  2  -Ø8  1  -À8  Q  -8  N  -8  T  -Û7  1  -Ã7  Q  -07  N  - 7    -ú6  N  -í6  M  -Ü6  3  -×6  E  -Ë6    “6  $  -‹6  $  -ƒ6  $  -{6  )  -s6  J  -ú5  /  -Ó5  J  -a5  /  -:5  J  -·4  /  -S4  $  -K4  $  -C4  $  -þ3  $  -ñ3  G  -â3  $  -Ú3  ]  -º3  ^  =³3  J  -:3  /  -3  J  -¡2  /  -z2  J  -ù1  /  -™0    ‘0    -    ,*    Œ)    €)  -  -w&  +  -8%    â$    Ú$    h$    #$    $    1#    (#    #    #    #    #    `"  ,  -)"  ,  -ö!  K  -`  .  -Š  0  -È  F  -f  F  -þ  B  -˜  B  -ù    à    Å  G  -¹  C  -¦    Ÿ    ˜  i  -‹    „  H  -$      ,  -÷  ^  =´  )  -¬  A  -   A  -�  :  -†  A  -w  $  -m  G  -^  $  -M  $  -C  G  -4  $  -   5  -  ]  -î  ^  =ç  A  -Û  A  -Ï  :  -Æ  A  -º  5  -«  6  -ˆ  4  -u    .  7  -  8  -  8  -ö  8  -Ö  >  -¨  >  -z  >  -O  R  -;  S  -  U  -þ  G  -ò  9  -Ü    Õ  I  -½    ©    š    ‚  V  -}  ;  =n    -E    W    %    ý  P  -Î  G  -Â  C  -¯    ¨    R  H  -  ^  =Þ  $  -Ö  )  -Î  D  -´  $  -ª  J  -F  /  -  $  -  J  -¬  /  -‚  $  -z  $  -r  $  -j  $  -b  $  -U  D  -<  D  -$  $  -  J  -º
  /  -t
  $  -l
  $  -d
  $  -\
  $  -T
  $  -J
  J  -î	  /  -®	  Y  -{	  ]  -i	    F	  ^  =?	  D  -*	  J  -Á  /  -š  J  -3  /  -    -æ  1  -Î  Q  -%  N  -  T  -æ  1  -Î  Q  -%  N  -  D  -ÿ  D  -ê  J  -�  /  -Z  J  -ù  /  -   Y  -€  g  -  Z  -�    ƒ  d  =|  f  =u    h  1  -B  e  M6  c  =ä  Q  -+  N  -#  T  -ì  1  -Ô  Q  -+  N  -#  E  -      E  -    É   L  -¥   2  -‹     -f   N  -Y   M  -H   3  -C   E  -7      )   ^  =8    0    (                     ø     ð     è     à     È     À     °     ¨           �     ˆ     €     p     h     `     P     H     @     0     (                           X    P  \  @    8    0  \             \       ø     ð   \  à     Ø     Ð   \  À     ¸     °   \        ˜     �   \  €     x     p   \  `     X     P   \  @     8     0   \                \           \  Mƒ    �‹      ›    ð      Ÿ    °‹      ß    ˜Œ      Ÿ    À      Ç    ¤}      ]     v      Ö    pŒ      Ú    PŒ      Ÿ    D      É    d€      Û    Ð‹          ð‹      a    ¸Œ      ·    ��      Ï    Œ      ¥    Ø‚      Ù    0Œ      ½    �ƒ      Í    \†      O    ‡      q    Ì‡      _    „ˆ      s    <‰      æ    @–          H–      :    P–      d    X–      7    `–      9    h–      K    p–      ®    x–      Ñ     6           D                  Ì    ?      Â  À €}      #    Àn      Æ    Àj      ·    Ðf      ³    Àr      9             *                          ¾             H             p             ˜              ì             ©                          ì              �             ‡             
             g             â	             i             p             ©
             Í
             |
             =                          ´	             _             7             9             k              8
             t             ²              ‹                           ;              á             ™             þ             Ï              3             P             m             Þ             ]             ±             O              "             ô
             "              3              „             �             ±             ¥             V             ¤	                           B	             Ú             {	             	             _	             ù             Ä             I                                          __ZN2cv6formatEPKcz _memcpy _pow __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZN2cv3ipp6useIPPEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv4UMatD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv3ocl5QueueC1Ev _cvPreCornerDetect _cvCornerHarris __ZZN2cvL14extractCovDataERKNS_11_InputArrayERNS_4UMatES4_ifiiE11borderTypes _cvCornerEigenValsAndVecs __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail _cvCornerMinEigenVal __ZN2cv22cornerEigenValsAndVecsERKNS_11_InputArrayERKNS_12_OutputArrayEiii __ZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiii __ZN2cvL14extractCovDataERKNS_11_InputArrayERNS_4UMatES4_ifii __ZN2cvL25ocl_cornerMinEigenValVecsERKNS_11_InputArrayERKNS_12_OutputArrayEiidii __ZN2cv3Mat6createEiPKii __ZN2cv15preCornerDetectERKNS_11_InputArrayERKNS_12_OutputArrayEii __ZN2cv23calcMinEigenValLine_AVXEPKfPfi __ZN2cv27cornerEigenValsVecsLine_AVXEPKfS1_Pfi __ZN2cvL19cornerEigenValsVecsERKNS_3MatERS0_iiidi __ZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidi __ZN2cv18calcHarrisLine_AVXEPKfPfdi __ZN2cv5SobelERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiddi __ZN2cv6ScharrERKNS_11_InputArrayERKNS_12_OutputArrayEiiiddi __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv9boxFilterERKNS_11_InputArrayERKNS_12_OutputArrayEiNS_5Size_IiEENS_6Point_IiEEbi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv12_OutputArray14createSameSizeERKNS_11_InputArrayEi __ZNK2cv11_InputArray11isSubmatrixEi __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray4dimsEi __ZN2cv3ocl9typeToStrEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _ippicviHarrisCornerGetBufferSize ___clang_call_terminate __ZZN2cvL25ocl_cornerMinEigenValVecsERKNS_11_InputArrayERKNS_12_OutputArrayEiidiiE10cornerType __Unwind_Resume _ippicvsFree ___stack_chk_guard __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat8copySizeERKS0_ _ippicviMulC_32f_C1IR _ippicviHarrisCorner_8u32f_C1R _ippicviMinEigenVal_8u32f_C1R _ippicviMinEigenValGetBufferSize_8u32f_C1R _ippicviHarrisCorner_32f_C1R _ippicviMinEigenVal_32f_C1R _ippicviMinEigenValGetBufferSize_32f_C1R _ippicvMalloc_L __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc22precornerdetect_oclsrcE __ZN2cv3ocl7imgproc13corner_oclsrcE __ZN2cv3ocl7imgproc16covardata_oclsrcE __ZNK2cv4UMat9locateROIERNS_5Size_IiEERNS_6Point_IiEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 GCC_except_table8 __ZZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE25__cv_trace_location_fn568 __ZZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE31__cv_trace_location_extra_fn568 GCC_except_table7 __ZZN2cvL16ipp_cornerHarrisERNS_3MatES1_iidiE29__cv_trace_location_region597 __ZZN2cvL16ipp_cornerHarrisERNS_3MatES1_iidiE35__cv_trace_location_extra_region597 __ZZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidiE29__cv_trace_location_region667 __ZZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidiE35__cv_trace_location_extra_region667 GCC_except_table6 __ZZN2cvL21ipp_cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE29__cv_trace_location_region496 __ZZN2cvL21ipp_cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE35__cv_trace_location_extra_region496 GCC_except_table5 __ZZN2cv22cornerEigenValsAndVecsERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE25__cv_trace_location_fn675 __ZZN2cv22cornerEigenValsAndVecsERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE31__cv_trace_location_extra_fn675 GCC_except_table4 GCC_except_table3 GCC_except_table2 __ZZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidiE25__cv_trace_location_fn652 __ZZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidiE31__cv_trace_location_extra_fn652 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 __ZZN2cv15preCornerDetectERKNS_11_InputArrayERKNS_12_OutputArrayEiiE25__cv_trace_location_fn690 __ZZN2cv15preCornerDetectERKNS_11_InputArrayERKNS_12_OutputArrayEiiE31__cv_trace_location_extra_fn690 __ZZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE29__cv_trace_location_region580 __ZZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE35__cv_trace_location_extra_region580 GCC_except_table10   #1/28 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     Œ   Ñ  �   r  y  ‚   j    ˆ   ÿ  ¹  u   ÷  7     z  C  J        �     ž  ¶     Ç  Ü     í       #  ª  „   +  I  ‚   #  æ  x     y  u     ÷         0             ÿ›ð h    Z        Z      ã   Ú   &   P     p   H  £  ‹   @  k  n   Û    �   –  Ž               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                           à      B      /      void cv::cornerSubPix(cv::InputArray, cv::InputOutputArray, cv::Size, cv::Size, cv::TermCriteria) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/cornersubpix.cpp count >= 0 cornerSubPix win.width > 0 && win.height > 0 src.cols >= win.width*2 + 5 && src.rows >= win.height*2 + 5 src.channels() == 1 total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1         3  ÑXA        Ø      @      ž  ÑXA        È      ð      €  ÑXA        <             zPLR x›   �  4   $   pßÿÿÿÿÿÿ3      7úÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   xóÿÿÿÿÿÿž      ïûÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   ðöÿÿÿÿÿÿ€      +üÿÿÿÿÿÿA†CMƒŒ�Ž�    l    -d  
  -\    -P    -H    ->    -2    -Ö    -Í    -º    ³    u    -û    -ò    -ß    Ø    š    -ç    -â    -Ú    -Ò  
  -Ê    -I    -    -    -³    -Œ    -„    -j    -ë    -Ä    -`    -<    -´    -–    -/    -'    -    -    -    -  
  -ÿ    -ê    -�    -Z    -î    -Ç    -Q    -*    -²    -'    -    -    -    -û    -ñ    -ä    -Õ    -Ë    -¾    -¯    -¢    -•    -†    -~    -v    -n    -f    -F    =?    -*    -Á    -š    -    -÷    -�    -Z    -Ù    -i    B    [    I    A    Æ
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  w   ñO  y  n   ,P    l   $P  w     ùO  Ÿ     4P   °     ÌO   ß  ¬   tN   ×     ÊO     µ   ÚM   ®     –M  ,  (   6P   #     ŽM  —  Œ  6P   g     M   Ù  %   òL   þ     ÎL       M   ,          @  %   ÖL   e     ÆL  ‚     ÁL   â  %   ¥L        �L  "     ÌO   =     ÊO   “     6P        7O   )     ÚK   <     6P   Á<     M   1A     PL   ÑB     ,L   aD     ¶K   AG     ’K   L     �L  ¨L     ¹L  ÙL     êL  õL     M  OM     `M  kM     |M  ©M     ºM  øM  o   lN  ’N  o   O  O     *O  UO  k   ÂO  ÙO     çO  P     P  TP  k   XQ  ÚP  t   PQ  lQ     €Q  xQ               ÿ›)'    a       a     f   q         ÿ›¼ 4¬         T     Œ   «  g                    ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¼ 4¬      ,   T     ž   ½  e   $  "               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¼ 4¬      ,   T     ž   ½  e   $  "               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¼ 4¬         T     Œ   «  g                    ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¼ 4¬         T     Ž   ­  e                    ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¼ 4¬         T     Ž   ­  e                    ÿ›¢€€ 2   y   ;  Ç   ^   3               �Ÿ      ÐŸ      R     void cv::demosaicing(cv::InputArray, cv::OutputArray, int, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/demosaicing.cpp depth == 0 || depth == 2 demosaicing !src.empty() scn == 1 && dcn == 1 Bayer->Gray demosaicing only supports 8u and 16u types scn == 1 && (dcn == 3 || dcn == 4) Bayer->RGB demosaicing only supports 8u and 16u types depth == 0 scn == 1 && dcn == 3 Bayer->RGB Edge-Aware demosaicing only currently supports 8u and 16u types Unknown / unsupported color conversion code                  ?  €>«ª*>   >ÍÌÌ=«ªª=(I’=  €=            N2cv17Bayer2RGB_InvokerIhNS_24SIMDBayerInterpolator_8uEEE       N2cv18Bayer2Gray_InvokerIhNS_24SIMDBayerInterpolator_8uEEE      N2cv18Bayer2Gray_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE N2cv17Bayer2RGB_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE  N2cv29Bayer2RGB_EdgeAware_T_InvokerIhNS_24SIMDBayerInterpolator_8uEEE           N2cv29Bayer2RGB_EdgeAware_T_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE                                                                                                                                                                                                                                                                                                                                                                                                                ˆQ  ÑXA        €˜      S      }  A        Ôœ       U      
                      °U      /  ÑXA         �      àW                           X        ÑX                €`      C   A        @�      Ða      
                      àa      ?  ÑXA        h�       d                          @d      á  ÑX                0j      C   A        ¨�      €k      
                      �k      ?  ÑXA        Ð�      Ðm                          ðm        ÑX                 r      C   A        ž      Ps      
                      `s      /  ÑXA        8ž      �u                          °u      u  ÑX                0}      C   A        xž      €~      
                      �~      /  ÑXA         ž      À€                          à€      N
  ÑX                0‹      C   A        àž      €Œ      
                      �Œ      /  ÑXA        Ÿ      ÀŽ                          àŽ      J  ÑX                0–      C   A        HŸ             zPLR x›   �  4   $   ÀVÿÿÿÿÿÿˆQ      /ïÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ˜©ÿÿÿÿÿÿ}      KóÿÿÿÿÿÿA†CNƒŒŽ�             zR x�  $      Ø«ÿÿÿÿÿÿ
        A†C       4   Ô   À«ÿÿÿÿÿÿ/      ÿòÿÿÿÿÿÿA†CMƒŒ�Ž�    $   |   ¸­ÿÿÿÿÿÿ        A†CBƒ    ,   ¤   °­ÿÿÿÿÿÿ       A†CMƒŒ�Ž�    ,   d   ¶ÿÿÿÿÿÿC      ¯òÿÿÿÿÿÿA†CBƒ    $      ·ÿÿÿÿÿÿ
        A†C       4   ¼  ·ÿÿÿÿÿÿ?      òÿÿÿÿÿÿA†CMƒŒ�Ž�    $   d  ¹ÿÿÿÿÿÿ        A†CBƒ    ,   Œ  ¹ÿÿÿÿÿÿá       A†CPƒŒ�Ž�    ,   L  È¾ÿÿÿÿÿÿC      /òÿÿÿÿÿÿA†CBƒ    $   ì  è¿ÿÿÿÿÿÿ
        A†C       4   ¤  Ð¿ÿÿÿÿÿÿ?      ÿñÿÿÿÿÿÿA†CMƒŒ�Ž�    $   L  ØÁÿÿÿÿÿÿ        A†CBƒ    ,   t  ÐÁÿÿÿÿÿÿ       A†CMƒŒ�Ž�    ,   4  °ÅÿÿÿÿÿÿC      ¯ñÿÿÿÿÿÿA†CBƒ    $   Ô  ÐÆÿÿÿÿÿÿ
        A†C       4   Œ  ¸Æÿÿÿÿÿÿ/      ñÿÿÿÿÿÿA†CMƒŒ�Ž�    $   4  °Èÿÿÿÿÿÿ        A†CBƒ    ,   \  ¨Èÿÿÿÿÿÿu       A†CMƒŒ�Ž�    ,     øÏÿÿÿÿÿÿC      /ñÿÿÿÿÿÿA†CBƒ    $   ¼  Ñÿÿÿÿÿÿ
        A†C       4   t   Ñÿÿÿÿÿÿ/      ÿðÿÿÿÿÿÿA†CMƒŒ�Ž�    $     øÒÿÿÿÿÿÿ        A†CBƒ    ,   D  ðÒÿÿÿÿÿÿN
       A†CPƒŒ�Ž�    ,     ÝÿÿÿÿÿÿC      ¯ðÿÿÿÿÿÿA†CBƒ    $   ¤  0Þÿÿÿÿÿÿ
        A†C       4   \  Þÿÿÿÿÿÿ/      ðÿÿÿÿÿÿA†CMƒŒ�Ž�    $     àÿÿÿÿÿÿ        A†CBƒ    ,   ,  àÿÿÿÿÿÿJ       A†CMƒŒ�Ž�    ,   ì  (çÿÿÿÿÿÿC      /ðÿÿÿÿÿÿA†CBƒ    o—  C  -g—  C  -_—  F  -Q—  P  -ø–  H  -×–  P  -c–  H  -<–  B  ØŽ  X  -ÊŽ  *  -»Ž  D  -³Ž  F  -¨Ž  C  -žŽ  P  -BŽ  H  -è�  I  -@�  I  -³Œ  B  †Œ  *  -oŒ  C  -gŒ  C  -_Œ  F  -QŒ  P  -ø‹  H  -×‹  P  -c‹  H  -<‹  A  Ï‚    Æ‚    ³‚    [�  G  -Ø€  X  -Ê€  &  -»€  D  -³€  F  -¨€  C  -ž€  P  -B€  H  -è  I  -@  I  -³~  A  †~  &  -o~  C  -g~  C  -_~  F  -Q~  P  -ø}  H  -×}  P  -c}  H  -<}  >  ¨u  X  -šu    -‹u  D  -ƒu  F  -xu  C  -nu  P  -u  H  -¸t  I  -t  I  -ƒs  >  Vs    -?s  C  -7s  C  -/s  F  -!s  P  -Èr  H  -§r  P  -3r  H  -r  @  èm  X  -Úm  "  -Ëm  D  -Ãm  F  -¸m  C  -®m  P  -Rm  H  -èl  I  -@l  I  -³k  @  †k  "  -ok  C  -gk  C  -_k  F  -Qk  P  -øj  H  -×j  P  -cj  H  -<j  ?  „e    {e    `d  G  -8d  X  -*d    -d  D  -d  F  -d  C  -þc  P  -¢c  H  -8c  I  -�b  I  -b  ?  Öa    -¿a  C  -·a  C  -¯a  F  -¡a  P  -Ha  H  -'a  P  -³`  H  -Œ`  =  .Y    %Y    Y    X  G  -øW  X  -êW    -ÛW  D  -ÓW  F  -ÈW  C  -¾W  P  -`W  H  -W  I  -`V  I  -ÓU  =  ¦U    -—U  T  -’U  Z  -‰U  D  -�U    -‰T    -}T  E  -mT    aT    YT    ‘S    -„Q  C  -|Q  D  -tQ  L  -\Q  C  -TQ  C  -JQ  P  -âP  H  -»P  P  -\P  H  -0P  C  -(P  C  -P  C  -P  N  -P  C  -ýO  C  -õO  C  -ëO  C  -áO  N  -ÒO  C  -ÆO  C  -¼O  P  -]O  H  -.O  C  -!O  N  -O  C  -
O  C  -ýN  P  -šN  H  -pN  C  -cN  P  - N  H  -¾M  C  -±M  N  -¢M  C  -šM  C  -’M  C  -€M  C  -sM  N  -dM  C  -WM  N  -HM  C  -@M  C  -#M    -
M  C  -ýL  N  -îL  C  -áL  N  -ÒL  C  -ÊL  C  -½L  C  -°L  N  -¡L  C  -”L  C  -‡L  N  -xL  C  -[L    -7L  &  -úK  W  -ÁK  "  -�K  *  -YG  *  -MG  E  -=G    1G    )G    yD  "  -mD  E  -]D    QD    ID    éB  &  -ÝB  E  -ÍB    ÁB    ¹B    IA    -=A  E  --A    !A    A    Ù<    -Í<  E  -½<    ±<    ©<    <  J  -Ó;  W  -ü7    7    ~4    ×-    Ã+    §    C    6  G  -  Y  -¢  J  -E  I  -*  I  -  N  -  K  -ì    å    �  O  -m  N  -a  K  -J    C    <  \  -/    (  O  -  N  -ú  K  -ã    Ü    t  O  -  #  -z    -´  '  -$  P  -P    -¯  P  -·  P  -  H  -ç  R  -‡  P  -ç  H  -À  R  -§  I  -  L  -j  P  -
  H  -ã  P  -�  H  -Z  P  -ï
  H  -Á
  N  -µ
  K  -ž
    —
    /
  O  -
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cv29Bayer2RGB_EdgeAware_T_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE __ZTVN2cv17Bayer2RGB_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE __ZTSN2cv17Bayer2RGB_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE __ZTIN2cv17Bayer2RGB_InvokerItNS_26SIMDBayerStubInterpolator_ItEEEE GCC_except_table9 GCC_except_table29 GCC_except_table19 __ZZN2cv11demosaicingERKNS_11_InputArrayERKNS_12_OutputArrayEiiE26__cv_trace_location_fn1618 __ZZN2cv11demosaicingERKNS_11_InputArrayERKNS_12_OutputArrayEiiE32__cv_trace_location_extra_fn1618 GCC_except_table7 GCC_except_table27 GCC_except_table17 GCC_except_table4 GCC_except_table24 GCC_except_table14 GCC_except_table32 GCC_except_table22 GCC_except_table12 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0   



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           pÿ  ”   ° ¤     P       '   '      8   \                                                   E…À~	E¶Éé    UH‰å‹EE¶ÁA‰Á]é    fffff.„     UH‰åAWAVAUATSH�ìx  E‰ÏD‰…4ÿÿÿA‰ÎA‰ÕH‰óI‰üH‹    H‹ H‰EÐA�GûƒøL‰µ8ÿÿÿr}fïÀf…ÐþÿÿL�µÐþÿÿ¾   L‰÷è    H¹ype == 6H‰HH¹ 5 || ktH‰HH¹ktype ==H‰H�
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H�    ‹ˆAÁèA�àÿ  AÿÀL‰MÈH‰}ÐóEØL‹KH‹CPH‹}àH‰|$H‹}ØH‰|$H‹}ÈH‹]ÐH‰\$H‰<$H‰D$ L‰÷è    HƒÄP[A^]ÃH‰ÃL‰÷è    H‰ßè    ffffff.„     UH‰åAWAVAUATSPE‰ÆA‰ÏI‰ÔI‰õH‰ûH‹{`H…ÿt}¾ÿÿÿÿè    ƒø|-¿   è    H‰C`Ç    HÇCX    HÇ    HÇC    ëH‹C`Ç    H‰ßè    H‰ßL‰îL‰âD‰ùE‰ðL�Mè    ‰Ã…Ûx#‰ØHƒÄ[A\A]A^A_]Ã¿   è    Ç øÿÿÿë¿   è    ‰H�5    H�    H‰Çè    f„     UH‰åSPH‰ûH‹{`H…ÿ„„   ¾ÿÿÿÿè    ƒø|0¿   è    H‰ÇH‰{`Ç   HÇCX    HÇ    HÇC    ëH‹C`Ç    H‰ßè    H‹{`H…ÿt#¾ÿÿÿÿè    ƒøuH‹{`H…ÿtHƒÄ[]é    HƒÄ[]Ã¿   è    Ç øÿÿÿH�5    H�    H‰Çè    H‰Çè    „     UH‰å]Ãf.„     UH‰åAWAVAUATSPL‰ËI‰ÔI‰õI‰þI‹FXH…ÀtE1ÿH9Ø„‹   A‰ÏD‰EÔI‹~`H…ÿ„‰   ¾ÿÿÿÿè    ƒø|-¿   è    I‰F`Ç    IÇFX    IÇ    IÇF    ëI‹F`Ç    L‰÷è    L‰÷L‰îL‰âD‰ùD‹EÔL�Mÿu0Sè    HƒÄA‰ÇE…ÿx$D‰øHƒÄ[A\A]A^A_]Ã¿   è    Ç øÿÿÿë¿   è    D‰8H�5    H�    H‰Çè    ffffff.„     UH‰åAWAVSHƒìhH‰óI‰þIƒ~` „4  L9ó„º   L‹H‹sM…ÉH‹S ‹K(D‹C0H‹{8H‹C@L‹[HL‹SP„�   H‰}¨H‰E°L‰]¸L‰UÀL‹SH‹}ÀH‰|$H‹}¸H‰|$H‹}¨H‹E°H‰D$H‰<$L‰T$ L‰÷è    A‰ÇE…ÿˆ¡   Hƒ{X t8H‹{`¾   è    I‹~`¾ÿÿÿÿè    ƒøuI‹~`H…ÿtè    CXAFXL‰ðHƒÄh[A^A_]ÃH‰}ÈH‰EÐL‰]ØL‰UàL‹KL‹SH‹}àH‰|$H‹}ØH‰|$H‹}ÈH‹EÐH‰D$H‰<$L‰T$ L‰÷è    A‰ÇE…ÿ‰_ÿÿÿ¿   è    D‰8ë¿   è    Ç øÿÿÿH�5    H�    H‰Çè    „     UH‰åAWAVAUATSPL‰ËI‰ÔI‰õI‰þI‹FXH…ÀtE1ÿH9Ø„‹   A‰ÏD‰EÔI‹~`H…ÿ„‰   ¾ÿÿÿÿè    ƒø|-¿   è    I‰F`Ç    IÇFX    IÇ    IÇF    ëI‹F`Ç    L‰÷è    L‰÷L‰îL‰âD‰ùD‹EÔL�Mÿu0Sè    HƒÄA‰ÇE…ÿx$D‰øHƒÄ[A\A]A^A_]Ã¿   è    Ç øÿÿÿë¿   è    D‰8H�5    H�    H‰Çè    ffffff.„     UH‰åAWAVAUATSHƒì(M‰ÎA‰ÏH‰ûD‰ø%ÿ    ÿB‰ÇC   L�k‰s‰SL‰CL‰CHÇC8    HÇC0    HÇC(    HÇC     L‰k@H�CPH‰CHHÇCX    HÇCP    HcÆHcÊH¯ÈH…É„�   M…Àu|WÀ)EÀL�eÀ¾   L‰çè    H¹= __nullH‰HH¹data != H‰HH¹== 0 || H‰HH¹total() H‰H�š  H�—  ¿)ÿÿÿA¸ô  L‰æè    H�}Àè    ‹SL‰m¸E‰üAÁìA�äÿ  AÿÄAƒçD‰ù É¸Pú  HÓè$‰ÁAÓäLcêM¯ìM…öL‰é„°   AÀç¾"DˆD‰ùHÓîƒæ1ÒL‰ðH÷öH…ÒtyWÀ)EÀL�}À¾   L‰ÿè    H¹ of esz1H‰HH¹ultiple H‰HH¹t be a mH‰HH¹Step musH‰H�¿  H�¼  ¿óÿÿÿA¸  L‰þè    H�}Àè    M9õuL‰ñëH‹E¸‹ ƒøL‰ñu
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  3   Ø   ?  o   â  Æ  b   Ú  C  ‹   ò  é  ~   ê  p     Ð  ¶     Ä    k   ˆ  È  \   &  f  ƒ   ´    ƒ   ¬  �     ¤  œ                ÿ›Í‘€€ ¼    ^        ^      ï@   ˆ   ]   ñ@        ø?   ,  ;   <@   š  Ÿ  %=   9      ¢7   t  k   J7  æ     Š7   Y     ˆ7   °     €7  ¼     ~7   ï     @7   þ            $   b7   4     Z7  @     R7   X     7   “  <   n8     ƒ   B7  ¯     ú?  G     ñ@   p     C?   €      ?   �     ?   «     ?   ¿      ?   	     þ>   G	     ü>   Z	     ú>   
  Ò   û<  Ù
  Ø   à<  ±     �<  Ä     …<  ×  6   œ=    6   ˆ=  C     n<  Z    6<  …  /   …:  ¼  =   6<  ù          	     6<  >  -   2<  —  +   ¬:    y   f<  ©  r   ^<  !  	   =  =  	   =  z      =   Ã  (   U?     u   H?  F  #   P?   i  8   $@   ¡     :<   ë     8<     #   4<   P     ±:   ž     :   ß  %   ñ9        é9       �:   #     Ž:   =     Œ:   X     Š:   l     ’:   ~     ä9   ‘  Å   Ù:   V  $   È9   z     À9  �     ¸9   '  )   i8        d8   o     \8   Ÿ  \  :   û     T8       L8  !  ,   89   M     D8     6   p9   ¿  /   h9   î     `9      .   [9   4   .   V9   b   §   D:   e!  S   ’:   !"  m   B:   ®"     Q9   º"  #   =9   4#  Š   ¤:  Ù#  …   *<  �$  ‘   œ:  9%  ‰   ”:  Ç%  è   @   ¯&  í   @   Å'  !   Û<   N(  F   p=   ò(  <   [=   8)     F=   Y)     D=   z*     B=   <+     *=   ¥+  -   ÈA   ,      A   –,      A   ß,     A   -  ‰   A  ô-  ‡   Ó<  –.  ˆ   Ë<  9/     Ñ:  W/     É:  u/  y   Ã<  	0  u   »<  ™0  …   ³<  91  …   «<  Ç1     @  ù1     ;7   2     37   82     +7   x2     &7   ’2  .   !7   Í2  .   7   !3  à   x9   4     7   4  %   7   b4     <8  s4     æ6   ‹4  C   í6   Ú4     ä6   ÷4  D   ë6   G5     â6   m5     à6   “5     Þ6   À5     Ü6   Þ5     Ú6   õ5  "   É6   6  6        M6     6<  c6          o6     …:  …6          ‘6     2<  §6          ³6     ¬:  e7     v7  À7  o   48  ¤8  ‡   09  Ÿ9     °9  Ë9     Ü9  ô9     :  :     ::  !:     2:  ÷:  ƒ   "<  •;  ƒ   <  Õ=  k   ò>  [>  h   ê>  Ã>          Ñ>     è>   ?  	   ?  -?  	   ;?  s?  x   ð?  Z@  ˆ   ç@  3A  ‹   ÀA  æA  …   F  †B  ˆ   F  )C     ãE  PC     ÛE  wC  w   F  	D  u   ûE  ™D  …   F  9E  …   óE  ÇE     ëE  ÓE  P          }        ÿ›²�€ ©    @        @      û   —      P     "   :   %  	   2  m  ,   b   Í     0     w   Z  “  ‹   R  =  	   H  }  t   ó    …   ¦  ž               ÿ›¥�€€ œ    :        :      ”   ‘      ì   ý   "   Ö     	   Î  `  $   þ   œ  |   ö  3  ‹   î  Ù  	   ä    q   Œ  ²  Œ   F  >               ÿ›)'    N        N   ç   >   5          ÿ›¯€ '   d   À   z   0        ª      À        ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                       8Ë      ‘Ë      ¡             Ì      ‘Ë      Ì             DÌ      ‘Ë      Õ             ™Ì      ‘Ë      þ             ÖÌ      ‘Ë                   )Í      ‘Ë      (             Ï      ‘Ë           uÎ      …Î      –Î              ¥Î              Ï      ‘Ë      Ì             uÎ      …Î      –Î      ,Ð      ¥Î      void cv::Sobel(cv::InputArray, cv::OutputArray, int, int, int, int, double, double, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/deriv.cpp IPP:ipp_Deriv(src, dst, dx, dy, ksize, scale, delta, borderType) void cv::Scharr(cv::InputArray, cv::OutputArray, int, int, int, double, double, int) IPP:ipp_Deriv(src, dst, dx, dy, 0, scale, delta, borderType) void cv::Laplacian(cv::InputArray, cv::OutputArray, int, int, double, double, int) IPP:(ipp_Laplacian(_src, _dst, ksize, scale, delta, borderType)) src.size() == dst.size() && src.channels() == dst.channels() cvSobel cvLaplace ktype == 5 || ktype == 6 getScharrKernels dx >= 0 && dy >= 0 && dx+dy == 1 getSobelKernels The kernel size must be odd and not larger than 31 dx >= 0 && dy >= 0 && dx+dy > 0 ksize > order BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_REFLECT_101 -D %s %s%s KERNEL_MATRIX_X KERNEL_MATRIX_Y sepFilter3x3_8UC1_cols16_rows2  IPP total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 -D %s %s KERNEL_MATRIX laplacian3_8UC1_cols16_rows2 kernelX.cols == kernelY.cols ocl_Laplacian5 BORDER_WRAP -D BLK_X=%d -D BLK_Y=%d -D RADIUS=%d%s%s -D convertToWT=%s -D convertToDT=%s -D %s -D srcT1=%s -D dstT1=%s -D WT1=%s -D srcT=%s -D dstT=%s -D WT=%s -D CN=%d  laplacian sumConvert -D ONLY_SUM_CONVERT -D srcT=%s -D WT=%s -D dstT=%s -D coeffT=%s -D wdepth=%d -D convertToWT=%s -D convertToDT=%s%s  -D DOUBLE_SUPPORT                      €?      €?  €À  €?      €?       @       @       Á       @       @        N3ipp11IwExceptionE                                                                                      "                      0       ®  ÑXA        Ð³      à      æ  ÑXA        dµ      Ð      æ  ÑXA        ·      À        ÑXA        l·      à/      .  ÑXA         ¹      =      Ä  ÑXA        »      àI      ¼  ÑXA        4½       Z      #F  ÑXA        È¾      Ð       ®  ÑXA        œÇ      €¥      N  A        TÈ      à©      Q  ! A         É      @«      ×   ÑX                 ¬      È    A        ,É      ð¬                             ­        ÑX                ®      x  a                �¯        ÑX                 °      €  ÑXA        `É             zR x�  $      @+ÿÿÿÿÿÿ"        O†C              zPLR x›   �  4   $   (+ÿÿÿÿÿÿ®      ·ÞÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \    6ÿÿÿÿÿÿæ      àÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   XDÿÿÿÿÿÿæ      {áÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   Iÿÿÿÿÿÿ      «áÿÿÿÿÿÿA†CPƒŒ�Ž�    4     øYÿÿÿÿÿÿ.      ãÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  ðfÿÿÿÿÿÿÄ      ×äÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t  ˆsÿÿÿÿÿÿ¼      ËæÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¬  „ÿÿÿÿÿÿ#F      'èÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ä  Êÿÿÿÿÿÿ®      ÃðÿÿÿÿÿÿA†CPƒŒ�Ž�    4     €ÎÿÿÿÿÿÿN      CñÿÿÿÿÿÿA†CNƒŒŽ�      ,   T  ¨ÒÿÿÿÿÿÿQ      ·ñÿÿÿÿÿÿA†CGƒŽ  ,   Ä  ØÓÿÿÿÿÿÿ×        A†CJƒŒ�Ž�    ,   ´  ˆÔÿÿÿÿÿÿÈ       ƒñÿÿÿÿÿÿA†CBƒ    $   $  (Õÿÿÿÿÿÿ        A†C       ,   L  Õÿÿÿÿÿÿ       A†CJƒŒ�Ž�    $   |  ðÕÿÿÿÿÿÿx       A†CIƒŽ�,   ¤  H×ÿÿÿÿÿÿ       A†CJƒŒ�Ž�    4   ”  (Øÿÿÿÿÿÿ€      ×ðÿÿÿÿÿÿA†CMƒŒ�Ž�    ³  5  -³  8  -³  Y  - ³  5  -ø²  5  -î²  Y  -â²  5  -†²  Y  -}²  V  -j²    c²    %²  Z  -«±  Y  -¢±  V  -�±    ˆ±    J±  Z  -�°  €  -…°  -  ~°  3  t°  }  -b°  }  -:°  �  -°  Ž  -è¯  {  -Ù¯  „  -„¯  €  -|¯  -  u¯  3  h¯  }  -Y¯  }  -C¯  .  -ä®  z  -Ñ®  „  -Ã®  „  -¢®  /  -ý­  €  -õ­  -  î­  3  ä­  }  -Ò­  }  -ª­  Œ  -�­  Ž  -X­  {  -I­  „  -ä¬  5  -Ü¬  €  -Ô¬  -  Í¬  3  À¬  }  -¯¬  z  -–¬  „  -ƒ¬  Ž  -K¬  {  -<¬  „  -¬  €  -¬  -  ¬  3  û«  }  -é«  }  -È«  ˆ  -°«  Ž  -{«  {  -l«  „  --«  8  -%«  1  -«  /  -»ª    :ª  o  -ü©  {  -ò©  ‹  -×©  x  -Ò©  ~  -Ê©  5  -Â©  8  -º©  ]  -:©  =  -©  5  -©  ]  -¡¨  =  -z¨  5  -r¨  5  -h¨  5  -^¨  Y  -R¨  5  -:¨  ]  -»§  =  -”§  ]  -$§  =  - §  ,  -ï¦    ¤¦  Y  -›¦  V  -‡¦    €¦    ¦  Z  -Õ¥  9  -¶¥  9  -z¥  5  -r¥  8  -j¥  ]  -ñ¤  =  -Ç¤  5  -½¤  ]  -U¤  =  -.¤  5  -&¤  5  -¤  5  -¤  Y  -¤  5  -ê£  ]  -k£  =  -D£  ]  -Ù¢  =  -µ¢  n  -¥¢    e¢  *  -S¢    ú¡  Y  -ñ¡  V  -Ý¡    Ö¡    q¡  Z  -+¡  9  -¡  9  -¿   5  -·   5  -¯   5  -§   5  -Ÿ   5  -—   5  -�   5  -‡   5  -   5  -w   8  -o   W  -Z   ]  -áŸ  =  -ºŸ  ]  -AŸ  =  -Ÿ  ]  -±ž  =  -Šž  ]  -ž  =  -ª�  ]  -.�  =  -�  ]  -Žœ  =  -dœ  5  -Zœ  ]  -Û›  =  -ª›  5  -‹›  5  -~›  ]  -›  =  -Àš  5  -žš  5  -”š  5  -‡š  ]  -š  =  -ì™  5  -ß™  5  -Ò™  W  -¼™  5  -²™  W  -–™  5  -Ž™  5  -r™    -m™  ~  -_™  ]  -™  =  -Ü˜  ]  -}˜  =  -V˜  1  -J˜  1  -6˜  1  -¼—  5  -´—  5  -w—  5  -o—  5  -g—  5  -_—  5  -W—  5  -O—  5  -—  1  -
—  5  -—  5  -å–  J  -Î–  5  -Æ–  5  -¾–  5  -´–  ]  -=–  =  -–  ]  -Ÿ•  =  -u•  5  -m•  5  -H•  5  -@•  5  -8•  5  -•  O  -•  U  -û”  U  -ï”  U  -Þ”  5  -Ö”  5  -É”  Y  -½”  Y  -©”  5  -œ”  Y  -�”  5  -€”  5  -s”  Y  -d”  5  -T”  5  -G”  Y  -;”  O  -/”  U  -#”  U  -è“  G  -Ô“  5  -Ç“  ]  -L“  =  -%“  O  -“  U  -ø’  5  -ð’  5  -à’  5  -Ø’  5  -Ë’  ]  -h’  =  -$’  5  -’  5  -’  Y  -þ‘  5  -î‘  5  -æ‘  5  -®‘  G  -˜‘  U  -t‘  G  -e‘  €  -]‘  -  V‘  3  M‘  }  -C‘  €  -;‘  -  4‘  3  +‘  }  -!‘  €  -‘  -  ‘  3  	‘  }  -ÿ�  €  -÷�  -  ð�  3  æ�  }  -Ü�  ‚  -Ë�  U  -¿�  G  -°�  K  -†�  F  -v�  L  -I�  L  -#�  L  -ý�  L  -×�  M  -Á�  S  -��  L  -j�  M  -U�  S  -'�  i  -
�  Y  -þŽ  O  -òŽ  U  -æŽ  U  -ÚŽ  G  -ÌŽ  K  -©Ž  F  -�Ž  L  -ƒŽ  L  -iŽ  M  -TŽ  L  -:Ž  L  - Ž  L  -Ž  L  -ì�  L  -Ò�  M  -—�  S  -\�  S  -.�  v  -èŒ  i  -ÔŒ  k  -©Œ  i  -vŒ  ƒ  =oŒ  W  -ZŒ  ]  -á‹  =  -º‹  ]  -A‹  =  -‹  ]  -±Š  =  -ŠŠ  ]  -Š  =  -º‰  ]  ->‰  =  -‰  ]  -œˆ  =  -:ˆ  ]  -½‡  =  -–‡  n  -R‡  A  -7‡  \  -Â†  @  -ó…  >  -1…  >  -Êƒ  <  -0ƒ  <  -{‚  o  -1‚  ?  -‚  h  -W�  a  -K�  ?  -3�  h  -u€  a  -^€  ]  -á  =  -º  ]  -5  =  -  J  -ú~  ]  -�~  =  -Z~  ]  -Ü}  =  -µ}  O  -©}  U  -�}  U  -‘}  U  -…}  G  -w}  K  -V}  F  -*}  L  -}  L  -ù|  M  -ç|  M  -Ò|  M  -T|  b  -*|  _  -¥{  L  -‹{  L  -q{  M  -_{  M  -J{  M  -+{  S  -þz  S  -Ðz  S  -¢z  i  -Šz  :  -îy  :  -õw  t  -éw  N  -Ðw    Éw  u  -Äw  Q  =¯w  Y  -£w  Y  -—w  [  -ow    þv    ðv  T  -áv  T  -Êv  T  -­v  T  -œv  T  -�v  T  -{v  D  -Yv  D  -*v  C  -v    Ýu    Ìu  C  -´u    ìt  c  -8t  t  -%t  Y  -t  N  -ùs    òs  [  -Ìs    ®s    §s    ™s  D  -s  D  -es  T  -Vs  T  -Ds  T  -5s  T  -&s  u  -!s  Q  =s  J  -½r    °r    “r    ‹r    r  s  -r  g  -íq  d  -Òq  p  -¸q  r  -¬q  Y  - q  V  -‰q    ‚q    Kq  Z  -	q  m  -Ñp  m  -“p  q  -Np  e  -=p  I  -.p  H  -p  a  -
p  E  -p     -n  ]  -®m  =  -‡m  ^  -+m  n  -ïl    Âl    Fl    8l    *l    l    l    âk  W  -Æk  W  -·k  ]  -Qk  =  -*k  ]  -½j  =  -–j  1  -Šj  1  -~j  1  -rj  1  -\j  �  -j  …  -»i  €  -³i  -  ¬i  3  £i  }  -“i  ‰  -Ni  �  -7i    i  0  -•h  Š  -9h  0  -~g    êf  �  -ßf  2  -¿f  {  -µf  ‹  -©f  2  -‰f  {  -f  ‹  -sf    -`f    -Mf  ?  -5f  h  -�e  a  -ue  ?  -]e  h  -¯d  a  -\d    Td    Dd    :d    *d    d  j  -ôc  j  -ßc    ¬c  f  -›c    hc  f  -[c  c  -Gc  c  -,c  X  -#c    c  X  -c    c  a  -õb  E  -èb  B  -Êb  ]  -Wb  =  -,b  ]  -µa  =  -Ža  O  -‚a  U  -ka  d  -Ya  g  -La  k  -a  i  -è`  t  -Ü`  Y  -Ð`  N  -³`    ¬`  ‘  -š`  Z  -ƒ`  “  -d`  u  -_`  P  =X`  Y  -L`  ’  ->`    3`    `  
  `  C  -ü_    š_  c  -{_  ]  -_  =  -õ^  m  -Õ^  ?  -½^  h  -^  a  -ò]  b  -Ò]  _  -²]  d  -‘]  g  -Z]  s  -O]  e  -;]  H  -]  `  -ç\  a  -Ð\  E  -È\  n  -Œ\    _\    ã[    Õ[    Ç[    ¹[    «[    �[  k  -E[  c  -[  e  -úZ  X  -îZ    ÙZ  ƒ  =˜Z  5  -�Z  5  -ˆZ  5  -€Z  8  -xZ  W  -cZ  ]  -ìY  =  -ÅY  ]  -NY  =  -
Y  5  - Y  ]  -°X  =  -lX  5  -bX  ]  -X  =  -ÖW  5  -ÎW  5  -ÆW  5  -¾W  5  -´W  5  -¨W  5  -žW  W  -�W  5  -XW  W  -CW  ]  -ÑV  =  -ªV  ]  -+V  =  -V  ]  -®U  =  -ŠU  ]  -'U  =  - U  :  -5T  W  -T    -¹S  X  -­S    ”S  B  -�S  o  -JS  ?  -2S  h  -�R  a  -yR  ?  -aR  h  -ÑQ  a  -ÁQ  ;  -tP  _  -‰O  b  -sO  `  -[O  a  -KO  E  ->O  E  -1O    -ôM  _  - M  b  -êL  `  -ÒL  a  -ÂL  E  -µL  E  -°L  n  -rL  n  -0L    #L    -‡J  k  -]J  c  -5J  e  -(J  X  -J    ÐI  5  -ÈI  8  -ÀI  W  -œI  5  -”I  5  -wI    -rI  ~  -dI  ]  -I  =  -ÞH  ]  -H  =  -XH  1  -LH  1  -8H  1  -&H  5  -ÍG  1  -»G  5  -³G  5  -¡G  €  -™G  -  ’G  3  ‰G  }  -G  €  -wG  -  pG  3  gG  }  -]G  €  -UG  -  NG  3  EG  }  -;G  €  -3G  -  ,G  3  #G  }  -G  €  -G  -  
G  3  G  }  -¯F  W  -šF  ]  -1F  =  -
F  ]  -ŸE  =  -xE  1  -lE  1  -`E  1  -TE  1  ->E  �  -ñD  †  -³D  €  -«D  -  ¤D  3  ›D  }  -‹D  ‡  -6D  ‰  -ýC  �  -êC    ÃC  0  -SC  Š  -C  0  -çA    cA  �  -[A  2  -;A  {  -1A  ‹  -%A  2  -A  {  -û@  ‹  -ë@    -Ø@    -Å@  ?  -­@  h  -@  a  -ü?  ?  -ä?  h  -;?  a  -‚>    z>    m>    c>    S>    4>  j  -$>  j  ->    Ý=  f  -Ê=    –=  f  -‚=  c  -g=  c  -S=  X  -G=    
=  5  -=  8  -ú<  ]  -•<  =  -k<  5  -c<  5  -[<  5  -N<  ]  -Î;  =  -¤;  5  -š;  ]  -B;  =  -;  5  -;  5  -;  5  -û:  ]  -€:  =  -Y:  O  -M:  U  -+:  5  -!:  Y  -:  5  -
:  5  - :  5  -ö9  Y  -ç9  5  -Ô9  U  -³9  G  -¤9  ‚  -š9  U  -Ž9  G  -9  K  -U9  F  -E9  L  -9  L  -ñ8  L  -Ë8  L  -¥8  M  -�8  S  -`8  L  -:8  M  -%8  S  -÷7  i  -Þ7  ]  -a7  =  -:7  ]  -Ã6  =  -œ6  O  -�6  U  -y6  d  -g6  g  -Z6  k  -6  i  -à5  t  -Ô5  Y  -È5  N  -¯5    ¨5  ‘  -–5  Z  -5  “  -d5  u  -_5  R  =X5  Y  -L5  Y  -@5  ’  -/5    5    5  
  ú4  C  -â4    ¸4  C  - 4    E4  c  -4  ]  -µ3  =  -Ž3  m  -n3  ?  -V3  h  -‘2  a  -j2  ]  -2  =  -Þ1  m  -¾1  ?  -¦1  h  -p1  ƒ  =Ñ0  a  -º0  b  -¥0  _  -�0  d  -z0  g  -K0  s  -@0  e  --0  H  -!0  ƒ  =Ø/  5  -Ð/  5  -È/  5  -À/  8  -¸/  W  -£/  ]  -,/  =  -/  ]  -Ž.  =  -J.  5  -@.  ]  -ð-  =  -¬-  5  -¢-  ]  -C-  =  --  5  --  5  --  5  -þ,  5  -ô,  5  -è,  5  -Þ,  W  -Á,  5  -˜,  W  -ƒ,  ]  -,  =  -ê+  ]  -k+  =  -D+  ]  -î*  =  -Ê*  ]  -h*  =  -A*  :  -h)  W  -Q)    -Þ(  X  -Ò(    À(  B  -»(  o  -x(  ?  -`(  h  -¶'  a  -®'  ?  -–'  h  -'  a  -ö&  ;  -—%  _  -«$  b  -•$  `  -}$  a  -m$  E  -`$  E  -S$    -#  _  -""  b  -"  `  -ê!  a  -Ú!  E  -É!  E  -Ä!  n  -†!  n  -<!    /!    -!     -g  k  -=  c  -  e  -  X  -ü    ²  5  -ª  5  -¢  8  -š  ]  -  =  -÷  ]  -˜  =  -o  5  -g  5  -J  ]  -Ë  =  -¤  ]  -<  =  -  <  -„    -b     -Â  5  -º  5  -²  8  -ª  ]  -A  =  -  ]  -­  =  -†  z  -q  5  -g  ]  -ñ  =  -Ç  5  -º  5  -­  Y  -ž  5  -y  5  -l  Y  -]  5  -=  5  -0  Y  -!  5  -  5  -  Y  -ø  5  -ð  5  -è  5  -à  w  -Ò  ?  -ª  ]  -A  =  -  ]  -²  =  -‹  z  -c  ]  -ù  =  -Ò  n  -Ž    l    a  )  -ò  Y  -ê  V  -å    Þ    ®  Z  -,  Y  -   V  -	        Ä  Z  -‡  |  -p  {  -2  Y  -&  V  -        ¨  Z  -{  h  -È  a  -À  ?  -¨  h  -þ  a  -ö  l  -Ñ  l  -©  Y  -�  V  -Š    ƒ    S  Z  -Ú  5  -Ò  8  -Ê  ]  -_  =  -5  5  -+  ]  -Ì
  =  -‘
  5  -‡
  ]  -*
  =  -þ	  5  -ö	  5  -î	  5  -æ	  5  -Þ	  5  -Ñ	  Y  -Â	  5  -µ	  5  -¨	  Y  -™	  5  -‘	  ‚  -q	  ƒ  =j	  ]  -	  =  -Ú  ]  -w  =  -P  ]  -ä  =  -½  n  -²    …  )  -D  ]  -Ù  =  -²  n  -p  )  -  ]  -¤  =  -}  n  -r    E  )  -à  ]  -w  =  -P  n  -4    
  )  -É  ?  -b  Y  -V  V  -?    8    ú  Z  -Õ  h  -  a  -  ?  -ó  h  -I  a  -A  l  -  l  -ê   Y  -Þ   V  -Ë     Ä     ”   Z  -]   ƒ  =     -
      -Ä  3  M`	  3  MP    H    @    8    0              &       ð     è     à     Ð     È     À   %  °     ¨         $  �     ˆ     €   #  p     h     `   "  P     H     @   !  0     (                               4      y  X    P  �  @              à    À    ¸    °  �       €    x    p  �  `    X    P  �  @    8    0  �             �       ø     ð   �  à     Ø     Ð   �  À     ¸     °   �        ˜     �   �  €     x     p   �  `     X     P   �  @     8     0   �              S   �  M‹    à      Â    0       Õ    Ð³      `    dµ      N    ·      ½    àÉ      æ    à/           Ê      )    =      )    l·      C    ÀÊ      Y     ¹      C     Ê          Ò      ÷    à©      r    ðÑ      w    »           Ê      â    @Ê      «    4½      k    `Ê      ý    €Ñ      å    €Ê      ‰    èÊ      ä    Ë      Ó    È¾      ô    œÇ      Ï    TÈ      Â     É      ;    ,É      À    `É          ¨Ø      k    °Ø      `    ¸Ø      @    ÀØ      Ç    ÈØ      E    ÐØ      ¥    ØØ      î    àØ      U            ™    Ð      á  À  °      ì    À      j    àI      §     Z        À ð¬      e   À �¯         À  ­      Ä  À @«      T  À  ¬      Ý  À ®      �  	€ 0Ò      h  € ÐÑ      (  À Ð©      l    €¥      i    Ð       R             ¿             Ü             „             _                          »             Â             „             M	             ‹             ÿ             Ý             j             �             >             C             §             j             
                           š             D             '             Ì             z             ¢             ö             ?
             ü             )	                          6             0             =                           1             Ô              7             
             ä	             M             Ç	             ’
             W
             ¯
             t
             ˆ	             Ì
             §	             
             ù             0             Ô             Š             *             ò             ¤             Ê             Ý             è                            ô             d             »              A             Ì              Ú             ›             ¤             ì
             ÿ
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H‹…˜ûÿÿB‹‰Žƒ   L�˜ûÿÿH‹…°ûÿÿL‹P1ö1ÀD  WÀó*ÆH‰ÃHÁã H˜LëHÿÈf.„     Ló.D�H�@wòHÁûIc<‰ò)ú‰Ó÷ÛLÚHcÓóA’H‹•ˆûÿÿóXºóQÀóA³HÿÆL9Æu˜M‰ãIÿÃL;� ûÿÿH‹½ˆûÿÿL‹•�ûÿÿ…'ÿÿÿH��ÈûÿÿH9ßtè    H‰�¸ûÿÿHÇ…Àûÿÿ  H‹    H‹ H;EÐuH�ÄX  [A\A]A^A_]Ãè    ffff.„     UH‰åSPH‰ûH‹ƒ  H…Àt¹ÿÿÿÿðÁHƒùuH�»Ð   è    HÇƒ      HÇƒø       HÇƒð       HÇƒè       HÇƒà       ƒ»Ô    ~&H‹ƒ  1É€    Çˆ    HÿÁHc“Ô   H9Ñ|êH‹»  H�ƒ   H9Çtè    H‹ƒ¨   H…Àt¹ÿÿÿÿðÁHƒùu	H�{pè    HÇƒ¨       HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       ƒ{t ~$H‹ƒ°   1É„     Çˆ    HÿÁHcStH9Ñ|íH‹»¸   H�ƒÀ   H9Çtè    H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~H‹CP1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    H‰Çè    H‰Çè                                                                                        0C  0E              0C      0Eÿÿÿÿÿÿÿÿÿÿÿÿ                              €   €   €   €  €   €  €   €ÿ   ÿ   ÿ   ÿ                                                                    ©_cX©_cX©_cX©_cX      ð>      à?      ð¿  €G  €7ÿ›Ë‡ Â    K        K   É   §9   �     ¼9   È     ;8   :  %   8   _     8  ƒ     ¼9   ¢     ¥9   �     þ4   Û  %   â4         Ú4       ¥9   K     ^7   Ë  %   B7   ð     :7       
8   3     ú8   ê     ¥9   û     ú8   *  °   p7   Â  	   c7  $     07   5          I  %   7   n     7  î     H8   H	     ú8   ”	     H8   Ê	  %   ¾4   ï	     ¶4        ø8   g     M8         k7   W  1   ,5   ý     k7   4  1   '5   ·     §6   k     ä5   È      95     „   15  �)  Š   @8  2*  l   �9  ¹*  u   •9  I+  u   �9  Ç+     8  ª,  v   57   H-     H8   ‚-  %   š4   §-     ’4  Ü-     H8   í-          .  %   5   &.     5  —.  ê   H8   �/  @       Á2     ®6   4     ¬6   94  d        �4     ®4  Á4     Ò4  å4     ö4  5     5  W5  €   Ü5  6  |   Ÿ6  7     (7  E7     V7  Ž7  o   8  "8     38  k8  ƒ   ð8  9  k   …9  Ú9  k   û:  `:  n   ó:  ×:     ë:  ã:                ÿ›Ãƒ º    V        V      ý   i      ©        ý   ?     ©   p     s   â  %   W        O  +     ‡   G  ±   ‘        ©        ‘   +     ¾   s  1   u   þ     ¾             #  %   +   H     #  ‚     ¾   ¼  %      á     ÿ  ¨  v     9  u   w  ·     G  Ì     ‰  Ø  2        
       .     ?  Z     k  Ü  k   å  b  l   õ  ×     í  	                      ÿ›˜�    B        B      C   a      ˜   ô   !      -  k      ³  ‹   ø  Y  …   ð  #  k   �  ¶  ƒ   ;  a  �   ö  î               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì               ¸`      a      Ë             Šb      a      Y             œc      a      ¬     void cv::distanceTransform(cv::InputArray, cv::OutputArray, cv::OutputArray, int, int, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/distransform.cpp src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) distanceTransform labelType == DIST_LABEL_PIXEL || labelType == DIST_LABEL_CCOMP Mask size should be 3 or 5 or 0 (precise) distType == CV_DIST_C || distType == CV_DIST_L1 || distType == CV_DIST_L2 void cv::distanceTransform(cv::InputArray, cv::OutputArray, int, int, int) src.size() == dst.size() trueDistTrans src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) && dst.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) getDistanceTransformMask Unknown metric type void cv::distanceTransform_L1_8U(cv::InputArray, cv::OutputArray) distanceTransform_L1_8U src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) && dst.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) distanceATS_L1_8u                                                                                                                                                    N2cv15DTColumnInvokerE          N2cv12DTRowInvokerE             ;  ÑXA        ðY      `;      %  ÑXA        À]      �J      þ  ÑXA        ˆ_       O      
                      °O      
                      ÀO                          àO      È  ÑX                °R                          ÐR      Ó  ÑX                °V      ä   A        $`             zPLR x›   �  4   $   P™ÿÿÿÿÿÿ;      /óÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   xÔÿÿÿÿÿÿ%      ÇöÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   pãÿÿÿÿÿÿþ      WøÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      0èÿÿÿÿÿÿ
        A†C       $   D   èÿÿÿÿÿÿ
        A†C       $   l    èÿÿÿÿÿÿ        A†CBƒ    ,   ”   øçÿÿÿÿÿÿÈ       A†CPƒŒ�Ž�    $   Ä   ˜êÿÿÿÿÿÿ        A†CBƒ    ,   ì   �êÿÿÿÿÿÿÓ       A†CPƒŒ�Ž�    ,   ä  @îÿÿÿÿÿÿä      £÷ÿÿÿÿÿÿA†CBƒ    �X    -ˆX    -€X    -qX  -  -X  !  -÷W  -  -~W  !  -ZW  -  -ÜV  !  -ŸV  <  -V  =  =fV  6  -FS  8  -çR  =  =ÈR  7  -ºR    -€R  6  -SP  8  -ØO  7  -ÊO    -¶O    -¦O    -—O  3  -’O  :  -ŠO    -‚O    -zO  -  -ùN  !  -ÏN    -ÅN  -  -NN  !  -$N    -N  -  -»M  !  -”M    -ŒM    -„M    -jM  -  -ñL  !  -ÊL  -  -KL  !  -$L  -  -ÅK  !  -¡K    -K    -íJ    -ÎJ    -�J    -yJ    -qJ  (  -YJ    -QJ    -IJ    -?J  (  -*J  -  -ÊI  !  -£I  -  -DI  !  -íH    -ãH    -ÛH    -ÏH    -ÂH  *  -³H    -«H    -£H    -–H  *  -‡H    -H    -rH  *  -cH    -[H  <  -;H  =  =4H  (  -H  (  -
H  -  -¡G  !  -zG  -  -G  !  -uE  >  =B    ÙA    ÂA    8A    �@    ”@    ‹@    ‚@    w@    o@    I@  *  -=@  '  -&@    @    ï?  +  -°?  *  -¤?  '  -�?    †?    ?  F  -r?    k?  +  - ?  %  -ñ>    ê>    Û>  B  -Œ>  &  -‡>  $  -l>  $  -T>  0  -«=  /  -£=  1  -o=  *  -c=  '  -L=    E=    Ý<  +  -¯<  0  -–<    -|<  ,  -Í;  /  -Å;  )  -¹;     ;  )  -”;    †;  =  =ÿ:    -÷:    -ï:    -ç:    -ß:  (  -Ê:  -  -h:  !  -A:  -  -â9  !  -¡9    -™9    -‘9    -‰9    -9  -  - 9  !  -ô8    -ê8  -  -s8  !  -D8    -78    -*8  *  -8    -8    -8    -ù7  -  -–7  !  -g7    -Z7    -M7  *  ->7    -,7    -7  *  -7    -Ú6  6  -¹6    -£6    -†6    -z6  -  -
6  !  -à5    -Ó5  -  -_5  !  -55    -#5    -5  *  -5    -ú4    -í4  *  -Þ4    -Ö4    -É4  *  -º4    -²4    -¥4  *  -–4    -Ž4  <  -b4  6  -A4    -54    -04    þ3    Å3    =3    Ü2    -Ð2    -½2    ±2    ©2    “1    $1    w0    o0    f0    ]0    #0    ­/  9  -v/  G  -q/    ˜.  8  -..  *  -".  '  -.    .    ý-  F  -ð-    é-  +  -¯-  *  -£-  '  -Œ-    …-    U-  +  --  %  --    -    ÷,  ?  -í,  E  -Å,  @  -µ,  D  -Ö+  =  =Ï+  (  -º+  -  -Q+  !  -*+  -  -Á*  !  -š*  -  -:*  !  -*  -  -•)  !  -$(    ¥%    ²#    M#    ï"    9    Û    |    ‹    ƒ  -  -  !  -ä     -Œ    -Ê  .  -i    a  %  -R    K    <  C  -þ  &  -Œ    „  %  -u    n    _  A  -!  &  -�  "  -h  ,  -   #  -÷	  *  -ë	  '  -Ô	    Í	    ¡	  +  -P	  $  -ü    -ï  &  -v  *  -j  '  -S    L    E  F  -8    1  +  -Ã  -  -Ö  -  -2  !  -  0  -ò  $  -7  /  -/  1  -ø  *  -ì  '  -Õ    Î    X  +  -!  0  -  *  -ü  '  -å    Þ    Ž  +  -¦  /  -ž  1  -g  *  -[  '  -D    =    Õ  +  -¡  2  -  $  -ø   0  -O   /  -G   )  -;      -   =  =P     H     @   	  0     (                           €   4  x     p   5  h     `   
  X     P     @   4  8     0   5                       8    0  ;            à     À           €     `     X     P   ;  @     8     0   ;                ;           ;  M;  \      X`      ä	    ðY      &    x`      Ö    ˜`      ¼	    À]      ª	    ˆ_      ö	    $`      j    ˜h      ‰     h      =	    ¨h      š  À °R      c  À °O      ´  À ÀO      }  À  O                  ¯    `;      O  À °V      ^  À ÐR      „  À àO      Ç  	€ ðd        	€ °d      ®  
€ 0e      ü  
€ e      •  	À Èd      à  	À €d      ¸  À �O      Ú    �J      Ð             ñ             �              ÿ             1             g             ¨              R             õ             {             b                          >             P              ­             Â              ò             }              <              <             ß              …                          ü              	              x             4             4              ,              ë             Ñ             ¥             Î	                          ì                           à             h             @             –                          ã             »                           ò              _memcpy __ZSt9terminatev _icvSaturate8u_cv __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZN2cv13getNumThreadsEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZNK2cv12_OutputArray6neededEv __ZN2cv3ipp6useIPPEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv7MatExprD2Ev __ZN2cv12DTRowInvokerD1Ev __ZN2cv15DTColumnInvokerD1Ev __ZN2cv12DTRowInvokerD0Ev __ZN2cv15DTColumnInvokerD0Ev ___bzero _cvDistTransform __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayES5_iii __ZN2cv19connectedComponentsERKNS_11_InputArrayERKNS_12_OutputArrayEiii __ZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayEiii __ZN2cv3Mat6createEiPKii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv3ipp12setIppStatusEiPKcS2_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume _ippicvFree ___stack_chk_guard __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN2cveqERKNS_3MatEd __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat8copySizeERKS0_ _ippicviDistanceTransform_3x3_8u_C1R _ippicviTrueDistanceTransform_8u32f_C1R _ippicviTrueDistanceTransformGetBufferSize_8u32f_C1R _ippicviDistanceTransform_5x5_8u32f_C1R _ippicviDistanceTransform_3x3_8u32f_C1R _ippicvMalloc_L __ZTIN2cv16ParallelLoopBodyE __ZTVN2cv12DTRowInvokerE __ZTSN2cv12DTRowInvokerE __ZTIN2cv12DTRowInvokerE __ZTVN2cv15DTColumnInvokerE __ZTSN2cv15DTColumnInvokerE __ZTIN2cv15DTColumnInvokerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZNK2cv12DTRowInvokerclERKNS_5RangeE __ZNK2cv15DTColumnInvokerclERKNS_5RangeE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE25__cv_trace_location_fn857 __ZZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayEiiiE31__cv_trace_location_extra_fn857 _memset_pattern16 __ZZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiiE25__cv_trace_location_fn715 __ZZN2cv17distanceTransformERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiiE31__cv_trace_location_extra_fn715 __ZZN2cvL23distanceTransform_L1_8UERKNS_11_InputArrayERKNS_12_OutputArrayEE25__cv_trace_location_fn684 __ZZN2cvL23distanceTransform_L1_8UERKNS_11_InputArrayERKNS_12_OutputArrayEE31__cv_trace_location_extra_fn684 GCC_except_table2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10    



#1/20           1548786597  501   20    100644  120020    `
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u3I‹_M‹WH‹BH9ÃH‰ÞIDòHDBH9Æ|!éð   fffff.„     �Ü   I‹_M‹WE‹OM‹GH‹H‹rI‰I‰wH‹BI‰GH‹BI‰GL9êL‰è„�   L‰Øffff.„     A;L u)I‹t(H9óH‰ßIDúIDt0H9÷|ëJffff.„     }@HƒÂàI‹t8I‰tXI‹t0I‰tPI‹t I‹|(I‰|HI‰t@HƒÀàHƒøÀu˜L‰èëH‰ÐëI�D@f„     ‰D‰HH‰XL‰PL‰@I�G IƒÃ L9ð…ÍþÿÿHƒÄ8[A\A]A^A_]ÃI�u L‰ïL‰ÂH‹M°HƒÄ8[A\A]A^A_]é    I�u I�U@L‰ïL‰ÁL‹E°HƒÄ8[A\A]A^A_]é    I�U@I�M`I�u L‰ïL‹M°HƒÄ8[A\A]A^A_]é    }ƒI‹EH‰EÐI‹EH‰EÈI‹E I‹MH‰MÀH‰E¸I‹@I‰EI‹@I‰EI‹ I‹HI‰MI‰E H‹EÐI‰@H‹EÈI‰@H‹E¸H‹MÀI‰HI‰ é ÿÿÿ�ÿÿÿÿÿÿ‹ýÿÿ.ÿÿÿOÿÿÿtÿÿÿ@ D‹D;uH‹FH‹OH9ÈHDFHDOH9ÈAœÁD9uH‹JH‹FH9ÁHDJHDFH9ÁœÁUH‰åE„Étk„É„û   H‹GH‰EøH‹GH‰EðH‹H‹OH‰MèH‰EàH‹BH‰GH‹BH‰GH‹H‹JH‰OH‰H‹EøH‰BH‹EðH‰BH‹EàH‹MèH‰JH‰¸   ]Ã1À„É„é  H‹FH‰EøH‹FH‰EðH‹H‹NH‰MèH‰EàH‹BH‰FH‹BH‰FH‹H‹JH‰NH‰H‹EøH‰BH‹EðH‰BH‹EàH‹MèH‰JH‰‹9…²   H‹NH‹WH9ÑHDNHDW¸   H9ÑŒš   é[  H‹GH‰EøH‹GH‰EðH‹H‹OH‰MèH‰EàH‹FH‰GH‹FH‰GH‹H‹NH‰OH‰H‹EøH‰FH‹EðH‰FH‹EàH‹MèH‰NH‰‹9…�   H‹JH‹~H9ùHDJHD~¸   H9ù|uéÑ   ¸   �Æ   H‹GH‰EøH‹GH‰EðH‹H‹OH‰MèH‰EàH‹FH‰GH‹FH‰GH‹H‹NH‰OH‰H‹EøH‰FH‹EðH‰FH‹EàH‹MèH‰NH‰ëc¸   }aH‹FH‰EøH‹FH‰EðH‹H‹NH‰MèH‰EàH‹BH‰FH‹BH‰FH‹H‹JH‰NH‰H‹EøH‰BH‹EðH‰BH‹EàH‹MèH‰JH‰¸   ]Ã UH‰åAWAVATSHƒì I‰ÌH‰ÓI‰÷I‰þL‰Áè    ‰Á‹A9$uI‹T$H‹sH9òIDT$HDsH9ò�n  H‹KH‰MØH‹KH‰MÐH‹H‹SH‰UÈH‰MÀI‹L$H‰KI‹L$H‰KI‹$I‹T$H‰SH‰H‹MØI‰L$H‹MÐI‰L$H‹MÀH‹UÈI‰T$I‰$�HA‹9uH‹SI‹wH9òHDSIDwH9ò�â   I‹OH‰MØI‹OH‰MÐI‹I‹WH‰UÈH‰MÀH‹KI‰OH‹KI‰OH‹H‹SI‰WI‰H‹MØH‰KH‹MÐH‰KH‹MÀH‹UÈH‰SH‰�HA‹A9uI‹WI‹vH9òIDWIDvH9ò}aI‹NH‰MØI‹NH‰MÐI‹I‹VH‰UÈH‰MÀI‹OI‰NI‹OI‰NI‹I‹WI‰VI‰H‹MØI‰OH‹MÐI‰OH‹MÀH‹UÈI‰WI‰ƒÀ‰Á‰ÈHƒÄ [A\A^A_]ÃfD  UH‰åAWAVAUATSHƒì(M‰ÅH‰ËI‰ÔI‰÷I‰þM‰Èè    ‰Á‹A9U uI‹UH‹sH9òIDUHDsH9ò�  H‹KH‰MÐH‹KH‰MÈH‹H‹SH‰UÀH‰M¸I‹MH‰KI‹MH‰KI‹M I‹UH‰SH‰H‹MÐI‰MH‹MÈI‰MH‹M¸H‹UÀI‰UI‰M �HA‹$9uH‹SI‹t$H9òHDSIDt$H9ò�z  I‹L$H‰MÐI‹L$H‰MÈI‹$I‹T$H‰UÀH‰M¸H‹KI‰L$H‹KI‰L$H‹H‹SI‰T$I‰$H‹MÐH‰KH‹MÈH‰KH‹M¸H‹UÀH‰SH‰�HA‹A9$uI‹T$I‹wH9òIDT$IDwH9ò�ê   I‹OH‰MÐI‹OH‰MÈI‹I‹WH‰UÀH‰M¸I‹L$I‰OI‹L$I‰OI‹$I‹T$I‰WI‰H‹MÐI‰L$H‹MÈI‰L$H‹M¸H‹UÀI‰T$I‰$�HA‹A9uI‹WI‹vH9òIDWIDvH9ò}aI‹NH‰MÐI‹NH‰MÈI‹I‹VH‰UÀH‰M¸I‹OI‰NI‹OI‰NI‹I‹WI‰VI‰H‹MÐI‰OH‹MÈI‰OH‹M¸H‹UÀI‰WI‰ƒÀ‰Á‰ÈHƒÄ([A\A]A^A_]Ãfff.„     UH‰åAWAVAUATSHƒì(I‰ÑI‰öH‰ûL‰ðH)ØHÁøHƒøw\H�{  Hc�HÊ°ÿâ‹A9Fà…ñ  I‹FèH‹KH9ÈIDFðHDKH9ÈŒÕ  é0  H�s IƒÆàH‰ßL‰òL‰Éè    é  L�{@H�s H‰ßL‰úL‰Éè    H�C`L9ð„ò  E1äE1À�L‰þI‰ÇE‹/D;.u2I‹GM‹_H‹NH9ÈH‰ÇIDûHDNH9Ï| é  ffff.„     �ô   I‹GM‹_E‹WM‹OH‹H‹~I‰I‰H‹NI‰OH‹NI‰OH9ÞH‰Ù„�   L‰áffff.„     D;l u)H‹|(H9øH‰ÂIDÓHD|0H9ú|ëJffff.„     }BHƒÆàH‹T8H‰TXH‹T0H‰TPH‹T H‹|(H‰|HH‰T@HƒÁàHƒùÀu˜H‰ÙëH�L@ëH‰ñf„     D‰)D‰QH‰AL‰YL‰IAÿÀI�G L9ð”ÀAƒø„³   I�G IƒÄ L9ð…µþÿÿé›   H�s H�S@IƒÆàH‰ßL‰ñM‰Èè    ëH�S@H�K`IƒÆàH�s H‰ßM‰ðè    ëb}`IƒÆàH‹CH‰EÐH‹CH‰EÈH‹H‹KH‰MÀH‰E¸I‹FH‰CI‹FH‰CI‹I‹NH‰KH‰H‹EÐI‰FH‹EÈI‰FH‹E¸H‹MÀI‰NI‰°HƒÄ([A\A]A^A_]Ãñÿÿÿñÿÿÿ�ýÿÿ¿ýÿÿTÿÿÿpÿÿÿfff.„     UH‰åAWAVAUATSPI‰öL‹'H‹_I‰ÝM)åIÁýI�EH‰ÁHÁé=…’  I¸ÿÿÿÿÿÿÿL‹M)çL‰úHÁúH¹þÿÿÿÿÿÿH9Êw]IÁÿI9ÇLBøM…ÿ„M  H‰}ÐM9ÇvG¿   è    H‰ÃH�5³:  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐM‰ÇJ�<ý    è    H‹}ÐN�èN�øA‹B‰èA‹NB‰LèN�LèL9ã„‘   H�KøL)á‰ÎÁîÿÆHƒæt(H÷ÞL‰Ò�‹Cø‰Bø‹CüH�[ø‰BüH�RøHÿÆuçHƒùsëKL‰ÒHƒùrBHƒÂüf�‹Cø‰Bü‹Cü‰‹Cð‰Bô‹Cô‰Bø‹Cè‰Bì‹Cì‰Bð‹Cà‰Bä‹CäH�[à‰BèHƒÂàI9ÜuÄH÷ÑHƒáøIÊL‰L‰OL‰GM…ätL‰çHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ÿ1Àé
ÿÿÿè    I‰ÆH‰ßè    L‰÷è     UH‰åAWAVAUATSPI‰öL‹/H‹_I‰ßM)ïIÁÿI�GH‰ÁHÁé<…¢  I¸ÿÿÿÿÿÿÿL‹gM)ìL‰âHÁúH¹þÿÿÿÿÿÿH9Êw]IÁüI9ÄLBàM…ä„]  H‰}ÐM9ÄvG¿   è    H‰ÃH�5Ó8  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐM‰ÄL‰çHÁçè    H‹}ÐIÁçJ�8IÁäIÄAB8N�D8L9ë„¢   H�CðL)è‰ÂÁêÿÂHƒât%H÷ÚH‰Îf�CðHƒÃðFðHƒÆðHÿÂuëHƒøpsë_H‰ÎHƒøprVHƒÆðfD  CðCàFðCÐFàCÀFÐC°FÀC F°C�F C€HƒÃ€F�HƒÆ€I9Ýu´H÷ÐHƒàðHÁH‰L‰GL‰gM…ítL‰ïHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ä1Àéùþÿÿè    I‰ÆH‰ßè    L‰÷è     UH‰åAWAVAUATSPI‰öL‹/H‹_I‰ßM)ïIÁÿI�GH‰ÁHÁé<…¢  I¸ÿÿÿÿÿÿÿL‹gM)ìL‰âHÁúH¹þÿÿÿÿÿÿH9Êw]IÁüI9ÄLBàM…ä„]  H‰}ÐM9ÄvG¿   è    H‰ÃH�5ã6  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐM‰ÄL‰çHÁçè    H‹}ÐIÁçJ�8IÁäIÄAB8N�D8L9ë„¢   H�CðL)è‰ÂÁêÿÂHƒât%H÷ÚH‰Îf�CðHƒÃðFðHƒÆðHÿÂuëHƒøpsë_H‰ÎHƒøprVHƒÆðfD  CðCàFðCÐFàCÀFÐC°FÀC F°C�F C€HƒÃ€F�HƒÆ€I9Ýu´H÷ÐHƒàðHÁH‰L‰GL‰gM…ítL‰ïHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ä1Àéùþÿÿè    I‰ÆH‰ßè    L‰÷è     UH‰åAWAVAUATSPI‰õI‰þI‹^I‹FH‰ÂH)ÚHÁúH¹«ªªªªªªªH¯ÑL9êƒŒ  I¿ªªªªªªªI‹6H)óHÁûH¯ÙJ�+L9ú‡.  H)ðHÁøH¯ÁH¹TUUUUUUH9ÈwHÀH9ÐHBÂH…ÀI‰Ç„ô  L‰øHÁàH�<@è    H‰ÆL�$[IÁäIôK�I�MÿL‰êHƒâ„«  H÷ÚL‰ãD  HÇCX    HÇCP    HÇCH    HÇC@    HÇC8    HÇC0    HÇC(    HÇC     HÇC    HÇC    HÇC    HÇ    HƒÃ`IÿÍHÿÂu•HÁàHƒù‚  €    HÇCX    HÇCP    HÇCH    HÇC@    HÇC8    HÇC0    HÇC(    HÇC     HÇC    HÇC    HÇC    HÇ    HÇƒ¸       HÇƒ°       HÇƒ¨       HÇƒ        HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    HÇCp    HÇCh    HÇC`    HÇƒ      HÇƒ      HÇƒ      HÇƒ       HÇƒø       HÇƒð       HÇƒè       HÇƒà       HÇƒØ       HÇƒÐ       HÇƒÈ       HÇƒÀ       HÇƒx      HÇƒp      HÇƒh      HÇƒ`      HÇƒX      HÇƒP      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      HÇƒ(      HÇƒ       HÇƒØ      HÇƒÐ      HÇƒÈ      HÇƒÀ      HÇƒ¸      HÇƒ°      HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      HÇƒˆ      HÇƒ€      HÇƒ8      HÇƒ0      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      HÇƒ      HÇƒ       HÇƒø      HÇƒð      HÇƒè      HÇƒà      HÇƒ˜      HÇƒ�      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      HÇƒh      HÇƒ`      HÇƒX      HÇƒP      HÇƒH      HÇƒ@      HÇƒø      HÇƒð      HÇƒè      HÇƒà      HÇƒØ      HÇƒÐ      HÇƒÈ      HÇƒÀ      HÇƒ¸      HÇƒ°      HÇƒ¨      HÇƒ       H�Ã   IƒÅø… üÿÿHÆM‹.I‹NL)éHºUUUUUUUÕH‰ÈH÷êH‰ÐHÁè?HÁúHÂH�RHÁàIÄH…É~L‰çI‰÷L‰îH‰Êè    L‰þM‰&I‰^I‰vM…í„®  L‰ïHƒÄ[A\A]A^A_]é    I�EÿL‰éHƒát}H÷Ù€    HÇCX    HÇCP    HÇCH    HÇC@    HÇC8    HÇC0    HÇC(    HÇC     HÇC    HÇC    HÇC    HÇ    I‹^HƒÃ`I‰^IÿÍHÿÁu�Hƒø‚   HÇCX    HÇCP    HÇCH    HÇC@    HÇC8    HÇC0    HÇC(    HÇC     HÇC    HÇC    HÇC    HÇ    I‹FH�H`I‰NHÇ€¸       HÇ€°       HÇ€¨       HÇ€        HÇ€˜       HÇ€�       HÇ€ˆ       HÇ€€       HÇ@x    HÇ@p    HÇ@h    HÇ@`    I‹FH�H`I‰NHÇ€¸       HÇ€°       HÇ€¨       HÇ€        HÇ€˜       HÇ€�       HÇ€ˆ       HÇ€€       HÇ@x    HÇ@p    HÇ@h    HÇ@`    I‹FH�H`I‰NHÇ€¸       HÇ€°       HÇ€¨       HÇ€        HÇ€˜       HÇ€�       HÇ€ˆ       HÇ€€       HÇ@x    HÇ@p    HÇ@h    HÇ@`    I‹^HƒÃ`I‰^IƒÅü…ÿýÿÿHƒÄ[A\A]A^A_]ÃL‰ãHÁàHƒùƒÏøÿÿéÊüÿÿE1ÿ1öéøÿÿL‰÷è    „     UH‰åAWAVAUATSPI‰÷I‰þM‹fM‹nL‰èL)àHÁøL9øƒŸ   I‹I)ÔIÁüK�<H‰ÁHÁé;…Î  H¹ÿÿÿÿÿÿÿI)ÕL‰êHÁúH¾þÿÿÿÿÿÿH9ò‡�  IÁýI9ÅLBèM…í„‰  I9Í†g  ¿   è    H‰ÃH�5<,  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    I�GÿL‰ùHƒát<H÷Ùf�IÇD$    IÇD$    IÇD$    IÇ$    M‹fIƒÄ M‰fIÿÏHÿÁuÉHƒø‚Ë  ffffff.„     IÇD$    IÇD$    IÇD$    IÇ$    I‹FH�H I‰NHÇ@8    HÇ@0    HÇ@(    HÇ@     I‹FH�H I‰NHÇ@8    HÇ@0    HÇ@(    HÇ@     I‹FH�H I‰NHÇ@8    HÇ@0    HÇ@(    HÇ@     M‹fIƒÄ M‰fIƒÇü…Cÿÿÿéú  I‰ÍL‰ïHÁçè    IÁäIÄI�WÿL‰ùHƒá„â  H÷ÙL‰ã�HÇC    HÇC    HÇC    HÇ    HƒÃ IÿÏHÿÁuÕIÁåHƒú‚G  €    HÇC    HÇC    HÇC    HÇ    HÇC8    HÇC0    HÇC(    HÇC     HÇCX    HÇCP    HÇCH    HÇC@    HÇCx    HÇCp    HÇCh    HÇC`    HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       HÇƒ¸       HÇƒ°       HÇƒ¨       HÇƒ        HÇƒØ       HÇƒÐ       HÇƒÈ       HÇƒÀ       HÇƒø       HÇƒð       HÇƒè       HÇƒà       H�Ã   IƒÇø…ÀþÿÿLèM‹>I‹VL)úI)ÔH…Ò~L‰çI‰ÅL‰þè    L‰èM‰&I‰^I‰FM…ÿtL‰ÿHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃL‰ãIÁåHƒúƒTþÿÿë’E1í1ÀééýÿÿL‰÷è    I‰ÆH‰ßè    L‰÷è     ÿ›¢€€     L       L  	   e       ÿ›IA    i        i      Ì    ©   	   Ä   Õ   	   æ   Þ                ÿ›Ö€€ N    ›        ›   "   ç   ½   	   ß  Æ   $       ê  	   û  ó               ÿ›¶€€ 4R      X   é      Z   '     V   7  @        ÿ›Ö€€ N    `       `  "   ß   ž     Ì   ´  	   ×  è  	   ù  ñ               ÿ›»‚ ¸‚   $   ¦	   Þ   (   ž	   N  $   –	   ª  (   Ž	     (   †	   u  (   ~	   ã  $   v	   >  (   n	   �  (   f	   û  (   ^	   u  $   V	   Ö  (   N	   :  (   F	   ž  (   >	   Æ  x        >  $   6	   Ÿ  (   .	     $   &	   o  (   	   Ë  %   	   .     	   {  "   	   Ê  "   þ   ì  Â        ÿ›ó� ê    K        K   ©   ¿   $     ­   ~  "   —      	   �  ¼     •     "   w   #  	   o  8  _   Ô   ¯  i   ·  !     ¯  Y     ¿   e          z  	   …  š  	   ¥  ï  i   }  a     u  m               ÿ›}u    k        k   )   ,   ”   ¿        S  ,   :     ^        Ý      :        $  F     Z  R               ÿ›�‚€€ „    K        K   »   ¸   5        u  %   ÷   š     í  ¾     õ     %   Ô   +     Ì  C     $   ”  ,   "   Û  s     W       …  "   "   ¶     ¸   Â          ×     å  ú       B  l   °  Ä     Ø  Ð               ÿ›Ö€€ N    º        º   !   ø   Û   	   ð  ä          û  	                    ÿ›}u    A        A      Q   †   "   ;   ¨   	   3  ö      [     	   S  >  	   I  d  	   u  m               ÿ›Ù�€€ Ð    K        K   ¬   ò   2     O   @          T  "   9   v  	   1  ”  X   a   &  7   /   u  c   Y  á     Q       ò   %          <  	   G  |  l   ê  þ       
               ÿ›Ã€ AÊ   '   Ã   Ý     Ó   2  °   Ñ     4   ‰   A  Á        ÿ›Ù�€€ Ð    a        a   ©   Ò   L     5   Z          n  "      �  	     ¨     A     *   ?   W  a   7  Á       ù     Ò             "  	   -  \  l   Ê  Þ     ò  ê               ÿ›Ù�€€ Ð    D        D   ©   2        ¥   -          A  "   �   c  	   ‡  ‘     ±   w  1   ¯   À  h   §  1       i     2   u          ’  	   �  Ì  \   *  >     R  J               ÿ›¥�€€ œ                  ¥   Ä   "   �   æ   	   ‡  ü      Ï   %     ²        °   >     ô  J  H        ’  	   �  Ø     ì  ä               ÿ›ÌÃ    �        �      ]     "   G   %  	   ?  7     k   à     y   H     {   t  /   Œ   Å     y   ù     7    '        ,  	   5   J  	   U  Â     Ö  Î               ÿ›)'    ©        ©      Ü    ¸   7        ÿ›¿� ¶    œ        œ      6   ª           ¾   "       à   	     ò      D   €     R   ‚  %   `   Ò       Þ  '          	      #  	   .  ~     ’  Š               ÿ›Ù�€€ Ð    ^        ^   Ð   ¹   ª     ”   ×  "   ~   ù  	   v  (     ¨   ¨  
   ¦   Ô  &   Ð   Q     Î   »  s   –  7     ž  C  >        �  	   Œ     n   “  w     ‹  ƒ               ÿ›IA    s       s  !   ²   ”  	   ª  µ  	   Æ  ¾               ÿ›Ù�€€ Ð    6        6   É      ÿ   ­       ¬     -   Û     æ   #  %   Í   H     Å  �     -   ®  j   ø  3  k   ð  §     è  Ð     Þ  H  Y   K  ¼  r   [  7     S  C                ÿ›€÷    =        =   ³   3   ð         P        ¨     ô         X        ¥   C     w   |  !   P   �     H    ‡   �  ½  2   ï   e  c     Ñ       S     o  Ñ  }   P  Ñ  g   ]  A     U  M               ÿ›�‚€€ „    :        :   É   á        É   #     Ç   �     ½   Ú     ¥     I  Ê   é     '        %   Q  !   þ   r     ö  Ó  e   Â  Y  ,   •   ÷  w   ¿  w     �         S  e   º  F  x   ã  Ç     Û  Ó               ÿ›©ƒ€€      :        :   É   )     É      A     ô   x  ,      ©     ×     %   »   (     ³  €  f      ’     a   È     _   ï  !   F        >  =     a   }  m   ø  ±
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          Ö
  %   ’   û
     Š  ñ     …   ¤  r      U  y   ì  é  u   ä  g     Ü  •     ¦  ¾     Ï  I     W    o   ð  B  l   k  É  u   c  G     [  S                ÿ›Ö€€ N    ~       ~        .     ù   \  |   û    z      ˜               ÿ›©ƒ€€  ‹         Ý      	     %   í
   B     å
  Z  ‡   +   #     ‡   a     …   Š        ¹  !   f   Ú     ^  {     P   é  !   7   
     /  <     T   $  {   ‰        �   `     \   ò  6   V   \  -   R   Ž     -   ñ  �   ƒ   Á     Z   0	     X   €	  -   T   ¾	     +    
  Ž     Ž
  b        ð
       :     H  i     w  §  ‡   z  .  T             ÿ›Ö€€ N    M        M   !   ß    n   	   ×   w   k        â   	   ó   ë                ÿ›œ 7      ˆ    L   Y        ÿ›}u    h        h   %   ö   �      î  ™   M        æ           {     ù     
  5  s   °  ¨               ÿ›IA    –        –   )   r   ×   �   j  �  {                    ÿ›IA    –        –   )   r   ×   �   j  �  {                    ÿ›IA    s        s       B   «   }   :  ]  {   à  Ø               ÿ›IA    †        †   &   R   Ä   t   J  m  {   ð  è               ÿ›IA    ®        ®   A   ¢     �   š  ½  {   @  8               ÿ›IA    X        X         ‹   m   
  -  k      ˜               ÿ›IA    c        c   /   2   ª   n   *  M  k   À  ¸               ÿ›IA    a        a   .   2   §   q   *  M  k   À  ¸               ÿ›²�€ ©    R        R      j   ‰   "   T   «   	   L  å      J   ñ   z        k  "   ‹   �  	   ƒ  ±  ‡   {  W  	   b  Ž  	   @  ²  †   H  8               ÿ›}u    Â        Â   !   „   ã   	   |  ì   2         !   f   ?  	   ^  i  	   t  ‡  	   ˜  �               ÿ›}u    j        j   !   -   ‹   	   %  ”   T        è      K   ø   	   C  0  	   ;  N  	   _  W               ÿ›)'    „        „      Ú   “   Z       ÿ›)'    �        �      t   ž   é        ÿ›)'    „        „      Ê   “   J       ÿ›)'    „        „      Ú   “   Z       ÿ›)'    „        „      Ú   “   Z       ÿ›)'    ›        ›          ª   ‰                 ð>      °<      à?-DTû!é?-DTû!é¿      ð>      ð@      à?      à?      à?        ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ €       €                                                                                                                                      þÿÿÿÿÿ  þÿÿÿÿÿ ûÿÿÿÿÿ ûÿÿÿÿÿ  €G   G        è2     $3     `              ˜3     $3     —              4     $3     È             ]4     $3                  5     $3     $             x5     $3     9             ÿ5     $3     Z             J6     $3     f             ÷6     $3     †             Û7     $3     ¤             ƒ8     $3     À             ë8     $3     Ô             ¡9     $3     ò             �:     $3     â             þ:     $3     E	             x;     $3     P	             ú;     $3     j	             d<     $3     ª	     bool cv::clipLine(cv::Size2l, cv::Point2l &, cv::Point2l &) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/drawing.cpp bool cv::clipLine(cv::Rect, cv::Point &, cv::Point &) connectivity == 8 || connectivity == 4 LineIterator void cv::ellipse2Poly(cv::Point2d, cv::Size2d, int, int, int, int, std::vector<Point2d> &) void cv::line(cv::InputOutputArray, cv::Point, cv::Point, const cv::Scalar &, int, int, int) 0 <= thickness && thickness <= MAX_THICKNESS line 0 <= shift && shift <= XY_SHIFT void cv::arrowedLine(cv::InputOutputArray, cv::Point, cv::Point, const cv::Scalar &, int, int, int, double) void cv::rectangle(cv::InputOutputArray, cv::Point, cv::Point, const cv::Scalar &, int, int, int) thickness <= MAX_THICKNESS rectangle void cv::rectangle(cv::Mat &, cv::Rect, const cv::Scalar &, int, int, int) void cv::circle(cv::InputOutputArray, cv::Point, int, const cv::Scalar &, int, int, int) radius >= 0 && thickness <= MAX_THICKNESS && 0 <= shift && shift <= XY_SHIFT circle void cv::ellipse(cv::InputOutputArray, cv::Point, cv::Size, double, double, double, const cv::Scalar &, int, int, int) axes.width >= 0 && axes.height >= 0 && thickness <= MAX_THICKNESS && 0 <= shift && shift <= XY_SHIFT ellipse void cv::ellipse(cv::InputOutputArray, const cv::RotatedRect &, const cv::Scalar &, int, int) box.size.width >= 0 && box.size.height >= 0 && thickness <= MAX_THICKNESS void cv::fillConvexPoly(cv::Mat &, const cv::Point *, int, const cv::Scalar &, int, int) fillConvexPoly void cv::fillPoly(cv::Mat &, const cv::Point **, const int *, int, const cv::Scalar &, int, int, cv::Point) pts && npts && ncontours >= 0 && 0 <= shift && shift <= XY_SHIFT fillPoly void cv::polylines(cv::Mat &, const cv::Point *const *, const int *, int, bool, const cv::Scalar &, int, int, int) pts && npts && ncontours >= 0 && 0 <= thickness && thickness <= MAX_THICKNESS && 0 <= shift && shift <= XY_SHIFT polylines void cv::putText(cv::InputOutputArray, const cv::String &, cv::Point, int, double, cv::Scalar, int, int, bool) void cv::fillConvexPoly(cv::InputOutputArray, cv::InputArray, const cv::Scalar &, int, int) points.checkVector(2, 4) >= 0 void cv::fillPoly(cv::InputOutputArray, cv::InputArrayOfArrays, const cv::Scalar &, int, int, cv::Point) p.checkVector(2, 4) >= 0 void cv::polylines(cv::InputOutputArray, cv::InputArrayOfArrays, bool, const cv::Scalar &, int, int, int) void cv::drawContours(cv::InputOutputArray, cv::InputArrayOfArrays, int, const cv::Scalar &, int, int, cv::InputArray, int, cv::Point) 0 <= contourIdx && contourIdx < (int)last drawContours npoints > 0 hierarchy.total() == ncontours && hierarchy.type() == (((4) & ((1 << 3) - 1)) + (((4)-1) << 3)) cvDrawContours reader.ptr != __null elem_type == (((4) & ((1 << 3) - 1)) + (((2)-1) << 3)) pt1 && pt2 cvClipLine iterator != 0 cvInitLineIterator text != 0 && _font != 0 cvPutText font != 0 && hscale > 0 && vscale > 0 && thickness >= 0 cvInitFont cvGetTextSize 0 <= shift && shift <= XY_SHIFT && thickness >= 0 PolyLine allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size Unknown font type getFontData     VøŽ<Çò=F^V=ÜŽ=°~²=
Ö=�–ù=eƒ>^0 >ÕÐ1>ocC>ÎæT>•Yf>`ºw>íƒ„>X �>¾±•>z7ž>à°¦>B¯>ÿ{·>pÌ¿>èÈ>È?Ð>maØ>-rà>qqè>•^ð>÷8ø>   ?‰Ù?Ë¨?vm?D'?çÕ?y?Œ?þ›?$!?º�$?|ó'?%L+?r—.?"Õ1?ô5?§&8?ÿ9;?½>>?¦4A?|D?
óF?»I?`sL?½O?ò³Q?Ï;T?³V?®Y?Qo[?×³]?ç_?Ûb?d?]f?Êh?Þi?6¦k?í[m? ÿn?²�p?‚r?pxs?dÐt??v?êFw?Mex?Rpy?âgz?ìK{?]|?$Ù|?6‚}?‚~?ý˜~?ž?\`?/¦?Ø?ö?  €?ö?Ø?/¦?\`?ž?ý˜~?‚~?6‚}?$Ù|?]|?ìK{?âgz?Rpy?Mex?êFw??v?dÐt?pxs?‚r?²�p? ÿn?í[m?6¦k?Þi?Êh?]f?d?Ûb?ç_?×³]?Qo[?®Y?³V?Ï;T?ò³Q?½O?`sL?»I?
óF?|D?¦4A?½>>?ÿ9;?§&8?ô5?"Õ1?r—.?%L+?|ó'?º�$?$!?þ›?Œ?y?çÕ?D'?vm?Ë¨?‰Ù?   ?÷8ø>•^ð>qqè>-rà>maØ>È?Ð>èÈ>pÌ¿>ÿ{·>B¯>à°¦>z7ž>¾±•>X �>íƒ„>`ºw>•Yf>ÎæT>ocC>ÕÐ1>^0 >eƒ>�–ù=
Ö=°~²=ÜŽ=F^V=Çò=VøŽ<    VøŽ¼Çò½F^V½ÜŽ½°~²½
Ö½�–ù½eƒ¾^0 ¾ÕÐ1¾ocC¾ÎæT¾•Yf¾`ºw¾íƒ„¾X �¾¾±•¾z7ž¾à°¦¾B¯¾ÿ{·¾pÌ¿¾èÈ¾È?Ð¾maØ¾-rà¾qqè¾•^ð¾÷8ø¾   ¿‰Ù¿Ë¨¿vm¿D'¿çÕ¿y¿Œ¿þ›¿$!¿º�$¿|ó'¿%L+¿r—.¿"Õ1¿ô5¿§&8¿ÿ9;¿½>>¿¦4A¿|D¿
óF¿»I¿`sL¿½O¿ò³Q¿Ï;T¿³V¿®Y¿Qo[¿×³]¿ç_¿Ûb¿d¿]f¿Êh¿Þi¿6¦k¿í[m¿ ÿn¿²�p¿‚r¿pxs¿dÐt¿?v¿êFw¿Mex¿Rpy¿âgz¿ìK{¿]|¿$Ù|¿6‚}¿‚~¿ý˜~¿ž¿\`¿/¦¿Ø¿ö¿  €¿ö¿Ø¿/¦¿\`¿ž¿ý˜~¿‚~¿6‚}¿$Ù|¿]|¿ìK{¿âgz¿Rpy¿Mex¿êFw¿?v¿dÐt¿pxs¿‚r¿²�p¿ ÿn¿í[m¿6¦k¿Þi¿Êh¿]f¿d¿Ûb¿ç_¿×³]¿Qo[¿®Y¿³V¿Ï;T¿ò³Q¿½O¿`sL¿»I¿
óF¿|D¿¦4A¿½>>¿ÿ9;¿§&8¿ô5¿"Õ1¿r—.¿%L+¿|ó'¿º�$¿$!¿þ›¿Œ¿y¿çÕ¿D'¿vm¿Ë¨¿‰Ù¿   ¿÷8ø¾•^ð¾qqè¾-rà¾maØ¾È?Ð¾èÈ¾pÌ¿¾ÿ{·¾B¯¾à°¦¾z7ž¾¾±•¾X �¾íƒ„¾`ºw¾•Yf¾ÎæT¾ocC¾ÕÐ1¾^0 ¾eƒ¾�–ù½
Ö½°~²½ÜŽ½F^V½Çò½VøŽ¼   €VøŽ<Çò=F^V=ÜŽ=°~²=
Ö=�–ù=eƒ>^0 >ÕÐ1>ocC>ÎæT>•Yf>`ºw>íƒ„>X �>¾±•>z7ž>à°¦>B¯>ÿ{·>pÌ¿>èÈ>È?Ð>maØ>-rà>qqè>•^ð>÷8ø>   ?‰Ù?Ë¨?vm?D'?çÕ?y?Œ?þ›?$!?º�$?|ó'?%L+?r—.?"Õ1?ô5?§&8?ÿ9;?½>>?¦4A?|D?
óF?»I?`sL?½O?ò³Q?Ï;T?³V?®Y?Qo[?×³]?ç_?Ûb?d?]f?Êh?Þi?6¦k?í[m? ÿn?²�p?‚r?pxs?dÐt??v?êFw?Mex?Rpy?âgz?ìK{?]|?$Ù|?6‚}?‚~?ý˜~?ž?\`?/¦?Ø?ö?  €?              ÿÿÿÿ    ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ    ÿÿÿÿ                µµµ¶¶·¸¹»¼¾ÀÂÄÆÉËÎÑÓÖÚÝàãçëîòöúþ¨   ±   ¹   Â   Ê   Ò   Ú   à   ç   ì   ñ   ö   ù   ü   þ   þ   þ   þ   ü   ù   ö   ñ   ì   ç   à   Ú   Ò   Ê   Â   ¹   ±   ¨   ž   •   Œ   ƒ   z   r   i   a   Y   R   K   D   >   8   2   -   (   $                               	               É  —  Ê  Í  Ý  Ï  ¹  Þ  Ì  Ñ  Ò  Ø  Õ  Ç  Ô  Æ  Ð  ¼  ½  ¾  ¿  À  Á  Â  Ã  Ä  Å  È  É  ³  Ö  ´  Ë  ²  õ  ö  ÷  ø  ù  ú  û  ü  ý  þ  ÿ                     	  
          µ  H  ¶  Ç  J  É  Y  Z  [  \  ]  ^  _  `  a  b  c  d  e  f  g  h  i  j  k  l  m  n  o  p  q  r  ·  Ó  ¸  Æ  E  Ç   Ö   Ù   é   Û   Å   ê   Ø   Ý   Þ   ä   á   Ó   à   Ò   Ü   È   É   Ê   Ë   Ì   Í   Î   Ï   Ð   Ñ   Ô   Õ   ¿   â   À   ×   ¾                           	   
                                                   Á   T   Â   U   V   W   e   f   g   h   i   j   k   l   m   n   o   p   q   r   s   t   u   v   w   x   y   z   {   |   }   ~   Ã   ß   Ä   X   E  Ç   Ö   Ù   é   Û   Å   ê   Ø   Ý   Þ   ä   á   Ó   à   Ò   Ü   È   É   Ê   Ë   Ì   Í   Î   Ï   Ð   Ñ   Ô   Õ   ¿   â   À   ×   ¾   3   4   5   6   7   8   9   :   ;   <   =   >   ?   @   A   B   C   D   E   F   G   H   I   J   K   L   Á   T   Â   U   V   W   —   ˜   ™   š   ›   œ   �   ž   Ÿ       ¡   ¢   £   ¤   ¥   ¦   §   ¨   ©   ª   «   ¬   ­   ®   ¯   °   Ã   ß   Ä   X   É  —  š
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  ˜Wÿÿÿÿÿÿ       ã¿ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   |
   Zÿÿÿÿÿÿg      +ÀÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ô
  h[ÿÿÿÿÿÿt       A†CIƒŽ�,     À\ÿÿÿÿÿÿ²       A†CMƒŒ�Ž�    ,   L  PiÿÿÿÿÿÿF       A†CPƒŒ�Ž�    ,   |  p|ÿÿÿÿÿÿí       A†CGƒŒŽ�      4   l  0ÿÿÿÿÿÿí      »¿ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ¤  è€ÿÿÿÿÿÿ‡      ¯¿ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     @‚ÿÿÿÿÿÿS       A†CMƒŒ�Ž�    $   L  €Šÿÿÿÿÿÿ­       E†C      ,   t  �ÿÿÿÿÿÿÊ       A†CKƒŒŽ�      ,   ¤  ¨Žÿÿÿÿÿÿd       A†CMƒŒ�Ž�    ,   Ô  è�ÿÿÿÿÿÿ¬       A†CMƒŒ�Ž�    4   Ä  ˆ“ÿÿÿÿÿÿÝ      »¾ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ü  0•ÿÿÿÿÿÿí      ¯¾ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   4  è–ÿÿÿÿÿÿí      £¾ÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   ¬   ˜ÿÿÿÿÿÿ˜       A†CJƒŒ�Ž�    4   œ  ¡ÿÿÿÿÿÿ3      g¾ÿÿÿÿÿÿA†CJƒŒ�Ž�     §  - Ã  - ·  -Ø ¾  -¯ Ï  -í À  -º Ä  -² ¹  =« »  =� ¼  =– ¸  -Ž   „ Á  -ä ·  - ¾  -è Ï  -î	 À  -I	 §  -A	 Ã  -6	 ·  -	 ¾  -& À  - Ä  - ¹  = »  =ö ¼  =ï ¸  -ç   Ý Á  -Y §  -Q Ã  -F ·  -( ¾  -6 À  -# Ä  - ¹  = »  = ¼  =ÿ ¸  -÷   í Á  -i §  -a Ã  -V ·  -8 ¾  -W À  -C Ä  -; ¹  =4 »  =& ¼  = ¸  -    Á  -ó •  -Ö ”  -X “  -= “  -tþ  ”  -Ÿü  “  -Jù  •  -$ù  ”  -ÿø  “  -‚÷  “  ->õ  “  -&õ  •  -�ò  †  -†ò  †  -Sñ  §  -Kñ  Ã  -@ñ  ·  -ñ  ¾  -õð  Ï  -¥ð  À  -Žð  Ä  -†ð  ¹  =ð  »  =qð  ¼  =jð  ¸  -bð    Xð  Á  -Éï  §  -Áï  Ã  -¶ï  ·  -˜ï  ¾  -¦î  À  -“î  Ä  -‹î  ¹  =„î  »  =vî  ¼  =oî  ¸  -gî    ]î  Á  -÷ì  À  -Žë  ·  -$ë  ¾  -âê  Ç  -Øé  U  þè  U  !è  U  ®æ  U  Wå  U  ´ä  U  ä  U  pâ  U  ‹á  U  œà  U  “Þ  U  ‘Ý  U  ãÜ  U  6Ü  U  ÓÚ  T  ÃØ    -©Ø    †Ø    Ø  È  =Ø    -À×  È  =åÖ    >Ö    qË    -—Ê  Ï  -µÉ  r  -WÉ  º  -RÉ  Â  -CÉ  –  -;É  §  -3É  °  -'É  –  -É  –  -É  °  -	É  –  -ÝÈ  °  -ÔÈ  p  -ÁÈ    ¨È  Ï  -šÈ  ±  -†È  Ñ  -pÈ  °  -gÈ  ­  -TÈ    MÈ    È  ±  -¼Ç  –  -´Ç  §  -¬Ç  °  - Ç  –  -˜Ç  –  -ŽÇ  °  -‚Ç  –  -dÇ  °  -[Ç  ­  -HÇ    AÇ    Ç  ±  -òÆ  7  “Æ  6  ŒÆ  5  ƒÆ  4  zÆ  3  sÆ  2  jÆ  1  aÆ  0  ZÆ  /  QÆ  .  JÆ  -  -Æ  ,  Æ  °  -ÿÅ  ­  -ìÅ    åÅ    }Å  ±  -Å  –  -Å  –  -Å  §  -Å  ²  -ŠÄ  «  -cÄ  °  -WÄ  –  -OÄ  –  -6Ä  –  -,Ä  °  - Ä  –  -Ä  ²  -‰Ã  «  -bÃ  °  -YÃ  |  -ùÂ    ËÂ  Ï  -½Â  ±  -©Â  Ñ  -€Â  °  -wÂ  ­  -cÂ    \Â    ,Â  ±  -Â  ¨  -ÄÁ  –  -¼Á  §  -´Á  ²  -UÁ  «  -.Á  –  -Á  ²  -¯À  «  -‹À  ƒ  ->À  ¨  -ô¿  –  -ì¿  §  -ä¿  ²  -…¿  «  -^¿  –  -D¿  ²  -â¾  «  -¾¾  �  -n¾  ¨  -$¾  –  -¾  §  -¾  ²  -µ½  «  -Ž½  –  -t½  ²  -½  «  -ï¼  w  -¾¼  ¨  -t¼  –  -l¼  §  -d¼  ²  -õ»  «  -Î»  –  -´»  ²  -?»  «  -»  z  -™º  ¨  -$º  –  -º  §  -º  ²  -¥¹  «  -~¹  –  -d¹  ²  -ü¸  «  -Ø¸  y  -y¸  ¨  -$¸  –  -¸  §  -¸  ²  -¥·  «  -~·  –  -d·  ²  -ó¶  «  -Ï¶  …  -~¶  ¨  -4¶  –  -,¶  §  -$¶  ²  -µµ  «  -Žµ  –  -tµ  ²  -ÿ´  «  -Û´  „  -q´  ¨  -´  –  -´  §  -´  ²  -•³  «  -n³  –  -T³  ²  -ß²  «  -»²  x  -Q²  ¨  -ô±  –  -ì±  §  -ä±  ²  -}±  «  -V±  –  -N±  –  -A±  °  -2±  –  -Ô°  ²  -e°  «  -A°  r  -	°  ¨  -Õ¯  °  -É¯  ­  -²¯    «¯    ‰¯  ±  -�­  §  -y­  ¾  -V­  ¾  -E­  Ï  -(­  u  -×¬  –  -Ï¬  §  -Ç¬  °  -»¬  –  -‰¬    -S¬  °  -J¬  ­  -7¬    0¬    ¬  ±  -Î«  –  -Æ«  §  -¾«  ¾  -¦«  ¾  -š«  §  -z«  ²  -ÿª  «  -Ëª  –  -Áª  °  -²ª  –  -œª  –  -’ª  °  -ƒª  –  -_ª  –  -Uª  –  -Hª  °  -9ª  –  -1ª  Ç  -ª  È  =
ª  ¾  -ò©  ¾  -Ú©  ²  -X©  «  -!©    -ù¨    -‹¨  �  -¨  Ê  -Ê§    -N§  Ê  -é¦  �  -Õ¦    -t¦    -¿¥  �  -a¥  Ê  -'¥  D  ë¤    -�¤  Ê  -G¤  D  ™£  Ê  -^£  °  -V£  ­  -Q£    J£    Ô¢  ±  -.¢  °  -&¢  ­  -!¢    ¢    ã¡  ±  -Â¡  Î  -{¡  Í  --¡  Ë  -Ö   ª  -¸   ª  -š   °  -Ž   ­  -w     p     :   ±  -óŸ  ¨  -}Ÿ  È  =DŸ  –  -<Ÿ  §  -4Ÿ  ²  -Æž  «  -Ÿž  –  -tž  ²  -ž  «  -2�  Ì  -úš  µ  -èš  ³  -�š  –  -‡š  –  -š  –  -wš  §  -oš  ®  -Zš  ²  -ñ™  «  -Ê™  ²  -j™  «  -C™  ¾  -1™  ¾  -™  –  -™  –  -
™  ²  -§˜  «  -{˜  –  -q˜  °  -b˜  –  -˜  –  -˜  –  - ˜  –  -ó—  –  -æ—  °  -×—  –  -Ê—  –  -½—  °  -®—  –  -�—  ®  -z—  ²  -—  «  -ê–  ²  -}–  «  -V–  ¾  -D–  ¾  -2–  š  -'•  A  -#”  °  -”  ­  - ”    ù“    ò“  Ï  -å“    Þ“  ±  -‘  ²  -¥�  «  -t�  Ì  -4�  °  -,�  ­  -'�     �    ô�  ±  -É�  ¶  -�  ¬  -nŽ  µ  -§�  ³  -P�  °  -D�  ­  --�    &�    ÖŒ  ±  -À‹  ˆ  - ‹  ‰  -j‹  ´  -ìŠ  ¬  -ÔŠ  µ  -+Š  ³  -Š  ¬  -Š  µ  -^‰  ³  -V‰  ¯  -J‰  @  ‰  –  -‰  –  -‰  §  -ÿˆ  ®  -êˆ  ²  -~ˆ  «  -Eˆ  ½  -ˆ  ½  -ö‡  –  -î‡  –  -ä‡  ²  -‹‡  «  -Q‡  –  -9‡  °  -*‡  –  -ó†  –  -Ñ†  –  -¯†  ®  -š†  ²  -/†  «  -ö…  ½  -Î…  ½  -±…  ƒ  -d…  ²  -…  «  -¦„  °  -ž„  ­  -™„    ’„    T„  ±  -0„  ¶  -‚ƒ  ¬  -.ƒ  µ  -B‚  ³  -‚  ¿  -¾�  ¿  -]�  ´  -H�  ³  -8�  ³  -/�  ¬  -�  µ  -n€  ³  -f€  ¯  -Z€  >  !€  –  -€  –  -€  §  -	€  ®  -ô  ²  -™  «  -c  ½  -;  ½  -  –  -
  ²  -™~  «  -a~  –  -3~  –  -~  °  -~  –  -Ú}  –  -Ò}  –  -™}  ®  -„}  ²  --}  «  -÷|  ½  -Ï|  ½  -«|  �  -J|  ²  -Ñ{  «  -a{  °  -Y{  ­  -T{    M{    {  ±  -ïz  ¶  -Õz  µ  -Çz  ³  -iz  ¿  -z  ¿  -¹y  ´  -¬y  ¬  -”y  µ  -y  ³  -ùx  ¯  -íx  <  ¯x  –  -§x  –  -Ÿx  –  -—x  §  -�x  ®  -zx  ²  -x  «  -íw  ²  - w  «  -Lw  –  -Dw  –  -<w  –  -2w  –  -(w  °  -w  –  -ÿv  ®  -êv  ²  -‹v  «  -dv  ²  -v  «  -âu  w  - u  °  -”u  ­  -}u    vu    8u  ±  -u  ¶  -øt  ¬  -àt  µ  -St  ³  -Kt  ¬  -3t  µ  -Šs  ³  -‚s  ¯  -vs  :  *s  –  -"s  §  -s  °  -s  –  -ùr  °  -ðr  ­  -Ýr    Ör    °r  ±  -Žr  7  kr    ûq  ©  =fp  ©  =þo  6  ÷o  5  îo  4  åo  3  Þo  2  Õo  1  Ìo  0  Åo  /  ¼o  .  µo  -  ™o  ,  7o  –  -/o  –  -'o  §  -o  ®  -
o  ²  -¨n  «  -�n  ¾  -Bn  –  -:n  –  -0n  –  -&n  °  -n  –  -n  Ç  -n  7  æm  È  =ßm  ®  -Êm  ²  -cm  «  -<m  ¾  -ýl  �  -–l    -ùk  ©  =Nj  À  -õi    Òi  ª  -°i  6  ©i  5  ži  °  -•i  ­  -�i    zi    Ti  ±  -;i  4  2i  3  +i  2  i  1  i  0  i  /   i  .  ùh  -  Üh  ,  Êh  ¬  -²h  µ  -	h  ³  -ïg  ¯  -ãg  +  Õg  È  =–g  –  -Žg  §  -†g  ®  -qg  ¾  -2g  –  -(g  °  -g  –  -g  –  -
g  ·  -g  Ç  -áf  È  =Úf  ®  -µf  ¾  -£f    -„e  À  -üd  ª  -åd  °  -Üd  ­  -Èd    Ád    ºd  Ï  -­d    ¦d  ±  -Kd  ¯  -?d  )  1d  È  =Úa  Ï  -¼a  Ï  -ja  Ð  -‡_  ‘  -A_  ‡  -¶]  ‘  -1]    -à\    -Í[  ’  -[  §  -[  Ã  -[  Ä  - [  ¹  =ùZ  »  =ëZ  ¼  =äZ  ¸  -ÜZ    ÒZ  Á  -¹Z  ¾  -�Z  Ï  -oZ  À  -*Z  –  -"Z  §  -Z  ®  -Z  ¾  -íY  ¾  -©Y  –  -ŸY  °  -“Y  –  -‹Y  –  -�Y  ·  -xY  Ç  -XY  È  =QY  ®  -<Y  ¾  -$Y    -Y  ¾  -ïX    -œW  À  -8W  ’  -“V  ª  -zV  °  -qV  ­  -]V    VV    êU  ±  -—U  ¯  -‹U  &  }U  È  =HU  –  -@U  –  -8U  §  -0U  ®  -U  ¾  -ñT  –  -çT  °  -ÛT  –  -ÓT  Ç  -�T  È  =–T  ®  -„T  ¾  -rT    -yS  À  -VS  ª  -;S  °  -2S  ­  -S    S    ÙR  ±  -‘R  ¯  -…R  $  wR  È  =FR  –  ->R  §  -6R  ®  -R  –  -R  ²  -ÄQ  «  -›Q  –  -‘Q  –  -‡Q  °  -{Q  –  -sQ  –  -kQ  Ç  -aQ  ¬  -0Q  È  =)Q  ®  -Q  ²  -¸P  «  -”P    -P    ½O    ŽO  ª  -XO  °  -OO  ­  -;O    4O    -O  Ï  - O    O  ±  -ÙN  µ  -8N  ³  -0N  ¯  -$N  "  N  È  =æM  –  -ÞM  §  -ÖM  ®  -¾M  –  -´M  ²  -TM  «  -+M  –  -!M  –  -M  °  -M  –  -M  –  -ûL  Ç  -ñL  ¬  -ÀL  È  =¹L  ®  -¤L  ²  -OL  «  -+L    -©K  ª  -…K  °  -|K  ­  -hK    aK    ZK  Ï  -MK    FK  ±  -öJ  µ  -UJ  ³  -MJ  ¯  -AJ     3J  È  =jI  Ï  -MI  Ï  -0I  Ï  -I  Ï  -ëH  Ð  -zH  Ï  -YH  Ï  -=H  Ï  -H  Ï  -ôG  Ð  -:G  Ï  -G  Ï  -õF  Ï  -ÏF  Ï  -¬F  Ð  -:F  Ï  -F  Ï  -åE  Ï  -»E  Ï  -‰E  Ð  -úD  Ï  -ÔD  Ï  -ŠD  Ï  -lD  Ï  -8D  Ð  - D  Ð  -ªC  Ï  -„C  Ï  -:C  Ï  -C  Ï  -êB  Ï  -ÙB  Ï  -½B  Ï  -¬B  Ï  -oB  Ï  -[B  Ï  -BB  Ï  -*B  Ï  -·A  Ð  -žA  Ð  -Þ?  §  -Ö?  ¾  -Ä?  ¾  -”?  ¾  -‹?  §  -S?  ¾  -A?  ¾  -/?  ¾  -?    -?    -¾>  Ž  -�>    -[>    ->  �  -Õ=    Å=  Ž  -=    Í<  t  -Ö;  –  -Î;  §  -Æ;  ®  -®;  –  -¤;  ²  -D;  «  -;  –  -;  –  -;  –  -;  °  -õ:  –  -ë:  Ç  -á:  ¬  -°:  È  =©:  ®  -”:  ²  -=:  «  -:    -¨9    -b9  ª  -;9  °  -29  ­  -9    9    9  Ï  -9    ü8  ±  -³8  µ  -8  ³  -8  ¯  -û7    í7  È  =¹7  –  -±7  §  -©7  ®  -—7  –  -�7  –  -ƒ7  °  -w7  –  -`7  ®  -Q7  „  -í6  °  -ä6  ­  -Ð6    É6    ‹6  ±  -p6  ¯  -g6    96  Ç  -6  È  =Z4  Ï  -24  Ï  -4  Ð  -1    -é/    -°/    -Ñ-  È  = -  –  -˜-  §  -�-  °  -„-  –  -S-    -ï,    -p,  °  -g,  ­  -T,    M,    ï+  ±  -Œ+  –  -„+  §  -|+  ®  -d+  –  -Z+  ²  -ú*  «  -Î*  –  -Æ*  –  -¼*  –  -²*  °  -¡*  –  -™*  –  -�*  °  -€*  –  -x*  Ç  -n*  ¬  -S*    -*  È  =*  ®  -ú)  ²  -“)  «  -l)    -)  ª  -ã(  °  -×(  ­  -À(    ¹(    {(  ±  -R(  °  -F(  ­  -/(    ((    ò'  ±  -²'  µ  -ÿ&  ³  -÷&  ¯  -ë&    Ý&  È  =ž&  –  -–&  §  -Ž&  ®  -h&  –  -N&  ®  -9&  x  -æ%  Æ  -á%    »%  x  -_%  Æ  -N%    B%  É  -Ð$  x  -}$  ¯  -q$    7$  Ç  -0$    -ã#  È  =Í#    -]#    -ü"    -Å"    -s"    -"    -Œ!    i!    ]!    '!    ì     -        È  =q  –  -i  –  -a  §  -Y  ®  -D  ²  -ç  «  -«  –  -£  –  -™  –  -�  °  -�  –  -y  –  -o  °  -c  –  -[  Ç  -Q  ¬  -   È  =  ®  -  ²  -§  «  -ƒ    -2  ª  -  °  -  ­  -û    ô    ¶  ±  -•  °  -Œ  ­  -x    q      ±  -à  µ  -?  ³  -7  ¯  -+  
    È  =Ê  §  -Â  §  -º  §  -²  §  -ª  §  -¢  §  -š  §  -’  §  -Š  §  -‚  §  -z  §  -r  §  -j  §  -b  §  -Z  §  -R  §  -J  §  -B  §  -:  §  -2  §  -*  §  -"  §  -  x  -¹  x  -h  x  -  x  -³  x  -Q  x  -ã  x  -~  x  -â  x  -~  x  -  x  -µ  x  -?  x  -á  x  -‚  x  -#  x  -¹  x  -T  x  -î  x  -Ž  x  -"  x  -Â  x  -7  À  -Î  ·  -d  ¾  -c  À  -  ·  -´  ¾  -m  –  -e  §  -]  ®  -K  –  -)  ®  -  ‹  -Ø
  Š  -û	    ¡  ¯  -˜    c  §  -[  ¾  -5  ¾  -#  �  -à  Œ  -S  t  -ê  r  -Ï  –  -Ç  §  -¿  °  -³  –  -õ    -’  °  -‰  ­  -u    n    "  ±  -Ê  –  -Â  §  -º  ®  -¨  –  -Ž  ®  -V    -  ¯  -ý    Ù  –  -Á  ®  -”   ¯  -‹      =     -0    (       m             l  ð    è    à  k  Ð    È    À  j  °    ¨       i  �    ˆ    €  h  p    h    `  g  P    H    @  f  0    (       e             d  ð     è     à   c  Ð     È     À   b  °     ¨         a  �     ˆ     €   `  p     h     `   _  P     H     @   ^  0     (         ]                \  X    P  Å  @               Å       ø    ð  Å  à    Ø    Ð  Å  À         €    `    @               Å       ø    ð  Å  à    À         €    `    X    P  Å  @    8    0  Å             Å       ø    ð  Å  à    Ø    Ð  Å  À    ¸    °  Å       ˜    �  Å  €    x    p  Å  `    X    P  Å  @    8    0  Å             Å       ø    ð  Å  à    À    ¸    °  Å       ˜    �  Å  €    x    p  Å  `    X    P  Å  @    8    0  Å             Å       ø    ð  Å  à    Ø    Ð  Å  À    ¸    °  Å       ˜    �  Å  €    x    p  Å  `    @               Å       ø    ð  Å  à    Ø    Ð  Å  À    ¸    °  Å       ˜    �  Å  €    `    X    P  Å  @    8    0  Å             Å       à    Ø    Ð  Å  À    ¸    °  Å       ˜    �  Å  €    `    X    P  Å  @    8    0  Å            à     Ø     Ð   Å  À     ¸     °   Å        €     x     p   Å  `     X     P   Å  @     8     0   Å              S   Å  MÐ    <o     0s     ÀÇ     ´ù    l   é    ¨0     -%    $     ?%    È0     $    L     ©"    ˜     ±    ô     B    è0     p  	  0?     ×    0         Œ     �&    1     \    €      |&    Ì     S    `É      ï    °-      &    ð?      ’      ×      ¯    à;      À     àÊ      f    (1     %    Ä     8    H1     (    �+      ù#    D     È!    X     %$    h1     ž    ´     ü    ˆ1     Ä    4          [      í     ð]      R         ¤    ¨1     i&    \     œ    È1     &    <     Ö    è1     %         Û!    2     æ#    È     µ!    ˜      å     (2     ±    Ä      ¸    H2     š  	   G       	   J       	   I     ç  	   S     Ô  	   Q     G  	   L     Ç  	   P     `  	   M     z  	   Y     %  	   V        	   T     ´  	   W     S    ˆ!     /    h"     »"    h2     V&    ´"     ¤    ˆ2     ô%    ”#     i'    ¨2     ô$    ˜$     ¤    È2     ˆ     š      Ó#    ¬%     Ò     \'     c  	  @F     é    ¸'     ‘    h)     ž    Ä)         ä)     C&    d*     á%    °*     á$    ü*     À#    H+     ¿     ”+     Ö    à+     ~    ,,     ‹    x,     @    Ä,     %    |-     0&    ü-     ?  	  €F     Y  	   F     ‰    |.     x    ¨.     ­#    Ô.     ¬      /     Ã    ,/     e    X/     6    q     �%    q     ¾     q     ù&    (q     Ù    0q     §    8q     €$    @q     f    Hq         Pq     
    Xq     :    `q     ?"    hq     J!    pq     /     xq     1#    €q     !    ˆq     Û'    �q     +    ˜q     ‘           
    @$      	    `o      2    à      ü
    Ð      ©     ‰          p           ð      5    Ps      ï    PR          ð      Ò    À7          ðI      �    ðM      £
     g      ª    à      Û            y    p       J    Àx          PU      Á    0€      z     d      a    °&      ²    @6      m  À À      1  À `ñ      Ä  À ð     Œ  À P	     q  À p     Ú  À 0        À �     –  À €      ¿  À àí      Ê  À `     R  À ðê      !  À Ðï      3  À 0Z      ñ  À Ðù      ®  À €ü      h  À Pþ      ‰	  À PÉ      é	    0¸      À	    à«      Ì    �­      S    PŸ      ¡	    0º      '     à¬      	     €¼           0¾      z	    àÇ      /     Å      t    @¯      ¸	     ²      ¬	     À      $    ÐÁ      Ü	     ´      9    @¶      Ì	             Þ             î             €             ·                          Ý             J             ƒ             Ñ             r             ~              î             )	             G	             …
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                          ]              ¶                           v              n              ,             %             í             g	                          P              &             C                          
             $                          ˆ             7              ó	             Ý                           ;                           _memcpy _cvFillConvexPoly _cvFillPoly _cvEllipse2Poly _cvMakeSeqHeaderForArray ___cxa_throw __ZSt9terminatev __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZN2cvL6LineAAERNS_3MatENS_6Point_IxEES3_PKv __ZN2cvL5Line2ERNS_3MatENS_6Point_IxEES3_PKv __ZN2cvL18FillEdgeCollectionERNS_3MatERNSt3__16vectorINS_8PolyEdgeENS2_9allocatorIS4_EEEEPKv __ZN2cv5utils5trace7details6Region7destroyEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZNSt12length_errorD1Ev _cvPutText _cvInitFont _memset ___sincos_stret _cvDrawContours __ZL10CodeDeltas _cvInitLineIterator _cvInitTreeNodeIterator __ZTVSt12length_error __ZTISt12length_error _cvColorToScalar _cvStartReadSeq ___cxa_allocate_exception ___cxa_free_exception _strlen __Znwm __Znam __ZNSt3__16vectorIN2cv8PolyEdgeENS_9allocatorIS2_EEE7reserveEm __ZN2cv6String8allocateEm __ZNSt3__16vectorI5CvSeqNS_9allocatorIS1_EEE8__appendEm __ZNSt3__16vectorI10CvSeqBlockNS_9allocatorIS1_EEE8__appendEm ___stack_chk_fail _cvChangeSeqBlock __ZN2cvL6CircleERNS_3MatENS_6Point_IiEEiPKvi __ZN2cvL4LineERNS_3MatENS_6Point_IiEES3_PKvi __ZN2cv15scalarToRawDataERKNS_7Scalar_IdEEPvii __ZN2cvL9EllipseExERNS_3MatENS_6Point_IxEENS_5Size_IxEEiiiPKvii __ZN2cvL14FillConvexPolyERNS_3MatEPKNS_6Point_IxEEiPKvii __ZN2cvL8PolyLineERNS_3MatEPKNS_6Point_IxEEibPKviii __ZN2cvL9ThickLineERNS_3MatENS_6Point_IxEES3_PKviiii __ZN2cv10drawMarkerERNS_3MatENS_6Point_IiEERKNS_7Scalar_IdEEiiii __ZN2cv6circleERKNS_17_InputOutputArrayENS_6Point_IiEEiRKNS_7Scalar_IdEEiii __ZN2cv7ellipseERKNS_17_InputOutputArrayENS_6Point_IiEENS_5Size_IiEEdddRKNS_7Scalar_IdEEiii __ZN2cv9polylinesERNS_3MatEPKPKNS_6Point_IiEEPKiibRKNS_7Scalar_IdEEiii __ZN2cv9polylinesERKNS_17_InputOutputArrayERKNS_11_InputArrayEbRKNS_7Scalar_IdEEiii __ZN2cv4lineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiii __ZN2cv9rectangleERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiii __ZN2cv9rectangleERNS_3MatENS_5Rect_IiEERKNS_7Scalar_IdEEiii __ZN2cv14fillConvexPolyERNS_3MatEPKNS_6Point_IiEEiRKNS_7Scalar_IdEEii __ZN2cv14fillConvexPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEii __ZN2cv7ellipseERKNS_17_InputOutputArrayERKNS_11RotatedRectERKNS_7Scalar_IdEEii __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv11getTextSizeERKNS_6StringEidiPi __ZNK2cv11_InputArray5totalEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _cvGetTextSize ___clang_call_terminate _cvEllipse _cvPolyLine _cvLine _cvClipLine __Unwind_Resume _cvRectangle _cvCircle _cvNextTreeNode ___stack_chk_guard __ZN2cv11arrowedLineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiid __ZNSt11logic_errorC2EPKc __ZNK2cv3Mat11checkVectorEiib __ZN2cv7putTextERKNS_17_InputOutputArrayERKNS_6StringENS_6Point_IiEEidNS_7Scalar_IdEEiib __ZN2cv12LineIteratorC2ERKNS_3MatENS_6Point_IiEES5_ib __ZN2cv12LineIteratorC1ERKNS_3MatENS_6Point_IiEES5_ib __ZNSt3__17__sort5IRN2cv8CmpEdgesEPNS1_8PolyEdgeEEEjT0_S6_S6_S6_S6_T_ __ZNSt3__17__sort4IRN2cv8CmpEdgesEPNS1_8PolyEdgeEEEjT0_S6_S6_S6_T_ __ZNSt3__17__sort3IRN2cv8CmpEdgesEPNS1_8PolyEdgeEEEjT0_S6_S6_T_ __ZNSt3__16__sortIRN2cv8CmpEdgesEPNS1_8PolyEdgeEEEvT0_S6_T_ __ZNSt3__127__insertion_sort_incompleteIRN2cv8CmpEdgesEPNS1_8PolyEdgeEEEbT0_S6_T_ __ZNSt3__16vectorIN2cv6Point_IxEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IiEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IdEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IxEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIN2cv8PolyEdgeENS_9allocatorIS2_EEE21__push_back_slow_pathIRKS2_EEvOT_ __ZN2cv8clipLineENS_5Size_IxEERNS_6Point_IxEES4_ __ZN2cv8clipLineENS_5Rect_IiEERNS_6Point_IiEES4_ __ZN2cv8clipLineENS_5Size_IiEERNS_6Point_IiEES4_ __ZN2cv8fillPolyERNS_3MatEPPKNS_6Point_IiEEPKiiRKNS_7Scalar_IdEEiiS3_ __ZNSt3__16vectorIN2cv6Point_IxEENS_9allocatorIS3_EEE6assignEmRKS3_ __ZNSt3__16vectorIN2cv6Point_IiEENS_9allocatorIS3_EEE6assignEmRKS3_ __ZNSt3__16vectorIN2cv6Point_IdEENS_9allocatorIS3_EEE6assignEmRKS3_ __ZN2cv3Mat8copySizeERKS0_ _cvRectangleR __ZN2cvL13HersheyDuplexE __ZN2cvL14HersheyComplexE __ZN2cvL20HersheyScriptComplexE __ZN2cvL14HersheySimplexE __ZN2cvL20HersheyScriptSimplexE __ZN2cvL14HersheyTriplexE __ZN2cv15g_HersheyGlyphsE __ZN2cvL12HersheyPlainE __ZN2cvL19HersheyComplexSmallE __ZN2cvL14SlopeCorrTableE __ZN2cvL11FilterTableE __ZN2cvL8SinTableE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cvL20HersheyComplexItalicE __ZN2cvL20HersheyTriplexItalicE __ZN2cvL18HersheyPlainItalicE __ZN2cvL25HersheyComplexSmallItalicE __ZN2cv8fillPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEiiNS_6Point_IiEE __ZN2cv12drawContoursERKNS_17_InputOutputArrayERKNS_11_InputArrayEiRKNS_7Scalar_IdEEiiS5_iNS_6Point_IiEE __ZN2cvL16CollectPolyEdgesERNS_3MatEPKNS_6Point_IxEEiRNSt3__16vectorINS_8PolyEdgeENS6_9allocatorIS8_EEEEPKviiNS2_IiEE __ZN12_GLOBAL__N_1L15addChildContourERKN2cv11_InputArrayEmPKNS0_3VecIiLi4EEEiRNSt3__16vectorI5CvSeqNS8_9allocatorISA_EEEERNS9_I10CvSeqBlockNSB_ISF_EEEE __ZN2cv12ellipse2PolyENS_6Point_IiEENS_5Size_IiEEiiiiRNSt3__16vectorIS1_NS4_9allocatorIS1_EEEE __ZN2cv12ellipse2PolyENS_6Point_IdEENS_5Size_IdEEiiiiRNSt3__16vectorIS1_NS4_9allocatorIS1_EEEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 GCC_except_table49 __ZZN2cv9rectangleERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn1849 __ZZN2cv9rectangleERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn1849 GCC_except_table39 GCC_except_table29 __ZZN2cv12ellipse2PolyENS_6Point_IdEENS_5Size_IdEEiiiiRNSt3__16vectorIS1_NS4_9allocatorIS1_EEEEE25__cv_trace_location_fn968 __ZZN2cv12ellipse2PolyENS_6Point_IdEENS_5Size_IdEEiiiiRNSt3__16vectorIS1_NS4_9allocatorIS1_EEEEE31__cv_trace_location_extra_fn968 GCC_except_table48 GCC_except_table28 __ZZN2cv11arrowedLineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiidE26__cv_trace_location_fn1828 __ZZN2cv11arrowedLineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiidE32__cv_trace_location_extra_fn1828 GCC_except_table18 GCC_except_table67 GCC_except_table57 GCC_except_table47 GCC_except_table37 GCC_except_table27 GCC_except_table17 GCC_except_table6 __ZZN2cv8clipLineENS_5Size_IxEERNS_6Point_IxEES4_E24__cv_trace_location_fn96 __ZZN2cv8clipLineENS_5Size_IxEERNS_6Point_IxEES4_E30__cv_trace_location_extra_fn96 GCC_except_table56 __ZZN2cv7ellipseERKNS_17_InputOutputArrayERKNS_11RotatedRectERKNS_7Scalar_IdEEiiE26__cv_trace_location_fn1956 __ZZN2cv7ellipseERKNS_17_InputOutputArrayERKNS_11RotatedRectERKNS_7Scalar_IdEEiiE32__cv_trace_location_extra_fn1956 GCC_except_table46 GCC_except_table36 __ZZN2cv7ellipseERKNS_17_InputOutputArrayENS_6Point_IiEENS_5Size_IiEEdddRKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn1926 __ZZN2cv7ellipseERKNS_17_InputOutputArrayENS_6Point_IiEENS_5Size_IiEEdddRKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn1926 GCC_except_table16 GCC_except_table5 GCC_except_table65 GCC_except_table45 GCC_except_table35 __ZZN2cv6circleERKNS_17_InputOutputArrayENS_6Point_IiEEiRKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn1894 __ZZN2cv6circleERKNS_17_InputOutputArrayENS_6Point_IiEEiRKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn1894 __ZZN2cv14fillConvexPolyERNS_3MatEPKNS_6Point_IiEEiRKNS_7Scalar_IdEEiiE26__cv_trace_location_fn1984 __ZZN2cv14fillConvexPolyERNS_3MatEPKNS_6Point_IiEEiRKNS_7Scalar_IdEEiiE32__cv_trace_location_extra_fn1984 __ZZN2cv8fillPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEiiNS_6Point_IiEEE26__cv_trace_location_fn2384 __ZZN2cv8fillPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEiiNS_6Point_IiEEE32__cv_trace_location_extra_fn2384 __ZZN2cv12drawContoursERKNS_17_InputOutputArrayERKNS_11_InputArrayEiRKNS_7Scalar_IdEEiiS5_iNS_6Point_IiEEE26__cv_trace_location_fn2474 __ZZN2cv12drawContoursERKNS_17_InputOutputArrayERKNS_11_InputArrayEiRKNS_7Scalar_IdEEiiS5_iNS_6Point_IiEEE32__cv_trace_location_extra_fn2474 __ZZN2cv7putTextERKNS_17_InputOutputArrayERKNS_6StringENS_6Point_IiEEidNS_7Scalar_IdEEiibE26__cv_trace_location_fn2274 __ZZN2cv7putTextERKNS_17_InputOutputArrayERKNS_6StringENS_6Point_IiEEidNS_7Scalar_IdEEiibE32__cv_trace_location_extra_fn2274 GCC_except_table64 GCC_except_table44 GCC_except_table34 __ZZN2cv9polylinesERNS_3MatEPKPKNS_6Point_IiEEPKiibRKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn2034 __ZZN2cv9polylinesERNS_3MatEPKPKNS_6Point_IiEEPKiibRKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn2034 GCC_except_table24 GCC_except_table14 __ZZN2cv8fillPolyERNS_3MatEPPKNS_6Point_IiEEPKiiRKNS_7Scalar_IdEEiiS3_E26__cv_trace_location_fn2004 __ZZN2cv8fillPolyERNS_3MatEPPKNS_6Point_IiEEPKiiRKNS_7Scalar_IdEEiiS3_E32__cv_trace_location_extra_fn2004 GCC_except_table3 __ZZN2cv14fillConvexPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEiiE26__cv_trace_location_fn2373 __ZZN2cv14fillConvexPolyERKNS_17_InputOutputArrayERKNS_11_InputArrayERKNS_7Scalar_IdEEiiE32__cv_trace_location_extra_fn2373 GCC_except_table63 GCC_except_table43 GCC_except_table33 GCC_except_table23 GCC_except_table13 _atan2 GCC_except_table2 __ZZN2cv9rectangleERNS_3MatENS_5Rect_IiEERKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn1882 __ZZN2cv9rectangleERNS_3MatENS_5Rect_IiEERKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn1882 GCC_except_table42 GCC_except_table32 GCC_except_table22 GCC_except_table12 GCC_except_table1 __ZZN2cv8clipLineENS_5Rect_IiEERNS_6Point_IiEES4_E25__cv_trace_location_fn151 __ZZN2cv8clipLineENS_5Rect_IiEERNS_6Point_IiEES4_E31__cv_trace_location_extra_fn151 GCC_except_table41 GCC_except_table31 GCC_except_table21 ___gxx_personality_v0 GCC_except_table50 GCC_except_table40 GCC_except_table30 GCC_except_table20 GCC_except_table10 __ZZN2cv4lineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn1810 __ZZN2cv4lineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn1810 __ZZN2cv9polylinesERKNS_17_InputOutputArrayERKNS_11_InputArrayEbRKNS_7Scalar_IdEEiiiE26__cv_trace_location_fn2410 __ZZN2cv9polylinesERKNS_17_InputOutputArrayERKNS_11_InputArrayEbRKNS_7Scalar_IdEEiiiE32__cv_trace_location_extra_fn2410  



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H‹@H‰BH‹E¨H…Àuë8H�½ þÿÿºÿÿÿÿL‰æè    H‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~)H‹E°1Éffff.„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êfo… þÿÿ(�°þÿÿ(•Àþÿÿ(�Ðþÿÿf…pÿÿÿ)M€)U�)] H‹}¸L9ït7è    L‰m¸L‰u°‹�¤þÿÿH�…¤þÿÿƒù*H‹½èþÿÿH‹H‰MÀH‹OH‰MÈë;f:ÁH�…¤þÿÿƒù~ÖH��¨þÿÿfo…àþÿÿfE°H�½ðþÿÿH‰½èþÿÿH‰�àþÿÿÇ… þÿÿ  ÿBÇ@0    HÇ@(    HÇ@     HÇ@    HÇ@    HÇ@    HÇ     HÇ…Øþÿÿ    fïÀf@f@H�…ðþÿÿH9Çt	è    fïÀf…°þÿÿf… þÿÿH�½pÿÿÿH�µ þÿÿè    ‹…tÿÿÿ‹�xÿÿÿƒøE…|ÿÿÿH‹U€H‹u¸‹6¿ÿO  #½pÿÿÿ�Ï  BB‰½¨ýÿÿ‰µ¬ýÿÿHÇ…°ýÿÿ    Ç…¸ýÿÿ    H‰•Àýÿÿ‰�Èýÿÿ‰…ÌýÿÿHƒ½ÿÿÿ t$D‹…ÿÿÿAƒøHc…ÿÿÿHc•ÿÿÿH¯Ðéº   ³éÁ   H‹µ@ÿÿÿI�@ÿE‰ÂAƒâHƒøsº   1ÿM…ÒutéŠ   M‰ÁM)Ñº   1ÿffff.„     Hc¾H¯ÚHcT¾HcD¾H¯ÂH¯ÃHcT¾Hc\¾H¯ÚHcL¾H¯ËH¯ÈHcD¾HcT¾H¯ÐH¯ÑHƒÇI9ùu°M…ÒtH�¾I÷Ú@ HcH¯ÑHƒÀIÿÂuðH…Ò”ÀE…À”ÃÃL‰çè    1É„ÛL�…€ýÿÿLEÁ„ÀL��¨ýÿÿLDÉH‹…hÿÿÿH‰$HÇD$    H�½0ýÿÿH�µXýÿÿ1É‹•dÿÿÿè    f~…hÿÿÿH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~*H‹E°1Éfffff.„     Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸L9ïtè    H‹…8ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    HÇ…8ÿÿÿ    IÇG    IÇG    IÇG    IÇ    ƒ½ÿÿÿ ~(H‹…@ÿÿÿ1Éf„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½HÿÿÿH�…PÿÿÿH9Çtè    H‹…xþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½@þÿÿè    H�…PþÿÿHÇ…xþÿÿ    fïÀf@f ƒ½Dþÿÿ ~)H‹…€þÿÿ1Éf.„     Çˆ    HÿÁHc•DþÿÿH9Ñ|êH‹½ˆþÿÿH�…�þÿÿH9Çtè    H‹…þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½àýÿÿè    H�…ðýÿÿHÇ…þÿÿ    fïÀf@f ƒ½äýÿÿ ~)H‹… þÿÿ1Éf.„     Çˆ    HÿÁHc•äýÿÿH9Ñ|êH‹½(þÿÿH�…0þÿÿH9Çtè    ƒ½Øýÿÿ tH�½Ðýÿÿè    ó…hÿÿÿH�Ä¸  [A\A]A^A_]ÃÇ…¤þÿÿ    H�½ þÿÿè    é"úÿÿH‰Çè    I‰ÆH‹…ØþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ þÿÿè    HÇ…Øþÿÿ    fïÀf…Àþÿÿf…°þÿÿƒ½¤þÿÿ ~H‹…àþÿÿ1ÉÇˆ    HÿÁHc•¤þÿÿH9Ñ|êH‹½èþÿÿH�…ðþÿÿH9Ç„ƒ   è    ë|H‰Çè    ëoH‰Çè    ëeH‰Çè    H‰Çè    H‰Çè    H‰Çè    I‰ÆH‹…xþÿÿH…À…?  éU  I‰ÆH‹…þÿÿH…À…­  éÃ  I‰Æƒ½Øýÿÿ …$  é+  I‰ÆH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸L9ïtè    H‹…8ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    HÇ…8ÿÿÿ    IÇG    IÇG    IÇG    IÇ    ƒ½ÿÿÿ ~H‹…@ÿÿÿ1ÉÇˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½HÿÿÿH�…PÿÿÿH9Çtè    H‹…xþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½@þÿÿè    HÇ…xþÿÿ    fïÀf…`þÿÿf…Pþÿÿƒ½Dþÿÿ ~H‹…€þÿÿ1ÉÇˆ    HÿÁHc•DþÿÿH9Ñ|êH‹½ˆþÿÿH�…�þÿÿH9Çtè    H‹…þÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½àýÿÿè    HÇ…þÿÿ    fïÀf… þÿÿf…ðýÿÿƒ½äýÿÿ ~(H‹… þÿÿ1Éf„     Çˆ    HÿÁHc•äýÿÿH9Ñ|êH‹½(þÿÿH�…0þÿÿH9Çtè    ƒ½Øýÿÿ tH�½Ðýÿÿè    L‰÷è    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    ffff.„     UH‰åM‹@]é    f�Pè    è         ÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   €                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ¬Å'7ìx­àìx­`¬Å'·ÿ›ªŠ€ ¡
R   )   ©6   ™      {6   ª           ¾   %   _6   ã      W6  .     ¤6   v  %   ˆ6   ›     €6  ¿     R6      %   66   %     .6  :     ©6   v     )6   ï  %   6        6  :      6   ‚  %   ä5   §     Ü5  ù     ×5   
            %   »5   C     ³5  ¹     5   Ê          Þ  %   ø4        ë4        ó4   1          E  %   Ï4   j     Ç4  v     ©6   ²     f5   +  %   J5   P     B5  v     Â4   ¾  %   ¦4   ã     ž4       =5   ^  %   !5   ƒ     5  ³     ™4   3  %   }4   X     u4  6	     ©6   ;
     Ô7   ”
  !   »7   µ
     ³7  ›     ±7   ô  !   ˜7        �7  z     ©6   è  %   —5        �5  H     ©6   ¶  %   s5   Û     k5  ç  [       B     ©6   å     Ö7   ù  È       Á&     E7   é&  !   "7   
'     7  ö+  (   þ6   ,     ö6  &,  _       ….  (   Ú6   ­.     Ò6  k0     E7   ›0  (   ¶6   Ã0     ®6  Z1     Ž7   x1  !   u7   ™1     m7  =2     k7   [2  !   R7   |2     J7  „2  ü       €4     ‘4  ©4     º4  Ò4     ã4  û4     5  $5     55  M5     ^5  v5     ‡5  š5     «5  ¾5     Ï5  ç5     ø5  6     !6  96     J6  b6     s6  ‹6     œ6  ¹6     Ê6  Ý6     î6  7     7  %7     =7  U7     c7  x7     †7  ›7     ©7  ¾7     Ì7  Ê7  F             ÿ›´«    =        =   É   #     É      Ï  Þ   ó   R  9   8   ‹  ¿   Ñ   b  “   0   Ç  	   (  à     Ç   N  [   8   Á  c   ë  ?	     ã  Ù	  u   Û  i
  u   Ó  ç
     É       Ñ   N  o   ¿  S  U   s  Ã  v   k  T  k   ƒ  Ú  t   ‹  W     {  c  0             The arrays must have equal number of columns (which is number of dimensions but 1) cvCalcEMD2 /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/emd.cpp The array must have equal types The signatures must be 32fC1 The flow matrix size does not match to the signatures' sizes The flow matrix must be 32fC1 Only one of cost matrix or distance function should be non-NULL in case of user-defined distance The lower boundary can not be calculated if the cost matrix is used The cost matrix size does not match to the signatures' sizes The cost matrix must be 32fC1 In case of user-defined distance Distance function is undefined Number of dimensions can be 0 only if a user-defined metric is used Bad or unsupported metric type float cv::EMD(cv::InputArray, cv::InputArray, int, cv::InputArray, float *, cv::OutputArray) signature1 must not contain negative weights icvInitEMD signature2 must not contain negative weights signature1 must contain at least one non-zero value signature2 must contain at least one non-zero value u != 0 && v != 0 icvFindBasicVariables leave_x != __null icvNewSolution cur_x                �R      ÖO      ‚             8  ÑXA        I      8      œ                      °8      Ÿ                      P9                             ð9      “  ÑXA        @N      �H                                   zPLR x›   �  4   $   øªÿÿÿÿÿÿ8      ÷óÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      ¸âÿÿÿÿÿÿœ        A†C       $   D   0ãÿÿÿÿÿÿŸ        A†C       $   l   ¨ãÿÿÿÿÿÿ         A†C       4   ì    äÿÿÿÿÿÿ“      _øÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Ì   ˆòÿÿÿÿÿÿ        A†C       §H    -¢H    -šH    -H  	  -wH  	  -oH  	  -gH  	  -_H  	  -WH    -OH    -:H    -ÒG    -«G    -LG    -%G    -»F    -”F    -KF    -ßE  	  -×E  	  -ÏE  	  -ÇE  	  -½E  	  -³E  	  -©E    -FE    -E  	  -E    -ßD    -ÊD    -aD    -:D    -ÑC    -ªC    -7C    -C    -¹B    -�B  
  -BB    -ß@    -¸@    -á?    -Z?    -6?    ->    -w>    -F>    -™<    -z<    -Ê;    -»;    -£;    -ú:    -ò:    -Ú:    -1:    -):    -:    Ú9    �9    š8    A8    8    -ò7    -Ð7  	  -Æ7    -·7  	  -­7  	  -£7    -”7  	  -Š7  	  -€7    -q7  	  -g7  	  -]7    -N7  	  -A7  	  --7    -7  	  -7  	  -	7    -ú6  	  -ò6  	  -å6    -Ö6  	  -Î6  	  -Á6    -²6  	  - 6  	  -“6    -„6  	  -w6  	  -j6    -[6  	  -N6  	  -A6    -26  	  -%6  	  -6    -	6  	  -ü5  	  -ï5    -à5  	  -Ó5  	  -Æ5    -·5  	  -¯5  	  -¢5    -“5  	  -‹5  	  -~5    -o5  	  -b5  	  -U5    -F5  	  -95  	  -,5    -5  	  -5  	  -5    -ï4  	  -ç4  	  -Ú4    -Ë4  	  -¾4  	  -±4    -¢4  	  -•4  	  -ˆ4    -y4  	  -q4    -Q4     =€2    -x2    -s2    l2    M2    -�1    -•1    -�1    ‰1    j1    -Ç0    -¿0    -º0    ³0    x0    -/    æ.    ±.    -©.    -¤.    �.    c.    ¯,    -*,    ",    -,    -,    ,    Ý+    y*    '    -'    -'    ú&    Ê&    -U%    �     –     Š     u     e     š    Ù    -ƒ    -Q    -å    ·    -‹    -y    -%        ã    -×    -À    ¹    U    -    -	    -ò    ë    ‡    -    -    -        ¤    -¹
    -±
    -¬
    ¥
    D
    ->	    -	    -`    -T    -=    6    À    -‹    -    -h    a    #    -    ÷    ë    -ß    -È    Á    ƒ    -X    -L    -5    .    ¿    -…  !  -r    -f    -O    H    A  "  -4    -    -    -ÿ    -è    á    Ú  "  -Í    Æ    -�     K    -?    -(    !      "  -        -¯    -£    -Œ    …    G    -    -    -ù    ò    ƒ    -I  !  --    -!    -
        Ì    -£    -—    -€    y    ;    -ë     -ß     -È     Á     º   "  -­     ¦     -t   !  -^   !  -.      =                      ˜     �     €     `     @                                M8     °8      "     P9      O     8          I      4     T      "    @N      �    (V      p    �H      3    ð9      Ý  À  H      ð            õ             §                                        †             z              ¾             Á              5             f              Þ              ª             a             û              	                            .             %             Ê             ü             O                                                      _memcpy __ZSt9terminatev __ZdaPv __ZL8icvDistCPKfS0_Pv __ZL9icvDistL2PKfS0_Pv __ZL9icvDistL1PKfS0_Pv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZNK2cv12_OutputArray6neededEv _cvGetMat ___bzero __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv3Mat8copySizeERKS0_ __ZN2cv3EMDERKNS_11_InputArrayES2_iS2_PfRKNS_12_OutputArrayE __ZN2cv10wrapperEMDERKNS_11_InputArrayES2_iS2_NS_3PtrIfEERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3MataSERKNS_7Scalar_IdEE GCC_except_table4 __ZZN2cv3EMDERKNS_11_InputArrayES2_iS2_PfRKNS_12_OutputArrayEE26__cv_trace_location_fn1154 __ZZN2cv3EMDERKNS_11_InputArrayES2_iS2_PfRKNS_12_OutputArrayEE32__cv_trace_location_extra_fn1154 _cvCalcEMD2 ___gxx_personality_v0 GCC_except_table0 



#1/28           1548786596  501   20    100644  38172     `
featureselect.cpp.o         Ïúíþ                                                   àp      À      Øp            	       __text          __TEXT                  ø_      À     ˜t  r    €            __literal8      __TEXT          ø_             ¸c                            __literal16     __TEXT          `              Ðc                            __gcc_except_tab__TEXT          0`      Œ      ðc                             __bss           __DATA          Øp                                           __const         __DATA          Àg              €k     (€                     __cstring       __TEXT          àg      f       k                             __compact_unwind__LD            Hk             o     @€                    __eh_frame      __TEXT          hm      p      (q     (�       h            $       
     )      0�            P�  X   Ð†  0     P                   >                                                   UH‰åAWAVAUATSH�ì¸  ò•¸üÿÿE‰ÎD‰…`þÿÿI‰Ï)� üÿÿò…Xþÿÿ‰ÓI‰õI‰üH‹    H‹ H‰EÐH�5    H�½@üÿÿè    ‰�Üþÿÿ…Ûx#fWÀò�Xþÿÿf.Èv(� üÿÿf.Èƒ¯   fWÀf)…pþÿÿH�½pþÿÿ¾7   è    H¹ers >= 0H‰H/H¹maxCorneH‰H(H¹>= 0 && H‰H H¹istance H‰HH¹ && minDH‰HH¹evel > 0H‰HH¹qualityLH‰H�úg  H�Ag  H�µpþÿÿ¿)ÿÿÿA¸m  è    H�½pþÿÿè    L‰ÿè    „À…‚   ¾ÿÿÿÿL‰ÿè    …ÀuL‰ÿL‰æè    „ÀubfWÀf)…pþÿÿH�½pþÿÿ¾f   è    H�5�g  ºf   H‰Çè    H�hg  H�¯f  H�µpþÿÿ¿)ÿÿÿA¸n  è    H�½pþÿÿè    è    Š]„À„~  ¾ÿÿÿÿL‰çè    ƒø�h  L‰çè    =  
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H9Èv.ÁwH‰GH‰OI‰ÉL�_M9ÃuéÆ   I‰ÁL�_M9Ã„¶   E1ÒHÇÆðÿÿÿëH„     HÐëff.„     H‰ÐH‰AÿÂI�CL9À”ÃAƒút{I�CL9ÀtpM‹HƒÆøHƒÂI‰ÃI‹óóA	.Áw
L9ËvÓ.ÈwÎH‹I‰H9útª1À„     H‹Løó	.ÁwH9Ùƒyÿÿÿ.È‡pÿÿÿH‰HƒÀøH9ÆuÓé^ÿÿÿ³‰ØHƒÄ[]Ã ôÿÿÿôÿÿÿ2ýÿÿdýÿÿÔýÿÿ…ýÿÿš™™™™™¹?      ð?                      ÿÿÿÿÿÿïÿÿÿÿÿÿïÿ›”‹    š        š      ¿2     %   £2   1     ›2  =  ,   3   y     ™2   Š          ž  %   }2   Ã     u2  Ï  .   3     &   ö/   `     î/   ~     ¤0   ¿     œ0   M     ”0   •     G0   õ  %   +0        #0  Ë     é/   =  %   Í/   b     Å/  n     ¦1   �     ¤1   ¼     �0   í  %   Š0         n0   2     f0  >     a0   _     ½/   ¿     ‹/   Ü  +   ¸/     .   ³/   5  .   ®/   c  .   ©/   Ö	  W   _0   ¶
  l   ¶0   8     ¤/   D  1   �/   ‰     ¡.   Ÿ     œ.   ¾      €.   Þ     x.  ê     s.     D   w/   \     <.   h     (.   à     r/   ö     m/         Q/   2     I/  E     D/   b  +   n.   �  .   i.   »  .   d.     Š   þ/   ©     .   ½  .   .     Ÿ   0   Þ     _.   ê  &   K.   $     .   ^  ®   w-   ²     e-  q     m-   Á  m   W0  ]  æ   3   ú  *   ±0   é     Þ2     ’   3  ¹  …   þ2  Y  …   ö2  ç     Ö2  _  "   ¬0   ¶      s2   !  !   q2   S  +   Æ1   ™  ~   ¾1  9  ´   Á2   ·     5   0     5   À     î0   �     ë4   º     î0   õ  r   æ0  ›      Á2   Ü      0   $"  ,   p4    "     n4   °$     l4   ç$     F.   %     A.   Ÿ%     ‘3   Ô&  :   1   )'  ~   O0  (     r-   E)     53   ®)     33   [+     %3   t,  A   ¦.   Ð,  w    .  G-  N        •-  o   	.  ƒ.     ”.  Ä.  s   </  T/     e/  Ð/     á/  .0     ?0  q0     ‚0  $1  s   œ1  ä1  €   i2  €2     ‘2  ¦2     ·2  Á3  m   d4  B5  e   Ë7  Ô5  Š   Û7  y6  …   Ó7  7  …   Ã7  §7     »7  ³7  0             ÿ›ÌÃ    Þ        Þ      ”     —           Ð  š     ü   Ø  %   à   ý     Ø  |  ;   ¦   ¸  `   ž  3  ‹   –  ã     ô    k   Œ  Ù  Y   î  M  ‘   æ  Þ               ÿ›)'    K       K     ~   Z  7        ÿ›œ P     j   j  M        ÿ›)'    „        „      Ê   “   J       ÿ›)'    �        �      P   ž   Å                    àg      [h      k     void cv::goodFeaturesToTrack(cv::InputArray, cv::OutputArray, int, double, double, cv::InputArray, int, int, bool, double) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/featureselect.cpp qualityLevel > 0 && minDistance >= 0 && maxCorners >= 0 goodFeaturesToTrack _mask.empty() || (_mask.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) && _mask.sameSize(_image)) _corners && _corner_count cvGoodFeaturesToTrack sizeof(Corner) == corners_buffer.elemSize() ocl_goodFeaturesToTrack eig.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) maxEigenVal -D OP_MAX_EIGEN_VAL -D WGS=%d -D groupnum=%d -D WGS2_ALIGNED=%d%s  -D HAVE_MASK  maxEigenValTask -D OP_MAX_EIGEN_VAL -D WGS=%d -D WGS2_ALIGNED=%d -D groupnum=%d findCorners -D OP_FIND_CORNERS%s allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size           ã7  ÑXA        0`      ð7      ö  ÑXA        Hf      ð?                              @      ‘  ÑXA        g      ÀA      `  ÑX                @H      †                     ÐI      ð                   ÀJ      U  ÑX                 L      ô                  0N      ·  A        Dg      ðO      Ý  ÑXA        dg      ÐQ      c  ÑXA        �g      @S      Ð  ÑX                0Y      [                     �Z      à   ÑX                p[      l                     à\      ý                          zPLR x›   �  4   $   p’ÿÿÿÿÿÿã7      �òÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   (Êÿÿÿÿÿÿö      oøÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      ØÑÿÿÿÿÿÿ         A†C       4   Ô   àÑÿÿÿÿÿÿ‘      ÇøÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   |   HÓÿÿÿÿÿÿ`       A†CMƒŒ�Ž�    $   ¬   ˜Ùÿÿÿÿÿÿ†       A†C       ,   Ô    Ûÿÿÿÿÿÿð        A†CGƒŒŽ�      ,     ÀÛÿÿÿÿÿÿU       A†CJƒŒ�Ž�    ,   4  ðÜÿÿÿÿÿÿô       A†CGƒŒŽ�      4   ô  ÐÞÿÿÿÿÿÿ·      Ó÷ÿÿÿÿÿÿA†CGƒŒŽ�      4   ,  XàÿÿÿÿÿÿÝ      »÷ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   d   âÿÿÿÿÿÿc      ¯÷ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     8ãÿÿÿÿÿÿÐ       A†CMƒŒ�Ž�    $   <  øèÿÿÿÿÿÿ[       A†C       ,   d  0êÿÿÿÿÿÿà        A†CJƒŒ�Ž�    $   ”  àêÿÿÿÿÿÿl       A†C       $   ¼  (ìÿÿÿÿÿÿý       A†CBƒ    Ç]    -y]    -±Z    -lX    -CX    -ûW  
  -[U    -ÊT    -´T    -/S    -'S  R  -S  H  -þR  N  -ÔR  W  -¦R  O  -ŽR  S  -†R  J  =R  L  =qR  M  =jR  I  -bR    XR  P  -ÉQ    -ÁQ  R  -¶Q  H  -˜Q  N  -·P  O  -£P  S  -›P  J  =”P  L  =†P  M  =P  I  -wP    mP  P  -ÞO    -ÖO  N  -ÂO  N  -–O  H  -�N  O  -ÚM    -ºM    -°L    -“L    -áJ    -ëI    -èG    -¿G    -šG    -�F    -¾D    - D    -D    -D    -­A    -¥A  R  -šA  S  -’A  J  =‹A  L  =}A  M  =vA  I  -nA    dA  P  -KA  N  -k@  O  -@  K  -@  Q  -@  	  -â?    -Ú?    -Ò?    -Ê?  5  -E?    -?  5  -Ñ>    -­>  N  -’>    -Š>    -€>    -v>  5  ->    -è=    -Û=  1  -Ì=    -Ä=    -ª=  5  -+=    -=  5  -°<    -Œ<  N  -£;  	  -õ:  1  -é:  .  -Ò:    Ë:    —:  2  -p:  5  -•9  5  -
9    -æ8    -C8    -ß7    -×7    -Ï7    -Ç7    -¿7    -·7    -¯7  /  -š7  5  -!7    -ú6  5  -�6    -Z6  5  -Ü5    -µ5  N  -£5  5  -J5    -	5  N  -Ù4  N  -²4  N  -h4    -N4  -  -B4  -  -64  -  -*4  5  -É3    -¢3  N  -‚3  N  -b3  N  -
3    -3    -ú2    -Ú2    -»2    -®2  1  -Ÿ2    -•2    -ˆ2  1  -y2    -m2    -`2  5  -ì1    -Â1    - 1    -“1  5  -,1    -ê0    -Í0  )  -Á0  -  -†0    -y0  1  -j0    -[0    -S0    -C0    -60  1  -'0    -0  -  -å/    -Ø/  1  -É/    -›/  "  -‚/  )  -i/    -\/  1  -M/    -@/    -3/  5  -Ì.    -˜.    -‹.  1  -|.    -V.  "  -3.  "  -$.    -.    - .  5  -�-    -i-    -a-  U  -U-  N  -C-  5  -Ø,    -±,  B  -¦,    •,  ;  -,  A  -:,    ƒ+  N  -c+    -í*  N  -º)    -M)    -(    -£'  5  -1'    -
'  B  -ÿ&    î&  ;  -Ø&  A  -š&    Ý%  N  -«%    -%    %    -ò$    -·$    -$  N  -¯"    -<"    -ä     -£     -x   N  -c   5  -ý    -Ö  N  -¾  @  -—    -Ø    È    -<    -Ã    -é  =  -=  9  -  5  -¡    -z  3  -?    >  7  -Ò  6  -}    -ö  V  =ï  /  -Ú  5  -a    -:  5  -Á    -š  5  -    -í  @  -     -?    -  =  -a  9  -N  -  -B  -  -6  -  -*  5  -É    -’  )  -u  @  -³  5  -  5  -f    -8  G  -  "  -
  $  -æ  !  -¶  -  -ª  %  -�  &  -{  %  -a  %  -G  &  -2  &  -  &  -ç  +  -¹  >  -   %  -†  &  -q  %  -W  %  -=  &  -(  &  -å  +  -·  +  -‰  +  -M  E  -:  1  -.  (  -      4  -ù    è  F  -ã  *  =²  )  -¦  -  -š  )  -‡  "  -y  '  -d  !  -X  &  -C  %  -)  &  -ò  E  -æ  1  -Ú  (  -Á    º  4  -¢    ‘  F  -Œ  *  =}  "  -o  $  -@  !  -  &  -	  &  -ô
  %  -Ú
  %  -Ä
  &  -)
  &  -
  %  -ú	  %  -ä	  &  -�  +  -_  +  -1  +  -  +  -Ø  ,  -o  >  -M  E  -:  1  -.  (  -      4  -ð    Þ    ×    Ä  F  -¿  *  =‘  D  -‰  #  -w  C  -o  #  -j  1  -^  .  -G    @    Ø  2  -"  1  -  .  -ÿ    ø    ¢  2  -f  ,  -Ã  <  -ª    Ž  :  -z    -7    -ù  9  -è  8  -Ð     -Ë  1  -¿  .  -¨    ¡    š  W  -�    †  2  -e  ?  -V  ;  -A  <  -9  1  --  .  -        §   2  -]   0  -Q      C   V  =                     à    À         €    x    p  T  `    X    P  T  @    8    0  T            à     À           €     x     p   T  `     @     8     0   T                T           T  M H    N    Y    à_    Þ    Àg      
    0`      Ï    Hf      Ì    g          Dg      á    dg      ¼    �g      J    Øp      ¬    ð?      ]            Ÿ  À p[      #	  À à\      q	  À  L      g  À @S      ä  À ÀA      Æ	  À ðO      {  À  @      Õ  À 0N      
  À ÐQ      $  À @H      Ÿ  À 0Y      Þ  À ÐI        À �Z      V  À ÀJ      ó  À @      2    ð7                   —             �             I             n             è
                          »             ¥             ¾              €             ^             V             ¬             h
             Ž                          4             (             d                          ‘              Ö             ˆ             »             <                           C              ¨
             Ñ             i             é             †             £             W              À             I                          ¥             Æ             .             ß              F             u              '             2                          ú             u             *              ç             Ñ             ;              -             ý             à                                        ô                                                       __ZN2cv6formatEPKcz _memcpy ___cxa_throw __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3ocl6Device10getDefaultEv __ZNK2cv3ocl6Device15maxComputeUnitsEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZNK2cv3ocl6Device16maxWorkGroupSizeEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv12_OutputArray9fixedTypeEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv4UMatD1Ev __ZNSt12length_errorD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv3ocl5QueueC1Ev __ZTVSt12length_error __ZTISt12length_error ___cxa_allocate_exception ___cxa_free_exception __Znwm __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE7reserveEm __ZN2cv6String8allocateEm __ZNSt3__16vectorINS0_IN2cv6Point_IfEENS_9allocatorIS3_EEEENS4_IS6_EEEC2Em ___stack_chk_fail _cvGoodFeaturesToTrack __ZN2cv17cornerMinEigenValERKNS_11_InputArrayERKNS_12_OutputArrayEiii __ZN2cv12cornerHarrisERKNS_11_InputArrayERKNS_12_OutputArrayEiidi __ZN2cv9thresholdERKNS_11_InputArrayERKNS_12_OutputArrayEddi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv4UMat6getMatEi __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray4dimsEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv19goodFeaturesToTrackERKNS_11_InputArrayERKNS_12_OutputArrayEiddS2_iibd __ZN2cv19goodFeaturesToTrackERKNS_11_InputArrayERKNS_12_OutputArrayEiddS2_ibd __ZNSt11logic_errorC2EPKc __ZNSt3__17__sort5IRN2cv14greaterThanPtrEPPKfEEjT0_S7_S7_S7_S7_T_ __ZNSt3__17__sort5IRNS_6__lessIN2cv6CornerES3_EEPS3_EEjT0_S7_S7_S7_S7_T_ __ZNSt3__17__sort4IRN2cv14greaterThanPtrEPPKfEEjT0_S7_S7_S7_T_ __ZNSt3__17__sort4IRNS_6__lessIN2cv6CornerES3_EEPS3_EEjT0_S7_S7_S7_T_ __ZNSt3__17__sort3IRNS_6__lessIN2cv6CornerES3_EEPS3_EEjT0_S7_S7_T_ __ZNSt3__16__sortIRN2cv14greaterThanPtrEPPKfEEvT0_S7_T_ __ZNSt3__118__insertion_sort_3IRN2cv14greaterThanPtrEPPKfEEvT0_S7_T_ __ZNSt3__16__sortIRNS_6__lessIN2cv6CornerES3_EEPS3_EEvT0_S7_T_ __ZNSt3__127__insertion_sort_incompleteIRN2cv14greaterThanPtrEPPKfEEbT0_S7_T_ __ZNSt3__127__insertion_sort_incompleteIRNS_6__lessIN2cv6CornerES3_EEPS3_EEbT0_S7_T_ __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIPKfNS_9allocatorIS2_EEE21__push_back_slow_pathIS2_EEvOT_ __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv9minMaxLocERKNS_11_InputArrayEPdS3_PNS_6Point_IiEES6_S2_ __ZN2cv3Mat8copySizeERKS0_ __ZNK2cv11_InputArray8sameSizeERKS0_ __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZN2cv3ocl6Kernel7runTaskEbRKNS0_5QueueE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc11gftt_oclsrcE __ZN2cv6dilateERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_6Point_IiEEiiRKNS_7Scalar_IdEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table4 __ZZN2cv19goodFeaturesToTrackERKNS_11_InputArrayERKNS_12_OutputArrayEiddS2_iibdE25__cv_trace_location_fn363 __ZZN2cv19goodFeaturesToTrackERKNS_11_InputArrayERKNS_12_OutputArrayEiddS2_iibdE31__cv_trace_location_extra_fn363 GCC_except_table12 GCC_except_table1 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10  #1/20           1548786605  501   20    100644  510860    `
filter.cpp.o        Ïúíþ           €                                        ×            x×                  __text          __TEXT                  Ç©           Ü ²    €            __gcc_except_tab__TEXT          È©     @J      h®    ¨I                    __literal16     __TEXT          ô     À      °ø                           __literal8      __TEXT          Ð÷     h       pü                           __literal4      __TEXT          8ø     H       Øü                           __const         __DATA          €ø     Ø       ý    °I 1                   __cstring       __TEXT          Xú     Ì      øþ                            __bss           __DATA          x×     (                                     __const         __TEXT          0     H#      Ð                            __data          __DATA          €/     h       4    8K                   __compact_unwind__LD            èL     `9      ˆQ    Àc ý                 __eh_frame      __TEXT          H†     0Q      èŠ    ¨{      h            $       
           °{ *  P¾ (    P       ¨   ¨     Á  i                                                   UH‰åH�   H‰HÇGÿÿÿÿ]Ã„     UH‰å]Ãf.„     UH‰åf.„     UH‰åf.„     UH‰åH�   H‰HÇGÿÿÿÿ]Ã„     UH‰å]Ãf.„     UH‰åf.„     UH‰åf.„     UH‰å]Ãf.„     UH‰åH�   H‰HÇGÿÿÿÿHÇGÿÿÿÿ]ÃUH‰å]Ãf.„     UH‰åf.„     UH‰åf.„     UH‰å]Ãf.„     UH‰åH�   H‰HÇGÿÿÿÿÇGÿÿÿÿÇG$    HÇG    HÇG    HÇG(ÿÿÿÿHÇG@    HÇG8    HÇG0    H¸      H‰GHÇGh    HÇG`    HÇGX    HÇGP    H�p¾À   è    ]Ãffffff.„     UH‰åH�   H‰HÇGÿÿÿÿÇGÿÿÿÿÇG$    HÇG    HÇG    HÇG(ÿÿÿÿHÇG@    HÇG8    HÇG0    H¸      H‰GHÇGh    HÇG`    HÇGX    HÇGP    H�p¾À   è    ]Ãffffff.„     UH‰åAWAVAUATSHƒìXD‰MÐD‰EÌI‰ÍI‰ÖI‰÷H‰ûH�   H‰HÇCÿÿÿÿÇCÿÿÿÿÇC$    HÇC    HÇC    HÇC(ÿÿÿÿHÇC@    HÇC8    HÇC0    H¸      H‰CHH�CPH‰E¨L�cpH�ƒ   H‰E°ÇCh    HÇC`    HÇCX    HÇCP    H�ƒ  H‰EÀH�ƒ   H‰E¸¾À   L‰çè    H‹E(H‰D$‹E ‰D$‹E‰D$‹E‰$H‰ßL‰þL‰òL‰éD‹EÌD‹MÐè    HƒÄX[A\A]A^A_]ÃL‹}ÀL‹m°H‰EÐH‹E¸I‰ÆH‹8H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿPIÇF    IÇ    I‹?H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿPIÇG    IÇ    I‹} H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿPIÇE    IÇE     H‹»è   H…ÿuTH‹»¸   H…ÿu`H‹»    H…ÿulH‹»ˆ   H…ÿuxI‹<$H…ÿt	H‰{xè    H‹E¨H‹8H…ÿt	H‰{Xè    H‹}Ðè    H‰»ð   è    H‹»¸   H…ÿt H‰»À   è    H‹»    H…ÿt”H‰»¨   è    H‹»ˆ   H…ÿtˆH‰»�   è    I‹<$H…ÿ…xÿÿÿé|ÿÿÿH‰Çè    H‰Çè    H‰Çè    „     UH‰åAWAVAUATSHƒìI‰ÏI‰ÔH‰ûD‰À%ÿ  ºÿ  #UA�áÿ  ‰CE‰ÆAÁîA�æÿ  AÿÆE ÀA€à¸Pú  D‰ÁHÓè$‰ÁAÓæD‰K‰SóofH~ÀH…Àtðÿ@H‹»   óƒ   H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿPóAo$fH~ÀH…Àtðÿ@H‹»  óƒ  H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿPóAofH~ÀH…Àtðÿ@H‹»   óƒ   H…ÿt¸ÿÿÿÿðÁGƒøuH‹ÿP‹E ‹M…ÀHÁ‰KH‰CLƒøu{fïÀfEÀL�}À¾   L‰ÿè    H¹DER_WRAPH‰HH¹ != BORDH‰HH¹rderTypeH‰HH¹columnBoH‰H�ô H�ÿó ¿)ÿÿÿA¸   L‰þè    H�}Àè    H‹“  H…Ò„Ž   ‹C;CtlfïÀfEÀL�}À¾   L‰ÿè    H¹== srcTyH‰HH¹bufType H‰fÇ@peH�„ó H�‚ó ¿)ÿÿÿA¸‰   L‰þè    H�}Àè    H‹“  ‹B‰C‹J‰K‹r‰s‹Ré¬   H‹“  H…ÒtH‹»(  H…ÿufïÀfEÀL�}À¾   L‰ÿè    H¹umnFilteH‰HH¹r && colH‰HH¹rowFilteH‰Æ@rH�Úò H�Øò ¿)ÿÿÿA¸ƒ   L‰þè    H�}Àè    H‹“  H‹»(  ‹B‹O‰C‰K‹r‹W‰s‰S ‰÷	×x9Æ}9Ê|[fïÀfEÀL�}À¾S   L‰ÿè    H�5ó ºS   H‰Çè    H�Nò H�Lò ¿)ÿÿÿA¸�   L‰þè    H�}Àè    ‹C‹KƒáÑéL‰òHÓê‰ShÿÈ…ÀA½   DOèA¯ÕHcòH‹KXH‹CPH)ÁHÁùH9ñsH�{PH)Îè    ë
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HÿÂH9Ê|ëëAÆD$` HƒÄ[A\A]A^A_]ÃI‰ÆI‹E H…Àt¹ÿÿÿÿðÁHƒùuL‰çè    IÇD$8    IÇD$(    IÇD$     IÇD$    IÇD$    Aƒ|$ ~I‹D$@1ÉD  Çˆ    HÿÁHcH9Ñ|îI‹|$HL9ÿtè    L‰÷è    H‰Çè    ffffff.„     UH‰åAWAVATSHƒì0òE°H‰ûL�sÇC  ÿBH�CÇCD    HÇC<    HÇC4    HÇC,    HÇC$    HÇC    HÇC    HÇC    H‰CHL�cXL‰cPHÇC`    HÇCX    ‰HÇEÐ    ÇEÀ  L‰uÈ¸   Óàò*ÈòÿÞ òM¸ò^ÁH�EÀº   fWÉH‰÷H‰Æè    òE°ò^E¸òZÀóCö…±   fWÀf)EÀH�}À¾@   è    H¹L)) != 0H‰H8H¹MMETRICAH‰H0H¹RNEL_ASYH‰H(H¹CAL | KEH‰H H¹SYMMETRIH‰HH¹(KERNEL_H‰HH¹yType & H‰HH¹(symmetrH‰H�(é H�“à H�uÀ¿)ÿÿÿA¸s  è    H�}Àè    HƒÄ0[A\A^A_]ÃH‰Çè    I‰ÇH�}Àè    ëH‰Çè    ë I‰ÇH‹C@H…Àt¹ÿÿÿÿðÁHƒùuL‰÷è    HÇC@    HÇC0    HÇC(    HÇC     HÇC    ƒ{ ~H�CH‹KH1Ò�Ç‘    HÿÂHc0H9ò|îH‹{PL9çtè    L‰ÿè    H‰Çè    UH‰åAWAVATSHƒì0òE°H‰ûL�sÇC  ÿBH�CÇCD    HÇC<    HÇC4    HÇC,    HÇC$    HÇC    HÇC    HÇC    H‰CHL�cXL‰cPHÇC`    HÇCX    ‰HÇEÐ    ÇEÀ  L‰uÈ¸   Óàò*Èò·Ü òM¸ò^ÁH�EÀº   fWÉH‰÷H‰Æè    òE°ò^E¸òZÀóCö…±   fWÀf)EÀH�}À¾@   è    H¹L)) != 0H‰H8H¹MMETRICAH‰H0H¹RNEL_ASYH‰H(H¹CAL | KEH‰H H¹SYMMETRIH‰HH¹(KERNEL_H‰HH¹yType & H‰HH¹(symmetrH‰H�ìæ H�CÞ H�uÀ¿)ÿÿÿA¸  è    H�}Àè    HƒÄ0[A\A^A_]ÃH‰Çè    I‰ÇH�}Àè    ëH‰Çè    ë I‰ÇH‹C@H…Àt¹ÿÿÿÿðÁHƒùuL‰÷è    HÇC@    HÇC0    HÇC(    HÇC     HÇC    ƒ{ ~H�CH‹KH1Ò�Ç‘    HÿÂHc0H9ò|îH‹{PL9çtè    L‰ÿè    H‰Çè    UH‰åAWAVAUATSHƒì(I‰÷I‰üM�t$AÇD$  ÿBI�\$I�D$AÇD$D    IÇD$<    IÇD$4    IÇD$,    IÇD$$    IÇD$    IÇD$    IÇD$    I‰D$HI�D$XH‰E¸I‰D$PIÇD$`    IÇD$X    A‰$M9þ„,  I‹G8H…Àt6ðÿ@M�l$@I‹D$@H…Àt(¹ÿÿÿÿðÁHƒùuL‰÷òEÐè    òEÐëM�l$@IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~dI‹D$H1É€    Çˆ    HÿÁHcH9Ñ|îA‹A‰ƒúHA‹Gƒø?A‰D$A‹GA‰D$A‹GA‰D$I‹GHH‹I‹T$PH‰
H‹@H‰Bë$A‹A‰A‹Gƒø~ÁL‰÷L‰þòEÐè    òEÐAOAL$AO AL$(I‹G0I‰D$8I‹G8I‰E A‹$òZÀóAD$öÂ…¯   WÀ)EÀH�}À¾@   è    H¹L)) != 0H‰H8H¹MMETRICAH‰H0H¹RNEL_ASYH‰H(H¹CAL | KEH‰H H¹SYMMETRIH‰HH¹(KERNEL_H‰HH¹yType & H‰HH¹(symmetrH‰H�µã H�òÚ H�uÀ¿)ÿÿÿA¸  è    H�}Àè    HƒÄ([A\A]A^A_]ÃH‰Çè    I‰ÇH�}Àè    ëH‰Çè    I‰ÇM�l$@I‹E H…Àuë#I‰ÇI‹E H…Àt¹ÿÿÿÿðÁHƒùuL‰÷è    IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~"I‹D$H1Éf„     Çˆ    HÿÁHcH9Ñ|îI‹|$PH;}¸tè    L‰ÿè    H‰Çè    fffff.„     UH‰åAWAVAUATSHƒì(I‰÷I‰üM�t$AÇD$  ÿBI�\$I�D$AÇD$D    IÇD$<    IÇD$4    IÇD$,    IÇD$$    IÇD$    IÇD$    IÇD$    I‰D$HI�D$XH‰E¸I‰D$PIÇD$`    IÇD$X    A‰$M9þ„,  I‹G8H…Àt6ðÿ@M�l$@I‹D$@H…Àt(¹ÿÿÿÿðÁHƒùuL‰÷òEÐè    òEÐëM�l$@IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~dI‹D$H1É€    Çˆ    HÿÁHcH9Ñ|îA‹A‰ƒúHA‹Gƒø?A‰D$A‹GA‰D$A‹GA‰D$I‹GHH‹I‹T$PH‰
H‹@H‰Bë$A‹A‰A‹Gƒø~ÁL‰÷L‰þòEÐè    òEÐAOAL$AO AL$(I‹G0I‰D$8I‹G8I‰E A‹$òZÀóAD$öÂ…¯   WÀ)EÀH�}À¾@   è    H¹L)) != 0H‰H8H¹MMETRICAH‰H0H¹RNEL_ASYH‰H(H¹CAL | KEH‰H H¹SYMMETRIH‰HH¹(KERNEL_H‰HH¹yType & H‰HH¹(symmetrH‰H�Là H�r× H�uÀ¿)ÿÿÿA¸¼  è    H�}Àè    ¿   è    AˆD$hHƒÄ([A\A]A^A_]ÃH‰Çè    I‰ÇH�}Àè    ëH‰Çè    ë I‰ÇI‹D$@H…Àt¹ÿÿÿÿðÁHƒùuL‰÷è    IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~#I‹D$H1Éf.„     Çˆ    HÿÁHcH9Ñ|îI‹|$PH;}¸tè    L‰ÿè    H‰Çè    fffff.„     UH‰åAWAVAUATSHƒì(I‰÷I‰üM�t$AÇD$  ÿBI�\$I�D$AÇD$D    IÇD$<    IÇD$4    IÇD$,    IÇD$$    IÇD$    IÇD$    IÇD$    I‰D$HI�D$XH‰E¸I‰D$PIÇD$`    IÇD$X    A‰$M9þ„(  I‹G8H…Àt6ðÿ@M�l$@I‹D$@H…Àt(¹ÿÿÿÿðÁHƒùuL‰÷òEÐè    òEÐëM�l$@IÇD$@    IÇD$0    IÇD$(    IÇD$     IÇD$    Aƒ|$ ~dI‹D$H1É€    Çˆ    HÿÁHcH9Ñ|îA‹A‰ƒúHA‹Gƒø?A‰D$A‹GA‰D$A‹GA‰D$I‹GHH‹I‹T$PH‰
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ƒùtYƒøtTWÀ)E°H�}°¾M   è    H�5tÆ ºM   H‰Çè    H�®Æ H�sµ H�u°¿)ÿÿÿA¸³  è    H�}°è    HƒÄ8[A\A]A^A_]Ãë(ë"H‰Çè    L‰uÐI‰ÇH�}°è    ëH‰Çè    L‰uÐI‰ÇI‹EHH…Àt¹ÿÿÿÿðÁHƒùu	H‹}Ðè    IÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~I‹EP1É€    Çˆ    HÿÁHcH9Ñ|îI‹}XH;}¨tè    L‰ÿè    H‰Çè    ffffff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    fff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XH�C`H9Çtè    H‰ßHƒÄ[]é    H‰Çè    D  UH‰åAWAVAUATSE…À„?  H‹G óGtD‹wA�YüHcÉH‰M¸LcÓD‰ÑƒáüƒÁ‰MÔMcéI�MÿH‰MÀI�NþH‰M¨E�fAƒä(ÈÆÉ M‰÷M)çL‰áH÷ÙH‰M°L‰MÈffff.„     Aƒù¹    Œò  1ÉAƒþŽ%  D  H‹óÆÛ óT‹f:!T‹f:!T‹ f:!‹0YÓXÑ»   ffff.„     H‹<Þó˜ÆÛ ód�f:!d�f:!d� f:!$�0YãXÔHÿÃI9ÞuÈ(ÚÆÛçó-Û…ÛA³ÿA±ÿE1É�û   rDˆËˆ
(ÚÛó-Û…ÛA±ÿE1É�û   rDˆËH‰ÏHƒÏˆ:óÚó-Û…ÛA±ÿE1É�û   rDˆËH‰ÏHƒÏˆ:ó-Ú…ÛE1Û�û   rDˆÛH‰ÏHƒÏˆ:HƒÁL9ÑŽåþÿÿéº   óH‹>ó,�óYêóXèód�óYâó\�óYÚóYT�ó-Ý…ÛA³ÿA±ÿE1ÉóXà�û   rDˆËˆ
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HƒÁL9ÑŽFÿÿÿ‹MÔL‹MÈAÿÈD9É�³  AƒþLcÙŽæ   fD  Hƒ}¨óH‹óBY™óXÐ¹   r^ óˆódˆH‹<ÎH‹\ÎóBYŸóXÚóBY$›óXãó\ˆH‹|ÎóBYŸóXÜóTˆH‹|ÎóBYŸóXÓHƒÁI9Ïu¥E…ät+H‹]°fff.„     óˆH‹<ÎóBYŸóXÓHÿÁHÿÃuåó-Ê…É³ÿ1Û�ù   rˆÙBˆIÿÃM9ë…/ÿÿÿéÊ   f.„     H‹}È)Ï@öÇL‰Ùt/óH‹óBY™óXÐó-Ê…É³ÿ1Û�ù   rˆÙBˆI�KL9]Àt|fff.„     óH‹>óY�óXÐó-Ú…ÛA³ÿA±ÿE1É�û   rDˆËˆ
óH‹>óYT�óXÐó-Ú…ÛE1Û�û   rDˆÛˆ\
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ƒùtYƒøtTWÀ)E°H�}°¾M   è    H�5è¼ ºM   H‰Çè    H�"½ H�ç« H�u°¿)ÿÿÿA¸³  è    H�}°è    HƒÄ8[A\A]A^A_]Ãë(ë"H‰Çè    L‰uÐI‰ÇH�}°è    ëH‰Çè    L‰uÐI‰ÇI‹EHH…Àt¹ÿÿÿÿðÁHƒùu	H‹}Ðè    IÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~#I‹EP1Éff.„     Çˆ    HÿÁHcH9Ñ|îI‹}XH;}¨tè    L‰ÿè    H‰Çè    ffffff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    fff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XH�C`H9Çtè    H‰ßHƒÄ[]é    H‰Çè    D  UH‰åAWAVAUATSE…À„/  H‹G òGxD‹wA�yüHcÉH‰M°Lc×D‰ÑƒáüƒÁ‰MÔMcéI�MÿH‰MÀI�NþH‰M¸E�fAƒäòÈM‰÷M)çL‰áH÷ÙH‰M¨L‰MÈAƒù¹    Œò  1ÉAƒþŽ%  D  H‹>ò ò\ÏòTÏfÏfTÏfYÔfYÜfXÙfXÑ»   ffff.„     H‹<Þò$ØòlÏòtÏf,ÏftÏfYôfXÖfYìfXÝHÿÃI9ÞuÈf(ãäò-Ü…ÛA³ÿ@·ÿ1ÿ�û   r@ˆûˆ
ò-Û…Û@·ÿ1ÿ�û   r@ˆûH‰ÏHƒÏˆ:f(ÚÛò-Û…Û@·ÿ1ÿ�û   r@ˆûH‰ÏHƒÏˆ:ò-Ú…ÛE1Û�û   rDˆÛH‰ÏHƒÏˆ:HƒÁL9ÑŽëþÿÿéÀ   fD  òH‹>ò,ÏòYêòXèòdÏòYâò\ÏòYÚòYTÏò-Ý…ÛA³ÿA±ÿE1ÉòXà�û   rDˆËˆ
ò-Ü…ÛA±ÿE1ÉòXØ�û   rDˆËˆ\
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ƒùtYƒøtTWÀ)E°H�}°¾M   è    H�5ÔŸ ºM   H‰Çè    H�  H�ÓŽ H�u°¿)ÿÿÿA¸³  è    H�}°è    HƒÄ8[A\A]A^A_]Ãë(ë"H‰Çè    L‰uÐI‰ÇH�}°è    ëH‰Çè    L‰uÐI‰ÇI‹EHH…Àt¹ÿÿÿÿðÁHƒùu	H‹}Ðè    IÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~I‹EP1É€    Çˆ    HÿÁHcH9Ñ|îI‹}XH;}¨tè    L‰ÿè    H‰Çè    ffffff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    fff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XH�C`H9Çtè    H‰ßHƒÄ[]é    H‰Çè    D  UH‰åAWAVAUATSE…À„  H‹G óGtD‹gA�YüHcÉH‰M°LcÓD‰ÑƒáüƒÁ‰MÔIcÉH‰M¸HÿÉH‰MÀI�L$þH‰M˜A�L$ƒá(ÈÆÉ M‰åI)ÍH‰M H÷ÙH‰M¨L‰MÈ„     Aƒù»    Œ  AƒüóL‹Ž`  ÆÒ 1Éf.„     óA\‹fA:!\‹fA:!\‹ fA:!‹0YÚXÙ»   @ H‹<Þó$˜Æä ól�f:!l�f:!l� f:!,�0YìXÝHÿÃI9ÜuÈ(ãÆäçó-üD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿf‰<J(ãäó-üD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<Zóãó-üD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<Zó-ûD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<ZHƒÁL9ÑŽ¹þÿÿé  @ 1Éfffff.„     óA,‹óYêóXèóAt‹óYòóXðóAd‹óYâóXàóA\‹óYÚóXØóD-ýE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰<JóD-þE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JóD-üE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JóD-ûE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JHƒÁL9ÑŽ	ÿÿÿ‹]ÔL‹MÈAÿÈD9ËL‹M¸�ò  AƒüóL‹HcËŽþ   fffff.„     Hƒ}˜óA‹óYÚóXØA¾   r`D  óB$°óBl°J‹<öJ‹\öóY$�óXãóY,‹óXìóBd°J‹|öóY$�óXåóB\°J‹|öóY�óXÜIƒÆM9õu¥ƒ}  t*H‹]¨ff.„     óB$°J‹<öóY$�óXÜIÿÆHÿÃuåó-ûD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿf‰<JHÿÁL9É…ÿÿÿéé   f„     H‹}È)ß@öÇH‰Ët=óA‹óYÚóXØóD-ûE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰<JH�YH9MÀ„Š   f.„     óA›óYÚóXØóD-ûE�· €  1ÿE…ÿ@ŸÇ¹ €ÿÿ)ùA�þ   fABÏf‰ZóA\›óYÚóXØóD-ûE�· €  1ÿE…ÿ@ŸÇ¹ €ÿÿ)ùA�þ   fABÏf‰LZHƒÃI9Ùu��HU°HƒÆE…ÀL‹MÈ…[ûÿÿ[A\A]A^A_]ÃUH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰åAWAVAUATSHƒì8A‰×I‰ôI‰ýH¸ÿÿÿÿ  ÿBI‰EAÇEÿÿÿÿH�   I‰E M�uI�]I�EAÇEL    IÇED    IÇE<    IÇE4    IÇE,    IÇE$    IÇE    IÇE    I‰EPI�E`H‰E¨I‰EXIÇEh    IÇE`    AöD$@u.òEÈHÇEÀ    ÇE°  L‰u¸H�u°L‰çè    òEÈé@  M9æ„7  I‹D$8H…ÀL‰uÐt:ðÿ@I�uHI‹EHH…Àt-¹ÿÿÿÿðÁHƒùuL‰÷òEÈI‰öè    L‰öòEÈëI�uHIÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~eI‹EP1ÉH‹}ÐD  Çˆ    HÿÁHcH9Ñ|îA‹$‰ƒúMA‹D$ƒøCA‰EA‹D$A‰EA‹D$A‰EI‹D$HH‹I‹UXH‰
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ƒùtYƒøtTWÀ)E°H�}°¾M   è    H�5x• ºM   H‰Çè    H�²• H�w„ H�u°¿)ÿÿÿA¸³  è    H�}°è    HƒÄ8[A\A]A^A_]Ãë(ë"H‰Çè    L‰uÐI‰ÇH�}°è    ëH‰Çè    L‰uÐI‰ÇI‹EHH…Àt¹ÿÿÿÿðÁHƒùu	H‹}Ðè    IÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~#I‹EP1Éff.„     Çˆ    HÿÁHcH9Ñ|îI‹}XH;}¨tè    L‰ÿè    H‰Çè    ffffff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    fff.„     UH‰åSPH‰ûH�   H‰H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~!H‹CP1É„     Çˆ    HÿÁHcSH9Ñ|íH‹{XH�C`H9Çtè    H‰ßHƒÄ[]é    H‰Çè    D  UH‰åAWAVAUATSE…À„  H‹G òGxD‹gA�YüHcÉH‰M°LcÓD‰ÑƒáüƒÁ‰MÔIcÉH‰M¸HÿÉH‰MÀI�L$þH‰M˜A�L$ƒáòÈM‰åI)ÍH‰M H÷ÙH‰M¨L‰MÈff.„     Aƒù»    Œ  AƒüòL‹Ž`  òÒ1Éf.„     òAdËòA\ËfA$ËfA\ËfYÚfYâfXáfXÙ»   H‹<Þò,ØòtÏò|Ïf4Ïf|ÏfYýfXßfYõfXæHÿÃI9ÜuÈf(ìíò-ýD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿf‰<Jò-üD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<Zf(ãäò-üD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<Zò-ûD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿH‰ËHƒËf‰<ZHƒÁL9ÑŽ¼þÿÿé  €    1Éfffff.„     òA,ËòYêòXèòAtËòYòòXðòAdËòYâòXàòA\ËòYÚòXØòD-ýE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰<JòD-þE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JòD-üE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JòD-ûE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰|JHƒÁL9ÑŽ	ÿÿÿ‹]ÔL‹MÈAÿÈD9ËL‹M¸�ò  AƒüòL‹HcËŽþ   fffff.„     Hƒ}˜òAËòYÚòXØA¾   r`D  òB$ðòBlðJ‹<öJ‹\öòY$ÏòXãòY,ËòXìòBdðJ‹|öòY$ÏòXåòB\ðJ‹|öòYÏòXÜIƒÆM9õu¥ƒ}  t*H‹]¨ff.„     òB$ðJ‹<öòY$ÏòXÜIÿÆHÿÃuåò-ûD�· €  1Û…ÿŸÃA¿ €ÿÿA)ßA�þ   fACÿf‰<JHÿÁL9É…ÿÿÿéé   f„     H‹}È)ß@öÇH‰Ët=òAËòYÚòXØòD-ûE�· €  1ÛE…ÿŸÃ¿ €ÿÿ)ßA�þ   fABÿf‰<JH�YH9MÀ„Š   f.„     òAÛòYÚòXØòD-ûE�· €  1ÿE…ÿ@ŸÇ¹ €ÿÿ)ùA�þ   fABÏf‰ZòA\ÛòYÚòXØòD-ûE�· €  1ÿE…ÿ@ŸÇ¹ €ÿÿ)ùA�þ   fABÏf‰LZHƒÃI9Ùu��HU°HƒÆE…ÀL‹MÈ…[ûÿÿ[A\A]A^A_]ÃUH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰åAWAVAUATSHƒì8A‰×I‰ôI‰ýH¸ÿÿÿÿ  ÿBI‰EAÇEÿÿÿÿH�   I‰E M�uI�]I�EAÇEL    IÇED    IÇE<    IÇE4    IÇE,    IÇE$    IÇE    IÇE    I‰EPI�E`H‰E¨I‰EXIÇEh    IÇE`    AöD$@u.òEÈHÇEÀ    ÇE°  L‰u¸H�u°L‰çè    òEÈé@  M9æ„7  I‹D$8H…ÀL‰uÐt:ðÿ@I�uHI‹EHH…Àt-¹ÿÿÿÿðÁHƒùuL‰÷òEÈI‰öè    L‰öòEÈëI�uHIÇEH    IÇE8    IÇE0    IÇE(    IÇE     Aƒ} ~eI‹EP1ÉH‹}ÐD  Çˆ    HÿÁHcH9Ñ|îA‹$‰ƒúMA‹D$ƒøCA‰EA‹D$A‰EA‹D$A‰EI‹D$HH‹I‹UXH‰
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   �	  	   ó
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  ‡   q  f  ‚   i    k   a  ‰  u   Y  <     M  !     ¦  N     ®  x  ƒ   ¾    w   ¶  ¥  k   Æ  +  s   Î  ž  8             ÿ›Ö€€ N-      ,   9   ¥       Þ  "         	       	   $  "               ÿ›�‰€€ ø    Y       Y  $   Î!   ˜  v   Æ!  )  à   ¦!   	     à    A  m   Ø   I     ›    «     –    ÿ     Ž!   ú     ê   <  "   å   l  q   Ž!     Š  \   Z	     Í   m	  Í   „        Ã   ‚     ¾   ´  ”  /   H     ¶  T     ®  g  )   È   �     ©   §     Ÿ   É     š   æ     •   &     “   @  .   ‘   {  .   �   ½  Æ   å   ƒ     �   �  (   |   í  	   ¡    k   '  ž  k          ‘    B     ‰    @     �    o  8  o"   Ê     |    å     c    ø     [        Y    @     W    m     4    ‡  6        ½     F    ù  .   ã   O  .   á   ‰  1   ß   Í  j   Û   I  1   Ý   ¯  j   Ù        2    %  (   !    e     >   q     6   ­     o"   Ë         ó  c  z!   y     ×   ‘     ¾   ¤     ¶  °  ,        Ü     ´   ó  .      !  .   z   c  D   ï   §     u   ³  (   a   ó     ¬  E  r   Ð   Ò  l   ¾!  >  Î          	     2     T  >     L  ¢  k   œ  (  o   ¤  Á     Ï           f      t   £      À   ¯      È   þ   o   r!  ì!  v   g"  ¥"  k   ¦#  +#  s   ®#  ž#               ÿ›ò‡€ é    '       '     â   8          L  %   Æ   q     ¾  õ     Ñ   `  %   ¸   …     °  ‰     «   ä     ­   Ë     «   @     ‘   Z      q   z  
   o   ¾     V  É     ©   à     ú   ú      “     
   ú   ^     b  {     `   ’     j   ¬      ^   Ì  
   j        H  ?  ˆ   v  â  l   n  u     T   �      R   ¯  
   P   ó     :  	     F   *	      D   J	  
   B   Ž	     ,  ¬	     8   Æ	      6   æ	  
   4   *
       H
     '   b
      %   ‚
  
       Æ
       ä
        þ
           
      b     ð  €     ÿ   š      ý   º  
   ø   þ     Ù       ë   6      æ   V  
   á   š     ½  ¸     Ô   Ò      Ï   ò  
   Ê   6     œ  �     ¤   ¿     Å   Ù      —   ù  
   Å   =     …  [     ’   u      €   •  
   {   Ù     R  ä     �   ÿ  "   b   %  	   Z  e  	   s  É     Ú  *  |   ¨  »     É  ï  o   f  ^                ÿ›æ�€ Ý    ø        ø      «   b  %   �   ‡     ‡  7     …   �  +   é   Î     ú   â  7   Ð     
   ú   ]     }  ‚  e   È  ÿ  i   À  ’     £       0  E  k   8  È  `   @  (                ÿ›�†€€ Œ    k        k      ˆ   ¿  ¨   í  ½  ¢   Ð  ˜  ‰   ¼  ¨  /   ¨  ×  Q        (     í  >          L     Ð  b          o     ¼  …          ’     ¨  ¨  ]             å        @  *     8  6  õ        +  >   Ï   }  $   È   ®  !   k   	     À   :	  „   x  Ù	  …   p  |
     (  š
  ˆ   h  "  C        e  $      –  !      –  $   £   Ü                E  $   2   „  ¨   ¨   Å       ö     6   6    4   o     0   6  8   6   Ì  (   €   /     &   h  o   `  ò  Œ   X  ™  …   P  9  …   H  ¾  7        õ       9  ]   ›  Ã  Y     ž  k   ¸  $  ‡   °  Þ  ƒ   c  ‰  ‡     ;  ƒ   À  é       3  �   Ç  í  ‘   €  ”     ¨               }        ÿ›æ�€ Ý    o        o      Ô   ç   ?   )   <  $   ë   l     @   ¨     ˜   Û  €   �  v  ˆ   ˆ       p  7  ‡   €  Ù  …   x  ¶  €   8  ^  ƒ   ã  	     !  G  ƒ   Ì  ò  Œ   †  ~               ÿ›¯† ¦    [        [   $  !   ™  ×   ÿ    p  É   c    k     8   …  Ê   Ð   ·        "  %      G     ý  ”  I  =   ø  o   0  ‚  u   (    u      �     õ  Â  Ø   !   š	     Í   Û	     Ë   ç	     Ã   
     ×   *
     í   Î
  c   å     #      z     ß   Õ     Š     ©   ã   U     Û    �   á  Ñ     ý   e  {  9!     ,    !   T     !   –     !  ´     «  ¡     …   0  Æ  ³        ²   %          7  #   ¿   Z     ·  u     }  ¨      å   È     ¦   m  .   ¤   §  .   ¢   é  Â   é   «         ·  '   �   5  k   Ï     "        Â     Ó    o   u  ¶     Ç  6  €   »         [  k   È  î  k   [   �   q   ÷   #!     1!  <!     ;"  Ÿ!  o   3"  "     +"  #"                ÿ›ÐÇ    D        D   Â   Ê     É   È   ×  É   /      Ê   œ   ˜        ²  É   	   ¥     Ö   ä        õ          	  %   è   .     à  Þ     C   «     “   ƒ     ˜   ­     ~   Š	  {   L    
  ~   D  ¶
  r   <  C  t   4  Ò  l   ,  Y  u   $  é  n     `     Ø  ¶  €   ;  ^  k   Î  ë     ü  j  z   ï  ü  k   ÷  ‚  k   ÿ  '  k   ”  º  k   '  M  q   À  Ö     ê  â               ÿ›ÌÃ    <        <      L   [      ³   ²      î     "   Ø   @  	   Ð  ²  $      ñ  �      –  ‚   ø  3  ‹   ð  Û  	   æ  &  ƒ   «  Î  t   D  j  „   ö  î               ÿ›¯€ 'µ   É   û     g   ˆ  €               ÿ›¯€ '¹   µ   ¨   Æ  j   8  0               ÿ›¯€ '¿   Ó      7  j   ©  ¡               ÿ›ã€ [²      Ä   ï      Â   l  "   ¬   Ž  	   ¤  ¯  	   º  ß  a   H  @               ÿ›ã€ [²      Ä   ï      Â   l  "   ¬   Ž  	   ¤  ¯  	   º  ß  a   H  @               ÿ›ã€ [Ô   Ö   Ø   ð     Å   m  "   ¯   �  	   §  ²  	   ½  ó  o   j  b               ÿ›ð hÔ   Ö   Ö   ð     Ô   m  "   ¾   �  	   ¶  ˜  
   Ö   Á  	   Ì  ò  p   j  b               ÿ›ã€ [Ô   !  ã        á   ‰  "   Ë   «  	   Ã  Î  	   Ù  ÿ  s   z  r               ÿ›ã€ ["      ¾    .   3        a           ‰   	   ¶   £   	   ®   Á   	   Ò   Ê                ÿ›ã€ [.      Ë    :   2        l      ­    ”   	   Ã   °   	   »   Î   	   ß   ×                ÿ›IAì      ,   .        x  |     G  m   Í  ´  !             ÿ›IAì      ,   .        x  |     G  m   Í  ´  !             ÿ›¯€ '   d   À   z   0        ª      À        ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›)'    ©        ©      ×   ¸   2       ÿ›)'                    �   ¯   ñ        ÿ›)'    ›        ›      †   ª   ï       ÿ›ã€ [    >        >      ´    L           `   "   ž    ‚   	   –   ¡   	   ¬   ª                ÿ›˜�n     —   ¸  ê   ¹   ò     ·                "   ¡   6  	   ™  r  Ù   ¹   ¤  	   ¯  ×  t   Ñ  c  ^   É  Á               ÿ›¢€€ 2   y   4  Ç   ^   ,       ÿ›ã€ [    >        >      ´    L           `   "   ž    ‚   	   –   ¡   	   ¬   ª                ÿ›˜�m     |   ·  Û   ž   â     œ   ð            "   †   &  	   ~  b  Ù   ž   ‰  	   ”  ¼  t   Á  H  i   ¹  ±               ÿ›¢€€ 2   y   4  Ç   ^   ,       ÿ›˜�j     |   ´  Þ   ž   â     œ   ð            "   †   &  	   ~  b  Ù   ž   ‰  	   ”  ¼  t   Á  H  i   ¹  ±               ÿ›¢€€ 2   y   4  Ç   ^   ,       ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›˜�j     |   ´  Þ   ž   â     œ   ð            "   †   &  	   ~  b  Ù   ž   ‰  	   ”  ¼  t   Á  H  i   ¹  ±               ÿ›¢€€ 2   y   4  Ç   ^   ,       ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›²�€ ©B     "   Š     ]   Ê  ¶      Ì     }   Ú          î  "   g     	   _  L  Ï      j  	   u  �  x     @  t   9  Ì  e   A  1               ÿ›¢€€ 2   y   4  Ç   ^   ,       ÿ›‹� ‚    ¾        ¾      ¯     0   ½   Ž     ­   ¼  d   ½   T       •     ­   £  N        ñ       ý               ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÂ      ”   
  Î   ’   6     ¸   D          X  "   ž   z  	   –  ¥  	   °  ×  j   I  A               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÑ      Æ     ò   Ä   h     æ   v          Š  "   Ð   ¬  	   È  Ó  	   Þ    `   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ¸     Þ   ¶   Z     Ü   h          |  "   Â   ž  	   º  É  	   Ô  û  f   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ´     Þ   ²   V     Ø   d          x  "   ¾   š  	   ¶  Å  	   Ð  ÷  j   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ¸     Þ   ¶   Z     Ü   h          |  "   Â   ž  	   º  É  	   Ô  û  f   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ´     Þ   ²   V     Ø   d          x  "   ¾   š  	   ¶  Å  	   Ð  ÷  j   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ¸     Þ   ¶   Z     Ü   h          |  "   Â   ž  	   º  É  	   Ô  û  f   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ´     Þ   ²   V     Ø   d          x  "   ¾   š  	   ¶  Å  	   Ð  ÷  j   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ¸     Þ   ¶   Z     Ü   h          |  "   Â   ž  	   º  É  	   Ô  û  f   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›}uÇ      ´     Þ   ²   V     Ø   d          x  "   ¾   š  	   ¶  Å  	   Ð  ÷  j   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›Ö€€ N    *        *      ¥    S   "   �    u   	   ‡   ’   	   �   ›                ÿ›Ö€€ N    >        >         »   "   ù    Ý   	   ñ   ü   	                    ÿ›‹� ‚•     Ú   ç  J  ü   ~     ú   Œ             "   ä   Â  	   Ü  ç  	   ò  !  v   %  ¯  f                    ÿ›¢€€ 5   ‰   T  Ú   k   L       ÿ›Ö€€ N    *        *      ¥    S   "   �    u   	   ‡   ’   	   �   ›                ÿ›Ö€€ N    >        >         »   "   ù    Ý   	   ñ   ü   	                    ÿ›‹� ‚€     Á   Î  J  ã   e     á   s          ‡  "   Ë   ©  	   Ã  Î  	   Ù    r     ’  _   ù  ñ               ÿ›¢€€ 5   ‰   T  Ú   k   L       ÿ›Ö€€ N    *        *      ¥    S   "   �    u   	   ‡   ’   	   �   ›                ÿ›Ö€€ N    >        >         »   "   ù    Ý   	   ñ   ü   	                    ÿ›‹� ‚~     ¾   Í  K  à   b     Þ   p          „  "   È   ¦  	   À  Ë  	   Ö    r     �  b   ù  ñ               ÿ›¢€€ 5   ‰   T  Ú   k   L       ÿ›ã€ [    ;        ;      
   ¸   "   ô    Ú   	   ì   ÷   	     3  b   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›ã€ [    >        >         »   "   ÷    Ý   	   ï   ú   	     6  _   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›ã€ [    ;        ;      
   ¸   "   ô    Ú   	   ì   ÷   	     3  b   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›ã€ [    >        >         »   "   ÷    Ý   	   ï   ú   	     6  _   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›ã€ [    ;        ;      
   ¸   "   ô    Ú   	   ì   ÷   	     3  b   �  •               ÿ›}uÆ      ´     Þ   ²   V     Ø   d          x  "   ¾   š  	   ¶  Å  	   Ð  ÷  j   i  a               ÿ›/   f   œ        ÿ›/   f   £        ÿ›/   f   œ        ÿ›/   f   £        ÿ›Ö€€ N    >        >         »   "   ù    Ý   	   ñ   ü   	                    ÿ›‹� ‚z     k   Â  '  �        ‹             1  "   u   S  	   m  x  	   ƒ  ²  y   ±  C  ^   ©  ¡               ÿ›¢€€ 5   ‰   T  Ú   k   L       ÿ›ã€ [    >        >         »   "   ÷    Ý   	   ï   ú   	     6  _   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›Ö€€ N    >        >         »   "   ù    Ý   	   ñ   ü   	                    ÿ›¥�€€ œe     5   ª     j   ê    Œ        Š             0  "   t   R  	   l  w  	   ‚  ª  ~   -  S  z   Z  å  m   b  R               ÿ›¢€€ 5   ‰   T  Ú   k   L       ÿ›ã€ [    >        >         »   "   ÷    Ý   	   ï   ú   	     6  _   �  •               ÿ›/   f   œ        ÿ›/   f   £        ÿ›)'    š        š         ©   {       ÿ›ð h     o     f        y     m   Å  "   W   ç  	   O  ð  _   o   Z  	   e  c  v             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›ð h     o     f        y     m   Å  "   W   ç  	   O  ð  _   o   Z  	   e  c  v             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›Ö€€ N¹      ¢     "   Œ   '  	   „  0  9   ¤   �  	   š  ˜  c             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›Ö€€ N¹      ¢     "   Œ   '  	   „  0  9   ¤   �  	   š  ˜  c             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›Ö€€ N½      ¦   	  "   �   +  	   ˆ  4  9   ¨   “  	   ž  œ  c             ÿ›Ö€€ N¹      ¢     "   Œ   '  	   „  0  9   ¤   �  	   š  ˜  c             ÿ›ð h     o     f        y     m   Å  "   W   ç  	   O  ð  _   o   Z  	   e  c  v             ÿ›Ö€€ N¹      ¢     "   Œ   '  	   „  0  9   ¤   �  	   š  ˜  c                                                                                    €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ              ðÿÿÿÿÿÿÿðÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                          
                         	            
                                     	            
                           €   €   €   €  €  €  €  €ÿ   ÿ   ÿ   ÿ                 	
                 €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		                 €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		 €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		ÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   €ÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   € €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		 €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		                                                                 ð?      ð¿      €>      ð?      p@      ð?      °<      ð?      ð?      ð?      ð?      ð?      ð?  €C   À  €?   @   @  €?   À   @  €?   À   @  €?   À  €¿       @  €?   À                                                                                                                                                                                                                ˆü     }ú     ‚             0      }ú     á             *     }ú     !             Š     }ú     @                                                                              }ú     à             w     ‡     ˜     §     ³     columnBorderType != BORDER_WRAP init /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/filter.cpp rowFilter && columnFilter bufType == srcType 0 <= anchor.x && anchor.x < ksize.width && 0 <= anchor.y && anchor.y < ksize.height roi.x >= 0 && roi.y >= 0 && roi.width >= 0 && roi.height >= 0 && roi.x + roi.width <= wholeSize.width && roi.y + roi.height <= wholeSize.height start constVal != __null wholeSize.width > 0 && wholeSize.height > 0 proceed src && dst && count > 0 srcY >= startY dstY <= roi.height virtual void cv::FilterEngine::apply(const cv::Mat &, cv::Mat &, const cv::Size &, const cv::Point &) src.type() == srcType && dst.type() == dstType apply _kernel.channels() == 1 getKernelType cn == ((((bufType) & ((512 - 1) << 3)) >> 3) + 1) && ddepth >= std::max(sdepth, 4) && kernel.type() == ddepth getLinearRowFilter Unsupported combination of source format (=%d), and buffer format (=%d) cn == ((((bufType) & ((512 - 1) << 3)) >> 3) + 1) && sdepth >= std::max(ddepth, 4) && kernel.type() == sdepth getLinearColumnFilter Unsupported combination of buffer format (=%d), and destination format (=%d) cn == ((((_dstType) & ((512 - 1) << 3)) >> 3) + 1) createSeparableLinearFilter ktype == 0 || ktype == 4 || ktype == 5 || ktype == 6 preprocess2DKernel cn == ((((dstType) & ((512 - 1) << 3)) >> 3) + 1) && ddepth >= sdepth getLinearFilter Unsupported combination of source format (=%d), and destination format (=%d) createLinearFilter IPP:ippFilter2D(stype, dtype, kernel_type, src_data, src_step, dst_data, dst_step, width, height, full_width, full_height, offset_x, offset_y, kernel_data, kernel_step, kernel_width, kernel_height, anchor_x, anchor_y, delta, borderType, isSubmatrix) void cv::filter2D(cv::InputArray, cv::OutputArray, int, cv::InputArray, cv::Point, double, int) void cv::sepFilter2D(cv::InputArray, cv::OutputArray, int, cv::InputArray, cv::InputArray, cv::Point, double, int) kernelX.type() == kernelY.type() && (kernelX.cols == 1 || kernelX.rows == 1) && (kernelY.cols == 1 || kernelY.rows == 1) sepFilter2D src.size() == dst.size() && src.channels() == dst.channels() cvFilter2D (symmetryType & (KERNEL_SYMMETRICAL | KERNEL_ASYMMETRICAL)) != 0 SymmColumnVec_32s8u SymmColumnSmallVec_32s16s SymmColumnSmallVec_32f SymmColumnVec_32f16s SymmColumnVec_32f BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_WRAP BORDER_REFLECT_101 -D BLK_X=%d -D BLK_Y=%d -D RADIUSX=%d -D RADIUSY=%d%s%s -D srcT=%s -D convertToWT=%s -D WT=%s -D dstT=%s -D convertToDstT=%s -D %s -D srcT1=%s -D dstT1=%s -D WT1=%s -D CN=%d -D SHIFT_BITS=%d%s KERNEL_MATRIX_X KERNEL_MATRIX_Y  -D INTEGER_ARITHMETIC  sep_filter -D RADIUSX=%d -D LSIZE0=%d -D LSIZE1=%d -D CN=%d -D %s -D %s -D %s -D srcT=%s -D dstT=%s -D convertToDstT=%s -D srcT1=%s -D dstT1=%s%s%s EXTRA_EXTRAPOLATION NO_EXTRA_EXTRAPOLATION BORDER_ISOLATED NO_BORDER_ISOLATED  -D DOUBLE_SUPPORT row_filter _C1_D0 -D RADIUSY=%d -D LSIZE0=%d -D LSIZE1=%d -D CN=%d -D srcT=%s -D dstT=%s -D convertToDstT=%s -D srcT1=%s -D dstT1=%s -D SHIFT_BITS=%d%s%s col_filter anchor.inside(Rect(0, 0, ksize.width, ksize.height)) normalizeAnchor /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/filterengine.hpp IPP total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 -D cn=%d -D ANCHOR_X=%d -D ANCHOR_Y=%d -D KERNEL_SIZE_X=%d -D KERNEL_SIZE_Y=%d -D PX_LOAD_VEC_SIZE=%d -D PX_LOAD_NUM_PX=%d -D PX_PER_WI_X=%d -D PX_PER_WI_Y=%d -D PRIV_DATA_WIDTH=%d -D %s -D %s -D PX_LOAD_X_ITERATIONS=%d -D PX_LOAD_Y_ITERATIONS=%d -D srcT=%s -D srcT1=%s -D dstT=%s -D dstT1=%s -D WT=%s -D WT1=%s -D convertToWT=%s -D convertToDstT=%s %s filter2DSmall -D LOCAL_SIZE=%d -D cn=%d -D ANCHOR_X=%d -D ANCHOR_Y=%d -D KERNEL_SIZE_X=%d -D KERNEL_SIZE_Y=%d -D KERNEL_SIZE_Y2_ALIGNED=%d -D %s -D %s -D %s%s%s -D srcT=%s -D srcT1=%s -D dstT=%s -D dstT1=%s -D WT=%s -D WT1=%s -D convertToWT=%s -D convertToDstT=%s filter2D allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size (symmetryType & (KERNEL_SYMMETRICAL | KERNEL_ASYMMETRICAL)) != 0 && this->ksize <= 5 SymmRowSmallFilter kernel.type() == DataType<DT>::type && (kernel.rows == 1 || kernel.cols == 1) RowFilter ippiOperator kernel.type() == DataType<ST>::type && (kernel.rows == 1 || kernel.cols == 1) ColumnFilter this->ksize == 3 SymmColumnSmallFilter SymmColumnFilter _kernel.type() == DataType<KT>::type Filter2D             N2cv13BaseRowFilterE            N2cv16BaseColumnFilterE         N2cv10BaseFilterE               N2cv12FilterEngineE             N3ipp11IwExceptionE             N2cv18SymmRowSmallFilterIhiNS_21SymmRowSmallVec_8u32sEEE        N2cv9RowFilterIhiNS_21SymmRowSmallVec_8u32sEEE  N2cv6detail12PtrOwnerImplINS_18SymmRowSmallFilterIhiNS_21SymmRowSmallVec_8u32sEEENS_14DefaultDeleterIS4_EEEE    N2cv6detail8PtrOwnerE           N2cv18SymmRowSmallFilterIffNS_19SymmRowSmallVec_32fEEE          N2cv9RowFilterIffNS_19SymmRowSmallVec_32fEEE    N2cv6detail12PtrOwnerImplINS_18SymmRowSmallFilterIffNS_19SymmRowSmallVec_32fEEENS_14DefaultDeleterIS4_EEEE      N2cv9RowFilterIhiNS_12RowVec_8u32sEEE           N2cv6detail12PtrOwnerImplINS_9RowFilterIhiNS_12RowVec_8u32sEEENS_14DefaultDeleterIS4_EEEE       N2cv9RowFilterIhfNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterIhfNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterIhdNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterIhdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterItfNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterItfNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterItdNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterItdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterIsfNS_13RowVec_16s32fEEE          N2cv6detail12PtrOwnerImplINS_9RowFilterIsfNS_13RowVec_16s32fEEENS_14DefaultDeleterIS4_EEEE      N2cv9RowFilterIsdNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterIsdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterIffNS_10RowVec_32fEEE             N2cv6detail12PtrOwnerImplINS_9RowFilterIffNS_10RowVec_32fEEENS_14DefaultDeleterIS4_EEEE         N2cv9RowFilterIfdNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterIfdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv9RowFilterIddNS_8RowNoVecEEE                N2cv6detail12PtrOwnerImplINS_9RowFilterIddNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEEE            N2cv12ColumnFilterINS_13FixedPtCastExIihEENS_11ColumnNoVecEEE   N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_13FixedPtCastExIihEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE               N2cv12ColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIftEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIftEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIfsEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIfsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIffEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIffEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv12ColumnFilterINS_4CastIddEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIddEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE         N2cv21SymmColumnSmallFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEE  N2cv16SymmColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEE       N2cv12ColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEE           N2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEENS_14DefaultDeleterIS6_EEEE              N2cv21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEE      N2cv16SymmColumnFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEE           N2cv12ColumnFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEE               N2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEENS_14DefaultDeleterIS6_EEEE  N2cv21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEE         N2cv16SymmColumnFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEE              N2cv12ColumnFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEE  N2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEENS_14DefaultDeleterIS6_EEEE     N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEENS_14DefaultDeleterIS6_EEEE   N2cv16SymmColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIftEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIftEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIisEENS_11ColumnNoVecEEE         N2cv12ColumnFilterINS_4CastIisEENS_11ColumnNoVecEEE             N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIisEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEEE                N2cv12ColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEEE    N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEEENS_14DefaultDeleterIS6_EEEE            N2cv16SymmColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv16SymmColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEEE   N2cv12ColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEEE       N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEEENS_14DefaultDeleterIS6_EEEE               N2cv16SymmColumnFilterINS_4CastIddEENS_11ColumnNoVecEEE         N2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIddEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEEE         N2cv8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEE                N2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEENS_14DefaultDeleterIS6_EEEE            N2cv8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEE             N2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEENS_14DefaultDeleterIS6_EEEE         N2cv8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DItNS_4CastIftEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DItNS_4CastIffEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DItNS_4CastIddEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE             N2cv8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEE               N2cv6detail12PtrOwnerImplINS_8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEENS_14DefaultDeleterIS6_EEEE           N2cv8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEE N2cv6detail12PtrOwnerImplINS_8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEEE                                           ÿÿÿÿÿÿÿÿ                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                               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     þ  ÑXA        Í     à     �  ÑXA        ÜÍ     p     @  ÑXA        Î     °     ±  ÑXA        DÎ     p     P  A        xÎ     À     P  A        àÎ          r  ÑXA        HÏ     �      r  ÑXA        °Ï     $     ‚  ÑXA        $Ð      '     Ú   aA        ŒÐ     €(     ç   A        ôÐ     p)       ÑX                �*     Õ  A        \Ñ     p-     Õ  A        ¨Ñ     P0     È    A        ôÑ      1                           01       ÑX                @2     „  ÑXA        (Ò     Ð4     ê  ÑXA        ¨Ò     À8        ÑXA        ÔÒ     `:     ä  ÑX                P<     ™  ÑXA         Ó     ð>     Ç   aA        ,Ó     À?     Ù  ÑXA        ”Ó      E     <   A        0Ô     àF     
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                      0'     '                    `'     ¸   ! A        \æ      (     "  aA        ¸æ     P)     
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                      ðw     '                     x     ÿ  ÑXA        $ò      z     V                    €z     W                    àz     À  ÑX                 €                           °€     
                      À€     '                    ð€     ÿ  ÑXA        €ò     ð‚     V                    Pƒ     W                    °ƒ     n  ÑX                 ‰                           0‰     
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                      P’     '                    €’     Ù  ÑXA        8ó     `•     h                    Ð•     i                    @–     Ø	  ÑX                                             0      
                      @      '                    p      û  ÑXA        ¬ó     p¢     V                    Ð¢     W                    0£     K  ÑX                €©                           �©     
                       ©     '                           zR x�  $      ˜yúÿÿÿÿÿ        A†C       $   D   �yúÿÿÿÿÿ        A†C       $   l   xyúÿÿÿÿÿ        A†C       $   ”   `yúÿÿÿÿÿ        A†C       $   ¼   Hyúÿÿÿÿÿ        A†C       $   ä   @yúÿÿÿÿÿ        A†C       $     (yúÿÿÿÿÿ        A†C       $   4  yúÿÿÿÿÿ        A†C       $   \  øxúÿÿÿÿÿ        A†C       $   „  àxúÿÿÿÿÿ         A†C       $   ¬  Øxúÿÿÿÿÿ        A†C       $   Ô  Àxúÿÿÿÿÿ        A†C       $   ü  ¨xúÿÿÿÿÿ        A†C       $   $  �xúÿÿÿÿÿ        A†C       $   L  xxúÿÿÿÿÿ‘        A†C       $   t  ðxúÿÿÿÿÿ‘        A†C              zPLR x›   �  4   $   Hyúÿÿÿÿÿ˜      ¯ ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \   °{úÿÿÿÿÿ      Ó ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ,  ˆ€úÿÿÿÿÿ
        A†C       ,   ¼   p€úÿÿÿÿÿa      “!ÿÿÿÿÿÿA†CBƒ    $   „  °�úÿÿÿÿÿ
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  è˜ûÿÿÿÿÿ       A†CJƒŒ�Ž�    4   Ô  Ø™ûÿÿÿÿÿÕ      “@ÿÿÿÿÿÿA†CNƒŒŽ�      4     €œûÿÿÿÿÿÕ      §@ÿÿÿÿÿÿA†CNƒŒŽ�      ,   D  (ŸûÿÿÿÿÿÈ       »@ÿÿÿÿÿÿA†CBƒ    $     ÈŸûÿÿÿÿÿ        A†C       ,   4  °Ÿûÿÿÿÿÿ       A†CJƒŒ�Ž�    4   Ì  � ûÿÿÿÿÿ„      g@ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   	  è¢ûÿÿÿÿÿê      ¯@ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   <	   ¦ûÿÿÿÿÿ       £@ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     ¨ûÿÿÿÿÿä       A†CJƒŒ�Ž�    4   ¤	  È©ûÿÿÿÿÿ™      g@ÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   Ü	  0¬ûÿÿÿÿÿÇ       [@ÿÿÿÿÿÿA†CIƒŽ�4   
  Ð¬ûÿÿÿÿÿÙ      “@ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   D
  x²ûÿÿÿÿÿ<      ÷@ÿÿÿÿÿÿA†CBƒ    $     ˆ³ûÿÿÿÿÿ
        A†C       $   4  p³ûÿÿÿÿÿ        A†CBƒ    ,   \  h³ûÿÿÿÿÿ¾'       A†CPƒŒ�Ž�    $   Œ  øÚûÿÿÿÿÿ
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        A†C       $   Œ  ¸êûÿÿÿÿÿ'        A†CBƒ    ,     ÀêûÿÿÿÿÿÇ       G?ÿÿÿÿÿÿA†CIƒŽ�4   L  `ëûÿÿÿÿÿÉ      ?ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   „  øðûÿÿÿÿÿ<      ã?ÿÿÿÿÿÿA†CBƒ    $   L  òûÿÿÿÿÿ
        A†C       $   t  ðñûÿÿÿÿÿ        A†CBƒ    ,   œ  èñûÿÿÿÿÿ•'       A†CPƒŒ�Ž�    $   Ì  Xüÿÿÿÿÿ
        A†C       $   ô  @üÿÿÿÿÿ        A†CBƒ    ,     8üÿÿÿÿÿý       A†CMƒŒ�Ž�    ,   L   üÿÿÿÿÿŽ       A†CJƒŒ�Ž�    $   |  h'üÿÿÿÿÿ        A†C       $   ¤  P'üÿÿÿÿÿ
        A†C       $   Ì  8'üÿÿÿÿÿ'        A†CBƒ    4   \  @'üÿÿÿÿÿÉ      3>ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ,  Ø,üÿÿÿÿÿ
        A†C       $   T  À,üÿÿÿÿÿ        A†CBƒ    ,   |  ¸,üÿÿÿÿÿK	       A†CMƒŒ�Ž�    ,     Ø5üÿÿÿÿÿ<      >ÿÿÿÿÿÿA†CBƒ    $   Ü  è6üÿÿÿÿÿ        A†C       $     Ð6üÿÿÿÿÿ
        A†C       $   ,  ¸6üÿÿÿÿÿ'        A†CBƒ    4   ¼  À6üÿÿÿÿÿQ      —=ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ô  è9üÿÿÿÿÿ¤       ß=ÿÿÿÿÿÿA†CBƒ    ,   $  h:üÿÿÿÿÿ«       Ç=ÿÿÿÿÿÿA†CBƒ    ,   ì  è:üÿÿÿÿÿ`       A†CIƒŒ�Ž�    $     ?üÿÿÿÿÿ        A†C       $   D   ?üÿÿÿÿÿ
        A†C       $   l  è>üÿÿÿÿÿ'        A†CBƒ    4   ü  ð>üÿÿÿÿÿQ      =ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   4  Büÿÿÿÿÿ¤       O=ÿÿÿÿÿÿA†CBƒ    ,   d  ˜Büÿÿÿÿÿ«       7=ÿÿÿÿÿÿA†CBƒ    ,   ,  Cüÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   \  èFüÿÿÿÿÿ        A†C       $   „  ÐFüÿÿÿÿÿ
        A†C       $   ¬  ¸Füÿÿÿÿÿ'        A†CBƒ    4   <  ÀFüÿÿÿÿÿQ      w<ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   t  èIüÿÿÿÿÿ¤       ¿<ÿÿÿÿÿÿA†CBƒ    ,   ¤  hJüÿÿÿÿÿ«       §<ÿÿÿÿÿÿA†CBƒ    ,   l  èJüÿÿÿÿÿ«       A†CIƒŒ�Ž�    $   œ  hOüÿÿÿÿÿ        A†C       $   Ä  POüÿÿÿÿÿ
        A†C       $   ì  8Oüÿÿÿÿÿ'        A†CBƒ    4   |  @OüÿÿÿÿÿQ      ç;ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ´  hRüÿÿÿÿÿ¤       /<ÿÿÿÿÿÿA†CBƒ    ,   ä  èRüÿÿÿÿÿ«       <ÿÿÿÿÿÿA†CBƒ    ,   ¬  hSüÿÿÿÿÿ       A†CIƒŒ�Ž�    $   Ü  XWüÿÿÿÿÿ        A†C       $     @Wüÿÿÿÿÿ
        A†C       $   ,  (Wüÿÿÿÿÿ'        A†CBƒ    4   ¼  0WüÿÿÿÿÿÉ      W;ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Œ  È\üÿÿÿÿÿ
        A†C       $   ´  °\üÿÿÿÿÿ        A†CBƒ    ,   Ü  ¨\üÿÿÿÿÿã       A†CMƒŒ�Ž�    ,   t  hdüÿÿÿÿÿ<      ;;ÿÿÿÿÿÿA†CBƒ    $   <  xeüÿÿÿÿÿ        A†C       $   d  `eüÿÿÿÿÿ
        A†C       $   Œ  Heüÿÿÿÿÿ'        A†CBƒ    4     PeüÿÿÿÿÿQ      »:ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   T  xhüÿÿÿÿÿ¤       ;ÿÿÿÿÿÿA†CBƒ    ,   „  øhüÿÿÿÿÿ«       ë:ÿÿÿÿÿÿA†CBƒ    ,   L  xiüÿÿÿÿÿ       A†CIƒŒ�Ž�    $   |  hmüÿÿÿÿÿ        A†C       $   ¤  Pmüÿÿÿÿÿ
        A†C       $   Ì  8müÿÿÿÿÿ'        A†CBƒ    4   \  @müÿÿÿÿÿI      +:ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ,  Xsüÿÿÿÿÿ
        A†C       $   T  @süÿÿÿÿÿ        A†CBƒ    ,   |  8süÿÿÿÿÿ_	       A†CMƒŒ�Ž�    ,     h|üÿÿÿÿÿ<      +:ÿÿÿÿÿÿA†CBƒ    4   D  x}üÿÿÿÿÿ      #:ÿÿÿÿÿÿA†CPƒŒ�Ž�    $     `€üÿÿÿÿÿ        A†C       $   <  H€üÿÿÿÿÿ
        A†C       $   d  0€üÿÿÿÿÿ'        A†CBƒ    4   ô  8€üÿÿÿÿÿQ      :ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,  `ƒüÿÿÿÿÿ¤       K:ÿÿÿÿÿÿA†CBƒ    ,   \  àƒüÿÿÿÿÿ«       3:ÿÿÿÿÿÿA†CBƒ    ,   $  `„üÿÿÿÿÿº       A†CIƒŒ�Ž�    $   T  ð‰üÿÿÿÿÿ        A†C       $   |  Ø‰üÿÿÿÿÿ
        A†C       $   ¤  À‰üÿÿÿÿÿ'        A†CBƒ    4   4  È‰üÿÿÿÿÿQ      s9ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   l  ðŒüÿÿÿÿÿ¤       »9ÿÿÿÿÿÿA†CBƒ    ,   œ  p�üÿÿÿÿÿ«       £9ÿÿÿÿÿÿA†CBƒ    ,   d  ð�üÿÿÿÿÿf       A†CIƒŒ�Ž�    $   ”  0”üÿÿÿÿÿ        A†C       $   ¼  ”üÿÿÿÿÿ
        A†C       $   ä   ”üÿÿÿÿÿ'        A†CBƒ    4   t  ”üÿÿÿÿÿq      ã8ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¬  P—üÿÿÿÿÿ¤       +9ÿÿÿÿÿÿA†CBƒ    ,   Ü  Ð—üÿÿÿÿÿ«       9ÿÿÿÿÿÿA†CBƒ    ,   ¤  P˜üÿÿÿÿÿë       A†CIƒŒ�Ž�    $   Ô  �üÿÿÿÿÿ        A†C       $   ü  øœüÿÿÿÿÿ
        A†C       $   $  àœüÿÿÿÿÿ'        A†CBƒ    4   ´  èœüÿÿÿÿÿq      S8ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ì  0 üÿÿÿÿÿ¤       ›8ÿÿÿÿÿÿA†CBƒ    ,     ° üÿÿÿÿÿ«       ƒ8ÿÿÿÿÿÿA†CBƒ    ,   ä  0¡üÿÿÿÿÿ`       A†CIƒŒ�Ž�    $      `¥üÿÿÿÿÿ        A†C       $   <   H¥üÿÿÿÿÿ
        A†C       $   d   0¥üÿÿÿÿÿ'        A†CBƒ    4   ô  8¥üÿÿÿÿÿq      Ã7ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,  €¨üÿÿÿÿÿ¤       8ÿÿÿÿÿÿA†CBƒ    ,   \   ©üÿÿÿÿÿ«       ó7ÿÿÿÿÿÿA†CBƒ    ,   $!  €©üÿÿÿÿÿP       A†CIƒŒ�Ž�    $   T!   ­üÿÿÿÿÿ        A†C       $   |!  ˆ­üÿÿÿÿÿ
        A†C       $   ¤!  p­üÿÿÿÿÿ'        A†CBƒ    4   4  x­üÿÿÿÿÿq      37ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   l  À°üÿÿÿÿÿ¤       {7ÿÿÿÿÿÿA†CBƒ    ,   œ  @±üÿÿÿÿÿ«       c7ÿÿÿÿÿÿA†CBƒ    ,   d"  À±üÿÿÿÿÿ        A†CIƒŒ�Ž�    $   ”"  0¶üÿÿÿÿÿ        A†C       $   ¼"  ¶üÿÿÿÿÿ
        A†C       $   ä"   ¶üÿÿÿÿÿ'        A†CBƒ    4   t   ¶üÿÿÿÿÿq      £6ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¬   P¹üÿÿÿÿÿ¤       ë6ÿÿÿÿÿÿA†CBƒ    ,   Ü   Ð¹üÿÿÿÿÿ«       Ó6ÿÿÿÿÿÿA†CBƒ    ,   ¤#  Pºüÿÿÿÿÿ�       A†CIƒŒ�Ž�    $   Ô#  °¾üÿÿÿÿÿ        A†C       $   ü#  ˜¾üÿÿÿÿÿ
        A†C       $   $$  €¾üÿÿÿÿÿ'        A†CBƒ    4   ´!  ˆ¾üÿÿÿÿÿq      6ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ì!  ÐÁüÿÿÿÿÿ¤       [6ÿÿÿÿÿÿA†CBƒ    ,   "  PÂüÿÿÿÿÿ«       C6ÿÿÿÿÿÿA†CBƒ    ,   ä$  ÐÂüÿÿÿÿÿ0       A†CIƒŒ�Ž�    $   %  ÐÇüÿÿÿÿÿ        A†C       $   <%  ¸Çüÿÿÿÿÿ
        A†C       $   d%   Çüÿÿÿÿÿ'        A†CBƒ    4   ô"  ¨Çüÿÿÿÿÿq      ƒ5ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,#  ðÊüÿÿÿÿÿ¤       Ë5ÿÿÿÿÿÿA†CBƒ    ,   \#  pËüÿÿÿÿÿ«       ³5ÿÿÿÿÿÿA†CBƒ    ,   $&  ðËüÿÿÿÿÿ0       A†CIƒŒ�Ž�    $   T&  ðÐüÿÿÿÿÿ        A†C       $   |&  ØÐüÿÿÿÿÿ
        A†C       $   ¤&  ÀÐüÿÿÿÿÿ'        A†CBƒ    4   4$  ÈÐüÿÿÿÿÿq      ó4ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   l$  Ôüÿÿÿÿÿ¤       ;5ÿÿÿÿÿÿA†CBƒ    ,   œ$  �Ôüÿÿÿÿÿ«       #5ÿÿÿÿÿÿA†CBƒ    ,   d'  Õüÿÿÿÿÿñ       A†CMƒŒ�Ž�    $   ”'  àÛüÿÿÿÿÿ        A†C       $   ¼'  ÈÛüÿÿÿÿÿ
        A†C       $   ä'  °Ûüÿÿÿÿÿ'        A†CBƒ    4   t%  ¸Ûüÿÿÿÿÿq      c4ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¬%   ßüÿÿÿÿÿ¤       «4ÿÿÿÿÿÿA†CBƒ    ,   Ü%  €ßüÿÿÿÿÿ«       “4ÿÿÿÿÿÿA†CBƒ    ,   ¤(   àüÿÿÿÿÿ       A†CMƒŒ�Ž�    $   Ô(  àæüÿÿÿÿÿ        A†C       $   ü(  Èæüÿÿÿÿÿ
        A†C       $   $)  °æüÿÿÿÿÿ'        A†CBƒ    ,   ´&  ¸æüÿÿÿÿÿ¸       Ó3ÿÿÿÿÿÿA†CGƒŽ  ,   ä&  Hçüÿÿÿÿÿ"      ÿ3ÿÿÿÿÿÿA†CIƒŽ�$   ¬)  Hèüÿÿÿÿÿ
        A†C       $   Ô)  0èüÿÿÿÿÿ        A†CBƒ    ,   ü)  (èüÿÿÿÿÿA'       A†CPƒŒ�Ž�    4   ”'  Hýÿÿÿÿÿ-      «3ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ì'  @ýÿÿÿÿÿ\      4ÿÿÿÿÿÿA†CBƒ    $   ”*  pýÿÿÿÿÿ
        A†C       $   ¼*  Xýÿÿÿÿÿ        A†CBƒ    ,   ä*  Pýÿÿÿÿÿ×       A†CPƒŒ�Ž�    $   +   "ýÿÿÿÿÿ
        A†C       $   <+  è!ýÿÿÿÿÿ        A†CBƒ    ,   d+  à!ýÿÿÿÿÿÐ       A†CMƒŒ�Ž�    ,   ”+  €&ýÿÿÿÿÿì       A†CMƒŒ�Ž�    $   Ä+  @-ýÿÿÿÿÿ        A†C       $   ì+  (-ýÿÿÿÿÿ
        A†C       $   ,  -ýÿÿÿÿÿ'        A†CBƒ    ,   ¤)  -ýÿÿÿÿÿ¸       S2ÿÿÿÿÿÿA†CGƒŽ  ,   Ô)  ¨-ýÿÿÿÿÿ"      2ÿÿÿÿÿÿA†CIƒŽ�$   œ,  ¨.ýÿÿÿÿÿ
        A†C       $   Ä,  �.ýÿÿÿÿÿ        A†CBƒ    ,   ì,  ˆ.ýÿÿÿÿÿñ!       A†CPƒŒ�Ž�    4   „*  XPýÿÿÿÿÿ	      +2ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¼*  0Výÿÿÿÿÿ\      ƒ2ÿÿÿÿÿÿA†CBƒ    $   „-  `Wýÿÿÿÿÿ
        A†C       $   ¬-  HWýÿÿÿÿÿ        A†CBƒ    ,   Ô-  @Wýÿÿÿÿÿ¢       A†CPƒŒ�Ž�    $   .  Àeýÿÿÿÿÿ
        A†C       $   ,.  ¨eýÿÿÿÿÿ        A†CBƒ    ,   T.   eýÿÿÿÿÿ	       A†CPƒŒ�Ž�    ,   „.  €nýÿÿÿÿÿµ       A†CGƒŒŽ�      $   ´.  rýÿÿÿÿÿ        A†C       $   Ü.  øqýÿÿÿÿÿ
        A†C       $   /  àqýÿÿÿÿÿ'        A†CBƒ    ,   ”,  èqýÿÿÿÿÿ¸       Ó0ÿÿÿÿÿÿA†CGƒŽ  ,   Ä,  xrýÿÿÿÿÿ"      ÿ0ÿÿÿÿÿÿA†CIƒŽ�$   Œ/  xsýÿÿÿÿÿ
        A†C       $   ´/  `sýÿÿÿÿÿ        A†CBƒ    ,   Ü/  Xsýÿÿÿÿÿ        A†CPƒŒ�Ž�    4   t-  H“ýÿÿÿÿÿ	      «0ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¬-   ™ýÿÿÿÿÿ\      1ÿÿÿÿÿÿA†CBƒ    $   t0  Pšýÿÿÿÿÿ
        A†C       $   œ0  8šýÿÿÿÿÿ        A†CBƒ    ,   Ä0  0šýÿÿÿÿÿ‰       A†CPƒŒ�Ž�    $   ô0  �§ýÿÿÿÿÿ
        A†C       $   1  x§ýÿÿÿÿÿ        A†CBƒ    ,   D1  p§ýÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   t1  P¯ýÿÿÿÿÿõ       A†CGƒŒŽ�      $   ¤1   ³ýÿÿÿÿÿ        A†C       $   Ì1  ³ýÿÿÿÿÿ
        A†C       $   ô1  ð²ýÿÿÿÿÿ'        A†CBƒ    $   2  ø²ýÿÿÿÿÿ        A†C       $   D2  à²ýÿÿÿÿÿ
        A†C       $   l2  È²ýÿÿÿÿÿ'        A†CBƒ    ,   ü/  Ð²ýÿÿÿÿÿ¥      Û.ÿÿÿÿÿÿA†CGƒŽ  ,   ,0  P´ýÿÿÿÿÿ¤       /ÿÿÿÿÿÿA†CBƒ    ,   \0  Ð´ýÿÿÿÿÿ«       û.ÿÿÿÿÿÿA†CBƒ    ,   $3  Pµýÿÿÿÿÿ­
       A†CMƒŒ�Ž�    $   T3  Ð¿ýÿÿÿÿÿ        A†C       $   |3  ¸¿ýÿÿÿÿÿ
        A†C       $   ¤3   ¿ýÿÿÿÿÿ'        A†CBƒ    ,   41  ¨¿ýÿÿÿÿÿ¥      ;.ÿÿÿÿÿÿA†CGƒŽ  ,   d1  (Áýÿÿÿÿÿ¤       s.ÿÿÿÿÿÿA†CBƒ    ,   ”1  ¨Áýÿÿÿÿÿ«       [.ÿÿÿÿÿÿA†CBƒ    ,   \4  (ÂýÿÿÿÿÿÍ
       A†CMƒŒ�Ž�    $   Œ4  ÈÌýÿÿÿÿÿ        A†C       $   ´4  °Ìýÿÿÿÿÿ
        A†C       $   Ü4  ˜Ìýÿÿÿÿÿ'        A†CBƒ    ,   l2   Ìýÿÿÿÿÿ¥      ›-ÿÿÿÿÿÿA†CGƒŽ  ,   œ2   Îýÿÿÿÿÿ¤       Ó-ÿÿÿÿÿÿA†CBƒ    ,   Ì2   Îýÿÿÿÿÿ«       »-ÿÿÿÿÿÿA†CBƒ    ,   ”5   Ïýÿÿÿÿÿ
       A†CIƒŒ�Ž�    $   Ä5   Ùýÿÿÿÿÿ        A†C       $   ì5  èØýÿÿÿÿÿ
        A†C       $   6  ÐØýÿÿÿÿÿ'        A†CBƒ    ,   ¤3  ØØýÿÿÿÿÿ¥      û,ÿÿÿÿÿÿA†CGƒŽ  ,   Ô3  XÚýÿÿÿÿÿ¤       3-ÿÿÿÿÿÿA†CBƒ    ,   4  ØÚýÿÿÿÿÿ«       -ÿÿÿÿÿÿA†CBƒ    ,   Ì6  XÛýÿÿÿÿÿ/
       A†CIƒŒ�Ž�    $   ü6  Xåýÿÿÿÿÿ        A†C       $   $7  @åýÿÿÿÿÿ
        A†C       $   L7  (åýÿÿÿÿÿ'        A†CBƒ    ,   Ü4  0åýÿÿÿÿÿ¥      [,ÿÿÿÿÿÿA†CGƒŽ  4   5  °æýÿÿÿÿÿq      “,ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   D5  øéýÿÿÿÿÿ¤       Û,ÿÿÿÿÿÿA†CBƒ    ,   t5  xêýÿÿÿÿÿ«       Ã,ÿÿÿÿÿÿA†CBƒ    ,   <8  øêýÿÿÿÿÿG       A†CMƒŒ�Ž�    ,   Ô5  ùýÿÿÿÿÿ¤       {,ÿÿÿÿÿÿA†CBƒ    ,   6  ˜ùýÿÿÿÿÿ«       c,ÿÿÿÿÿÿA†CBƒ    ,   Ì8  úýÿÿÿÿÿ<       A†CIƒŒ�Ž�    $   ü8  (þÿÿÿÿÿ        A†C       $   $9  þÿÿÿÿÿ
        A†C       $   L9  øþÿÿÿÿÿ'        A†CBƒ    ,   Ü6   þÿÿÿÿÿ"      £+ÿÿÿÿÿÿA†CIƒŽ�4   7   þÿÿÿÿÿ¹      Ï+ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   D7  ˆþÿÿÿÿÿ\      ',ÿÿÿÿÿÿA†CBƒ    $   :  ¸þÿÿÿÿÿ
        A†C       $   4:   þÿÿÿÿÿ        A†CBƒ    ,   \:  ˜þÿÿÿÿÿÈ
       A†CPƒŒ�Ž�    $   Œ:  8þÿÿÿÿÿ%       A†CFƒŽ�$   ´:  @þÿÿÿÿÿ
        A†C       $   Ü:  (þÿÿÿÿÿ        A†CBƒ    ,   ;   þÿÿÿÿÿ@       A†CMƒŒ�Ž�    ,   4;  0þÿÿÿÿÿÈ       A†CIƒŒ�Ž�    $   d;  Ð þÿÿÿÿÿ        A†C       $   Œ;  ¸ þÿÿÿÿÿ
        A†C       $   ´;    þÿÿÿÿÿ'        A†CBƒ    ,   D9  ¨ þÿÿÿÿÿ¥      O*ÿÿÿÿÿÿA†CGƒŽ  ,   t9  ("þÿÿÿÿÿ¤       ‡*ÿÿÿÿÿÿA†CBƒ    ,   ¤9  ¨"þÿÿÿÿÿ«       o*ÿÿÿÿÿÿA†CBƒ    ,   l<  (#þÿÿÿÿÿ£
       A†CIƒŒ�Ž�    $   œ<  ¨-þÿÿÿÿÿ        A†C       $   Ä<  �-þÿÿÿÿÿ
        A†C       $   ì<  x-þÿÿÿÿÿ'        A†CBƒ    ,   |:  €-þÿÿÿÿÿ"      ¯)ÿÿÿÿÿÿA†CIƒŽ�4   ¬:  €.þÿÿÿÿÿj      Û)ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ä:  ¸3þÿÿÿÿÿ\      O*ÿÿÿÿÿÿA†CBƒ    $   ¬=  è4þÿÿÿÿÿ
        A†C       $   Ô=  Ð4þÿÿÿÿÿ        A†CBƒ    ,   ü=  È4þÿÿÿÿÿ‰       A†CPƒŒ�Ž�    $   ,>  (Bþÿÿÿÿÿ'       A†CFƒŽ�$   T>  0Cþÿÿÿÿÿ
        A†C       $   |>  Cþÿÿÿÿÿ        A†CBƒ    ,   ¤>  Cþÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   Ô>  ðJþÿÿÿÿÿS       A†CIƒŒ�Ž�    $   ?   Rþÿÿÿÿÿ        A†C       $   ,?  Rþÿÿÿÿÿ
        A†C       $   T?  ðQþÿÿÿÿÿ'        A†CBƒ    ,   ä<  øQþÿÿÿÿÿ¥      w(ÿÿÿÿÿÿA†CGƒŽ  ,   =  xSþÿÿÿÿÿ¤       ¯(ÿÿÿÿÿÿA†CBƒ    ,   D=  øSþÿÿÿÿÿ«       —(ÿÿÿÿÿÿA†CBƒ    ,   @  xTþÿÿÿÿÿ       A†CMƒŒ�Ž�    $   <@  h`þÿÿÿÿÿ        A†C       $   d@  P`þÿÿÿÿÿ
        A†C       $   Œ@  8`þÿÿÿÿÿ'        A†CBƒ    $   ´@  @`þÿÿÿÿÿ        A†C       $   Ü@  (`þÿÿÿÿÿ
        A†C       $   A  `þÿÿÿÿÿ'        A†CBƒ    4   ”>  `þÿÿÿÿÿ$      _'ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Ì>  bþÿÿÿÿÿÙ      S'ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   œA  ¸dþÿÿÿÿÿh        A†CBƒ    $   ÄA   eþÿÿÿÿÿi        A†CBƒ    ,   ìA  HeþÿÿÿÿÿO       A†CPƒŒ�Ž�    ,   B  hkþÿÿÿÿÿÕ       A†CGƒŒŽ�      $   LB  nþÿÿÿÿÿ        A†C       $   tB   nþÿÿÿÿÿ
        A†C       $   œB  èmþÿÿÿÿÿ'        A†CBƒ    4   ,@  ðmþÿÿÿÿÿÿ      g&ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   üB  ¸oþÿÿÿÿÿV        A†CBƒ    $   $C  ðoþÿÿÿÿÿW        A†CBƒ    ,   LC  (pþÿÿÿÿÿ„       A†CIƒŒ�Ž�    $   |C  ˆuþÿÿÿÿÿ        A†C       $   ¤C  puþÿÿÿÿÿ
        A†C       $   ÌC  Xuþÿÿÿÿÿ'        A†CBƒ    4   \A  `uþÿÿÿÿÿÙ      “%ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ,D  xþÿÿÿÿÿh        A†CBƒ    $   TD  Pxþÿÿÿÿÿi        A†CBƒ    ,   |D  ˜xþÿÿÿÿÿ–       A†CPƒŒ�Ž�    ,   ¬D  ~þÿÿÿÿÿ&       A†CGƒŒŽ�      $   ÜD  �þÿÿÿÿÿ        A†C       $   E  ð€þÿÿÿÿÿ
        A†C       $   ,E  Ø€þÿÿÿÿÿ'        A†CBƒ    4   ¼B  à€þÿÿÿÿÿÿ      §$ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ŒE  ¨‚þÿÿÿÿÿV        A†CBƒ    $   ´E  à‚þÿÿÿÿÿW        A†CBƒ    ,   ÜE  ƒþÿÿÿÿÿ^       A†CJƒŒ�Ž�    $   F  Hˆþÿÿÿÿÿ        A†C       $   4F  0ˆþÿÿÿÿÿ
        A†C       $   \F  ˆþÿÿÿÿÿ'        A†CBƒ    4   ìC   ˆþÿÿÿÿÿû      Ó#ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ¼F  è‰þÿÿÿÿÿV        A†CBƒ    $   äF   ŠþÿÿÿÿÿW        A†CBƒ    ,   G  XŠþÿÿÿÿÿÙ       A†CMƒŒ�Ž�    $   <G  �þÿÿÿÿÿ        A†C       $   dG  ð�þÿÿÿÿÿ
        A†C       $   ŒG  Ø�þÿÿÿÿÿ'        A†CBƒ    4   E  à�þÿÿÿÿÿÿ      ÿ"ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ìG  ¨‘þÿÿÿÿÿV        A†CBƒ    $   H  à‘þÿÿÿÿÿW        A†CBƒ    ,   <H  ’þÿÿÿÿÿ”       A†CIƒŒ�Ž�    $   lH  ˆ—þÿÿÿÿÿ        A†C       $   ”H  p—þÿÿÿÿÿ
        A†C       $   ¼H  X—þÿÿÿÿÿ'        A†CBƒ    4   LF  `—þÿÿÿÿÿÿ      +"ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   I  (™þÿÿÿÿÿV        A†CBƒ    $   DI  `™þÿÿÿÿÿW        A†CBƒ    ,   lI  ˜™þÿÿÿÿÿn       A†CJƒŒ�Ž�    $   œI  Øžþÿÿÿÿÿ        A†C       $   ÄI  Àžþÿÿÿÿÿ
        A†C       $   ìI  ¨žþÿÿÿÿÿ'        A†CBƒ    4   |G  °žþÿÿÿÿÿû      W!ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   LJ  x þÿÿÿÿÿV        A†CBƒ    $   tJ  ° þÿÿÿÿÿW        A†CBƒ    ,   œJ  è þÿÿÿÿÿù       A†CMƒŒ�Ž�    $   ÌJ  ¸¦þÿÿÿÿÿ        A†C       $   ôJ   ¦þÿÿÿÿÿ
        A†C       $   K  ˆ¦þÿÿÿÿÿ'        A†CBƒ    4   ¬H  �¦þÿÿÿÿÿÿ      ƒ ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   |K  X¨þÿÿÿÿÿV        A†CBƒ    $   ¤K  �¨þÿÿÿÿÿW        A†CBƒ    ,   ÌK  È¨þÿÿÿÿÿÀ       A†CIƒŒ�Ž�    $   üK  X®þÿÿÿÿÿ        A†C       $   $L  @®þÿÿÿÿÿ
        A†C       $   LL  (®þÿÿÿÿÿ'        A†CBƒ    4   ÜI  0®þÿÿÿÿÿÿ      ¯ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ¬L  ø¯þÿÿÿÿÿV        A†CBƒ    $   ÔL  0°þÿÿÿÿÿW        A†CBƒ    ,   üL  h°þÿÿÿÿÿn       A†CJƒŒ�Ž�    $   ,M  ¨µþÿÿÿÿÿ        A†C       $   TM  �µþÿÿÿÿÿ
        A†C       $   |M  xµþÿÿÿÿÿ'        A†CBƒ    4   K  €µþÿÿÿÿÿû      ÛÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ÜM  H·þÿÿÿÿÿV        A†CBƒ    $   N  €·þÿÿÿÿÿW        A†CBƒ    ,   ,N  ¸·þÿÿÿÿÿù       A†CMƒŒ�Ž�    $   \N  ˆ½þÿÿÿÿÿ        A†C       $   „N  p½þÿÿÿÿÿ
        A†C       $   ¬N  X½þÿÿÿÿÿ'        A†CBƒ    4   <L  `½þÿÿÿÿÿÙ      ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   O  Àþÿÿÿÿÿh        A†CBƒ    $   4O  PÀþÿÿÿÿÿi        A†CBƒ    ,   \O  ˜ÀþÿÿÿÿÿØ	       A†CPƒŒ�Ž�    $   ŒO  HÊþÿÿÿÿÿ        A†C       $   ´O  0Êþÿÿÿÿÿ
        A†C       $   ÜO  Êþÿÿÿÿÿ'        A†CBƒ    4   lM   Êþÿÿÿÿÿû      KÿÿÿÿÿÿA†CMƒŒ�Ž�    $   <P  èËþÿÿÿÿÿV        A†CBƒ    $   dP   ÌþÿÿÿÿÿW        A†CBƒ    ,   ŒP  XÌþÿÿÿÿÿK       A†CMƒŒ�Ž�    $   ¼P  xÒþÿÿÿÿÿ        A†C       $   äP  `Òþÿÿÿÿÿ
        A†C       $   Q  HÒþÿÿÿÿÿ'        A†CBƒ    –©  -#£  -£  -£  -ñ¢  -Ü¢ ¤ »¢  -£¢  -‘¢  -|¢ ¤ g¢ Á -_¢  -N¢  -=¢  -4¢ Á -¢ ¿ -¢ é -ø¡ ¿ -Õ¡ n -ª¡ F -œ¡ é -“¡ æ -¡   x¡   3¡ ê -š  ¤ 6   -+˜ Ç -5–  -'–  -–  -–  -ñ•  -Ü• ¥ ½•  -¥•  -“•  -�•  -l• ¥ U• Á -M•  -;•  -2• Á -•  - •  -é” ¿ -ß” é -Ó” ¿ -Ë”  -§” n -{” F -l” é -c” æ -O”   H”   ” ê -¾“ ' -�“  -­’ ¥ F’  -#Œ  -Œ  -Œ  -ñ‹  -Ü‹ « »‹  -£‹  -‘‹  -|‹ « g‹ Á -_‹  -N‹  -=‹  -4‹ Á -‹ ¿ -‹ é -øŠ ¿ -ÕŠ n -ªŠ F -œŠ é -“Š æ -Š   xŠ   3Š ê -š‰ « 6‰  -£ƒ  -•ƒ  -ƒƒ  -qƒ  -\ƒ ¬ ;ƒ  -#ƒ  -ƒ  -ü‚ ¬ ë‚ Á -ã‚  -Ò‚  -Á‚  -¸‚ Á -’‚ ¿ -ˆ‚ é -|‚ ¿ -Y‚ n -.‚ F - ‚ é -‚ æ -‚   ü�   ·� ê -� ¬ ¶€  -Óz  -Åz  -³z  -¡z  -Œz ­ kz  -Sz  -Az  -,z ­ z Á -z  -z  -ñy  -èy Á -Ây ¿ -¸y é -¬y ¿ -‰y n -^y F -Py é -Gy æ -3y   ,y   çx ê -Jx ­ æw  -Ãq  -µq  -£q  -‘q  -|q ® [q  -Cq  -1q  -q ® q Á -ÿp  -îp  -Ýp  -Ôp Á -®p ¿ -¤p é -˜p ¿ -up n -Jp F -<p é -3p æ -p   p   Óo ê -:o ® Ön  -Ci  -5i  -#i  -i  -üh ¯ Ûh  -Ãh  -±h  -œh ¯ ‹h Á -ƒh  -rh  -ah  -Xh Á -2h ¿ -(h é -h ¿ -ùg n -Îg F -Àg é -·g æ -£g   œg   Wg ê -ºf ¯ Vf  -“`  -…`  -s`  -a`  -L` ° +`  -`  -`  -ì_ ° Û_ Á -Ó_  -Â_  -±_  -¨_ Á -‚_ ¿ -x_ é -l_ ¿ -I_ n -_ F -_ é -_ æ -ó^   ì^   §^ ê -
^ ° ¦]  -£W  -•W  -ƒW  -qW  -\W ¦ ;W  -#W  -W  -üV ¦ çV Á -ßV  -ÎV  -½V  -´V Á -ŽV ¿ -„V é -xV ¿ -UV n -*V F -V é -V æ -ÿU   øU   ³U ê -U ¦ ¶T  -3O  -%O  -O  -O  -ìN § ËN  -³N  -¡N  -ŒN § {N Á -sN  -bN  -QN  -HN Á -"N ¿ -N é -N ¿ -éM n -¾M F -°M é -§M æ -“M   ŒM   GM ê -ªL § FL  -I Ç -«D e -UC  -GC  -5C  -#C  -C  -üB © ÝB  -ÅB  -³B  -¡B  -ŒB © uB Á -mB  -[B  -RB Á -5B  - B  -	B ¿ -ÿA é -óA ¿ -ëA  -ÇA n -›A F -ŒA é -ƒA æ -oA   hA   #A ê -Þ@ ' -¯@  -Í? © f?  -³9  -¥9  -“9  -�9  -l9 ª K9  -39  -!9  -9 ª û8 Á -ó8  -â8  -Ñ8  -È8 Á -¢8 ¿ -˜8 é -Œ8 ¿ -i8 n ->8 F -08 é -'8 æ -8   8   Ç7 ê -*7 ª Æ6  -í3 Ç -Å2   í0   Ù. d -u-  -g-  -U-  -C-  -1-  -- ¨ ý,  -å,  -Ó,  -Á,  -¬, ¨ •, Á -�,  -{,  -r, Á -U,  -@,  -), ¿ -, é -, ¿ -,  -ç+ n -»+ F -¬+ é -£+ æ -�+   ˆ+   C+ ê -þ* ' -Ï*  -í) ¨ °) Á -¨)  -�)  -{)  -ž(  -†(  -i(  -Y(  -Q( 
 =J(  =<(  =5( 	 --(   #(  -V'  -'  -Ç ¿ -¿  -± í -P Ê -, S  ¿ - í -  Ê -| S a ¿ -Y Á -Q í -÷ Ê -Ó S É ¿ -¿ é -³ ¿ -¢ é -™ æ -…   ~    ê -ß d Ø ·  -†  -“ È -m É -C	 f -ø  -ê Î  -Ö Î  -‘ Ì -ì Ê -ø f -Óú f -ù  -úø Î  -æø Î  -Øø ¿ -Ðø ¿ -Áø í -[ø Ê -:ø í -¶÷ Ê -Œ÷ X v÷ ¿ -n÷ ¿ -f÷ Á -^÷ í -úö Ê -Ùö í -hö Ê -Aö ¿ -4ö í -¿õ Ê -–õ ¿ -Œõ é -€õ ¿ -gõ é -^õ æ -Jõ   Cõ   <õ ' -/õ   (õ ê -÷ô ; -­ô Ì -ÿó Ê -Âó û -‹ó Ç -{ó Ç -Kò X þñ Á -öñ Î  -ëñ ¿ -áñ é -Õñ ¿ -Âñ é -¹ñ æ -¥ñ   žñ   (ñ ê - ñ h ùð Ë  -¦ð  -×å ¿ -Ïå  -Áå í -`å Ê -<å U  å ¿ -å í -°ä Ê -Œä U qä ¿ -iä Á -aä í -ä Ê -ãã U Ùã ¿ -Ïã é -Ãã ¿ -²ã é -©ã æ -•ã   Žã   ã ê -ïâ f èâ ¿  -–â  -"Ö i -hÕ  -ZÕ à  -FÕ à  -Õ Ì -\Ô Ê -Ï i -<Ê i -8É  -*É à  -É à  -É ¿ - É ¿ -ñÈ í -‹È Ê -jÈ í -æÇ Ê -¼Ç \ ¥Ç ¿ -�Ç ¿ -•Ç Á -�Ç í -8Ç Ê -Ç í -£Æ Ê -wÆ ¿ -mÆ é -aÆ ¿ -HÆ é -?Æ æ -+Æ   $Æ   Æ ' -Æ   	Æ ê -ÕÅ J -‚Å Ì -ÀÄ Ê -rÄ û -%Ã \ ÞÂ Á -ÖÂ à  -ËÂ ¿ -ÁÂ é -µÂ ¿ -¢Â é -™Â æ -…Â   ~Â   Â ê -àÁ k ÙÁ Ý  -†Á  -º   ý¹   ð¹   ç¹   Þ¹   '¹ ¿ -¹  -¹ í -°¸ Ê -Œ¸ ^ p¸ ¿ -a¸ í - ¸ Ê -Ü· ^ °   °   °   ú¯   ñ¯   w© ¿ -o©  -a© í - © Ê -Ü¨ ^ À¨ ¿ -±¨ í -P¨ Ê -,¨ ^ ¨ ¿ -¨ Á -ý§ í -œ§ Ê -t§ ¿ -j§ é -Z§ ¿ -?§ é -6§ æ -"§   §   § ' -§    § ê -…¦ Ì -½¥ Ê -n¥ û -Ó¤ ^ ‘¤ ¿ -‰¤ Á -�¤ í -$¤ Ê - ¤ ^ ö£ ¿ -ì£ é -à£ ¿ -Ï£ é -Æ£ æ -²£   «£   5£ ê -£ m £ æ  -¶¢  -g˜ ¿ -_˜  -Q˜ í -ð— Ê -Ì— V °— ¿ -¡— í -@— Ê -— V — ¿ -ù– Á -ñ– í -—– Ê -s– V i– ¿ -_– é -S– ¿ -B– é -9– æ -%–   –   ¨• ê -• g x• Ã  -&•  -÷Š ¿ -ïŠ  -áŠ í -€Š Ê -\Š ] @Š ¿ -1Š í -Ð‰ Ê -¬‰ ] ‘‰ ¿ -‰‰ Á -�‰ í -$‰ Ê - ‰ ] öˆ ¿ -ìˆ é -àˆ ¿ -Ïˆ é -Æˆ æ -²ˆ   «ˆ   5ˆ ê -ˆ l ˆ â  -¶‡  -Ç| ¿ -¿|  -±| í -P| Ê -,| T | ¿ -| í - { Ê -|{ T a{ ¿ -Y{ Á -Q{ í -÷z Ê -Óz T Éz ¿ -¿z é -³z ¿ -¢z é -™z æ -…z   ~z   z ê -ßy e Øy »  -†y  -·n ¿ -¯n  -¡n í -@n Ê -n Z  n ¿ -ñm í -�m Ê -lm Z Qm ¿ -Im Á -Am í -äl Ê -Àl Z ¶l ¿ -¬l é - l ¿ -�l é -†l æ -rl   kl   õk ê -Ïk j Èk Õ  -vk  -&k  -Òi   Çi   —h   }h   ¢g   ˆg   ~g   -g Ç -C` k -ø^  -ê^ Ó  -Ö^ Ó  -(Z k -S k -8Q  -*Q Ó  -Q Ó  -Q ¿ - Q ¿ -ñP í -‹P Ê -jP í -æO Ê -¼O Y ¥O ¿ -�O ¿ -•O Á -�O í -4O Ê -O í -¦N Ê -zN ¿ -pN é -dN ¿ -KN é -BN æ -.N   'N    N ' -N   N ê -±M Ì -æL Ê -JL Ì -‚K Ê -&K û -ÒI Y …+ k -f*   V* t  )*   * t  mõ)   ß) t  mÍ)   x)  -j) Ó  -V) Ó  ->) Á -6) Ó  -+) ¿ -!) é -) ¿ -) é -ù( æ -å(   Þ(   h( ê -@( i 9( Ð  -( Á -( Ó  -( ¿ -÷' é -ë' ¿ -Ú' é -Ñ' æ -½'   ¶'   ”' ê -v' r o' " -&'  -Ý%   Ò%   â$   È$   è#   Î#   Ä#   m# Ç -I   @   7   )   !    l -8  -* í  - í  -Æ   ½   ´   ¦   ž   • l -‘ l -X  -J í  -6 í  -( ¿ -  ¿ - í -«
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 Ê -Ü	 _ Å	 ¿ -½	 ¿ -µ	 Á -­	 í -W	 Ê -6	 í -É Ê -� ¿ -“ é -‡ ¿ -n é -e æ -Q   J   C ' -6   / ê -Ñ Ì - Ê -i Ì -¢ Ê -H û -ò _ «   £   —    �    oþ   gþ   šû   ‘û   ´ù   ¬ù   $ø   “÷   /÷   ÷   œö   Œö   xö   ]ö   @ö   4ö   ºõ   ¦ó   ó   ýò   ±ò   ªò   ‘ò   ‰ò   tò   kò   Sò   Kò   Cò   ñï   åï   dï   jî   Dî   6î   Wì   ¶ë   ®ë   bë   [ë   Bë   :ë   %ë   ë   ë   üê   ôê   Žè   †è   
è   ç   ùæ   ëæ   0å   #å   å   ´ä   ¨ä   Ÿä   Iä   ;ä   2ä   Øã   Ìã   Ãã   iã l -¸á  -ªá í  -–á í  -~á Á -vá í  -ká ¿ -aá é -Uá ¿ -Bá é -9á æ -%á   á   ¨à ê -€à n yà ê  -Tà Á -Là í  -Aà ¿ -7à é -+à ¿ -à é -à æ -ýß   öß   Ôß ê -¶ß s ¯ß 6 -fß  -ƒØ Ç -FÔ g -ˆÓ  -zÓ µ  -fÓ µ  -éÎ g -êÈ g -xÇ  -jÇ µ  -VÇ µ  -HÇ ¿ -@Ç ¿ -1Ç í -ËÆ Ê -ªÆ í -&Æ Ê -üÅ R éÅ ¿ -áÅ ¿ -ÙÅ Á -ÑÅ í -tÅ Ê -SÅ í -âÄ Ê -¶Ä ¿ -¬Ä é - Ä ¿ -‡Ä é -~Ä æ -jÄ   cÄ   \Ä ' -OÄ   HÄ ê -íÃ Ì --Ã Ê -ŒÂ Ì -¿Á Ê -]Á û -õ¿ R ¸   ù·   ê·   Ö·   Ã·   ¨·   Š·   ‚·   8·   #·   ·   Ò¶   ½¶   µ¶   #³   ©²   {²   g²   C²   &²   ²   ²   ²   K±   C±   3±   ¥°   �°   $®   mª   ü©   Ò©   Ä©   ¡©   „©   |©   l©   d©   ³¨   «¨   š¨   ¨   ¨   ¡   ¡   ÿ    ñ    €    w    i    `    Ÿ   ùž   ìž   ãž   5ž   ž   ž   ñ�   Ü�   È�   ª�   ¢�   d�   O�   G�   
�   õœ   íœ   ›   ›   ›   ùš   “š g -h˜  -Z˜ µ  -F˜ µ  -.˜ Á -&˜ µ  -˜ ¿ -˜ é -˜ ¿ -ò— é -é— æ -Õ—   Î—   X— ê -0— c )— ²  -— Á -ü– µ  -ñ– ¿ -ç– é -Û– ¿ -Ê– é -Á– æ -­–   ¦–   „– ê -f– q _– 
 -–  -çŽ ¿ -ßŽ  -ÑŽ í -pŽ Ê -LŽ S 0Ž ¿ -!Ž í -À� Ê -œ� S }� ¿ -u� Á -m� í -� Ê -äŒ ¿ -ÚŒ é -ÊŒ ¿ -¯Œ é -¦Œ æ -’Œ   ‹Œ   „Œ ' -wŒ   pŒ ê -ö‹ Ì -0‹ Ê -ßŠ û -CŠ S Ö‰  -·‚ ¿ -¯‚  -¡‚ í -@‚ Ê -‚ W  ‚ ¿ -ñ� í -�� Ê -l� W M� ¿ -E� Á -=� í -à€ Ê -¸€ ¿ -®€ é -ž€ ¿ -ƒ€ é -z€ æ -f€   _€   X€ ' -K€   D€ ê -Æ Ì -  Ê -¯~ û -~ W ¦}  -Wx ¿ -Ox  -Ax í -àw Ê -¼w U  w ¿ -‘w í -0w Ê -w U ív ¿ -åv Á -Ýv í -|v Ê -Tv ¿ -Jv é -:v ¿ -v é -v æ -v   ûu   ôu ' -çu   àu ê -fu Ì - t Ê -Ot û -³s U Fs  -÷m ¿ -ïm  -ám í -€m Ê -\m [ @m ¿ -1m í -Ðl Ê -¬l [ �l ¿ -…l Á -}l í - l Ê -øk ¿ -îk é -Þk ¿ -Ãk é -ºk æ -¦k   Ÿk   ˜k ' -‹k   „k ê -k Ì -@j Ê -ïi û -Si [ æh  -7d ¿ -/d  -!d í -Àc Ê -œc V €c ¿ -qc í -c Ê -ìb V Íb ¿ -Åb Á -½b í -\b Ê -4b ¿ -*b é -b ¿ -ÿa é -öa æ -âa   Ûa   Ôa ' -Ça   Àa ê -Fa Ì -€` Ê -/` û -“_ V &_  -gZ ¿ -_Z  -QZ í -ðY Ê -ÌY ] °Y ¿ -¡Y í -@Y Ê -Y ] ýX ¿ -õX Á -íX í -�X Ê -hX ¿ -^X é -NX ¿ -3X é -*X æ -X   X   X ' -ûW   ôW ê -vW Ì -°V Ê -_V û -ÃU ] VU  -çP ¿ -ßP  -ÑP í -pP Ê -LP T 0P ¿ -!P í -ÀO Ê -œO T }O ¿ -uO Á -mO í -O Ê -äN ¿ -ÚN é -ÊN ¿ -¯N é -¦N æ -’N   ‹N   „N ' -wN   pN ê -öM Ì -0M Ê -ßL û -CL T ÖK  -WG ¿ -OG  -AG í -àF Ê -¼F Z  F ¿ -‘F í -0F Ê -F Z íE ¿ -åE Á -ÝE í -€E Ê -XE ¿ -NE é ->E ¿ -#E é -E æ -E   ÿD   øD ' -ëD   äD ê -fD Ì - C Ê -OC û -³B Z FB  -7= ¿ -/=  -!= í -À< Ê -œ< Q €< ¿ -q< í -< Ê -ì; Q Í; ¿ -Å; Á -½; í -f; Ê -B; ¿ -8; é -,; ¿ -; é -; æ -ô:   í:   æ: ' -Ù:   Ò: ê -X: Ì -‹9 Ê -99 û -•8 Q &8  -—1 ¿ -�1  -�1 í - 1 Ê -ü0 ± à0 ¿ -Ñ0 í -p0 Ê -L0 ± -0 ¿ -%0 Á -0 í -¼/ Ê -”/ ¿ -Š/ é -z/ ¿ -_/ é -V/ æ -B/   ;/   4/ ' -'/    / ê -±. Ì -ñ- Ê -ª- û -- ± ¦,  -Ç& ¿ -¿&  -±& í -P& Ê -,& ² & ¿ -& í - % Ê -|% ² ]% ¿ -U% Á -M% í -ì$ Ê -Ä$ ¿ -º$ é -ª$ ¿ -�$ é -†$ æ -r$   k$   d$ ' -W$   P$ ê -á# Ì -!# Ê -Ú" û -C" ² Ö!  -±! ¿ -©! ¿ -¡! Á -™! ç -r!  -I!  -?!  -!  =ü  ç -Ò   -¼  Î -­    ¦    —  ! -8   -ã   -_  -ä è -Ø ½ Ê  =˜ ¿ -� ¿ -� í -( Ê - í -“ Ê -l ³   -¦ Ä -G a -, Ï -ø  -ê 4 -Ö 4 -Å ¿ -½ ¿ -µ Á -­ í -Q Ê -0 í -Å Ê -ž ¿ -‘ í -" Ê -ù ¿ -ï é -ã ¿ -— Ì -Ñ Ê -• é -Œ æ -x   q   j ' -]   V ê -ü Ì -O Ê - û -Ø Ç -È Ç -µ ³ F  -	 ¿ -ÿ  -ñ í -� Ê -l ¹ P ¿ -A í -à Ê -¼ ¹ � ¿ -• Á -� í -, Ê - ¿ -ú é -ê ¿ -Ï é -Æ æ -²   «   ¤ ' -—   � ê -! Ì -a Ê - û -ƒ ¹   -ø ¿ -ð ¿ -á í -ˆ Ê -g í -ó Ê -Ì º Ñû  -Èú  -ºú T -¦ú T -•ú ¿ -�ú ¿ -…ú Á -}ú í -ú Ê -üù í -‘ù Ê -hù ¿ -^ù é -Rù ¿ -ù Ì -7ø Ê -û÷ é -ò÷ æ -Þ÷   ×÷   Ð÷ ' -Ã÷   ¼÷ ê -S÷ Ì -”ö Ê -Bö û -õ º –ô  -Wð ¿ -Oð  -Að í -àï Ê -¼ï »  ï ¿ -‘ï í -0ï Ê -ï » íî ¿ -åî Á -Ýî í -|î Ê -Tî ¿ -Jî é -:î ¿ -î é -î æ -î   ûí   ôí ' -çí   àí ê -qí Ì -±ì Ê -jì û -Óë » fë  -—æ ¿ -�æ  -�æ í - æ Ê -üå ¼ àå ¿ -Ñå í -på Ê -Lå ¼ -å ¿ -%å Á -å í -¼ä Ê -”ä ¿ -Šä é -zä ¿ -_ä é -Vä æ -Bä   ;ä   4ä ' -'ä    ä ê -±ã Ì -ñâ Ê -ªâ û -â ¼ ¦á  -‡Ý ¿ -Ý  -qÝ í -Ý Ê -ìÜ µ ÐÜ ¿ -ÁÜ í -`Ü Ê -<Ü µ Ü ¿ -Ü Á -Ü í -¬Û Ê -„Û ¿ -zÛ é -jÛ ¿ -OÛ é -FÛ æ -2Û   +Û   $Û ' -Û   Û ê -¡Ú Ì -áÙ Ê -šÙ û -Ù µ –Ø  -Ô ¿ -Ô  -Ô í - Ó Ê -|Ó ¶ `Ó ¿ -QÓ í -ðÒ Ê -ÌÒ ¶ ­Ò ¿ -¥Ò Á -�Ò í -<Ò Ê -Ò ¿ -
Ò é -úÑ ¿ -ßÑ é -ÖÑ æ -ÂÑ   »Ñ   ´Ñ ' -§Ñ    Ñ ê -1Ñ Ì -qÐ Ê -*Ð û -“Ï ¶ &Ï  -Ï ¿ - Ï ¿ -ñÎ í -˜Î Ê -wÎ í -Î Ê -ÜÍ · 5É   ,É   #É   É   )Æ  -°Ä Ç -xÄ  -jÄ F -VÄ F -EÄ ¿ -=Ä ¿ -5Ä Á --Ä í -ÍÃ Ê -¬Ã í -AÃ Ê -Ã ¿ -Ã é -Ã ¿ -·Â Ì -çÁ Ê -«Á é -¢Á æ -ŽÁ   ‡Á   €Á ' -sÁ   lÁ ê -Á Ì -DÀ Ê -ò¿ û -µ¾ · F¾  -�»   z»   õ¹   Ê¹   P¸   7¸   ;·   Ã¶ Ç -Ë¯ h -˜¯  -Š¯ 9 -v¯ 9 -ô•   á•   `�   D�   ã�   ¼�   R‹   §ˆ   =ˆ h -È‡  -º‡ 9 -¦‡ 9 -˜‡ ¿ -�‡ ¿ -�‡ í -(‡ Ê -‡ í -“† Ê -l† ´ U† ¿ -M† ¿ -E† Á -=† í -Ý… Ê -¼… í -Q… Ê -(… ¿ -… é -… ¿ -Ç„ Ì -÷ƒ Ê -»ƒ é -²ƒ æ -žƒ   —ƒ   �ƒ ' -ƒƒ   |ƒ ê -ƒ Ì -W‚ Ê -‚ û -Å€ ´ ƒ€ Á -{€ 9 -p€ ¿ -f€ é -Z€ ¿ -G€ é ->€ æ -*€   #€   € ' -€   € ê -Ý o Ö 6 -†  -v Ç -nq   eq   \q   Sq   +o j -øn  -ên K -Ön K -Gl   ?l   7l   ¸h   °h   ¨h   µ_   ­_   Å]   ½]   µ]   sU   jU   aU   0Q   'Q   Q   ?M   zG j -G  -úF K -æF K -ØF ¿ -ÐF ¿ -ÁF í -hF Ê -GF í -ÓE Ê -¬E ¸ •E ¿ -�E ¿ -…E Á -}E í -(E Ê -E í -œD Ê -sD ¿ -iD é -]D ¿ -D Ì -7C Ê -ûB é -òB æ -ÞB   ×B   ÐB ' -ÃB   ¼B ê -SB Ì -ˆA Ê -6A û -õ? ¸ ³? Á -«? K - ? ¿ -–? é -Š? ¿ -w? é -n? æ -Z?   S?   L? ' -??   8? ê -? p ? H -å> Á -Ý>  -Ò>  -¢>  -y> ' -Æ=  -=  -= 
 ==  =ý<  =ö< 	 -î<   ä<  -@<  -<  -ñ; ' -i;  -\: Á -T:  -I:  -(:  -ú9 ' -Þ9  -º9  -Ÿ9  -�9  -‡9 
 =€9  =r9  =k9 	 -c9   Y9  -¶8 Á -®8  -£8  -d8  -78 ' -æ6  -¨5  - 5 
 =™5  =‹5  =„5 	 -|5   r5  -À4 ¿ -¸4 Á -°4 é -¤4 ¿ -œ4 ¿ -’4 é -†4 ¿ -*4 é -!4 æ -4   4   É3 ê -O3 é -F3 æ -33   ,3   î2 ê --2  -%2 ^ 2 à 2  -2  -Ú1 % -½1 & -ˆ1  -y1 " -1 ¿ -1  -1 ^ ý0 à ð0  -ß0  -Æ0 " -³0 & -{0  -l0 " -A0 ¿ -90 Á -10  - 0 í -¿/ Ê -�/  -x/ ¿ -`/ í -ð. Ê -Ì.  -­. F -p. ý -L.   a- ¿ -Y- Á -Q-  -@- í -ß, Ê -­,  -˜, ¿ -€, í -, Ê -ì+  -Í+ F -�+ ý -l+   q* × -^* × -K* × -8* × -%* Ø -* × -* × -ñ) × -Þ) × -Ì) × -º) × -¨) × -–) Ø -c) ¿ -[) Á -S) é -G) ¿ -?) ¿ -5) é -) é -ð( é -ã( ' -Ë( ' -¶( ê - ( ) -v( ¿ -n( Á -f( é -Z( ¿ -R( ¿ -H( é -.( é -( é -ø' ' -ß' ' -Ê' ê -Ž' ¿ -†' Á -~' í -' Ê -í& ¿ -ã& é -×& ¿ -À& é -·& æ -£&   œ&   && ê -& Ç -ò% Ç -±% Ì -í$ Ê -þ# ¿ -ö# Á -î# í -†# Ê -`# ¿ -V# é -J# ¿ -.# Ç -$# é -# æ -#    #   Š" ê -1" Ì -m! Ê -~  ¿ -v  Á -n  í -  Ê -Ñ ¿ -Ç é -» ¿ -¤ é -› æ -‡   €   
 ê -± Ì -í Ê - ¿ - Á -ü í -£ Ê -~ ¿ -t é -h ¿ -S é -J æ -6   /   ¹ ê -† ý -e   ¼ ¿ -´ Á -¬ í -S Ê -. ¿ -$ é - ¿ - é -ú æ -æ   ß   i ê -6 ý -   ] ¿ -U Á -M í -ë Ê -> Ì -s Ê -¬ ¿ -¤ Á -œ í -: Ê -Ú Ì -- Ê -l ¿ -d Á -\ í -ý Ê -Z Ì -™ Ê -×  -Ò  -Ê ¿ -Â Á -º í -B Ê - ¿ - í -¦ Ê - ¿ -u í -þ Ê -Ô ¿ -Ì ¿ -Ä ¿ -º ¿ -° é -¤ ¿ -Š í - Ê -ä í -n Ê -J í -É Ê -¢ ( - é - æ -ø   ñ   Œ ê -F Â -' Â - Â -¾
 ¿ -¶
 Á -®
 ç -”
 ¿ -Š
 í -%
 Ê -û	 ¿ -ñ	 í -’	 Ê -h	 ¿ -^	 í -ÿ Ê -Ó ¿ -Ë ¿ -Ã ¿ -¹ í -Z Ê -3 í -Ô Ê -° í -B Ê - ¿ - ¿ - ¿ -  ¿ -ø ¿ -ð ¿ -Ð ¿ -Ã é -´ ¿ -¬ ¿ -¢ ¿ -• í -6 Ê - ¿ - í -Ž Ê -8 ç -# í -Á Ê -š í -1 Ê -
 í -ª Ê -ƒ í - Ê -ô í -Ž Ê -j í -ø Ê -Ñ ^ -Œ  Ì -b  û -Šÿ  Ì -½ý  û -ý  é -úü  æ -ãü    Üü    Õü  ' -Èü    Áü  ê -‹ü  þ -Gü  Ì -/ü  ø -†û  ñ -~û  ú -6û  Ì -û  ø -tú  ñ -lú  Ì -Tú  ø -«ù  ñ -£ù  Ì -‹ù  ø -âø  ñ -Òø   -‰ø  ö -yø  ï -cø  ö -Sø  ò -=ø  ð -%ø  ñ -ø  Ò -ø  è -ø    ¿÷  ¿ -·÷  ¿ -¯÷  ¿ -§÷  Á -Ÿ÷  ç -Š÷  í -'÷  Ê - ÷  Ü -ôö  å -èö  å -Üö   -Äö  é -µö  ¿ -«ö  é -œö  ¿ -{ö  ¿ -nö  í -	ö  Ê -ßõ  ¿ -Õõ  í -võ  Ê -Lõ  ¿ -Bõ  í -ãô  Ê -´ô  ¿ -¬ô  ¿ -¤ô  ¿ -šô  ¿ -�ô  é -�ô  ¿ -yô  ¿ -?ô  ¿ -2ô  í -¾ó  Ê -tó  å -eó  ¿ -Só  ¿ -Kó  ¿ ->ó  é -/ó  ¿ -ó  Ô -ó  ¿ -ùò  ¿ -ìò  í -‰ò  Ê -_ò  ¿ -Wò  ¿ -Jò  é -;ò  ¿ -.ò   -ò  í -½ñ  Ê -–ñ  Ü -Šñ  å -~ñ  å -rñ  å -fñ  Ô -Xñ  Ö -3ñ  Ó -'ñ  × -ñ  Ø -øð  × -âð  × -Èð  × -®ð  × -”ð  × -zð  Ø -Qð  â -ð  â -Xï  ù -Dï  ú -ýî  é -âî  é -Óî  Ù -ºî    ³î  ' -¡î  ê -Šî  ) -oî   -jî  à =cî  ( -Eî     í    xí    Tí  Ñ -6í  Ñ -í  ã -ÿì  ã -íì  ã -Ûì  ã -Éì  ã -·ì  ã -¤ì    �ì    7ë  Ð -Tê   -<ê  é -ê  é -Üé   -Æé  Ù -·é    ¦é   -¡é  Ý =\é  ë -@é    “è    …è  Ñ -gè  Ñ -Fè  ã -4è  ã -"è  ã -è  ã -þç  ã -ìç  ã -Ýç    œç    íæ    Ìæ    Åæ    žæ    —æ    gæ  Ð -*æ  í -¦å  Ê -Öä  í -2ä  í -•ã  Ê -nã  ü -	â  o -¥á  ý -˜á    ­à   -Rà   -¹ß   -®ß    -¦ß   -{ß  ù -cß  Û -Rß    .ß  ó -ß  Ì -þÞ  ø -JÞ  ñ -Þ   =Þ  ç -Þ  í -šÝ  Ê -sÝ  í -
Ý  Ê -ãÜ  í -€Ü  Ê -YÜ  ` -*Û  þ -ÏÚ  é -ÃÚ  æ -¬Ú    ¥Ú    DÚ  ê -ËÙ  Ì -³Ù  ø -	Ù  ñ -Ù  ú -µØ  Ì -�Ø  ø -ô×  ñ -ì×  Ì -Ô×  ø -$×  ñ -õÖ  ÿ -êÖ  Õ -©Ö  ó -AÖ  õ -Ö  ð -óÕ  ñ -ÜÕ  Ò -×Õ  è -ËÕ    ½Õ   =zÕ  ¿ -rÕ  Á -jÕ  í -êÔ  Ê -ÀÔ  ¿ -¶Ô  í -?Ô  Ê -Ô  ¿ -×Ó  ¿ -ÍÓ  í -VÓ  Ê -,Ó  ¿ -"Ó  í -®Ò  Ê -„Ò  ¿ -|Ò  ¿ -tÒ  ¿ -lÒ  ¿ -dÒ  ¿ -JÒ  í -ÑÑ  Ê -ªÑ  í -/Ñ  Ê -êÐ  í -nÐ  Ê -GÐ  í -ÓÏ  Ê -qÏ  \ -LÏ  \ -Ï  [ -xÎ  \ -PÎ  \ -ìÍ  ¿ -äÍ  Á -ÜÍ  ç -ÄÍ  ¿ -ºÍ  í -5Í  Ê -Í  ¿ -þÌ  í -{Ì  Ê -QÌ  ¿ -Ì  ¿ -úË  í -ƒË  Ê -YË  ¿ -LË  í -ÑÊ  Ê -§Ê  ¿ -�Ê  í -&Ê  Ê -üÉ  ¿ -ôÉ  ¿ -çÉ  í -lÉ  Ê -EÉ  í -æÈ  Ê -¼È  ¿ -´È  ¿ -¬È  ¿ -¤È  ¿ -œÈ  ¿ -”È  ¿ -ŒÈ  ¿ -„È  ¿ -|È  ¿ -lÈ  ¿ -bÈ  ¿ -XÈ  í -È  Ê -ßÇ  ¿ -ÒÇ  í -�Ç  Ê -ZÇ  ¿ -RÇ  ¿ -JÇ  ¿ -=Ç  ç -!Ç   -Ç   =úÆ  í -�Æ  Ê -ZÆ  í -áÅ  Ê -ºÅ  í -:Å  Ê -Å  í -°Ä  Ê -‰Ä  ý -�Ä    0Ä  Í -Ä  ì -ªÃ  î -¾Â  û -~Â  î -”Á  Ë -MÁ  Ë -Á  í -hÀ  í -Ì¿  Ê -¥¿  \ -V¿  í -¸¾  í -$¾  Ê -ö½  \ -ó¼  \ -Å¼  \ -�¼  \ -^¼  í -â»  Ê -š»  í -!»  Ê -úº  í -‚º  Ê -º  \ -Ý¹  \ -¥¹  D -%¹  \ -Ð¸  Ç -r¸  ç -]¸  ç -F¸   -A¸   -¸  ` -
¸  ` -ö·  ` -ä·   -Ü·  ^ Õ·  à Ë·   -Á·   -¹·  ^ ²·  à ¨·   -ž·   -–·  ^ �·  à †·   -z·   -r·  ^ k·  à b·   -F·  ` -:·  ` -.·  ` -·  # -*¶    Zµ  _ -ê´   -à´  $ -›´  _ -´   -´  $ -¡³  _ -*³    ³   -³  $ -€²    p²    ø±    º±  è -®±    §±  è -›±    Œ±  Ï -€±   =ô°  ¿ -ì°  ¿ -ä°  ¿ -Ü°  Á -Ô°  í -€°  Ê -\°  í -ý¯  Ê -‡¯   -|¯  ¿ -t¯  ¿ -W¯  ¿ -J¯  é -;¯  ¿ -1¯  ¿ -¯  í -·®  Ê -“®  í -:®  Ê -Ý­  } Ï­   -Å­  ö  -„­   -f­   -ö¬  Ì -?¬  é -3¬  æ -¬    ¬    µ«  ê -ˆ«  Ì -p«  ø -ãª  ñ -ªª  ¿ -¢ª  ¿ -šª  ¿ -’ª  Á -Šª  í -'ª  Ê -ý©  ¿ -ó©  é -ä©  ¿ -Ü©  ¿ -Ò©  í -b©  Ê -;©   -©  ¿ -©  é -ò¨  ¿ -Ê¨   -¨¨   -–¨  ¿ -Š¨  ¿ -|¨  ¿ -n¨  ¿ -`¨  ¿ -L¨  ¿ -8¨  ¿ -$¨  ¿ -¨  ¿ -ñ§  ¿ -Ð§  ¿ -¹§  ¿ -§§  ¿ -š§  é -Ž§  ¿ -†§  ¿ -Z§  é -M§  æ -9§    2§    +§  ë -§    Ý¦  � Ë¦   -Á¦  ô -‘¦   -=¦  Ž /¦   -%¦  ø -õ¥   -ë¥   -Ë¥  F -:¥  ” (¥   -¥   -î¤   -ž¤  • Œ¤   -‚¤   -R¤   -¤  – ð£   -æ£   -¶£   -f£  — T£   -J£   -£   -Ê¢  ˜ ¸¢   -®¢    -~¢   -.¢  ™ ¢   -¢  $ -â¡   -’¡  � €¡   -v¡  ü -F¡   -÷   � å    -Û     -«    -z   í -   Ê -óŸ  í -wŸ  Ê -PŸ   -Ÿ  ’ Ÿ   -øž   -Èž   -¾ž   -^ž  ‘ Pž   -Fž   -ž   -ž  û  -Â�  “ °�   -¦�   -v�   -
�  Ì -$œ  ý -œ    œ    Á›  Ê -½š  é -±š  æ -šš    “š    2š  ê -©™  é -�™  æ -†™    ™    x™  ' -k™    d™  ê -(™  Ì -™  ø -`˜  ñ -"˜  ¿ -˜  ¿ -˜  Á -
˜  í -£—  Ê -|—  í -—  Ê -ö–  å -ê–  å -Û–  ¿ -Î–  í -d–  Ê -:–  ¿ -2–  ¿ -õ•  å -æ•  ¿ -Ù•  í -v•  Ê -L•  ¿ -D•  ¿ -<•  ¿ -4•  ¿ -'•  é -•  é -è”  ¿ -Þ”  é -Ï”  ¿ -Á”  Ü -²”  ¿ -ª”  ¿ -œ”  Ô -ˆ”  ¿ -{”  é -j”  Ü -C”  ¿ -9”  é -*”  ¿ - ”  ¿ -”  ¿ -”  ¿ -”  í - “  Ê -y“  í -“  Ê -Ü’  Ô -È’  ¿ -À’  ¿ -¶’  é -ª’  é -›’  ¿ -“’  ¿ -‹’  ¿ -�’  é -x’  Ü -l’  å -`’  å -*’  ¿ -"’  ¿ -’  ¿ -÷‘  Ô -è‘   -±‘   =ª‘  í -J‘  Ê -#‘  í -½�  Ê -��  å -ƒ�  å -w�  å -k�  é -_�  Ü -S�  Ô -E�  Ö -�  Ó -�  × -ù�  Ø -ä�  Ø -»�  â -��  â -T�   -H�  Ú -/�    (�   -#�  Þ =�  é -�  c -ýŽ  Ð -ÂŽ  ë - Ž    OŽ    EŽ    ;Ž  ã -1Ž  ã -"Ž  Ñ -ø�  ã -ã�  ã -Ö�    Î�    ›�    l�  ÿ -d�  Õ -O�  ù -7�  ú -éŒ  é -ÝŒ  é -ÑŒ  Ü -ÅŒ  Ô -·Œ  Ö -‘Œ  Ó -…Œ  a -æ‹  â -£‹  a -&‹  â -éŠ  â -“Š  â -5Š   -)Š  Ú -	Š    ÿ‰   -ú‰  ß =ì‰  b -à‰    ½‰  ê - ‰   -p‰  é -d‰  c -Q‰  Ð -‰  ë -ðˆ    ˜ˆ    ‘ˆ    ˆ    oˆ  ã -aˆ  ã -Rˆ  Ñ -ˆ  ã -ˆ  ã -þ‡    ÷‡    Ó‡    Ì‡    B‡    è†  ÿ -à†  Õ -Ê†  ä -È…   -˜…  ù -u…  í -…  Ê -ï„  í -�„  Ê -b„  é -Y„  Ü -G„  å -;„  å -/„  Ô -!„  Ö -ûƒ  Ó -ïƒ  × -Õƒ  Ø -Àƒ  × -¦ƒ  × -Œƒ  × -rƒ  × -Xƒ  × ->ƒ  Ø -ƒ  â -Ú‚  â -¬‚   -f‚  ù -R‚  ú -'‚  ù -‚   -ü�  Ú -æ�    ß�   -Ú�  á =Ì�  é -À�  é -´�  ë -Ÿ�    �    Ô€  ã -É€  ã -·€  ã -©€  Ñ -‡€  ã -k€  ã -O€  Ñ -+€  ã -€  Ð -õ    À    ¨  Ð -’    *    ¤~  ÿ -œ~  Õ -�~  ÷ -|~  ô -~  õ -í}  ó -Ù}  Ì -}  Ì -Ï|   -º|   -™|    F|    Š{   -I{  ÷ -Ýz  Ò -Ñz    Êz  ý -½z    …z  ý -uz    Õy    ´y    ’y    xy   -py  Õ -7y    *y   -Èx   -x  í -¹w  Ê -’w  ü -uw  Ì -]w  ø -�v  ñ -zv  í -v  Ê -éu  ü -Åu  Ì -­u  ø -u  ñ -Ùt  õ -Ìt  ó -±t  Õ -¥t   =ct  Á -Xt  ¿ -Nt  é -Bt  ¿ -5t  é -,t  æ -t    t    °s  ê -r  p -µq  m -bq  Ã -"q  ¿ -q  ¿ -q  ¿ -
q  ¿ -q  ¿ -úp  ¿ -òp  Á -êp  í -ƒp  Ê -\p  í -ýo  Ê -Öo  í -ko  Ê -Go  í -Ðn  Ê -On   -Åm  ¿ -½m  ¿ -µm  ¿ -­m  ¿ -¡m  ¿ -”m  é -…m  ¿ -ym  ¿ -qm  ¿ -Jm  í -ál  Ê -ºl  í -[l  Ê -4l  í -¾k  Ê -šk  í -k  Ê -¡j  } “j   -†j  ö  -<j   -2j  X -ài  E -ai  Ì -1i  ý -%i    7h  Ê -·g  Ì -„f  ý -Cf  ý -�e  ý -�e    Oe  Ê -½c   -[c   -ãb  é -×b  æ -Àb    ¹b    Yb  ê -b  Ì -÷a  ø -Na  ñ -Fa  Ì -.a  ø -…`  ñ -B`  ¿ -:`  ¿ -2`  Á -*`  í -Å_  Ê -›_  ¿ -‘_  é -‚_  ¿ -z_  ¿ -p_  í -_  Ê -Þ^  ¿ -Ñ^  í -b^  Ê -!^   -ú]   -ï]  ¿ -Ô]   -É]  ¿ -¼]  í -M]  Ê -&]  ¿ -]  ¿ -ø\  ¿ -à\   -Õ\  ¿ -È\  í -Y\  Ê -2\  ¿ -*\  ¿ -\  ¿ -ü[  ¿ -ä[   -Ù[  ¿ -Ñ[  ¿ -º[  ¿ -£[  ¿ -›[  ¿ -„[  ¿ -m[  ¿ -V[  ¿ -?[  ¿ -2[  í -ÃZ  Ê -œZ  ¿ -…Z  ¿ -mZ   -bZ  ¿ -ZZ  ¿ -CZ  ¿ -,Z  ¿ -Z  í -°Y  Ê -‰Y  ¿ -|Y  ¿ -oY  é -`Y  ¿ -IY  ¿ -1Y   -&Y  ¿ -Y  ¿ -Y  ¿ -ÿX  ¿ -÷X  ¿ -ÚX  í -xX  Ê -BX  é -2X  æ -X    X    X  ë -ùW    ÆW   ¸W   -®W   -‚W   -dW  í -õV  Ê -§V  ƒ ™V   -�V   -cV   -YV  : -öU  u èU   -ÞU  ·  -µU   -eU  � WU   -MU   -!U   -ÑT  y ÃT   -µT  Ç  -�T   -nT  í -ÿS  Ê -±S  … £S   -™S  * -mS   -cS  I - S  w òR   -äR  ¿  -¿R   -oR  ‡ aR   -WR  2 -+R   -ÛQ  { ÍQ   -¿Q  Ù  -šQ   -JQ  ‚ <Q   -.Q   -Q   -¶P  x ¨P   -šP  Ã  -uP   -%P  † P   -	P  . -áO   -‘O  | ƒO   -uO  â  -PO   - O  € òN   -äN   -¼N   -mN  „ _N   -UN  & -)N   -N  í -�M  Ê -?M  ~ 1M   -'M  
 -ûL   -ñL  G -¨L  í -9L  Ê -ëK  ‹ ÝK   -ÓK  O -§K   -�K  Y -:K  v ,K   -K  »  -ùJ   -ØJ  í -\J  Ê -J  Œ  J   -öI  S -ÊI   -ÀI  Z -UI  z GI   -9I  Õ  -I   -ÅH  t ·H   -©H  ®  -„H   -HH  í -ÏG  Ê -�G  Š sG   -iG  K -=G   -3G  G -ÍF  é -ÁF  æ -ªF    £F    œF  ' -�F    ˆF  ê -2F  Ì -F  ø -qE  ñ -2E  ¿ -*E  ¿ -"E  Á -E  í -µD  Ê -‹D  ¿ -�D  é -rD  ¿ -jD  ¿ -`D  í -ûC  Ê -ÔC  ¿ -ÇC  í -^C  Ê - C   -C  ¿ -ýB   -òB  ¿ -åB  í -|B  Ê -UB  ¿ -3B   -#B  ¿ -B   - B  ¿ -øA  ¿ -äA  ¿ -ÜA  ¿ -ÈA  ¿ -´A  ¿ -§A  í -IA  Ê -"A  ¿ -A  ¿ -A  í -¨@  Ê -o@   -d@  ¿ -\@  ¿ -T@  ¿ -G@  í -â?  Ê -¬?  ¿ -Ÿ?  í -A?  Ê -?  ¿ -?  ¿ -ÿ>   -ô>  ¿ -Ý>  ¿ -Á>  ¿ -´>  é -¥>  ¿ -�>  ¿ -•>  ¿ -h>  é -\>  æ -E>    >>    7>  ë -#>    >  í -¹=  Ê -j=  œ \=   -R=  1 -6=   -=  Ç -=  Ç -Ô<  Ì -Ý;  š Ï;   -Å;  ) -©;   -X;  › J;   -@;  - -$;   -ú:  í -�:  Ê -i:  í -:  Ê -À9  ¡ ²9   -¨9  Q -Œ9   -x9  Ç ->9  Ì -v8  Ê -s7    e7   -[7  M -?7   -%7  Ê -"6  ¢ 6   -
6  V -î5   -¥5  £ —5   -�5  Z -q5   -(5  � 5   -5  ; -ô4   -¬4  ž ž4   -”4  ? -x4   -X4  í -æ3  Ê -—3  Ÿ ‰3   -3  C -c3   -R3  ü  -(3  í -½2  Ê -g2  ˆ Y2   -O2  < -02   -&2  H -ø1  í -‹1  Ê -51  ‰ '1   -1  @ -þ0   -ô0  W -­0  é -¡0  æ -Š0    ƒ0    |0  ' -o0    h0  ê -0  Ì -ú/  ø -N/  ñ -/  ¿ -
/  ¿ -/  Á -ú.  í -“.  Ê -l.  í -.  Ê -ó-  ¿ -ë-  ¿ -Ë-  ¿ -¾-  é -²-  ¿ -š-  í -4-  Ê --  í -°,  Ê -ƒ,    {,    k,    _,    Ø+    †+  ý -y+    Ð*  é -Ç*  æ -³*    ¬*    |*  ê -X*  Ì -0*  ø -w)  ñ -Q)  ¿ -I)  Á -A)  ç --)  ¿ -#)  é -)  ¿ -)  ¿ -ø(  ç -ª(  é -¡(  æ -�(    †(    ,(  ê -ü'  è -ó'    Æ'  ¿ -¾'  Á -¶'  é -ª'  ¿ -¢'  ¿ -˜'  é -Œ'  ¿ -„'  ¿ -z'  é -n'  ¿ -f'  ¿ -\'  é -P'  ¿ -4'  é -+'  æ -'    '    é&  ê -Ò%  é -Ê%  æ -Å%    ¾%    Ž%  ê -a%  Æ -N!  ' -0  ' -Á  é -¸  æ -¥    ž    n  ê -T  é -K  æ -8    1    Û  ê -ÿ  ¿ -÷  Á -ï  é -ã  ¿ -Û  ¿ -Ñ  é -Å  ¿ -½  ¿ -³  é -§  ¿ -
  ' -Ö  ' -R  é -I  æ -6    /      ê -Ü  Æ -=  Æ -î  Æ -È  Æ -ý    õ    í    ¬  Æ -{  p -®  p -K  é -B  æ -/    (       ê -Ò  p -m  n -^  é -U  æ -B    ;    4  ' -'       ê -¨   -š  ú  -†  ú  -m  ¿ -e  ¿ -]  ¿ -N   -6   -$   -   -ô
   -Ü
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  ö  -î	  ¿ -æ	  Á -Þ	  é -Ò	  ¿ -Ê	  ¿ -À	  é -´	  ¿ -¬	  ¿ -¤	  ¿ -œ	  ¿ -”	  ¿ -Š	  é -~	  ¿ -v	  ¿ -l	  é -`	  ¿ -A	  Å -ü  p -’  q -I  é -@  æ --    &      ' -      ê -½  é -´  æ -¡    š    f  ê -  é -
  æ -÷    ð    È  ê -–  é -�  æ -z    s    5  ê -ä  ¿ -Ü  ¿ -Ô  ¿ -º   -¢   -Š   -r   -f  Á -]   -H   -^  ï  -(   -x  ` ;   -·  ` ›   -  ` ·   P W   b    a L  à MÐ    È    À    ¸    °    ˜    �    ˆ  §  €  ñ x   p  á h   `  ó X   P  ò H   8    0    (  ¦            ¥  ø     ð     è   ¤  Ø     Ð     È   £  À   ð  ¸   ó  °   ñ  ¨   ò      ø  ˜   ù  �   ‚ €   ¨  x    p   ª  h   «  `   r P    H    @    8    0   „         þ     ÿ     ƒ `  Æ X   P   H  ¯ @  ° 8  ± 0  ¯    r   6       ¨  ø  ÷ ð  õ è  ö à  Ç Ð  Æ È   À   ¸  ² °  ³ ¨  ´    ° �  r ˆ  7 €   p  ¨  h  û `  ù X  ú P  È @  Æ 8  % 0   (  Ä    Å   Æ   ¶    r ø  = ð   à  ¨  Ø   Ð   È   À  Î °  Æ ¨  &     ˜  Ç �  È ˆ  É €  · p  r h  > `   P  ¨  H   @   8   0  Ï    Æ   '      Ê    Ë ø  Ì ð  ¸ à  r Ø  ? Ð   À  ¨  ¸   °   ¨      Ð �  Æ ˆ  ( €   x  Í p  Î h  Ï `  ¹ P  r H  @ @   0  ¨  (            Ñ    Æ ø  ) ð   è  Ð à  Ñ Ø  Ò Ð  º À  r ¸  A °      ¨  ˜  # �  ! ˆ  " €  Ò p  Æ h  * `   X  Ó P  Ô H  Õ @  » 0  r (  B       ¨    '    % ø  & ð  Ó à  Æ Ø    Ð   È  µ À  ¶ ¸  · °  ±    r ˜  8 �   €  ¨  x  ÿ p  ý h  þ `  É P  Æ H  ! @   8  ¸ 0  ¹ (  º    ²   r   9     ð  ¨  è   à   Ø   Ð  Ê À  Æ ¸  # °   ¨  ¾    ¿ ˜  À �  ´ €  r x  ; p   `  ¨  X   P  	 H  
 @  Ì 0  Æ (  $       Á   Â   Ã    µ ð  r è  < à   Ð  ¨  È   À   ¸   °  Í    Æ ˜  " �   ˆ  » €  ¼ x  ½ p  ³ `  r X  : P   @  ¨  8   0   (      Ë   Æ        ø   ð  € è  � à  Ÿ Ð  Æ È   À   ¸  … °  † ¨  ‡    ¡ �  u ˆ  õ €   p   h   `   X   P  † @  Æ 8   0   (  ‘    ’   “   ¥     ø  Ï  ð  Ì  è  Í  à  z Ð  z È  ù À   °  „ ¨  é     �   ˆ  ! €   x    p  Š `  Æ X   P   H  ‹ @  Œ 8  � 0  £    w   ÷        ø   ð   è   à  ˆ Ð  Æ È   À   ¸  — °  ˜ ¨  ™    § �   ˆ  á  €  Þ  x  ß  p  ~ `  ~ X  ü P   @  „ 8  í 0         -   +   ,    � ð  Æ è   à   Ø  � Ð  ž È  Ÿ À  © °   ¨  é     ç  ˜  è  �  € €  € x  þ p   `  „ X  ï P   @   8  5 0  3 (  4    �   Æ        ø  Ž ð  � è  � à  ¤ Ð  x È  ø À   °   ¨       ˜   �  ‰ €  Æ x   p   h  š `  › X  œ P  ¨ @   8  ý 0         1   /   0    Ž ð  Æ è   à   Ø  ˆ Ð  ‰ È  Š À  ¢ °  v ¨  ö     �   ˆ   €   x   p  ‡ `  Æ X   P   H  ” @  • 8  – 0  ¦    |   û        ø  ) ð  ' è  ( à  Œ Ð  Æ È   À   ¸  ‚ °  ƒ ¨  „      �  Æ ˆ   €   x  © p  ª h  « `  ­ P   H  Ô  @  Ñ  8  Ò  0  {       %   #   $    ‹ ð  ‹ è   à   Ð  { È  ú À   °  „ ¨  ê     �   ˆ  R €  P x  Q p  ” `  Æ X   P   H  ¬ @  ­ 8  ® 0  ®       î    ë    ì     � ð   è  9 à  7 Ø  8 Ð  � À  � ¸   °      � ˜  ÿ �   €  „ x  ð p   `   X  V P  T H  U @  • 0  Æ (         ¦   §   ¨    ¬ ð   è  ¶  à  ³  Ø  ´  Ð  t À   ¸   °   ¨      … �  … ˆ   €   p  t h  ô `   P  „ H  ã @   0   (  N    L   M   “    Æ ø   ð   è  g à  h Ø  i Ð  — À  „ ¸  ä °       ˜  º  �  ¸  ˆ  ¹  €  u p  Æ h  
 `   X  s P  t H  u @  › 0  „ (  è          Ê     È  ø
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  æ   ç   Á    ƒ ø  I ð   è  G à  D Ø  E Ð  Ú À  Æ ¸   °        ˜  ¡ �  ¢ ˆ  ª x  : p  7 h  8 `  × P  × H    @   0  ƒ (  F       ?   =   >    ‘ ð   Æ è    à    Ð   5 È    À   £ ¸   ¤ °   ¥ ¨   « ˜   L �   I ˆ   J €   Û p   Û h    `    P   ƒ H   J @    0   C (   A     B    ’    O      @9     9     9    à8    À8     8    ˜8    �8   €8    `8    @8     8     8    à7    À7    ¸7    °7    7    €7    `7    @7     7     7    à6    Ø6    Ð6   À6     6    €6    `6    @6     6     6    ø5    ð5   à5    À5     5    €5    `5    @5     5    5    5    5    à4    À4     4    €4    `4    @4    84    04    4     4    à3    À3     3    €3    `3    X3    P3   @3     3     3    à2    À2     2    €2    x2    p2   `2    @2     2     2    à1    À1     1    ˜1    �1   €1    `1    @1     1     1    à0    À0    ¸0    °0    0    €0    `0    @0     0     0    à/    À/    ¸/    °/    /    €/    `/    @/     /     /    à.    Ø.    Ð.   À.     .    €.    `.    @.     .     .    à-    Ø-    Ð-   À-    ¸-    °-    -    €-    `-    @-     -     -    à,    À,    ¸,    °,    ,    ˜,    �,   €,    x,    p,   `,    @,     ,     ,    à+    À+     +    €+    `+    @+     +     +    ø*    ð*   à*    Ø*    Ð*   À*    ¸*    °*    *    €*    `*    @*     *    *    *    *    ø)    ð)   à)    Ø)    Ð)   À)     )    €)    `)    @)     )     )    à(    À(     (    €(    `(    X(    P(   @(    8(    0(    (    (    (    (    à'    À'     '    €'    x'    p'   `'    X'    P'   @'     '    '    '    '    ø&    ð&   à&    Ø&    Ð&   À&    ¸&    °&    &    €&    `&    @&     &    &    &    &    ø%    ð%   à%    Ø%    Ð%   À%     %    €%    `%    @%    8%    0%    %    %    %    %    ø$    ð$   à$    À$     $    €$    `$    X$    P$   @$    8$    0$    $    $    $    $    à#    À#     #    €#    x#    p#   `#    X#    P#   @#    8#    0#    #     #    à"    À"     "    €"    `"    @"     "     "    à!    À!     !    €!    x!    p!   `!    X!    P!   @!     !     !    à     Ø     Ð    À     ¸     °          €     `     @                 à    À         €    `    X    P   @    8    0             à    À    ¸    °        ˜    �   €    `    @              à    À         €    `    @    8    0                    à    À         ˜    �   €    x    p   `    @              à    Ø    Ð   À    ¸    °        ˜    �   €    `    @              ø    ð   à    Ø    Ð   À    ¸    °        €    `    @                     ø    ð   à    Ø    Ð   À         €    `    @    8    0                    ø    ð   à    À         €    `    X    P   @    8    0                    à    À         €    x    p   `    X    P   @    8    0             à    À         ˜    �   €    x    p   `    X    P   @              à    À    ¸    °        ˜    �   €    x    p   `    @              à    Ø    Ð   À    ¸    °        ˜    �   €    `    @              ø    ð   à    Ø    Ð   À    ¸    °        €    `    @                     ø    ð   à    Ø    Ð   À         €    `    X    P   @    8    0             à    À    ¸    °        €    `    @                     ø    ð   à    Ø    Ð   À         €    `    X    P   @              à    Ø    Ð   À         €    `    @    8    0                    ø    ð   à    À         €    `    X    P   @    8    0                    à    À         €    x    p   `    X    P   @    8    0             à    À         ˜    �   €    x    p   `    X    P   @              à    Ø    Ð   À         €    `    X    P   @              à
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    ø	    ð	   à	    Ø	    Ð	   À	    ¸	    °	    	    €	    `	    @	     	     	    à    À         €    `    X    P   @    8    0                    ø    ð   à    À    ¸    °        ˜    �   €    x    p   `    @                     ø    ð   à    Ø    Ð   À         ˜    �   €    x    p   `    X    P   @    8    0                    ø    ð   à    Ø    Ð   À    ¸    °        ˜    �   €    x    p   `    X    P   @    8    0                    ø    ð   à    Ø    Ð   À         €    x    p   `    X    P   @    8    0                    ø    ð   à    Ø    Ð   À    ¸    °        ˜    �   €    x    p   `    X    P   @              à    Ø    Ð   À         €    x    p   `    @    8    0                    à    À         €    `    @              à     À           €     `     @                 «   Mr   È©     ¯   $ª     šý    D«     í	   x«     _   <¬     þ   Hù     ˆ   (­     ^þ    ¨­     Óü    D®     Å   d²     L   |¸     Æ	   ,º     Wa    0ú     ˆ   ˆº     r   ¿     ]   Ã     ›   hù     æ   ú     �|  	   /     ©
 	  @/     û 	  `/     Kþ    ôÃ     ¬ü    Ç     «ÿ    ˆù     ²   È     qþ    ¨ù     9   8Ë     ‹	   Í     K   ÜÍ     6   Î     è   DÎ     9   xÎ     8þ    àÎ     ™ü    HÏ     ‹   °Ï     þ
   $Ð     d	   ŒÐ     9   ôÐ     #   \Ñ     Á   ¨Ñ        ôÑ     d   (Ò     ë
   ¨Ò     =	   ÔÒ     8    Ó     ü   ,Ó     †   ”Ó     Ã    0Ô     éý    XÔ     ^ü    ÀÔ     =   \Õ     n
   „Õ     Á    Ö     7ü    HÖ        ÈÖ     ë   àÖ     ­   øÖ     Ö   x×     —ÿ    �×     —   ¨×     ­   (Ø     Ô   @Ø     Ø   XØ     ›   ØØ     (
   ðØ     ›   Ù     _   ¤Ù     „   ÌÙ     K   LÚ     t   dÚ     ²	   |Ú     #   4Û     L   \Û     %   ìÛ     w	   lÜ     `   „Ü     $þ    œÜ     …ü    Ý     w   4Ý        LÝ     ­   ÌÝ     þ    äÝ     ç   üÝ        |Þ     $   ”Þ     qü    ¬Þ     P   ,ß     •
   Dß     Ò   \ß     ¯    Üß     Õý    ôß     é   à     ü   Œà     Ô   ¤à         ¼à     ×   <á     P
   Tá     Â   lá     ƒÿ    ìá     ­ý    â     ™   â     À   œâ     ™   ´â     ‡   Ìâ     
   Lã     o   dã     [ÿ    |ã     †ý    Øã     G   4ä     …   Ää     I   ìä        Hå     ž   ¤å        4æ     P	   \æ     %   ¸æ     d
   dø     ê    ç     üý    ¤ç     Ó   Ìç     ý   4è        Lè     Jü    dè     )   Ìè     �
   äè     ê   üè     ›    dé     Áý    |é     «   ”é     Õ   üé     è   ê     ì   ,ê     Ã   ”ê     <
   ë     ƒ   ,ë     ¬   Dë     …   \ë     s   të      
   Ðë     [   `ì     p   ˆì     7   ðì     `   í     ž	    í     t   |í     ^   (î     Ô   Pî     %   ¸î     þ    Ðî     ™   èî     Ö    ï     è   ˆï     ¿   äï        Xð     ‡    ´ð     Á   ñ     ¯   lñ     oÿ    Èñ     ˜   $ò     Ù	   €ò     ¿ü    Üò     û   8ó     L   ¬ó     e   x×     î   €×         ˆ×     ãþ    �×     3   ˜×     n           ¨    °       �?    ð       =    à       ö    Ð       Év    Ð÷      0†  À `8     ÖJ  À �<     ã(  À à;     �m  À @=     à‚  À À¿     @  À pÓ       À `Ó     (  À ðÅ     [g  À �Ó     v‡  À Š     ‚L  À @Ž     �*  À ��     qo  À ðŽ     Ø†  À L     ÐK  À @P     Ý)  À �O     §n  À ðP     á…  À €s     œJ  À °w     ©(  À  w     Km  À `x     ô„  À `_     rI  À �c     '  À àb     ùk  À @d     '‡  À à}     
L  À ‚     *  À `�     én  À À‚     öƒ  À ò     D  À à     "  À Ð     ·  À €÷     ïi  À       K„  À  I     üD  À à^     	#  À Ð^     *  À °O     ˆj  À  _     ‰†  À €B     XK  À °F     e)  À  F     n  À `G     ’…  À  i     $J  À Pm     1(  À  l     Ãl  À  n     žƒ  À ðÂ     MB  À PÕ     Z   À @Õ     ¼  À °Ç     Xi  À pÕ     ¥„  À �U     úH  À ÀY     '  À Y     qk  À pZ     C…  À  ¤     êI  À €¸     ÷'  À Ð·     �l  À 0¹     Aƒ  À À     mA  À       z  À      t  À Ð	     `h  À @     ¹–    ð      ð•    Ð'      :–          ±•    °      t    �      È—     
      :?    °      B—    P      À          ¥?    �      œ    €          
      `{  À �*     –‘  À °     o            T?    @           0       ½            €–    `)      …{  À p-     w    0˜      qv    pt      L            Š    P       o?    �           €       Ø    p       €}  À —     ¿?  À `Ç     Ì  À PÇ     g  À €Ç     Œ‚  À À     DL  À       Q*  À p     +o  À Ð     8‚  À Ày     ’K  À  |     Ÿ)  À p{     an  À Ð|     ��  À Ðâ     ^J  À 0å     k(  À €ä     m  À àå     è€  À `•     4I  À À—     A'  À —     ³k  À p˜     w  À àð     ¿C  À ðø     Ì!  À àø     £i  À ù     Ñ  À  (     ³D  À  Q     À"  À Q     7j  À @Q     ä�  À °k     K  À n     ')  À `m     Ùm  À Àn       À ÀÁ     B  À  É        À É     	i  À @É     ”€  À ð‡     ¼H  À PŠ     É&  À  ‰     +k  À  ‹     <�  À ð¢     ¬I  À Ð¨     ¹'  À  ¨     ;l  À €©     Q~  À `à     !A  À @     .  À 0     h  À `     {  À $     O�  À       “Œ  À À     vD  À °‡     ƒ"  À  ‡     Áq  À Ð‡     DŒ  À ð>     ñB  À ðF     þ   À àF     àp  À G     ®˜    °ª      ¼s     /      N¿    0q      wz  À p     šx  À p     ×z  À �      )�  À Ô     æ}  À P–     [@  À P˜     h  À @˜     ¯g  À p˜     0€  À `'     AE  À `)     N#  À P)     Õj  À €)     ³~  À  ß     µA  À  á     Â  À �á     °h  À Àá     mx  À à     ©u    @E      0{  À      ¤z  À À     N˜    P`      þa  À @2     Du     ±      su    ðÍ      Î|     ±      ^|    @±      ��  À p)     /|  À €(     r�  À  '     I  À PB     ¬X  À @B     ¹6  À 0B     §  À  –     Ä[  À –     Ñ9  À  –     ;  À `U     vZ  À PU     ƒ8  À @U     Ñ  À °}     >X  À  }     K6  À �}     é  À ðh     ~V  À àh     ‹4  À Ðh     ³  À à‰     äZ  À Ð‰     ñ8  À À‰     G  À àK     –Y  À ÐK     £7  À ÀK     Ý  À Ps     ^W  À @s     k5  À 0s     õ  À 0_     žU  À  _     «3  À _       À `'     ²`  À P'     ¿>  À @'     K  À €k     ¼L  À pk     É*  À `k     +  À '     R[  À  '     _9  À ð&     ¿  À À‡     Z  À °‡     8  À  ‡     U  À °ð     ÌW  À  ð     Ù5  À �ð     m  À À¢     V  À °¢     4  À  ¢     ã  À �     P  À €     .  À p     Ë  À �y     $Y  À €y     17  À py     è  À  â     'O  À �â     4-  À €â     y  À 0•     ,U  À  •     93  À •     a  À �Á     ìV  À €Á     ù4  À pÁ     Ù  À P¾     Ä]  À @¾     Ñ;  À 0¾     ‰  À �     ’\  À €     Ÿ:  À p     Ù  À pß     @M  À `ß     M+  À Pß     e  À 0k     †P  À  k     “.  À k     Y  À 0'     ¢N  À  '     ¯,  À '       À  ©     ÂT  À �©     Ï2  À €©     m  À @      ¢O  À 0      ¯-  À        ‘
  À °]     XT  À  ]     e2  À �]     5	  À ÀT     S  À °T     '1  À  T     l  À Ð6     ÉM  À À6     Ö+  À °6     á  À PL     4N  À @L     A,  À 0L     e  À p?     rQ  À `?     /  À P?     
  À P’     îS  À @’     û1  À 0’     Á  À @‰     °R  À 0‰     ½0  À  ‰     Ù  À À€     ÜQ  À °€     é/  À  €     ©	  À ðw     „S  À àw     ‘1  À Ðw     M  À àn     FR  À Ðn     S0  À Àn     ñ  À `f     Q  À Pf     /  À @f     ²  À 08     W`  À  8     d>  À 8     M  À °,     ü_  À  ,     	>  À �,     q  À à!     f]  À Ð!     s;  À À!     è  À °á     ¡_  À  á     ®=  À �á     ¹  À  Ø     �^  À �Ø     �<  À €Ø       À 0Ï     2\  À  Ï     ?:  À Ï     ƒ  À P     F_  À @     S=  À 0       À       ]  À      ;  À         À  ô     ë^  À �ô     ø<  À €ô     T  À pë     5^  À `ë     B<  À Pë     ì‹  À p      †H  À Ð¢     “&  À p¢     Äf  À 0£     zˆ  À €’     ‡C  À Ð•     ”!  À `•     Ld  À @–     ”‹  À ðT     PH  À PW     ]&  À ðV     …f  À °W     ŒŠ  À €L     ®G  À àN     »%  À €N     Èe  À @O     Å‡  À À)     °@  À -     ½  À  ,     Éc  À €-     ˆ  À  ?     ç@  À ðB     ô  À €B     	d  À `C     ,‰  À  7     ÖF  À `9     ã$  À  9     Ìd  À À9     <‹  À p‰     H  À Ð‹     '&  À p‹     Ff  À 0Œ     4Š  À ð€     xG  À Pƒ     …%  À ð‚     ‰e  À °ƒ     „‰  À  x     G  À €z     %  À  z     e  À àz     äŠ  À o     äG  À pq     ñ%  À q     f  À Ðq     Ü‰  À �f     BG  À ðh     O%  À �h     Je  À Pi     Ôˆ  À à]      F  À @`     ­$  À à_     �d  À  `     $v    €Õ      Z�  À à,     yF  À ð0     †$  À @0     s  À  1     $�  À "     RF  À  &     _$  À p%     år  À Ð&     ›�  À €     ]C  À à     j!  À Ð     �  À `     Xq  À       Ô�  À �€     CD  À €¯     P"  À p¯     ÷  À `†     ˆq  À  ¯     îŽ  À ÐØ     +F  À àÜ     8$  À 0Ü     ¸r  À �Ý     LŽ  À `Ï     ¶E  À pÓ     Ã#  À ÀÒ     1r  À  Ô     àŒ  À €¾     �B  À `Ä     �   À PÄ     ÿ  À ÐÍ     sp  À €Ä     �  À À?     ¼B  À àn     É   À Ðn     +  À  E     ¥p  À  o     ¸Ž  À P     F  À `     $  À °     ‹r  À 	     _�  À Ðô     0C  À °ú     =!  À  ú     `  À À     %q  À Ðú     ‚Ž  À  ë     ÝE  À °ï     ê#  À  ï     ^r  À `ð     Ž  À àá     �E  À ðå     œ#  À @å     r  À  æ     U  À  1        À 01     ¶  À P0     öo  À       ¸    `      Š    €      Wt  À Ð3     xt  À  I     ót  À      /t  À `Ø     Kp  À  ¶     Êt  À °Ú     !p  À ðu     u  À g     œt  À P#     èb  À �'     )c  À P<     öy  À Ð4     ·b  À `:     †b  À À8     º’    èù     :º  
€ °6     …š  
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€ ð8     ³½  
€  :     ¦  
€  D     ©  
€  >     ¦»  
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€ `8     n·  
€ ÐA     ˆž  
€ ð<     ”    øù     ’    Èù     o’    Øù      ™  
€ à;     f¾  
€  E     Y¼  
€  @     Ì¸  
€ �C     ]µ  
€ @A     X¥  
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€ @>     ÷º  
€ �?     K   
€ ÐB     û³  
€ °@     ¿¶  
€ ðA     ¯�  
€ =     f§  
€ À0     ð¢  
€ à/     x›  
€  <     à©  
€ `>     oŸ  
€ 0=     'ä  
€ ð6     Fí  
€ p;     eé  
€ 8     Ìâ  
€ P:     ˜Ý  
€ 09     ¬ê  
€ à:     Ëæ  
€ €7     2à  
€ À9     þÚ  
€  8     ©û  
€ €E     ÀÀ  
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€ @E     è  
€ `@     �á  
€ ÐC     MÜ  
€ €A     ‰Ê  
€ °D     €å  
€ Ð?     àÇ  
€ @C     ³Ù  
€ ð@     çÞ  
€ `B     =ó  
€ 01     ´ï  
€ `0     SÂ  
€  <     Ì  
€  ?     hÆ  
€ Ð=     hØ  
€ ÐL     0É  
€ @L     -×  
€ PH     |Ó  
€ ÀG     ¯Ã  
€ F     óÄ  
€ 0G     �Î  
€  F     òÕ  
€ °K     AÒ  
€  K     ËÏ  
€ �J     ·Ô  
€  J     Ñ  
€ pI     UÍ  
€ àH     µú  
€ `6     §ù  
€ à5      ò  
€ `5     ™ø  
€ °2     oõ  
€ 02     qî  
€ °1     ‹÷  
€ °4     æð  
€ 04     }ö  
€ °3     aô  
€ 03     ì’  
€ H0     L³  
€ �L     ›¤  
€  L     ­²  
€ H     Ð°  
€ €G     8œ  
€ ÐE     àœ  
€ ðF     T®  
€ `F     ²  
€ pK     1°  
€ àJ     ó®  
€ PJ     o±  
€ ÀI     ’¯  
€ 0I     µ­  
€  H     %­  
€  6     ³¬  
€  5     ¤  
€ ð4     ¼¦  
€  0     A¬  
€ p2     ëª  
€ ð1     ­¡  
€ p1     @¢  
€ À/     Ï«  
€ p4     †£  
€ ð3     ]«  
€ p3     yª  
€ ð2     q“  
€ €/     £’  	  p     ÷¹  	€ P     :š  	€ 0     Ü¾  	€ à     Ï¼  	€ À     B¹  	€ €     Óµ  	€       z½  	€ 0     Ú¥  	€ %     ¾¨  	€       m»  	€      à·  	€ Ð     Ó   	€ `#     q´  	€ p     5·  	€ `"     Až  	€ °     ù“  	  �     ’  	  0     R’  	  P     Q™  	€ à     )¾  	€ Ð%     ¼  	€       �¸  	€  $      µ  	€ p!     ¥  	€ Ð$     ê§  	€ Ð     ºº  	€ `        	€ #     ¾³  	€ À      ‚¶  	€  "     d�  	€ `     *§  	€ Ð     ²¢  	€ Ð     $›  	€ �     “©  	€ €     Ÿ  	€      °ã  	€ �     Ùì  	€       øè  	€       _â  	€ À     +Ý  	€ `     ?ê  	€ p     ^æ  	€ P     Åß  	€      ‘Ú  	€ °     \û  	€ €&     =À  	€ à     Šë  	€ &     ©ç  	€ P      á  	€ `$     ÜÛ  	€ °!     Ê  	€ P%     å  	€       fÇ  	€  #     BÙ  	€  !     vÞ  	€  "     Íò  	€ @     Bï  	€ @     ËÁ  	€ €     �Ë  	€ `     äÅ  	€       ÿ×  	€ °.     ÅÈ  	€ .     ÄÖ  	€  )     Ó  	€  )     EÃ  	€ '     †Ä  	€ `(     'Î  	€ °'     ‰Õ  	€ `-     ØÑ  	€ À,     bÏ  	€  ,     NÔ  	€ €+     �Ð  	€ à*     ìÌ  	€ @*     [ú  	€ ð     Mù  	€ `     £ñ  	€ Ð     ?ø  	€       õ  	€ p     î  	€ à     1÷  	€ @     †ð  	€ °     #ö  	€       ô  	€ �     Ñ’  	€ °     ³  	€ €.     d¤  	€ Ð-     x²  	€ p)     ›°  	€ Ð(     œ  	€ Ð&     §œ  	€  (     ®  	€ €'     Ù±  	€ 0-     ü¯  	€ �,     ¾®  	€ ð+     :±  	€ P+     ]¯  	€ °*     €­  	€ *     ÿ¬  	€ À     �¬  	€ 0     Û£  	€       Š¦  	€      ¬  	€ Ð     Åª  	€ @     ‚¡  	€ °     ¢  	€      ©«  	€      Z£  	€ €     7«  	€ ð     Sª  	€ `     X“  	€ °     Œ’    Øø     ´¹  
À x6     ï™  
À H<     £¾  
À ø:     –¼  
À ˜7     	¹  
À Ø9     šµ  
À ¸8     A½  
À h:     ›¥  
À XD     z¨  
À ¨>     4»  
À 7     §·  
À H9     ‘   
À èB     8´  
À (8     ü¶  
À B     ú�  
À x=     à“    ù     ç‘    €ø     5’    ¨ø     ™  
À <     ì½  
À ÈD     ß»  
À è?     R¸  
À XC     ã´  
À A     Ò¤  
À èC     ¢§  
À x>     }º  
À X?     ¿Ÿ  
À xB     �³  
À x@     E¶  
À ˜A     �  
À H=     î¦  
À x0     t¢  
À �/     Ðš  
À ˆ;     F©  
À è=     Ïž  
À ¸<     9ã  
À È6     lì  
À H;     ‹è  
À è7     òá  
À (:     ¾Ü  
À 9     Òé  
À ¸:     ñå  
À X7     Xß  
À ˜9     $Ú  
À x8     û  
À XE     º¿  
À ?     ë  
À E     8ç  
À 8@     Ÿà  
À ¨C     kÛ  
À XA     ›É  
À ˆD     žä  
À ¨?     ìÆ  
À C     ÑØ  
À È@     Þ  
À 8B     ]ò  
À  1     Ðî  
À  0     CÁ  
À x<      Ë  
À Ø>     `Å  
À ¨=     –×  
À ¨L     ZÈ  
À L     [Ö  
À (H     ªÒ  
À ˜G     ÛÂ  
À èE     Ä  
À G     ¾Í  
À xF      Õ  
À ˆK     oÑ  
À øJ     ùÎ  
À hJ     åÓ  
À ØI     4Ð  
À HI     ƒÌ  
À ¸H     ú  
À 86     óø  
À ¸5     Fñ  
À 05     å÷  
À ˆ2     »ô  
À 2     ³í  
À ˆ1     ×ö  
À ˆ4     &ð  
À 4     Éõ  
À ˆ3     ­ó  
À 3     â²  
À XL     -¤  
À ÈK     C²  
À ØG     f°  
À HG     Ì›  
À ˜E     nœ  
À ¸F     ê­  
À (F     ¤±  
À 8K     Ç¯  
À ¨J     ‰®  
À J     ±  
À ˆI     (¯  
À øH     K­  
À hH     Ù¬  
À ø5     g¬  
À x5     ²£  
À È4     X¦  
À Ø0     õ«  
À H2     Ÿª  
À È1     W¡  
À H1     Ø¡  
À ø/     ƒ«  
À H4     .£  
À È3     «  
À H3     -ª  
À È2     æü  
€ 5     3ý  
€ 5     *z  À Ð     +ü    Ð
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NS_4CastIffEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DIsNS_4CastIffEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DIhNS_4CastIffEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DItNS_4CastIddEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DIsNS_4CastIddEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DIhNS_4CastIddEENS_11FilterNoVecEED1Ev __ZN2cv8Filter2DIdNS_4CastIddEENS_11FilterNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIftEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIftEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIdtEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIdtEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIisEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIisEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIfsEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIdsEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIdsEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_13FixedPtCastExIihEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIfhEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIfhEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIdhEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIdhEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIffEENS_11ColumnNoVecEED1Ev __ZN2cv16SymmColumnFilterINS_4CastIddEENS_11ColumnNoVecEED1Ev __ZN2cv12ColumnFilterINS_4CastIddEENS_11ColumnNoVecEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIftEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIffEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DItNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIsNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIhNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_8Filter2DIdNS_4CastIddEENS_11FilterNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIftEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIftEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdtEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIisEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIfsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdsEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_13FixedPtCastExIihEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIfhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIdhEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIffEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_16SymmColumnFilterINS_4CastIddEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12ColumnFilterINS_4CastIddEENS_11ColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIhiNS_12RowVec_8u32sEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_18SymmRowSmallFilterIhiNS_21SymmRowSmallVec_8u32sEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIsfNS_13RowVec_16s32fEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIffNS_10RowVec_32fEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_18SymmRowSmallFilterIffNS_19SymmRowSmallVec_32fEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterItfNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIhfNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterItdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIsdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIhdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIfdNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_9RowFilterIddNS_8RowNoVecEEENS_14DefaultDeleterIS4_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv3ocl6KernelC1Ev __ZN2cv3ocl5QueueC1Ev __ZN2cv12FilterEngineC1Ev __ZN2cv13BaseRowFilterD0Ev __ZN2cv16BaseColumnFilterD0Ev __ZN2cv10BaseFilterD0Ev __ZN2cv12FilterEngineD0Ev __ZN2cv16SymmColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEED0Ev __ZN2cv12ColumnFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEED0Ev __ZN2cv21SymmColumnSmallFilterINS_13FixedPtCastExIihEENS_19SymmColumnVec_32s8uEED0Ev __ZN2cv8Filter2DIhNS_4CastIfhEENS_12FilterVec_8uEED0Ev __ZN2cv8Filter2DIhNS_4CastIfsEENS_15FilterVec_8u16sEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEED0Ev __ZN2cv12ColumnFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEED0Ev __ZN2cv21SymmColumnSmallFilterINS_4CastIisEENS_25SymmColumnSmallVec_32s16sEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEED0Ev __ZN2cv12ColumnFilterINS_4CastIfsEENS_20SymmColumnVec_32f16sEED0Ev __ZN2cv9RowFilterIhiNS_12RowVec_8u32sEED0Ev __ZN2cv9RowFilterIhiNS_21SymmRowSmallVec_8u32sEED0Ev __ZN2cv18SymmRowSmallFilterIhiNS_21SymmRowSmallVec_8u32sEED0Ev __ZN2cv9RowFilterIsfNS_13RowVec_16s32fEED0Ev __ZN2cv9RowFilterIffNS_10RowVec_32fEED0Ev __ZN2cv8Filter2DIfNS_4CastIffEENS_13FilterVec_32fEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEED0Ev __ZN2cv12ColumnFilterINS_4CastIffEENS_17SymmColumnVec_32fEED0Ev __ZN2cv9RowFilterIffNS_19SymmRowSmallVec_32fEED0Ev __ZN2cv18SymmRowSmallFilterIffNS_19SymmRowSmallVec_32fEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEED0Ev __ZN2cv12ColumnFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEED0Ev __ZN2cv21SymmColumnSmallFilterINS_4CastIffEENS_22SymmColumnSmallVec_32fEED0Ev __ZN2cv9RowFilterItfNS_8RowNoVecEED0Ev __ZN2cv9RowFilterIhfNS_8RowNoVecEED0Ev __ZN2cv9RowFilterItdNS_8RowNoVecEED0Ev __ZN2cv9RowFilterIsdNS_8RowNoVecEED0Ev __ZN2cv9RowFilterIhdNS_8RowNoVecEED0Ev __ZN2cv9RowFilterIfdNS_8RowNoVecEED0Ev __ZN2cv9RowFilterIddNS_8RowNoVecEED0Ev __ZN2cv8Filter2DItNS_4CastIftEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIhNS_4CastIftEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIsNS_4CastIfsEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DItNS_4CastIffEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIsNS_4CastIffEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIhNS_4CastIffEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DItNS_4CastIddEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIsNS_4CastIddEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIhNS_4CastIddEENS_11FilterNoVecEED0Ev __ZN2cv8Filter2DIdNS_4CastIddEENS_11FilterNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIftEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIftEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIdtEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIdtEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIisEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIisEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIfsEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIdsEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIdsEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_13FixedPtCastExIihEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIfhEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIfhEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIdhEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIdhEENS_11ColumnNoVecEED0Ev __ZN2cv12ColumnFilterINS_4CastIffEENS_11ColumnNoVecEED0Ev __ZN2cv16SymmColumnFilterINS_4CastIddEENS_11C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C_except_table99 GCC_except_table289 GCC_except_table79 GCC_except_table179 GCC_except_table159 GCC_except_table49 GCC_except_table39 GCC_except_table439 GCC_except_table29 __ZZNK2cv10RowVec_32f12ippiOperatorEPKhPhiiE30__cv_trace_location_region1429 __ZZNK2cv10RowVec_32f12ippiOperatorEPKhPhiiE36__cv_trace_location_extra_region1429 GCC_except_table229 GCC_except_table19 GCC_except_table209 GCC_except_table298 GCC_except_table188 GCC_except_table78 GCC_except_table268 GCC_except_table358 GCC_except_table158 GCC_except_table48 GCC_except_table38 GCC_except_table28 __ZZN2cv11sepFilter2DERKNS_11_InputArrayERKNS_12_OutputArrayEiS2_S2_NS_6Point_IiEEdiE26__cv_trace_location_fn4928 __ZZN2cv11sepFilter2DERKNS_11_InputArrayERKNS_12_OutputArrayEiS2_S2_NS_6Point_IiEEdiE32__cv_trace_location_extra_fn4928 GCC_except_table228 GCC_except_table418 GCC_except_table208 GCC_except_table108 __ZZN2cv8filter2DERKNS_11_InputArrayERKNS_12_OutputArrayEiS2_NS_6Point_IiEEdiE26__cv_trace_location_fn4897 __ZZN2cv8filter2DERKNS_11_InputArrayERKNS_12_OutputArrayEiS2_NS_6Point_IiEEdiE32__cv_trace_location_extra_fn4897 GCC_except_table397 GCC_except_table297 GCC_except_table187 GCC_except_table67 GCC_except_table367 GCC_except_table267 GCC_except_table167 GCC_except_table57 GCC_except_table357 GCC_except_table47 GCC_except_table147 GCC_except_table337 GCC_except_table137 GCC_except_table27 GCC_except_table127 GCC_except_table17 GCC_except_table207 GCC_except_table107 GCC_except_table296 __ZZN2cv12FilterEngine5applyERKNS_3MatERS1_RKNS_5Size_IiEERKNS_6Point_IiEEE25__cv_trace_location_fn386 __ZZN2cv12FilterEngine5applyERKNS_3MatERS1_RKNS_5Size_IiEERKNS_6Point_IiEEE31__cv_trace_location_extra_fn386 GCC_except_table186 __ZZL11ippFilter2DiiiPhmS_miiiiiiS_miiiidibE30__cv_trace_location_region4576 __ZZL11ippFilter2DiiiPhmS_miiiiiiS_miiiidibE36__cv_trace_location_extra_region4576 GCC_except_table66 GCC_except_table366 GCC_except_table166 GCC_except_table56 GCC_except_table356 GCC_except_table46 GCC_except_table446 GCC_except_table246 GCC_except_table146 GCC_except_table336 GCC_except_table136 GCC_except_table26 GCC_except_table16 GCC_except_table316 GCC_except_table216 GCC_except_table106 GCC_except_table95 GCC_except_table195 GCC_except_table375 GCC_except_table65 GCC_except_table165 GCC_except_table55 GCC_except_table45 GCC_except_table245 GCC_except_table35 GCC_except_table335 GCC_except_table135 GCC_except_table425 GCC_except_table315 GCC_except_table215 GCC_except_table115 GCC_except_table305 GCC_except_table194 GCC_except_table284 GCC_except_table174 GCC_except_table64 GCC_except_table44 GCC_except_table344 GCC_except_table34 GCC_except_table234 GCC_except_table214 GCC_except_table114 GCC_except_table404 GCC_except_table304 GCC_except_table193 GCC_except_table283 GCC_except_table173 GCC_except_table263 GCC_except_table53 GCC_except_table453 GCC_except_table153 GCC_except_table343 GCC_except_table33 __ZZN2cv3hal8filter2DEiiiPhmS1_miiiiiiS1_miiiidibE30__cv_trace_location_region4833 __ZZN2cv3hal8filter2DEiiiPhmS1_miiiiiiS1_miiiidibE36__cv_trace_location_extra_region4833 GCC_except_table233 GCC_except_table323 GCC_except_table223 GCC_except_table313 GCC_except_table113 GCC_except_table303 GCC_except_table382 GCC_except_table282 GCC_except_table172 l_switch.table._ZN2cv3hal8filter2DEiiiPhmS1_miiiiiiS1_miiiidib.72 GCC_except_table62 GCC_except_table262 GCC_except_table52 GCC_except_table152 GCC_except_table42 GCC_except_table342 GCC_except_table142 GCC_except_table32 GCC_except_table432 GCC_except_table22 GCC_except_table322 GCC_except_table222 GCC_except_table122 GCC_except_table312 GCC_except_table202 LCPI266_1 GCC_except_table91 GCC_except_table291 GCC_except_table181 l_switch.table._ZN2cv3hal8filter2DEiiiPhmS1_miiiiiiS1_miiiidib.71 GCC_except_table61 GCC_except_table51 GCC_except_table251 GCC_except_table151 GCC_except_table41 GCC_except_table31 GCC_except_table131 GCC_except_table321 GCC_except_table221 GCC_except_table121 GCC_except_table411 GCC_except_table311 GCC_except_table201 GCC_except_table101 ___gxx_personality_v0 GCC_except_table390 GCC_except_table290 GCC_except_table80 GCC_except_table180 GCC_except_table60 GCC_except_table160 GCC_except_table50 GCC_except_table250 GCC_except_table40 GCC_except_table30 GCC_except_table120 GCC_except_table310 GCC_except_table200 GCC_except_table100 #1/20           1548786599  501   20    100644  56428     `
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     ¨®   -     m®   Ÿ  %   Q®   Ä     I®  í     D®     %   (®   >      ®  Æ     ò­        ­®   X     ¯   ¢  É   ¦®   ­  w   ž®  $  C       g  %   z®   Œ     r®  G  %   ®   l     ü­  	   u   º®  ™   u   ²®  /!     –®  h#  %   Ö­   �#     Î­  Ï$  �  ò­   1-  z  ÷­   Å7     Œ°   ,:     ‚°   Õ<     ˜°   úF     œ°   ÙJ     x°   ­N     „°   eV     Ž°   è[     z°   �_     �°   $d     ¤°   h     ¢°   ½k     ¦°   Vn      °   Ör     ž°   ¸{     ò­   ñ~     š°   �     ÷­   Á‰     Š°   GŽ     €°   ’     –°   N”     ÷­   ž™     ˆ°   Ý›     ~°   =ž     ”°   Ož  Ð       ¡     ÷­   t¦     †°   ä¨     |°   {«     ’°   ‡«  R       Ù­     ê­  ®     ®  +®     <®  T®     e®  }®     Ž®  Í®     Þ®  ö®     ¯  4¯  k   ¤¯  Ï¯  ]   1°  D°     R°  ³°     Í°  ó°  k   3²  y±  u   +²  ²     #²  ²                ÿ›ã€ [    %       %  ?   !   |  l     ñ       <  l   Í  ±     Å  ½               ÿ›ð h    †        †      “   E  7       Ç  q   ø  S  ‹   ð    n   ‹  ±  �   F  >                            Ä      žÄ      Î             Æ      žÄ      z     int cv::floodFill(cv::InputOutputArray, cv::InputOutputArray, cv::Point, cv::Scalar, cv::Rect *, cv::Scalar, cv::Scalar, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/floodfill.cpp Number of channels in input image must be 1 or 3 floodFill Connectivity must be 4, 0(=4) or 8 lo_diff and up_diff must be non-negative Seed point is outside of image mask.rows == size.height+2 && mask.cols == size.width+2 mask.type() == 0 int cv::floodFill(cv::InputOutputArray, cv::Point, cv::Scalar, cv::Rect *, cv::Scalar, cv::Scalar, int)              �                      �       �                             ;²  ÑXA        x¾      ´      Õ  ÑXA         Ã      ð¶      N  ÑXA        hÃ      P»      è  ÑX                       zR x�  $      °8ÿÿÿÿÿÿ�        A†C       $   D   9ÿÿÿÿÿÿ�        A†C              zPLR x›   �  4   $   `9ÿÿÿÿÿÿ;²      §öÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ìÿÿÿÿÿÿÕ      ÷úÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   ÀîÿÿÿÿÿÿN      'ûÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   4  èòÿÿÿÿÿÿè       A†CJƒŒ�Ž�    4¾    -A½  !  -½  '  -ï»  "  -G»     -B»  #  -:»    -2»    -*»    -©º    -º    -uº    -º    -ì¹    -ä¹    -Ê¹    -K¹    -$¹    -¿¸    -h¸  
  -‘·    -r·    -á¶    -Ù¶    -Ñ¶    -É¶    -´¶    -T¶    --¶    -%¶    -	¶    -ôµ    -”µ    -nµ  
  -I´    -=´    W³    -O³    -G³    -?³    -7³    -"³  !  -
³    -¡²    -z²    -²    -ñ±    -Û±    -Ì±    -v±    -l±    -]±    -U±    -H±    -÷°    -Ð°    -È°    -»°    -\°    -+°    -°    -°    -°    -õ¯    -æ¯    -Þ¯    -Ö¯    -Â¯    -º¯    -²¯    -¥¯    -–¯    -‰¯    -|¯    -m¯    -`¯    -S¯    -D¯    -<¯    -/¯    - ¯    -¯    -¯    -ò®    -ê®  %  -£¬    -ª    -œ§    -G¢    -c   (  -kŸ    -�    -Ìš    -v•    -A“    -o�    -éŠ    -E‚    -€    -é|    -þs    -~o    -ól    -Gi    -Ze    -·`    -]    -�W    -ØO    -L    -%H    -ý=    -T;    -í8    -Ç2    -|0    -Y.    -z+    -R)    -,'    -÷%    -µ$    -©$    -’$    ‹$    ^"  &  =W"    -B"  !  -*"    -Á!    -š!    -1!    -”    -ˆ    -q    j    ?    ?    ´    -¨    -‘    Š    Œ  (  -_  (  -@    -Õ    -‡    -Ê    -�    -y    ->    -ñ    -f    -Z    -C    <        -ì    -à    -É    Â    Z    -1    -ã
    -Ë
    -¿
    -¨
    ¡
    c
    -´	    ¬	    •	    -�	    -…	    +	    -î    ç    ß    n    -b    -K    D         -À    -´    -�    –    <    -Ð    -ñ    -O    -!    -	    -|    -e    -Ô    -¼    -    -g    -[     M  &  =0     (                                 ˜     �   $  €     x     p   $  `     X     P   $  @                 {   $  M\³  °  r    àÃ      `    x¾      R     Ä      N     Ã      @    hÃ      ð    �È      Í    ˜È      B    �       '            “    ´      2           †  À P»      H  À @»      Ë    ð¶      `                          ê             Ó              ƒ                          ¬             ñ             T              Ç             í              l             �              "              
             6                           “              	                            e             5             t             Ø             p                           ]              _memcpy __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv13ConnectedCompC2Ev __ZN2cv13ConnectedCompC1Ev _memset __Znwm __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv12FFillSegmentENS_9allocatorIS2_EEE8__appendEm _cvFloodFill ___stack_chk_fail __ZN2cv15scalarToRawDataERKNS_7Scalar_IdEEPvii __ZN2cv3Mat6createEiPKii __ZN2cv9floodFillERKNS_17_InputOutputArrayES2_NS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_i __ZN2cv9floodFillERKNS_17_InputOutputArrayENS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_i __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table4 __ZZN2cv9floodFillERKNS_17_InputOutputArrayENS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_iE25__cv_trace_location_fn634 __ZZN2cv9floodFillERKNS_17_InputOutputArrayENS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_iE31__cv_trace_location_extra_fn634 GCC_except_table3 GCC_except_table2 __ZZN2cv9floodFillERKNS_17_InputOutputArrayES2_NS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_iE25__cv_trace_location_fn462 __ZZN2cv9floodFillERKNS_17_InputOutputArrayES2_NS_6Point_IiEENS_7Scalar_IdEEPNS_5Rect_IiEES6_S6_iE31__cv_trace_location_extra_fn462 ___gxx_personality_v0   



#1/20           1548786597  501   20    100644  3468      `
gabor.cpp.o         Ïúíþ           ð             x                                                           __text          __TEXT                  {           0
       €            __literal16     __TEXT          €              �                            __literal8      __TEXT                        °                            __gcc_except_tab__TEXT          °      \       À                             __cstring       __TEXT                š       	                             __compact_unwind__LD            ¨              ¸	                          __eh_frame      __TEXT          È      X       Ø	            h            $       
                    T     P                                                                      UH‰åAWAVAUATSH�ìè   H‰U¨ò¥8ÿÿÿòU°I‰÷I‰ýH‹    H‹ H‰EÐf)…pÿÿÿò^Ãf)E€f(Áè    A‹…Û~Ñëf(¥pÿÿÿf(m€E‹gE…ä~LAÑìëyf(¥pÿÿÿf(Ôf(m€fÕfYì  f(ÙfØfYÚfTè  fpÓîò_Óò-ÚE‹gE…ä´f(ÔfÕfY²  f(ØfÙfYÚfT®  fpÓîò_ÓòD-âf)� ÿÿÿf)…ÿÿÿH‹E¨�@ûƒørmfWÀf)EÀL�}À¾   L‰ÿè    H¹ype == 6H‰HH¹ 5 || ktH‰HH¹ktype ==H‰H�Ï  H�×  ¿)ÿÿÿA¸I   L‰þè    H�}Àè    E‰æA÷ÞC�D$�TAÇE   ÿBI�MAÇE<    IÇE4    IÇE,    IÇE$    IÇE    IÇE    IÇE    IÇE    I‰M@I�MPI‰MHH‹M¨�áÿ  IÇEX    IÇEP    ‰EÀ‰UÄH�UÀ¾   L‰­hÿÿÿL‰ïè    E9ôf(•ÿÿÿf(� ÿÿÿŒâ  ‰Ø÷Ø‰E¼9ÃŒÓ  f(¥pÿÿÿòYäòL  f(Øò^Üf(e€òYäò^Äò…@ÿÿÿò/  ò^E°ò…HÿÿÿLcM¼LcûIcþIcôH‹•hÿÿÿL‹BH‹RHH‹H‰µ ÿÿÿH‰òH)úH¯ÐJ�úJ�4Í    H)ñLÁH÷ØH‰…ÿÿÿJ�ºI�QÿH‰•`ÿÿÿIÁáL)ÈLÀH‰…Xÿÿÿò]°H‰�Pÿÿÿf�ƒ}¨H‰½ðþÿÿWÀò*Çf(âòYàòYÁH‰�øþÿÿI‰ÌA‰ÝD‹u¼H‹�`ÿÿÿò…pÿÿÿf)e€…ç   D‹e¼H‹…Pÿÿÿ‰ÃL‹­XÿÿÿL‹µ`ÿÿÿfff.„     WíòA*ìòYéòXìòm˜WÉò*ËòYÊòXÈf(ÓòYÕòYÕò…@ÿÿÿòYÁòYÁòXÂè    òE òE˜òY…HÿÿÿòX…8ÿÿÿè    f(e€ò]°f(� ÿÿÿf(•ÿÿÿòYE òZÀóAE ò…pÿÿÿIÿÆIƒÅüÿËAÿÄM9þŒRÿÿÿé¹   ffff.„     WíòA*îòYéòXìòm˜WÉòA*ÍòYÊòXÈf(ÓòYÕòYÕò…@ÿÿÿòYÁòYÁòXÂè    òE òE˜òY…HÿÿÿòX…8ÿÿÿè    f(e€ò]°f(� ÿÿÿf(•ÿÿÿòYE òA$ò…pÿÿÿHÿÃAÿÆAÿÍIƒÄøL9ûŒTÿÿÿH‹…ÿÿÿH‹�øþÿÿHÁH…XÿÿÿH‹½ðþÿÿH;½ ÿÿÿH�H‹�PÿÿÿŒíýÿÿH‹    H‹ H;EÐuH‹…hÿÿÿH�Äè   [A\A]A^A_]Ãè    H‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè    ff.„     Pè    è               @      @ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      à¿-DTû!@ÿ›Ö€€ N    O       O  !   I   p  	   A  y  Ó       L  	   ]  U               ktype == 5 || ktype == 6 getGaborKernel /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/gabor.cpp           e  ÑXA        °             zPLR x›   �  4   $   ùÿÿÿÿÿÿe      ¯þÿÿÿÿÿÿA†CPƒŒ�Ž�    w    -r  	  -a    -Y    -Q    -E    -=    -    =•    -v    -Ô    -µ    -u    P        -u    -l    -Y    R    "    -Þ     Ê     ¤     �     O     -.     =        
           
  MB    °      Ž             ñ   À p      	             u              º                            I                            Þ              ,             /              c                           ?              D               __ZSt9terminatev __ZN2cv6String10deallocateEv ___sincos_stret _cos _exp __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv3Mat6createEiPKii __ZN2cv14getGaborKernelENS_5Size_IiEEdddddi __ZN2cv5errorEiRKNS_6StringEPKcS4_i ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard ___gxx_personality_v0 GCC_except_table0 



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generalized_hough.cpp.o     Ïúíþ           �                                        â      °      ˜â                   __text          __TEXT                  ×¡      °     Hç  F    €            __literal16     __TEXT          à¡      Ð       �¦                            __gcc_except_tab__TEXT          °¢      D      `§                             __literal8      __TEXT          ø²      x       ¨·                            __literal4      __TEXT          p³              ¸                            __const         __DATA          €³      8      0¸     x x                   __const         __TEXT          À·      à      p¼                             __data          __DATA           ¹      h       P¾     8                    __cstring       __TEXT          º      /      ¸¾                             __bss           __DATA          ˜â                                           __compact_unwind__LD            8Â             èÆ     � ™                  __eh_frame      __TEXT          ØÏ      À      ˆÔ     X
      h            $       
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 Î   P ¸*     P       ƒ   ƒ      �   1                                                   UH‰åAVSI‰þ¿0  è    H‰ÃH‰ßè    HÇC0    HÇC(    ÇC8  ÿBH�C@ÇCt    HÇCl    HÇCd    HÇC\    HÇCT    HÇCL    HÇCD    HÇC<    H‰CxH�ƒˆ   H‰ƒ€   HÇƒ�       HÇƒˆ       Çƒ˜     ÿBH�ƒ    ÇƒÔ       HÇƒÌ       HÇƒÄ       HÇƒ¼       HÇƒ´       HÇƒ¬       HÇƒ¤       HÇƒœ       H‰ƒØ   H�ƒè   H‰ƒà   HÇƒð       HÇƒè       Çƒø     ÿBH�ƒ   Çƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü       H‰ƒ8  H�ƒH  H‰ƒ@  HÇƒX      HÇƒP      HÇƒH      Çƒ`    ÿBH�ƒh  Çƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      H‰ƒ   H�ƒ°  H‰ƒ¨  HÇƒ¸      HÇƒ°      ÇƒÀ    ÿBH�ƒÈ  Çƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      H‰ƒ   H�ƒ  H‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBH�ƒ(  Çƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      H‰ƒ`  H�ƒp  H‰ƒh  HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      ÇC2   ÇCd   (þ�  CH�   fHnÀH�   fHnÈflÈóHÇƒÈ      HÇƒÀ      HÇƒ¸      ÇƒÐ    ÿBH�ƒØ  Çƒ      HÇƒ      HÇƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      H‰ƒ  H‰ØH   H‰ƒ  HÇƒ(      HÇƒ       Çƒ°  h  Çƒ´  d   ¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ð[A^]ÃH‰Çè    I‰ÆH‰ßè    L‰÷è    ff.„     UH‰åAVSI‰þ¿p  è    H‰ÃH‰ßè    HÇC0    HÇC(    ÇC8  ÿBH�C@ÇCt    HÇCl    HÇCd    HÇC\    HÇCT    HÇCL    HÇCD    HÇC<    H‰CxH�ƒˆ   H‰ƒ€   HÇƒ�       HÇƒˆ       Çƒ˜     ÿBH�ƒ    ÇƒÔ       HÇƒÌ       HÇƒÄ       HÇƒ¼       HÇƒ´       HÇƒ¬       HÇƒ¤       HÇƒœ       H‰ƒØ   H�ƒè   H‰ƒà   HÇƒð       HÇƒè       Çƒø     ÿBH�ƒ   Çƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü       H‰ƒ8  H�ƒH  H‰ƒ@  HÇƒX      HÇƒP      HÇƒH      Çƒ`    ÿBH�ƒh  Çƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      H‰ƒ   H�ƒ°  H‰ƒ¨  HÇƒ¸      HÇƒ°      ÇƒÀ    ÿBH�ƒÈ  Çƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      H‰ƒ   H�ƒ  H‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBH�ƒ(  Çƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      H‰ƒ`  H‰ØHp  H‰ƒh  HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      ÇC2   ÇCd   (Ì˜  CH�   fHnÀH�   fHnÈflÈóHÇƒh      HÇƒ`      HÇƒX      HÇƒP      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      Çƒ°  è  H¸     €V@H‰ƒ¸  ÇƒÀ  h  òÿ¨  ƒÈ  (ù—  ƒØ  Çƒè  ˜:  (ñ—  ƒð  H¸š™™™™™©?H‰ƒ   Çƒ  è  Çƒ  d   ¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ð[A^]ÃH‰Çè    I‰ÆH‰ßè    L‰÷è    UH‰åSPH‰ûH�   H‰H‹»�  H…ÿtH‰»˜  è    H‹»x  H…ÿtH‰»€  è    H‹ƒP  H…Àt¹ÿÿÿÿðÁHƒùuH�»  è    HÇƒP      HÇƒ@      HÇƒ8      HÇƒ0      HÇƒ(      ƒ»   ~,H‹ƒX  1Éffff.„     Çˆ    HÿÁHc“  H9Ñ|êH‹»`  H�ƒh  H9Çtè    H‹ƒð  H…Àt¹ÿÿÿÿðÁHƒùuH�»¸  è    HÇƒð      HÇƒà      HÇƒØ      HÇƒÐ      HÇƒÈ      ƒ»¼   ~!H‹ƒø  1Éf�Çˆ    HÿÁHc“¼  H9Ñ|êH‹»   H�ƒ  H9Çtè    H‹ƒ�  H…Àt¹ÿÿÿÿðÁHƒùuH�»X  è    HÇƒ�      HÇƒ€      HÇƒx      HÇƒp      HÇƒh      ƒ»\   ~!H‹ƒ˜  1Éf�Çˆ    HÿÁHc“\  H9Ñ|êH‹»   H�ƒ¨  H9Çtè    H‹ƒ(  H…Àt¹ÿÿÿÿðÁHƒùuH�»ð   è    HÇƒ(      HÇƒ      HÇƒ      HÇƒ      HÇƒ       ƒ»ô    ~!H‹ƒ0  1Éf�Çˆ    HÿÁHc“ô   H9Ñ|êH‹»8  H�ƒ@  H9Çtè    H‹ƒÈ   H…Àt¹ÿÿÿÿðÁHƒùuH�»�   è    HÇƒÈ       HÇƒ¸       HÇƒ°       HÇƒ¨       HÇƒ        ƒ»”    ~!H‹ƒÐ   1Éf�Çˆ    HÿÁHc“”   H9Ñ|êH‹»Ø   H�ƒà   H9Çtè    H‹ChH…Àt¹ÿÿÿÿðÁHƒùu	H�{0è    HÇCh    HÇCX    HÇCP    HÇCH    HÇC@    ƒ{4 ~&H‹Cp1Éffff.„     Çˆ    HÿÁHcS4H9Ñ|íH‹{xHƒë€H9ßtè    HƒÄ[]ÃH‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    @ UH‰åAWAVATSI‰üH�   fHnÀH�   fHnÈflÈóA$I‹„$  H…Àt¹ÿÿÿÿðÁHƒùuI�¼$Ð  è    IÇ„$      IÇ„$ø      IÇ„$ð      IÇ„$è      IÇ„$à      Aƒ¼$Ô   ~'I‹„$  1ÉfD  Çˆ    HÿÁIc”$Ô  H9Ñ|éI‹¼$  I�„$   H9Çtè    M�t$M‹¼$¸  M…ÿtEI‹„$À  L9øt(H�XèH‹xèH…ÿt	H‰xðè    I9ßH‰ØuâI‹¼$¸  ëL‰ÿM‰¼$À  è    L‰÷è    L‰ç[A\A^A_]é    H‰Çè    „     UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰å]Ãf.„     UH‰å]Ãf.„     UH‰å]Ãf.„     UH‰å1À]Ã„     UH‰åAWAVATSH‰ûL�sD‹:D‹bH�S8H�‹˜   L�ƒø   L‰÷è    D‰àD!øƒøÿu ‹C@‹KDA‰ÏAÁïAÏAÑÿA‰ÄAÁìAÄAÑüH‹CH‹Kx‹‹I‰K(‰S,D‰{0D‰c4L‰÷[A\A^A_]ÿ`f„     UH‰åHƒìHƒÇA‹ ‰EøA‹@‰EüL�Eøè    HƒÄ]Ã„     UH‰åHƒÇ]é    f�UH‰åHƒÇ]é    f�UH‰å‰w]Ã€    UH‰å‹G]Ã€    UH‰å‰w]Ã€    UH‰å‹G]Ã€    UH‰åòG]ÃD  UH‰åòG]ÃD  UH‰åòG ]ÃD  UH‰åòG ]ÃD  UH‰å]Ãf.„     UH‰å1À]Ã„     UH‰å‰·°  ]Ã@ UH‰å‹‡°  ]Ã@ UH‰å‰·´  ]Ã@ UH‰å‹‡´  ]Ã@ UH‰åAWAVAUATSHƒì(I‰üE‹¼$°  E…ÿcfWÀf)EÀL�uÀ¾   L‰÷è    H¹levels_ H‰Æ@
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  Î     H   A  "   2   c  	   *  ¬     V   æ  2   T   >  5   R   Ž  j   J    	      5  	   @  t  d   à  Ø               ÿ›Û‚ Ò    ô        ô      %     Y     x  Í        E     •   p  d   ü  Ô  Ì                 Ë  Y   ô  $  �        Á  !   �   â     ˆ  î  l        Z  !   ´   {     ¬  ‡  E        Ì  !   Ø   í     Ð  ù  š        “     ¤  ·     È  Û     ì  '  a   �  °  h     @  h   °  ¨               ÿ›²�€ ©    æ        æ   !               s        †     )   ú     '     !       &     :   t  Æ  s   ñ  	   )   ú  	   '            ß             ÿ›§‚ ž    ß        ß   %   8        0    õ             ù   D     i   r  v   a  è  @   û   (  	   T   ²  	   û   À  -   T   ô     «   ,         Z  „   ø  ö  ^   ð  o  o   Y    ƒ   £  Æ  ]   (  ;     L  „  k   ñ    u   –  Ž               ÿ›œ H   Ã                ÿ›œ P     j   j  M        ÿ›)'    „        „      Ê   “   J       ÿ›)'    „        „      Í   “   M       ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›Û‚ Ò    þ        þ      u   )  _   X  ˆ  Ì        T     å     U   P  Ô  Í        ¡     `   Ì  X   H  $  �        Á  !   ä   â     Ü  î  p        ^  !              ‹  F        Ñ  !   ,   ò     $  þ  é        ç     ø         /     @  {  ]   Ý     h   m  �  h    	  ø               ÿ›)'    „        „      Ê   “   J       ÿ›)'    „        „      Í   “   M       ÿ›³ˆ ª                 !   d   Á      \  Í   Ã        �  !   Ð   ±     È  ½  Ÿ        \  !   ¬   }     ¤  ‰  §        0  !   ù   Q     ñ  ]  ³          !   ˆ   1     €  =  F        ƒ  !   @   ¤     8  G     ì   R         p     D     d       ã     ‰    	     �  	  À        È	     a   å	     =  í	  œ        ‰
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             Ñ    ?        M     A   j     9  r  !       “     «   8     ©   Ü  ©   ¡  …  ¹        >     e   W     ]  _  Ù        8     !   Q     Ù  Y  µ             á   '     É  /  Ÿ        Î     …   ç     }  ï  a        P     ­   i     ¥  q  \        Í        æ       î  b       P  ,   B   |  Ÿ             ì   '     3   C     T  g     x  ‹     œ  ¯     À  Ó     ä  ü             1  D     U  h     y  Œ     �  °     Á  ä     õ         $     5  H     Y  d     u  ˆ     ™  Æ  r   :  8  7             ÿ›�ƒ †    l        l   !   7   �   	   /  ó      ª   f  "   X   ˆ  	   P  û     ª   	            "   v   ?  	   n  ¾     ª     "   ”   A  	   Œ  “     ª   œ  ú   ¾         ª   `     °   `     ®   µ     ¬   ¯  	   ª   ¸     *   Ä          Ñ        î     ª     -        :  	   H  [  	   f  y  	   „  —  	   ¢     ;             ÿ›)'    
       
     =     7        ÿ›)'    �        �      _   ž   Ô                  ð?     €v@     €v@      ð?      ð?      ð?      ð?     €v@      ð?     €vÀ-DTû!	@     €f@             €v@     €vÀ   4   4   4                                                                                                                                                                                                                                                    øÿÿÿÿÿÿÿ                                                                                                                                                                   ›¾      Jº      ¢                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    øÿÿÿÿÿÿÿ                                                                                                                                                                           N12_GLOBAL__N_127GeneralizedHoughBallardImplE   N2cv23GeneralizedHoughBallardE  N2cv16GeneralizedHoughE         N12_GLOBAL__N_120GeneralizedHoughBaseE          N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEEE              N2cv6detail8PtrOwnerE           N12_GLOBAL__N_124GeneralizedHoughGuilImplE      N2cv20GeneralizedHoughGuilE     N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEEE                                                                                                     src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) calcEdges /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/generalized_hough.cpp cannyLowThresh_ > 0 && cannyLowThresh_ < cannyHighThresh_ templEdges_.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) setTemplateImpl templDx_.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && templDx_.size() == templEdges_.size() templDy_.type() == templDx_.type() && templDy_.size() == templEdges_.size() !hasVotes || voteOutBuf_.size() == oldSize filterMinDist allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size !hasVotes || voteOutBuf_.size() == posOutBuf_.size() convertTo total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 imageEdges_.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) detectImpl imageDx_.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && imageDx_.size() == imageEdges_.size() imageDy_.type() == imageDx_.type() && imageDy_.size() == imageEdges_.size() levels_ > 0 processTempl void (anonymous namespace)::GeneralizedHoughBallardImpl::calcHist() calcHist imageDx_.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && imageDx_.size() == imageSize_ imageDy_.type() == imageDx_.type() && imageDy_.size() == imageSize_ levels_ > 0 && r_table_.size() == static_cast<size_t>(levels_ + 1) dp_ > 0.0 votesThreshold_ > 0 findPosInHist buildFeatureList edges.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) getContourPoints dx.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && dx.size == edges.size dy.type() == dx.type() && dy.size == edges.size calcOrientation templFeatures_.size() == static_cast<size_t>(levels_ + 1) imageFeatures_.size() == templFeatures_.size() minAngle_ >= 0.0 && minAngle_ < maxAngle_ && maxAngle_ <= 360.0 angleStep_ > 0.0 && angleStep_ < 360.0 angleThresh_ > 0 calcScale minScale_ > 0.0 && minScale_ < maxScale_ scaleStep_ > 0.0 scaleThresh_ > 0 calcPosition posThresh_ > 0          5  ! A        °¢      @      p  ! A        ü¢      °
      ,   A        H£      à      X  A        ¤£      @                          `                            p                            €                            �                                   ‡                   0      (                      `                            p                            €      	                      �      	                             	                      °      	                      À                            Ð                            à                            ð                                                                                                                  0                            @                            P                            `      Þ  ÑXA        ¼£      @      Ö	  ÑXA        ¤                                   0      #                    `                            p                            €                            �                            °      è  ÑXA        ì¥       $      ¸  ÑXA        ¼¦      `-      Ú   a                @.      ù  ÑXA        ¨      @6      ž  ÑXA        Ô¨      à>      '  aA         ª      @      `  ÑX                �G        a                 H      ÿ  ÑX                ÀK      ·  A         ª      €M      Ý  ÑXA        @ª      `O      à  ÑXA        lª      @Q      9  ÑX                €R      €  ÑXA        ˜ª       U      	  ÑXA        «      ^      Î                  àa      Ý  ÑXA        x¬      Àc      à  ÑXA        ¤¬       e      9  ÑX                àf                            ðf      
                       g      '                    0g      .                  `h                          €h      ‡                   i      (                      @i                            Pi                            `i      	                      pi      	                      €i      	                      �i      	                       i                            °i                            Ài                            Ði                            ài                            ði                             j                            j                             j                            0j                            @j                            Pj                            `j                            pj                            €j                            �j                             j                            °j                            Àj                            Ðj                            àj                            ðj                             k                            k                             k                            0k                            @k                            Pk                            `k                            pk                            €k      D                      Ðk      o  ÑXA        Ð¬      @‹                            P‹      #                    €‹      K                      Ð‹                            à‹      Û  ÑXA        ±      Àž      P  ÑXA        œ²             r  ÑXA        È²      �¡                             ¡      
                      °¡      '                           zPLR x›   �  ,   $    0ÿÿÿÿÿÿ5      ŸÒÿÿÿÿÿÿA†CCƒŽ  ,   T   5ÿÿÿÿÿÿp      »ÒÿÿÿÿÿÿA†CCƒŽ  ,   „   P:ÿÿÿÿÿÿ,      ×ÒÿÿÿÿÿÿA†CBƒ    4   ´   P>ÿÿÿÿÿÿX      ÓÿÿÿÿÿÿA†CGƒŒŽ�             zR x�  $      `?ÿÿÿÿÿÿ        A†CBƒ    $   D   X?ÿÿÿÿÿÿ        A†C       $   l   @?ÿÿÿÿÿÿ        A†C       $   ”   (?ÿÿÿÿÿÿ        A†C       $   ¼   ?ÿÿÿÿÿÿ        A†C       ,   ä   ø>ÿÿÿÿÿÿ‡        A†CGƒŒŽ�      $     X?ÿÿÿÿÿÿ(        A†C       $   <  `?ÿÿÿÿÿÿ        A†C       $   d  H?ÿÿÿÿÿÿ        A†C       $   Œ  0?ÿÿÿÿÿÿ	        A†C       $   ´  ?ÿÿÿÿÿÿ	        A†C       $   Ü   ?ÿÿÿÿÿÿ	        A†C       $     è>ÿÿÿÿÿÿ	        A†C       $   ,  Ð>ÿÿÿÿÿÿ        A†C       $   T  ¸>ÿÿÿÿÿÿ        A†C       $   |   >ÿÿÿÿÿÿ        A†C       $   ¤  ˆ>ÿÿÿÿÿÿ        A†C       $   Ì  p>ÿÿÿÿÿÿ        A†C       $   ô  X>ÿÿÿÿÿÿ        A†C       $     @>ÿÿÿÿÿÿ        A†C       $   D  (>ÿÿÿÿÿÿ        A†C       $   l  >ÿÿÿÿÿÿ        A†C       $   ”  ø=ÿÿÿÿÿÿ        A†C       4   ¤  à=ÿÿÿÿÿÿÞ      +ÏÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ü  ˆ@ÿÿÿÿÿÿÖ	      OÏÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ,  0Jÿÿÿÿÿÿ        A†C       $   T  Jÿÿÿÿÿÿ#        A†CBƒ    $   |   Jÿÿÿÿÿÿ        A†C       $   ¤  Jÿÿÿÿÿÿ        A†C       $   Ì  ðIÿÿÿÿÿÿ        A†C       $   ô  ØIÿÿÿÿÿÿ        A†C       4     ÐIÿÿÿÿÿÿè      ûÏÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  ˆNÿÿÿÿÿÿ¸      “ÐÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Œ  WÿÿÿÿÿÿÚ        A†CFƒŽ�4   œ  ÈWÿÿÿÿÿÿù      “ÑÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ô  �_ÿÿÿÿÿÿž      ÒÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     øgÿÿÿÿÿÿ'      ÓÿÿÿÿÿÿA†CFƒŽ�,   T  øhÿÿÿÿÿÿ`       A†CMƒŒ�Ž�    $   „  Hpÿÿÿÿÿÿ       A†CEƒŽ�,   ¬  0qÿÿÿÿÿÿÿ       A†CJƒŒ�Ž�    4   Ä   tÿÿÿÿÿÿ·      oÒÿÿÿÿÿÿA†CGƒŒŽ�      4   ü  ¨uÿÿÿÿÿÿÝ      WÒÿÿÿÿÿÿA†CJƒŒ�Ž�    4   4  Pwÿÿÿÿÿÿà      KÒÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   „  øxÿÿÿÿÿÿ9       A†CJƒŒ�Ž�    4   œ  zÿÿÿÿÿÿ€      ÒÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ô  P|ÿÿÿÿÿÿ	      WÒÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   $  (…ÿÿÿÿÿÿÎ       A†CGƒŒŽ�      4   <	  ÈˆÿÿÿÿÿÿÝ      OÓÿÿÿÿÿÿA†CJƒŒ�Ž�    4   t	  pŠÿÿÿÿÿÿà      CÓÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   Ä  Œÿÿÿÿÿÿ9       A†CJƒŒ�Ž�    $   ô  (�ÿÿÿÿÿÿ        A†C       $   	  �ÿÿÿÿÿÿ
        A†C       $   D	  øŒÿÿÿÿÿÿ'        A†CBƒ    ,   l	   �ÿÿÿÿÿÿ.       A†CGƒŒŽ�      $   œ	   Žÿÿÿÿÿÿ        A†CBƒ    ,   Ä	  ø�ÿÿÿÿÿÿ‡        A†CGƒŒŽ�      $   ô	  XŽÿÿÿÿÿÿ(        A†C       $   
  `Žÿÿÿÿÿÿ        A†C       $   D
  HŽÿÿÿÿÿÿ        A†C       $   l
  0Žÿÿÿÿÿÿ	        A†C       $   ”
  Žÿÿÿÿÿÿ	        A†C       $   ¼
   Žÿÿÿÿÿÿ	        A†C       $   ä
  è�ÿÿÿÿÿÿ	        A†C       $     Ð�ÿÿÿÿÿÿ        A†C       $   4  ¸�ÿÿÿÿÿÿ        A†C       $   \   �ÿÿÿÿÿÿ        A†C       $   „  ˆ�ÿÿÿÿÿÿ        A†C       $   ¬  p�ÿÿÿÿÿÿ        A†C       $   Ô  X�ÿÿÿÿÿÿ        A†C       $   ü  @�ÿÿÿÿÿÿ        A†C       $   $  (�ÿÿÿÿÿÿ        A†C       $   L  �ÿÿÿÿÿÿ        A†C       $   t  øŒÿÿÿÿÿÿ        A†C       $   œ  àŒÿÿÿÿÿÿ        A†C       $   Ä  ÈŒÿÿÿÿÿÿ        A†C       $   ì  °Œÿÿÿÿÿÿ        A†C       $     ˜Œÿÿÿÿÿÿ        A†C       $   <  €Œÿÿÿÿÿÿ        A†C       $   d  hŒÿÿÿÿÿÿ        A†C       $   Œ  PŒÿÿÿÿÿÿ        A†C       $   ´  8Œÿÿÿÿÿÿ        A†C       $   Ü   Œÿÿÿÿÿÿ        A†C       $     Œÿÿÿÿÿÿ        A†C       $   ,  ð‹ÿÿÿÿÿÿ        A†C       $   T  Ø‹ÿÿÿÿÿÿ        A†C       $   |  À‹ÿÿÿÿÿÿ        A†C       $   ¤  ¨‹ÿÿÿÿÿÿ        A†C       $   Ì  �‹ÿÿÿÿÿÿ        A†C       $   ô  x‹ÿÿÿÿÿÿ        A†C       $     `‹ÿÿÿÿÿÿ        A†C       $   D  H‹ÿÿÿÿÿÿ        A†C       $   l  0‹ÿÿÿÿÿÿ        A†C       $   ”  ‹ÿÿÿÿÿÿ        A†C       $   ¼   ‹ÿÿÿÿÿÿD        A†C       4   Ì  (‹ÿÿÿÿÿÿo      ÌÿÿÿÿÿÿA†CPƒŒ�Ž�    $     `ªÿÿÿÿÿÿ        A†C       $   D  Hªÿÿÿÿÿÿ#        A†CBƒ    $   l  PªÿÿÿÿÿÿK        A†C       $   ”  xªÿÿÿÿÿÿ        A†C       4   ¤  `ªÿÿÿÿÿÿÛ      wÏÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü  ½ÿÿÿÿÿÿP      ÓÐÿÿÿÿÿÿA†CJƒŒ�Ž�    4      ¾ÿÿÿÿÿÿr      ÇÐÿÿÿÿÿÿA†CMƒŒ�Ž�    $   d  h¿ÿÿÿÿÿÿ        A†C       $   Œ  P¿ÿÿÿÿÿÿ
        A†C       $   ´  8¿ÿÿÿÿÿÿ'        A†CBƒ    ¦¡  Á  -~¡  �  -v¡  Æ  -k¡  ·  -M¡  Á  -#¡  Í  -å   Â  -Î   È  -Æ   ¹  =¿   ¼  =±   À  =ª   ¸  -¢   	  ˜   Ä  -   �  -   Æ  -ùŸ  È  -ñŸ  ¹  =êŸ  ¼  =ÜŸ  À  =ÕŸ  ¸  -ÍŸ  	  ÃŸ  Ä  -ªŸ  Á  -Ÿ  Â  -·ž  �  -¯ž  Á  -†ž  œ  -|ž  ¨  -pž  œ  -hž  œ  -^ž  ¨  -Rž  œ  -Jž  œ  -@ž  ¨  -4ž  œ  -,ž  œ  -ž  ¨  -ž  œ  -ô�  Æ  -é�  ·  -à�  È  -Ø�  ¹  =Ñ�  ¼  =Ã�  À  =¼�  ¸  -´�  	  ª�  Ä  - �  ·  -”�  ·  -(�     �    �  Á  -¦›    ž›    –›  Â  -™    Y™    A™  ®  -Þ˜     ˜    ø—    æ—    ‹—  Á  -G—  q  -è–  Á  -Â–  Á  -á“  Â  -B“  Á  -2’    *’    "’  Á  -‚‘    z‘    r‘  Â  -‘    ‘    Î�    Æ�    }�  ®  -¾�    ¶�    •�  Á  -t�  Â  -&�  ¨  -�  ¥  -	�  	  �  	  ¨Ž  ©  -$Ž  ¨  -Ž  ¥  -Ž  	   Ž  	  ù�  Í  -ì�  	  å�  ©  -m�  ¨  -d�  ¥  -P�  	  I�  	  ÝŒ  ©  -rŒ  ¨  -iŒ  ¥  -VŒ  	  OŒ  	  1Œ  ©  -Ú‹  k  -Á‹  j  -o‹  Á  -a‹  A  -J‹  A  -;‹  �  -3‹  Á  -'‹  �  -‹  œ  -‹  «  -žŠ  ž  -uŠ  œ  -mŠ  œ  -`Š  ¨  -QŠ  œ  -IŠ  œ  -<Š  ¨  --Š  œ  - Š  ¨  -Š  œ  -	Š  œ  -ü‰  ¨  -í‰  œ  -à‰  ¨  -Ñ‰  œ  -É‰  œ  -¼‰  ¨  -­‰  œ  -¥‰  œ  -�‰  œ  -•‰  œ  -ˆ‰  ¨  -y‰  œ  -q‰  œ  -d‰  ¨  -U‰  œ  -M‰  œ  -@‰  ¨  -1‰  œ  -)‰  œ  -‰  ¨  -‰  œ  -‰  œ  -øˆ  ¨  -éˆ  œ  -áˆ  œ  -Ôˆ  ¨  -Åˆ  œ  -¸ˆ  œ  -«ˆ  ¨  -œˆ  œ  -”ˆ  œ  -‡ˆ  ¨  -xˆ  œ  -pˆ  œ  -cˆ  ¨  -Tˆ  œ  -Lˆ  œ  -?ˆ  ¨  -0ˆ  œ  -(ˆ  œ  -ˆ  ¨  -ˆ  œ  -ÿ‡  ·  -ó‡  ·  -ç‡  Ë  -ª‡  	  ˆ‡    €‡    x‡    o‡  Á  -D‡    <‡    4‡    +‡  “  - †  	  Ö„    Í„    Å„    ¨„  Ã  -ˆ„  Â  -ßƒ    ×ƒ    Îƒ    Æƒ    ºƒ  ¨  -²ƒ  ¥  -~ƒ  ©  -Zƒ    Qƒ    Iƒ    =ƒ  ¨  -5ƒ  ¥  -ƒ  ©  -Ø‚    Ï‚    Ç‚    »‚  ¨  -³‚  ¥  -U‚  ©  -‚    ‚    ‚    û�  ¨  -ó�  ¥  -‡�  ©  -R�    I�    A�    %�  ¨  -�  ¥  -Ÿ€  ©  -P€    G€    ?€    +€  ¨  -#€  ¥  -ó  ©  -“  	  M    E    =    4  «  -É~    Á~    ¹~    °~  ž  -—~  	  �~  	  4~    +~    #~    ~  Ž  -á}    Ø}    Ð}    r}  ‹  -¢{    š{    e{    P{    ?{    
{    Ðz    ­z    ­x    ¤x    œx    Šx  ¢  -{x     -bw    Kw  Ê  ->w  ¨  -6w  ¥  -.w  	  þv  ©  -Úv  ¨  -Òv  ¥  -Êv  	  ¤v  ©  -zv  ¨  -rv  ¥  -jv  	  v  ©  -¹u  ¨  -±u  ¥  -©u  	  /u  ©  -Ôt  ¨  -Ìt  ¥  -Ät  	  ˜t  ©  -8t    0t    t  	  t  	  ýs    ôs    ìs    ‹s  Ì  =rs  Á  -Ks  “  -�q    •q    ;q  Ã  -q  Â  -„p    |p  ¨  -pp  ¥  -]p  	  Vp  	  4p  ©  -	p  ¨  -ýo  ¥  -êo  	  ão  	  —o  ©  -mo    Go    )o  ¨  -o  ¥  -
o  	  o  	  �n  ©  -Un  ¨  -In  ¥  -6n  	  /n  	  Õm  ©  -‰m  ¨  -}m  ¥  -jm  	  cm  	  ÷l  ©  -™l  ¨  -�l  ¥  -zl  	  sl  	  Ul  ©  -)l  j  -êk  Ì  =ºk  j  -Zi    -Ji    -.i    -¯h    -xh  Á  -jh  A  -Zh  ­  -Jh    -Bh  Á  -"h  Á  -âg  Á  -Âg  Á  -‹g  Á  -sg  Á  -Mg    Ag    öf  Á  -Õf  ·  -·f  Á  -,f  Â  -œe  �  -”e  Æ  -‰e  ·  -he  Á  -†d  Â  -sd  È  -kd  ¹  =dd  ¼  =Vd  À  =Od  ¸  -Gd  	  =d  Ä  -¹c  �  -±c  Æ  -¦c  ·  -ˆc  Á  -§b  Â  -“b  È  -‹b  ¹  =„b  ¼  =vb  À  =ob  ¸  -gb  	  ]b  Ä  -Úa  ·  -¿a  Á  -¢a  Á  -¬^  Â  -^  œ  -ü]  �  -ô]  «  -˜]  ž  -q]  œ  -d]  «  -]  ž  -á\  œ  -Ô\  «  -ƒ\  ž  -\\  œ  -T\  œ  -L\  œ  -D\  œ  -7\  ¨  -(\  œ  - \  œ  -\  ¨  -\  œ  -ü[  œ  -ï[  ¨  -à[  œ  -Æ[  ³  -º[  ²  -«[  ³  -t[  0  -^[  /  -T[    úZ  ¨  -îZ  ¥  -ÛZ  	  ÔZ  	  ÍZ  Í  -ÀZ  	  ¹Z  ©  -‡Z  ¨  -{Z  ¥  -hZ  	  aZ  	  ZZ  Í  -MZ  	  FZ  ©  -êY  ¨  -ÞY  ¥  -ËY  	  ÄY  	  NY  ©  - Y  «  -ÔX  ž  -°X  ´  -zX  ¡  -bX  °  -ØW  ¯  -ÐW  «  -‡W  ž  -cW  ´  --W  ¡  -W  °  -ŒV  ¯  -„V  «  -1V  ž  -V  ´  -×U  ¡  -¿U  °  -2U  ¯  -üT  œ  -ôT  �  -ìT  ¨  -àT  œ  -ØT  œ  -ÎT  ¨  -ÂT  œ  -fT  ¨  -]T  ¥  -JT  	  CT  	  T  ©  -‹S  ¨  -‚S  ¥  -oS  	  hS  	  *S  ©  -uR  ·  -WR  Á  -ÌQ  Â  -<Q  �  -4Q  Æ  -)Q  ·  -Q  Á  -&P  Â  -P  È  -P  ¹  =P  ¼  =öO  À  =ïO  ¸  -çO  	  ÝO  Ä  -YO  �  -QO  Æ  -FO  ·  -(O  Á  -GN  Â  -3N  È  -+N  ¹  =$N  ¼  =N  À  =N  ¸  -N  	  ýM  Ä  -nM  �  -fM  Á  -RM  Á  -&M  ·  -L  Â  -»I  5  -•I  5  -G  5  -pF  5  -ùC  6  -ãC  6  -A  5  -@  �  -û?  Á  -ç?  ·  -)?  Â  -Ú>  œ  -Ò>  �  -Ê>  «  -a>  ž  -5>  œ  -+>  «  -Ì=  ž  -¥=  œ  -�=  œ  -�=  œ  -ƒ=  ¨  -t=  œ  -l=  œ  -_=  «  -=  ž  -ç<  œ  -Ý<  «  -f<  ž  -<<  œ  -4<  œ  -<  «  -·;  ž  -�;  «  ->;  ž  -;  «  -¢:  ž  -{:  ´  -L:  …  -):  ¡  -:  °  -÷9  ³  -m9  ¯  -d9  ±  --9  ²  -$9  «  -º8  ž  -–8  ´  -]8  …  -:8  ¡  -"8  °  -y7  ¯  -q7  ±  -L7  ¨  -@7  ¥  -)7  	  "7  	  Á6  ©  -06  �  -(6  Á  -ú5  Á  -â5  Á  -¡5  Á  -�5  Á  -c5  œ  -V5  ¨  -G5  œ  -?5  ·  -65  ·  -5  Á  -5  Á  -ñ4  Á  -ß4  Á  -Â4  Á  -n4  �  -83  Š  -¼2  �  -n1  ‘  -1  1  -¹0    ±0    ©0    X0  Ã  ->0  Â  -Ç/  Â  -p/  Œ  -O/  ¨  -C/  ¥  -0/  	  )/  	  ×.  ©  -+.  ³  -.  ²  -.  ³  -.  0  -í-  /  -ã-    ‰-    -T-  œ  -L-  �  -D-  «  -è,  ž  -Á,  œ  -´,  «  -X,  ž  -1,  œ  -$,  «  -Ï+  ž  -¨+  œ  - +  œ  -˜+  œ  -�+  œ  -ƒ+  ¨  -t+  œ  -l+  œ  -_+  ¨  -P+  œ  -H+  œ  -;+  ¨  -,+  œ  -•*  ¨  -‰*  ¥  -v*  	  o*  	  h*  Í  -[*  	  T*  ©  -#*  ¨  -*  ¥  -*  	  ý)  	  ö)  Í  -é)  	  â)  ©  -Š)  ¨  -~)  ¥  -k)  	  d)  	  î(  ©  -À(  «  -s(  ž  -O(  ´  -(  ¡  -(  °  -x'  ¯  -p'  «  -'  ž  -ô&  ´  -¾&  ¡  -¦&  °  -&  ¯  -&  «  -Ç%  ž  -£%  ´  -p%  ¡  -X%  °  -Ë$  ¯  -”$  œ  -Œ$  �  -„$  «  -,$  ž  -þ#  œ  -ô#  œ  -ê#  ¨  -Þ#  œ  -Ô#  œ  -Ê#  ¨  -¾#  œ  -¤#  «  -F#  ž  -#  ¤  -#    Ä"  ¤  -©"    l"  £  -"  ¨  -"  ¥  -û!  	  ô!  	  ˆ!  ©  -]!  ¨  -T!  ¥  -@!  	  9!  	  Ñ   ©  -©   ¡  -�   °  -×  ¯  -§  º  -¢  Å  -z  $  -j  "  -O  Á  -A  	  -*  	  -  œ  -
  �  -  ¦  -ç  œ  -Ý  ¨  -Ñ  œ  -Ç  œ  -½  ¨  -±  œ  -§  œ  -�  ¨  -‘  œ  -‡  œ  -}  ¨  -q  œ  -d  œ  -W  ¨  -K  œ  -C  œ  -;  œ  -.  ¨  -"  œ  -  Ë  -ú  Ì  =ß  ¨  -Ö  ¥  -Ã  	  ¼  	  �  ©  -  Ž  -Â  ‹  -7  ¦  -n    f    /  ®  -—    �    b    B  Ÿ  -3  ª  -     -Y    8  ¨  -/  ¥  -  	    	  ü  ©  -Ò  ¨  -É  ¥  -µ  	  ®  	  §  Í  -š  	  “  ©  -D  ¨  -;  ¥  -'  	     	    Í  -  	    ©  -Ô  ¨  -Ë  ¥  -·  	  °  	  ©  Í  -œ  	  •  ©  -:  ¨  -1  ¥  -  	    	     ©  -t  §  -h  %  Z  Ì  =:  œ  -2  �  -*  ¨  -  œ  -Ù    Ñ    Ä  �  -c  ®  -È    À    ¨    b  Á  -'  ’  -Ø  ¨  -Ï  ¥  -¼  	  µ  	  —  ©  -z    -j    -N    -Ï    -X  Á  -J  	  -4  œ  -,  ­  -    -  Á  -ò  Á  -½  «  -5  ž  -ý     ñ     Ø  œ  -Ð  œ  -È  œ  -À  œ  -¸  œ  -°  œ  -¡  «  -;  ž  -  «  -¡  ž  -z  «  -  ž  -Ú  «  -a  ž  -:  «  -Á  ž  -š  «  -  ž  -ï
  Á  -×
  Á  -¼
    ¬
  �  -¤
  Á  -™
  œ  -_
    Q
  Â  -
    
    õ	    7	    +	     	    [  ¬  -P  Â  -1  �  -)  Á  -  œ  -ä    Ö  Â  -õ     é     Þ       ¬  -   Â  -0  —  (  ‚     ¾    w    v    u     �  è  {  Ø  •  È  €  À  ¿  °  p  ¨  o     n  ˜  m  �    €  k  x  i  p  h  h  g  `  f  X  e  P  d  H  c  @  b  8  a  0  `  (  _     ^    ]    \    [     Z  ø  Y  ð  X  è  W  à  V  Ø  U  Ð  T  È  S  À  R  ¸  Q  °  P  ¨  O     N  ˜  M  �  L  ˆ  K  €  J  x  I  p  H  h  G  `  F  X  E  P  D  H  C  @  µ  8  ¶  0  ˆ  (  †     ‰    ‡    B    A       ð  —  è  ~  à  ¾  Ø  @  Ð  ?  È  >  À  }  ¨  	     	  ˜  |  �  Ç  ˆ  Ç  €  ,  x  +  p  {  X  {  H  –  8  y  0  ¿  (  z     ½    *    )    (     '  ø   x  è   $  à   "  Ø   !  Ð      È     À     ¸     °     ¨           ˜     �     ˆ     €     x     p     h     `     X     P     H   µ  @   ¶  8   ˆ  0   †  (   ‰      ‡          	     x  `   ”  X   ™  P   ¾  @   ›  8   ½  0   ”  (   š      ¾     »     ˜      ¾  €    `    @    8    0  É             É       ø    ð  É  à    À         €    `    X    P  É  @              à    À         €    `    @              à
    À
     
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    `
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     
     
    à	    À	     	    €	    `	    @	     	     	    à    À         €    `    @              à    À         €    `    @              à    À         ˜    �  É  €    x    p  É  `    @    8    0  É             É       à    Ø    Ð  É  À    ¸    °  É       ˜    �  É  €    `    @               É       ø    ð  É  à    Ø    Ð  É  À         ˜    �  É  €    x    p  É  `    @              à    À         ˜    �  É  €    x    p  É  `    @              à    À         €    `    @              à    À         €    `    @              à     À           €     x     p   É  `     X     P   É  @     8     0   É                É           É  MpG     K    “     €³      '    8µ      *    °¢           xµ      ã%    x·      D*    ü¢      "    °
      Î!    è´      *    H£          à      ú)    ¤£      î    @      ¾$           ì    °      ù#    0      1#     $      &    `      Š    `-      ó    p      ]     U      E    €      ò    �      
           º    °      V    À      Ù     Ð      C    à      Õ    ð                 ¦          Ç           Œ    0      S    @      ¦
    P          `      r)    ¼£       
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  ˜â      â'    `µ      z'    `¸      c     @·      3     ð¸      ­&     ·      H&    @¹      S    @      `
            š  À €R      Â"  À €      	  À `      C   À �      R"  À p      |  À `O      ‡  À Àc      D  À à>      Ö  À @Q      ß  À  e      #  À €M      0  À àa      ~  À ÀK      ,  À ^      7  À        ‹!  €  ¹      M!  € ð¹      #  € À¹      W  € Ø¹      n!  € ¸      ,!  €  ¹      é"  € ð·      <  € Ð¸      à  À        ø             ë             Ï             ï             ø             Ã%             ú                          j             ^              ~"                                       ‹              /              O                          Ë             ‰
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             "                          C             ¨!             É             à             e                           î             D             Ç             r             œ             .             '              “             Z             c             ¸             }             Û             	              i*                          É                                         _memcpy ___cxa_throw __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv9Algorithm5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl10getMinDistEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl10getMinDistEv __ZN12_GLOBAL__N_120GeneralizedHoughBase13filterMinDistEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl9getLevelsEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl9getLevelsEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv9Algorithm5clearEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl12getAngleStepEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl12getScaleStepEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl5getDpEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl5getDpEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl15getAngleEpsilonEv __ZThn8_N12_GLOBAL__N_124GeneralizedHoughGuilImpl12processTemplEv __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl12processTemplEv __ZThn8_N12_GLOBAL__N_127GeneralizedHoughBallardImpl12processTemplEv __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl12processTemplEv __ZN2cv26createGeneralizedHoughGuilEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl5getXiEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl17getCannyLowThreshEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl17getCannyLowThreshEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl12getPosThreshEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl18getCannyHighThreshEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl18getCannyHighThreshEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl14getAngleThreshEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl14getScaleThreshEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEE10deleteSelfEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl16getMaxBufferSizeEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl16getMaxBufferSizeEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv9Algorithm14getDefaultNameEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl11getMaxAngleEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl11getMinAngleEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl11getMaxScaleEv __ZNK12_GLOBAL__N_124GeneralizedHoughGuilImpl11getMinScaleEv __ZThn8_N12_GLOBAL__N_124GeneralizedHoughGuilImpl12processImageEv __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl12processImageEv __ZThn8_N12_GLOBAL__N_127GeneralizedHoughBallardImpl12processImageEv __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl12processImageEv __ZN2cv29createGeneralizedHoughBallardEv __ZNK2cv11_InputArray4kindEv __ZNK12_GLOBAL__N_127GeneralizedHoughBallardImpl17getVotesThresholdEv __ZNK2cv12_OutputArray6neededEv __ZN2cv9AlgorithmD2Ev __ZN12_GLOBAL__N_120GeneralizedHoughBaseD2Ev __ZN2cv9AlgorithmC2Ev __ZNSt12length_errorD1Ev __ZThn8_N12_GLOBAL__N_124GeneralizedHoughGuilImplD1Ev __ZN12_GLOBAL__N_124GeneralizedHoughGuilImplD1Ev __ZThn8_N12_GLOBAL__N_127GeneralizedHoughBallardImplD1Ev __ZN12_GLOBAL__N_127GeneralizedHoughBallardImplD1Ev __ZN12_GLOBAL__N_120GeneralizedHoughBaseD1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEED1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEED1Ev __ZThn8_N12_GLOBAL__N_124GeneralizedHoughGuilImplD0Ev __ZN12_GLOBAL__N_124GeneralizedHoughGuilImplD0Ev __ZThn8_N12_GLOBAL__N_127GeneralizedHoughBallardImplD0Ev __ZN12_GLOBAL__N_127GeneralizedHoughBallardImplD0Ev __ZN12_GLOBAL__N_120GeneralizedHoughBaseD0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEED0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEED0Ev ___sincos_stret __ZTVSt12length_error __ZTISt12length_error ___bzero ___cxa_allocate_exception ___cxa_free_exception __Znwm __ZN2cv3MatC2EiiiPvm __ZNSt3__16vectorIN12_GLOBAL__N_124GeneralizedHoughGuilImpl7FeatureENS_9allocatorIS3_EEE7reserveEm __ZN2cv6String8allocateEm __ZNSt3__16vectorINS0_IN2cv6Point_IiEENS_9allocatorIS3_EEEENS4_IS6_EEE8__appendEm __ZNSt3__16vectorINS0_IN2cv6Point_IfEENS_9allocatorIS3_EEEENS4_IS6_EEEC2Em ___stack_chk_fail ___cxa_pure_virtual __ZN2cv3Mat6createEiPKii __ZN2cv5SobelERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiddi __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl9setLevelsEi __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl9setLevelsEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl17setCannyLowThreshEi __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl17setCannyLowThreshEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl12setPosThreshEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl18setCannyHighThreshEi __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl18setCannyHighThreshEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl14setAngleThreshEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl14setScaleThreshEi __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl16setMaxBufferSizeEi __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl16setMaxBufferSizeEi __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl17setVotesThresholdEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch __ZN2cv9fastAtan2Eff ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl10setMinDistEd __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl10setMinDistEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl12setAngleStepEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl12setScaleStepEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl5setDpEd __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl5setDpEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl15setAngleEpsilonEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl5setXiEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setMaxAngleEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setMinAngleEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setMaxScaleEd __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setMinScaleEd __ZNSt11logic_errorC2EPKc __ZN2cv5CannyERKNS_11_InputArrayERKNS_12_OutputArrayEddib __ZNSt3__17__sort4IRN12_GLOBAL__N_119Vec3iGreaterThanIdxEPmEEjT0_S5_S5_S5_T_ __ZNSt3__16__sortIRN12_GLOBAL__N_119Vec3iGreaterThanIdxEPmEEvT0_S5_T_ __ZNSt3__127__insertion_sort_incompleteIRN12_GLOBAL__N_119Vec3iGreaterThanIdxEPmEEbT0_S5_T_ __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi4EEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIiLi3EEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IiEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi4EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIiLi3EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorINS_4pairIdiEENS_9allocatorIS2_EEE21__push_back_slow_pathIS2_EEvOT_ __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl6detectERKN2cv11_InputArrayES4_S4_RKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl6detectERKN2cv11_InputArrayES4_S4_RKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_120GeneralizedHoughBase10detectImplERKN2cv11_InputArrayES4_S4_RKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl6detectERKN2cv11_InputArrayERKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl6detectERKN2cv11_InputArrayERKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_120GeneralizedHoughBase10detectImplERKN2cv11_InputArrayERKNS1_12_OutputArrayES7_ __ZN12_GLOBAL__N_120GeneralizedHoughBase9calcEdgesERKN2cv11_InputArrayERNS1_3MatES6_S6_ __ZNSt3__16vectorIN2cv3VecIfLi4EEENS_9allocatorIS3_EEEC2ERKS6_ __ZN12_GLOBAL__N_120GeneralizedHoughBase9convertToERKN2cv12_OutputArrayES4_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat8copySizeERKS0_ __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv121__vmi_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN12_GLOBAL__N_124GeneralizedHoughGuilImplE __ZTSN12_GLOBAL__N_124GeneralizedHoughGuilImplE __ZTIN12_GLOBAL__N_124GeneralizedHoughGuilImplE __ZTVN12_GLOBAL__N_127GeneralizedHoughBallardImplE __ZTSN12_GLOBAL__N_127GeneralizedHoughBallardImplE __ZTIN12_GLOBAL__N_127GeneralizedHoughBallardImplE __ZTSN2cv20GeneralizedHoughGuilE __ZTIN2cv20GeneralizedHoughGuilE __ZTSN2cv16GeneralizedHoughE __ZTIN2cv16GeneralizedHoughE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZTVN12_GLOBAL__N_120GeneralizedHoughBaseE __ZTSN12_GLOBAL__N_120GeneralizedHoughBaseE __ZTIN12_GLOBAL__N_120GeneralizedHoughBaseE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZTSN2cv23GeneralizedHoughBallardE __ZTIN2cv23GeneralizedHoughBallardE __ZN12_GLOBAL__N_120GeneralizedHoughBase15setTemplateImplERKN2cv11_InputArrayES4_S4_NS1_6Point_IiEE __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setTemplateERKN2cv11_InputArrayES4_S4_NS1_6Point_IiEE __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl11setTemplateERKN2cv11_InputArrayES4_S4_NS1_6Point_IiEE __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl11setTemplateERKN2cv11_InputArrayENS1_6Point_IiEE __ZN12_GLOBAL__N_127GeneralizedHoughBallardImpl11setTemplateERKN2cv11_InputArrayENS1_6Point_IiEE __ZN12_GLOBAL__N_124GeneralizedHoughGuilImpl16buildFeatureListERKN2cv3MatES4_S4_RNSt3__16vectorINS6_INS0_7FeatureENS5_9allocatorIS7_EEEENS8_ISA_EEEENS1_6Point_IdEE __ZN2cv3MataSERKNS_7Scalar_IdEE __ZTVN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEEE __ZTSN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEEE __ZTIN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_124GeneralizedHoughGuilImplENS_14DefaultDeleterIS3_EEEE __ZTVN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEEE __ZTSN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEEE __ZTIN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_127GeneralizedHoughBallardImplENS_14DefaultDeleterIS3_EEEE GCC_except_table99 GCC_except_table49 GCC_except_table39 GCC_except_table28 __ZZN12_GLOBAL__N_127GeneralizedHoughBallardImpl8calcHistEvE25__cv_trace_location_fn418 __ZZN12_GLOBAL__N_127GeneralizedHoughBallardImpl8calcHistEvE31__cv_trace_location_extra_fn418 GCC_except_table47 GCC_except_table37 GCC_except_table27 GCC_except_table46 GCC_except_table36 GCC_except_table106 GCC_except_table45 GCC_except_table105 GCC_except_table104 GCC_except_table3 GCC_except_table53 GCC_except_table2 GCC_except_table52 GCC_except_table1 GCC_except_table41 ___gxx_personality_v0 GCC_except_table0 GCC_except_table50 GCC_except_table40  #1/20 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  n   d       \  D     R  ‡  a   ê  þ       
               ÿ›IA2      ÿ   ‡      k   ·   n   c  †  o   ÷  õ  =             ÿ›Ç… ¾    3        3   É   x   ü   É   ß   ã        1  %   ý   V     ð  €     ø   Î  %   Ô   ó     Ì       J   *     L   B  t        ¶     ™   ¾  C                7  !   e   j     K   §  "   .   É  	   &  †     Â   ²  %   ¦   ×     ž  ø     L   L     Ý   ‚  |   ]  $        T  !   e   ’     K   Ï  "   .   ñ  	   &  À     Ý   ô  }   ]  _     Î   »     Ä   è    Ç   à     É   ÿ     Ç     "   ”   p     Ó   ‚     â   ³  „   Õ  �  n   U    u   M  —          ‡   Œ  ©     º  ×     è          8  	   C  Š  o   û  j  k   ×  ý  q   p  „     ˜  �               ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                      €       €       €       €ÿÿÿÿÿÿÿÿÿÿÿÿ   àÿÿïG      ð?ÿÿÿÿÿÿïÿ      ð¿      ð?ñhãˆµøä¾ñhãˆµøä>       €      à?            NULL vertex array pointer cvBoxPoints /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/geometry.cpp double cv::pointPolygonTest(cv::InputArray, cv::Point2f, bool) total >= 0 && (depth == 4 || depth == 5) pointPolygonTest float cv::intersectConvexConvex(cv::InputArray, cv::InputArray, cv::OutputArray, bool) p1.depth() == 4 || p1.depth() == 5 intersectConvexConvex p2.depth() == 4 || p2.depth() == 5 n >= 0 && m >= 0 temp.ptr<Point2f>() == dst total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1             ¿8      J8      a              89      J8      ý             ˆ                      �       Ì   ! A        €2      `        ÑXA        Ü2      €      2  aA        ˆ3      À         ÑXA        Ô3      p-      „  ÑXA         6       0      €  ÑXA         7             zR x�  $      àÃÿÿÿÿÿÿˆ        A†C              zPLR x›   �  ,   $   (ÄÿÿÿÿÿÿÌ       öÿÿÿÿÿÿA†CGƒŽ  4   T   ÈÄÿÿÿÿÿÿ      3öÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Œ   °Ðÿÿÿÿÿÿ2      §öÿÿÿÿÿÿA†CLƒŽ�4   ¼   ÀÒÿÿÿÿÿÿ       ÃöÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô   8ðÿÿÿÿÿÿ„      WùÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ,  �òÿÿÿÿÿÿ€      ŸùÿÿÿÿÿÿA†CMƒŒ�Ž�    |2    -t2    -l2    -`2    -X2    -N2    -B2    -æ1    -Ý1    -Ê1    Ã1    …1    -1    -1    -ï0    è0    ª0    -ð/    -è/    -à/    -Ô/    -Ì/    -Â/    -¶/    -Z/    -Q/    ->/    7/    ù.    -.    -v.    -c.    \.    .    -g-  &  -b-  *  -\-    -T-    -L-    -4-    -*-    -Å,    -›,    -‘,    -2,    -ß+  '  -¿+    -µ+    -R+    -!+    -+    -+    -+    -ý*    -ê*    -â*    -Õ*    -È*    -´*    -¬*    -Ÿ*    -�*    -~*    -q*    -b*    -P*    -C*    -È)    -™)    -_)    -J)    -á(    -º(    -X(    -(  '  -þ'    ó'    -{'    -M'  $  ->'    -ô&    -Ê&  !  -­&    -Â%  "  -i%    °$  "  -Œ$  
  -0$  
  -ë     Y     ”    '    ö    æ    Ë    o    e    Z    C    2        º    Š    j    ?    o    *    -¼    -Œ    -¶    -­    -™    ’    \    -1  %  -#    ý    -º    -J    -    -¼  "  -Ÿ    -“    -|    u    S    -Ž    -…    -q    j    4    -  %  -    Ù    -‰  )  -w  (  -F  )  -ü  #  -Ú  #  -»    -¯    -˜    ‘    M    -    -    -û    ô    °    -�    -i     -À    -¸    -      -÷    -ï    -ã    ®    -”  '  -{    -q    -    -ç    -·  '  -¡    -<    -  
  -Ë    -v    -n    -f    -N    -D    -ï    -È    -À    -¶    -¬    -�    -~    -d    -    -Þ    q    Ñ
    A    4    ì    c            Å    ¢    n    	    -ý    -æ    ß    “    -W  #  -<    -$     -”    -Œ    -€    X    -P    -H    -<    -+    -    -    -ò     ë     ·     -0     (         	                  Ø     Ð   +  À     ¸     °   +        ˜     �   +  €     x     p   +  `     X     P   +  @     8     0   +              S   +  M    €2          à:      ï    Ü2      Ý    ˆ3           ;      Ë    Ô3      ¹     6      ï     7      Z     =      �    ¨=      ò    `      }    À      :  À p-      %  À  0        À `-          �                   ð     €                    ä             È             [              /             Ÿ             {             .              s             u              a                           ·             ³              Õ             Ð              ’              _             J             0                                         Z                          õ                           __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv11_InputArray4kindEv __ZNK2cv12_OutputArray6neededEv _cvPointPolygonTest _cvMaxRect _cvBoxPoints ___bzero __ZN2cv3MatC2EiiiPvm __ZN2cv3MatC2ENS_5Size_IiEEiPvm __Znam __ZN2cv6String8allocateEm __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv4flipERKNS_11_InputArrayERKNS_12_OutputArrayEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZNK2cv3Mat11checkVectorEiib __ZN2cv21intersectConvexConvexERKNS_11_InputArrayES2_RKNS_12_OutputArrayEb __ZN2cv11contourAreaERKNS_11_InputArrayEb __ZN2cv16pointPolygonTestERKNS_11_InputArrayENS_6Point_IfEEb __ZN2cv3Mat8copySizeERKS0_ __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZNK2cv11RotatedRect6pointsEPNS_6Point_IfEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv21intersectConvexConvexERKNS_11_InputArrayES2_RKNS_12_OutputArrayEbE25__cv_trace_location_fn509 __ZZN2cv21intersectConvexConvexERKNS_11_InputArrayES2_RKNS_12_OutputArrayEbE31__cv_trace_location_extra_fn509 GCC_except_table7 __ZZN2cv16pointPolygonTestERKNS_11_InputArrayENS_6Point_IfEEbE24__cv_trace_location_fn97 __ZZN2cv16pointPolygonTestERKNS_11_InputArrayENS_6Point_IfEEbE30__cv_trace_location_extra_fn97 GCC_except_table6 GCC_except_table4 GCC_except_table3 GCC_except_table2 GCC_except_table1 ___gxx_personality_v0    



#1/20           1548786599  501   20    100644  44492     `
grabcut.cpp.o       Ïúíþ           �                                       Ø‰      °      Ð‰            	       __text          __TEXT                  3r      °     €�  ø    €            __literal16     __TEXT          @r      `       ðu                            __gcc_except_tab__TEXT           r      
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H‰�hÿÿÿ…À°D  C‹L,…É…Sÿÿÿë0H�}�H�uÈè    D‹E°¶}ˆWÉH‹EÈÇ@þÿÿÿC‹L,…É…!ÿÿÿH‹E˜H‹M�H‰�`ÿÿÿH9ÁH‰Ç…ÖüÿÿëH‹½`ÿÿÿH‹�PÿÿÿH�…ÿÿÿH9Á…lõÿÿë1ÿH‹…Xÿÿÿò@0H…ÿtH‰}˜òE°è    òE°H�ÄÈ   [A\A]A^A_]Ãé”   é�   H‰Çè    H‰ÃH�½pÿÿÿè    ëTH‰Çè    H‰Çè    ëdH‰ÃH�½pÿÿÿè    ë1H‰Çè    ëIëGëEH‰Çè    ë
ë9H‰Çè    H‰ÃH�½pÿÿÿè    H‹}�H…ÿt	H‰}˜è    H‰ßè    H‰Çè    H‰ÃH‹}�H…ÿuÛëâD  UH‰åAWAVSHƒì‰óI‰þ…ÛxI‹I‹NH)ÁHÁéiÉÍÌÌÌ9ÙtWÀ)EÐL�}Ð¾   L‰ÿè    H¹tcs.sizeH‰HH¹i<(int)vH‰HH¹i>=0 && H‰fÇ@()H��  H�µ  ¿)ÿÿÿA¸}  L‰þè    H�}Ðè    I‹HcËH�‰€|È  ”ÀHƒÄ[A^A_]ÃH‰Çè    H‰ÃH�}Ðè    H‰ßè    H‰Çè    UH‰åAWAVAUATSHƒìI‰ðI‰ýI‹u M‹eI)ôM‰çIÁÿI�GH‰ÁHÁé=…  H¹ÿÿÿÿÿÿÿM‹uI)öL‰òHÁúH¿þÿÿÿÿÿÿH9úwaIÁþI9ÆLBðM…ö„Ì   L‰EÐH‰uÈI9ÎvK¿   è    H‰ÃH�5�  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    L‰EÐH‰uÈI‰ÎJ�<õ    è    H‰ÃH‹uÈL‹EÐN�4óI‹ J‰ûN�|ûM…ä~H‰ßL‰âI‰ôè    L‰æI‰] M‰}M‰uH…ötH‰÷HƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ö1Ûë�L‰ïè    I‰ÆH‰ßè    L‰÷è                 (                      €       €       €       €                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                ÿ›¥�€€ œ¢     �   °          Ä  "   k   æ  	   c  (     ƒ   i     …   «  ·   ƒ   °  †   ‡   6  8        n  	   y  ¢  ^                     ÿ›IA    0       0  !   *   Q  	   "  -  	   >  6               ÿ›IA    È        È   !      é   	   ú    	                    ÿ›±‡€€ ¨    H        H   É   Ú5        ®5        ¬5   5     ª5   E     ^5   q  %   B5   –     :5  ¾     85   ÿ  %   5   $     5  0     ¨5   ?     �5   ï     x5   *  p   `5   Î     �3   3     `5   �     Þ2   Ó  ‹   {2  	     ð8   	     õ5   ·	     Ç2   
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  8   b4        Ì2   a  8   ·3   ™  Q       ê     µ3   ö  D       :     µ3   h  †   ›2  	  …   “2  Ö  ˆ   ‹2  y  ~   ƒ2       `5   #  7  Æ5   %  ›  ú5   À!  œ       \%  R   ï5   Ý%  *  ó5   :,  	   ï5   �,  	   ñ5   1-  †   s2  Ù-  ~   k2  r.  …   c2  /  …   [2  ²/  Œ   ­3  Y0  …   ¥3  ù0  …   �3  ™1  u   •3  2     Ö2  #2  ‹        ®2     ¿2  ü2  ‡   ˆ3  Õ3  ƒ   Z4  €4  ‡   5  5     05  E5     V5  a6  †   è8  7  …   à8  ¢7  …   Ø8  B8  ‰   Ð8  ?9  �   =  é9  ~   û<  ‚:  Œ   +=  );  …   #=  É;  …   =  i<  u   =  ç<     =  ó<  @             ÿ›æ�€ Ý    -       -  !   Š   N  	   ‚  W  V        ­  !   l   Î  	   d  ×  �        g  !   ¨   ˆ  	      ‘  }             Æ   +     ¾  o  	   z  �  	   ˜  «  	   ¶  É  	   Ú  Ò               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›IA    …        …   !   #   ¦   	     &  	   7  /               ÿ›ó� ê    „        „   !   N   ¥   	   F  ®   b          !   0   1  	   (  :  L        †  !      §  	   
  °  )        Ù  !   ô   ú  	   ì    ô        ÷  	       	      3  	   >  Q  	   b  Z               ÿ›)'    ê        ê         ù   7        ÿ›)'    ©        ©      Ü    ¸   7        ÿ›)'    ›        ›      ý   ª   f       ÿ›)'    �        �      _   ž   Ô        ÿ›Á‚€€ ¸�        Ì  !   ù   í     ï  a     ]   ‰  !   ,   ª     $       ÷   ;  !   Ö   \     Î  Ê     "   ò  !              ^     ÷   †  !   Ö   §     Î                Ä            þ     Ä        É   Ù     ç  ü     
  /     U  ;  0             ÿ›IA    u        u   !   Ä    –   	   ¼   Ç   	   Ø   Ð                ÿ›)'    �        �      P   ž   Å                  °<      °<      ð?      à¿      °<{®Gáz„?      °<      ð?      I@qÍ&Å{­A@      |@        _model must have CV_64FC1 type, rows == 1 and cols == 13*componentsCount GMM /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/grabcut.cpp covDeterms[ci] > std::numeric_limits<double>::epsilon() operator() dtrm > std::numeric_limits<double>::epsilon() calcInverseCovAndDeterm void cv::grabCut(cv::InputArray, cv::InputOutputArray, cv::Rect, cv::InputOutputArray, cv::InputOutputArray, int, int) image is empty grabCut image must have CV_8UC3 type mask is empty checkMask mask must have CV_8UC1 type mask must have as many rows and cols as img mask element value must be equal GC_BGD or GC_FGD or GC_PR_BGD or GC_PR_FGD !bgdSamples.empty() && !fgdSamples.empty() initGMMs allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 i>=0 && i<(int)vtcs.size() addTermWeights /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/gcgraph.hpp addEdges j>=0 && j<(int)vtcs.size() w>=0 && revw>=0 i != j minWeight > 0 maxFlow inSourceSegment            j~      m}                     A         r            F  ÑXA        Ls      `      
                      p      O  a                À	        ÑXA        ˜s      à      C  ÑX                0                            P      V                     °      ±  ÑX                p      3=  ÑXA        äs      °N      â  ÑXA        œw      °R      9  ÑX                ðS      €  ÑXA        ˆx      pV      ¬  ÑX                 X      ?  aA        y      `Y      j  A        Ty      Ð\      0  ÑXA        Lz       ^      ï   ÑXA        xz      ð^        ÑXA        ¤z       b      r  ÑXA        Ðz      €c      k  ÑXA        üz      ðo      à   aA        D|      Ðp      c  ÑXA        �|             zPLR x›   �  4   $   Øzÿÿÿÿÿÿ      gíÿÿÿÿÿÿA†CKƒŒŽ�      4   \   °ÿÿÿÿÿÿF      ÛíÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      °‚ÿÿÿÿÿÿ
        A†C       $   D   ˜‚ÿÿÿÿÿÿO       A†CIƒŽ�4   ü   Àƒÿÿÿÿÿÿ      ‡íÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¤   ¨…ÿÿÿÿÿÿC       A†CMƒŒ�Ž�    $   Ô   È†ÿÿÿÿÿÿ        A†C       $   ü   À†ÿÿÿÿÿÿV       A†C       ,   $  ø‡ÿÿÿÿÿÿ±       A†CJƒŒ�Ž�    4   ä  ˆŠÿÿÿÿÿÿ3=      ëìÿÿÿÿÿÿA†CPƒŒ�Ž�    4     �Çÿÿÿÿÿÿâ      kðÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ä  XËÿÿÿÿÿÿ9       A†CJƒŒ�Ž�    4   „  hÌÿÿÿÿÿÿ€      ïðÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,  °Îÿÿÿÿÿÿ¬       A†CMƒŒ�Ž�    ,   ì  0Ðÿÿÿÿÿÿ?      ñÿÿÿÿÿÿA†CIƒŽ�4     @Ñÿÿÿÿÿÿj      #ñÿÿÿÿÿÿA†CKƒŒŽ�      4   T  xÔÿÿÿÿÿÿ0      ãñÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Œ  pÕÿÿÿÿÿÿï       ×ñÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Ä  (Öÿÿÿÿÿÿ      ËñÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ü   Ùÿÿÿÿÿÿr      ¿ñÿÿÿÿÿÿA†CMƒŒ�Ž�    4   4  HÚÿÿÿÿÿÿk      ³ñÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   l  €æÿÿÿÿÿÿà       ÃòÿÿÿÿÿÿA†CIƒŽ�4   œ  0çÿÿÿÿÿÿc      ßòÿÿÿÿÿÿA†CMƒŒ�Ž�    /r  )  -'r  E  -r  :  -þq  @  -Ôq  L  -¦q  A  -Žq  F  -†q  <  =q  >  =qq  ?  =jq  ;  -bq    Xq  C  -Ìp  (  -Äp  )  -¼p  2  -°p  (  -‹p  2  -‚p  /  -op    hp    2p  3  -Ùo  (  -Ño  )  -Éo  @  -·o  2  -¨o  (  -œo  (  -Žo  (  -„o  2  -so  (  -ko  (  -ao  2  -Ro  (  -)o  @  -¨n  '  -†k  '  -(k  '  -Šj  '  -(j  '  -+i  2  -#i  /  -i    i    çh  3  -¿h    —h  2  -�h  /  -Šh    ƒh    Sh  3  -àg  2  -Øg  /  -Óg    Ìg    œg  3  -tg    .g  2  -&g  /  -!g    g    êf  3  -qf  2  -if  /  -df    ]f    -f  3  -nc  )  -fc  E  -[c  :  -=c  @  -c  L  -Õb  A  -¾b  F  -¶b  <  =¯b  >  =¡b  ?  =šb  ;  -’b    ˆb  C  -üa  )  -ôa  E  -éa  :  -µa  @  -Œa  L  -‡`  A  -º_  F  -²_  <  =«_  >  =�_  ?  =–_  ;  -Ž_    „_  C  -ë^  )  -ã^  E  -Ø^  F  -Ð^  <  =É^  >  =»^  ?  =´^  ;  -¬^    ¢^  C  -‰^  @  -`^  L  -?^  A  -ü]  )  -ô]  E  -é]  F  -á]  <  =Ú]  >  =Ì]  ?  =Å]  ;  -½]    ³]  C  -š]  @  -p]  L  -,]  A  -Æ\  (  -¾\  )  -¶\  2  -ª\  (  -¢\  (  -˜\  2  -Œ\  (  -„\  (  -z\  2  -n\  (  -f\  (  -\\  2  -P\  (  -;\  $  -á[  $  -}[  &  -_[  2  -V[  /  -C[    <[    )[  3  -[  2  -[  /  -ðZ    éZ    ÇZ  3  -–Z  2  -�Z  /  -zZ    sZ    =Z  3  -
Z  2  -Z  /  -îY    çY    ±Y  3  -[Y  (  -SY  )  -KY  2  -?Y  (  -ËX  2  -ÂX  /  -¯X    ¨X    rX  3  -X  :  -äW  @  -ÉW  L  -LW  A  -lV  (  -dV  )  -\V  2  -PV  (  -HV  (  ->V  2  -2V  (  -ÖU  2  -ÍU  /  -ºU    ³U    uU  3  -ûT  2  -òT  /  -ßT    ØT    šT  3  -åS  :  -ÇS  @  -<S  A  -§R  =  -¢R  D  -ŽR  (  -†R  )  -~R  2  -rR  (  -jR  (  -`R  2  -TR  (  -LR  (  -BR  2  -6R  (  -.R  (  -$R  2  -R  (  -ßQ  2  -×Q  /  -ÏQ    ºQ  L  -µQ    ¦Q  3  -cQ    =Q  2  -4Q  /  -!Q    Q    ÄP  3  -ƒP  2  -zP  /  -gP    `P    &P  3  -P  2  -úO  /  -çO    àO    ¾O  3  -ŸN  (  -—N  (  -�N  (  -‡N  (  -N  (  -wN  (  -oN  (  -gN  )  -_N  0  -JN  6  -áM  *  -ºM  6  -AM  *  -M  6  -¡L  *  -zL  6  -úK  *  -ÓK  6  -aK  *  -:K  6  -·J  *  -�J  @  -~J  @  -\J  (  -TJ  (  -LJ  (  -DJ  (  -7J  6  -ºI  *  -“I  6  -I  *  -óH  6  -zH  *  -SH  6  -ÙG  *  -²G  @  - G  @  -ÊF  (  -½F  2  -®F  (  -¤F  (  -—F  2  -ˆF  (  -€F  (  -sF  6  -øE  *  -ÎE  (  -ÄE  6  -ME  *  -!E  (  -E  (  -E  (  -	E  (  -üD  (  -ïD  6  -tD  *  -JD  (  -3D  (  -&D  2  -D  (  -D  (  -D  (  -ÿC  (  -÷C  (  -ïC  (  -çC  (  -ßC  (  -×C  (  -ÏC  (  -ÇC  H  -–C  I  =�C  0  -zC  6  -C  *  -êB  6  -qB  *  -JB  6  -ÑA  *  -ªA  6  -*A  *  -A  6  -Š@  *  -c@  6  -ê?  *  -Ã?  6  -Q?  *  -#?  6  -©>  *  ->    -¯=    -s=    -2=    -ù<    -¼<    -†<    -z<    p<    Z<    F<  K  -ñ;    È;    Á;  !  -c;  !  -;  !  -§:  !  -I:  !  -ï9  K  -š9    ‚9  !  -$9  !  -Æ8  !  -h8  !  -
8  !  -R7    -7  %  -7  #  -à6    -Ô6    -4  B  -ô3  B  -<3    '3  !  -à2  !  -š2  !  -T2  !  -2  !  -Â1  !  -{1  !  -51  !  -ï0  !  -©0  !  -�/  @  -e/  @  -Ã.    ˜.    €.    x.    l.  J  -_.    º-    ²-  J  -õ,    Ò,    À,  J  -·,    —,    0,    ,  J  -+    Æ*  ,  -g*  ,  -*  ,  -©)  ,  -"'    ç&    �"    -c"  6  -ñ!  *  -Ê!  6  -N!  *  -'!  @  -!  @  -ú   6  -�   *  -Z   6  -à  *  -²    -s  B  -b    -  B  -  4  -Ò  5  -Ž    -W  4  -$  5  -à    -°  2  -¤  /  -�    †    4  3  -˜  "  -‡  "  -Ê  6  -K  *  -$  +  -  5  -µ  .  -Q  +  -?  5  -  ,  -¥    -u  ,  -º    -«    -œ  2  -�  /  -y    r    ;  3  -  2  -  /  -ë    ä    Â  3  -®  9  -ž  9  -Š  9  -}  -  -e  8  -¼  7  -´  1  -¨    š  I  =(    -û    í    A  B  -  !  -Ç  !  -‡  !  -F  !  -  !  -Ú  (  -Ò  )  -Ê  2  -¾  (  -¢  J  -�    Œ    ®
  2  -¥
  /  -’
    ‹
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S      /S      {S      ¯S      çS      T      ^T      xT      ©T      ÅT      öT      U      _U      –U      ºU      òU      )V      CV      sV      ·V      ØV      W      TW      ’W      ÏW      ûW      >X      lX      ™X      ÛX      Y      EY      xY      ´Y      ÓY      +Z      _U      kZ      ®Z      ãZ      [      >[      ][      CV      �[      å[      /\      s\      ¦\      ï\      $]      U]      ­]      ^              ^      @^      „^      Å^                              ñ^      H_      ‘_      Ù_      P`      Æ`              î`      ñ`      ô`      +a      >a      ‚a      Îa      æa      %b      lb      •b      ÷b      >c      Kc      \c      tc      �c      ­c      æc      òc      d      d      .d      5d      Ud      ud      ‹d      ¡d      Òd      e      e      e      e      (e      /e      ;e      Le      ]e      ie      ve      “e      Ÿe      °e      Áe      Êe      Óe      æe      ùe      $f      Df      Tf      bf      pf      Œf      �f      ®f      ¿f              Ðf      çf      þf      g      ,g      Hg      ag      zg      “g      ¬g      õg      h      #h      Wh      ¦h      Ûh      i      _i      ™i      Ûi      ñi      ?j      vj      Èj              Þj      k      Lk      xk      §k      ×k      l      9l      ml      Ÿl      Òl      úl      &m      <m      €m                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                              Äm      ém      n      6n      ^n      tn      Šn      ½n      ðn       o      Po      ho                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                      ¨o      Èo      p      ^p      ˜p      Àp      äp      1q      `q      vq      �q      Ìq      æq      r      ?r      –r      Ír      Js      Ÿs      ãs      t      -t      Ht      rt      —t      »t      ¨o      Èo      Ùt      ót      ˜p      »t      1q      u      `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2      ®—      Ê—      ç—      &˜      2˜      ¥2      H˜      ÷2      n      6n      ^n      tn      Šn      ½n      Y˜      b˜      ,3      k˜      33      :3      w˜      ˆ˜      R3      ™˜      °˜      F3      Í˜      Þ˜      ú/      0      ï˜      ™      ™      @™      p™      €™      Ž™      œ™      �3      |3      À™      Ñ™      â™      õ™      š      +š      Fš      aš      �š      –š      «š      Àš      Õš      ,›      G›      ho      Z›      ½›      ò›      1œ      ’œ       �      °3      R�      ¬�      ä�      Kž              až      ¬ž       Ÿ      4Ÿ      kŸ      §Ÿ      ÜŸ             j       ¯       ê       ¡      N¡      d¡      Ä¡      $¢      =¢      V¢      o¢              ˆ¢      Ö¢      9£      q£      Í£      ,¤      †¤      Õ¤      ¥      H¥      ‰¥      Ë¥                                      %¦      <¦      _¦      ‚¦      ‚¦      Å¦      §      $§      D§      t§      ”§      ´§      ¨      =¨      ç¨      ¨©                                                                                                                                                                                                                                                                                      %¦      <¦      _¦      Ü©      ‚¦      Å¦      §      $§      D§      t§      ”§      ª      _ª      =¨      �ª      4«                                                                                                                                                      Õ«      ú«      $¬      \¬      ”¬      ®¬      È¬      ­      ^­      ž­      Þ­      ø­                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                      g®      ‹®      ß®      +¯      i¯      ™¯      ¿¯      °      ?°      O°      w°      Ÿ°      ¹°      ç°      ±      [±      �±      í±      -²      ƒ²      Ÿ²      Ï²      é²      ³      5³      U³                                                                                                                                                                                                      y³      Ã³      K´      �´      ó´      Sµ      ­µ      ¶      �¶      Ã¶      ·      y·      É·      '¸      q¸      µ¸      ¹      s¹      ñ¹      9º      „º      Ðº      »      f»      Í»      ¼                                                                                                                                                                                                      v¼      ¼¼      ½      B½      ˆ½      Ð½      ý½      [¾      ‹¾      ¹¾      ç¾      ?°      ¿      _¿      �¿      ×¿      À      cÀ      ‹À      éÀ      Á      7Á      QÁ      Á      �Á      ½Á                                                                                                                                                                                                      áÁ      !Â      NÂ      zÂ      ºÂ      èÂ      Ã      hÃ      ¡Ã      ÆÃ      õÃ      /Ä      PÄ      ¦Ä      äÄ      Å      WÅ      ›Å      ÉÅ      ôÅ      Æ      NÆ      {Æ      ÀÆ      Ç      NÇ                                                                                                                                                                                    ¯0      ˜Ç      éÇ      È      CÈ      �È      ¾È      !É      ˜É      ¯É      4Ê      «Ê      ËÊ      ùÊ      7Ë      ƒË      ±Ë      Ì      MÌ      {Ì      Í      iÍ      yÍ      ©Í      ÙÍ       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e    e    e    e     e    ød    ðd    èd    àd    Ød    Ðd    Èd    Àd    ¸d    °d    ¨d     d    ˜d    �d    ˆd    €d    xd    pd    hd    `d    Xd    Pd    Hd    @d    8d    0d    (d     d    d    d    d     d    øc    ðc    èc    àc    Øc    Ðc    Èc    Àc    ¸c    °c    ¨c     c    ˜c    �c    ˆc    €c    xc    pc    hc    `c    Xc    Pc    Hc    @c    8c    0c    (c     c    c    c    c     c    øb    ðb    èb    àb    Øb    Ðb    Èb    Àb    ¸b    °b    ¨b     b    ˜b    �b    ˆb    €b    xb    pb    hb    `b    Xb    Pb    Hb    @b    8b    0b    (b     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Y    Y    Y    Y     Y    øX    ðX    èX    àX    ØX    ÐX    ÈX    ÀX    ¸X    °X    ¨X     X    ˜X    �X    ˆX    €X    xX    pX    hX    `X    XX    PX    HX    @X    8X    0X    (X     X    X    X    X     X    øW    ðW    èW    àW    ØW    ÐW    ÈW    ÀW    ¸W    °W    ¨W     W    ˜W    �W    ˆW    €W    xW    pW    hW    `W    XW    PW    HW    @W    8W    0W    (W     W    W    W    W     W    øV    ðV    èV    àV    ØV    ÐV    ÈV    ÀV    ¸V    °V    ¨V     V    ˜V    �V    ˆV    €V    xV    pV    hV    `V    XV    PV    HV    @V    8V    0V    (V     V    V    V    V     V    øU    ðU    èU    àU    ØU    ÐU    ÈU    ÀU    ¸U    °U    ¨U     U    ˜U    �U    ˆU    €U    xU    pU    hU    `U    XU    PU    HU    @U    8U    0U    (U     U    U    U    U     U    øT    ðT    èT    àT    ØT    ÐT    ÈT    ÀT    ¸T    °T    ¨T     T    ˜T    �T    ˆT    €T    xT    pT    hT    `T    XT    PT    HT    @T    8T    0T    (T     T    T    T    T     T    øS    ðS    èS    àS    ØS    ÐS    ÈS    ÀS    ¸S    °S    ¨S     S    ˜S    �S    ˆS    €S    xS    pS    hS    `S    XS    PS    HS    @S    8S    0S    (S     S    S    S    S     S    øR    ðR    èR    àR    ØR    ÐR    ÈR    ÀR    ¸R    °R    ¨R     R    ˜R    �R    ˆR    €R    xR    pR    hR    `R    XR    PR    HR    @R    8R    0R    (R     R    R    R    R     R    øQ    ðQ    èQ    àQ    ØQ    ÐQ    ÈQ    ÀQ    ¸Q    °Q    ¨Q     Q    ˜Q    �Q    ˆQ    €Q    xQ    pQ    hQ    `Q    XQ    PQ    HQ    @Q    8Q    0Q    (Q     Q    Q    Q    Q     Q    øP    ðP    èP    àP    ØP    ÐP    ÈP    ÀP    ¸P    °P    ¨P     P    ˜P    �P    ˆP    €P    xP    pP    hP    `P    XP    PP    HP    @P    8P    0P    (P     P    P    P    P     P    øO    ðO    èO    àO    ØO    ÐO    ÈO    ÀO    ¸O    °O    ¨O     O    ˜O    �O    ˆO    €O    xO    pO    hO    `O    XO    PO    HO    @O    8O    0O    (O     O    O    O    O     O    øN    ðN    èN    àN    ØN    ÐN    ÈN    ÀN    ¸N    °N    ¨N     N    ˜N    �N    ˆN    €N    xN    pN    hN    `N    XN    PN    HN    @N    8N    0N    (N     N    N    N    N     N    øM    ðM    èM    àM    ØM    ÐM    ÈM    ÀM    ¸M    °M    ¨M     M    ˜M    �M    ˆM    €M    xM    pM    hM    `M    XM    PM    HM    @M    8M    0M    (M     M    M    M    M     M    øL    ðL    èL    àL    ØL    ÐL    ÈL    ÀL    ¸L    °L    ¨L     L    ˜L    �L    ˆL    €L    xL    pL    hL    `L    XL    PL    HL    @L    8L    0L    (L     L    L    L    L     L    øK    ðK    èK    àK    ØK    ÐK    ÈK    ÀK    ¸K    °K    ¨K     K    ˜K    �K    ˆK    €K    xK    pK    hK    `K    XK    PK    HK    @K    8K    0K    (K     K    K    K    K     K    øJ    ðJ    èJ    àJ    ØJ    ÐJ    ÈJ    ÀJ    ¸J    °J    ¨J     J    ˜J    �J    ˆJ    €J    xJ    pJ    hJ    `J    XJ    PJ    HJ    @J    8J    0J    (J     J    J    J    J     J    øI    ðI    èI    àI    ØI    ÐI    ÈI    ÀI    ¸I    °I    ¨I     I    ˜I    �I    ˆI    €I    xI    pI    hI    `I    XI    PI    HI    @I    8I    0I    (I     I    I    I    I     I    øH    ðH    èH    àH    ØH    ÐH    ÈH    ÀH    ¸H    °H    ¨H     H    ˜H    �H    ˆH    €H    xH    pH    hH    `H    XH    PH    HH    @H    8H    0H    (H     H    H    H    H     H    øG    ðG    èG    àG    ØG    ÐG    ÈG    ÀG    ¸G    °G    ¨G     G    ˜G    �G    ˆG    €G    xG    pG    hG    `G    XG    PG    HG    @G    8G    0G    (G     G    G    G    G     G    øF    ðF    èF    àF    ØF    ÐF    ÈF    ÀF    ¸F    °F    ¨F     F    ˜F    �F    ˆF    €F    xF    pF    hF    `F    XF    PF    HF    @F    8F    0F    (F     F    F    F    F     F    øE    ðE    èE    àE    ØE    ÐE    ÈE    ÀE    ¸E    °E    ¨E     E    ˜E    �E    ˆE    €E    xE    pE    hE    `E    XE    PE    HE    @E    8E    0E    (E     E    E    E    E     E    øD    ðD    èD    àD    ØD    ÐD    ÈD    ÀD    ¸D    °D    ¨D     D    ˜D    �D    ˆD    €D    xD    pD    hD    `D    XD    PD    HD    @D    8D    0D    (D     D    D    D    D     D    øC    ðC    èC    àC    ØC    ÐC    ÈC    ÀC    ¸C    °C    ¨C     C    ˜C    �C    ˆC    €C    xC    pC    hC    `C    XC    PC    HC    @C    8C    0C    (C     C    C    C    C     C    øB    ðB    èB    àB    ØB    ÐB    ÈB    ÀB    ¸B    °B    ¨B     B    ˜B    �B    ˆB    €B    xB    pB    hB    `B    XB    PB    HB    @B    8B    0B    (B     B    B    B    B     B    øA    ðA    èA    àA    ØA    ÐA    ÈA    ÀA    ¸A    °A    ¨A     A    ˜A    �A    ˆA    €A    xA    pA    hA    `A    XA    PA    HA    @A    8A    0A    (A     A    A    A    A     A    ø@    ð@    è@    à@    Ø@    Ð@    È@    À@    ¸@    °@    ¨@     @    ˜@    �@    ˆ@    €@    x@    p@    h@    `@    X@    P@    H@    @@    8@    0@    (@     @    @    @    @     @    ø?    ð?    è?    à?    Ø?    Ð?    È?    À?    ¸?    °?    ¨?     ?    ˜?    �?    ˆ?    €?    x?    p?    h?    `?    X?    P?    H?    @?    8?    0?    (?     ?    ?    ?    ?     ?    ø>    ð>    è>    à>    Ø>    Ð>    È>    À>    ¸>    °>    ¨>     >    ˜>    �>    ˆ>    €>    x>    p>    h>    `>    X>    P>    H>    @>    8>    0>    (>     >    >    >    >     >    ø=    ð=    è=    à=    Ø=    Ð=    È=    À=    ¸=    °=    ¨=     =    ˜=    �=    ˆ=    €=    x=    p=    h=    `=    X=    P=    H=    @=    8=    0=    (=     =    =    =    =     =    ø<    ð<    è<    à<    Ø<    Ð<    È<    À<    ¸<    °<    ¨<     <    ˜<    �<    ˆ<    €<    x<    p<    h<    `<    X<    P<    H<    @<    8<    0<    (<     <    <    <    <     <    ø;    ð;    è;    à;    Ø;    Ð;    È;    À;    ¸;    °;    ¨;     ;    ˜;    �;    ˆ;    €;    x;    p;    h;    `;    X;    P;    H;    @;    8;    0;    (;     ;    ;    ;    ;     ;    ø:    ð:    è:    à:    Ø:    Ð:    È:    À:    ¸:    °:    ¨:     :    ˜:    �:    ˆ:    €:    x:    p:    h:    `:    X:    P:    H:    @:    8:    0:    (:     :    :    :    :     :    ø9    ð9    è9    à9    Ø9    Ð9    È9    À9    ¸9    °9    ¨9     9    ˜9    �9    ˆ9    €9    x9    p9    h9    `9    X9    P9    H9    @9    89    09    (9     9    9    9    9     9    ø8    ð8    è8    à8    Ø8    Ð8    È8    À8    ¸8    °8    ¨8     8    ˜8    �8    ˆ8    €8    x8    p8    h8    `8    X8    P8    H8    @8    88    08    (8     8    8    8    8     8    ø7    ð7    è7    à7    Ø7    Ð7    È7    À7    ¸7    °7    ¨7     7    ˜7    �7    ˆ7    €7    x7    p7    h7    `7    X7    P7    H7    @7    87    07    (7     7    7    7    7     7    ø6    ð6    è6    à6    Ø6    Ð6    È6    À6    ¸6    °6    ¨6     6    ˜6    �6    ˆ6    €6    x6    p6    h6    `6    X6    P6    H6    @6    86    06    (6     6    6    6    6     6    ø5    ð5    è5    à5    Ø5    Ð5    È5    À5    ¸5    °5    ¨5     5    ˜5    �5    ˆ5    €5    x5    p5    h5    `5    X5    P5    H5    @5    85    05    (5     5    5    5    5     5    ø4    ð4    è4    à4    Ø4    Ð4    È4    À4    ¸4    °4    ¨4     4    ˜4    �4    ˆ4    €4    x4    p4    h4    `4    X4    P4    H4    @4    84    04    (4     4    4    4    4     4    ø3    ð3    è3    à3    Ø3    Ð3    È3    À3    ¸3    °3    ¨3     3    ˜3    �3    ˆ3    €3    x3    p3    h3    `3    X3    P3    H3    @3    83    03    (3     3    3    3    3     3    ø2    ð2    è2    à2    Ø2    Ð2    È2    À2    ¸2    °2    ¨2     2    ˜2    �2    ˆ2    €2    x2    p2    h2    `2    X2    P2    H2    @2    82    02    (2     2    2    2    2     2    ø1    ð1    è1    à1    Ø1    Ð1    È1    À1    ¸1    °1    ¨1     1    ˜1    �1    ˆ1    €1    x1    p1    h1    `1    X1    P1    H1    @1    81    01    (1     1    1    1    1     1    ø0    ð0    è0    à0    Ø0    Ð0    È0    À0    ¸0    °0    ¨0     0    ˜0    �0    ˆ0    €0    x0    p0    h0    `0    X0    P0    H0    @0    80    00    (0     0    0    0    0     0    ø/    ð/    è/    à/    Ø/    Ð/    È/    À/    ¸/    °/    ¨/     /    ˜/    �/    ˆ/    €/    x/    p/    h/    `/    X/    P/    H/    @/    8/    0/    (/     /    /    /    /     /    ø.    ð.    è.    à.    Ø.    Ð.    È.    À.    ¸.    °.    ¨.     .    ˜.    �.    ˆ.    €.    x.    p.    h.    `.    X.    P.    H.    @.    8.    0.    (.     .    .    .    .     .    ø-    ð-    è-    à-    Ø-    Ð-    È-    À-    ¸-    °-    ¨-     -    ˜-    �-    ˆ-    €-    x-    p-    h-    `-    X-    P-    H-    @-    8-    0-    (-     -    -    -    -     -    ø,    ð,    è,    à,    Ø,    Ð,    È,    À,    ¸,    °,    ¨,     ,    ˜,    �,    ˆ,    €,    x,    p,    h,    `,    X,    P,    H,    @,    8,    0,    (,     ,    ,    ,    ,     ,    ø+    ð+    è+    à+    Ø+    Ð+    È+    À+    ¸+    °+    ¨+     +    ˜+    �+    ˆ+    €+    x+    p+    h+    `+    X+    P+    H+    @+    8+    0+    (+     +    +    +    +     +    ø*    ð*    è*    à*    Ø*    Ð*    È*    À*    ¸*    °*    ¨*     *    ˜*    �*    ˆ*    €*    x*    p*    h*    `*    X*    P*    H*    @*    8*    0*    (*     *    *    *    *     *    ø)    ð)    è)    à)    Ø)    Ð)    È)    À)    ¸)    °)    ¨)     )    ˜)    �)    ˆ)    €)    x)    p)    h)    `)    X)    P)    H)    @)    8)    0)    ()     )    )    )    )     )    ø(    ð(    è(    à(    Ø(    Ð(    È(    À(    ¸(    °(    ¨(     (    ˜(    �(    ˆ(    €(    x(    p(    h(    `(    X(    P(    H(    @(    8(    0(    ((     (    (    (    (     (    ø'    ð'    è'    à'    Ø'    Ð'    È'    À'    ¸'    °'    ¨'     '    ˜'    �'    ˆ'    €'    x'    p'    h'    `'    X'    P'    H'    @'    8'    0'    ('     '    '    '    '     '    ø&    ð&    è&    à&    Ø&    Ð&    È&    À&    ¸&    °&    ¨&     &    ˜&    �&    ˆ&    €&    x&    p&    h&    `&    X&    P&    H&    @&    8&    0&    (&     &    &    &    &     &    ø%    ð%    è%    à%    Ø%    Ð%    È%    À%    ¸%    °%    ¨%     %    ˜%    �%    ˆ%    €%    x%    p%    h%    `%    X%    P%    H%    @%    8%    0%    (%     %    %    %    %     %    ø$    ð$    è$    à$    Ø$    Ð$    È$    À$    ¸$    °$    ¨$     $    ˜$    �$    ˆ$    €$    x$    p$    h$    `$    X$    P$    H$    @$    8$    0$    ($     $    $    $    $     $    ø#    ð#    è#    à#    Ø#    Ð#    È#    À#    ¸#    °#    ¨#     #    ˜#    �#    ˆ#    €#    x#    p#    h#    `#    X#    P#    H#    @#    8#    0#    (#     #    #    #    #     #    ø"    ð"    è"    à"    Ø"    Ð"    È"    À"    ¸"    °"    ¨"     "    ˜"    �"    ˆ"    €"    x"    p"    h"    `"    X"    P"    H"    @"    8"    0"    ("     "    "    "    "     "    ø!    ð!    è!    à!    Ø!    Ð!    È!    À!    ¸!    °!    ¨!     !    ˜!    �!    ˆ!    €!    x!    p!    h!    `!    X!    P!    H!    @!    8!    0!    (!     !    !    !    !     !    ø     ð     è     à     Ø     Ð     È     À     ¸     °     ¨           ˜     �     ˆ     €     x     p     h     `     X     P     H     @     8     0     (                                ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (                          ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (                          ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (                          ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (     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                     ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (                          ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (                          ø    ð    è    à    Ø    Ð    È    À    ¸    °    ¨         ˜    �    ˆ    €    x    p    h    `    X    P    H    @    8    0    (     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#1/20           1548786602  501   20    100644  196884    `
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H‰H�[ì  H�»ä  ¿ûÿÿÿA¸s  L‰öè    H�}àè    H‹{è    HƒÄ[A^]ÃH‰Çè    H‰ÃH�}àè    H‰ßè    H‰Çè    D  UH‰åAVSHƒì0òEèI‰þM…öt¸  ÿÿA#=  EBu	I‹^H…ÛuxWÀ)EÀH�]À¾   H‰ßè    H¹m headerH‰HH¹histograH‰HH¹Invalid H‰H�‘ë  H�åã  ¿ûÿÿÿA¸}  H‰Þè    H�}Àè    I‹^H…Û„“   ¸  ÿÿ#=  DB…ƒ   H�uÀH‰ßè    H…À„¡   HcK,‹UÐòMèë HÿÇH9÷|Hé€   ‰úH‰EÈóóZÀf.ÈrÇ    H‹EÈH‹@H…ÀuÙÿÂH‹EÀHcp(9ò}IHcúH‹X D  H‹ûH…Àt§ë²1ÛL�uÀ1Ò¹   H‰ßL‰öè    WÉº   L‰÷L‰öòEèè    ë‰UÐHƒÄ0[A^]ÃH‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè     UH‰åAVSHƒìpòE¸H‰ûH…Ût¸  ÿÿ#=  EBu	L‹sM…öuzfWÀf)EÀL�uÀ¾   L‰÷è    H¹m headerH‰HH¹histograH‰HH¹Invalid H‰H�ýé  H�Dâ  ¿ûÿÿÿA¸�  L‰öè    H�}Àè    L‹sM…ö„¢   ¸  ÿÿA#=  DB…’   H�uÀL‰÷è    H…À„ô   IcN,H‹uÈfWÉ‹UÐë$fffff.„     HÿÇH9Ç|Hé¾   ‰úH‰uÈH‰ðf(ÁóóZÉòXÈH‹vH…öußÿÂH‹uÀHcF(9Â�‰   HcúH‹^ 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€K@‹CI‰ÎH‹KHL‰1L‰aH˜I¯ÆHCH‰C(L)ðLèH‰C HƒÄ([A\A]A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëH‰Çè    H‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè    UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVSPH‰ûL�sÇC  ÿBH�CÇCL    HÇCD    HÇC<    HÇC4    HÇC,    HÇC$    HÇC    HÇC    H‰CPH�C`H‰CXHÇCh    HÇC`    ÇCp  ÿBH�CxÇƒ¬       HÇƒ¤       HÇƒœ       HÇƒ”       HÇƒŒ       HÇƒ„       HÇC|    HÇCt    H‰ƒ°   H�ƒÀ   H‰ƒ¸   HÇƒÈ       HÇƒÀ       ÇƒÐ     ÿBH�ƒØ   Çƒ      HÇƒ      HÇƒü       HÇƒô       HÇƒì       HÇƒä       HÇƒÜ       HÇƒÔ       H‰ƒ  H�ƒ   H‰ƒ  HÇƒ(      HÇƒ       Çƒ0    ÿBH�ƒ8  Çƒl      HÇƒd      HÇƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      H‰ƒp  H�ƒ€  H‰ƒx  HÇƒˆ      HÇƒ€      Çƒ�    ÿBH�ƒ˜  ÇƒÌ      HÇƒÄ      HÇƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      H‰ƒÐ  H�ƒà  H‰ƒØ  HÇƒè      HÇƒà      Çƒð    ÿBH�ƒø  Çƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü      HÇƒô      H‰ƒ0  H�ƒ@  H‰ƒ8  HÇƒH      HÇƒ@      ÇƒP    ÿBH�ƒX  ÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      HÇƒ\      HÇƒT      H‰ƒ�  H�ƒ   H‰ƒ˜  HÇƒ¨      HÇƒ       Çƒ°    ÿBH�ƒ¸  Çƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      HÇƒ¼      HÇƒ´      H‰ƒð  H�ƒ   H‰ƒø  HÇƒ      HÇƒ       Çƒ    ÿBH�ƒ  ÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      H‰ƒP  H�ƒ`  H‰ƒX  HÇƒh      HÇƒ`      Çƒp    ÿBH�ƒx  Çƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      H‰ƒ°  H�ƒÀ  H‰ƒ¸  HÇƒÈ      HÇƒÀ      ÇƒÐ    ÿBH�ƒØ  Çƒ      HÇƒ      HÇƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      H‰ƒ  H�ƒ   H‰ƒ  HÇƒ(      HÇƒ       Çƒ0    ÿBH�ƒ8  Çƒl      HÇƒd      HÇƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      H‰ƒp  H�ƒ€  H‰ƒx  HÇƒˆ      HÇƒ€      Çƒ�    ÿBH�ƒ˜  ÇƒÌ      HÇƒÄ      HÇƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      H‰ƒÐ  H�ƒà  H‰ƒØ  HÇƒè      HÇƒà      Çƒð    ÿBH�ƒø  Çƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü      HÇƒô      H‰ƒ0  H�ƒ@  H‰ƒ8  HÇƒH      HÇƒ@      ÇƒP    ÿBH�ƒX  ÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      HÇƒ\      HÇƒT      H‰ƒ�  H�ƒ   H‰ƒ˜  HÇƒ¨      HÇƒ       Çƒ°    ÿBH�ƒ¸  Çƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      HÇƒ¼      HÇƒ´      H‰ƒð  H�ƒ   H‰ƒø  HÇƒ      HÇƒ       Çƒ    ÿBH�ƒ  ÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      H‰ƒP  H�ƒ`  H‰ƒX  HÇƒh      HÇƒ`      Çƒp    ÿBH�ƒx  Çƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      H‰ƒ°  H�ƒÀ  H‰ƒ¸  HÇƒÈ      HÇƒÀ      L‰3HÇC   è    HƒÄ[A^A_]ÃI‰ÇH�»p  è    H�»  è    H�»°  è    H�»P  è    H�»ð  è    H�»�  è    H�»0  è    H�»Ð  è    H�»p  è    H�»  è    H�»°  è    H�»P  è    H�»ð  è    H�»�  è    H�»0  è    H�»Ð   è    HƒÃpH‰ßè    L‰÷è    L‰ÿè    „     UH‰åAVSH‰óI‰þI9^ƒÜ   L‰÷è    I‰^Hƒû‚Ê   ¹`   H‰ØH÷áP�ÀŸH‰ÁXHƒÀHÇÇÿÿÿÿHBÇPH‰ÈžXHAøè    H‰H�[HÁáH�LHƒÀH‰Â„     Ç  ÿBÇB<    HÇB4    HÇB,    HÇB$    HÇB    HÇB    HÇB    HÇB    H�rH‰r@H�rPH‰rHHÇBX    HÇBP    HƒÂ`H9Êu’I‰ëI‰^[A^]Ã@ UH‰åAWAVAUATSPI‰þM‹>M�fM9ç„×   M…ÿ„Ã   I‹GøH…À„ª   H�@HÁãLûfffff.„     L�k H‹CØH…Àt¹ÿÿÿÿðÁHƒùuL‰ïè    HÇCØ    HÇCÈ    HÇCÀ    HÇC¸    HÇC°    ƒ{¤ ~!H‹Cà1É„     Çˆ    HÿÁHcS¤H9Ñ|íH‹{èHƒÃðH9ßtè    M9ýL‰ë…oÿÿÿIƒÇøL‰ÿè    M‰&IÇF   HƒÄ[A\A]A^A_]ÃH‰Çè       0C  0E              0C      0E                   €       €                                                              0       0                                                   0       0                                     ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ  0C  0E              0C      0E                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ  0C  0E              0C      0E                                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                                                                                                                                                                                           @       @      ð?      p?      °<»½×Ùß|Û=      ð?      €>»½×Ùß|Û=      ð?      €>      °<      ð?      °<      ð?      €>      °<      ð?      ð?      ð¿ÿ›ý†€€ ô    V        V   Ë   HW   :     õT   m  %   ÙT   ’     ÑT  ž  ¹   «V   j     HW   …     «V   ³  {   U  .  '   ÿU   U  æ   ©V   F  Q   V   É     S   å     öR        $R   ò     ER   
     @R     :   S   	  %   ôR   V	  2   jR   ®	     "R   ä	     jR   
  0   &R   8
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  t   ÙR  0     bR  E     ZR  &     ÌT   |  $   ´T   ½     ²T        UT   �          ¤  %   9T   É     1T     d   $U   ¯  ;   ~T   ê           %   bT   '     ZT  3  #       V0     ,T   È0  %   T   í0     ìS  
1     ,T   |1  %   ôS   ¡1     äS  ³O  $   "U   :P  m   U  ÂP  Œ   U  iQ  u   
U  çQ     úT  óQ  ;        .R     8R  �R     ÆR  .S  k   ÜS  ¢S     ÌS  »S     ÔS  ÷S     T  T     $T  <T     MT  eT     vT  ÜT     íT  ŠU  k   ÷U  "V  }   ¡V  ÉV  u   @W  TW     hW  `W               ÿ›!   d   Œ        ÿ›êƒ€ á    „        „   !   (   ¥   	      ®          Ë  !   ˆ   ì     j  ô  ¨        œ  !   r   ½     b  Å  :        ÿ  !   Ä         ¼  (  ¹        á  !   â        Ú  
  _       i  !      Š  	   ÿ
  “  Š         !   æ
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  G  Ù           !   ¦   A     ž  I  þ        G	  !   I   h	     A  é
  	   ÷
  
  	     +  	   9  L  	   Z  u  	   €  ‹  	   –  ©  	   ´  Ç  	   Ò  å  	   ö  î               ÿ›ð h    :        :   ­   b   ò   <   ß   F  b   ×  ±     Ï  ú  ^   Z  n     ‚  z               ÿ›ÔË    à        à   !   Ô)        Ì)  	  Þ        ç     (   ø            %   ï'   1     ç'  	  \   ô(   �  3   <(   õ  ®   (  ±     í)   @     @)   e	     :)   À	     0)   Û     >)   ›     4)   Õ     )   0     ÿ(   8     <)   ø     2)   %     	)   €     ý(     %    (   <     (  H  †       Î     8)   ž     )   Õ     )   .     û(   H  Æ             6)   Î!     )   #     )   ^#     ù(   ç$     â'   Y%  %   Æ'   ~%     ¢'  ›%     â'   &  %   ª'   2&     š'  P&     ï(   ¸&     .)   à&     )   ý&     )  '     y)   '  Ž        ­'     ¾'  É'     Ú'  ò'     (  #(     4(  Z(  ˆ   ç(  )     &)  $)  ³        ×)     å)       ÿ›Ç… ¾    O        O   ’   {   m        Ÿ  ”  Z   3      ö   S     î  _  C   U   ¢     ç   F      â   f     Ý   ~  +   Û   ©  .   Ù   $     Z   »  A        	   ×     (   É   T     Ç   w     ´   �  O   ì   Ü      ›   ü     “       ‘   (  .   �   V  X   ¶   ®     �   º  (   |   ž     m   Ù     L   	  %   3   8	     +  f	  
   m   „	     ç   ò	  %   Ë   
     Ã  R
        Œ
  %      ±
     ü       _   P     Q   ž  ¯   £   Ô    A  1  :   Z   ¬  i   I  *     »  6  h        ž     ¬  ù       Î     ß         6     D  ‡     ›  “  .        Á  v   9  Œ  i          ÿ›œ“    V        V   É   <   Ì     †:   
  %   j:   /     b:  W     .;   q  ß   0;   [  [   ›:   �  =   1:   ¾  q       /  %   :   T     :  `  „       ä      :   V!  %   ï9   {!     Ë9  –!     :   "  %   Ó9   -"     Ã9  ~3  p   “:  Q4  m   ‹:  Ç4     Z:  Ó4         Ö9     ç9  ò9     :  :     ):  m:     ~:  ¹:  k   &;  –;  x   <  $<     8<  0<               ÿ›Ò„€ É    Û        Û      ¾"   ù   %   ¢"        š"  O     Â"   i  É   Ä"   D  d   À"   Ø  7   ß!   1  �   ³!  ø     #     ‘             û"   ^     ê"   u  »       0     â"   Ü     è"   ó  ­             à"   ‚  %   Ã!   §     »!  Î  p   ’"  �     Š"  ›  Ö       q     æ"   ˆ  ¨       0     Þ"   G  J       ‘     ä"   ¨  ˜       @     Ü"         ®!   y   %   ’!   ž      Š!  ¹      ®!   +!  %   n!   P!     f!  \!          q!     ‚!  •!     ¦!  Æ!     ×!  ý!  €   ‚"  ¥"     ¶"  B#  l   >$  "$     6$  .$               ÿ›ïŒ æ    \        \      (   Ž   H   ;(   M     –&   X  i        Á     ®&   ù     ‘&   !  %   u&   F     m&  a     ”(   ³  !   {(   Ô     s(       h&        q(   »     X(   Ø     P(  µ  Ø   9(   G     A'   w  %   %'   œ     '  ¨  G        ï     (     ³   �'   \	     F'   
     t'  Û
     F'   q     !(   ™     o'   Á  %   S'   æ     K'  $     !(   K     ß&   \          p  %   Ã&   •     »&  è     '   E  %   ü&   j     ô&  Þ     (         ¸)   n  «   )   }    ¨)  Î  )   |'   <  i   °)  Ì  r   ì&  Y  u   ä&  ×     ³&  G     o%   e  %   S%   Š     K%  @     5%   ]     –%   r  ,   £%   ž     Ž%   E      3%   e     +%   }     #%   •  .   %   Ã  .   %   ñ  ›    &   Œ     %   ˜  &    %   Î  ,   û$   ú     f$   A     �$   {  %   s$         k$  V     ö$        ñ$   :     ‰%   O  ,   ž%   {     „%   "      ì$   B     ä$   Z     Ü$   r  .   ×$   ª  +   Ò$   æ  n   «%   T     Í$   `  &   ¹$   š  ,   ´$   Æ     a$   ì  .   <$   $  +   7$   `  n   :%   Î     2$   Ú  &   $     ,   $   <     ø#   €      f$         $   Â  .   $   ð  +   $      j   ”$   ¡   	   $   ª   $   ý#   !     |%  H!      ø#   h!     ö#   ”!  +   ô#   ¿!  .   ò#   í!  .   ð#   "  .   î#   I"  ®   A$   #     ì#   #  $   Û#   �#     t%  ©#  Í        v$     ‡$  V%     g%  Þ%     ø%  3&     `&  x&     ‰&  Æ&     ×&  ÿ&     '  ('     9'  V'     g'  Ÿ'  o   (  [(     i(  ~(     Œ(  %)  y    )  ü)  i   Ã+  Œ*  r   »+  +  u   ³+  —+     «+  £+  (             ÿ›õ‚€€ ì    >        >   É   é     É   Ñ   ê     Ç   3     �   �  %   q   ²     i  á     Ã   Y  %   ª   ~     ¢  Š     Å   �     (   É  !      ê     þ  ù     *   /  Ø   É  "  l   š  ©  u   ’  '     a  3  A        t     …  ­     »  	        L  Û   s  B  l   k  É  u   c  G     [  S  (             ÿ›Ö†€ Í    k        k      “   y           �   "   z   ¯   	   r       g   U     H   r     @  Ö     ]   b     ,   Š  !   ª   «     <  ö  
   2   T     Ô   ‘     @   Ì  "   '   î  	     b        Š  !   �   «     ,  ö  
      .     ª   š     í   Â  !   v   ã     $  &  
      F  	   •   ò     Ø     !   ]   ;       †  
   ú   ¦     €   7     U  ¢     Ã   Ê  !   D   ë       6	  
   é   V	  	   k   â	        

  !   ¨   +
     4  v
  
   $   Ø
     ¿        
   …     ÿ   £  !   Ñ   Ä     °  Ü     V   /     õ   …     ê   ­     ¸   Ê     ¨        A   *  	   8  }  	   ‹  »  	   É  Ô  	   â  G  	   U  `  	   n  y  	   ‡  ’  	      ­  	   »  K  	   _  s     ‡                 ÿ›¿� ¶    €        €   !   }   ¡   	   u  ª   ?        é   !   _   
  	   W    ×        ê  !   A     	   9    0        D  	   O  b  	   m  €  	   ‘  ‰               ÿ›§‚ ž    u        u   !      –      û  ¢   f          !   '   )       5  5       j  !   i   ‹     a  “  Õ        h  !   H   ‰     @  ‘  µ        F  !   Š   g     ‚  o  —               *     8  K     Y  l     z  �     ¡  ™               ÿ›¿� ¶    u        u   "   û   —   	   Ý      9        Ù   "   å   û   	   Õ    i        m  !   ¿   Ž  	   ·  —  +        Â  	   Í  è  	   ó  þ  	                    ÿ›}u   "   M   >   	   E  G   b        ©   !   k   Ê   	   c  Ó   }        P  	   [  n  	     w               ÿ›Ö€€ N    k        k   !   ¯    Œ   	   §   •           ²   	   Ã   »                ÿ›Ö€€ N    q        q   !   �   ’   	   y  ›   é        „  	   •  �               ÿ›Ö€€ N    r        r   !   �   “   	   ‡  œ   ö       ’  	   £  ›               ÿ›Ö€€ N    Ÿ        Ÿ   !   N   À      F  Ì   …       Q     e  ]               ÿ›©ƒ€€      Ã        Ã   !   ð   ä      è  ð   Á        ±  !   b   Ò     Z  Þ  Ê        ¨  !   >   É     6  Õ  ›        p  !      ‘     	  ™  S        ì     9   @     Ž   y  …   †    …   ~  ž  '       Å
  <   {              !   _   &     W  2  0       b     s  n  Ó        A     R  e     v  ¬  ƒ   1  W  ‡   à  ó            (                  ÿ›‹� ‚    Ž        Ž   !   Š   ¯      ‚  »            [  !   «   |     £  ˆ         �     ›  ®     Â  º               ÿ›ž„€ •    ›        ›   !   i   ¼      a  È   W          !   }   @     u  L  V        ¢     {   û     !   H  ¯   }   Z      +     3   b  ¥   ™   è	     m  ª     c   Ç     c     &   S   Ž  e   ˆ     ‰   K  ¹  n   [  l  i     ;  ;   c   v     h   ì     x     !   U   5     M  v  *         ·        W     {   €     ‘  ·  o   +  º  a   Y    Q        l     €  x  .        ¦  ƒ   E  X     p  ›  w     –  q   	  l  i     Õ  4             ÿ›Ýƒ€€ Ô    ‘        ‘   !   “   ²      ‹  ¾   U          !   ô   4     ì  @  ½       ý     ˜        P   h  ±   ²   z    H  Š  #   †   ê     æ   û          	  %   Í   4	     Å  t	     v   Ì	  *   t   i
     Ã   ç
  *      ,  ’     Ù  …   ~  œ  i   1    c        h     ˜   ÷       6  ƒ   »  Ð     Þ    ‡   �  ×  a   v  8  ^        –     ª  ¢  .        Ð  n   @  œ  i   9    <             ÿ›�ƒ †    Å        Å   !   f   æ      ^  ò   \        N  !   »   o     ³  {  Œ          !   $   (       4  �        Á  !      â     û  î  æ        Ô  !   —   õ     �    Ÿ        £  !   ß   Ä     ×  Ð  `        0  !   E   Q     =  ]  =       š     «  ¾     Ï  â     ó         '     5  H     V  i     }  u               ÿ›ó� ê    k        k   !   Ï   Œ   	   Ç  •   [        ð   !   ±     	   ©    ³        Í        ê       ò  ±        £     í   À     å  È  ì        ´  	   ¿  Ò  	   Ý  ð  	   û    	                    ÿ›¿� ¶    …        …   !   †   ¦      ~  ²   ®        `  !   §   �     Ÿ  �  ¼        I  !   e   j     ]  v  ò        h     v  ‰     —  ª     ¾  ¶               ÿ›ð h    Q        Q      s   ‰      ì   ´   q   ä  @  Ž   Ü    b   k  ‘  �   &                 ÿ›ù„€€ ð    ;        ;      Ê   \      !   Î   %      ó      ý  ÿ   Ý  Ê   Ü  $   Ú         Ò       Í         «   À      ¦   à  .   ¤     .   ¢   “     Ê   6  D   ö   �         œ  ,   �   Ý     �   „     ‹   ¡     †   ·      �   ×      h   ÷     `    1   ^   4  .   \   b  W   °   ¹     Z   Å  (   I        G   Y  É   È   E	     ó   _	  ­   &   
     u   
  «        Æ
  ò   C   Ñ     A   }     /   Ô  d   9  S  k   1  Ç     õ  Ó  ˜        k     y  Ý     î  �  Y   ë         D  z   À  Ö     ê  â               ÿ›¯€ '                  O  (  /             ÿ›¿� ¶    ™       ™  !   7   º     /  Æ  �        V  !      w       ƒ  ô       w  %   õ   œ     í  ¨  P       ø            '  :     N  F               ÿ›ã€ [    8        8      ]   �   &  h   "  	   U  F  
   h   q  	   ‚  z               ÿ›#      H        ÿ›Ö€€ N:   	   É   G   	   »        ‹   [     �   —     §  œ  @             ÿ›      %        ÿ›#      P        ÿ›      -        ÿ›¯€ '      }   5      u   S      m        ÿ›)'    ›        ›      †   ª   ï       ÿ›)'                    �   ¯   ñ        ÿ›)'    ¡        ¡      Ž   °   ñ        ÿ›Ö€€ N    �       �  !   /   °     '  ¼  v       2     F  >               ÿ›)'    ¡        ¡      Ž   °   ñ        ÿ›ð h    À        À      ¾   ç   n   •  ^  "   ¥   €  	   �  ¨  	   ¶  Ù  l   M  E               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›œ 9
     I
   >
  ê        ÿ›l   i            €C    ÿÿÿ   4  C            UH‰åSPH�    H‰$H�    H�5g  H�    H�    L�    L�    H‰ßè    H‹=    H�    H‰ÞHƒÄ[]é             @I     ÄI     ¥             XJ     ÄI     ½             ðJ     ÄI     Û             tK     ÄI     é             yL     ÄI     6             M     ÄI     ß              M     ÄI     “	             ÄN     ÄI     É	             ‹O     ÄI     ™
             ‰U     ÄI     G             V     ÄI     x     void cv::calcHist(const cv::Mat *, int, const int *, cv::InputArray, cv::OutputArray, int, const int *, const float **, bool, bool) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/histogram.cpp dims > 0 && histSize calcHist IPP:(ipp_calchist(images[0], hist, histSize[0], ranges, uniform, accumulate)) mask.empty() || mask.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3))  void cv::calcHist(const cv::Mat *, int, const int *, cv::InputArray, cv::SparseMat &, int, const int *, const float **, bool, bool) void cv::calcHist(cv::InputArrayOfArrays, const std::vector<int> &, cv::InputArray, cv::OutputArray, const std::vector<int> &, const std::vector<float> &, bool) nimages > 0 && dims > 0 rsz == dims*2 || (rsz == 0 && images.depth(0) == 0) csz == 0 || csz == dims void cv::calcBackProject(const cv::Mat *, int, const int *, cv::InputArray, cv::OutputArray, const float **, double, bool) dims > 0 && !hist.empty() calcBackProject void cv::calcBackProject(const cv::Mat *, int, const int *, const cv::SparseMat &, cv::OutputArray, const float **, double, bool) void cv::calcBackProject(cv::InputArrayOfArrays, const std::vector<int> &, cv::InputArray, cv::OutputArray, const std::vector<float> &, double) H0.isContinuous() nimages > 0 rsz == dims*2 || (rsz == 2 && _1d) || (rsz == 0 && images.depth(0) == 0) csz == 0 || csz == dims || (csz == 1 && _1d) double cv::compareHist(cv::InputArray, cv::InputArray, int) H1.type() == H2.type() && H1.depth() == 5 compareHist it.planes[0].isContinuous() && it.planes[1].isContinuous() Unknown comparison method double cv::compareHist(const cv::SparseMat &, const cv::SparseMat &, int) dims > 0 && dims == H2.dims() && H1.type() == H2.type() && H1.type() == 5 H1.size(i) == H2.size(i) it.ptr != __null Number of dimensions is out of range cvCreateHist Null <sizes> pointer Invalid histogram type Null histogram header pointer cvMakeHistHeaderForArray Null data pointer Only uniform bin ranges can be used here (to avoid memory allocation) cvReleaseHist Invalid histogram header cvClearHist cvThreshHist cvNormalizeHist cvGetMinMaxHistValue Invalid histogram header[s] cvCompareHist One of histograms is sparse and other is not The histograms have different numbers of dimensions The histograms have different sizes Destination double pointer is NULL cvCopyHist NULL ranges pointer cvSetHistBinRanges One of <ranges> elements is NULL Bin ranges should go in ascenting order Bad histogram pointer cvCalcArrHist Null double array pointer cvCalcArrBackProject _dst.size() == images[0].size() && _dst.depth() == images[0].depth() cvCalcArrBackProjectPatch Bad normalization factor (set it to 1.0 if unsure) The patch width and height must be positive Invalid number of dimensions Resultant image must have 32fC1 type The output map must be (W-w+1 x H-h+1), where the input images are (W x H) each and the patch is (w x h) NULL histogram array pointer cvCalcBayesianProb Too small number of histograms The function supports dense histograms only scale must be positive cvCalcProbDensity Invalid histogram pointer[s] All histograms must have 32fC1 type void cv::equalizeHist(cv::InputArray, cv::OutputArray) _src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) equalizeHist opencv-hist IPP channels != 0 || nimages == dims histPrepareImages images[j].channels() == 1 c >= 0 j < nimages images[j].size() == imsize && images[j].depth() == depth mask.size() == imsize && mask.channels() == 1 depth == 0 ranges[i] && ranges[i][0] < ranges[i][1] ranges[i][k] < ranges[i][k+1] allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size Either ranges, either uniform ranges should be provided calcHistLookupTables_8u calcSparseHist_ calculate_histogram -D BINS=%d -D HISTS_COUNT=%d -D WGS=%d -D kercn=%d -D T=%s%s int  -D HAVE_SRC_CONT merge_histogram -D BINS=%d -D HISTS_COUNT=%d -D WGS=%d -D convertToHT=%s -D HT=%s ocl_calcBackProject size == m.size() && depth == m.depth() channels[i] < (int)totalcn -D histdims=1 -D scn=%d calcLUT LUT idx0 >= 0 && idx1 >= 0 -D histdims=2 -D scn1=%d -D scn2=%d UMat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp total() == 0 || data != __null Mat Step must be a multiple of esz1 -D BINS=%d -D HISTS_COUNT=%d -D WGS=%d type is_uniform have_ranges mat Expected CvMatND icvReadHist bins Unknown Histogram type thresh 'thresh' node is missing f calcHist_ calcBackProj_ calcSparseBackProj_                                                                                                                                                                                             V     ÄI     à                                                                                                                                                   N2cv20ipp_calcHistParallelE     N2cv7TLSDataINS_23ipp_calcHistParallelTLSEEE    28EqualizeHistCalcHist_Invoker  23EqualizeHistLut_Invoker                                               pW  ÑXA        À     pW      ”    A        D     X      þ  ÑXA        \     d      Š  ÑXA        L      f      !*  ÑXA        À     Ð�        ÑXA        ˜     à¤      @<  ÑXA        d"      á      F$  ÑXA        $     p     Ë+  ÑXA        \&     @1     {  ÑXA        Ð,     àE     �  ÑXA        L.     �X     ™  ÑXA        ¨1     0[     ©  ÑXA        l2     à`       ÑXA        ˜3      c     ‡  aA        \4     �d     Ë   ! A        Ü4     `e     �  ! A        85      g     «  ! A        ”5     °i     m  ÑXA        ð5      q     0  ÑXA        L6     p„     Ê  ÑXA        ü7     @ˆ     	  ÑXA        Œ8     PŸ     A  ÑXA        °:      ±     …  ÑXA        ”<     0¹     '  ÑXA        (>     `½     Æ  ÑXA         ?     0Á     .  aA        ä?     `Ä     ò  ÑXA        X@     `×     W  ÑXA        ØB     Àß     T  ÑX                 â     
                      0â     
                      @â     &                      pâ     V  ÑXA        C     Ðè     Ã  ÑX                 ê     #                      àê     Š  ÑXA        ÐC     pí     [   ! A        8D     Ðí     Ü  ÑXA        PD     °ï     8   ! A        ¬D     ðï     c   ! A        ÄD     `ð     @   ! A        ÜD      ð     ?                      àð     …    A        ôD     pñ     ™  ÑXA        (E     ô        ÑXA        TE     °õ     ¡  ÑXA        €E     `÷     N  ÑXA        ¬E     °ÿ     ¡  ÑXA        F     `     U  ! A        4F     À     €  ÑXA        ¨F     @                         `                         €     (  aA        (G     °     ü   !                 °       ÑXA        HG     €G     _                           zPLR x›   �  4   $   À›ýÿÿÿÿÿpW      o²ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \   øòýÿÿÿÿÿ”       »µÿÿÿÿÿÿA†CBƒ    4   Œ   hóýÿÿÿÿÿþ      £µÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ä   0ÿýÿÿÿÿÿŠ      [·ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü   ˆþÿÿÿÿÿ!*      —·ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  €+þÿÿÿÿÿ      7ºÿÿÿÿÿÿA†CPƒŒ�Ž�    4   l  X?þÿÿÿÿÿ@<      Ë¼ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¤  `{þÿÿÿÿÿF$      3¾ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü  xŸþÿÿÿÿÿË+      SÀÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Ëþÿÿÿÿÿ{      �ÆÿÿÿÿÿÿA†CPƒŒ�Ž�    4   L  xßþÿÿÿÿÿ�      ÓÇÿÿÿÿÿÿA†CPƒŒ�Ž�    4   „  ðñþÿÿÿÿÿ™      ÷ÊÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ¼  Xôþÿÿÿÿÿ©      ƒËÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô  Ðùþÿÿÿÿÿ      wÌÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ,  ¸ûþÿÿÿÿÿ‡      ÍÿÿÿÿÿÿA†CIƒŽ�,   \  ýþÿÿÿÿÿË       SÍÿÿÿÿÿÿA†CGƒŽ  ,   Œ  ¸ýþÿÿÿÿÿ�      ÍÿÿÿÿÿÿA†CGƒŽ  ,   ¼  (ÿþÿÿÿÿÿ«      «ÍÿÿÿÿÿÿA†CGƒŽ  4   ì  ¨ÿÿÿÿÿÿm      ×ÍÿÿÿÿÿÿA†CPƒŒ�Ž�    4   $  àÿÿÿÿÿÿ0      ûÍÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \  øÿÿÿÿÿÿÊ      sÏÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  �ÿÿÿÿÿÿ	      ËÏÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì  h6ÿÿÿÿÿÿA      ·ÑÿÿÿÿÿÿA†CPƒŒ�Ž�    4     €Hÿÿÿÿÿÿ…      cÓÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  ØOÿÿÿÿÿÿ'      ¿ÔÿÿÿÿÿÿA†CMƒŒ�Ž�    4   t  ÐSÿÿÿÿÿÿÆ      ÕÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ¬  hWÿÿÿÿÿÿ.      ÖÿÿÿÿÿÿA†CLƒŽ�4   Ü  hZÿÿÿÿÿÿò      OÖÿÿÿÿÿÿA†CPƒŒ�Ž�    4     0mÿÿÿÿÿÿW      —ØÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      @uÿÿÿÿÿÿT       A†CIƒŒ�Ž�    $   L   pwÿÿÿÿÿÿ
        A†C       $   t   Xwÿÿÿÿÿÿ
        A†C       $   œ   @wÿÿÿÿÿÿ&        A†C       4     HwÿÿÿÿÿÿV      Ó×ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ü   p}ÿÿÿÿÿÿÃ       A†CPƒŒ�Ž�    $   ,  ÿÿÿÿÿÿ#        A†C       4   œ  (ÿÿÿÿÿÿŠ      ØÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ô  €�ÿÿÿÿÿÿ[       7ØÿÿÿÿÿÿA†CCƒŽ  4     °�ÿÿÿÿÿÿÜ      ØÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   <  Xƒÿÿÿÿÿÿ8       CØÿÿÿÿÿÿA†CCƒŽ  ,   l  hƒÿÿÿÿÿÿc       +ØÿÿÿÿÿÿA†CCƒŽ  ,   œ  ¨ƒÿÿÿÿÿÿ@       ØÿÿÿÿÿÿA†CCƒŽ  $   „  ¸ƒÿÿÿÿÿÿ?        A†C       ,   ô  Ðƒÿÿÿÿÿÿ…       Ó×ÿÿÿÿÿÿA†CBƒ    4   $	  0„ÿÿÿÿÿÿ™      ××ÿÿÿÿÿÿA†CJƒŒ�Ž�    4   \	  ˜†ÿÿÿÿÿÿ       Ë×ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ”	   ˆÿÿÿÿÿÿ¡      ¿×ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ì	  x‰ÿÿÿÿÿÿN      ³×ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   
  �‘ÿÿÿÿÿÿ¡      ××ÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   <
  “ÿÿÿÿÿÿU      Ë×ÿÿÿÿÿÿA†CJƒŽ  4   l
  8•ÿÿÿÿÿÿ€      ØÿÿÿÿÿÿA†CMƒŒ�Ž�    $   \  €—ÿÿÿÿÿÿ        A†CBƒ    $   „  x—ÿÿÿÿÿÿ        A†CBƒ    ,   ô
  p—ÿÿÿÿÿÿ(      ØÿÿÿÿÿÿA†CFƒŽ�$   Ü  p¢ÿÿÿÿÿÿü        A†CCƒŽ  4   L  H£ÿÿÿÿÿÿ      Ï×ÿÿÿÿÿÿA†CJƒŒ�Ž�    $   <  à×ÿÿÿÿÿÿ_        A†CBƒ    » }  -™ í  -� Ã  -  ž  - ï  -Ë R  -¤ �  -œ _  -” _  -ˆ _  -| _  -p _  -d _  -X _  -L _  -@ _  -4 _  -( _  - _  - _  - _  -ø _  -ì _  -à _  -Ô _  -º S  -x î  -j •  -X î  -J •  -< }  -4 �  -, ¿  -  }  - }  - ¿  - }  -¦ ¿  -� ¼  -Š 	  ƒ 	  E À  -Ë ¿  -Â ¼  -¯ 	  ¨ 	  j À  -± }  -© �  -¡ Ã  -> ž  - }  - ¿  - }  -ù }  -å ¿  -Ü ¼  -È 	  Á 	  ± Ã  -L ž  -+ Û  - ^  -M �  -E õ  -: â  - î  -ë  ) -Ï  ñ  -«  ð  -�  ñ  -€  ö  -x  ä  =q  é  =c  ì  =\  ã  -T  	  J  ò  -ªÿ }  -¢ÿ �  -šÿ ¿  -‹ÿ }  -Yÿ * -Tÿ   ü ¿  -ü ¼  -ùû 	  òû 	  Šû À  -Hû * -Cû   ³÷ n  -M÷ �  -E÷ õ  -:÷ â  -÷ î  -ëö ) -Ïö ñ  -«ö ð  -�ö ñ  -€ö ö  -xö ä  =qö é  =cö ì  =\ö ã  -Tö 	  Jö ò  -¬õ �  -¤õ õ  -™õ â  -xõ î  -Jõ ) -.õ ñ  -
õ ð  -ïô ñ  -ßô ö  -×ô ä  =Ðô é  =Âô ì  =»ô ã  -³ô 	  ©ô ò  -ô �  -ýó õ  -òó â  -Âó î  -™ó ) -æò ð  -:ò ö  -2ò ä  =+ò é  =ò ì  =ò ã  -ò 	  ò ò  -añ }  -Yñ }  -Qñ }  -Bñ î  -4ñ  -ñ  -øð  -ªð ð  -œð }  -”ð ˜  -‰ð î  -}ð ˜  -uð –  -mð z  Oð }  -Gð ˜  -<ð î  -0ð •  -(ð »  -ð ˜  -ð –  -ð z  ýï y  äï }  -Üï ˜  -Ñï ˜  -Åï –  -½ï z  ¨ï �  - ï •  -“ï »  -‡ï }  -ï ˜  -qï ˜  -hï –  -<ï Ÿ  -,ï Â  -þî " -¯î ' =¦î & =�î % =vî 3  'î z  î —  -î º  -óí y  Çí }  -¿í ˜  -´í •  -¨í »  -Ÿí ˜  -—í –  -‹í z  }í y  fí }  -^í �  -Ví ½  -9í }  -,í # -í ½  -Žì  -wì  -Lì $ -ì  -ûë  -Ïë  -¤ë ! -ë Ú  -ë ¾  -úê {  ×ê æ  -Òê ô  -µê …  -�ê ù  -oê ú  =hê  -`ê  -Oê  -8ê 	  ê  -õé 	  Ûé  -Æé 	  ¼é  -¤é  -—é 	  ‡é 	  ié  -^é 	  Wé  -Lé 	  Eé  -=é 	  é  -ûè 	  íè ú  =Âè }  -ºè �  -²è ¿  -£è }  -›è }  -‘è ¿  -‚è }  -zè }  -pè ¿  -aè }  -Yè ù  -Gè  -Bè 	  öç  -äç 	  Âç ü  -”ç ú  =rç  -Tç 	  &ç  -ç ¿  -ç ¼  -ñæ 	  êæ 	  ºæ À  -•æ  -Šæ 	  Õå  -µå  -_å  -ïä ¿  -ãä ¼  -Ðä 	  Éä 	  §ä À  -cä  -Vä  -Kä 	  2ä ¿  -&ä ¼  -ä 	  ä 	  Üã À  -¤ã  -—ã  -Œã 	  (ã  -ã 	  ðâ  -åâ 	  ³â  -¨â 	  žâ ü  -�â ú  =6â •  -&â •  -³ß }  -«ß ù  -‹ß ú  =„ß ¹  -¹Ù ¸  -•× ñ  -}× ú  =N× }  -F× �  ->× ½  -$× }  -× Ã  -¬Ö ž  -}Ö }  -pÖ ¿  -aÖ }  -YÖ }  -OÖ }  -EÖ Ã  -øÕ ž  -ÆÕ »  -ºÕ •  -®Õ •  -�Õ }  -•Õ }  -yÕ °  -mÕ ·  -aÕ ·  -RÕ }  -EÕ ¿  -6Õ }  -'Õ ·  -Õ °  -úÔ ª  -ÝÔ }  -ÓÔ ¿  -ÄÔ }  -´Ô ª  -£Ô ù  -�Ô °  -„Ô ·  -xÔ ·  -lÔ ·  -`Ô °  -6Ô ú  =/Ô ½  -Ô Ã  -»Ó ž  -”Ó Ã  -<Ó ž  -Ó »  -Ó •  - Ó •  -ôÒ ’  -ïÒ   HÒ Ÿ  -2Ò Â  -Ñ f  -{Ð   Ð ’  -Ð   5Ï g  -¼Î w  ’Î x  ‹Î ñ  -wÎ º  -hÎ ¡  -PÎ Ô  -ÃÍ Ì  -»Í ×  -~Í ¡  -fÍ Ô  -½Ì Ì  -µÌ °  -©Ì ·  -�Ì ·  -‰Ì �  -UÌ ª  -FÌ ¬  -!Ì ©  -Ì ­  -ûË ®  -æË ®  -ËË Ò  -¾Ë ³  -�Ë ³  -_Ë ¿  -SË ¯  -:Ë 	  3Ë Á  -Ë 	  	Ë á  -Ë ±  =ýÊ µ  -FÊ Þ  ->Ê «  -0Ê ª  -!Ê ¬  -øÉ ©  -ÖÉ ­  -¼É ®  -§É ®  -üÈ Î  -˜È ³  -jÈ ³  -<È µ  -�Ç Õ  -tÇ à  -hÇ ¿  -\Ç ¯  -?Ç 	  8Ç Á  -Ç 	  Ç 	  üÆ 	  õÆ É  -åÆ ´  -ÖÆ 	  »Æ á  -¶Æ ±  =¢Æ ¨  -eÆ Â  -]Æ Â  -UÆ Â  -MÆ Â  -AÆ Â  -5Æ Â  -)Æ Â  -Æ Â  -Æ ß  -ðÅ Ó  -ÚÅ Í  -¿Å Þ  -±Å Ý  -¦Å «  -–Å Ì  -…Å Ë  -pÅ §  -cÅ Ñ  -[Å ¿  -OÅ ¼  -8Å 	  1Å 	  ÉÄ À  -¤Ä Ï  -—Ä ¾  -‹Ä )  }Ä ú  =ZÄ }  -RÄ �  -JÄ Ã  -ÉÃ ž  -ŸÃ }  -•Ã Ã  -<Ã ž  -Ã }  -Ã }  -úÂ Ã  -xÂ ž  -QÂ Ã  -éÁ ž  -ÈÁ W  -™Á �  -aÁ �  -"Á }  -Á �  -Á ¿  -Á }  -ûÀ }  -ñÀ ¿  -âÀ }  -ÚÀ }  -ÐÀ ¿  -ÁÀ }  -¹À ù  -™À ú  =zÀ   rÀ  -æ¿   Ò¿ ¿  -Æ¿ ¼  -³¿ 	  ¬¿ 	  d¿ À  --¿ 	 -é¾ ¿  -Ý¾ ¼  -Ê¾ 	  Ã¾ 	  Œ¾ À  -¾ ¿  -¾ ¼  -ï½ 	  è½ 	  ¸½ À  -ˆ½ ú  =S½ }  -K½ �  -C½ ¿  -7½ }  -/½ }  -%½ ¿  -½ }  -½ }  -½ ¿  -û¼ }  -ó¼ }  -é¼ ¿  -Ý¼ }  -Æ¼  -¼¼   ¢¼  -�¼   f¼  -\¼   D¼ û  -¼  -ô» ¿  -ì» ¼  -ä» 	  €» À  -» ¿  -» ¼  -» 	  Ðº À  -cº 	  Fº ¿  -=º ¼  -*º 	  #º 	  å¹ À  -Á¹ ¿  -¸¹ ¼  -¥¹ 	  ž¹ 	  g¹ À  -!¹ }  -¹ �  -¹ ¿  -¹ }  -ú¸ }  -ð¸ ¿  -á¸ }  -Ù¸ }  -Ï¸ ¿  -À¸ }  -¸¸ }  -®¸ ¿  -Ÿ¸ }  -—¸ }  -Š¸ ¿  -{¸ }  -s¸ }  -f¸ ¿  -W¸ }  -O¸ }  -B¸ ¿  -3¸ }  -+¸ ù  -¸ ú  =¸ ‹  -Ê· „  -±· Š  -�· €  -· …  -ù¶ ¿  -í¶ ¼  -Ú¶ 	  Ó¶ 	  Ì¶ ) -¿¶ 	  ¸¶ À  -l¶ ¿  -`¶ ¼  -M¶ 	  F¶ 	  ¶ À  -Çµ  -°µ Š  - µ ¿  -‘µ ¼  -~µ 	  wµ 	  @µ À  -û´  -ð´  -¼´ Š  -•´  -Š´ ¿  -~´ ¼  -k´ 	  d´ 	  ´ À  -Ð³ ¿  -Ä³ ¼  -±³ 	  ª³ 	  J³ À  -³ ¿  -³ ¼  -ø² 	  ñ² 	  ½² À  -Ž² ¿  -‚² ¼  -o² 	  h² 	  8² À  -Ê± ú  =�± }  -…± }  -x± �  -p± î  -Q± Ã  -ð° ž  -œ° }  -”° }  -Š° Ã  -(° ž  -þ¯ }  -ö¯ �  -î¯ ¿  -ß¯ }  -Ò¯ }  -Ê¯ }  -Â¯ �  -º¯ î  -«¯ �  -£¯ î  -„¯ Ã  -+¯ ž  -ä® }  -×® Ã  -\® ž  -2® }  -(® ¿  -® }  -® }  -® Ã  -Ž­ ž  -d­ }  -\­ }  -O­ ¿  -@­ }  -#­ î  -­ î  -	­ î  -À¬ â  -´¬ ù  -”¬ ú  =�¬ î  -Q¬ Ã  -ð« ž  -ª« Ã  -1« ž  -
« Ã  -„ª ž  -]ª X  -Lª   Ñ© �  - © î  -˜© î  -†© î  -B© Y  -1©   Ò¨ È  -Œ¨ ¿  -€¨ ¼  -i¨ 	  b¨ 	  [¨ ) -N¨ 	  G¨ À  -ù§ �  -Ê§ Ã  -Î¦ ž  -e¦ Ã  -¼¥ ž  -|¥ �  -Q¢ ð  -£¡   ›¡   “¡   œ   -Œ  ¿  -€  ¼  -m  	  f  	  2  À  -
  ¿  -þŸ ¼  -ëŸ 	  äŸ 	  ´Ÿ À  -tŸ ú  =EŸ }  -8Ÿ �  -0Ÿ î  -Ÿ Ã  -°ž ž  -]ž }  -Už }  -Mž }  -Cž Ã  -Þ� ž  -·� î  -¯� î  -�� î  -[� }  -N� Ã  -ãœ ž  -´œ }  - œ ¿  -‘œ }  -‰œ }  -eœ Ã  -î› ž  -Ä› }  -¼› �  -´› ¿  -¥› }  -�› }  -•› �  -�› î  -~› �  -v› î  -W› Ã  -þš ž  -Ÿš }  -�š }  -oš }  -bš Ã  -ÿ™ ž  -Õ™ }  -È™ ¿  -¹™ }  -±™ }  -Ÿ™ â  -“™ ù  -y™ î  -q™ î  -_™ î  -Ü˜ œ  -Ä˜  -y˜ ¿  -q˜ ¼  -l˜ 	  e˜ 	  5˜ À  -Å— ›  -²—  -¥— 	  -<— ú  =5— î  -— Ã  -°– ž  -c– Ã  -– ž  -Ú• Ã  -]• ž  -/• c  -Ñ”  -y” �  -” È  -î“  -K“   C“   ;“   )’ Ã  -C‘ Ã  -ª� ž  -ƒ� �  -š� Ã  -žŽ ž  -3Ž Ã  -Œ� ž  -L� �  -æ‰ ð  -˜‰  -ˆ‰ ¿  -|‰ ¼  -i‰ 	  b‰ 	  .‰ À  -‰ ¿  -øˆ ¼  -åˆ 	  Þˆ 	  ®ˆ À  -kˆ ú  =6ˆ }  -.ˆ �  -&ˆ ¿  -ˆ }  -ˆ }  -ˆ ¿  -ö‡ }  -î‡ ù  -Î‡ ú  =Ç‡ þ  -±‡ Œ  -9‡   1‡   )‡   »† †  -¥† ‹  -g†  -+†  -ô… ¿  -è… ¼  -Õ… 	  Î… 	  ”… À  -'… ¿  -… ¼  -… 	  … 	  ½„ À  -�„ ú  =L„ }  -D„ �  -<„ ¿  --„ }  -%„ }  -„ ¿  -„ }  -„ }  -úƒ Ã  -ƒ ž  -Uƒ }  -Kƒ Ã  -Ô‚ ž  -ª‚ }  -¢‚ }  -š‚ }  -�‚ ¿  -~‚ }  -v‚ }  -i‚ ¿  -Z‚ }  -R‚ �  -J‚ î  -B‚ î  -0‚ î  -ì� î  -ä� î  -Ò� î  -—� }  -Š� ¿  -{� }  -s� ù  - �   �   �   ú€   ¯€   £€   î   æ   µ  -N ¿  -B ¼  -/ 	  ( 	  ô~ À  -5~ 
 -}}  -ë| 
 -Í| î  -Å| î  -³| î  -o| î  -g| î  -U| î  -| V  -ý{ È  -í{ È  -{ 
 -öz   5z  -•y 
 -~y   áx  -}x 
 -ðw   èw   Åw  -Tw 
 -ðv   Áv ú  =ºv Ã  -Av ž  -v Ã  -¡u ž  -ru U  -$u �  -u �  -µt ¿  -­t ¼  -¨t 	  ¡t 	  Kt À  -ñs ¿  -ås ¼  -Òs 	  Ës 	  gs À  ->s  -+s  -úr ¿  -îr ¼  -Ûr 	  Ôr 	  �r À  -r ¿  - r ¼  -íq 	  æq 	  ¬q À  -@q ú  =q }  -q �  -	q ¿  -úp }  -òp ù  -Òp ú  =Ôk  -­k  -½j 
 -Œj  -xj ¿  -lj ¼  -Yj 	  Rj 	  "j À  -Úi ú  =§i }  -Ÿi �  -—i ¿  -‹i }  - i   møh   çh   Öh 
 -²h ý  -�h   m…h   yh   lh  -`h  -Äg 
 -˜g ¿  -�g ¼  -|g 	  ug 	  Eg À  -ùf }  -ñf �  -éf ¿  -Ýf }  -Çf  -¯f  -"f 
 -÷e ¿  -îe ¼  -Ûe 	  Ôe 	  ¤e À  -We }  -Oe �  -Ge ¿  -;e }  -*e  -!e ¿  -e ¼  -e 	  þd 	  Îd À  -ƒd }  -{d �  -sd ¿  -gd }  -_d }  -Ud ¿  -Id }  -6d  -#d  -d  -øc  -Ïc ¿  -Æc ¼  -³c 	  ¬c 	  |c À  -Cc ¿  -:c ¼  -&c 	  c 	  ób }  -ëb �  -ãb ¿  -×b }  -Íb ¿  -Áb }  -¹b }  -±b }  -§b ¿  -›b }  -�b Œ  -sb ¿  -jb ¼  -Wb 	  Pb 	  Ib ) -<b 	  5b À  -b  -àa ¿  -×a ¼  -Ãa 	  ¼a 	  –a À  -|a ¿  -sa ¼  -_a 	  Xa 	  a À  -Õ` }  -Í` �  -Å` ¿  -¶` }  -®` }  -¤` ¿  -•` }  -�` }  -ƒ` ¿  -t` }  -l` }  -b` ¿  -S` }  -K` }  ->` ¿  -/` }  -'` ù  -` ú  =›_ ¿  -“_ ¼  -Ž_ 	  ‡_ 	  -_ À  -Û^   ½^ ¿  -µ^ ¼  -°^ 	  ©^ 	  ]^ À  -^ ü  -¿] ¿  -·] ¼  -²] 	  «] 	  _] À  -q\  -a\ ¿  -U\ ¼  -B\ 	  ;\ 	  \ À  -Î[ ¿  -Â[ ¼  -¯[ 	  ¨[ 	  |[ À  -P[ ú  =%[ }  -[ �  -[ ¿  -	[ }  -[ }  -÷Z ¿  -ëZ }  -ãZ }  -ÙZ ¿  -ÍZ }  -³Z Œ  - Z ¿  -—Z ¼  -„Z 	  }Z 	  MZ À  -*Z   -Z ÿ  - Z  -©Y ü  -ŸY ¿  -–Y ¼  -ƒY 	  |Y 	  SY À  -6Y ¿  --Y ¼  -Y 	  Y 	  ÎX À  -kX }  -cX �  -[X ½  -CX }  -0X ¿  -$X }  -ŸV }  -’V ¿  -„V }  -wV ¿  -kV }  -^V ¿  -RV }  -EV ¿  -9V }  -,V ¿  - V }  -V }  -V }  -V }  - V }  -øU }  -ÆU }  -¹U ¿  -­U }  - U ¿  -”U }  -ŒU }  -oU }  -bU ¿  -VU }  -9U }  -U }  -U ¿  -U }  -•T   ‰T   IT   =T   5T   ?S   -S   %S   S   äR œ  -®R ¿  -¦R ¼  -žR 	  nR À  -GR 	  R š  -ÀQ œ  -¨Q ¿  - Q ¼  -›Q 	  ”Q 	  nQ À  -ýP š  -¼P œ  -‘P   ‰P   \P Ä  -P ¿  -P ¼  -P 	  ûO 	  ËO À  -;O œ  -O Ä  -ÏN ¿  -ÇN ¼  -ÂN 	  »N 	  ‹N À  -N ½  -ÉM ( -µM   ¥M   ŠM œ  -lM Ä  -M ¿  -M ¼  -M 	  M 	  ÛL À  -+L œ  -L Ä  -ÇK ¿  -¿K ¼  -ºK 	  ³K 	  ƒK À  -K œ  -ìJ   ÜJ Ä  -�J ¿  -‡J ¼  -‚J 	  {J 	  KJ À  -ÓI ¿  -ÊI ¼  -¶I 	  ¯I 	  {I À  -8I œ  -I   I   ÜH Ä  -�H ¿  -‡H ¼  -‚H 	  {H 	  KH À  -¾G š  -VG ¿  -NG ¼  -FG 	  G À  -­F 	  ”F ¿  -‹F ¼  -wF 	  pF 	  iF ) -\F 	  UF À  -F ¾  -F   ·E }  -¯E }  -§E }  -ŸE }  -—E �  -�E ½  -zE Ã  -E ž  -êD Ã  -ŠD ž  -cD Ã  -D ž  -àC Ã  -�C ž  -dC }  -QC ¿  -BC }  -C }  -ÿB }  -õB ¿  -æB }  -ÞB }  -ÖB }  -ÉB }  -¼B ¿  -­B }  -¥B }  -�B ù  -vB ú  =oB ½  -ZB Ã  -ñA ž  -ÊA Ã  -jA ž  -CA Ã  -ç@ ž  -À@ Ã  -p@ ž  -@   @   Í?   Á?   ¹?   Æ>   ´>   ¬>    >   c>   [>   A> ”  -.9 ¿  -&9 ¼  -!9 	  9 	  Ø8 À  -~8   v8   n8 ( -I8   6   ÿ5   Ð5 ™  -Æ5 ¿  -º5 ¼  -£5 	  œ5 	  .5 À  -ú4 ¿  -î4 ¼  -×4 	  Ð4 	  €4 À  -B4 “  -3 ¡  -ô2 Ô  -K2 Ì  -C2 ¡  -+2 Ô  -‚1 Ì  -z1 ¾  -n1   `1 ú  =71 }  -/1 }  -'1 }  -1 }  -1 �  -1 ½  -ú0 Ã  -‘0 ž  -j0 Ã  -0 ž  -Ñ/ Ã  -p/ ž  -3/ R  -$/ }  -/ }  -/ }  -
/ Ã  -�. ž  -\. î  -@. î  -(. ·  - . }  -ö- ¿  -ç- }  -Ý- }  -Ó- ¿  -Ä- }  -‡- }  -z- Ã  -- ž  -è, }  -Û, }  -Î, ¿  -¿, }  -­, }  - , ¿  -‘, }  -„, }  -w, ¿  -h, }  -`, }  -X, }  -K, }  ->, ¿  -/, }  -', }  -ý+ }  -ð+ ¿  -á+ }  -Ô+ }  -·+ ·  -«+ ¿  -Ÿ+ °  -“+ ·  -‡+ ·  -{+ ·  -l+ }  -b+ ·  -V+ ¿  -J+ °  ->+ ·  -2+ ·  -&+ ·  -ð* }  -è* }  -Û* }  -Î* ¿  -¿* }  -µ* °  -{* ª  -4* ª  -* °  -* ·  -û) }  -î) ¿  -ß) }  -È) °  -¼) ·  -™) ª  -u) ª  -V) ª  -G) ù  --) ·  -!) ·  -) ¿  -	) °  -ý( ·  -ñ( ·  -å( ·  -Ù( °  -Í( °  -Á( ·  -µ( ª  -¦( ¬  -…( ©  -c( ®  -N( ­  -4( ®  -( ®  -
( ®  -õ' ®  -ã' ³  -µ' ³  -‡' ³  -Y' ³  -+' ³  -ì& Õ  -Ô& ×  -—& ¿  -‹& °  -& ·  -s& ·  -g& ·  -[& °  -O& ·  -C& ª  -7& ¬  -& ©  -ñ% ®  -Ü% ®  -Ê% ®  -µ% ³  -‡% ³  -\% ³  -$% Õ  -% ×  -´$ à  -¨$ ¯  -�$ 	  ˆ$ á  -ƒ$ ²  =x$ ª  -j$ ¬  -F$ ©  -:$ ­  - $ ®  -$ ­  -ô# ®  -ß# ­  -»# ³  -†# ³  -># à  -2# ¯  -# 	  # á  -# ²  =þ" ª  -ð" ¬  -Ì" ©  -À" ­  -¦" ®  -”" ­  -z" ®  -e" ­  -A" ³  -" ³  -Þ! Õ  -Æ! `  -®! µ  -ó  à  -ç  ¯  -Î  	  Ç  á  -Â  ²  =»  Á  -­  	  „  ¶  -Î ¶  - ¿  - ¼  -õ 	  î 	  ¾ À  -r à  -f ¯  -M 	  F á  -A ²  =6 ª  -( ¬  - ©  -ø ®  -æ ­  -Ì ®  -· ­  -� ®  -ˆ ³  -] ³  -/ ³  - `  -é Õ  -Ñ µ  - à  -
 ¯  -ñ 	  ê á  -å ²  =Þ Á  -Ð 	  ¸ ¶  - ¿  -ö ¼  -ß 	  Ø 	  Ä À  -V ú  =O ½  -: Ã  -Ñ ž  -ª Ã  -D ž  - Ã  -° ž  -o R  -c X  -ú Ã  -ñ ž  -… Ã  -â ž  -¢ Ô  -” Ì  -V T  -   �   …   }   u   â ¿  -Ö ¼  -¿ 	  ¸ 	  e À  - ¿  - ¼  -ê 	  ã 	  Ü ) -Ï 	  È À  -¡ Ð  -^ ¿  -R ¼  -; 	  4 	   À  -î Ò  -Z ¡  -‰ Ã  -Ô ž  -> Ã  -— ž  -p ¢  -E ) - ¿  - ¼  -ñ 	  ê 	  Ä À  -ù ¡  -á Ô  -- Ì  - î  -  î  -L
 ¿  -D
 ¼  -<
 	  ø	 À  -Ø	 	  –	 å  -K	 ¿  -@	 ¼  -;	 	  4	 	  Ú À  - ·  -¾ ¿  -² ¼  -› 	  ” 	  v À  -@ Ê  -ø ) -Á ð  -B Ï  -& Ì  - §  - Ë  -ã Í  -È ¾  -¼   ® ú  =b }  -Z }  -R �  -J ½  -5 î  - î  - î  -Ê Ã  -j ž  -C î  -Ú }  -Í ¿  -¾ }  -¶ }  -® }  -¦ }  -™ Ã  -% ž  -û }  -î ¿  -ß }  -× }  -Ê }  -½ ¿  -® }  -¦ }  -™ ¿  -Š }  -‚ ù  -x ¿  -l ¼  -U 	  N 	  æ À  -Æ ¿  -º ¼  -£ 	  œ 	  4 À  -sÿ  Ä  -Cÿ  ñ  -Äý  Ä  -Eü  ) -cú  Ä  -<ú  ñ  -¤ø  Ä  -÷  ) -¾ö  ú  =·ö  ½  -¢ö  î  -Šö  î  -rö  î  -Zö  Ã  -öõ  ž  -Ïõ  ¿  -Ãõ  ¼  -¬õ  	  ¥õ  	  Óó  Ä  -�ó  ñ  -ò  Ä  -cî  Ä  -7î  ñ  -‘ì  Ä  -™ê  î  -Óè  Ä  -ªè  ñ  -+ç  Ä  -Óå  Ã  -Yå  ž  -+å    -Äã    -Nã  ¡  -6ã  Ô  -�â  Ì  -…â  ×  -Fâ  ¿  -:â  ¼  -#â  	  â  	  â  À  -oá  ¾  -cá    Uá  ú  =á  }  -á  �  -á  ½  -ôà  }  -êà  Ã  -~à  ž  -Wà  î  -?à  î  -'à  î  -
à  }  - à  Ã  -¡ß  ž  -wß  }  -oß  }  -bß  }  -Uß  ¿  -Fß  }  ->ß  }  -(ß  î  -ß  }  -ß  ¿  -ôÞ  }  -çÞ  }  -ÚÞ  ¿  -ËÞ  }  -¾Þ  ¿  -¯Þ  }  -§Þ  }  -ŸÞ  ù  -¶Ù  ú  =¯Ù  ½  -šÙ  Ã  -9Ù  ž  -Ù  î  -úØ  î  -âØ  î  -ÊØ  Ã  -fØ  ž  -Ç  ¿  -	Ç  ¼  -òÆ  	  ëÆ  	  ƒÆ  À  -cÆ  ¿  -WÆ  ¼  -@Æ  	  9Æ  	  ÑÅ  À  -ŸÅ  î  -@Ä  ñ  -‚¼  ñ  -··  ) -§´  ñ  -|±  ) -<±  ¿  -0±  ¼  -±  	  ±  	  Â¯  ) -§¯  ) -ž­  ) -ƒ­  ) -šª    -’©    -%©  ¡  -©  Ô  -U¨  Ì  -M¨  ×  -¨  ¿  -¨  ¼  -ô§  	  í§  	  ¹§  À  -û¥  ¡  -ã¥  Ô  -:¥  Ì  -2¥  ¾  -&¥    ¥  ú  =Ú¤  }  -Á¤  Ã  -`¤  ž  -,¤  R  -¤  }  -¤  }  -¤  }  -¤  Ã  -™£  ž  -o£  }  -g£  �  -_£  ½  -£  }  -£  ¿  -ÿ¢  }  -é¢  }  -ß¢  ¿  -Ð¢  }  -³¢  }  -¦¢  ¿  -—¢  }  -�¢  }  -p¢  î  -X¢  ·  -¢  °  -¢  ·  -ø¡  ·  -ì¡  ·  -Û¡  }  -Ñ¡  ¿  -Â¡  }  -¡¡  ª  -‘¡  °  -€¡  }  -v¡  ¿  -g¡  }  -W¡  ª  -H¡  ù  -	¡  ú  =¡  ½  -á   Ã  -€   ž  -C   R  -7   c  -³Ÿ  Ã  -¨ž  ž  -ž  Ã  -r�  ž  -2�  Ô  -$�  Ì  -æœ  T  -¨œ    œ    œ    œ    œ    ‰›  ¿  -}›  ¼  -f›  	  _›  	  /›  À  -ïš  ¿  -ãš  ¼  -Ìš  	  Åš  	  aš  À  -<š  Ð  -š  ¿  -š  ¼  -í™  	  æ™  	  ¶™  À  -w™  Ò  -7™  î  -™  ·  -ö˜  °  -ê˜  ·  -Þ˜  ·  -Ò˜  ·  -Æ˜  °  -º˜  ª  -«˜  ¬  -†˜  ©  -z˜  ®  -e˜  ®  -P˜  ³  -"˜  ³  -à—  à  -Ô—  ¿  -È—  ¯  -¯—  	  ¨—  Á  -‰—  	  ~—  ´  -q—  ¦  -O—  á  -J—  ±  =-—  Þ  -%—  «  -—  ª  -—  ¬  -ç–  ©  -È–  ­  -®–  ®  -™–  ®  -–  Î  -£•  ³  -u•  ³  -J•  Õ  -2•  µ  -†”  Õ  -n”  Ù  -7”  à  -+”  ¿  -”  ¯  -”  	  ÿ“  Á  -à“  	  Ê“  	  Ã“  	  ¼“  É  -¨“  ´  -š“  	  „“  á  -“  ±  =m“  ¨  -0“  Â  -(“  Â  - “  Â  -“  Â  -“  Â  -“  Â  -ø’  Â  -ì’  Â  -Ô’  ß  -Â’  Ó  -¨’  Í  -‰’  Þ  -{’  Ý  -p’  «  -H’  Ê  -’    ­‘  Ñ  -š‘  Ì  -v‘  Ö  -J‘  Ò  - ‘  §  -‘  ¾  -‘    ‘  ú  =¨�  î  -‰�  }  -�  ¿  -p�  }  -h�  �  -`�  î  -H�  î  -0�  î  -Ê�  }  -À�  ¿  -±�  }  -‹�  }  -~�  Ã  -�  ž  -ØŽ  }  -ËŽ  ¿  -¼Ž  }  -´Ž  }  -§Ž  }  -šŽ  ¿  -‹Ž  }  -~Ž  }  -qŽ  ¿  -bŽ  }  -UŽ  ¿  -FŽ  }  ->Ž  }  -6Ž  ù  -Ž  ú  =Ž  î  -÷�  î  -ß�  î  -»�  œ  -¡�  ¿  -™�  ¼  -‘�  	  a�  À  -&�  	  ûŒ  ›  -ÚŒ  ¿  -ÎŒ  ¼  -·Œ  	  °Œ  	  HŒ  À  -&Œ  ¿  -Œ  ¼  -Œ  	  ü‹  	  ”‹  À  -Š  Ä  -»‰  Ä  -„ˆ  Ä  -Ä†  Ä  -p…  ) -äƒ  Ä  -‹ƒ  Ä  -T‚  Ä  -„€  Ä  -!  ) -ä~  ¿  -Ø~  ¼  -Á~  	  º~  	  6}  Ä  -Û|  Ä  -®{  Ä  -îy  Ä  -æv  Ä  -‹v  Ä  -Qu  Ä  -‘s  Ä  -÷q  î  -vp  Ä  -p  Ä  -ön  Ä  -gm  Ä  -*l  Ã  -�k  ž  -^k    -j    -Ùh  ¿  -Íh  ¼  -¶h  	  ¯h  	  ¨h  ) -›h  	  ”h  À  -êg  Å  -½g  œ  -¥g  ¿  -�g  ¼  -˜g  	  ‘g  	  ag  À  -g  ›  -Ðf  ú  =–f  }  -Žf  �  -†f  ½  -nf  }  -df  Ã  -f  ž  -ëe  }  -ãe  }  -Ée  ½  -´e  Ã  -^e  ž  -:e  	  -ód  ¡  -Ûd  Ô  -Nd  Ì  -Fd  ¾  -:d    
d  }  -d  �  -úc  ¿  -îc  }  -æc  }  -Üc  ¿  -Ðc  }  -Èc  }  -¾c  ¿  -²c  }  -ªc  }  - c  ¿  -”c  }  -Šc  ¿  -~c  }  -vc  }  -nc  }  -ac  ¿  -Uc  }  -Mc  }  -@c  ¿  -4c  }  -,c  }  -c  ¿  -c  }  -c  }  -þb  ¿  -òb  }  -Èb    hb    Æa    |a  ¿  -ta  ¼  -oa  	  ha  	  a  À  -U`  ¿  -M`  ¼  -H`  	  A`  	  õ_  À  -�_  l  -S_  ¿  -J_  ¼  -7_  	  0_  	  _  À  -ä^  l  -Ÿ]  ¿  -–]  ¼  -ƒ]  	  |]  	  "]  À  -\  ¿  -\  ¼  -	\  	  \  	  Œ[  À  -4[  ¿  -,[  ¼  -'[  	   [  	  ôZ  À  -ÑZ  ¿  -ÉZ  ¼  -ÄZ  	  ½Z  	  {Z  À  - Z  ¿  -øY  ¼  -óY  	  ìY  	  ËY  À  -NY  m  -Y  k  -ºX  ¿  -±X  ¼  -žX  	  —X  	  YX  À  - X  }  -ñW  Ã  -•W  ž  -lW  }  -dW  �  -\W  ½  -DW  }  -:W  Ã  -ÑV  ž  -¥V  }  -›V  Ã  -*V  ž  -ûU  }  -ñU  Ã  -’U  ž  -kU  î  -SU  î  -;U  î  -U  }  -U  }  -U  }  -U  }  -þT  }  -ñT  }  -äT  ¿  -ÕT  }  -™T  î  -zT  }  -mT  ¿  -^T  }  -QT  }  -DT  ¿  -5T  }  -(T  }  -T  ¿  -T  }  -ÿS  ¿  -ðS  }  -èS  }  -àS  }  -ØS  }  -ÐS  }  -ÃS  ½  -ªS  ½  -•S  Ã  -6S  ž  -ðR  }  -èR  ˜  -ÝR  }  -ÕR  }  -ÍR  ˜  -´R  •  -¨R  »  -œR  ˜  -”R  –  -…R  z  pR  y  fR  }  -^R  }  -<R  }  -2R   -R  }  -R  ù  -öQ  ú  =ïQ  ½  -ÚQ  Ã  -qQ  ž  -JQ  Ã  -ÊP  ž  -£P  Ã  -BP  ž  -P  î  -P  î  -ëO  î  -ÓO  Ü  -ÅO    ~O  î  -G    à;    ©1  ¿  -�1  ¼  -†1  	  1  	  1  À  -õ0  ¿  -é0  ¼  -Ò0  	  Ë0  	  c0  À  -w*    þ  ) -c  ) -/  ¿  -#  ¼  -  	    	  Y  ) -7  ) -*  ) -  ) -D  ñ  -æ    -     -Ñ  ¿  -Å  ¼  -®  	  §  	     ) -“  	  Œ  À  -Ì  £  -œ  Ü  -Ž    5  ¡  -M  ½  -8  ½  -#  Ã  -»
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   -/
   -
    -å	    -¯	   -„	  h  -e	  ’  -8	  [  -¬    ¤    ƒ    s    g    _    R    B   -  ‘  -#     -  ¡  -  ¤  -ô  ¾  -è    Ø  ¾  -Ì    “  Ñ  -G  ¥  -7  ¡  -  Ô  -Y  Ì  -Q  Ø  -*  Ã  -»  ž  -�  ¡  -r  ¡  -S  Ô  -¢  Ì  -š  ¿  -Ž  ¼  -w  	  p  	  G  À  -  Ô  -Z   Ì  -R   ¾  -F      8   ú  =[   ó  -M   ÷  F   Ç  =?   Æ  -7   /  0   -  )   ‹  "   ,     	     Ž  	   0  P  	  H  	  @  M  0  	  (  	     L    	    	     K  ð   	  è   	  à   J  Ð   	  È   	  À   I  °   	  ¨   	      H  �   	  ˆ   	  €   G  p   	  h   	  `   F  P   	  H   	  @   E  0   	  (   	      D     	     	      C  P  ç  H  s  @  ê  8  f  0  N  (  O     o    ç    t     ê  ð   g  è   P  à   Q  Ø   p  À   	  ¸   	  °   |  ˜   è  ˆ   v  €   ë  p   j  h   i  `   a  X   b  P   r  @   ç  8   u  0   ê      h     \     ]     q      B       ø    ð  ø  à    À    ¸    °  ø       €    `    X    P  ø  @    8    0  ø             ø       ø    ð  ø  à    Ø    Ð  ø  À    ¸    °  ø       ˜    �  ø  €    x    p  ø  `    @    8    0  ø             ø       ø    ð  ø  à    Ø    Ð  ø  À    ¸    °  ø       ˜    �  ø  €    `    @    8    0  ø            à    À         ˜    �  ø  €    x    p  ø  `    X    P  ø  @    8    0  ø             ø       ø    ð  ø  à    Ø    Ð  ø  À    ¸    °  ø       ˜    �  ø  €    x    p  ø  `    X    P  ø  @    8    0  ø             ø       ø    ð  ø  à    Ø    Ð  ø  À    ¸    °  ø       ˜    �  ø  €    x    p  ø  `    X    P  ø  @    8    0  ø             ø       ø     ð   ø  à     Ø     Ð   ø  À     ¸     °   ø        ˜     �   ø  €     x     p   ø  `     X     P   ø  @     8     0   ø                ø           ø  M¼E   pX   P„   Z"    àG     d     H     1*     I     ý    X      ‘    `÷     Ó)    À     &    D     ?%    \     m!     H          f      ^$    L      $    À     2    @H     [!    ˜     “%    `H     ë     d"     ‘&    €H     �     $     Š'     H     ‰    \&     d#    ÀH          Ð,     ©$    àH     *    L.     ì(    ¨1     €%    l2     –$    ˜3     K$    \4     Q#    Ü4     H!    85     Q%    ˆ     Ø     ”5     z     ð5     v    L6     *    ü7     Ù(    Œ8     m%    °:     ƒ$    ”<     8$    (>     >#     ?     #!    ä?     ÿ(     I     Å     X@     g     ØB     â     @â     ï    pâ     p$    C     ±    Ðè     S
     ê     ²     ÐC     T     8D     |    Ð\     c    PD     ø)    ¬D     Æ(    ÄD     Z%    ÜD     %$    ôD     G"    (E     !    TE     Ÿ     €E     ›    ¬E     P    F     å)    4F     w'    ¨F     $    (G     ý     HG     ‡	    €G     É"    Ào     ×    Èo     ×!    Ðo     È    Øo     &    ào     '    èo     %(    ðo     ¯#    øo     ñ$     p     [)    p     €*    p       À `       À  â     5  À @     2  À 0â     û  À °     Ì
  À °     Á  À €     Ù    @1         àE     ð    `Ä     Ã    à¤           á      à    p     F  À Ðí     \  À ðï     p  À pí     ð	  À À     ç  À pW      8  À `     ~  À `ð     ¸  À °ï     j            »    d      À    Ð�      K  À Àß     z  À `×     ®  À àê     P  À  ð     ›   À àð     �  À pñ     \  À °õ     +  À ô     ú
  À °ÿ     é  €  \     P	  € à[     Ô  € [     _  € `[     Ê  € °\     ,	  € �\     ³  € @\     -  € `\     «  À ø[     	  À °[     ’  À àZ     û  À ([     ®  € �[     þ  € ˆ[     q  À Ðê     Ü    PŸ     ý     ±     ò    @ˆ     ¯    0¹          `½         �d     Z     q     æ    p„     =    �X         0Á     R    °i     8     à`     ,     g     K     c     <    0[         `e     ‰  
  p     ”             â             Ö             £             0             S             j             ,             ¦             ˆ             \             ¿             Œ             /             ¹             Ä             /                           t             ™
             Û             µ             ù             s             ³             1             ý             ’             m                          /
             õ             ï             Y             O                           
                          ò             X             Ö             ‡             p             ë             Ä             µ             .             Ü             Þ             ²
                           [             ‡              |
                          v             ¨             W             »             �             á             –             �             7             ­             r             ô              T             |             Ê             ›             þ             …             ^             9             Ô             .             e             Ž             œ             K                                       ï             •             ÷             ¿             f              œ                           •             =             g                                        w              u
             é	             ¥	             ¹	             u             ê             Ó	             R              ¹             ½)             ï             E             ”             ]             Ç             (              ™             ü             _              Ê             ¶             1             ¤             ×             ò             t	             P             f             f             è                                       ›             1             §             #                          ®	             …             ¶             L
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eMatERKNS_12_OutputArrayEPPKfdb __ZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEiS4_PPKfbb __ZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERNS_9SparseMatEiS4_PPKfbb __ZN2cvL8calcHistEPKNS_3MatEiPKiRS1_RNS_9SparseMatEiS4_PPKfbbb __ZN2cv20ipp_calcHistParallelC2ERKNS_3MatERS1_iPKfbRb l_switch.table._ZN2cv20ipp_calcHistParallelC2ERKNS_3MatERS1_iPKfbRb __ZN2cv8calcHistERKNS_11_InputArrayERKNSt3__16vectorIiNS3_9allocatorIiEEEES2_RKNS_12_OutputArrayES9_RKNS4_IfNS5_IfEEEEb __ZN2cv4UMatC2IfEERKNSt3__16vectorIT_NS2_9allocatorIS4_EEEEb _cvWriteRawData _cvStartReadRawData _cvCreateData _cvReleaseData _cvFree_ __ZNSt3__16__sortIRNS_6__lessIiiEEPiEEvT0_S5_T_ __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv4UMat8copySizeERKS0_ __ZN2cv3Mat8copySizeERKS0_ _ippicviAdd_32f_C1IR _ippicviHistogram_8u_C1R _ippicviHistogram_16u_C1R _ippicviCopy_32s_C1R _ippicviConvert_32s32f_C1R _ippicviHistogram_32f_C1R _ippicvMalloc_L __ZN2cv3ocl25predictOptimalVectorWidthERKNS_11_InputArrayES3_S3_S3_S3_S3_S3_S3_S3_NS0_17OclVectorStrategyE __ZTIN2cv16ParallelLoopBodyE __ZN2cv3LUTERKNS_11_InputArrayES2_RKNS_12_OutputArrayE __ZN2cv12equalizeHistERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZNK11CvSparseMat15copyToSparseMatERN2cv9SparseMatE __ZN2cv22SparseMatConstIteratorC2EPKNS_9SparseMatE __ZN2cv22SparseMatConstIteratorC1EPKNS_9SparseMatE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZTIN2cv16TLSDataContainerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv121__vmi_class_type_infoE __ZTVN2cv20ipp_calcHistParallelE __ZTSN2cv20ipp_calcHistParallelE __ZTIN2cv20ipp_calcHistParallelE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK23EqualizeHistLut_InvokerclERKN2cv5RangeE __ZNK28EqualizeHistCalcHist_InvokerclERKN2cv5RangeE __ZNK2cv20ipp_calcHistParallelclERKNS_5RangeE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc24calc_back_project_oclsrcE __ZN2cv3ocl7imgproc16histogram_oclsrcE __ZN6CvTypeC1EPKcPFiPKvEPFvPPvEPFS6_P13CvFileStorageP10CvFileNodeEPFvSB_S1_S3_10CvAttrListEPFS6_S3_E __ZN2cv3MataSERKNS_7Scalar_IdEE __ZTVN2cv7TLSDataINS_23ipp_calcHistParallelTLSEEE __ZTSN2cv7TLSDataINS_23ipp_calcHistParallelTLSEEE __ZTIN2cv7TLSDataINS_23ipp_calcHistParallelTLSEEE __ZN2cvL23calcHistLookupTables_8uERKNS_3MatERKNS_9SparseMatEiPPKfPKdbbRNSt3__16vectorImNSB_9allocatorImEEEE __ZN2cvL17histPrepareImagesEPKNS_3MatEiPKiRS1_iS4_PPKfbRNSt3__16vectorIPhNS9_9allocatorISB_EEEERNSA_IiNSC_IiEEEERNS_5Size_IiEERNSA_IdNSC_IdEEEE __ZNK2cv11_InputArray13getUMatVectorERNSt3__16vectorINS_4UMatENS1_9allocatorIS3_EEEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE _cvPtrND GCC_except_table9 __ZZN2cv8calcHistERKNS_11_InputArrayERKNSt3__16vectorIiNS3_9allocatorIiEEEES2_RKNS_12_OutputArrayES9_RKNS4_IfNS5_IfEEEEbE26__cv_trace_location_fn1769 __ZZN2cv8calcHistERKNS_11_InputArrayERKNSt3__16vectorIiNS3_9allocatorIiEEEES2_RKNS_12_OutputArrayES9_RKNS4_IfNS5_IfEEEEbE32__cv_trace_location_extra_fn1769 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEiS4_PPKfbbE30__cv_trace_location_region1469 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEiS4_PPKfbbE36__cv_trace_location_extra_region1469 GCC_except_table49 GCC_except_table39 GCC_except_table19 GCC_except_table8 GCC_except_table48 __ZZNK2cv20ipp_calcHistParallelclERKNS_5RangeEE30__cv_trace_location_region1248 __ZZNK2cv20ipp_calcHistParallelclERKNS_5RangeEE36__cv_trace_location_extra_region1248 GCC_except_table38 GCC_except_table28 GCC_except_table18 GCC_except_table7 GCC_except_table47 GCC_except_table37 GCC_except_table27 GCC_except_table17 GCC_except_table6 GCC_except_table56 GCC_except_table46 GCC_except_table26 _memset_pattern16 GCC_except_table16 GCC_except_table5 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERNS_9SparseMatEiS4_PPKfbbE26__cv_trace_location_fn1755 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERNS_9SparseMatEiS4_PPKfbbE32__cv_trace_location_extra_fn1755 GCC_except_table45 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEiS4_PPKfbbE26__cv_trace_location_fn1445 __ZZN2cv8calcHistEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEiS4_PPKfbbE32__cv_trace_location_extra_fn1445 GCC_except_table25 GCC_except_table15 __ZZN2cv11compareHistERKNS_11_InputArrayES2_iE26__cv_trace_location_fn2505 __ZZN2cv11compareHistERKNS_11_InputArrayES2_iE32__cv_trace_location_extra_fn2505 GCC_except_table4 GCC_except_table54 GCC_except_table44 GCC_except_table24 GCC_except_table14 GCC_except_table3 GCC_except_table33 GCC_except_table23 GCC_except_table13 __ZZN2cv11compareHistERKNS_9SparseMatES2_iE26__cv_trace_location_fn2713 __ZZN2cv11compareHistERKNS_9SparseMatES2_iE32__cv_trace_location_extra_fn2713 GCC_except_table2 LCPI17_2 GCC_except_table42 GCC_except_table22 GCC_except_table12 __ZZN2cv15calcBackProjectEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEPPKfdbE26__cv_trace_location_fn2102 __ZZN2cv15calcBackProjectEPKNS_3MatEiPKiRKNS_11_InputArrayERKNS_12_OutputArrayEPPKfdbE32__cv_trace_location_extra_fn2102 GCC_except_table1 __ZZN2cv15calcBackProjectEPKNS_3MatEiPKiRKNS_9SparseMatERKNS_12_OutputArrayEPPKfdbE26__cv_trace_location_fn2271 __ZZN2cv15calcBackProjectEPKNS_3MatEiPKiRKNS_9SparseMatERKNS_12_OutputArrayEPPKfdbE32__cv_trace_location_extra_fn2271 GCC_except_table51 __ZZN2cv15calcBackProjectERKNS_11_InputArrayERKNSt3__16vectorIiNS3_9allocatorIiEEEES2_RKNS_12_OutputArrayERKNS4_IfNS5_IfEEEEdE26__cv_trace_location_fn2451 __ZZN2cv15calcBackProjectERKNS_11_InputArrayERKNSt3__16vectorIiNS3_9allocatorIiEEEES2_RKNS_12_OutputArrayERKNS4_IfNS5_IfEEEEdE32__cv_trace_location_extra_fn2451 GCC_except_table41 GCC_except_table21 GCC_except_table11 __ZZN2cv12equalizeHistERKNS_11_InputArrayERKNS_12_OutputArrayEE26__cv_trace_location_fn3911 __ZZN2cv12equalizeHistERKNS_11_InputArrayERKNS_12_OutputArrayEE32__cv_trace_location_extra_fn3911 ___gxx_personality_v0 GCC_except_table0 GCC_except_table50 GCC_except_table40 GCC_except_table20 GCC_except_table10 __ZZN2cvL12ipp_calchistERKNS_3MatERS0_iPPKfbbE30__cv_trace_location_region1400 __ZZN2cvL12ipp_calchistERKNS_3MatERS0_iPPKfbbE36__cv_trace_location_extra_region1400    #1/20           1548786602  501   20    100644  99372     `
hough.cpp.o         Ïúíþ           �                                       ø-     °      à-                  __text          __TEXT                  Ðú      °     �2 _    €            __literal8      __TEXT          Ðú      H       €ÿ                            __literal16     __TEXT           û      �       Ðÿ                            __gcc_except_tab__TEXT          °û      à      `                             __literal4      __TEXT          �     H       @                           __bss           __DATA          à-                                          __const         __DATA          Ø     `       ˆ    ˆU 	                   __cstring       __TEXT          8     7      è                            __data          __DATA          p     È        !    ÐU                    __const         __TEXT          @     x       ð!                            __compact_unwind__LD            ¸     @      h"    xV d                  __eh_frame      __TEXT          ø#     è	      ¨(    ˜Y      h            $       
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éÈþÿÿ ÅþÿÿÅþÿÿ­ýÿÿÔþÿÿÿÿÿôþÿÿ@ UH‰åAWAVAUATSPI‰ÌI‰ÖH‰óI‰ÿH‰ßL‰þAÿ$A‰ÅL‰÷H‰ÞAÿ$‰ÁE„ítFA‹?A‹wA‹WI‹G„É„¨   A‹NA‰OI‹I‹^I‰_I‰A‰>A‰vA‰VI‰F¸   éÞ   1À„É„Ô   H‹‹KH‹SA‹v‰sI‹6I‹~H‰{H‰3I‰A‰NI‰VH‰ßL‰þAÿ$‰Á¸   „É„‘   I‹A‹OI‹W‹sA‰wH‹3H‹{I‰I‰7H‰‰KH‰Së`‹KA‰OL‹H‹KI‰OM‰‰;‰s‰SH‰CL‰÷H‰ÞAÿ$‰Á¸   „Ét/H‹‹KH‹SA‹v‰sI‹6I‹~H‰{H‰3I‰A‰NI‰V¸   HƒÄ[A\A]A^A_]ÃD  UH‰åAWAVAUATSHƒìM‰ÌM‰ÆI‰ÏH‰ÓI‰õH‰}ÈL‰áè    ‰EÔL‰ÿH‰ÞAÿ$„À„²   H‹‹KH‹SA‹w‰sI‹7I‹H‰{H‰3I‰A‰OI‰WH‰ßL‰îAÿ$„ÀtqI‹E A‹MI‹U‹sA‰uH‹3H‹{I‰}I‰u H‰‰KH‰SL‰ïH‹uÈAÿ$„Àt;H‹EÈL‹ ‹HH‹PA‹u‰pI‹u I‹}H‰xH‰0M‰E A‰MI‰UƒEÔë	ÿEÔëƒEÔL‰÷L‰þAÿ$„À„è   I‹A‹OI‹WA‹vA‰wI‹6I‹~I‰I‰7I‰A‰NI‰VL‰ÿH‰ÞAÿ$„À„¯   H‹‹KH‹SA‹w‰sI‹7I‹H‰{H‰3I‰A‰OI‰WH‰ßL‰îAÿ$„Àt~I‹E A‹MI‹U‹sA‰uH‹3H‹{I‰}I‰u H‰‰KH‰SL‰ïH‹]ÈH‰ÞAÿ$„À‹EÔtEL‹‹KH‹SA‹u‰sI‹u I‹}H‰{H‰3M‰E A‰MI‰UƒÀë‹EÔë‹EÔÿÀë‹EÔƒÀëƒÀHƒÄ[A\A]A^A_]Ãffff.„     UH‰åAWAVAUATSHƒì(I‰ÖI‰õH‰ûL‰éH)ÙHÁùH¸ÍÌÌÌÌÌÌÌH¯ÁHƒøwZH�…  Hc�HÊ°ÿâM�eìL‰çH‰ÞAÿ„À„S  H‹‹KH‹SI‹4$I‹|$H‰3H‰{A‹t$‰sI‰EìA‰MôI‰Uøé   L�c(H�sH‰ßL‰âL‰ñè    H�C<L9è„ý  E1ÿÇEÐ    L‰m°ffff.„     L‰æI‰ÄL‰çAÿ„À„¡   A‹$‰E¸A‹D$‰E¼A‹D$‰EÀI‹D$H‰EÄL‰ùf„     I‰ÍB‹D+8B‰D+LJ‹D+(J‹L+0J‰L+DJ‰D+<IƒýØtJ�t+H�}¸AÿI�Mì„ÀuÅ‹EÈB‰D+8H‹E¸H‹MÀJ‰L+0J‰D+(‹MÐÿÁI�D$L‹m°L9è”À‰MÐƒù„/  I�D$IƒÇL9è…9ÿÿÿé  H�sIƒÅìH‰ßL‰êL‰ñè    éû   H�S(H�K<IƒÅìH�sH‰ßM‰èM‰ñè    éØ   H�sM‰ïL�k(M�gìH‰ßH‰uÐL‰êL‰ñè    L‰çL‰îAÿ„À„¦   H‹C(‹K0H‹S4I‹4$I‹|$I‰u I‰}A‹t$A‰uI‰GìA‰OôI‰WøL‰ïL‹}ÐL‰þAÿ„ÀtdH‹C‹KH‹S I‹u I‹}I‰7I‰A‹uA‰wH‰C(‰K0H‰S4L‰ÿH‰ÞAÿ„Àt*H‹‹KH‹SA‹w‰sI‹7I‹H‰{H‰3H‰C‰KH‰S °HƒÄ([A\A]A^A_]Ã�ðÿÿÿðÿÿÿ†ýÿÿØþÿÿÿÿÿóþÿÿ@ UH‰åAWAVAUATSPI‰öI¿UUUUUUUL‹'H‹_I‰ÝM)åIÁýHº«ªªªªªªªL¯êI�EL9ø‡í   H‰}ÐH‹OL)áHÁùH¯ÊHº©ªªªªªª
H9ÑwHÉH9ÁHBÈH…ÉI‰Ï„«   J�½    H�<@è    O�Dm J�€K�H�ˆA‹>B‰<€A‹~B‰|€A‹~B‰|€J�D€L9ãt-H‹}Ð„     ‹sô‰rô‹sø‰rø‹süH�[ô‰rüH�RôI9ÜuáëH‹}ÐH‰H‰GH‰OM…ätL‰çHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ÿ1Àé\ÿÿÿè    €    UH‰åAVSH‰ûH�   H‰H‹»¨   è    H‹»ˆ   H…ÿtH‰»�   è    H‹{pH…ÿtè    H‰ß[A^]é    I‰ÆH�»ˆ   è    H�{pè    H‰ßè    L‰÷è    fD  UH‰åAWAVAUATSHƒì(M‰ÎA‰ÏH‰ûD‰ø%ÿ    ÿB‰ÇC   L�k‰s‰SL‰CL‰CHÇC8    HÇC0    HÇC(    HÇC     L‰k@H�CPH‰CHHÇCX    HÇCP    HcÆHcÊH¯ÈH…É„�   M…Àu|WÀ)EÀL�eÀ¾   L‰çè    H¹= __nullH‰HH¹data != H‰HH¹== 0 || H‰HH¹total() H‰H��"  H�Š"  ¿)ÿÿÿA¸ô  L‰æè    H�}Àè    ‹SL‰m¸E‰üAÁìA�äÿ  AÿÄAƒçD‰ù É¸Pú  HÓè$‰ÁAÓäLcêM¯ìM…öL‰é„°   AÀç¾"DˆD‰ùHÓîƒæ1ÒL‰ðH÷öH…ÒtyWÀ)EÀL�}À¾   L‰ÿè    H¹ of esz1H‰HH¹ultiple H‰HH¹t be a mH‰HH¹Step musH‰H�²!  H�¯!  ¿óÿÿÿA¸  L‰þè    H�}Àè    M9õuL‰ñëH‹E¸‹ ƒøL‰ñu
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        b
  I   )   Ë
          #      =     ç   V  	   .   í     ÿ   ÿ     ú   (     (   9          M  %      r       ƒ     Ë   à     à   /     .   _  #      —     Ÿ   °  	   ¤   Q     .   y     f   «  ]   ^  #  �   V  ·  -   ¤            2  f     ³  ‹     ƒ  ‹   å  l  i   "     Ž   -  É  …   %  i  ~     ð     �  9  \   —  Â  ‡   N  �  \   ß  ÷       L  ‡   Ø  S  ƒ   ò          ‚     “  °     Á  O  �   ô  <  i   ü  ð  Ž   ì  ™  …   ä  9  ~   Ü  À     Ô  Ì  8             ÿ›êƒ€ á    ›        ›      ¬	   Ç   %   “	   ì      ‹	       Ï	   y  %   ¶	   ž     ®	  Æ  2   ã	        ‰	   )          =  %   p	   b     h	           ±          Å  %   õ   ê     è    ü   ã	        ð   I  %   Ì   n     Ä  Ó     Ù	   ú     Ë        Ù	   :     É   o        �  ‘     F  r   Ñ	    �   Û	  Ï     à  ø     	  <  ƒ   Á  æ  u   `	  s	     �	  –	     ¤	  ¹	     Ç	  1
  �   Æ
  ¾
               ÿ›IA    ¥        ¥   !   ä    Æ   	   Ü   ç   	   ø   ð                ÿ›€÷    ã        ã      _     %   F   4     >  @  *   u   �     <   ¡          µ  %   #   Ú       û  5   q   v  @   s   °     u   Ù  o   i  c  ‹   a  &     4  I     W  �  k   ®    ˆ   ¦  ž               ÿ›€÷               "   ´   "     ¯   6     ª   J         ^     ¥   …         š     ›   ®     …   Ë  	   }  Ô     {   ë  +   y     +   w   A  g   ¹   Æ     u   Ò  %   d   ÷  ‘        ˆ  	   “  ‘  t             ÿ›©ƒ€€      e        e       b   …      ]   ™      k   Ã      X   Ö   	   S   ß   	   p   2     Q   M     p   \     4   q        Ž       š  	   p   º  .      è  .      '  ˆ   g   ¯     ë   »      é   à     p   õ     O        6   *     ,  6  	   p   i  .   	   —  .      Ö  ˆ   i   ^        j  "   ð   Œ  Š             $  9     G  E  `             ÿ›)'    Ž        Ž      O   �   Å        ÿ›)'    „        „      Ê   “   J       ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›)'    „        „      Ê   “   J       ÿ›)'    „        „      Í   “   M       ÿ›¥�€€ œ             
   Ë   )  N   Í   ÷     É   “  $   ¢   Í     ´   Ò     ¬    t   ¤  {  <        ·     Á  ý  n   s  k               ÿ›)'    É        É      {   Ø   ¶       ÿ›Ö€€ N    m       m     Q   ½  l   
  )  \        …  b     ç  +             ÿ›ã€ [Ø      «   3     Š   A     ©   Y     ”   ^     Œ  —     ¡  Ÿ  )             ÿ›)'    Ä        Ä      2   Ó   r       ÿ›Ã€ A  
   6   |        „  Œ          	        A        ÿ›�ƒ †‰      ¡   ‘   Ë        \     Ë         ³   ‚  $   R   ½      ³           T  Š   ÿ  Þ  Ì       ª	  ¤   ÷  ×
  1   T   å     í         è   _     T   e     ã   g     T   Ú     ò   §     T   Û     œ   é     —   ÿ     ’   &  �   «  Â  …   £  G  ?        †     ¡   ,  }   «  Õ  s   J  y  …   ¿    ~   ·  —  0             ÿ›      R        ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                 €?   ?  €?ÍÌL>   ?5úŽ<ÛÉ¿  €?  €Ç  €G   €  €?   ?  €?  €D   A   ?   4        8     ¢     T                  ¢     i             K     ¢     Ô     void cv::HoughLines(cv::InputArray, cv::OutputArray, double, double, int, double, double, double, double) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/hough.cpp void cv::HoughLinesP(cv::InputArray, cv::OutputArray, double, double, int, double, double) NULL destination cvHoughLines2 rho, theta and threshold must be positive The destination matrix should be continuous and have a single row or a single column The destination matrix data type is inappropriate, see the manual Unrecognized method id cvHoughCircles _src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) ocl_HoughLines max_theta must fall between 0 and pi min_theta must fall between 0 and max_theta rho and theta must be greater 0 get_lines -D GET_LINES make_point_list -D MAKE_POINTS_LIST -D GROUP_SIZE=%d -D LOCAL_SIZE=%d fill_accum_global -D FILL_ACCUM_GLOBAL fill_accum_local -D FILL_ACCUM_LOCAL -D LOCAL_SIZE=%d -D BUFFER_SIZE=%d img.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) HoughLinesStandard max_theta must be greater than min_theta allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size HoughLinesSDiv linesMax > 0 ocl_HoughLinesP -D GET_LINES_PROBABOLISTIC image.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) HoughLinesProbabilistic void cv::HoughCircles(cv::InputArray, cv::OutputArray, int, double, double, double, double, int, int, int, double) !_image.empty() && _image.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) && (_image.isMat() || _image.isUMat()) HoughCircles _circles.isMat() || _circles.isVector() dp, min_dist, canny_threshold and acc_threshold must be all positive numbers Unrecognized method id. Actually only CV_HOUGH_GRADIENT is supported. Destination is not CvMemStorage* nor CvMat* isStorageOrMat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/precomp.hpp total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1                                                                                                                                                                                                               N2cv24HoughCirclesAccumInvokerE N2cv30HoughCirclesFindCentersInvokerE           N2cv32HoughCircleEstimateRadiusInvokerE         2  ÑXA        °û      @      
  ÑXA        ˆþ      `        ÑXA        hÿ      p7      r  ÑXA        0     ðI      ÿ  ÑXA        °     ð^                             _        ÑXA        Ä     ~      Î
  ÑXA        |     àˆ          A        l
     à‰      ¶  ÑXA        ¸
      �        aA        ¼     °”      ¥  A        À     pš      b  ÑXA        p     à›      Ø  ÑX                Ð¡      ]  a                0£      æ   ÑX                 ¤      ^                  €¥        ÑX                °¨      Ý  ÑXA        œ     �ª      Ô   ÑX                p«      ä   A        È     `­      Ý  ÑXA        ü     @¯      à  ÑXA        (      ±      
                      0±      
                      @±      
                      P±                          p±      {  ÑXA        T     ð¸      Ž  ÑXA              €¿        A        ,      Â                        ÀÃ                          àÃ      È  ÑXA        ˆ     °Å      E  ÑXA        ð      Î      `  ÑX                `Ï      9  ÑX                 Ð      Z  ÑXA              Ó                             Ó                            @Ó                          `Ó      Ç  ÑXA        d     0è                            @è      T  ÑX                 é      a  ÑX                 ð      k  ÑX                �ñ        ÑX                °ó      Ã  ÑX                �ö      9  ÑX                Ð÷      z   ! A        ø     Pø      €  ÑXA                    zPLR x›   �  4   $   àÛþÿÿÿÿÿ2      ×ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   èðþÿÿÿÿÿ
      ÚÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   Ðúþÿÿÿÿÿ      ÇÚÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   ¨ÿÿÿÿÿÿr      WÜÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ð$ÿÿÿÿÿÿÿ      ŸÞÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $       9ÿÿÿÿÿÿ        A†C       4   |  ˆ9ÿÿÿÿÿÿ      ;ßÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ´  `XÿÿÿÿÿÿÎ
      »âÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ì  øbÿÿÿÿÿÿ       säÿÿÿÿÿÿA†CEƒ    4     Ècÿÿÿÿÿÿ¶      �äÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   T  Pjÿÿÿÿÿÿ      [åÿÿÿÿÿÿA†CLƒŽ�4   „  0nÿÿÿÿÿÿ¥      /æÿÿÿÿÿÿA†CNƒŒŽ�      4   ¼  ¸sÿÿÿÿÿÿb      §çÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¼  ðtÿÿÿÿÿÿØ       A†CMƒŒ�Ž�    $   ì  °zÿÿÿÿÿÿ]       A†CEƒŽ�,     è{ÿÿÿÿÿÿæ        A†CJƒŒ�Ž�    ,   D  ¨|ÿÿÿÿÿÿ^       A†CGƒŒŽ�      ,   t  Ø}ÿÿÿÿÿÿ       A†CJƒŒ�Ž�    4   Ü  Ø€ÿÿÿÿÿÿÝ      ³æÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   Ü  €‚ÿÿÿÿÿÿÔ        A†CJƒŒ�Ž�    ,   D  0ƒÿÿÿÿÿÿä      wæÿÿÿÿÿÿA†CBƒ    4   t  ð„ÿÿÿÿÿÿÝ      {æÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ¬  ˜†ÿÿÿÿÿÿà      oæÿÿÿÿÿÿA†CJƒŒ�Ž�    $   ¬  @ˆÿÿÿÿÿÿ
        A†C       $   Ô  (ˆÿÿÿÿÿÿ
        A†C       $   ü  ˆÿÿÿÿÿÿ
        A†C       $   $  ø‡ÿÿÿÿÿÿ        A†CBƒ    4   „  ð‡ÿÿÿÿÿÿ{      ÃåÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¼  8�ÿÿÿÿÿÿŽ      7æÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ô  �•ÿÿÿÿÿÿ      +æÿÿÿÿÿÿA†CKƒŒŽ�      ,   ô  x˜ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   $  h™ÿÿÿÿÿÿ        A†CBƒ    4   „  `™ÿÿÿÿÿÿÈ      ÷åÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ¼  øšÿÿÿÿÿÿE      'æÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¼  £ÿÿÿÿÿÿ`       A†CMƒŒ�Ž�    ,   ì  @¤ÿÿÿÿÿÿ9       A†CJƒŒ�Ž�    4   T  P¥ÿÿÿÿÿÿZ      »åÿÿÿÿÿÿA†CMƒŒ�Ž�    $   T  x§ÿÿÿÿÿÿ        A†C       $   |  p§ÿÿÿÿÿÿ        A†C       $   ¤  h§ÿÿÿÿÿÿ        A†CBƒ    4     `§ÿÿÿÿÿÿÇ      SåÿÿÿÿÿÿA†CPƒŒ�Ž�    $     ø»ÿÿÿÿÿÿ        A†C       ,   ,  à»ÿÿÿÿÿÿT       A†CJƒŒ�Ž�    ,   \  ½ÿÿÿÿÿÿa       A†CMƒŒ�Ž�    ,   Œ  `Ãÿÿÿÿÿÿk       A†CJƒŒ�Ž�    ,   ¼   Äÿÿÿÿÿÿ       A†CMƒŒ�Ž�    ,   ì  �ÆÿÿÿÿÿÿÃ       A†CMƒŒ�Ž�    ,     @Éÿÿÿÿÿÿ9       A†CJƒŒ�Ž�    ,   „	  PÊÿÿÿÿÿÿz       gåÿÿÿÿÿÿA†CCƒŽ  4   ´	   Êÿÿÿÿÿÿ€      OåÿÿÿÿÿÿA†CMƒŒ�Ž�    Ìú  X  -Äú  [  -¼ú  …  -°ú  X  -¨ú  X  -žú  …  -’ú  X  -6ú  …  --ú  ‚  -ú    ú    Õù  †  -[ù  …  -Rù  ‚  -?ù    8ù    úø  †  -Fø  X  ->ø  _  -6ø  G  --ø  >  -ø  _  -ø  ¢  -ø  ¢  -ì÷  ~  -Ý÷  W  Å÷  ™  -§÷  ¢  -÷  ¤  -§õ  K  -�õ  N  -^õ  K  -Tô  K  -¸ñ  K  -5ï  K  -ï  N  -ôî  K  -	î  K  -†ì  :  -qì  :  -­ê  K  -‹ê  N  -�é  ™  -ré  ¢  -Ìè  ¤  -#è  X  -è  X  -è  [  -è  ¢  -óç  ‰  -�ç  `  -Zç  ‰  -áæ  `  -®æ  X  -¤æ  ‰  -=æ  `  -æ  X  -æ  ‰  -”å  `  -cå  X  -[å  X  -å  X  -å  X  -îä  ™  -âä  ¬  -Âä  ­  =»ä  ¢  -£ä  ‰  -*ä  `  -ä  ‰  -Žã  `  -`ã  ~  -Jã  ~  -<ã  ~  -ã  ~  -;â  B  -Ïá  <  -¼á  )  Æà  B  -Çß  <  -´ß  )  �ß  =  -Mß  C  -NÞ  }  -”Ý  ‰  -Ý  `  -¯Ü    tÜ    iÚ    _Ú  ¥  -:Ú  ‰  -¼Ù  `  -‡Ù  {  -9Ù  d  -Ù  d  -BÖ    ™Õ  b  -ÕÔ  b  -
Ô  ¥  -íÓ  ¤  -¬Ó    }Ó  ­  =XÓ  ¢  -JÓ  1  -5Ó  ¢  -Ó  ¢  -öÒ  [  -îÒ  _  -æÒ  ¢  -ÐÒ  ¢  -µÒ  ™  -FÒ  ¥  -Ò  ¤  -ÅÑ  ¤  -ÆÐ  W  •Ð  ™  -wÐ  ¢  -ìÏ  ¤  -FÏ  ´  -!Ï  ¤  -Ï  ´  -ÝÎ  µ  -¨Î  ™  -JÎ  ¢  -ñÍ  [  -éÍ  ¨  -ÞÍ  ™  -·Í  µ  -¤Í  µ  -âÉ  ¢  -¾É  ´  -œÉ  ´  -‰Ç  ¤  -£Æ  ©  -›Æ  ›  =”Æ  ž  =†Æ     =Æ  š  -wÆ    mÆ  ¦  -¤Å  [  -œÅ  ¢  -…Å  X  -{Å  ~  -pÅ  X  -WÅ  ¢  -BÅ  ~  -:Å  J  -%Å  }  -Å  I  -ÀÄ  H  -ØÃ  ¢  -ÊÃ  _  -OÃ  c  -ŽÂ  X  -†Â  X  -~Â  [  -vÂ  ¢  -cÂ  ‰  -Â  `  -ÍÁ  ™  -¸Á  ¢  -¥Á  ‰  ->Á  `  -Á  @  -ñÀ  c  -'À  ¤  -z¿  [  -r¿  ¨  -g¿  ™  -¿  ¢  -ú¼  ¤  -è¹  ©  -à¹  ›  =Ù¹  ž  =Ë¹     =Ä¹  š  -¼¹    ²¹  ¦  -ç¸  X  -ß¸  [  -×¸  ‰  -u¸  `  -N¸  ¢  -5¸  X  -+¸  ~  - ¸  X  -¸  X  -¸  ¬  -î·  ­  =ç·  ‰  -·  `  -X·  ¢  -F·  ~  ->·  F  -#·  c  -·  ?  -k¶  }  -Ü´    Ô´    µ´  E  -³    ³    �²  ¤  -d²  e  -X²  b  -�±  ­  =h±  ¢  -Z±  _  -F±  1  -6±  _  -&±  _  -±  [  -±  ¨  -	±  ™  -è°  ¢  -°  ¤  -ó¯  ©  -ë¯  ›  =ä¯  ž  =Ö¯     =Ï¯  š  -Ç¯    ½¯  ¦  -9¯  [  -1¯  ¨  -&¯  ™  -¯  ¢  -'®  ¤  -®  ©  -®  ›  =®  ž  =ö­     =ï­  š  -ç­    Ý­  ¦  -P­  X  -H­  X  -@­  X  -1­  ‰  -Ø¬  `  -·¬  ‰  ->¬  `  -¬  ‰  -œ«  `  -N«  n  -;«  n  -(«  n  -«  n  -«  n  -ïª  n  -Ýª  o  -Ðª  o  -Ãª  o  -¶ª  o  -‰ª  [  -�ª  ¨  -vª  ™  -Xª  ¢  -w©  ¤  -c©  ©  -[©  ›  =T©  ž  =F©     =?©  š  -7©    -©  ¦  -´¦  L  -@¦  M  -U£  L  -'¡  M  -¡  L  -œ   8  -£ž  M  -ž  9  -ÿ�  9  -Î›  [  -Æ›  ¨  -»›  ™  -�›  ¢  -s›  ´  -E›  ¤  --›  ©  -%›  ›  =›  ž  =›     =	›  š  -›    ÷š  ¦  -gš  œ  -bš  §  -Qš  [  -Iš  y  -=š  y  -1š  l  -(š  s  -û™  X  -ñ™  …  -à™  X  -Ø™  X  -Î™  …  -¿™  X  -«™  i  -•™  ¬  -u™  ­  =n™  y  -b™  y  -V™  l  -M™  s  -D™  i  -6™  m  -™  h  -
™  n  -ö˜  n  -â˜  n  -Î˜  n  -º˜  n  -¦˜  o  -”˜  o  -q˜  u  -C˜  u  -ë—  –  -â—  …  -Ö—  p  -À—    ¹—  ‡  -¨—    ˜—  —  -“—  t  =…—  m  -g—  h  -[—  n  -G—  n  -3—  n  -—  n  -—  n  -÷–  o  -å–  o  -Â–  u  -”–  u  -O–  –  -F–  …  -:–  p  -$–    –  ‡  -–    –  —  - –  t  =ù•  v  -ã•  ˆ  -”•  ”  -‹•  r  -x•  •  -^•    V•  k  -J•  j  -E•  �  -1•  ’  -
•  �  -ä”  ­  =œ”  [  -””  y  -ˆ”  y  -|”  y  -p”  l  -d”  s  -7”  X  --”  …  -!”  X  -”  i  - ”  ¬  -â“  ­  =Û“  y  -Ï“  y  -Ã“  y  -·“  l  -«“  s  -Ÿ“  i  -‘“  m  -n“  h  -D“  o  -/“  o  -“  o  -“  u  -Ý’  u  -²’  u  -|’  –  -p’  …  -g’  q  -Q’    J’  ‡  -=’    -’  —  -(’  t  =’  •  -ú‘  k  -ë‘  j  -æ‘  �  -Ò‘  �  -¾‘  ’  -×�  �  -¼�  ­  =’�  X  -Š�  X  -‚�  [  -z�  ‰  -þ�  `  -×�  ‰  -x�  `  -M�  X  -E�  X  -;�  X  -1�  …  -"�  X  -�  X  -�  …  -ÿŽ  X  -ÊŽ  ‰  -KŽ  `  -$Ž  ‰  -Á�  `  -��  ³  -’Œ    -Œ  ¯  -ý‹  ²  -Â‹  …  -¶‹  ‚  -Ÿ‹    ˜‹    ‘‹  ´  -„‹    }‹  †  -C‹  °  -$‹  %  -‹  …  -‹  ‚  -ùŠ    òŠ    ÐŠ  †  ->Š  \  -Ü‰  X  -Ô‰  [  -Ì‰  …  -À‰  X  -«‰  …  -¢‰  ‚  -�‰    ˆ‰    2‰  †  -Úˆ  X  -Òˆ  [  -Êˆ  ‰  -Iˆ  `  -"ˆ  ¢  -
ˆ  ¢  -ï‡  X  -å‡  X  -Û‡  X  -Ñ‡  …  -Â‡  X  -¸‡  X  -®‡  …  -Ÿ‡  X  -•‡  X  -‹‡  …  -|‡  X  -t‡  X  -g‡  ‰  -þ†  `  -Õ†  X  -Ë†  ‰  -T†  `  -*†  X  -†  X  -†  …  -ü…  X  -ô…  X  -ç…  …  -Ø…  X  -ª…  ‰  -'…  `  - …  ¢  -è„  ¢  -Ä„  ‰  -^„  `  -:„  ‰  -µƒ  `  -Žƒ  “  -_ƒ  2  -5ƒ  2  -ƒ  ³  -ú‚  2  -†‚  …  -z‚  ‚  -c‚    \‚    ,‚  †  -‚    -Ï�  	  -¤�    -E�  ¯  -5�  ²  -�  …  -ö€  ‚  -ß€    Ø€    Ñ€  ´  -Ä€    ½€  †  -z€  …  -n€  ‚  -W€    P€    I€  ´  -<€    5€  †  -€  °  -Ú  %  -¶  …  -ª  ‚  -“    Œ    <  †  -  …  -ø~  ‚  -á~    Ú~    ¸~  †  -o~  \  - ~  X  -ø}  X  -ð}  X  -è}  X  -à}  X  -Ø}  X  -Ð}  [  -È}  ƒ  -³}  ‰  -A}  `  -}  ‰  -¡|  `  -z|  ‰  -ø{  `  -Ñ{  €  -Å{  ¢  -¡{  ‰  -@{  `  -òz  ¢  -Úz  ‰  -Wz  `  -&z  X  -z  ¢  -øy  ¢  -Åy  X  -¸y  …  -©y  X  -¡y  X  -—y  X  -Šy  …  -{y  X  -8y  _  -$y  X  -y  …  -y  X  -öx  X  -Òx  ‰  -[x  `  -1x  X  -)x  X  -!x  X  -øw  _  -éw  X  -Üw  X  -Ïw  ‰  -Tw  `  - w  1  -w  X  -ÿv  …  -ðv  X  -ãv  X  -Ùv  ‰  -‰v  `  -bv  X  -Zv  X  -Rv  X  -Ev  ‰  -Êu  `  -›u  X  -‘u  ‰  -Au  `  -u  X  -u  X  -øt  ƒ  -ãt  ‰  -qt  `  -Jt  ‰  -Ñs  `  -ªs  ‰  -(s  `  -s  €  -õr  ¢  -Ñr  ‰  -pr  `  -"r  ¢  -
r  ‰  -‹q  `  -dq  ¢  -Lq  ¢  -:q  ‰  -»p  `  -”p  ‰  -:p  `  -p  “  -ào  c  -Èo  �  -®o  ‰  -+o  `  -o  ‰  -³n  `  -ˆn  “  -Yn  c  -µm  ‹  -¬m  2  -~m  ’  -@m  �  -m    ìl  C  -Úk    šk  ‹  -‡k  ‹  -zk  …  -nk  ‚  -Wk    Pk    Ik  ´  -<k    5k  †  -k  Š  -ùj  Œ  -[j  ‹  -Rj  2  -$j  ’  -éi  1  -Ýi  ^  -¶i    §i  .  -i  ¤  -i  ;  -Âh  _  -°h  ^  -+h  V  ³g  f  -˜g  ˆ  -æf  “  -f  _  -f  ^  -e  U  Àd    ©d  ]  -¤d    -•d  |  -úc  �  -Ùc    ›c  �  -}c    Da  …  -8a  ‚  -!a    a    a  ´  -a    ÿ`  †  -¶`  …  -ª`  ‚  -“`    Œ`    @`  †  -`  ‹  -`  ‹  -ò_  ‹  -Þ_  ‹  -Õ_  …  -É_  ‚  -²_    «_    ¤_  ´  -—_    �_  †  -m_  �  -\_  Ž  -T_  „  -H_    ü^    -ë^  X  -ã^  X  -Û^  [  -Ó^  ‰  -Z^  `  -3^  ‰  -Ã]  `  -œ]  ¢  -Š]  ¢  -_]  X  -W]  [  -O]  4  -C]  ‰  -Ð\  `  -Ž\  X  -�\  …  -r\  X  -R\  ¢  -=\  X  -5\  X  --\  ™  -$\  ¬  -ê[  ­  =ã[  ‰  -j[  `  -C[  ‰  -ËZ  `  -¤Z  ¢  -�Z  ¢  -;Z    3Z    'Z    Z    ÿY  D  -ÕP    ÍP    ÅP    ¼P    ·O  E  -]N  «  -N  «  -ÌM  «  -NM  ¥  -#M    M  ¤  -ÞL  b  -)L  4  -nK  a  -*K    K  …  -øJ  ‚  -åJ    ÞJ    rJ  †  -)J  ­  =ÞI  X  -ÖI  [  -ÎI  ƒ  -´I  X  -ªI  ‰  -II  `  -"I  ¢  -I  X  -ýH  ‰  -šH  `  -pH  X  -hH  X  -`H  X  -FH  y  -:H  y  -)H  y  -H  X  -H  …  -þG  X  -öG  X  -éG  …  -ÚG  X  -ÐG  X  -ÆG  y  -¥G  X  -›G  …  -ŒG  X  -‚G  s  -oG  y  -TG  i  -CG  X  -7G  y  -$G  ¬  -G  y  -G  y  -úF  y  -îF  y  -âF  s  -ÖF  y  -ÈF  y  -¼F  ‘  -­F  w  -F  ‘  -ôE  x  -®E  ‰  -=E  `  -E  ˜  -áD  i  -ÓD  m  -²D  h  -˜D  3  -íC  u  -¿C  u  -‘C  u  -fC  u  -8C  w  -FB  ­  =?B  ƒ  -*B  ‰  -ÂA  `  -›A  ¢  -ƒA  ‰  -A  `  -õ@  “  -°@    ó?  	  -˜?  c  -€?  �  -×>  ‹  -Ï>  y  -Ã>  y  -·>  y  -«>  y  -�>  y  -�>  y  -u>  y  -i>  y  -]>  ‘  -N>  w  -¡=  –  -Ž=  …  -‚=  q  -i=    b=  ‡  -T=    J=  —  -E=  t  =-=    -/<    <  ‰  - ;  `  -p;  ˜  -P;    -Ô:  z  -¾:  w  -…9  �  -q9  …  -e9  ‚  -N9    G9    	9  †  -È8  …  -¼8  ‚  -¥8    ž8    68  †  -8  �  -ò7  ‹  -ß7  ‹  -Ï7  g  -Ê7  „  -¾7    °7  ­  =b7  [  -Z7  ¢  -H7  ¢  -7  ¢  -ë6  ¢  -µ6  X  -¨6  …  -™6  X  -a6  X  -T6  …  -E6  X  -(6  ¢  -6  ¢  -É5  ™  -½5  ™  -±5  ™  -¨5  ™  -œ5  ™  -�5  ™  -X5  ¢  -5  A  -‰3  ¢  -3  ´  -u2  ¤  -º1    Ò0  ±  -³0    «/    h/    a/    R/  ±  -#/    Ü.  ¥  -õ-    Á,  ¤  -j,  ¢  -X,  ¢  -@,  ¢  -(,  ¢  -,  ¢  -ø+    -*  ®  -Ù)    g)    )    ê(    ã(    Ó(  ±  -Á(    W(    s'  ¥  -S'  ¤  -/'  ¥  -'  ¤  -%  ¤  -ˆ$  ®  -ƒ$    K$    ,$  ®  -$  ®  -ñ#  ®  -à#  ®  -Ô#    ®#    f#  ¥  -F#  ¤  -ä"  ¢  -Â"  ´  -_"  ¤  -ž!    #!    Ú   …  -Î   ‚  -·     °     •   †  -l   …  -`   ‚  -I     B     Ú  †  -V  [  -<  ¡  -&  ¢  -ü  ¡  -Ô  ¡  -Ê  [  -s  X  -i  …  -Z  X  -R  X  -H  …  -9  X  -Ö  ¡  -À  ¢  -–  ¡  -n  ¡  -+  A  -Z    H    ý  ;  -{  H  -‘  «  -=  «  -ÿ  «  -†    f  ¥  -?  £  -í  £  -‹  £  -ó  …  -ç  ‚  -Ô    Í    �  †  --  …  -!  ‚  -        Ÿ  †  -.  X  -&  [  -  ƒ  -  X  -ú  ‰  -š  `  -s  ¢  -X  X  -N  ‰  -ë  `  -Á  X  -¹  X  -±  X  -—  y  -‹  y  -z  y  -k  X  -^  …  -O  X  -E  y  -9  s  --  y  -  X  -  …  -  X  -ú  X  -í  …  -Þ  X  -Ö  X  -É  …  -º  X  -­  X  -y  X  -l  …  -]  X  -2  i  -  X  -  y  -ö  ¬  -Ö  ­  =Ï  ƒ  -º  ‰  -R  `  -+  ¢  -  ‰  -¨  `  -�  “  -<        -B    -Ç  c  -¯  �  -  ‹  -õ  y  -é  y  -Ý  y  -Ñ  y  -Å  s  -¹  y  -ª  y  -ž  ‘  -�  w  -ä  ‘  -Õ  x  -�  ‰  -  `  -Ý  ˜  -¼  i  -­  m  -Œ  h  -f  n  -L  n  -2  n  -  n  -þ
  o  -é
  o  -×
  o  -š
  u  -l
  u  -A
  u  -
  w  -:	  y  -.	  y  -"	  y  -	  y  -ø  y  -ì  y  -à  y  -Ô  y  -È  ‘  -¹  w  -  y  -  y  -ø  y  -Ü  –  -Ð  …  -Ä  q  -«    ¤  ‡  -–    Œ  —  -‡  t  =r    -Z  ‰  -ã  `  -³  ˜  -“    -  z  -  w  -Æ  �  -¯  …  -£  ‚  -Œ    …    G  †  -  …  -ú  ‚  -ã    Ü    †  †  -E  …  -9  ‚  -"        Ö  †  -³    •  …  -‰  ‚  -r    k      †  -Þ   �  -À   ‹  -­   ‹  -n   g  -i   „  -]      O   ­  =P     H     @   $  0     (         #                "  À   �  ¸   T  °   Ÿ  ¨   7      /  ˜   0  �   Q  €   �  x   S  p   Ÿ  h   6  `   ,  X   -  P   P  @   �  8   R  0   Ÿ      5     *     +     O  8    0  ª             ª       à    À         €    `    @               ª       à    À         ˜    �  ª  €    `    @    8    0  ª             ª       à    À    ¸    °  ª       ˜    �  ª  €    x    p  ª  `    @              à    Ø    Ð  ª  À    ¸    °  ª       ˜    �  ª  €    `    X    P  ª  @              à    À         ˜    �  ª  €    x    p  ª  `    X    P  ª  @    8    0  ª             ª       ø     ð   ª  à     Ø     Ð   ª  À           ˜     �   ª  €     x     p   ª  `     X     P   ª  @     8     0   ª                ª           ª  M¸¡    Œ¨    ð    tö    s    Ø          �      š    °”      [
    @      ú	    `      ­    °û      L    ˆþ      �    hÿ      ƒ    ø     ¬    ðI      q    0     L    °     p	     _      ¡         :    Ä         |     ð    l
     ¥    ¸
     å    ¼     „    À     m    p     Ý    œ     q    È     9    ü     Z    (         T     Ê          Ò    ,     G    ˆ     ^    ð     '         ^    d     ·    ø     ¿         Ó    à-     â    è-         ð-     T   À àˆ      ¾
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_insertion_sort_3IRN2cv12hough_cmp_gtEPiEEvT0_S5_T_ __ZNSt3__127__insertion_sort_incompleteIRN2cv12hough_cmp_gtEPiEEbT0_S5_T_ __ZNSt3__16vectorIiNS_9allocatorIiEEE21__push_back_slow_pathIRKiEEvOT_ __ZNSt3__16vectorIN2cv6Point_IiEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIiLi4EEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi3EEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi3EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi2EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZNSt3__16vectorIN2cv3MatENS_9allocatorIS2_EEE21__push_back_slow_pathIRKS2_EEvOT_ __ZNSt3__16vectorIN2cv12markedCircleENS_9allocatorIS2_EEE21__push_back_slow_pathIS2_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IiEENS_9allocatorIS3_EEE6insertINS_11__wrap_iterIPS3_EEEENS_9enable_ifIXaasr21__is_forward_iteratorIT_EE5valuesr16is_constructibleIS3_NS_15iterator_traitsISC_E9referenceEEE5valueESA_E4typeENS8_IPKS3_EESC_SC_ __ZNSt3__16vectorIiNS_9allocatorIiEEE6insertINS_11__wrap_iterIPiEEEENS_9enable_ifIXaasr21__is_forward_iteratorIT_EE5valuesr16is_constructibleIiNS_15iterator_traitsIS9_E9referenceEEE5valueES7_E4typeENS5_IPKiEES9_S9_ __ZN2cv3ocl6Kernel4argsINS0_9KernelArgES3_S3_S3_iiiiffEERS1_RKT_RKT0_RKT1_RKT2_RKT3_RKT4_RKT5_RKT6_RKT7_RKT8_ __ZNSt3__16vectorIiNS_9allocatorIiEEE6assignIPiEENS_9enable_ifIXaasr21__is_forward_iteratorIT_EE5valuesr16is_constructibleIiNS_15iterator_traitsIS7_E9referenceEEE5valueEvE4typeES7_S7_ __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv4UMatC1ERKS0_RKNS_5RangeES5_ __ZN2cv3MatC1ERKS0_RKNS_5RangeES5_ __ZN2cv4UMat5setToERKNS_11_InputArrayES3_ __ZN2cv14cmpCircleIndexERKNS_12markedCircleES2_ __ZN2cv3ocl6DeviceC1ERKS1_ __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZN2cvL18ocl_makePointsListERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_17_InputOutputArrayE __ZN2cv4sqrtERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv32HoughCircleEstimateRadiusInvokerC2ERKNSt3__16vectorINS_6Point_IiEENS1_9allocatorIS4_EEEERKNS2_IiNS5_IiEEEERNS2_INS_3VecIfLi3EEENS5_ISF_EEEEiiiiiffRNS_5MutexE __ZNK2cv12_OutputArray6assignERKNS_4UMatE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZTVN2cv32HoughCircleEstimateRadiusInvokerE __ZTSN2cv32HoughCircleEstimateRadiusInvokerE __ZTIN2cv32HoughCircleEstimateRadiusInvokerE __ZTVN2cv30HoughCirclesFindCentersInvokerE __ZTSN2cv30HoughCirclesFindCentersInvokerE __ZTIN2cv30HoughCirclesFindCentersInvokerE __ZTVN2cv24HoughCirclesAccumInvokerE __ZTSN2cv24HoughCirclesAccumInvokerE __ZTIN2cv24HoughCirclesAccumInvokerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv32HoughCircleEstimateRadiusInvokerclERKNS_5RangeE __ZNK2cv30HoughCirclesFindCentersInvokerclERKNS_5RangeE __ZNK2cv24HoughCirclesAccumInvokerclERKNS_5RangeE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc18hough_lines_oclsrcE __ZN2cv4UMataSERKNS_7Scalar_IdEE __ZN2cv3MataSERKNS_7Scalar_IdEE __ZNSt3__16vectorIN2cv3MatENS_9allocatorIS2_EEE26__swap_out_circular_bufferERNS_14__split_bufferIS2_RS4_EE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 GCC_except_table49 GCC_except_table29 GCC_except_table19 GCC_except_table8 GCC_except_table28 GCC_except_table7 GCC_except_table37 GCC_except_table6 GCC_except_table4 GCC_except_table34 GCC_except_table3 __ZZN2cv11HoughLinesPERKNS_11_InputArrayERKNS_12_OutputArrayEddiddE25__cv_trace_location_fn873 __ZZN2cv11HoughLinesPERKNS_11_InputArrayERKNS_12_OutputArrayEddiddE31__cv_trace_location_extra_fn873 GCC_except_table33 GCC_except_table23 GCC_except_table13 _cvHoughLines2 GCC_except_table2 __ZZN2cvL12HoughCirclesERKNS_11_InputArrayERKNS_12_OutputArrayEiddddiiidE26__cv_trace_location_fn1492 __ZZN2cvL12HoughCirclesERKNS_11_InputArrayERKNS_12_OutputArrayEiddddiiidE32__cv_trace_location_extra_fn1492 __ZZN2cv10HoughLinesERKNS_11_InputArrayERKNS_12_OutputArrayEddiddddE25__cv_trace_location_fn852 __ZZN2cv10HoughLinesERKNS_11_InputArrayERKNS_12_OutputArrayEddiddddE31__cv_trace_location_extra_fn852 GCC_except_table22 GCC_except_table1 GCC_except_table41 GCC_except_table21 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table50 GCC_except_table30 GCC_except_table10 #1/20 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H‹@H‰Bë#H�}€ºÿÿÿÿL‰þè    ëÇE„    H�}€è    H�½ ÿÿÿ¾   º   ¹   è    ƒøu!H�}€¾   º   ¹   è    ƒø„¯   fïÀf…ÿÿÿH�½ÿÿÿ¾8   è    H¹ 5) == 4H‰H0H¹ector(2,H‰H(H¹t.checkVH‰H H¹ 4 && dsH‰HH¹2, 5) ==H‰HH¹kVector(H‰HH¹src.checH‰H�v H�9m H�µÿÿÿ¿)ÿÿÿA¸   è    H�½ÿÿÿè    H‹µ0ÿÿÿH‹U�L‰÷è    H‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    H�E�HÇE¸    fïÀf@f ƒ}„ ~ H‹EÀ1É€    Çˆ    HÿÁHcU„H9Ñ|íH‹}ÈH�EÐH9Çtè    H‹…XÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    H�…0ÿÿÿHÇ…Xÿÿÿ    fïÀf@f ƒ½$ÿÿÿ ~"H‹…`ÿÿÿ1É Çˆ    HÿÁHc•$ÿÿÿH9Ñ|êH‹½hÿÿÿH�…pÿÿÿH9Çtè    L‰ðH�ÄØ   [A^A_]ÃH‰Çè    H‰ÃH�½ÿÿÿè    ë1H‰Çè    ë$H‰Çè    H‰Çè    H‰ÃH‹…XÿÿÿH…Àu|é’   H‰ÃH‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    HÇE¸    fïÀfE fE�ƒ}„ ~H‹EÀ1ÉÇˆ    HÿÁHcU„H9Ñ|íH‹}ÈH�EÐH9Çtè    H‹…XÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    HÇ…Xÿÿÿ    fïÀf…@ÿÿÿf…0ÿÿÿƒ½$ÿÿÿ ~&H‹…`ÿÿÿ1É€    Çˆ    HÿÁHc•$ÿÿÿH9Ñ|êH‹½hÿÿÿH�…pÿÿÿH9Çtè    H‰ßè    H‰Çè    H‰Çè    f.„     UH‰åAWAVSH�ìØ   I‰×H‰óI‰þH‰ßè    =   …Š   H‹sH�…(ÿÿÿ)… ÿÿÿF)…0ÿÿÿF )…@ÿÿÿóoF0f…PÿÿÿH‰…`ÿÿÿH�…pÿÿÿH‰…hÿÿÿfH:ÀH…ÀfïÀf…pÿÿÿtðÿ@ƒ~1H‹FHH‹H‹•hÿÿÿH‰
H‹@H‰Bë,H�½ ÿÿÿºÿÿÿÿH‰Þè    ëÇ…$ÿÿÿ    H�½ ÿÿÿè    L‰ÿè    =   ulI‹wH�Eˆ)E€F)E�F )E óoF0fE°H‰EÀH�EÐH‰EÈfH:ÀH…ÀfïÀfEÐtðÿ@ƒ~+H‹FHH‹H‹UÈH‰
H‹@H‰Bë#H�}€ºÿÿÿÿL‰þè    ëÇE„    H�}€è    H�½ ÿÿÿ¾   º   ¹   è    ƒøu!H�}€¾   º   ¹   è    ƒø„¯   fïÀf…ÿÿÿH�½ÿÿÿ¾8   è    H¹ 5) == 3H‰H0H¹ector(2,H‰H(H¹t.checkVH‰H H¹ 3 && dsH‰HH¹2, 5) ==H‰HH¹kVector(H‰HH¹src.checH‰H�sq H�Ih H�µÿÿÿ¿)ÿÿÿA¸§  è    H�½ÿÿÿè    H‹µ0ÿÿÿH‹U�L‰÷è    H‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    H�E�HÇE¸    fïÀf@f ƒ}„ ~ H‹EÀ1É€    Çˆ    HÿÁHcU„H9Ñ|íH‹}ÈH�EÐH9Çtè    H‹…XÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    H�…0ÿÿÿHÇ…Xÿÿÿ    fïÀf@f ƒ½$ÿÿÿ ~"H‹…`ÿÿÿ1É Çˆ    HÿÁHc•$ÿÿÿH9Ñ|êH‹½hÿÿÿH�…pÿÿÿH9Çtè    L‰ðH�ÄØ   [A^A_]ÃH‰Çè    H‰ÃH�½ÿÿÿè    ë1H‰Çè    ë$H‰Çè    H‰Çè    H‰ÃH‹…XÿÿÿH…Àu|é’   H‰ÃH‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    HÇE¸    fïÀfE fE�ƒ}„ ~H‹EÀ1ÉÇˆ    HÿÁHcU„H9Ñ|íH‹}ÈH�EÐH9Çtè    H‹…XÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ ÿÿÿè    HÇ…Xÿÿÿ    fïÀf…@ÿÿÿf…0ÿÿÿƒ½$ÿÿÿ ~&H‹…`ÿÿÿ1É€    Çˆ    HÿÁHc•$ÿÿÿH9Ñ|êH‹½hÿÿÿH�…pÿÿÿH9Çtè    H‰ßè    H‰Çè    H‰Çè    f.„     UH‰åAWAVAUATSH�ì˜  A‰ÍI‰ÖH‰óH‰øH�½ÿÿÿ1Ò¹   E1ÀE1ÉH‰Æè    L�½pÿÿÿ1Ò¹   E1ÀE1ÉL‰ÿH‰Þè    L�¥°þÿÿ1Ò¹   E1ÀE1ÉL‰çL‰öè    ‹…pÿÿÿ3…ÿÿÿf©ÿtuWÀ)…�þÿÿH�½�þÿÿ¾   è    H¹t.type()H‰HH¹() == dsH‰HH¹src.typeH‰H�n H�Èd H�µ�þÿÿ¿)ÿÿÿA¸±  è    H�½�þÿÿè    H�EHÇ…Xþÿÿ    Ç…Hþÿÿ  H��ÿÿÿH‰�PþÿÿHÇ…pþÿÿ    Ç…`þÿÿ  L‰½hþÿÿHÇ…ˆþÿÿ    Ç…xþÿÿ  L‰¥€þÿÿH‹M°‹‹I‰MÐ‰UÔ H)…�þÿÿ)� þÿÿ1ÀAöÅ”ÀD�€H�…�þÿÿH‰$H�½HþÿÿH�µ`þÿÿH�•xþÿÿH�MÐE‰èè    H‹…èþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°þÿÿè    HÇ…èþÿÿ    HÇ…Øþÿÿ    HÇ…Ðþÿÿ    HÇ…Èþÿÿ    HÇ…Àþÿÿ    ƒ½´þÿÿ ~"H‹…ðþÿÿ1É Çˆ    HÿÁHc•´þÿÿH9Ñ|êH‹½øþÿÿH�… ÿÿÿH9Çtè    H‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~#H‹E°1É€    Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    H‹…HÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Hÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    HÇ… ÿÿÿ    ƒ½ÿÿÿ ~'H‹…Pÿÿÿ1É„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½XÿÿÿH�…`ÿÿÿH9Çtè    H�Ä˜  [A\A]A^A_]ÃH‰Çè    H‰ÃH�½�þÿÿè    ë%H‰Çè    ëH‰Çè    H‰Çè    H‰Çè    H‰ÃH‹…èþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°þÿÿè    HÇ…èþÿÿ    HÇ…Øþÿÿ    HÇ…Ðþÿÿ    HÇ…Èþÿÿ    HÇ…Àþÿÿ    ƒ½´þÿÿ ~H‹…ðþÿÿ1ÉÇˆ    HÿÁHc•´þÿÿH9Ñ|êH‹½øþÿÿH�… ÿÿÿH9Çtè    ëH‰Çè    H‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    ëH‰Çè    H‰ÃH‹…HÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Hÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    HÇ… ÿÿÿ    ƒ½ÿÿÿ ~&H‹…Pÿÿÿ1É€    Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½XÿÿÿH�…`ÿÿÿH9Çtè    H‰ßè    H‰Çè    f�UH‰åAWAVAUATSH�ì˜  A‰ÍI‰ÖH‰óH‰øH�½ÿÿÿ1Ò¹   E1ÀE1ÉH‰Æè    L�½pÿÿÿ1Ò¹   E1ÀE1ÉL‰ÿH‰Þè    L�¥°þÿÿ1Ò¹   E1ÀE1ÉL‰çL‰öè    ‹…pÿÿÿ3…ÿÿÿf©ÿtuWÀ)…�þÿÿH�½�þÿÿ¾   è    H¹t.type()H‰HH¹() == dsH‰HH¹src.typeH‰H�[h H�ø^ H�µ�þÿÿ¿)ÿÿÿA¸½  è    H�½�þÿÿè    H�EHÇ…Xþÿÿ    Ç…Hþÿÿ  H��ÿÿÿH‰�PþÿÿHÇ…pþÿÿ    Ç…`þÿÿ  L‰½hþÿÿHÇ…ˆþÿÿ    Ç…xþÿÿ  L‰¥€þÿÿH‹M°‹‹I‰MÐ‰UÔ H)…�þÿÿ)� þÿÿ1ÀAöÅ”ÀD�€H�…�þÿÿH‰$H�½HþÿÿH�µ`þÿÿH�•xþÿÿH�MÐE‰èè    H‹…èþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°þÿÿè    HÇ…èþÿÿ    HÇ…Øþÿÿ    HÇ…Ðþÿÿ    HÇ…Èþÿÿ    HÇ…Àþÿÿ    ƒ½´þÿÿ ~"H‹…ðþÿÿ1É Çˆ    HÿÁHc•´þÿÿH9Ñ|êH‹½øþÿÿH�… ÿÿÿH9Çtè    H‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~#H‹E°1É€    Çˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    H‹…HÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Hÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    HÇ… ÿÿÿ    ƒ½ÿÿÿ ~'H‹…Pÿÿÿ1É„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½XÿÿÿH�…`ÿÿÿH9Çtè    H�Ä˜  [A\A]A^A_]ÃH‰Çè    H‰ÃH�½�þÿÿè    ë%H‰Çè    ëH‰Çè    H‰Çè    H‰Çè    H‰ÃH‹…èþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½°þÿÿè    HÇ…èþÿÿ    HÇ…Øþÿÿ    HÇ…Ðþÿÿ    HÇ…Èþÿÿ    HÇ…Àþÿÿ    ƒ½´þÿÿ ~H‹…ðþÿÿ1ÉÇˆ    HÿÁHc•´þÿÿH9Ñ|êH‹½øþÿÿH�… ÿÿÿH9Çtè    ëH‰Çè    H‰ÃH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    HÇE˜    HÇE�    HÇEˆ    HÇE€    ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Çtè    ëH‰Çè    H‰ÃH‹…HÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Hÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    HÇ… ÿÿÿ    ƒ½ÿÿÿ ~&H‹…Pÿÿÿ1É€    Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½XÿÿÿH�…`ÿÿÿH9Çtè    H‰ßè    H‰Çè    f�UH‰åAWAVAUATSH�ìx  E‰ÇI‰ÍI‰ÖH‰óH‰øL�¥0þÿÿ1Ò¹   E1ÀE1ÉL‰çH‰Æè    H�½ðþÿÿ1Ò¹   E1ÀE1ÉH‰Þè    H�…Xÿÿÿfo…ðþÿÿ(� ÿÿÿ(•ÿÿÿfo� ÿÿÿf…Pÿÿÿ)�`ÿÿÿ)•pÿÿÿf]€H‰E�H�E H‰E˜fH:ØH…ÀWÉ)M t*ðÿ@‹…ôþÿÿƒø&H‹…8ÿÿÿH‹H‹U˜H‰
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f`ÜfAn$fAnlf`åf80Àf80Òf80Ûf80äfAõD5 fAõT5fþÐfAõ\ fAõdfþãfþÑfrâfþáfräfkÔfgÐfÖT»HƒÇL9ÏŽpþÿÿAƒæüD‰ðHƒÄH[A\A]A^A_]Ãf.„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH�{H‹sè    H…ÛtH‹H‰ßHƒÄ[]ÿ`HƒÄ[]Ã                 0C  0E              0C      0E @   @   @   @     €   €   €   €  €  €  €  €ÿ   ÿ   ÿ   ÿ    		 
           €   €   €   €  €À   À  ÀÀ  àÀ-DTû!	@-DTû!	@      Ð?      Ð? ˆl½€3{? ä¨= ÀÃ» À(½ Ô}? ÀV=  4» 0´¼€r? °Ë<  :º      €?         Í½€Ég? d> °å¼  ¾½ Üm? �=> €¯¼ Üª½€(s? ž>  }¼  “½  w?  ë=  (¼ dã½€ïH? ÁÄ> 8n½ àâ½ „Q? x¯> @N½ ,ß½€ŽY? ƒš> ¨.½  Ø½  a?  †>  ½ 4Ë½€e"?€j? L³½  Ô½ Œ,? ´? `¥½ üÛ½€d6? ×ï> „–½  á½ à?? @Ú>  ‡½ „–½ ×ï>€d6? üÛ½ `¥½ ´? Œ,?  Ô½ L³½€j?€e"? 4Ë½  À½  ?  ?  À½ ¨.½ ƒš>€ŽY? ,ß½ @N½ x¯> „Q? àâ½ 8n½ ÁÄ>€ïH? dã½  ‡½ @Ú> à??  á½  }¼ ž>€(s? Üª½ €¯¼ �=> Üm?  ¾½ °å¼ d>€Ég? Í½  ½  †>  a?  Ø½  :º °Ë<€r? 0´¼  4» ÀV= Ô}? À(½ ÀÃ» ä¨=€3{? ˆl½  (¼  ë=  w?  “½  €?      x?   =  p?  €=  h?  À=  `?   >  X?   >  P?  @>  H?  `>  @?  €>  8?  �>  0?   >  (?  °>   ?  À>  ?  Ð>  ?  à>  ?  ð>   ?   ?  ð>  ?  à>  ?  Ð>  ?  À>   ?  °>  (?   >  0?  �>  8?  €>  @?  `>  H?  @>  P?   >  X?   >  `?  À=  h?  €=  p?   =  x?àààààààà                 =   =   =   =ÿ  ÿ  ÿ  ÿ   		            

ÿÿÿÿÿÿÿÿ  0C  0E              0C      0E                     €       €                 €   €   €   €                     €       €  0C  0E              0C      0E               ÿB         @                               €   €   €   € ÿB         0                                   €       €   €   €   €   €                                                       €?  €?  €?  €?                                                                                €?  €?  €?  €?                   B   B   B   B            ÿÿÿÿÿÿÿÿ             €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		à  à  à  à   @   @   @   @        ð>-DTû!	@      Ð?Í;fž æ¿Í;fž æ?      ð?      �@      ð>      ð?      ð?      ð?      ð>      ð?9�R¢Fß‘?      ð?       €      ð?      ð?      ð?      ð?-DTû!@      ð¿-DTû!	@-DTû!@      ð¿-DTû!	@-DTû!@-DTû!	@-DTû!@-DTû!	@      ð?      �@      @@  ÀÿÿÿßA      àÁ      ð?ÿ›‡Œ þ    O        O      ^*   €      ­)   º   %   ‘)   ß      ‰)  ë      Ê,   û      Ý)        Ø)   O     v(   ³  %   Z(   Ø     R(  ä  à   Ê,   Ä     =&   Ø     5&   }     %   Ž          ¢  %   %   Ç     ú$  ã  »   &%   _      -&        %&   Ÿ     &    	  p   ·%   †
     Y%   À
  %   =%   å
     5%  ö
  ®   ·%   ¤  _   T&   3  ¨   '   õ     ‡%     L        M     n%   ’     f%  ž     ^%  Â  n   '   0     &   C     ù%  V  3   O&   $  (   G&   L  .   ÷%   z  .   õ%   ¨  .   ó%   ö  "   \&     —   E&   �  T   \&        ñ%   )  &   Ô%   s  u   ¼%  ô     Ì%        Ä%  D  Ê   È,     É   °,   ×  É   ‰+   Ã     Y*   Ý  ð   ö*   ì     +*   ý            %   *   6     
*  ð     )     §   {(        ö*   §     J(        (   (  %    (   M     î'  d     c*   ”     û'   Ç  %   Ò'   ì     ®'       c*   E     ö'   x  %   ¶'   �     ¦'  À     E(     %   )(   &     !(  >     Ö)   b  %   º)   ‡     ²)  Ÿ  
   c*        ¡'             1  %   …'   V     }'  a"     <*   ›"  s   *  )#  u   ú)  ¹#  u   ò)  I$  u   ê)  Ç$     â)  Ó$  2        %     %  @%     Q%  q%     %  Š%     §%  –%     ¯%  &     &  w&  �   '  '     m'  '     u'  ˆ'     ™'  ¹'     Ê'  Õ'     æ'  (     (  ,(     =(  ](     n(  –(  _   ú(  )  _   �)  ”)     ¥)  ½)     Î)  *     #*  �*  k   î*  +  k   �+  §+  k    ,  -,  q   ¨,  Ö,     ê,  â,               ÿ›Ö€€ N    »       »  !   #    Ü        è  >        &      :   2                ÿ›Ö€€ N    4       4  !   œ   U     ”  a  >        Ÿ     ³  «               ÿ›Ö€€ N    ù       ù  !   a        Y  &  >        d     x  p               ÿ›Ö€€ N             !   c   &     [  2  4        f     z  r               ÿ›Ö€€ N    ƒ       ƒ  !   á   ¤     Ù  °  4        ä     ø  ð               ÿ›˜�    ×        ×   !   Ô   ø      Ì    ÿ            ™   A  "   ƒ   c  	   {  †  	   ‘  �  H        ×     ë  ã               ÿ›•†€€ Œ    O        O   É    .     É   .   ¦     a,   ·          Ë  %   E,   ð     =,  y     Š,   Š          ž  %   n,   Ã     f,  â     5.   ÿ  Á   .   Û  ¯   s-   r     F-  ®     5.   Ì     N-   }	     5.   ˜	     .   ©	     N-   Ü	  ®   Ÿ,   j     �,  ¦     A-   Ý     N-   ·     y)   é     )+   w     �*   ¢     6+   Ù  â   —,       t)   Ç     Ú(   Ó     ˆ)     Ú   .+  í     ƒ)   ý     ~)   u  ó  Z.   ‚     X.   é  !   ?.   
      7.  €&  n   k-  	'  u   c-  ™'  u   [-  )(  u   S-  §(     9-  ³(  E        ø(  o   l)  ª)  Ø   ‡*  ­*  o   !+  X+  Ø   5,  H,     Y,  q,     ‚,  ½,  o   1-  ‘-  k   þ-  B.     P.  x.  v   Û0  	/  u   Ó0  ™/  u   Ë0  )0  u   Ã0  §0     »0  ³0  0             ÿ›‹� ‚    R        R      i   §      p   Í  /   «   á     Ž   =  {   †  Ó  ‹   ~  î  q   a  ‡  ‡                    ÿ›ž„€ •    H        H      ê   s      b   „           ˜   %   F   ½      >  É     ê   ß  É   è   ¨  É   H   ¦     ³   À  Ë   µ            á  %           ú  Ê     g   õ  ©   «   í     µ   �     £  n     b             “  %   F   ¸     >  ó     †   
  ,   „   R
  u   |  â
  u   t  r  l   l  ù  n   d  p     6  |  M        É  h   6  I     Z  …  h   ò         L     Z  §  t   £  6  k   «  Ó  k   @  f  x   à  ö     
                 ÿ›„û    Ë        Ë   !   û   ì      ó  ø   Ò        Ê     C   
     ;   &  #   S   ^  )   K   Ì        Ú        �  !      ¾     ÿ
   ˆ  Ø      �     «
   ¡          µ  %   �
   Ú     ‡
       ë
   }     …
   V  #   é
   y  .   ç
   §  .   å
   Õ  .   ã
     t   [   ¾     á
   Ê  '   ½
   	  v   µ
  ©	  ~   ­
  K
     3  c
     +  o
  #        ’
     £
  y  k   Û  ÿ  x   Ó  ›     ã  ³     ë  ¿  ?        þ       
               ÿ›Å„€€ ¼    Ï        Ï   !   ù   ð      ñ  ü   
            ^   h     V   ª    º   ¶        #  ˆ   f   «     c   õ            [  &  0   k   z        ‹        Q        k     û   A  Ø   9   I     £   Z          n  %   ‡   “       Í     ã   9	     V   J
     á   i
  .   ß   —
  .   Ý   Å
  .   Û     w   p   ·     Ù   Ã  '   µ     m   ­  –  n   ¥  (     N  4  2        f     w  Š     ›        1  Ž  k   ²    s   ª  ½     é  É  3        ü                      ÿ›}u    R        R      Ð   ¡   %   :   ±         å  s     s  ‹     U  q   È  î  �   †  ~               ÿ›Ýƒ€€ Ô    K        K      ú   i      5   •   %      º        Æ     ú   â  É   ø   «  É   ]   ©     È   Ã  ×   Ê   b     ~   �  «   ë        ã  æ     e   ÷            %   L   0     D  r     ‰   Í     :   +	  +   ‡   ‚	  u     
  …   w  ²
  l   o  9  n   g  °     <  ¼  M        	  h   v  œ  h   	       -  O     ]  §  w   ¸  9  }   À  è  k   U  {  s   ð                        ÿ›Ö€€ N    È        È      ”   b  	   Œ  k  2        �  	   ®  ¦               ÿ›ó� ê    ¶        ¶      F   X     ª      %   Ž   Å     †  P     ß   Ÿ     ×  9  …   Ï  Ù  n   Ç  P     ¿  \  5        ‘     ¢  ý  {   6  “	  ~   .  ,
  h   &  ¬
  x   >  R     f  ^               ÿ›ÌÃ    8       8     ì   €  %   Ð   ¥     È  ®        å  ‰     ‰  …   	  )  u     ž  5        Ó     ä  7  {   l	  Í  w   d	  _  h   \	  ß  u   t	  T	  (             ÿ›ÌÃ                Ö   I  "   À   k  	   ¸  €  "   è   ¢  ž   ê     %   /   '     '  >  W   à  °  k   Ø  2     °  V  P   ¨  Ã  	   Î    s   ƒ  {               ÿ›²�€ ©    â        â   ž   Â   €  8   Ö   Í     °   ?  %   —   d     �  {     Ö   ›  Z   º    n   ²  š     ¨  ñ  P   Ö  \  r   Þ  Î               ÿ›²�€ ©    â        â   ž   Â   €  8   Ö   Í     °   ?  %   —   d     �  {     Ö   ›  Z   º    n   ²  š     ¨  ñ  P   Ö  \  r   Þ  Î               ÿ›ÌÃ    <        <         [      †   –      Á   Ð   %   ¨   õ         ‘  ,   Û   Ø  †   Ó  v  r   Ë    ‹   Ã  «     ¹  ù  ƒ   ~  ¡  k     4  Š   Æ  ¾               ÿ›ÌÃ    <        <         [      †   –      Á   Ð   %   ¨   õ         ‘  ,   Û   Ø  †   Ó  v  r   Ë    ‹   Ã  «     ¹  ù  ƒ   ~  ¡  k     4  Š   Æ  ¾               ÿ›Î‚€ Å    B        B      Q	   ü      i        ?   .     ”   l     ¿   Û  "   ©   ý  	   ¡  £  ,   é   è     Ÿ     "   ‰   A  	   �  e  ‰   á  	  …   Ù  ¦  b   Ñ  #  k   É  ©  …   Á  Œ  	   —  ¬  	   ·    ƒ   Œ  ²  ƒ   7  Z  _   A	  Ô  k   I	  o	  �   
  þ	               ÿ›¥�€€ œ    \        \       @   œ      ›   Ó   "   …   õ   	   }       ­   O  y   ¥  ã  ‹   �  ˆ  	   “  È  n   8  ^  �   ö  î               ÿ›¥�€€ œ    :        :         l      o   £   "   Y   Å   	   Q  ì      �     y   y  ³  ‹   q  \  	   g  œ  q     5  ‰   Æ  ¾               ÿ›¥�€€ œ    :        :         l      o   £   "   Y   Å   	   Q  ì      �     y   y  ³  ‹   q  \  	   g  œ  q     5  ‰   Æ  ¾               ÿ›Á‚€€ ¸    Å        Å      ¾   s     c   ª  ¥   ã
   "     V
  7     a   n  š   ^
   Ê     N
  	     I
   <  œ   È	   Š     À	  %  $   …   d  s   }  ò  Œ   u  ™  u   m  )	  …   e  ã	  Y   A
  y
  ]   Û
  þ
  Y   Y  £  k   ¶  )  ƒ   ®  Ü  k   þ  b  Œ   ö  î               ÿ›èß¶      ^   É      \   ù   %   8        0  B     .   n  %      “     
  °     v   ™     Ë   ž  	       §  #   õ     6   Õ   ü     É   ”    ‰   `     ‡   æ  ˆ   Í  ‰  C   v   ä     Á       ¹  #  „   T       &  ;     L  å  ‰   g  †     W  ¤     O  Å  ‚   _  G  (             ÿ›Ž‰€ …	    I        I   v   °8   Ú   %   %4   ÿ      4  J     ˜4   �     �4   ë  4  €7   5     ˆ4   Å  É   €8   ±     ~8   ú     {7   &	  %   _7   K	     W7  ž	  {   ˜8   p
      4   x
  p       è  6   R7   M  %  |8   X     M7   �  ±   «6        å4  ¯     H7   ä  º   6   �     Ý4       C7   O  ³   …5   Ý     Õ4  r     >7   «  ·   ò4   D  	   Í4  }  !   Ë8   d      É8   %     Ç8   J%     Å8   ”%  z   ½4  )&  u   µ4  ¹&  u   ­4  I'  u   ¥4  J(  +   ]8   —(  w   U8  ))  …   M8  É)  …   E8  i*  ~   =8  +  …   58  �+     “7  6,     4   P,     ù3   Œ,     ñ3  ¤,  )   Å4   Í,     €4   ä,  .   {4   -  .   v4   @-  .   q4   n-  1   l4   .  3   ì3   q.     É3   Û.     ç3   )/  }   í4   ·/     â3   Ã/  !   Î3   û/  ¡   …7   þ0     É3   ƒ1  ¿   ›7   Z2  	   g4   c2      V4   3  (   Q4   R3     I4  ^3     A4  j3  ’        ü3     4  (4     94  5  h   }5  £5  h   6  66  h   £6  É6  h   67  b7     s7  ³7     -8  ¿7     %8  ÷8  w   t>  ‰9  u   l>  :  u   d>  ©:  u   \>  9;  u   T>  É;  …   Œ>  i<  …   „>  	=  ~   |>  ¢=  …   L>  0>     D>  <>  X             ÿ›š‚€ ‘¼   3   È     %   ¤   ,     œ  B  ‚   È   Ä  {       ?  '   š   ¾  6   s   ¯     Y   4
  $   Û        Ù   ‹  ƒ   k  &  F   È   …     c  ¥     [  Æ  �   À  §     ¸  7  ‡   ·  ×     §  ÷     Ÿ       ¯  —  (             ÿ›™ˆ€€ �    I        I   /   ;5   Õ     N1        F1   v  4  4   À     >1   I  É   5   5     	5   ›     #5   µ  Þ       “     #5     6   4   €  Î   ï3   <     4   q  ­   \3      	   v1  ‹     þ3   À  ®   É2   I  	   n1  Ô     ù3   	  µ   62   ™  	   f1  $     ô3   Y  µ   £1   é     ^1    !   R5   #"     P5   b"  l   –1  é"  u   Ž1  y#  u   †1  	$  u   ~1  %  ,   ê4   a%  m   â4  é%  …   Ú4  ‰&  …   Ò4  )'  …   Ê4  É'  ~   Â4  P(      4  ö(     ï0   )     Ó0   L)     Ë0  d)  )   V1   �)     61   ¤)  .   11   Ò)  .   ,1    *  .   '1   .*  1   "1   Ì*  3   Æ0   2+     £0   ›+     Á0   õ+  }   ž1   ƒ,     ¼0   �,  !   ¨0   Ê,  ¤   4   Ð-     £0   _.  ¿   (4   4/  	   1   =/      1   ó/  $   1   ,0     ÿ0  80     ÷0  D0  ’        Ö0     ç0  Á1  h   .2  T2  h   Á2  ç2  h   T3  z3  h   ç3  @4     º4  L4     ²4  w5  w   ô:  	6  u   ì:  ™6  u   ä:  )7  u   Ü:  ¹7  u   Ô:  I8  …   ;  é8  …   ;  ‰9  …   ü:  ):  ~   Ì:  °:     Ä:  ¼:  X             ÿ›ã€ [.      Ë    :   2        l      ­    ”   	   Ã   °   	   »   Î   	   ß   ×                ÿ›ã€ ["      ¾    .   3        a           ‰   	   ¶   £   	   ®   Á   	   Ò   Ê                ÿ›œ“                5   ¡     ©   Ì     ”   y     ¾   Ç     Á   õ  ½   ð   œ     Ø  Î  (   ¹     ƒ   ±  ø     ¯   "  °      «       Ý     þ        R   N  „   J  Î     À     y   è  ¦  r   à  ä  Š   B  ‰  …   :    b        p  �   ö  )  y   §    p   Œ  ß     Æ   y  u   Î     r   Ö   “  ‹   æ   9   …   Þ   ¾   0             ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›¼ 4¬      L   T     Å   ä  ^   D  B               ÿ›€÷    J       J        %     2   m  i   0   7  +   ø   õ  ,   7   [  ‡   /  ý  /   h   f  ˆ   `  	  …   
  ©  ~     B  Œ   ú  Î  Æ        ”  Ž   '  c  ‹   ð  ^  €   .  ù  ~   6  ’  Œ   &                  ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›¼ 4¬      <   T     ¯   Î  d   4  2               ÿ›´«s   
   f   ‰      d   Š  !   =   G     "   °  $   W   ì  &   U     '      ×  ,   G   :  �   ?  Þ  /   y   D	  ‘   q  ð	  •      
  ~     9  Œ   
  2     \  5  p        ¥  �   7  s  ‹      ƒ  ‹   ‡  )  ~   �  Â  Œ     l     w  o  (             ÿ›¢€€ 2   y   ;  Ç   ^   3          =   4  @@  €¿   À  @À  €?   G       =   B  €?  €?  €?ÛÉ@  €?  €?ÛÉ@   B        UH‰åSPH�   HƒàðH‰    1Û¿   1öè    H…Àtc¿   ¾   è    1ÛH…ÀtM¿   1öè    H…Àt<¿   ¾   è    1ÛH…Àt&¿   1öè    H…Àt¿   ¾   è    H…À•Ãˆ    HƒÄ[]Ã             èæ     Vç     �                                                                                                                                                                                                                                                                             ±é     Vç     ?             /í     Vç     q
             Vî     Vç                   ,ï     Vç                  iï     Vç     /             Šñ     Vç     ‰             îñ     Vç     \     /ó     =ó     Jó     =ó     Vó             dó     tó     …ó     ”ó      ó     ³ó     Àõ     Çõ     Óõ     Ûõ     âõ             Yö     aö     hö     void cv::remap(cv::InputArray, cv::OutputArray, cv::InputArray, cv::InputArray, int, int, const cv::Scalar &) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/imgwarp.cpp _map1.size().area() > 0 remap _map2.empty() || (_map2.size() == _map1.size()) dst.cols < 32767 && dst.rows < 32767 && src.cols < 32767 && src.rows < 32767 nnfunc != 0 _src.channels() <= 4 Unknown interpolation method ifunc != 0 ((map1.type() == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) || map1.type() == (((3) & ((1 << 3) - 1)) + (((2)-1) << 3))) && map2.empty()) || (map1.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && map2.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3))) void cv::convertMaps(cv::InputArray, cv::InputArray, cv::OutputArray, cv::OutputArray, int, bool) (m1type == (((3) & ((1 << 3) - 1)) + (((2)-1) << 3)) && (nninterpolate || m2type == (((2) & ((1 << 3) - 1)) + (((1)-1) << 3)) || m2type == (((3) & ((1 << 3) - 1)) + (((1)-1) << 3)))) || (m2type == (((3) & ((1 << 3) - 1)) + (((2)-1) << 3)) && (nninterpolate || m1type == (((2) & ((1 << 3) - 1)) + (((1)-1) << 3)) || m1type == (((3) & ((1 << 3) - 1)) + (((1)-1) << 3)))) || (m1type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && m2type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3))) || (m1type == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) && m2->empty()) convertMaps dstm1type == (((3) & ((1 << 3) - 1)) + (((2)-1) << 3)) || dstm1type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || dstm1type == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) Unsupported combination of input/output matrices warpAffine void cv::warpAffine(cv::InputArray, cv::OutputArray, cv::InputArray, cv::Size, int, int, const cv::Scalar &) _src.channels() <= 4 || (interpolation != INTER_LANCZOS4 && interpolation != INTER_CUBIC) src.cols > 0 && src.rows > 0 (M0.type() == 5 || M0.type() == 6) && M0.rows == 2 && M0.cols == 3 void cv::warpPerspective(cv::InputArray, cv::OutputArray, cv::InputArray, cv::Size, int, int, const cv::Scalar &) _src.total() > 0 warpPerspective (M0.type() == 5 || M0.type() == 6) && M0.rows == 3 && M0.cols == 3 cv::Mat cv::getRotationMatrix2D(cv::Point2f, double, double) cv::Mat cv::getPerspectiveTransform(const cv::Point2f *, const cv::Point2f *) matM.rows == 2 && matM.cols == 3 invertAffineTransform  src.checkVector(2, 5) == 4 && dst.checkVector(2, 5) == 4 getPerspectiveTransform src.checkVector(2, 5) == 3 && dst.checkVector(2, 5) == 3 getAffineTransform src.type() == dst.type() cvWarpAffine cvWarpPerspective src.type() == dst.type() && dst.size() == mapx.size() cvRemap dst0.data == dst.data M.size() == M0.size() cv2DRotationMatrix cvGetPerspectiveTransform cvGetAffineTransform cvLogPolar M should be >0 void cv::logPolar(cv::InputArray, cv::OutputArray, cv::Point2f, double, int) logPolar cvLinearPolar void cv::linearPolar(cv::InputArray, cv::OutputArray, cv::Point2f, double, int) map1.type() == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) || (map1.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) && map2.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3))) ocl_remap _32FC2 _16SC2 _16UC1 _2_32FC1 Unsupported map types INTER_NEAREST INTER_LINEAR INTER_CUBIC INTER_LANCZOS BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_WRAP BORDER_REFLECT_101 BORDER_TRANSPARENT -D %s -D %s -D T=%s -D rowsPerWI=%d  -D WT=%s -D convertToT=%s -D convertToWT=%s -D convertToWT2=%s -D WT2=%s  -D T=%s -D T1=%s -D cn=%d -D ST=%s -D depth=%d Unknown/unsupported interpolation type initInterTab2D initInterTab1D total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 op_type == OCL_OP_AFFINE || op_type == OCL_OP_PERSPECTIVE ocl_warpTransform_cols4 Affine Perspective nearest linear cubic warp%s_%s_8u -D ST=%s (M1.type() == 5 || M1.type() == 6) && M1.rows == matRows && M1.cols == 3 ocl_warpTransform NEAREST LINEAR CUBIC -D INTER_NEAREST -D T=%s%s -D CT=%s -D T1=%s -D ST=%s -D cn=%d -D rowsPerWI=%d  -D DOUBLE_SUPPORT double float -D INTER_%s -D T=%s -D T1=%s -D ST=%s -D WT=%s -D depth=%d -D convertToWT=%s -D convertToT=%s%s -D CT=%s -D cn=%d -D rowsPerWI=%d ocl_logPolar -D InverseMap -D ForwardMap  -D MEM_SIZE=%d computeAngleRadius linearPolar ssize.area() > 0 remapBilinear                                                                                                                                                                                                                                                                                                      N2cv12RemapInvokerE             N2cv17WarpAffineInvokerE        N2cv22WarpPerspectiveInvokerE   N2cv6detail12PtrOwnerImplI5CvMatNS_14DefaultDeleterIS2_EEEE     N2cv6detail8PtrOwnerE                   ò,  ÑXA        ð±     -        ÑX                 :        ÑX                @G      u  ÑX                ÀT      •  ÑX                `b      î  ÑX                Po      ×  ÑX                0}      —  ÑX                ÐŠ      B   ÑXA        ü·     0«      »  ÑXA        X¸      Ä      €  ÑXA        ´¸     �Ü      ‚  ÑXA        ¹     0÷         ÑXA        l¹     @     ‹  ÑX                Ð!     o  ÑX                @0     ¦  ÑX                ð>     ƒ  ÑX                €L     C  ÑX                Ð[     )  ÑX                 o     A  ÑX                P‰     º  ÑX                ¤     ð  ÑX                 ¹     0  ÑX                0Ò     ó  ÑXA        È¹     0ß     
                      @ß     ã0  ÑXA        dº     0       ÑXA        €½     P     
                      `       ÑXA        ¾     €'       ÑXA        4À      4       ÑXA        <Â     ÀD     Ž  ÑXA        ˆÄ     PI     
                      `I     "  ÑXA        Å     �Y     ¶  ! A        ìÆ     P[     n  ÑXA        HÇ     Àf     |	  ÑXA        @È     @p     ‹  ! A        É     Ðw     æ  aA        àÉ     À|     æ  aA        ˜Ê     °�     Î  ÑXA        PË     €‡     Î  ÑXA         Ì     P�     
  ÑXA        ðÌ     `—     þ  ! A        DÎ     `›     Î  A        ðÎ     0Ÿ     Î  A        œÏ      £       ÑXA        HÐ     ±     o  ÑXA        �Ñ     €Ã     ”>  ÑXA        üÒ           ¿  ÑXA        �×     à     ;  ÑXA        °Ø     M     ç   A        ÐÜ      N     Ú   aA        8Ý     àN                          O     î   ÑXA         Ý     ðo     „  ÑXA        @ß     €r     _  ÑXA        Àß     àt                          u     >  ÑXA         à     @Š     C   A        á     �‹     €  ÑXA        ,á     Ž     O  ÑXA        ¬á     `�                         €�     —  ÑXA        ìá      ¡     C   A        $ã     p¢     ö  ÑX                p©                           €©     
                      �©     1                     ã     ›                           zPLR x›   �  4   $   Xýûÿÿÿÿÿò,      7¯ÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      *üÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   L   ø6üÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   |   èCüÿÿÿÿÿu       A†CPƒŒ�Ž�    ,   ¬   8Qüÿÿÿÿÿ•       A†CPƒŒ�Ž�    ,   Ü   ¨^üÿÿÿÿÿî       A†CPƒŒ�Ž�    ,     hküÿÿÿÿÿ×       A†CPƒŒ�Ž�    ,   <  yüÿÿÿÿÿ—       A†CPƒŒ�Ž�    4   Ä  ˆ†üÿÿÿÿÿB       £³ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü  °¦üÿÿÿÿÿ»      Ç³ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  H¿üÿÿÿÿÿ€      ë³ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   l   ×üÿÿÿÿÿ‚      ´ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¤  òüÿÿÿÿÿ       3´ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   „  àýÿÿÿÿÿ‹       A†CPƒŒ�Ž�    ,   ´  @ýÿÿÿÿÿo       A†CPƒŒ�Ž�    ,   ä  €*ýÿÿÿÿÿ¦       A†CPƒŒ�Ž�    ,      9ýÿÿÿÿÿƒ       A†CPƒŒ�Ž�    ,   D  `FýÿÿÿÿÿC       A†CPƒŒ�Ž�    ,   t  €Uýÿÿÿÿÿ)       A†CPƒŒ�Ž�    ,   ¤  €hýÿÿÿÿÿA       A†CPƒŒ�Ž�    ,   Ô   ‚ýÿÿÿÿÿº       A†CPƒŒ�Ž�    ,     0�ýÿÿÿÿÿð       A†CPƒŒ�Ž�    ,   4  ð±ýÿÿÿÿÿ0       A†CPƒŒ�Ž�    4   ¼  ðÊýÿÿÿÿÿó      w²ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   œ  ¸×ýÿÿÿÿÿ
        A†C       4      ×ýÿÿÿÿÿã0      ³²ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   T  Xþÿÿÿÿÿ      —µÿÿÿÿÿÿA†CPƒŒ�Ž�    $   4  @þÿÿÿÿÿ
        A†C       4   ´  (þÿÿÿÿÿ      ÇµÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ì  þÿÿÿÿÿ      ³·ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   $  ø+þÿÿÿÿÿ      ƒ¹ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \  à;þÿÿÿÿÿŽ      —»ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   <  8@þÿÿÿÿÿ
        A†C       4   ¼   @þÿÿÿÿÿ"      ·»ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ô  Pþÿÿÿÿÿ¶      c½ÿÿÿÿÿÿA†CGƒŽ  4   $  ¨Qþÿÿÿÿÿn      �½ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \  à\þÿÿÿÿÿ|	      O¾ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ”  (fþÿÿÿÿÿ‹      ç¾ÿÿÿÿÿÿA†CJƒŽ  ,   Ä  ˆmþÿÿÿÿÿæ      ‡¿ÿÿÿÿÿÿA†CLƒŽ�,   ô  Hrþÿÿÿÿÿæ      ÀÿÿÿÿÿÿA†CLƒŽ�4   $  wþÿÿÿÿÿÎ      —ÀÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   |þÿÿÿÿÿÎ      /ÁÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  8‚þÿÿÿÿÿ
      ÇÁÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ì  Œþÿÿÿÿÿþ      ãÂÿÿÿÿÿÿA†CJƒŽ  4   ü  à�þÿÿÿÿÿÎ      _ÃÿÿÿÿÿÿA†CNƒŒŽ�      4   4	  x“þÿÿÿÿÿÎ      ÓÃÿÿÿÿÿÿA†CNƒŒŽ�      4   l	  —þÿÿÿÿÿ      GÄÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¤	  è¤þÿÿÿÿÿo      WÅÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü	   ·þÿÿÿÿÿ”>      ‹ÆÿÿÿÿÿÿA†CPƒŒ�Ž�    4   
  ˆõþÿÿÿÿÿ¿      çÊÿÿÿÿÿÿA†CPƒŒ�Ž�    4   L
  ÿÿÿÿÿÿ;      ÏËÿÿÿÿÿÿA†CPƒŒ�Ž�    4   „
  @ÿÿÿÿÿÿç       ·ÏÿÿÿÿÿÿA†CKƒŒŽ�      ,   ¼
  À@ÿÿÿÿÿÿÚ       çÏÿÿÿÿÿÿA†CIƒŽ�$   ”
  pAÿÿÿÿÿÿ        A†CBƒ    4     hAÿÿÿÿÿÿî       ÷ÏÿÿÿÿÿÿA†CPƒŒ�Ž�    4   L   bÿÿÿÿÿÿ„      _ÑÿÿÿÿÿÿA†CMƒŒ�Ž�    4   „  xdÿÿÿÿÿÿ_      §ÑÿÿÿÿÿÿA†CMƒŒ�Ž�    $   d   fÿÿÿÿÿÿ        A†CBƒ    4   ä  ˜fÿÿÿÿÿÿ>      ‡ÑÿÿÿÿÿÿA†CPƒŒ�Ž�    ,      {ÿÿÿÿÿÿC      SÒÿÿÿÿÿÿA†CBƒ    4   L  À|ÿÿÿÿÿÿ€      KÒÿÿÿÿÿÿA†CMƒŒ�Ž�    4   „  ÿÿÿÿÿÿO      “ÒÿÿÿÿÿÿA†CMƒŒ�Ž�    $   d   �ÿÿÿÿÿÿ        A†CBƒ    4   ä  �ÿÿÿÿÿÿ—      sÒÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     €‘ÿÿÿÿÿÿC      sÓÿÿÿÿÿÿA†CBƒ    ,   ô   ’ÿÿÿÿÿÿö       A†CMƒŒ�Ž�    $   $  p™ÿÿÿÿÿÿ        A†C       $   L  X™ÿÿÿÿÿÿ
        A†C       $   t  @™ÿÿÿÿÿÿ1        A†CBƒ    $   œ  (Óÿÿÿÿÿÿ›        A†CBƒ    ¢© ï  -†© ü  -¥§   §   V£   £ ,  Æ¢ °  -_¢ ™  -W¢ ™  -O¢ ®  -A¢ Þ  -è¡ ±  -Ç¡ Þ  -S¡ ±  -,¡ —  ¡ ™  -¡ ™  -¡ ™  -û  ™  -ó  £  -Ê  Þ  -J  ±  -#  Þ  -±Ÿ ±  -ŠŸ Þ  -Ÿ ±  -žž ™  -–ž ™  -Žž ™  -„ž ™  -zž Þ  -û� ±  -Ã� ™  -»� ™  -®� Þ  --� ±  -õœ ™  -íœ £  -àœ ™  -Øœ  -¸œ  =:œ Þ  -Á› ±  -“› Þ  -(› ±  -úš Þ  -xš ±  -Jš Þ  -È™ ±  -‰™ €  ->˜ Þ  -¾— ±  -— €  -¾– }  -Ã•   ‡”   ”   v”   I”   A”   8”   “   ÿ’   ö’   Ý’ ´  -'’ }  -‘ ¥  -ù� °  -��  =x� ü  -j� y  -[� £  -S� ®  -H� ™  ->� Þ  -ã� ±  -h� ³  -ÀŽ ³  -3Ž —  Ž ™  -Ž £  -ü� Ú  -ð� ™  -è� ™  -Þ� Ú  -Ò� ™  -v� Ú  -m� Ô  -Z� 	  S� 	  � Û  -›Œ Ú  -’Œ Ô  -Œ 	  xŒ 	  :Œ Û  -‹ ™  -w‹ ™  -o‹ ®  -a‹ Þ  -‹ ±  -çŠ Þ  -sŠ ±  -LŠ –  :Š ™  -2Š ™  -*Š ™  -"Š £  -Š Þ  -š‰ ±  -s‰ Þ  -‰ ±  -Úˆ Þ  -fˆ ±  -ˆ ™  -ˆ ™  -þ‡ ™  -ô‡ ™  -ê‡ Þ  -k‡ ±  -3‡ ™  -+‡ ™  -‡ Þ  -œ† ±  -d† ™  -\†  -<†  =Ê… Þ  -J… ±  -#… Þ  -±„ ±  -Š„ Þ  -„ ±  -êƒ Þ  -nƒ ±  -(ƒ €  -Þ� Þ  -c� ±  -� €  -^€ }  -Ò{   É{   À{   ²{   ª{   œ{   Ž{   ~{ ¨  -êz   �y   sy   jy   ay   Ty   Ky   By   9y ß  -µx   ²w   ¤w   ›w   ’w   …w   |w   sw   `w ´  -£v }  -hu °  -Xu °  -Hu °  -u  =øt ü  -êt q  -Ût £  -Ót ®  -Èt ™  -¾t Þ  -it ±  -Øs ³  -0s ³  -£r –  pr ™  -hr £  -`r Ú  -Tr ™  -Lr ™  -Br Ú  -6r ™  -Úq Ú  -Ñq Ô  -¾q 	  ·q 	  yq Û  -ÿp Ú  -öp Ô  -ãp 	  Üp 	  žp Û  -êo ™  -âo ™  -Úo ™  -Òo ™  -Êo ™  -Âo £  -ºo Þ  -Ao ±  -o Þ  -›n ±  -tn Þ  -n ±  -êm Þ  -�m ±  -Zm Þ  -çl ±  -�l ™  -zl Þ  -l ±  -ìk ™  -äk ™  -Ük ™  -µk ™  -«k ™  -žk Þ  -1k ±  -k ™  -új ™  -íj Þ  -xj ±  -Nj ™  -Fj ™  ->j ™  -1j  -j  =
j Þ  -‘i ±  -ji Þ  -ìh ±  -h Þ  -ªg ±  -Šg Þ  -g ±  -Îe Þ  -Re ±  -/e ò  -*e   èd ´  -¬d Þ  -µc +  Îb Þ  -&b ±  -b ´  -ž^ Þ  -'^ ±  -ßZ   ÓZ   ÈZ   ÀZ   �Z Þ  -®V Þ  -ýU ±  -ÖU ´  -´S   ¨S   �S   ‹S ´  -áR ´  -¯R ´  -*Q ²  -KP ²  -€O °  -O  =øN ü  -êN ®  -ÖN ™  -ÎN £  -ÆN Ú  -ºN ™  -²N ™  -¨N Ú  -ŽN Ú  -eN Ú  -XN 	 -?N 	 -*N Û  -óM ™  -ëM £  -ãM Ú  -×M ™  -ÏM ™  -ÅM Ú  -©M Ú  -€M Ú  -sM 	 -[M 	 -FM Û  -0M 
 -M ÷  -M ÿ  -ðL ™  -èL ™  -àL ™  -ØL ™  -ÐL ™  -ÈL ™  -ÀL ™  -¸L ™  -°L ™  -¨L ™  - L £  -˜L Ø  -ƒL Þ  -L ±  -êK Þ  -qK ±  -JK Þ  -ÑJ ±  -ªJ Þ  -1J ±  -
J Þ  -¡I ±  -zI Þ  -I ±  -êH Þ  -�H ±  -ZH Þ  -ñG ±  -ÊG Þ  -_G ±  -ÆF ™  -¾F ™  -¶F ™  -®F ™  -¦F ™  -žF ™  -–F ™  -|F Ó  -pF Ó  -dF Ó  -XF Ó  -LF Ó  -@F Ó  -4F Ú  -(F Ú  -F Ç  -F Å  -F ™  -úE Å  -ËE ™  -¾E Þ  -bE ±  -8E ™  -+E Þ  -ÏD ±  -¥D ™  -˜D Þ  -<D ±  -D ™  -D Þ  -©C ±  -zC ™  -rC ™  -jC ™  -bC ™  -ZC ™  -RC ™  -JC ™  -BC ™  -ôB ¼  -ãB ™  -ÛB ™  -ËB ™  -¾B Ú  -¯B ™  -“B ¼  -B  -hB Ó  -\B Ó  -PB Ó  -DB Ó  -8B Ó  -,B Ó  - B Ú  -B Ú  -B Ç  -üA Å  -óA €  -LA ¼  -9A ¾  -A »  -	A   ú@ ¿  -æ@ ¿  -Ï@ ¿  -¸@ ¿  -¡@ ¿  -Š@ ¿  -s@ ¿  -_@ À  -M@ À  -@   ¿? Ò  -S? Å  -J? ¿  -3? ¿  -? ¿  -? ¿  -î> À  -Ü> À  -Ê> À  -¸> À  -˜> ¼  -Œ> ¾  -k> »  -N> ¿  -7> ¿  - > ¿  -	> ¿  -õ= À  -ã= À  -›=   Ž= Ã  -~= 	  = Ð  -Û< ¬  -;< Î  -
< Î  -Ü; Î  -®; Î  -€; Ã  -p; 	  i; Æ  -L; ö  -G; Ê  =4; Ú  -ø: Ú  -ì: Ü  -Ù: 	  Ž:   †:   ~:   ?:  =8: Ø  -#: Þ  -±9 ±  -Š9 Þ  -9 ±  -ê8 Þ  -q8 ±  -J8 Þ  -Ñ7 ±  -ª7 Þ  -I7 ±  -7 €  -Z6 Þ  -ñ5 ±  -Ê5 Þ  -a5 ±  -:5 Þ  -Ñ4 ±  -ª4 Þ  -J4 ±  -4 ª  -T0   Ž/   k/   / ª  -Ø,   Ê+ Þ  -ê* Þ  -A* ±  -* ²  -z) Þ  -š( Þ  -ñ' ±  -Ê' ²  -*' Þ  -J& Þ  -¨% ±  -�% ²  -á$ Þ  -ú# Þ  -Y# ±  -2# ²  -*  ³  -h ±  -1 ¬  -‰ ²  -   ½   Ü  -Ï   ‘ ²  -+ ì  -î ³  -Ö é  -- â  -¹ Û  -¨ Ú  -† Ñ  -* Ñ  -Î Ñ  -o Ñ  - ì  -Å ê  -T â  -A â  -* º  -% Ù  - P    =Û ™  -Ó ™  -Ë ™  -Ã ™  -» £  -³ Þ  -@ ±  -Ú Þ  -_ ±  -& û  -ä ™  -Ü ™  -Ï Ú  -À ™  -� ™  -‡ ™  - ™  -c Þ  -î ±  -ˆ    -* Þ  -³ ±  -z û  -@  -©   t  -   Ð ý  - ¬  -‚ ¤  -   é     -ÿ   î ˜  à þ  -À  -š ˜  Œ þ  -q  -T Ú  -H Ô  -1 	  * 	    -ë  - ™  - ™  -  ™  -ø ™  -ð ™  -è ™  -à ™  -Ø ™  -Ð ™  -È ™  -À £  -¸ Ø  -£ Þ  -* ±  - Þ  -‘  ±  -j  Þ  -ñÿ ±  -Êÿ Þ  -Qÿ ±  -*ÿ Þ  -Áþ ±  -šþ Þ  -1þ ±  -
þ Þ  -¡ý ±  -zý Þ  -ý ±  -êü Þ  -ü ±  -Ùû ™  -Ñû ™  -Éû ™  -Áû ™  -¹û ™  -±û ™  -©û ™  -�û Ó  -ƒû Ó  -wû Ó  -kû Ó  -_û Ó  -Sû Ó  -Gû Ú  -;û Ú  -/û Ç  -#û Å  -û ™  -û Å  -÷ú ™  -êú Ú  -Ûú ™  -ºú ™  -­ú Þ  -Qú ±  -'ú ™  -ú Þ  -¾ù ±  -”ù ™  -‡ù Þ  -+ù ±  -ù ™  -ôø Þ  -˜ø ±  -iø ™  -aø ™  -Yø ™  -Qø ™  -Aø ™  -9ø ™  -1ø ™  -)ø ™  -Þ÷ ¼  -Í÷ ™  -Å÷ ™  -½÷ ™  -°÷ Ú  -¡÷ ™  -‘÷ ™  -„÷ Ú  -u÷ ™  -Y÷ ¼  -E÷  -.÷ Ó  -"÷ Ó  -÷ Ó  -
÷ Ó  -þö Ó  -òö Ó  -æö Ú  -Úö Ú  -Îö Ç  -Âö Å  -¹ö €  -ö ¼  -ÿõ ¾  -ßõ »  -Îõ   ¾õ ¿  -ªõ ¿  -“õ ¿  -|õ ¿  -eõ ¿  -Nõ ¿  -7õ ¿  -#õ À  -õ À  -àô   �ô Ò  -!ô Å  -ô ¿  -ô ¿  -íó ¿  -Öó ¿  -¿ó À  -­ó À  -›ó À  -‰ó À  -ló ¼  -`ó ¾  -?ó »  -"ó ¿  -ó ¿  -÷ò ¿  -àò ¿  -Éò À  -·ò À  -{ò   nò Ã  -^ò 	  ùñ Ð  -»ñ ¬  -ñ Î  -êð Î  -¼ð Î  -Žð Î  -`ð Ã  -Pð 	  Ið Æ  -,ð ö  -'ð É  =ð Ú  -Øï Ú  -Ìï Ü  -¹ï 	  nï   fï   ^ï   ï  =ï Ø  -ï Þ  -Šî ±  -cî Þ  -ñí ±  -Êí Þ  -Qí ±  -*í Þ  -±ì ±  -Šì Þ  -ì ±  -ñë €  -:ë Þ  -Ñê ±  -ªê Þ  -Aê ±  -ê Þ  -±é ±  -Šé Þ  -é ±  -Ñè ¶  -—è ª  -å   å   Mä   ðã ¶  -Vã   Oã   4ã   ã ª  -Õà   Åß Þ  -ÚÞ Þ  -3Þ ±  -Þ ²  -^Ý Þ  -zÜ Þ  -×Û ±  -¬Û ²  -Û Þ  -Ú Þ  -lÙ ±  -EÙ ²  -›Ø Þ  -º× Þ  -× ±  -îÖ ²  -êÓ ³  -%Ó ±  -ºÒ ³  -ÕÑ ±  -šÑ ¬  -ßÐ û  -LÐ  -?Ð   @Î   ,Î  -ñÍ ý  -•Í ²  -4Í ²  -ÓÌ Ú  -ÇÌ Ô  -°Ì 	  ©Ì 	  ‡Ì Û  -GÌ ì  -
Ì ³  -òË é  -IË â  -ÎÈ Û  -½È Ú  -›È Ñ  -?È Ñ  -ãÇ Ñ  -„Ç Ñ  -Ç ì  -ÚÆ ê  -‡Ä Ú  -{Ä Ô  -dÄ 	  ]Ä 	  ;Ä Û  -ôÃ â  -áÃ â  -ÊÃ º  -ÅÃ Ù  -¹Ã M  «Ã  ={Ã ™  -sÃ ™  -kÃ ™  -cÃ ™  -[Ã £  -SÃ Þ  -ÝÂ ±  -zÂ Þ  -ýÁ ±  -ÄÁ û  -hÁ ™  -`Á ™  -SÁ Ú  -DÁ ™  -:Á ™  --Á Ú  -Á ™  -áÀ ™  -ÕÀ ™  -ÍÀ ™  -³À Þ  -;À ±  -Ø¿    -z¿ Þ  -þ¾ ±  -Å¾ û  -‹¾  -€¾  -â½   ¨½  -ö¼   Õ¼   Ä¼  -/»   ¹ ý  -\¸ ¬  -Ö· ¤  -· û  -ìµ  -ßµ   ù³   ì³  -ª³ ý  -I³ ˜  ;³ þ  -³  -ø² ˜  ê² þ  -Ï²  -«² Ú  -Ÿ² Ô  -ˆ² 	  �² 	  _² Û  -6² Ú  -*² Ô  -² 	  ² 	  è±  -Ò±  -± ™  -ú° ™  -ò° £  -ê° Þ  -j° ±  -C° Þ  -ä¯ ±  -º¯ ™  -²¯ ™  -¨¯ Þ  -1¯ ±  -
¯ Þ  -«® ±  -�® ™  -y® ™  -q® ™  -i® ™  -]® ™  -S® Þ  -® ±  -ß­ ™  -Ò­ Þ  -�­ ±  -Z­ ™  -R­ ™  -E­ ™  -8­ Þ  -ë¬ ±  -Ä¬ ™  -ª¬ Þ  -1¬ ±  -
¬ Þ  -¡« ±  -z« Þ  -úª ±  -Óª Þ  -lª ±  -Eª i  -‹© Þ  -Ô¨ Þ  -D¨ ±  -¨ |  -Ë§ Þ  -§ Þ  -v¦ ±  -O¦ ¤  -#¦ Þ  -K¥ Þ  -²¤ ±  -‹¤ ¤  -Ý£ ¤  -8£ ¤  -ú¢ ™  -ò¢ £  -ê¢ Þ  -m¢ ±  -C¢ ™  -9¢ Þ  -Ô¡ ±  -­¡ ™  -¥¡ ™  -›¡ ™  -‘¡ Ú  -…¡ ™  -j¡ Þ  -ë  ±  -Ä  Þ  -W  ±  -3  ò  -+    úŸ Ú  -ñŸ Ô  -ÝŸ 	  ÖŸ 	  ¦Ÿ Û  -xŸ r  -fŸ ¤  -*Ÿ ™  -"Ÿ £  -Ÿ Þ  -�ž ±  -sž ™  -iž Þ  -ž ±  -Ý� ™  -Õ� ™  -Ë� ™  -Á� Ú  -µ� ™  -š� Þ  -� ±  -ôœ Þ  -‡œ ±  -cœ ò  -[œ   *œ Ú  -!œ Ô  -œ 	  œ 	  Ö› Û  -¨› z  -–› ¤  -Z› ™  -R› £  -J› Þ  -Æš ±  -œš ™  -’š Þ  -0š ±  -	š ™  -š ™  -÷™ ™  -í™ Ú  -á™ ™  -Ê™ Þ  -K™ ±  -$™ Þ  -·˜ ±  -“˜ ò  -‹˜   Z˜ Ú  -Q˜ Ô  -=˜ 	  6˜ 	  ˜ Û  -Ø— t  -£— ¤  -Z— ™  -R— £  -J— Þ  -Ç– ±  -�– ™  -•– ™  -‹– Þ  -,– ±  -– Þ  -²• ±  -‹• ™  -�• Þ  -
• ±  -à” ™  -Ö” Þ  -_” ±  -5” ™  --” ™  -%” ™  -” ™  -” ™  -” ™  -” Ú  -õ“ ™  -ë“ ™  -á“ Ú  -Õ“ ™  -z“ Þ  -“ ±  -Ú’ Þ  -{’ ±  -T’ Þ  -þ‘ ±  -Ú‘ Þ  -a‘ ±  -:‘ Þ  -½� ±  -–� Ú  -�� Ô  -y� 	  r� 	  B� Û  -� €  -R� Ú  -I� Ô  -5� 	  .� 	  ÆŽ Û  -™Ž ¤  -zŽ ¤  -[Ž ³  -ª� ¤  -Ž� ¤  -J� ™  -B� £  -:� Þ  -¼Œ ±  -’Œ ™  -ˆŒ Þ  -)Œ ±  -Œ ™  -ø‹ Þ  -�‹ ±  -W‹ ™  -O‹ ™  -G‹ ™  -=‹ ™  -3‹ Ú  -$‹ ™  -
‹ Þ  -‹Š ±  -dŠ Þ  -þ‰ ±  -Ú‰ Þ  -`‰ ±  -9‰ m  -}ˆ Ú  -qˆ Ô  -Zˆ 	  Sˆ 	  #ˆ Û  -ö‡ ¤  -×‡ ¤  -¸‡ ¤  -z‡ ™  -r‡ £  -j‡ Þ  -ì† ±  -Â† ™  -¸† Þ  -Y† ±  -2† ™  -(† Þ  -±… ±  -‡… ™  -… ™  -w… ™  -m… ™  -c… Ú  -T… ™  -:… Þ  -»„ ±  -”„ Þ  -.„ ±  -
„ Þ  -�ƒ ±  -iƒ h  -­‚ Ú  -¡‚ Ô  -Š‚ 	  ƒ‚ 	  S‚ Û  -&‚ ¤  -‚ ¤  -è� ¤  -¢� ™  -š� ™  -’� £  -Š� Þ  -$� ±  -ý€ Þ  -¶€ ±  -~€ ™  -v€ ™  -l€ ™  -b€ Ú  -S€ ™  -:€ Þ  -Ø ±  -± Þ  -` ±  -? r  -, Ú  -  Ô  -	 	   	  š~ Û  -t~ ð  -W~ ð  -<~ ³  -*~ é  -¦} â  -ž} ³  -†} é  -Ý| â  -²| ™  -ª| ™  -¢| £  -š| Þ  -4| ±  -| Þ  -Æ{ ±  -Ž{ ™  -†{ ™  -|{ ™  -r{ Ú  -c{ ™  -J{ Þ  -èz ±  -Áz Þ  -pz ±  -Oz z  -<z Ú  -0z Ô  -z 	  z 	  ªy Û  -„y ð  -gy ð  -Ly ³  -:y é  -¶x â  -®x ³  -–x é  -íw â  -Çw ™  -¿w £  -·w Þ  -Pw ±  -$w ™  -w ™  -w ™  -w Ú  -üv ™  -ôv ™  -ìv ™  -âv Þ  -›v ±  -zv Ú  -kv ™  -Wv Þ  -øu ±  -Ñu Þ  -ƒu ±  -Ñt   ›t   ot Ú  -ct Ô  -Lt 	  Et 	  ±s   ™s   s   |r ³  -jr é  -æq â  -Þq í  -°q Ú  -§q Ô  -“q 	  Œq 	  Nq Û  -.q ³  -q é  -Up â  -8p ™  -0p ™  -(p ™  - p ™  -p £  -p Þ  -£o ±  -ƒo Þ  -'o ±  - o Þ  -•n ±  -nn Þ  -ÿm ±  -Õm ™  -Ím ™  -Åm ™  -¨m ™  -›m Ú  -Œm ™  -„m  -am  =Zm Þ  -ñl ±  -Êl Þ  -Ql ±  -*l Þ  -­k ±  -†k Ö  -«i   ,i   mh Ú  -ah Ô  -Jh 	  Ch 	  h Û  -—g   …g ²  -àf  =ºf ™  -²f £  -ªf Ø  -’f ™  -Šf ™  -‚f ™  -zf ™  -pf Þ  - f ±  -àe Þ  -„e ±  -]e Þ  -ëd ±  -Äd Þ  -Ud ±  -+d ™  -#d ™  -d ™  -d ™  -öc ™  -éc Ú  -Úc ™  -Òc  -¯c  =¨c Ø  -“c Þ  -1c ±  -
c Þ  -‘b ±  -jb Þ  -÷a ±  -»a Ö  -í^   ^^   ß]   ] Ú  -] Ô  -ú\ 	  ó\ 	  µ\ Û  -;\   \ ²  -Š[ Ù  -~[ ?  p[  =B[ ™  -:[ £  -2[ Ø  - [ ™  -[  -þZ  =÷Z Ø  -ÅZ   –Z   jZ ²  -×Y  -ÒY   ÅY Ù  -¼Y =  ®Y  =~Y ™  -vY £  -nY Ø  -TY ™  -JY Þ  -ãX ±  -¹X ™  -¯X Þ  -PX ±  -$X ™  -X ™  -X Þ  -¡W ±  -zW Þ  -W ±  -ãV ™  -ÛV ™  -ÓV ™  -ËV ™  -ÁV ™  -·V Ú  -¨V ™  - V ™  -‘V ™  -„V Ú  -uV ™  -mV ™  -`V Þ  -V ±  -ÚU ™  -ÍU Þ  -qU ±  -GU ™  -?U  -U  =U Ø  -U Þ  -¡T ±  -zT Þ  -T ±  -óS Þ  -zS ±  -SS Þ  -êR ±  -²R   ->R Ý  -ìQ ò  -äQ   ˜Q Ú  -ŒQ Ô  -uQ 	  nQ 	  gQ 	 -ZQ 	  SQ Û  -àP   rP Þ  -”O Þ  -õN ±  -ÎN ñ  -öM ³  -×M é  -'M â  -M ì  -ÐL ³  -¸L é  -L â  -L ³  -ïK é  -FK â  -6K 3  -ëJ â  -ÞJ á  -ÍJ º  -ÀJ 2  -uJ ã  -aJ à  -MJ â  -<J á  -'J º  -"J Ú  -J Ô  -ÿI 	  øI 	  ÖI Û  -´I è  -§I Ù  -›I ;  �I  =VI y  -JI ™  -BI £  -:I Þ  -¶H ±  -ŒH ™  -‚H Þ  -H ±  -ëG y  -ÜG ™  -ÔG ™  -ºG Þ  -;G ±  -G Þ  -­F ±  -‰F y  -}F «  -mF   aF   YF   ‚E v  -&E |  -E |  -´D ™  -¬D £  -¤D Ú  -•D ™  -�D ™  -…D £  -}D ¸  -qD Å  -eD Ú  -VD ™  -ND ™  -DD Ó  -8D Ó  -,D Ó  - D Þ  -¹C ±  -•C Þ  -6C ±  -òB ™  -ÕB ™  -ÈB Ú  -¹B ™  -`B ¼  -QB ™  -IB ™  -?B ™  -2B Ú  -#B ™  -B ™  -B Ú  -ÿA ™  -òA  -èA ¸  -ÜA Å  -ÐA Ú  -ÄA Ó  -¸A Ó  -¬A Ó  - A Þ  ->A ±  -A Þ  -¹@ ±  -’@ ¼  -ƒ@ ¾  -_@ »  -'@ À  -@ À  -ý? À  -è? À  -Ó? Î  -�? Î  -a? Î  -3? Î  -? ò  -ü>   S>   7>   ê= Ý  -ˆ= ò  -=   ;= Ú  -/= Ô  -= 	  = 	  
= 	 -ý< 	  ö< Û  -µ< ³  -�< é  -é; â  -¾;   "; ê  -; ì  -;: ê  -': ­  -ò9 õ  -æ9 Á  -Â9 Ú  -�9 Ú  -S9 Ú  -G9 Ü  --9 	  9 Ï  -9 Ï  -ú8 	  ó8 	  ß8 	  Ø8 	  Ç8 Ï  -�8  =e8 Ú  -R8 Ü  -/8 	  ù7 	  ò7 	  ä7 	  Ý7 	  Ë7 8  Á7 ¹  -ª7 ¹  -�7 Ï  -~7 Ï  -l7 Ï  -Q7 Ï  -7 Ä  -ª6 ô  -¢6 ·  -“6 ö  -Š6 	  ƒ6 	  |6 Ë  Mt6 Í  =ä5 ô  -Â5 ó  -´5 å  -¤5 ½  -˜5 Ú  -Œ5 Ô  -y5 	  r5 	  5 Û  -Õ4  =–4 ™  -Ž4 £  -†4 Ú  -w4 ™  -o4 ™  -g4 ™  -_4 ™  -W4 ™  -O4 £  -G4 ¸  -;4 Ú  -/4 Å  -#4 Ú  -4 Ó  -4 Ó  -ÿ3 Ó  -ó3 Þ  -‡3 ±  -`3 Þ  -3 ±  -·2 ™  -¯2 ™  -H2 ¼  -92 ™  -12 ™  -'2 ™  -2 Ú  -2 ™  -2  -÷1 ¸  -ë1 Ú  -ß1 Å  -Ó1 Ú  -Ç1 Ó  -»1 Ó  -¯1 Ó  -£1 Þ  -11 ±  -
1 Þ  - 0 ±  -y0 ¼  -j0 ¾  -F0 »  -0 À  -ú/ À  -å/ À  -Ð/ À  -»/ Î  -/ Î  -Q/ Î  -#/ Î  -õ. ò  -è.   c.   K.   . Ý  -®- ò  -¦-   b- Ú  -V- Ô  -?- 	  8- 	  1- 	 -$- 	  - Û  -Ü, ³  -Ä, é  -, â  -ß+   Q+ ê  -:+ ì  -n* ê  -V* ­  -*  =* õ  -÷) Á  -Ö) 	  Å) Ü  -´) 	  ª) Ï  -’) Ä  -[) Ü  -M) 	  B) 6  4) 5  &) ·  -) ö  -) Ì  =õ( à  -Ï( ô  -ª( å  -”( å  -€( ½  -t( Ú  -h( Ô  -U( 	  N( 	  â' Û  -±'  =n' ™  -f' £  -^' Ø  -D' ™  -:' Þ  -Î& ±  -¤& ™  -š& Þ  -;& ±  -& ™  -& ™  -ý% Þ  -ž% ±  -w% Þ  -% ±  -à$ ™  -Ø$ ™  -Ð$ ™  -È$ ™  -¾$ ™  -´$ Ú  -¢$ ™  -š$ ™  -z$ ™  -m$ Ú  -^$ ™  -V$ ™  -I$ Þ  -í# ±  -¾# ™  -±# Ú  -¢# ™  -š# ™  -�# Þ  -1# ±  -# ™  -ÿ"  -ß"  =Ø" Ø  -Ã" Þ  -a" ±  -:" Þ  -Ú! ±  -³! Þ  -J! ±  -#! Þ  -º  ±  -Œ  ~  -Í   ´   n ò  -e     Ú  - Ô  -ý 	  ö 	  ï 	 -â 	  Û Û  -t   ð Þ  -U ³  -ú Þ  -] ±  -6 ñ  -n Ú  -b Ô  -K 	  D 	   Û  -ç é  -$ â  - ì  -Í ³  -µ é  - â  - ³  -ì é  -C â  -3 3  -ë â  -Þ á  -Í º  -À 2  -x ã  -d à  -P â  -? á  -* º  -% Ú  - Ô  - 	  û 	  ô 	 -ç 	  à Û  -± ë  -¤ Ù  -˜ 1  Š  =V q  -J ™  -B £  -: Þ  -¿ ±  -• ™  -‹ Þ  -& ±  -ð û  -É q  -º ™  -² ™  -Š Þ  - ±  -ä Þ  -u ±  -? û  -) q  - «  -      ù   ( n  -´   ;   Ø ý  -– |  -v |  - ™  - ™  - ™  - ™  -ÿ ™  -÷ £  -ï Ø  -Ú Þ  -q ±  -J Þ  -á ±  -º Þ  -Q ±  -* Þ  -À ±  -” ™  -Š Ú  -{ ™  -B ™  -8 Þ  -Ù ±  -¯ ™  -§ ™  -Ÿ ™  -— ™  -Š ™  -} ™  -u ™  -h Þ  - ±  -Û ™  -Ó ™  -Æ ™  -¹ Ú  -ª ™  -� ™  -� Ú  -� ™  -y ™  -l Þ  -	 ±  -â
 Þ  -™
 ±  -r
 ™  -e
 ™  -X
 Þ  -õ	 ±  -Ë	 ™  -¾	 Þ  -[	 ±  -4	 Þ  -ë ±  -° ™  -£ Þ  -@ ±  -  -ö  =ï Ø  -Ú Þ  -q ±  -J Þ  -á ±  -º Þ  -Q ±  -* Þ  -È ±  -¨ÿ    ÿ   ˜ÿ   �ÿ   ˆÿ   zÿ   rÿ   iÿ   `ÿ   Wÿ   Nÿ Ú  -Fÿ Ô  -Aÿ 	  :ÿ 	  Òþ Û  -¤ü   ›ü   ’ü   ‰ü   €ü   sü   jü   bü   Zü   Rü   Jü §  -¼ú   ´ú   ¬ú   ¤ú   Bø   9ø   0ø   'ø   ø   ø   ø    ø   ø÷   ð÷   è÷ ¦  -÷   ÷   ÷   ÿö   öö   éö   àö   Øö   Ðö   Èö   Àö ©  -àõ   Øõ   Ðõ   Èõ   Àõ   ²õ   ªõ   ¡õ   ˜õ   �õ   Jô °  -3ô °  -ò Þ  -·ñ ±  -�ñ Þ  -Bñ ±  -ñ ×  -ñ ³  -bð ³  -÷ï Þ  -—ï ±  -pï Þ  -ï ±  -öî Õ  -»î ³  -4î ³  -ÿí ñ  -%í ³  - ë ò  -ñê   «ê Þ  -Æé Þ  -$é ±  -ýè é  -àè ³  -Åè î  -è â  -è ì  -³ç Þ  -Ææ Þ  -#æ ±  -üå é  -Cå â  -;å ì  -å Ú  -ÿä Ô  -èä 	  áä 	  Úä 	 -Íä 	  Æä Û  -8ä Ú  -,ä Ô  -ä 	  ä 	  ä 	 -úã 	  óã Û  -á ³  -á é  -\à â  -Tà ³  -<à é  -“ß â  -‹ß Ù  -ß .  qß  =6ß ®  -ß ™  -ß £  -ß Ú  - ß ™  -øÞ £  -ÞÞ û  -ÅÞ ™  -»Þ Ú  -¯Þ ™  -iÞ û  -DÞ *  eÝ %  YÝ ,  ùÚ +  @Ú   ˜Ù Ú  -�Ù Ô  -{Ù 	  tÙ 	  =Ù Û  -Ù   Ù    Ù   òØ   äØ   ÖØ   ÈØ   ºØ   ¬Ø   žØ   �Ø   ‚Ø   tØ   fØ   XØ   JØ   7Ø   )Ø   Ø   Ø   ÿ×   ñ×   ã×   Õ×   Ç×   ¹×   «×   �×   �×   �×   s×   e×   W×   I×   ;×   -×   ×   ×   ×   õÖ   çÖ   ÙÖ   ËÖ   ½Ö   ¯Ö   ¡Ö   “Ö   …Ö   BÖ   2Ö   #Ö   ÆÕ   ©Õ   —Õ   {Õ   5Õ   ùÔ   ÊÔ   ¼Ô   ¨Ô    Ô   pÔ   [Ô   ?Ô  --Ô   !Ô   Ô   Ô   °Ó   ¨Ó    Ó   AÓ *  0Ó Ú  -$Ó Ô  -Ó 	  
Ó 	  ¾Ò Û  -–Ò )  �Ò (  ~Ò '  wÒ &  ZÒ %  SÒ $  ,Ò  -Ò  =·Ñ 	 -½Í ¯  -“Í ¯  -rÍ ¯  -IÍ ¯  -,Í ¯  -Í ¯  -èÌ ¯  -¾Ì ¯  -£Ì ¯  -ƒÌ ¯  -hÌ ¯  -<Ì ¯  -Ì ¯  -òË ¯  -ÚË ¯  -µË ¯  -3¹  =ü¸  -Ü¸  =‡¸ 	 -ó´ ¯  -É´ ¯  -¨´ ¯  -‚´ ¯  -i´ ¯  -F´ ¯  --´ ¯  -þ³ ¯  -á³ ¯  -Á³ ¯  -¦³ ¯  -~³ ¯  -_³ ¯  -0³ ¯  -³ ¯  -õ² ¯  -C¤  =¤  -Õ£  =‚£ 	 -KŸ ¯  -'Ÿ ¯  -Ÿ ¯  -ßž ¯  -Ëž ¯  -Ÿž ¯  -~ž ¯  -Xž ¯  -=ž ¯  -ž ¯  -ù� ¯  -Õ� ¯  -¶� ¯  -„� ¯  -o� ¯  -H� ¯  -ƒ‰  ==‰  -‰  =³ˆ 	 -ˆ„ ¯  -^„ ¯  -A„ ¯  -„ ¯  -ûƒ ¯  -Ôƒ ¯  -¶ƒ ¯  -‹ƒ ¯  -pƒ ¯  -Lƒ ¯  -4ƒ ¯  -ƒ ¯  -ç‚ ¯  -º‚ ¯  -Ÿ‚ ¯  -x‚ ¯  -3o  =õn  -Õn  =n 	 -�j ¯  -aj ¯  -Fj ¯  -j ¯  -ýi ¯  -Úi ¯  -¼i ¯  -�i ¯  -ui ¯  -Qi ¯  -3i ¯  -i ¯  -òh ¯  -Ëh ¯  -¨h ¯  -zh ¯  -\  =¿[  -Ÿ[  =C[ 	 -pT ¯  -CT ¯  -%T ¯  -ûS ¯  -ØS ¯  -§S ¯  -�S ¯  -mS ¯  -³L  =oL  -OL  =óK 	 -PF ¯  -#F ¯  -F ¯  -ÛE ¯  -¸E ¯  -‡E ¯  -pE ¯  -ME ¯  -#?  =â>  -²>  = 8 ¯  -s8 ¯  -U8 ¯  -+8 ¯  -8 ¯  -×7 ¯  -À7 ¯  -�7 ¯  -U3 	 -s0  =;0  -0  = * ¯  -Ó) ¯  -µ) ¯  -‹) ¯  -h) ¯  -7) ¯  - ) ¯  -ý( ¯  -Å$ 	 -"  =Ç!  -§!  = ¯  -ï ¯  -Ò ¯  -® ¯  -‘ ¯  -h ¯  -U ¯  -. ¯  -ü 	 -o  =, ™  -$ £  - Ú  - ™  -  -Ü Ú  -Ð Ô  -½ 	  ¶ 	  ” Û  -N  =“ ¯  -€ ¯  -e ¯  -P ¯  -—þ  ¯  -„þ  ¯  -jþ  ¯  -Tþ  ¯  -[÷   =÷  ™  -÷  £  -þö  Ú  -ïö  ™  -çö   -¾ö  Ú  -²ö  Ô  -Ÿö  	  ˜ö  	  vö  Û  -7ö   =­ó  ¯  -šó  ¯  -ó  ¯  -jó  ¯  -ç  ¯  -ç  ¯  -èæ  ¯  -Ñæ  ¯  -¸Ü   =|Ü  ™  -tÜ  £  -lÜ  Ú  -]Ü  ™  -UÜ   -"Ü  Ú  -Ü  Ô  -Ü  	  üÛ  	  ÚÛ  Û  -ŠÛ   =áØ  ¯  -ÎØ  ¯  -³Ø  ¯  -¡Ø  ¯  -ôË  ¯  -ÛË  ¯  -ÁË  ¯  -ªË  ¯  -.Ä   =çÃ  ™  -ßÃ  £  -×Ã  Ú  -ÈÃ  ™  -ÀÃ   -�Ã  Ú  -�Ã  Ô  -nÃ  	  gÃ  	  EÃ  Û  -÷Â   =VÀ  ¯  -CÀ  ¯  -(À  ¯  -À  ¯  -v³  ¯  -Z³  ¯  -@³  ¯  -&³  ¯  -X«   =«  ™  -«  £  -þª  Ú  -ïª  ™  -çª   -´ª  Ú  -¨ª  Ô  -•ª  	  Žª  	  lª  Û  --ª   =–¨    �¨    „¨    v¨    m¨    d¨    q§  ¯  -^§  ¯  -C§  ¯  -.§  ¯  -î     å     Ü     Î     Å     ¼     Z—    Q—    H—    :—    1—    (—    ˜–  ¯  -‚–  ¯  -h–  ¯  -O–  ¯  -�    �    	�    û�    ò�    é�    š�  ‡  -š�    ‘�    ˆ�    z�    q�    h�    üŠ   =ÃŠ   -‘Š   =Š  ¯  -ø‰  ¯  -Æ…  ¯  -«…  ¯  -Q}   =#}   -ñ|   =t|  ¯  -Y|  ¯  -x  ¯  -÷w  ¯  -qo   =Jo   -*o   =¯n  ¯  -”n  ¯  -‹j  ¯  -tj  ¯  -�b   =Qb   -b   =¯a  ¯  -”a  ¯  -_]  ¯  -H]  ¯  -áT   =±T   -zT   =T  ¯  -ôS  ¯  -¿O  ¯  -¨O  ¯  -aG   =:G   -G   =¡F  ¯  -‰F  ¯  -lB  ¯  -QB  ¯  -A:   =:   -ú9   =�9  ¯  -i9  ¯  -L5  ¯  -15  ¯  -1-   =î,  ™  -æ,  £  -Þ,  Ø  -¬,  ™  -¤,  ™  -š,  Þ  -5,  ±  -,  Þ  -¯+  ±  -…+  ™  -{+  Þ  -+  ±  -ò*  ™  -è*  Þ  -‰*  ±  -G*  ®  -'*  ™  -*  Ú  -*  ™  -*  ™  -þ)  ™  -ö)  ™  -î)  ™  -æ)  ™  -Ò)  ™  -Å)  Ú  -¶)  ™  -©)  ™  -œ)  Ú  -�)  ™  -…)  ™  -x)  Þ  -%)  ±  -þ(  ™  -ñ(  Þ  -ž(  ±  -r(  ™  -e(  Ú  -V(  ™  -N(  ™  -A(  ™  -4(  Ú  -%(  ™  -(  ™  -(  Ú  -ò'  ™  -ê'  ™  -Ý'  Ú  -Î'  ™  -Á'  Ú  -²'  ™  -ª'  ™  -�'  ™  -�'  Ú  -�'  ™  -y'  ™  -q'  ™  -W'  Ó  -K'  Ó  -?'  Ó  -3'  Ó  -''  Ú  -'  Ú  -
'  ™  - '  Å  -ô&  Þ  -&  ±  -&  ™  -&  Ú  -ý%  ™  -ß%  ¼  -Ð%  ™  -È%  ™  -À%  ™  -³%  ™  -«%  ™  -ž%  Ú  -’%  Ú  -ƒ%  ™  -y%  Ú  -j%  ™  -b%  ™  -U%  ™  -H%  Ú  -9%  ™  -%  ™  -%  Ú  -þ$  ™  -ö$   -Ö$   =Ï$  Ø  -º$  Þ  -Q$  ±  -*$  Þ  -Á#  ±  -š#  Þ  -1#  ±  -
#  Þ  -£"  ±  -|"  ®  -p"  «  -]"    Q"    I"    û   •  ^  Ú  -R  Ô  -;  	  4  	  -  	 -   	    Û  -¢    -�  Ú  -ƒ  Ô  -l  	  e  	  K  Û  -.  Ú  -"  Ô  -  	    	  Í  Û  -¥  Ú  -™  Ô  -‚  	  {  	  R  Û  -,    "  ë  -    ô  Ú  -è  Ô  -Ñ  	  Ê  	  ¡  Û  -w    m  ë  -U  Ú  -I  Ô  -2  	  +  	    Û  -ã    ¨  Þ  -  ³  -Á  Þ  -&  ±  -ÿ  ñ  ->  Ú  -2  Ô  -  	    	    	 -   	  ù  Û  -É  é  -á  â  -Ù  ì  -œ  ³  -„  é  -Û  â  -Ó  ³  -»  é  -  â  -
  ³  -ò  é  -H  â  -8  Ó  -,  Ó  -   Ó  -  Ó  -  Ú  -ü  Ú  -ð  Å  -ä  Þ  -{  ±  -W  ¼  -I  ¾  -%  »  -í  À  -Ø  À  -Ã  À  -®  À  -—  À  -‚  À  -m  À  -X  À  -C  À  -.  Î  -  Î  -Ò  Î  -¤  Î  -v  Î  -H  µ  -8  ²  -…  Â  -h  	  ^  ö  -Y  È  =K  Ú  -?  ‚  -,  Ü  -	  	  ü  Ï  -Ý  Ï  -É  Ï  -¦  Ú  -š  Ú  -U  Ú  -I  	 -#  	 -ý  Û  -×  Ü  -±  	  ¦  Ï  -”  ¹  -x  ¹  -V  ¹  -4  Ï  -ÿ  Ü  -ê  	  ß    Í    «  Ï  -   �  -”  	    �  -ù
  	  í
  Ú  -á
  Ô  -Ê
  	  Ã
  	  “
  Û  -Œ	  �  -€	  	  /	  �  -#	  	  ¬  Û  -�  ê  -{  ì  -C  Ó  -š  Þ  -ä  Þ  -Ï  Ú  -Ã  Ô  -¬  	  ¥  	  ž  	 -‘  	  Š  Û  -î  ê  -Ô  ê  -À  ê  -£  å  -�  å  -`  ô  -R  æ  -?  å  -+  ë  -  ½  -  â  -ú  á  -å  º  -à  Ú  -Ô  Ô  -½  	  ¶  	  \  Û  -  ä  -  ä  -ï   ç  -ç   Ú  -Û   Ô  -Ä   	  ½   	  �   Û  -_   ä  -K   Ù  -?      1    =�   _  „     -p     -]     -I     -6     -"     -   ,  	   ^     	  ˜  	  �  	  €  	  x  	  p  	  h  	  `  	  X  	  P  	  H  	  @  	  8  	  0  	     	    	    	    	     	  ð  	  è  	  à  g  Ð  	  È  	  À  f  °  	  ¨  	     e  �  	  ˆ  	  €  d  p  	  h  	  `  c  P  	  H  	  @  b  0  	  (  	     a    #    "  ø   !  ð      à     Ð     È     ¸     °           �     ˆ     x     p     `     P     H     @     8     0     (   
      	     	     	      `    �    “     ú  ø   ”  ð   ù  è   ƒ  à   „  Ø   …  Ð   Ž  À   ø  ¸   ’  °   ú  ¨   Š      w  ˜   x  �   �  €   ø  x   ‘  p   ú  h   ‰  `   o  X   p  P   Œ  @   ø  8   �  0   ú      ˆ     k     l     ‹      ]       €    `    @                      ø    ð    à    À    ¸    °         ˜    �    €    x    p    `    X    P    @                      ø    ð    à    Ø    Ð    À         ˜    �    €    x    p    `    X    P    @    8    0                      ø    ð    à    Ø    Ð    À    ¸    °         ˜    �    €    x    p    `    X    P    @    8    0                      ø    ð    à    Ø    Ð    À    ¸    °         ˜    �    €    x    p    `    X    P    @    8    0              ø    ð    à    Ø    Ð    À    ¸    °         ˜    �    €    `    X    P    @    8    0              ø    ð    à    À         €    `    @              à    À         ˜    �    €    x    p    `    X    P    @    8    0                      à     À           €     `     @                                Mô,    «    ìÃ    €Ü    ÷    0   P+    @ä     °    @æ         pæ     «    `ä         àä     N     ä     ^     å         0Ò     *.    ð±     l"    -      )#     :      ¯!    @G      î!    ÀT      -"    `b      «"    Po      ê"    0}      €    ÐŠ      Ä%    ü·     ñ    0«      º$    X¸     T     Ä      ˆ.    ´¸     ·    �Ü      .    ¹         0÷      µ-    l¹     }    @     L    Ð!     ù    @0     ¦    ð>     S    €L     ä    Ð[     ¢     o     O    P‰     ü    ¤     ©     ¹     -    @‘     ‚    @Ñ     ^    @q     Ë    @q
     F    @ñ     ›    @ñ     (    8‘     ³    @q     Ÿ$          i-    È¹     t)    `å     f*    dº     g(    €½     0,    €å     s    €'          4     ü%    ¾     /     æ     ë    °æ     %    4À     o    Ðæ     u.    <Â     î-    ˆÄ     H&     å     V-    Å     y*    Àå     =+    ìÆ     %    àå     S*    HÇ     T(    @È     5&    É     é%    àÉ     ò$    ˜Ê     b.    PË     Û-     Ì     ¢-    ðÌ     C-    DÎ     *+    ðÎ     @*    œÏ     A(    HÐ     "&    �Ñ     �(     æ     Ö%    üÒ     ß$    �×     R'     æ     O.    °Ø     �-    ÐÜ     0-    8Ý     a)     Ý     .(    @ß     &    Àß     Ì$     à     <.    á     È-    ,á     |-    ¬á     +    ìá     z(    $ã          ã         °     €$    ð�     ½+    ø�     ×)     ‘     ­,    ‘     Ê&    ‘     Å*    ‘     k%     ‘     ô(    (‘     ½'    0‘     P!    `     Ç    @ß     $
    à       À àN     ß  À 0ß     ì     `I     ´  À €r     M  À àt       À P     ¯  À @Š     W    Àf     ¿    À|     †    �Y     ó    @p     V   À Ž     )  À `�     ù  À PI     ‹  À  ¡     "    P[     ‡    Ðw     ‘  À ðo     |  À �‹     ·    0     †    ÀD     �             ”  À M     ‘  À  N       À �©     l  À €©        À p©     q
    €Ã     \  À p¢     £  À  O     ù  À  u     É  À €�     -  
€ ø     ë  
€ Pø     Œ  
€ �ø     
$  
€ àø     à  
€ Ðø       €  ù     Í  €  ù     i  € @ù     É#  € `ù     Å  €  ù     û  
À à÷     ¯  
À (ø     F  
À hø     ˆ#  
À ¨ø       À  M          `—     Õ     £         0Ÿ     ø    `›     ä              ±     §    P�     &    °�     û    €‡     4             K$             û             Ä             ‹             v	              	             ½             5                            G	             m             ì	             ¥             {             
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dEEE12lanczos4_tab __ZN2cv11cartToPolarERKNS_11_InputArrayES2_RKNS_12_OutputArrayES5_b __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3hal14warpPerspectveEiPKhmiiPhmiiPKdiiS5_ __ZN2cv3hal10warpAffineEiPKhmiiPhmiiPKdiiS5_ __ZN2cv3ocl7ProgramC1ERKNS0_13ProgramSourceERKNS_6StringERS5_ __ZN2cv23getPerspectiveTransformEPKNS_6Point_IfEES3_ __ZN2cv18getAffineTransformEPKNS_6Point_IfEES3_ __ZN2cv23getPerspectiveTransformERKNS_11_InputArrayES2_ __ZN2cv18getAffineTransformERKNS_11_InputArrayES2_ __ZNK2cv14DefaultDeleterI5CvMatEclEPS1_ __ZN2cv3ocl13ProgramSourceC1ERKS1_ __ZN2cv5splitERKNS_3MatEPS0_ __ZN2cv4UMat8copySizeERKS0_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv6StringpLERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZN2cv5mergeEPKNS_3MatEmRKNS_12_OutputArrayE __ZN2cv21invertAffineTransformERKNS_11_InputArrayERKNS_12_OutputArrayE __ZN2cv3logERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN2cv12RemapInvokerE __ZTSN2cv12RemapInvokerE __ZTIN2cv12RemapInvokerE __ZTVN2cv22WarpPerspectiveInvokerE __ZTSN2cv22WarpPerspectiveInvokerE __ZTIN2cv22WarpPerspectiveInvokerE __ZTVN2cv17WarpAffineInvokerE __ZTSN2cv17WarpAffineInvokerE __ZTIN2cv17WarpAffineInvokerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZN2cv3ocl6KernelC1EPKcRKNS0_7ProgramE __ZN2cvL13BilinearTab_iE __ZN2cvL12BicubicTab_iE __ZN2cvL12NNDeltaTab_iE __ZN2cvL13Lanczos4Tab_iE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cvL19BilinearTab_iC4_bufE __ZN2cvL13BilinearTab_fE __ZN2cvL12BicubicTab_fE __ZN2cvL13Lanczos4Tab_fE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv12RemapInvokerclERKNS_5RangeE __ZNK2cv22WarpPerspectiveInvokerclERKNS_5RangeE __ZNK2cv17WarpAffineInvokerclERKNS_5RangeE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc18linearPolar_oclsrcE __ZN2cv3ocl7imgproc15logPolar_oclsrcE __ZN2cv3ocl7imgproc12remap_oclsrcE __ZN2cv3ocl7imgproc21warp_transform_oclsrcE __ZN2cv3ocl7imgproc23warp_perspective_oclsrcE __ZN2cv3ocl7imgproc18warp_affine_oclsrcE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN2cvL13remapBilinearINS_11FixedPtCastIihLi15EEENS_11RemapVec_8uEsEEvRKNS_3MatERS4_S6_S6_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapBilinearINS_4CastIftEENS_10RemapNoVecEfEEvRKNS_3MatERS4_S6_S6_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapBilinearINS_4CastIfsEENS_10RemapNoVecEfEEvRKNS_3MatERS4_S6_S6_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapBilinearINS_4CastIffEENS_10RemapNoVecEfEEvRKNS_3MatERS4_S6_S6_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapBilinearINS_4CastIddEENS_10RemapNoVecEfEEvRKNS_3MatERS4_S6_S6_PKviRKNS_7Scalar_IdEE __ZN2cvL12remapBicubicINS_11FixedPtCastIihLi15EEEsLi32768EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapLanczos4INS_11FixedPtCastIihLi15EEEsLi32768EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL12remapBicubicINS_4CastIftEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapLanczos4INS_4CastIftEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL12remapBicubicINS_4CastIfsEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapLanczos4INS_4CastIfsEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL12remapBicubicINS_4CastIffEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapLanczos4INS_4CastIffEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL12remapBicubicINS_4CastIddEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cvL13remapLanczos4INS_4CastIddEEfLi1EEEvRKNS_3MatERS3_S5_S5_PKviRKNS_7Scalar_IdEE __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiiRKNS_7Scalar_IdEE __ZN2cv22WarpPerspectiveInvokerC2ERKNS_3MatERS1_PKdiiRKNS_7Scalar_IdEE __ZN2cv5remapERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_iiRKNS_7Scalar_IdEE __ZN2cv15warpPerspectiveERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEE __ZN2cv10warpAffineERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEE __ZN2cvL12remapNearestItEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIsEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIiEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIhEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIfEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIdEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cvL12remapNearestIaEEvRKNS_3MatERS1_S3_iRKNS_7Scalar_IdEE __ZN2cv3MataSERKNS_7Scalar_IdEE __ZTVN2cv6detail12PtrOwnerImplI5CvMatNS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail12PtrOwnerImplI5CvMatNS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail12PtrOwnerImplI5CvMatNS_14DefaultDeleterIS2_EEEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZN2cvL19doInitAllInterTab2DE __ZN2cvL15BilinearTab_iC4E GCC_except_table9 GCC_except_table59 GCC_except_table49 GCC_except_table39 GCC_except_table29 __ZZN2cv23getPerspectiveTransformEPKNS_6Point_IfEES3_E26__cv_trace_location_fn3119 __ZZN2cv23getPerspectiveTransformEPKNS_6Point_IfEES3_E32__cv_trace_location_extra_fn3119 GCC_except_table8 GCC_except_table48 GCC_except_table38 GCC_except_table28 GCC_except_table57 GCC_except_table47 GCC_except_table37 __ZZN2cv15warpPerspectiveERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEEE26__cv_trace_location_fn2976 __ZZN2cv15warpPerspectiveERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEEE32__cv_trace_location_extra_fn2976 __ZZN2cv11linearPolarERKNS_11_InputArrayERKNS_12_OutputArrayENS_6Point_IfEEdiE26__cv_trace_location_fn3676 __ZZN2cv11linearPolarERKNS_11_InputArrayERKNS_12_OutputArrayENS_6Point_IfEEdiE32__cv_trace_location_extra_fn3676 GCC_except_table56 GCC_except_table46 GCC_except_table36 GCC_except_table26 GCC_except_table65 __ZZN2cv8logPolarERKNS_11_InputArrayERKNS_12_OutputArrayENS_6Point_IfEEdiE26__cv_trace_location_fn3465 __ZZN2cv8logPolarERKNS_11_InputArrayERKNS_12_OutputArrayENS_6Point_IfEEdiE32__cv_trace_location_extra_fn3465 GCC_except_table55 __ZZN2cv11convertMapsERKNS_11_InputArrayES2_RKNS_12_OutputArrayES5_ibE26__cv_trace_location_fn1855 __ZZN2cv11convertMapsERKNS_11_InputArrayES2_RKNS_12_OutputArrayES5_ibE32__cv_trace_location_extra_fn1855 GCC_except_table45 GCC_except_table35 GCC_except_table25 __ZZN2cv19getRotationMatrix2DENS_6Point_IfEEddE26__cv_trace_location_fn3074 __ZZN2cv19getRotationMatrix2DENS_6Point_IfEEddE32__cv_trace_location_extra_fn3074 GCC_except_table64 GCC_except_table44 GCC_except_table34 __ZZN2cv5remapERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_iiRKNS_7Scalar_IdEEE26__cv_trace_location_fn1693 __ZZN2cv5remapERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_iiRKNS_7Scalar_IdEEE32__cv_trace_location_extra_fn1693 __ZZN2cv10warpAffineERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEEE26__cv_trace_location_fn2673 __ZZN2cv10warpAffineERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEEE32__cv_trace_location_extra_fn2673 GCC_except_table53 GCC_except_table43 GCC_except_table33 GCC_except_table23 GCC_except_table62 GCC_except_table52 GCC_except_table42 GCC_except_table12 GCC_except_table61 GCC_except_table41 GCC_except_table31 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table60 GCC_except_table50 GCC_except_table40 GCC_except_table30 GCC_except_table10  



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ÿÿÿè    I‰ÆH‰ßè    L‰÷è       ÿÿÿÿÿÿÿÿÿÿÿÿ                 €   €   €   €¬Å'7  €?þæÛ.    ÿ›�‚€€ „    n        n      û   •  x  ÿ   ™
  &  ù   ‰  K   ý   æ     L      %   0   E     (  B     Y   p  w   Q       ñ  t     t   ¾     �   å  o   y  T  K        Ÿ  |      3     D  w  p   é  #     7  /               ÿ›)'    š        š         ©   {       ÿ›)'    „        „      Ê   “   J       ÿ›)'    „        „      Ê   “   J               8!       !      4      int cv::rotatedRectangleIntersection(const cv::RotatedRect &, const cv::RotatedRect &, cv::OutputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/intersection.cpp intersection.size() <= 8 rotatedRectangleIntersection allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size              ?  ÑXA        €      P      $  ÑXA        ”       €      Ý  ÑXA        À       `      Ý  ÑXA        ì              zPLR x›   �  4   $   ÀÜÿÿÿÿÿÿ?      /üÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   Øõÿÿÿÿÿÿ$      ýÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ”   Ð÷ÿÿÿÿÿÿÝ      ÿüÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Ì   xùÿÿÿÿÿÿÝ      óüÿÿÿÿÿÿA†CJƒŒ�Ž�    9    -1     -&    -    -'    -  !  -    =    =ö    =ï    -ç    Ý    -Y    -Q     -F    -(    -G    -3  !  -+    =$    =    =    -    ý    -p    -h     -]    -;    -^    -F    -)    -  !  -    =
    =ü    =õ    -í    ã    -G    -B    -;  
  -3    -+    -    -õ  
  -í  
  -ã    -    -U  
  -H  
  -;    -,  
  -$  
  -    -§    -}  
  -p  #  -P    -í    -Æ    -…    |  	  -  $  =    -û    -ã    -x    -Q    -	    M    -A    -*    #    ó    -    �    -»    ´    -|    ?    -Ê    �    -    Û
    -*	    Ù    -|    -    -«    -!            ö    \    6    š    t    Ì    ¦    ~    w    d    ]    J    C    0    )            õ     î     Ô     Í     ¸     ±     ˆ     -v     -:     -.          $  =                x     p   "  `     X     P   "  @     8     0   "                "           "  M.    !      $    €          ”       
    À       ø    ì       ›    $                  ]  À `      ¶  À €      ~  À P        À @                    ¨              Ñ             ;              ‡             Â              d             '              Ë             ^             h              C             ß                                         ø                            ]             $             -             õ             G                                        ¿             0              ___cxa_throw __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNSt12length_errorD1Ev __ZTVSt12length_error __ZTISt12length_error ___bzero ___cxa_allocate_exception ___cxa_free_exception __Znwm __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE8__appendEm ___stack_chk_fail __ZN2cv5errorEiRKNS_6StringEPKcS4_i ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNSt11logic_errorC2EPKc __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZN2cv28rotatedRectangleIntersectionERKNS_11RotatedRectES2_RKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZNK2cv11RotatedRect6pointsEPNS_6Point_IfEE GCC_except_table4 GCC_except_table3 GCC_except_table2 __ZZN2cv28rotatedRectangleIntersectionERKNS_11RotatedRectES2_RKNS_12_OutputArrayEE24__cv_trace_location_fn52 __ZZN2cv28rotatedRectangleIntersectionERKNS_11RotatedRectES2_RKNS_12_OutputArrayEE30__cv_trace_location_extra_fn52 ___gxx_personality_v0 GCC_except_table0   #1/20           1548786601  501   20    100644  21908     `
linefit.cpp.o       Ïúíþ           ð             h                          (A             A            
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     )      @M           HM  .   (P  X     P                                                                      UH‰åAWAVAUATSH�ì8  fÖ•ÿÿÿò�PÿÿÿfÖE€A‰ÖI‰ôH‰ûH‹    H‹ H‰EÐH�5    H�½àýÿÿè    H‰ßè    =   …Š   H‹sH�…xþÿÿ)…pþÿÿF)…€þÿÿF )…�þÿÿóoF0f… þÿÿH‰…°þÿÿH�…ÀþÿÿH‰…¸þÿÿfH:ÀH…ÀfïÀf…Àþÿÿtðÿ@ƒ~1H‹FHH‹H‹•¸þÿÿH‰
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€K@‹CI‰ÎH‹KHL‰1L‰aH˜I¯ÆHCH‰C(L)ðLèH‰C HƒÄ([A\A]A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëH‰Çè    H‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè          ð?   @áz„?ÿÿÿÿÿÿï      ð¿      €>�íµ ÷Æ°>      ð?      à?      ð?�íµ ÷Æ°>   4  €?   ?       ?  €?â6?  €?Œ«>  €?ö(¬?  €?ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ              ÿÿÿÿÿÿÿÿÿÿÿÿ�íµ ÷Æ°>�íµ ÷Æ°>      ð?      ð?  €?  €?  €?  €?   €   €   €   €  €?  €?  €?  €?   €   €   €   €                              €?  €?  €?  €?ÿ›«„ ¢    S        S   É   ô   -     ð   H     ò   x     =   À  %   !   å       Æ  !   L     Ì   J   )  ~   B  é  [   ò   m  %   F   ’     >  ÷     ò   ÿ  ˜       —
        �        °        ×  4   "   é     ò     %   "   :       Â     ò   Ê  û       Å     	   „  W       ¹        }         “         ›     z   Å  r   r  R  Œ   j  ç     b  ó  2        %     6  I     Z  ˜  t     $     5  j  |   è  o  o     ç     û  ó               ÿ›¥�€€ œ    i        i   !   ê   Š      â  ¯      Á   Ì   D   Ù   H  .      ‘  �     6  r     í     þ  4  ƒ   ¹  ô  t   ˜  h  8             ÿ›}u      �   «  |   •  B  |   �  Ù  …   …  ^  ]        »  t   v	  J  w   n	  Ü  ‚   f	  ^	                ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                           Ð;      <      U     void cv::fitLine(cv::InputArray, cv::OutputArray, int, double, double, double) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/linefit.cpp npoints2 >= 0 || npoints3 >= 0 fitLine line != 0 cvFitLine Unknown distance type fitLine2D Unknown distance fitLine3D total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1             ÑXA        Ð7      P         ÑXA         :       "      Ô                   à#      ›                     €%      ê                      p&      J                     À'      ‚  ÑX                P)      0                     €*      ~	  ÑXA        ¬:       4      €  ÑXA        ,;             zPLR x›   �  4   $   ÈÀÿÿÿÿÿÿ      ‡øÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   àÝÿÿÿÿÿÿ       úÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      @âÿÿÿÿÿÿÔ       A†CEƒ    $   D   øãÿÿÿÿÿÿ›       A†C       $   l   påÿÿÿÿÿÿê        A†C       $   ”   8æÿÿÿÿÿÿJ       A†C       ,   ¼   `çÿÿÿÿÿÿ‚       A†CMƒŒ�Ž�    $   ì   Àèÿÿÿÿÿÿ0       A†C       4   ¤  Èéÿÿÿÿÿÿ~	      ãùÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü  óÿÿÿÿÿÿ€      +úÿÿÿÿÿÿA†CMƒŒ�Ž�    |6    -t6    -l6    -`6    -X6    -N6    -B6    -æ5    -Ý5    -Ê5    Ã5    …5    -5    -5    -ï4    è4    ª4    -ú3    -ò3    -ê3    -â3    -Ú3    -d3    -=3    -Ò2    -«2    -C2    -2    -2    -	2    -2  (  -á1  )  =Ú1    -a1    -:1    -Ê0    -£0    -30    -Â/    6/    -—.    ª-    -    š*  )  =0*    Ï)    ¶)    k)    )  ,  -è(  ,  -Ï(  ,  -À(  ,  -·(    I(  ,  -D(    ï'    á'    y'    T'    '    Û&    Š&    [&    K&    C&    Ã%    »%    ³%    
%    %    ú$    „$    |$    t$    D$    8$    ,$    ¤#  '  -Ÿ#    “#  +  -÷!  !  -ò!  %  -ì!    -ä!    -Ê!  "  -´!    -L!    -!    -!    -Œ     -b     -Z     -R     -E     -6     -
   "  -ô    -Ž    -j    -é    -Â    -\    -6    -    -â    -Ö    -Ã    ¼    ¤    -    -ÿ    -÷    -ï    -Ú    -w    ->  "  -ì    -â    -r    -F    -9    -,    -    -    -    -     -v    -n    -f    -^    -Q    -B    -:    --    -    -  (  -ö  )  =ï    -Ú    -Z    -3    -Í    -¦    -u    Ð  '  -Ë    ¿  +  -�    -Ë  -  -¿    ˜    …    }        …    }  *  -e    Y    ×    -~    v  $  -    ^        û    Ã  #  -x    o    f    M    B    -6    -        ö    -Æ  "  -    -·    v    n    T  *  -8    ,    Þ    -£    �    -¢  -  -–    v    e    ]    Ê	    Â	    Ÿ	  *  -�	    u	    	    	    -°    ¦  $  -b    œ    E    *    ø  #  -®    ¥    š    -Ž    -w    p    @    -"        ú    -Å    ø    £    -1    -Ú    -    -ã     -Õ    í    -á    -Ê    Ã    …    -\    -A    -    -     -W     -O     -C      5   )  =                8    0  &             &       à     À           €     `     @     8     0   &                &           &  M  8  9    °;      Q    à#          €*      7    €%      ‘    P)      t    p&      ¯    À'      Ö     "      2    Ð7      
     :      '    ¬:      D    ,;      ’     A      Ï   À  4      C            Î  À ð!      æ    P      ñ             ò             [              j             �                          .              ®             u              ë                            ’              ;                          …                                                      ä              Æ              [                          ¯                                        À                           n             ñ              __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv ___sincosf_stret _acos ___bzero __ZN2cv3MatC2EiiiPvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _expf __ZN2cvL10weightFairEPfiS0_f __ZN2cvL11weightHuberEPfiS0_f __ZN2cvL12weightWelschEPfiS0_f ___clang_call_terminate _cvFitLine __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv7fitLineERKNS_11_InputArrayERKNS_12_OutputArrayEiddd __ZNK2cv3Mat11checkVectorEiib __ZN2cv5eigenERKNS_11_InputArrayERKNS_12_OutputArrayES5_ __ZN2cvL14fitLine2D_wodsEPKNS_6Point_IfEEiPfS4_ __ZN2cvL14fitLine3D_wodsEPKNS_7Point3_IfEEiPfS4_ __ZN2cvL9weightL12EPfiS0_ __ZN2cvL8weightL1EPfiS0_ __ZN2cv3Mat8copySizeERKS0_ __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 __ZZN2cv7fitLineERKNS_11_InputArrayERKNS_12_OutputArrayEidddE25__cv_trace_location_fn597 __ZZN2cv7fitLineERKNS_11_InputArrayERKNS_12_OutputArrayEidddE31__cv_trace_location_extra_fn597 _memset_pattern16 _atan2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10  #1/20           1548786602  501   20    100644  65300     `
lsd.cpp.o           Ïúíþ           @             ¸                          è½      `      Ð½                   __text          __TEXT                  r›      `     0Â      €            __gcc_except_tab__TEXT          t›      Œ      ÔŸ                             __literal8      __TEXT           §             `«                            __literal16     __TEXT           ©             `­                            __const         __DATA           ª      è       `®     `Ú                     __cstring       __TEXT          èª      m      H¯                             __bss           __DATA          Ð½                                           __const         __TEXT          `¯      ¶       À³                             __data          __DATA           °      ¨       €´      Û                     __compact_unwind__LD            È°             (µ     €Û  M                  __eh_frame      __TEXT          èµ      è      Hº     èÝ       h            $       
     )      ðÝ            Þ  Œ   Àæ  <     P             5   M   ?                                                   UH‰åAWAVATSHƒì0A‰×òm°òe¸ò]ÀòUÈòMÐòEØA‰ôI‰þ¿X  è    H‰ÃH‰ßD‰æòEØòMÐòUÈò]Àòe¸òm°D‰úè    ¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ðHƒÄ0[A\A^A_]ÃH‰Çè    I‰ÆH‰ßè    L‰÷è    @ UH‰åAWAVAUATSHƒìHA‰ÖòmÐòeÈò]�òU˜òM òE¨A‰÷H‰ûè    òm¨òe ò]˜òU�òMÐH�   H‰ÇC  ÿBH�CÇCD    HÇC<    HÇC4    HÇC,    HÇC$    HÇC    HÇC    HÇC    H‰CHH�KXH‰KPHÇC`    HÇCX    ÇCh  ÿBH�CpÇƒ¤       HÇƒœ       HÇƒ”       HÇƒŒ       HÇƒ„       HÇC|    HÇCt    HÇCl    H‰ƒ¨   H�“¸   H‰“°   HÇƒÀ       HÇƒ¸       H�ƒÐ   Çƒ      HÇƒü       HÇƒô       HÇƒì       HÇƒä       HÇƒÜ       HÇƒÔ       HÇƒÌ       H‰ƒ  H�³  H‰³  HÇƒ       HÇƒ      ÇƒÈ    ÿBH�ƒ0  Çƒd      HÇƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      H‰ƒh  L�«x  L‰«p  HÇƒ€      HÇƒx      Çƒ(   ÿBH�ƒ�  ÇƒÄ      HÇƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      H‰ƒÈ  L�£Ø  L‰£Ð  HÇƒà      HÇƒØ      Çƒˆ    ÿBÆƒú   fÇƒø    HÇƒð      HÇƒè      ò«   D‰»  ò£  ò›  ò“   òEÈòƒ(  ò‹0  D‰³8  HÇƒP      HÇƒH      HÇƒ@      E…ö~Cò†¢  f.Áv5ò€¢  f.Âv'WÀf.èvf.àvWÀf.Ørf.Ðv	WÀf.Ès^I‰÷I‰ÖH‰MÈWÀ)E°H�}°¾ƒ   è    H�5¦  ºƒ   H‰Çè    H�}¦  H�Ž¦  H�u°¿)ÿÿÿA¸—  è    H�}°è    HƒÄH[A\A]A^A_]ÃH‰Çè    H‰EÐH�}°è    ëH‰Çè    H‰EÐH�ƒ@  H‹8H…ÿtH‰»H  è    H‹ƒÀ  H…Àt¹ÿÿÿÿðÁHƒùuH�»ˆ  è    HÇƒÀ      HÇƒ°      HÇƒ¨      HÇƒ       HÇƒ˜      ƒ»Œ   ~"H�ƒŒ  H‹‹È  1ÒÇ‘    HÿÂHc0H9ò|îH‹»Ð  L9çtè    H‹ƒ`  H…Àt¹ÿÿÿÿðÁHƒùuH�»(  è    HÇƒ`      HÇƒP      HÇƒH      HÇƒ@      HÇƒ8      ƒ»,   ~"H�ƒ,  H‹‹h  1ÒÇ‘    HÿÂHc0H9ò|îH‹»p  L9ïtè    H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»È   è    HÇƒ       HÇƒð       HÇƒè       HÇƒà       HÇƒØ       ƒ»Ì    ~"H�ƒÌ   H‹‹  1ÒÇ‘    HÿÂHc0H9ò|îH‹»  L9ÿtè    H‹ƒ    H…Àt¹ÿÿÿÿðÁHƒùu	H�{hè    HÇƒ        HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    ƒ{l ~H�ClH‹‹¨   1ÒÇ‘    HÿÂHc0H9ò|îH‹»°   L9÷tè    H‹C@H…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇC@    HÇC0    HÇC(    HÇC     HÇC    ƒ{ ~'H�CH‹KH1Òff.„     Ç‘    HÿÂHc0H9ò|îH‹{PH;}Ètè    H‰ßè    H‹}Ðè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    fD  UH‰å]é    fD  UH‰åAWAVAUATSH�ì  M‰ÍL‰…èþÿÿH‰�àþÿÿI‰ÔH‰óI‰ÿH�5    H�½Ðþÿÿè    H‰ßè    =   urH‹sH�…xÿÿÿ)…pÿÿÿF)E€F )E�óoF0fE H‰E°H�EÀH‰E¸fH:ÀH…ÀfïÀfEÀtðÿ@ƒ~.H‹FHH‹H‹U¸H‰
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  `   a  Œ  p     $  x   ¡  Ä  x   A  \     m  ­  k     x     Ö  „  Z             ÿ›¿� ¶    ™       ™     q   ó     o        m   G  „   e  Ë         Ù     !	   ¦     >	   á  %   :	     L   <	   \  	   8	   œ      <	   �  ˆ   	  	  D             ÿ›š‚€ ‘             Ë   Å   0  Ø   p    Æ        Î  »   5   à  Ø   h  ¸  v        .     5   b  †   €  è  V        >     ˆ   r  †   x  ø  Ñ       É
     U   Ñ
         P  h   ½  à  h   M  H  [        £  …   -  P  t   Ì  Ä               ÿ›Ö€€ N    ñ        ñ   !   ÿ     	   ÷    ç         	                    ÿ›Ö€€ N    £       £  !      Ä  	     Í  M         	   +  #               ÿ›¿� ¶    è       è  !   Ø   	  	   º    Ê        Ü  !   Â   ý  	   œ    ¦        ¬  !   ¤   Í  	   ”  Ö  Ñ       §  	   ²  Å  	   Ð  Û  	   ì  ä               ÿ›�‚€€ „    -        -      n   I      º   Z           n   %   ž   “      –  ¡   P   n   \  ¾   l   2  “   ×   —     Ž  œ     j   �  )   ƒ   á  c   Ï  M     †  u     l   ¡     ²  õ  k   b  ¢  b   )       !                 ÿ›Ç… ¾    >        >         Q      ü   ˆ      š   Ñ      Í   ó   %   ±        ©  2        G     ì   t     Ô   ‰     °   ¶  ©   &   z  ž   '   Ú     	  ß  ž   $   ˜  §   ¦   ø       ý     ®     !   ¬   i	  ,   *   Þ  ,   (   õ  "      3     ú   I  %           Ü   ¹  %   À   Þ     ¸  ê     §   ±     &   Ì     $   ç     §           ‹  %   é   °     á  :  m   ’  Æ  n   ò  O  o   ê  Ù  n   â  b  Œ   Ú  	  …   Ò  —     Ÿ  Ã     Ô  ì     ú     e   Š  ´     Å  .  k   ž  Á  Y     B  ]   ¤  O  o   Ë  Ù  n   Ã  b  Œ   »  	  …   ³  —     «  £  0             ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›IAM   �   S  ð   ~   K  �  ~   C  -  ~   ;  Ç  ^   3       ÿ›)'    „        „      Í   “   M       ÿ›)'    �        �      P   ž   Å        ÿ›)'    ˜        ˜      Ž   §   ú       ÿ›)'    �        �      t   ž   é        ÿ›ã€ [ã         ï      †     ^   ~  ¡  b     +  ^     ¡  o                     ÿ›Ö€€ N-      ·   I   J        “   ƒ   1   a  Ä   ¯  L  Y   §  ¥                     ð?     €f@-DTû!	@     €f@      ð?'W³A¼@      @      à?oÅP`‹©ð?      àC      �À      ð¿      Ð?9�R¢Fß‘?      �ÀÒ!3|Ù@-DTû!À9�R¢Fß‘?      ð?-DTû!	À-DTû!@-DTû!	@-DTû!À       À      à?-DTû!	@      à¿             =      @      à?9�R¢Fß‘?-DTû!	À-DTû!@-DTû!	@-DTû!À      â?      à?      �ÀÒ!3|Ù@-DTû!À      ð?      .@      à¿·¾dÈñgí?      à?      @     P‰@             =      ð¿š™™™™™¹?       €Uµ»±kÀ      à?      @      ð?       @      @      @      @      @     ào@      ð?                                   €       €      à?      à?       €       €  0C  0E              0C      0E      Ð¿      Ð?ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ  0C  0E              0C      0E       €       €       €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                     ào@     ào@                                                                                                                ô«      „«      �             r­      „«      |             "®      „«      –                                    _scale > 0 && _sigma_scale > 0 && _quant >= 0 && _ang_th > 0 && _ang_th < 180 && _density_th >= 0 && _density_th < 1 && _n_bins > 0 LineSegmentDetectorImpl /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/lsd.cpp virtual void cv::LineSegmentDetectorImpl::detect(cv::InputArray, cv::OutputArray, cv::OutputArray, cv::OutputArray, cv::OutputArray) !image.empty() && image.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) detect sum > 0 region2rect !(double_equal(Ixx, 0) && double_equal(Iyy, 0) && double_equal(Ixy, 0)) get_theta leftmost != __null rect_nfa rightmost != __null tailp != __null virtual void cv::LineSegmentDetectorImpl::drawSegments(cv::InputOutputArray, cv::InputArray) !_image.empty() && (_image.channels() == 1 || _image.channels() == 3) drawSegments virtual int cv::LineSegmentDetectorImpl::compareSegments(const cv::Size &, cv::InputArray, cv::InputArray, cv::InputOutputArray) sz.area() compareSegments _image.channels() == 3 img.isContinuous() && I1.isContinuous() && I2.isContinuous() allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size            N2cv23LineSegmentDetectorImplE  N2cv19LineSegmentDetectorE      N2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEEE              N2cv6detail8PtrOwnerE                                          F
e!*Wò@UÖÛJÁó@à–Ùq‰ºá@ÇËäeŸ÷À@ÜÛ»´C’@p]Ô†÷T@Yœ “@                                                                                      Ü   A        t›      à       š  ÑXA        À›      €      
                      �      Þ  ÑXA        lœ      p      Z                  Ð      [	  ÑXA        Ì�      0"      Ô  ÑXA        �ž      2        ÑX                 6        aA        °Ÿ      @9      ¶                   <      V
  !                 `F      3  aA                I      G  ÑX                ðK      ô  ÑXA        h       ðR                            S      º  ÑX                ÐW      '                      Z      1  ÑXA        ,¡      @a      Ó  ÑXA        @¢       |      
                      0|                          P|                            `|                            p|                            €|                             |      ä   A        ¥      �~      [   A        @¥      ð�                             ‚      
                      ‚      '                    @‚      à  ÑXA        Œ¥       „      c  ÑXA        ¸¥      �…      ¡  A        ä¥      @‰      ‡  ÑXA        ¦      ÐŠ      6  ÑX                 �      ;  ÑX                `‘      ò   ÑX                `’      2  ÑX                 “      Å  ÑX                €•      (  A        <¦      °˜      Â  ! A        ¤¦             zPLR x›   �  4   $   ðIÿÿÿÿÿÿÜ       SåÿÿÿÿÿÿA†CKƒŒŽ�      4   \   ˜Jÿÿÿÿÿÿš      gåÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      èQÿÿÿÿÿÿ
        A†C       4   Ô   ÐQÿÿÿÿÿÿÞ      ›åÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   |   x`ÿÿÿÿÿÿZ       A†CGƒŒŽ�      4   <  ¨aÿÿÿÿÿÿ[	      “æÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t  ÐjÿÿÿÿÿÿÔ      çÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     xzÿÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   Ü  X~ÿÿÿÿÿÿ      ×çÿÿÿÿÿÿA†CIƒŽ�,   |  H�ÿÿÿÿÿÿ¶       A†CKƒŒŽ�      $   ¬  ØƒÿÿÿÿÿÿV
       A†CGƒŽ  ,   d  Žÿÿÿÿÿÿ3      «çÿÿÿÿÿÿA†CIƒŽ�,      ‘ÿÿÿÿÿÿG       A†CMƒŒ�Ž�    4   Ä  @“ÿÿÿÿÿÿô      §çÿÿÿÿÿÿA†CMƒŒ�Ž�    $   l  šÿÿÿÿÿÿ        A†C       ,   ”   šÿÿÿÿÿÿº       A†CMƒŒ�Ž�    $   Ä  �žÿÿÿÿÿÿ'       A†C       4   |  ˜ ÿÿÿÿÿÿ1      ³çÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ´   §ÿÿÿÿÿÿÓ      �èÿÿÿÿÿÿA†CPƒŒ�Ž�    $   \  HÂÿÿÿÿÿÿ
        A†C       $   „  0Âÿÿÿÿÿÿ        A†CBƒ    $   ¬  (Âÿÿÿÿÿÿ        A†C       $   Ô  Âÿÿÿÿÿÿ        A†C       $   ü  øÁÿÿÿÿÿÿ        A†C       $   $  àÁÿÿÿÿÿÿ        A†C       ,   Ü  ØÁÿÿÿÿÿÿä      3êÿÿÿÿÿÿA†CBƒ    ,     ˜Ãÿÿÿÿÿÿ[      7êÿÿÿÿÿÿA†CBƒ    $   ¬  ÈÆÿÿÿÿÿÿ        A†C       $   Ô  °Æÿÿÿÿÿÿ
        A†C       $   ü  ˜Æÿÿÿÿÿÿ'        A†CBƒ    4   ´   Æÿÿÿÿÿÿà      ÛéÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ì  HÈÿÿÿÿÿÿc      ÏéÿÿÿÿÿÿA†CMƒŒ�Ž�    4   $  €Éÿÿÿÿÿÿ¡      ÃéÿÿÿÿÿÿA†CGƒŒŽ�      4   \  øÌÿÿÿÿÿÿ‡      ·éÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     PÎÿÿÿÿÿÿ6       A†CMƒŒ�Ž�    ,   4  pÓÿÿÿÿÿÿ;       A†CJƒŒ�Ž�    ,   d  €Ôÿÿÿÿÿÿò        A†CMƒŒ�Ž�    ,   ”  PÕÿÿÿÿÿÿ2       A†CMƒŒ�Ž�    ,   Ä  `ÖÿÿÿÿÿÿÅ       A†CMƒŒ�Ž�    4   „  Øÿÿÿÿÿÿ(      »èÿÿÿÿÿÿA†CKƒŒŽ�      ,   ¼  ÛÿÿÿÿÿÿÂ      ëèÿÿÿÿÿÿA†CGƒŽ  n›  M  -c›  L  -[›  L  -Q›  `  -›  Q  -Ñš  `  -š  Q  -Â™  `  -G™  Q  -™  m  -™  (  -õ˜  n  -å˜    ¤˜  L  -œ˜  L  -”˜  M  -Œ˜  `  -%˜  Q  -˜  `  -°—  Q  -Œ—  L  -—  `  -&—  Q  -—  L  -í–  `  -˜–  Q  -w–  *  -P•  @  -0•  ?  -P”  >  -5”  >  -‰’  ?  -…‘  >  -�  @  -Ý�  ?  -¹�  >  -àŽ  >  -v�  8  -a�  8  -Í‹  >  -¸‹  @  -ÃŠ  M  -»Š  ~  -°Š  q  -�Š  z  -eŠ  ˆ  -Š  {  -þ‰    -ö‰  s  =ï‰  v  =á‰  y  =Ú‰  r  -Ò‰    È‰  |  --‰  M  -%‰  ~  -‰  q  -éˆ  z  -%‡  {  -W†    -O†  s  =H†  v  =:†  y  =3†  r  -+†    !†  |  -…  M  -w…  ~  -l…  q  -N…  z  -$…  ˆ  -ö„  {  -Þ„    -Ö„  s  =Ï„  v  =Á„  y  =º„  r  -²„    ¨„  |  -„  M  -„  ~  -	„  q  -èƒ  z  -ƒ  {  -ó‚    -ë‚  s  =ä‚  v  =Ö‚  y  =Ï‚  r  -Ç‚    ½‚  |  -‚  z  -ç�  L  -ß�  L  -×�  L  -Ï�  L  -Ç�  L  -¿�  b  -±�  `  -X�  Q  -7�  `  -¾€  Q  -š€  `  -!€  Q  -ú  `  -�  Q  -Z  `  -Þ~  Q  -·~  z  -œ~  I  €~  L  -x~  L  -p~  L  -a~  `  -~  Q  -ç}  `  -n}  Q  -J}  `  -Ì|  Q  -—|  t  -’|  }  -H|  z  -:|  &  -&|  &  -|  L  -|  L  -ÿ{  L  -÷{  L  -ï{  L  -ç{  M  -ß{  Y  -Ê{  `  -Q{  Q  -*{  `  -ªz  Q  -ƒz  `  -!z  Q  -úy  `  -—y  Q  -7y  .  -ûx  .  -èx  L  -Ûx  `  -Šx  Q  -cx  L  -Vx  `  -	x  Q  -âw  L  -Õw  `  -vw  Q  -Mw  L  -Ew  L  -6w  L  -.w  L  -&w  L  -w  L  -w  L  -	w  L  -üv  [  -ív  L  -ãv  L  -Öv  L  -Îv  L  -Áv  `  -hv  Q  ->v  L  -4v  [  -%v  L  -v  L  -v  [  -üu  L  -ßu  Y  -Êu  `  -Qu  Q  -*u  `  -ªt  Q  -ƒt  `  -!t  Q  -ús  `  -—s  Q  -ps  `  -s  Q  -ãr  `  -‚r  Q  -øp  [  -ìp  X  -Õp    Îp    _p  \  -2p  U  -p  U  -ùo  U  -7o  j  -&o  [  -o  X  -o    ün    Ìn  \  -ªn  h  -‘n  i  -‚n  P  -Sn  N  -6n  ^  -Fm  W  -m    Ñj  W  -˜j    qh  k  -Th  k  -9h  `  -{g  `  -àf  Q  -¹f  g  -#f  d  -f  `  -Te  `  -Âd  Q  -›d  g  -úc  d  -äb  .  -Øb  )  -Åb  S  -¢b  .  -–b  )  -ƒb  S  -`b  [  -Tb  X  -=b    6b    b  \  -Üa  e  -¥a  e  -‰a  i  -sa  Z  -ga    -a  L  -%a  L  -a  M  -a  Y  - a  `  -ª`  Q  -f`  L  -\`  `  -ý_  Q  -Ó_  L  -¶_  L  -©_  [  -š_  L  -’_  L  -Š_  L  -}_  U  -U_  Y  -@_  `  -é^  Q  -µ^  W  -„^    ³]  k  -˜]  `  -Á\  `  -:\  Q  -\  g  -`[  d  -íZ  _  -ÕZ  h  -¾Z  h  -«Z  h  -›Z  [  -�Z  X  -xZ    qZ    jZ  ˆ  -]Z    VZ  \  -5Z  f  -)Z  Z  -Z  	  èY  †  -ÞY  K  ÖY  ‰  -ÑY    ¶Y  †  -±Y    šY  K  ’Y  ‰  -�Y    rY  †  -mY    VY  K  NY  ‰  -IY    .Y  †  -)Y    ýX  †  -óX    ØX  K  ÇX  ‰  -ÂX    šX  †  -‘X    vX  K  `X  †  -VX    IX  K  .X  †  -X  †  -öW    åW    «W    ¡W    vW    nW  ‡  -CW    (W     W    W    ÿV  ‡  -ëV    ÎV    ÆV  ‰  -[V    =V    )V    V  …  -äU  †  -ÚU    ±U  †  -zU    -]U  †  -KU    CU    ;U  ‰  -2U    U  ‹  -U    U    ìT    ßT  †  -ÌT    ¹T    ±T    ‡T    -fT  †  -TT    LT    DT  ‰  -;T    %T  ‹  -T    T    õS    èS  †  -ÕS    ¾S    ŸS    �S    fS  ‡  -KS    àR  L  -ØR  M  -ÐR  [  -ÄR  L  -ºR  [  -®R  L  -¦R  L  -œR  [  -�R  L  -ˆR  L  -€R  ƒ  -cR  „  =\R  3  -Q    Q    Q    ùP    ÂO  [  -¹O  X  -¦O    ŸO    }O  \  -òN  [  -éN  X  -ÖN    ÏN    £N  \  -þM  [  -õM  X  -âM    ÛM    ³M  \  -÷L  9  -ãL    ,L    
L  „  =ŒK    „K    TK  1  -MJ    �I  L  -‡I  M  -I  [  -sI  L  -KI    >I     I    I    I    öH    èH    ×H    ÈH  c  -~H    vH    WH    )H  [  - H  X  -H    H    ÿG  ˆ  -òG    ëG  \  -»G    «G    —G    yG    iG    QG    7G    'G    G    'F  4  -F    F    õE    íE    ÂE  4  -¬E    ŸE    �E    ˆE    ]E  4  -GE    :E    +E    #E    øD  4  -âD    ÕD    ÆD    ¾D    “D  4  -}D    pD    aD    YD    D  4  -äC    ËC    ÃC    ˜C  4  -kC    RC    JC    C  4  -òB    ÙB    ÑB    ¦B  4  -yB    `B    XB    -B  4  - B    çA    ßA    —A  4  -nA    UA    MA    "A  4  -ù@    à@    Ø@    ­@  4  -„@    k@    c@    8@  4  -@    ö?    î?    Ã?  4  -š?    �?    y?    1?  4  -?    ?    æ>  4  -Î>    Æ>    ›>  4  -ƒ>    {>    P>  4  -8>    0>    >  4  -í=    å=    �=  4  -Œ=    =    O=  4  ->=    1=    =  4  -ð<    ã<    ³<  4  -¢<    •<    e<  4  -P<    C<    <  4  -å;    -ˆ;    €;    h;  1  -.;    -è:    :    :    	:    :    ‚9    z9    79  L  -/9  M  -'9  [  -9  L  -ô8    „7  �  -z7  5  -77  [  -.7  X  -7    7    ý6  \  -²5    ¦5    ž5    Š5    z5  c  -R5  ‚  -?5  :  -­4    23    &3    3    ù2  �  -Ô2  :  - 2  L  -ø1  M  -ð1  `  -ˆ1  Q  -a1  L  -T1  `  -Û0  Q  -´0  L  -¬0  L  -¤0  L  -œ0  L  -”0  M  -Œ0  z  -�0  L  -t0  `  -0  Q  -ñ/  L  -ä/  `  -ˆ/  Q  -a/  ƒ  -ô.  „  =í.  z  -å.  z  -ý,  {  -m,  {  -4,  ;  -ú+    ‚+    j+    S+  c  -S*    C*     *  `  -ª)  Q  -‚)  R  -o)  ^  -J)  V  -)  `  -š(  Q  -r(  R  -_(  ^  -0(  V  -à'  `  -'  Q  -±&  `  -ÿ%  Q  -Ë%  T  -0%  `  -h$  Q  -$  `  -B#  Q  -#  T  -X"  „  ='"  M  -"  z  -"  M  -ü!  .  -í!  L  -ã!  `  -g!  Q  -9!  L  -!  z  -!  =  -º   =  -t   =  -1   <  -œ    d    5  2  -     -Ò  1  -Œ    -k    ¹  .  -”  S  -F    5  ‡  -&                ù  ‡  -ä  ‡  -Í    À  !  -|  U  -Ð  Q  -—  `  -  Q  -ø  !  -Ü  ]  -‚  O  -    û    X    7  Š  -        '  `  -¦  Q  -j  L  -T  z  -<  z  -$  z  -  M  -  Y  -û  z  -®  L  -¤  `  -E  Q  -  L  -  L  -ô  [  -å  L  -Ý  L  -Õ  L  -È  `  -\  Q  -5  L  -(  `  -¼  Q  -•  L  -ˆ  `  -$  Q  -ý  L  -õ  L  -è  `  -”  Q  -m  L  -e  L  -]  L  -C  Y  -.  z  -  z  -þ  z  -æ  z  -À  `  -f  Q  -B  l  -    p  `  -  Q  -ò  l  -¿       `  -Æ  Q  -¢  l  -o    Ð  `  -m  Q  -E  l  -    o    -D  i  -!  i  -  i  -²  [  -¦  X  -�    ˆ    �  ˆ  -t    m  \  -d  `  -›
  Q  -:
  `  -®	  Q  -z	  U  -b	  g  -Õ  d  -Í  Z  -Á    †  #  -v  L  -n  L  -f  L  -^  L  -V  L  -N  M  -E  b  -=  `  -Ù  Q  -¸  `  -N  Q  -*  `  -·  Q  -�  `  -  Q  -ö  `  -ƒ  Q  -\  z  -=  L  -3  [  -&  L  -  [  -  X  -ò    ë    ä  ˆ  -×    Ð  \  -„    v    9  I    a  -Ø   M  -Ð   z  -Å   L  -ƒ   J  u   {  -k   #  -<   {  -à   A  Ø   F  Ð   x  ¸     °     ¨     ˜     �     ˆ     x     p     h     `     X     P     H   o  @   p  8   6  0   /  (   7      0     $     %     B      D  ˜   G  �   x  ˆ   H  €   w  x   +  p   ,  h   -  `   C     u     E      x        €       ø    ð  €  à    À         €    `    @    8    0  €             €       ø    ð  €  à    Ø    Ð  €  À         €    `    X    P  €  @    8    0  €            à    À         €    `    X    P  €  @    8    0  €            à    À    ¸    °  €       €    x    p  €  `    @               €       à     Ø     Ð   €  À     ¸     °   €        €     x     p   €  `     @     8     0   €                €           €  M�    h•        t›      ®    À›      ©    hª      q    lœ      (    Ì�          �ž      ¾    °Ÿ      æ           –    h       Ð    ˆª      ð    ,¡      :    ¨ª      Ê    @¢          ¥      Ý    @¥      Ó    Œ¥      ›    ¸¥      ƒ    ä¥      ^    ¦      !    <¦      À    ¤¦          Ð½      J    Ø½      É    à½        € ðR      )  À ÐW      C    2           Z      j    @a      ¿     I      O    Ð      4    �      q	    @9      Á    0"      ê    €      ¾    à         À 0|      ”  À  |      @  À �~      ’            <  À p      ‘  À €•      u  À °˜        À ‚      7  À  ‚      ¹  À ð�        À  |      �  À p|         À P|      Š     6           <      A	    S      =    ðK      Â    `F      f   À €|        À `|      ô
  À  “      Ã
  À ÐŠ      ‚  À @‰      V  À �…      ÷  À @‚      ;  À  „      Ž
  À  �      V
  À `‘      
  À `’      Ñ  	€  °      Õ    Ðª      f  	€ °°        	€  °      ±  € €¯      ±    `¯        €  ¯      ñ  €  °      �     ª      ¶  	À x°      Ý  	€ @°      ¿  À �|      ×             Ù                          `             }             °             k             >             O             �             ò             «             �              K             —             <             d             ®              W             4              e             *             ª             Ù             .             H              K             ê             ö                          ý	             Û             Ï             ú             ´             ù             À              ã	             {                           x             Ç             Q             '             ±             ,              5                           ’                          	              ù             �                           ¯             ç             û             ¥             4                                         0             Œ              _memcpy ___cxa_throw _pow __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZNK2cv9Algorithm5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv9Algorithm5clearEv __ZN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv9Algorithm14getDefaultNameEv __ZNK2cv11_InputArray4kindEv __ZNK2cv12_OutputArray6neededEv __ZN2cv7MatExprD2Ev __ZN2cv9AlgorithmD2Ev __ZN2cv23LineSegmentDetectorImplD2Ev __ZN2cv9AlgorithmC2Ev __ZNSt12length_errorD1Ev __ZN2cv23LineSegmentDetectorImplD1Ev __ZN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv23LineSegmentDetectorImplD0Ev __ZN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEED0Ev ___sincos_stret ___sincosf_stret __ZTVSt12length_error __ZTISt12length_error __ZZ17log_gamma_lanczosRKdE1q _exp ___cxa_allocate_exception ___cxa_free_exception _sin __Znwm __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv23LineSegmentDetectorImpl8coorlistENS_9allocatorIS3_EEE8__appendEm ___stack_chk_fail __ZN2cv23LineSegmentDetectorImpl8ll_angleERKdRKj __ZN2cv4lineERKNS_17_InputOutputArrayENS_6Point_IiEES4_RKNS_7Scalar_IdEEiii __ZN2cv3Mat6createEiPKii __ZN2cv8cvtColorERKNS_11_InputArrayERKNS_12_OutputArrayEii __ZN2cv25createLineSegmentDetectorEiddddddi __ZN2cv23LineSegmentDetectorImplC2Eiddddddi __ZN2cv23LineSegmentDetectorImplC1Eiddddddi __ZN2cv12GaussianBlurERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv6resizeERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv3Mat7reshapeEiiPKi __ZNK2cv11_InputArray8channelsEi __ZNK2cv12_OutputArray9getMatRefEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cv3Mat5zerosENS_5Size_IiEEi _sinh ___cxa_begin_catch _log __ZN2cv9fastAtan2Eff ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __Z17log_gamma_lanczosRKd __ZN2cv23LineSegmentDetectorImpl11region_growERKNS_6Point_IiEERNSt3__16vectorINS0_11RegionPointENS5_9allocatorIS7_EEEERdRKd __ZN2cv23LineSegmentDetectorImpl20reduce_region_radiusERNSt3__16vectorINS0_11RegionPointENS1_9allocatorIS3_EEEEdddRNS0_4rectEdRKd __ZNK2cv23LineSegmentDetectorImpl3nfaERKiS2_RKd __ZN2cv23LineSegmentDetectorImpl6refineERNSt3__16vectorINS0_11RegionPointENS1_9allocatorIS3_EEEEdddRNS0_4rectERKd __ZNSt11logic_errorC2EPKc __ZNK2cv3Mat11checkVectorEiib __ZNSt3__17__sort5IRPFbRK4edgeS3_EPS1_EEjT0_S8_S8_S8_S8_T_ __ZNSt3__17__sort4IRPFbRK4edgeS3_EPS1_EEjT0_S8_S8_S8_T_ __ZNSt3__17__sort3IRPFbRK4edgeS3_EPS1_EEjT0_S8_S8_T_ __ZNSt3__16__sortIRPFbRK4edgeS3_EPS1_EEvT0_S8_T_ __ZNSt3__127__insertion_sort_incompleteIRPFbRK4edgeS3_EPS1_EEbT0_S8_T_ __ZNSt3__16vectorIdNS_9allocatorIdEEE21__push_back_slow_pathIRKdEEvOT_ __ZNSt3__16vectorIN2cv23LineSegmentDetectorImpl11RegionPointENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZNSt3__16vectorIN2cv3VecIfLi4EEENS_9allocatorIS3_EEE21__push_back_slow_pathIS3_EEvOT_ __ZN2cv23LineSegmentDetectorImpl4flsdERNSt3__16vectorINS_3VecIfLi4EEENS1_9allocatorIS4_EEEERNS2_IdNS5_IdEEEESB_SB_ __ZNK2cv23LineSegmentDetectorImpl9get_thetaERKNSt3__16vectorINS0_11RegionPointENS1_9allocatorIS3_EEEERKdSA_SA_SA_ __ZN2cv23LineSegmentDetectorImpl6detectERKNS_11_InputArrayERKNS_12_OutputArrayES6_S6_S6_ __ZN2cv3MatC2ERKS0_RKNS_5RangeES5_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv11bitwise_xorERKNS_11_InputArrayES2_RKNS_12_OutputArrayES2_ __Z16AsmallerB_XoverYRK4edgeS1_ __ZN2cv3MataSEOS0_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv23LineSegmentDetectorImpl15compareSegmentsERKNS_5Size_IiEERKNS_11_InputArrayES7_RKNS_17_InputOutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv23LineSegmentDetectorImpl12drawSegmentsERKNS_17_InputOutputArrayERKNS_11_InputArrayE __ZN2cv12countNonZeroERKNS_11_InputArrayE __ZNK2cv23LineSegmentDetectorImpl11region2rectERKNSt3__16vectorINS0_11RegionPointENS1_9allocatorIS3_EEEEdddRNS0_4rectE __ZNK2cv23LineSegmentDetectorImpl12rect_improveERNS0_4rectE __ZNK2cv23LineSegmentDetectorImpl8rect_nfaERKNS0_4rectE __ZN2cv4Mat_IhEaSEONS_3MatE __ZN2cv4Mat_IhEC2EONS_7MatExprE __ZTSN2cv19LineSegmentDetectorE __ZTIN2cv19LineSegmentDetectorE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN2cv23LineSegmentDetectorImplE __ZTSN2cv23LineSegmentDetectorImplE __ZTIN2cv23LineSegmentDetectorImplE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZTVN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail12PtrOwnerImplINS_23LineSegmentDetectorImplENS_14DefaultDeleterIS2_EEEE GCC_except_table8 __ZZN2cv23LineSegmentDetectorImpl12drawSegmentsERKNS_17_InputOutputArrayERKNS_11_InputArrayEE26__cv_trace_location_fn1148 __ZZN2cv23LineSegmentDetectorImpl12drawSegmentsERKNS_17_InputOutputArrayERKNS_11_InputArrayEE32__cv_trace_location_extra_fn1148 GCC_except_table18 GCC_except_table27 GCC_except_table17 GCC_except_table6 GCC_except_table26 GCC_except_table5 __ZZN2cv23LineSegmentDetectorImpl15compareSegmentsERKNS_5Size_IiEERKNS_11_InputArrayES7_RKNS_17_InputOutputArrayEE26__cv_trace_location_fn1174 __ZZN2cv23LineSegmentDetectorImpl15compareSegmentsERKNS_5Size_IiEERKNS_11_InputArrayES7_RKNS_17_InputOutputArrayEE32__cv_trace_location_extra_fn1174 GCC_except_table34 GCC_except_table3 GCC_except_table33 GCC_except_table13 __ZZN2cv23LineSegmentDetectorImpl6detectERKNS_11_InputArrayERKNS_12_OutputArrayES6_S6_S6_E25__cv_trace_location_fn413 __ZZN2cv23LineSegmentDetectorImpl6detectERKNS_11_InputArrayERKNS_12_OutputArrayES6_S6_S6_E31__cv_trace_location_extra_fn413 GCC_except_table32 GCC_except_table1 GCC_except_table41 GCC_except_table31 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table40 _log10  



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H‰Çè    ë H‰Ãƒ½ÿÿÿ tH�½ ÿÿÿè    H‰ßè    H‰Çè    fffff.„     UH‰åAWAVAUATSH�ì˜	  A‰ÖH‰óH�… úÿÿH‰…�úÿÿHÇ…˜úÿÿˆ   L�­PöÿÿL‰­@öÿÿHÇ…Höÿÿˆ   L�½ÿÿÿL���úÿÿ1Ò1ÉE1ÀH‰þL‰ÿè    L�¥xÿÿÿL��@öÿÿ1Ò1ÉE1ÀH‰ÞL‰çè    HÇ…ðþÿÿ    Ç…àþÿÿ  L‰½èþÿÿHÇ…ÿÿÿ    Ç…øþÿÿ  L‰¥ ÿÿÿH�½àþÿÿH�µøþÿÿD‰òè    ò…ÿÿÿH‹E°H…Àt¹ÿÿÿÿðÁHƒùuH�½xÿÿÿè    HÇE°    HÇE     HÇE˜    HÇE�    HÇEˆ    ƒ½|ÿÿÿ ~H‹E¸1É Çˆ    HÿÁHc•|ÿÿÿH9Ñ|êH‹}ÀH�EÈH9Çtè    H‹…PÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Pÿÿÿ    HÇ…@ÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    ƒ½ÿÿÿ ~'H‹…Xÿÿÿ1É„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½`ÿÿÿH�…hÿÿÿH9Çtè    H‹½@öÿÿL9ïtH…ÿtè    L‰­@öÿÿHÇ…Höÿÿˆ   H‹½�úÿÿH�� úÿÿH9ßtH…ÿtè    H‰��úÿÿHÇ…˜úÿÿˆ   ò…ÿÿÿH�Ä˜	  [A\A]A^A_]ÃH‰Çè    H‰Çè    H‰ÃH‹E°H…Àt¹ÿÿÿÿðÁHƒùuH�½xÿÿÿè    HÇE°    HÇE     HÇE˜    HÇE�    HÇEˆ    ƒ½|ÿÿÿ ~H‹E¸1ÉÇˆ    HÿÁHc•|ÿÿÿH9Ñ|êH‹}ÀH�EÈH9Çtè    ëH‰Çè    H‰ÃH‹…PÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Pÿÿÿ    HÇ…@ÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    ƒ½ÿÿÿ ~-H‹…Xÿÿÿ1Éfffff.„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½`ÿÿÿH�…hÿÿÿH9Çtè    ëH‰Çè    H‰ÃH‹½@öÿÿL9ïtH…ÿtè    L‰­@öÿÿHÇ…Höÿÿˆ   H‹½�úÿÿH�… úÿÿH9Çt#H…ÿtè    H�… úÿÿH‰…�úÿÿHÇ…˜úÿÿˆ   H‰ßè    ffffff.„     Pè    è         ÿÿÿÿÿÿÿÿÿÿÿÿÿÿñhãˆµøä>      ð¿      ð?ÿÿÿÿÿÿïÿ›˜�    :        :   !   Z   [   $   X   \     N   š  %   5   ¿     -  ê     P    2        8     F  f     z  r               ÿ›ð hL       Ø   l          Ä      �   ú   n   ‡  ƒ  ‹     ª  k     =  ‘   Ð  Î  s                     P       ”       .      double cv::matchShapes(cv::InputArray, cv::InputArray, int, double) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/matchcontours.cpp Unknown comparison method matchShapes             ‚  aA               �      A  ÑXA        ¼             zPLR x›   �  ,   $   `Þÿÿÿÿÿÿ‚      oýÿÿÿÿÿÿA†CLƒŽ�4   T   ÀøÿÿÿÿÿÿA      ÛýÿÿÿÿÿÿA†CPƒŒ�Ž�    ç    -â    -Í    -¬    -}    -d    -Z    -Õ  	  -«    -¡    -B  	  -    -    -ß    -°    -š    -  	  -ô    -’  	  -f    -    -ø    -~    -v    -n    -T    -J    -@    -1    -)    -	    =ú    -Ý    Ç    -»  
  -¤    �    i    -:    &        -õ    å    -–    z    Z    H        ÿ    ç    ß    -Æ    ¶    -o    S    +        ä    Ð    ¸    ¬    -“    ƒ    -4        ø    â    ­    ™    �    y    -`    P    -	    í    Å    ¯    {    g    O    C    -*        -Ë    ¯    �    y    A    -            -ô    ä    -�    �    Y    C        è    à    Ä    -«    ›    -D    '         â    Ê    «    ‹    -n    -#        ç    Õ         €    x    -[    -    ü    Ô    ¾    �    m    a    -D    -ù    Ý    ½    §    r    R    J    --    -ê    Î    ¦    �    \    <    0    -    -È    ¬    Œ    v    >            -ù
    -¶
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    å	    -È	    -u	    X	    1	    	    û    Ò    ¦    -‰    ->    "        ð    µ    ‰    �    -d    -!        Ý    Ç    �    d    X    -;    -ð    Ô    ´    ž    c    7    /    -    -Ï    ³    ‹    u    ;            -æ    -›        _    I        ß    ×    -º    -w    [    3        Ú    ¬    �    -s    -         Ü     ¾     ¦     {     -h     -W     -G     -6     -*           =                8     0                                M.    0       ð           È    ¼      x     "      ?              À à      ’     �                   ù             [              Í              .              µ             u              ¡              �                           m                                         ñ              Ú             »              ,                           __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv _cvMatchShapes __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv5errorEiRKNS_6StringEPKcS4_i ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv11matchShapesERKNS_11_InputArrayES2_id __ZN2cv9HuMomentsERKNS_7MomentsEPd __ZN2cv7momentsERKNS_11_InputArrayEb __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv11matchShapesERKNS_11_InputArrayES2_idE24__cv_trace_location_fn46 __ZZN2cv11matchShapesERKNS_11_InputArrayES2_idE30__cv_trace_location_extra_fn46 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 _log10    



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           `J  -   0M  p     P                                                                      UH‰åAWAVAUATSH�ì˜  I‰öH‰ûfïÀfE HÇE°    fE€HÇE�    è    =   …Š   H‹sH�…ÿÿÿ)… ÿÿÿF)…ÿÿÿF )… ÿÿÿóoF0f…0ÿÿÿH‰…@ÿÿÿH�…PÿÿÿH‰…HÿÿÿfH:ÀH…ÀfïÀf…Pÿÿÿtðÿ@ƒ~1H‹FHH‹H‹•HÿÿÿH‰
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f.ß‡5  f)u f(Ìè    ‰Á¸   „É…ï  f(]Ðf(Óf(e°ò\Ôf(ò  fTÐf(ËfTÈfTàò_ê  ò_áòY%æ  f.âf(ãf(m r*f(Ôò\ÕfTÐf(ÝfTØò_ÙòY·  f.Ú‚x  f(Ôf(]Àò\ÓfTÐfTØò_ÙòYŒ  f.Ú‚'  ò\åfTàfTèò_éòY-j  f.ìƒ  é&  f.òf(EÐvLò0  f.Þ‡.  ò&  òXÎf(-  fTÍfTîò_-  ò_ÝòY  f.Ùƒô   °WÛf.ów+ò\Þf(Õ  fTÙfTÎò_Õ  òYÕ  f.Ë“Àf.æv„Àf(þ…°   1Àf.5Š  —ÀH�   ò<ÁòXþf.úvDòy  f.ßwòs  òXÏf(-_  fTÍfTïò_-_  ò_ÝòY[  f.ÙsI°WÛf.ûw+ò\ßf(&  fTÙfTÏò_&  òY&  f.Ë“Àf.ç‡KýÿÿéÏýÿÿf(þf(Ìf)½`ÿÿÿf(×è    f(EÐ„À…™   f(Èf(e°ò\Ìf(½  fTÊf(ØfTÚfTâò_µ  ò_ãòY%±  f.ásZf)]°f(MÀf(•`ÿÿÿè    „À…œ   f(MÐf(UÀò\Êf(^  fTÈfTÂò_E°òYa  f.Ásk¸   é  (¥pÿÿÿ(E€\ÄZÀf(ÈfYÉf(ÑÒòXÑWÉòQÊfWÒòÂÑfH~ÐƒàóÔ(�0ÿÿÿf:!]�\ÓZÒóÜ(¥ ÿÿÿë_(�pÿÿÿ(E€\ÃZÀf(ÈfYÉf(ÑÒòXÑWÉòQÊfWÒòÂÑfH~ÐƒàóÓ(¥Pÿÿÿf:!e�\ÔZÒóÛ(¥@ÿÿÿf:!e \ÜZÛòàfYâÀfYÃf\àfT%Q  òÁf^àfnÀfpÀDfsð?fràfpÀõfÛÄfpÈî1Àf.Á—ÀÿÀH�ÄÀ   [A\A^A_]Ãffff.„     UH‰åf(Ùò\Úf(%  fTãf.%   †ž   f.Ê†Ê   f.ÁvN°òè  f.È‡U  òÞ  òXØf(%Â  fTÜfTàò_%Ê  ò_ÌòYÆ  f.Ëƒ  ±fWÉf.Á‡  ò\Èf(€  fTËfTØò_ˆ  òYˆ  f.Ù“ÁéÒ   ò,ÃH˜HiÈ·`¶HÁé Á‰ÊÁêÁùÑiÉ´   )È…À�–   f(Ùé•   f.ÂvJ°ò  f.Ð‡‹   ò  òXØf(%ø  fTÜfTàò_%   ò_ÔòYü  f.ÓsU±fWÒf.Âw+ò\Ðf(¾  fTÓfTØò_Æ  òYÆ  f.Ú“Áf.Èëf(Úf(Ñf.Ã—Áf.Ð—À È]Ãffffff.„     UH‰åAWAVAUATSPI‰öL‹'H‹_I‰ÝM)åIÁýI�EH‰ÁHÁé=…’  I¸ÿÿÿÿÿÿÿL‹M)çL‰úHÁúH¹þÿÿÿÿÿÿH9Êw]IÁÿI9ÇLBøM…ÿ„M  H‰}ÐM9ÇvG¿   è    H‰ÃH�5§  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐM‰ÇJ�<ý    è    H‹}ÐN�èN�øA‹B‰èA‹NB‰LèN�LèL9ã„‘   H�KøL)á‰ÎÁîÿÆHƒæt(H÷ÞL‰Ò�‹Cø‰Bø‹CüH�[ø‰BüH�RøHÿÆuçHƒùsëKL‰ÒHƒùrBHƒÂüf�‹Cø‰Bü‹Cü‰‹Cð‰Bô‹Cô‰Bø‹Cè‰Bì‹Cì‰Bð‹Cà‰Bä‹CäH�[à‰BèHƒÂàI9ÜuÄH÷ÑHƒáøIÊL‰L‰OL‰GM…ätL‰çHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ÿ1Àé
ÿÿÿè    I‰ÆH‰ßè    L‰÷è             ð?      à?ÿÿÿÿÿÿïñhãˆµøä>     €f@-DTû!	@     €v@              ð?ñhãˆµøä>      ð?ñhãˆµøä>     €f@-DTû!	@     €v@     €vÀ      ð?ñhãˆµøä>     €f@     €v@     €vÀ      ð?ñhãˆµøä>        ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   ?   ?                                      ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ       €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   €     €f@     €f@-DTû!	@-DTû!	@     €v@     €v@ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ     €f@     €fÀÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   ?ÿ›�ƒ †8   Æ   ¿           N     U   _          s  %   9   ˜     1  Ç  $      '         €  ‡   ø    •   ¿   ÿ     Z   )  ~   )  d  Á     %          9  (   É   a     Á  €  |     ü            (   ê   8     â  p  Z      B  ”   4           º  G     <     M  x  s   ð  :  x   ·  Ì     Ú  í     û  ù  X             ÿ›)'    ;        ;      Y   J   ,       ÿ›œ %   }   «    ¢   %        ÿ›IA    ý        ý   "   —     	   �  š  	   «  £               ÿ›)'    �        �      P   ž   Å        ÿ›)'    „        „      Ê   “   J       (pointsMat.checkVector(2) > 0) && ((pointsMat.depth() == 5) || (pointsMat.depth() == 4)) createConvexHull /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/min_enclosing_triangle.cpp areEqualPoints(p, q) == false lineEquationDeterminedByPoints allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size The position of the vertex C on side B could not be determined, because the considered lines do not intersect. findVertexCOnSideB The position of side B could not be determined, because gamma(b) could not be computed. updateSideB             Q  ÑXA        D5      p      c  ÑX                à       v  ÑXA        Ø6      `$      Ç   ! A        7      0%      ³  ÑXA        $7      ð&      c  ÑXA        p7      `(      £                  0      ¡                     À1      Ý  ÑXA        œ7             zPLR x›   �  4   $   ˜ÄÿÿÿÿÿÿQ      ËùÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      ¸ãÿÿÿÿÿÿc       A†CMƒŒ�Ž�    4   ¤   øäÿÿÿÿÿÿv      ßúÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ü   @èÿÿÿÿÿÿÇ       ÓúÿÿÿÿÿÿA†CGƒŽ  4     àèÿÿÿÿÿÿ³      ÃúÿÿÿÿÿÿA†CMƒŒ�Ž�    4   D  hêÿÿÿÿÿÿc      ×úÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   $   ëÿÿÿÿÿÿ£       A†CNƒŒŽ�      $   T   óÿÿÿÿÿÿ¡       A†C       4   Ô  ¨ôÿÿÿÿÿÿÝ      súÿÿÿÿÿÿA†CJƒŒ�Ž�    ™3    -‘3  (  -†3    -h3  $  -‡2  %  -s2  )  -k2     =d2  "  =V2  #  =O2    -G2    =2  &  -†1    ~1    n1    P1    D1    41    (1    1    Ä0    ¼0    ¬0    †0    z0    j0    ^0    L0    ,0     0    »/    Ã.    ®.    �.    -s.    g.    O.    -.    -þ-    ö-    æ-    É-    ½-    ­-    ¡-    “-    |-    r-    O-    G-    7-    -    
-    ú,    î,    Ü,    º,    ˜,    m,    >,    2,    ,    ñ+    -Ê+    À+    I+    A+    1+    +    +    ô*    è*    Ö*    ¿*    µ*    ’*    Š*    z*    Y*    M*    =*    1*    *    ø)    ì)    Ì)    ·)    ¯)    ™)  +  -J)  +  -é(    á(    Ù(    Ñ(  +  -O(    -G(  (  -<(    -(  $  -ô'  ,  -Æ'  %  -®'  )  -¦'     =Ÿ'  "  =‘'  #  =Š'    -‚'    x'  &  -ß&    -×&    -Ï&    -Ã&    -’&    T&    -K&    -7&    0&    ò%    -Ó%    Ç%    Ž%    ‚%    n%    #%    -%  $  -þ$    -å$    -§$    -›$    -R$    -J$  $  -$$  $  -$  $  -Ó#    Å#    ¨#    ›#    w#    k#    I#    9#    #    û"    P"    �!    ‡!    6!    &!    -!    -%     -í    -g  !  -b  '  -M    -0    -(  $  -  $  -ÿ    -õ    -æ    -Þ    -Ô    -Å    -»    -®    -B    -  $  -ü    -ô    -ç    -€    -Q    -D    -5    --    -ý    -Ì    À    ¬    q         mÍ    -©     m�    ‘    ‰    �  +  -    -Ò    -®     m¢    –    Ž    †  +  -P    -r                ÷    Æ    -¡    -|    -è    ·    W    @    *        �    €    j    V    ¹    ¥    ø    æ    w    ‡    ~    <    -4    -/    (      ,  -    ø    -×    -Ž    …    –    -e    -]    -X    Q    5  ,  -0    !    -     -     mÏ    A
    	     mÓ    Ê    z    q    a    -=     m1    %          +  -v    -Ç  $  -µ  $  -£    -1    -
    -Å        	    ¦    -f    -     -    È    ¿    ·    ž        ú    -‘    ˆ    -k    X  $  -@    -ç    -Ù         -”    -}    v    o  ,  -b    [    -,    -ú     -â     -9     -      *       à     À     ¸     °   *        ˜     �   *  €     x     p   *  `     X     P   *  @                   *           *  M<    Ø3      m    p      Î    `(      '    à       ¯    0%      [    D5          `$      #    Ø6          7      ÿ    $7      í    p7      ß    0      Û    œ7      l            Î  À À1      ‡  À ð&      ˆ  À `                    I             ƒ              Q             1             �              S             /              º              U             +             ²             °             C                           ×                                         ð              '              L                          u             6             	              E             5                            _memcpy ___cxa_throw __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZNSt12length_errorD1Ev __ZTVSt12length_error __ZTISt12length_error ___cxa_allocate_exception ___cxa_free_exception __Znwm __ZN2cv6String8allocateEm __ZN20minEnclosingTriangleL5gammaEjRN2cv6Point_IfEERKNSt3__16vectorIS2_NS4_9allocatorIS2_EEEEjjj __ZN20minEnclosingTriangleL10intersectsEdjRKNSt3__16vectorIN2cv6Point_IfEENS0_9allocatorIS4_EEEEjj __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN20minEnclosingTriangleL15isGammaAngleBtwERddd __ZNSt11logic_errorC2EPKc __ZNK2cv3Mat11checkVectorEiib __ZN2cv10convexHullERKNS_11_InputArrayERKNS_12_OutputArrayEbb __ZNSt3__16vectorIdNS_9allocatorIdEEE21__push_back_slow_pathIRKdEEvOT_ __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE21__push_back_slow_pathIRKS3_EEvOT_ __ZN20minEnclosingTriangleL27findGammaIntersectionPointsERKNSt3__16vectorIN2cv6Point_IfEENS0_9allocatorIS4_EEEEjjjRKS4_SB_SB_SB_RS4_SC_ __ZN20minEnclosingTriangleL30lineEquationDeterminedByPointsERKN2cv6Point_IfEES4_RdS5_S5_ __ZN20minEnclosingTriangleL22lineEquationParametersERKN2cv6Point_IfEES4_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv20minEnclosingTriangleERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE GCC_except_table9 GCC_except_table6 GCC_except_table5 GCC_except_table4 GCC_except_table3 _atan2 LCPI0_11 ___gxx_personality_v0 GCC_except_table0    #1/20           1548786603  501   20    100644  31172     `
moments.cpp.o       Ïúíþ           �                                       �X      °      hX            	       __text          __TEXT                  {H      °     \  >    €            __literal16     __TEXT          €H            0L                            __literal8      __TEXT          �I      x       @M                            __gcc_except_tab__TEXT          J      Ü      ¸M                             __bss           __DATA          hX      (                                     __const         __DATA          ðO      Ø        S     f                     __cstring       __TEXT          ÈP      ,      xT                             __compact_unwind__LD            øR             ¨V     ¸f                    __eh_frame      __TEXT          U      P      ÈX     °g       h            $       
           ¸g  Z   Xm  T     P                $   6                                                   UH‰å¾À   è    ]ÃUH‰å¾À   è    ]ÃUH‰åòDEòDUòòOòWò_òg òo(òw0ò8òDW@òDGHfD(H  fDTÈfD.I  v"òDI  òD^Èf(ÂfÁòEÙfDYØë
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H‹@H‰BöE‘@tëxH�}�ºÿÿÿÿH‰Þè    öE‘@uafïÀfE€H�}€¾   è    H¹tinuous(H‰HH¹hu.isConH‰Æ@)H�?  H�ø  H�u€¿)ÿÿÿA¸   è    H�}€è    H‹u L‰÷è    H‹EÈH…Àt¹ÿÿÿÿðÁHƒùu	H�}�è    H�E HÇEÈ    fïÀf@f ƒ}” ~H‹EÐ1É Çˆ    HÿÁHcU”H9Ñ|íH‹}ØH�EàH9Çtè    ƒ½xÿÿÿ tH�½pÿÿÿè    H�Ä�   [A^]ÃÇE”    H�}�è    ééþÿÿH‰Çè    H‰ÃH�}€è    ëH‰Çè    ëH‰Çè    H‰Çè    H‰ÃH‹EÈH…Àt¹ÿÿÿÿðÁHƒùu	H�}�è    HÇEÈ    fïÀfE°fE ƒ}” ~(H‹EÐ1Éffffff.„     Çˆ    HÿÁHcU”H9Ñ|íH‹}ØH�EàH9Çtè    ëH‰Çè    ë H‰Ãƒ½xÿÿÿ tH�½pÿÿÿè    H‰ßè    H‰Çè    €    UH‰åAWAVATSH�ì@  A‰ÖH‰óH‰øÇE€  ÿBL�eˆÇE¼    HÇE´    HÇE¬    HÇE¤    HÇEœ    HÇE”    HÇEŒ    HÇE„    L‰eÀL�}ÐL‰}ÈfïÀfEÐH…ÀtU�8�   uMHƒxX tFH‹H0H…Ét=ƒ9 ~8HÇ…°þÿÿ    Ç… þÿÿ  H�U€H‰•¨þÿÿ‹ÿÊH�µ þÿÿH‰Çè    é”  H�½ þÿÿ1Ò¹   E1ÀE1ÉH‰Æè    H‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    HÇE¸    fïÀfE fE�ƒ}„ ~&H‹EÀ1Éffff.„     Çˆ    HÿÁHcU„H9Ñ|ífo… þÿÿf(�°þÿÿ(•Àþÿÿ(�ÐþÿÿfE€f)M�)U )]°H‹}ÈL9ÿt7è    L‰}ÈL‰eÀ‹�¤þÿÿH�…¤þÿÿƒù*H‹½èþÿÿH‹H‰MÐH‹OH‰MØë;f:ÁH�…¤þÿÿƒù~ÖH��¨þÿÿfo…àþÿÿfEÀH�½ðþÿÿH‰½èþÿÿH‰�àþÿÿÇ… þÿÿ  ÿBÇ@0    HÇ@(    HÇ@     HÇ@    HÇ@    HÇ@    HÇ     HÇ…Øþÿÿ    fïÀf@f@H�…ðþÿÿH9Çtè    HÇ…pÿÿÿ    Ç…`ÿÿÿ  H�E€H‰…hÿÿÿ1ÒE…ö•ÂH�½ þÿÿH�µ`ÿÿÿè    H…ÛubfïÀf…`ÿÿÿH�½`ÿÿÿ¾   è    H¹moments H‰Ç@!= 0H�½  H�_  H�µ`ÿÿÿ¿)ÿÿÿA¸.  è    H�½`ÿÿÿè    f(… þÿÿD(…°þÿÿD(�Àþÿÿ(�Ðþÿÿ(¥àþÿÿ(­ðþÿÿ(µ ÿÿÿ(½ÿÿÿH‹… ÿÿÿf(l  fTÐfWÉf.Ô  vòQÒòÎ  ò^ÊfDCDK [0c@kPs`{pH‰ƒ€   ò‹ˆ   H‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    HÇE¸    fWÀf)E f)E�ƒ}„ ~H‹EÀ1ÉfD  Çˆ    HÿÁHcU„H9Ñ|íH‹}ÈL9ÿtè    H�Ä@  [A\A^A_]ÃéÎ   H‰Çè    H‰ÃH�½`ÿÿÿè    éµ   H‰Çè    é¥   H‰Çè    H‰ÃH‹…ØþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ þÿÿè    HÇ…Øþÿÿ    fïÀf…Àþÿÿf…°þÿÿƒ½¤þÿÿ ~H‹…àþÿÿ1ÉÇˆ    HÿÁHc•¤þÿÿH9Ñ|êH‹½èþÿÿH�…ðþÿÿH9Çtè    ëH‰Çè    ëH‰Çè    H‰ÃH‹E¸H…Àt¹ÿÿÿÿðÁHƒùu	H�}€è    HÇE¸    fïÀfE fE�ƒ}„ ~H‹EÀ1ÉfD  Çˆ    HÿÁHcU„H9Ñ|íH‹}ÈL9ÿtè    H‰ßè    H‰Çè    ffffff.„     UH‰åAWAVATSHƒì‰ÓA‰÷I‰þM…öu2WÀ)EÐH�ý  H�•  H�uÐ¿åÿÿÿA¸8  è    H�}Ðè    F�$;A	ßxAƒü|2WÀ)EÐH�¼  H�T  H�uÐ¿-ÿÿÿA¸:  è    H�}Ðè    D‰àÑø1ÉAƒüŸÁDãÃ�KH˜òAÆHƒÄ[A\A^A_]ÃH‰Çè    H‰ÃH�}Ðè    ëH‰Çè    H‰Çè    H‰ÃH�}Ðè    H‰ßè    H‰Çè    @ UH‰åAWAVATSHƒìA‰×‰óI‰þM…öu2WÀ)EÐH�  H�•  H�uÐ¿åÿÿÿA¸E  è    H�}Ðè    E�$D	ûxAƒü|2WÀ)EÐH�Ï  H�T  H�uÐ¿-ÿÿÿA¸G  è    H�}Ðè    Aƒü|C�dA�DH˜M�4ÆëWÀE…äuòAHƒÄ[A\A^A_]ÃH‰Çè    H‰ÃH�}Ðè    ëH‰Çè    H‰Çè    H‰ÃH�}Ðè    H‰ßè    H‰Çè    fffff.„     UH‰åAWAVSPA‰ÖA‰÷H‰ûè    ò‹ˆ   D‰ðDø~C�D> òYÁÿÈƒøõòYÁòYÁHƒÄ[A^A_]Ãf�UH‰åAVSHƒìI‰öH‰ûH…ÛtM…öu2WÀ)EàH�Ä  H�6
  H�uà¿åÿÿÿA¸^  è    H�}àè    òD[Pò“ˆ   f(òòYöòYöòYÖò{XòYþòk`òYîòDchòDYâòKpòYÊòDKxòDYÊòY“€   fE(ÔòEXÑfD(ÁòDXÂfE(êòEYífA(àòYäfDßòY=�  f÷fAYóf(Æò\ÅfA(Ýò\ÜòYØòYÀfèfXîfA.òAYúòAYøòXûòA~(òM  f(ÜòYØfA(íò\ëòAYêfA(õòYðò\ôòAYðòDYÈòE\áòYÈò\ÊfA(ÄòYÀf(ÑòYÒòXÐòAVfA(ÄòYÅf(ÑòYÖfDêfàfAXåfAfòYÍòDYæòA\ÌòAN0HƒÄ[A^]ÃH‰Çè    H‰ÃH�}àè    H‰ßè    H‰Çè    f�Pè    è         ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿp?p?      @      @UUUUUUµ?UUUUUU¥?UUUUUUµ¿UUUUUU¥¿š™™™™™©¿š™™™™™©?      à¿      à?UUUUUUÅ¿UUUUUUÅ?‘¿‘?                                                      ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                     °<      ð?      @      @      °<      ð?      €>      ð?      ð?      @      @      °<      ð?      @      @ÿ›¢†€ ™    ¥        ¥      $   µ   ™   $   N      #   n     ÿ"  z     ÷"   Ž     ‡"   g      "   ¹  .   z"   ç  r   ¬#   Y     u"   e  /   a"   ©     ("   ˜  ´   õ#   L     ÷#   g  /        –  U   ÷#   #  %   Û"   H     Ó"  ß     ª#   ?	  %   Ž#   d	     †#  p	     ÷#   Š	     Î"   �	     ¹"   m  *   —"   ¼     ¬"  È  ,        ô     5"       -"  e  %   E"   Š     ="  l     ´"        ˜%   J     -$   ”  Ú   +$   ¹  …   #$  >     ð$   ó  {   è$  n  ù       g  p   �"  ï  Y   å#    r    "  x  A        ¹     í#  ò  î  ##   "     "  "  :        H"     Y"  Þ"     ï"  
#     #  /#     ~#  D#     v#  ]#     n#  ‘#     ¢#  R$  Œ   à$  %  y   �%  ½%  j   Å&  ?&  Y   ½&  ¡&     µ&  ­&                ÿ›¢€€     _       _  	   q       ÿ›¿� ¶    '        '   '   ¯   N   –   ±   ó            "      B  	   û  O     +   o  V   #  Î       í  	   ±     	     F  _   §  ½     Ñ  É               ÿ›²�€ ©À      !   Ô      ê     ‰   W   c     O  �     ô   ´     J   Ù  %   .   þ     &  ¿  R   ì  1     B  u  k   â    R   i  a               ÿ›ã€ [#   "   Â    E   	   º   d   "   à    †   	   Ø   Å   	   Ð   ã   	   ô   ì                ÿ›ã€ [#   "   È    E   	   À   d   "   æ    †   	   Þ   Ë   	   Ö   é   	   ú   ò                ÿ›¼ 4"   "   Â   D   	   º  Å  	   Ö  Î                                   ÈP      öP      ‘             žQ      öP      ¨             ¹Q      öP      ÿ             ëQ      öP                   ðR      öP      =                                                             cv::Moments cv::moments(cv::InputArray, bool) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/moments.cpp Invalid image type (must be single-channel) moments IPP:(ipp_moments(mat, m))  void cv::HuMoments(const cv::Moments &, double *) void cv::HuMoments(const cv::Moments &, cv::OutputArray) hu.isContinuous() HuMoments moments != 0 cvMoments cvGetSpatialMoment cvGetCentralMoment cvGetHuMoments -D TILE_SIZE=%d%s  -D OP_MOMENTS_BINARY contour.depth() == 4 || contour.depth() == 5 contourMoments IPP                                                                        ª                     Ð      
                      à      Í&  ÑXA        J      °(      „  ÑX                @/      ¼  ÑX                 2      ¼  ÑX                À4      È  !                 �7      ¸  !                 P:      y  ! A        0M      Ð;      Ù  ! A        XM      °>      q  A        N      0D      ü   A        ÔN      0E        A        <O      @F      N   a                �F      Þ  ! A        ¤O             zR x�  $      Èªÿÿÿÿÿÿ        A†C       $   D   °ªÿÿÿÿÿÿ        A†C       $   l   ˜ªÿÿÿÿÿÿª       A†C       $   ”    ¬ÿÿÿÿÿÿ
        A†C              zPLR x›   �  4   $   è«ÿÿÿÿÿÿÍ&      ÿóÿÿÿÿÿÿA†CPƒŒ�Ž�    ,     €Òÿÿÿÿÿÿ„       A†CMƒŒ�Ž�    ,   D  àØÿÿÿÿÿÿ¼       A†CIƒŒ�Ž�    ,   t  pÛÿÿÿÿÿÿ¼       A†CIƒŒ�Ž�    $   ¤   ÞÿÿÿÿÿÿÈ       A†CGƒŽ  $   Ì  ¨àÿÿÿÿÿÿ¸       A†CGƒŽ  ,   <  @ãÿÿÿÿÿÿy      öÿÿÿÿÿÿA†CGƒŽ  ,   l  �äÿÿÿÿÿÿÙ      öÿÿÿÿÿÿA†CJƒŽ  4   œ  @çÿÿÿÿÿÿq      ›öÿÿÿÿÿÿA†CNƒŒŽ�      4   Ô  ˆìÿÿÿÿÿÿü       ÷ÿÿÿÿÿÿA†CKƒŒŽ�      4     Píÿÿÿÿÿÿ      K÷ÿÿÿÿÿÿA†CKƒŒŽ�      $   ü  (îÿÿÿÿÿÿN        A†CFƒŽ�,   l  PîÿÿÿÿÿÿÞ      S÷ÿÿÿÿÿÿA†CGƒŽ  wH  J  -rH  L  -jH    -bH  $  -ZH  ;  -NH    -¯G    dG    ÙF  ;  -ÐF  8  -¼F    µF    TF    -.F    -&F  $  -F  ;  -F    -
F    - F  ;  -ôE    -»E  ;  -²E  8  -žE    —E    zE  ;  -qE  8  -]E    VE    (E    - E  $  -E  ;  -E    -E    -úD  ;  -îD    -»D  ;  -²D  8  -žD    —D    zD  ;  -qD  8  -]D    VD    D    -D  $  -D  ?  -ÄC  (  - C    -–C    -ŒC  ?  --C  (  -C    -öB    -éB  ;  -ÚB    -½B  ?  -tB  (  -B    B     B    ¶A  ;  -ªA  8  -“A    ŒA    qA  <  -OA    -A  ?  -=@  ?  -½?  (  -œ?  %  -{?  &  -¥>    -�>  $  -•>  9  -{>    -q>  ?  ->  (  -÷=    -ï=    -å=    -Û=  ;  -Ï=    -Â=  )  -¦=  9  -‘=  ?  -D=  (  -#=    -=  ;  -=  8  -ú<    ó<    Í<  <  -°<  C  -"<  @  -<  E  -ó;  :  -ç;    Å;    -´;  9  -ÿ:    ã:    m:  :  -d:  
  D:  N  --:  O  =‰9    ž7  O  =„7  N  -m7  O  =È6    Î4  O  =ö,    î,    @)    7)    .)    %)    )    ×(  '  -©(    -¡(    -™(    -‘(  $  -‰(  9  -t(  ?  -'(  (  -(  ?  -¥'  (  -t'    -j'  ?  -ý&  (  -Ì&    -Ä&    -º&  ?  -:&  (  -&    -Ñ%    -É%    -¯%  3  -£%  7  -—%  7  -†%    -y%  ;  -j%    -b%    -Z%    -R%    -E%  9  -,%  9  -%  P  -ÿ$    -ò$  ;  -ã$    -Ó$    -Æ$  ;  -·$    -�$    -s$    -L$  .  -=$    -0$  ;  -!$    -$    -$    -$    -ü#    -ô#  N  -ê#  P  -¼#  S  -¢#  S  -‡#  S  -l#  S  -T#  S  -<#  S  -#  S  -ú"  R  -â"  R  -Ç"  R  -¬"  R  -”"  R  -|"  R  -R"  R  -:"  T  -"  T  -"  T  -ã!  T  -È!  T  -­!  T  -�!  T  -t!  T  -Y!  T  -/!  T  -è   V  -¨   O  =¡   9  -Œ   Y  -x   3  -l   7  -`   7  -T   ?  -î  (  -ä    Ó    ^    T    G    $  ?  -×  (  -³  ?  -O  (  -(  Y  -.        ©    Ÿ    “    J  ?  -Û  (  -î    W      ?  -¡  (  -J  )  -|  (  -E  >  -
  *  -[  )  -†    r  ;  -f  8  -O    H         ö  9  -Ü  9  -Ã  Y  -¤  9  -s  Q  -Z  U  -I  X  =Ø    A            ô    Ò    ž    Œ    €    y    p    A    6    q    ©    Ô  W  =Œ  :  -€    y  :  -m    Q  +  -L  ;  -@  8  -)    "    Ì
  <  -0
  ;  -$
  8  -
    
    Ç	  <  -�	  F  -r	  K  -C	  F  -(	  )  -	  C  -ƒ  @  -t  3  -h  7  -\  7  -    �  I  -|  .  -m  /  -A  -  -5  0  -  1  -  1  -ñ  5  -Ã  5  -�    c  6  -~  D  -b  G  -V  ;  -J  2  -1    *  =  -        þ    ô  H  -ï  4  =Ý  @  -Ä  ,  -¥  A  -Ž  B  -  :  -       O  =Ö    -p    ø     �     v     h        K  -
   K  -Ð     È     À     ¸     °     ¨   	        �     ˆ     €     p     h     `     P     H     @     0     (                                 M       à    Ø    Ð  M  À    ¸    °  M       ˜    �  M  €    x    p  M  `    X    P  M  @              à     À           ˜     �   M  €     `     @                 Ë   M  MO	    ðO      ¬    P      »
    pP      ”    °(      {    �P      –
    J      >    @/      i     2      ¿    À4      ê    �7      É    0P      >    0M      Ù	    PP      ƒ    XM      p    N      ]    ÔN      ¨
    <O      ƒ
    ¤O      ‘	    hX      ò    pX      		    xX      +
    €X      	    ˆX      !    Ð      ¤                       R            V    à          P:      O    Ð;      ½  À pH      Î    0E          �F      â    @F           0D          °>      Õ             ”             ô             b             ‹              î             q                           ß              ¸             Ž             Ü             b             ²             ®             w             L             8             „             f             Ð             ^                           ¥                                         &             .              Â              ¹             Ö             ó             ™             «             8             B                           ‚                           /                          –             ™             ñ             å             ?             &             C             j             ž             ‡             	             $                            __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZN2cv8fastFreeEPv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZN2cv3ipp6useIPPEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv7MomentsC2Ev __ZN2cv4UMatD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv7MomentsC1Ev __ZN2cv3ocl5QueueC1Ev _cvGetCentralMoment _cvGetNormalizedCentralMoment _cvGetSpatialMoment _cvMoments _cvGetHuMoments ___bzero __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __ZN2cv6String8allocateEm ___stack_chk_fail __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv15extractImageCOIEPKvRKNS_12_OutputArrayEi __ZN2cv7compareERKNS_11_InputArrayES2_RKNS_12_OutputArrayEi __ZN2cv20checkHardwareSupportEi __ZNK2cv4UMat6getMatEi __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _ippicviGetCentralMoment_64f _ippicviGetNormalizedCentralMoment_64f _ippicviGetSpatialMoment_64f _ippicviMomentInit_64f _ippicviMomentGetStateSize_64f ___clang_call_terminate __Unwind_Resume _ippicvFree ___stack_chk_guard __ZN2cv7MomentsC2Edddddddddd __ZN2cv7MomentsC1Edddddddddd __ZN2cvL13momentsInTileItixEEvRKNS_3MatEPd __ZN2cvL13momentsInTileIsixEEvRKNS_3MatEPd __ZN2cvL13momentsInTileIhiiEEvRKNS_3MatEPd __ZN2cvL13momentsInTileIfddEEvRKNS_3MatEPd __ZN2cvL13momentsInTileIdddEEvRKNS_3MatEPd __ZN2cv9HuMomentsERKNS_7MomentsEPd __ZNK2cv3Mat11checkVectorEiib __ZN2cv7momentsERKNS_11_InputArrayEb l_switch.table._ZN2cv7momentsERKNS_11_InputArrayEb __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat8copySizeERKS0_ _ippicviMoments64f_16u_C1R _ippicviMoments64f_32f_C1R _ippicvMalloc_L __ZN2cv9HuMomentsERKNS_7MomentsERKNS_12_OutputArrayE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc14moments_oclsrcE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv9HuMomentsERKNS_7MomentsEPdE25__cv_trace_location_fn767 __ZZN2cv9HuMomentsERKNS_7MomentsEPdE31__cv_trace_location_extra_fn767 __ZZN2cv7momentsERKNS_11_InputArrayEbE25__cv_trace_location_fn657 __ZZN2cv7momentsERKNS_11_InputArrayEbE31__cv_trace_location_extra_fn657 __ZZN2cv9HuMomentsERKNS_7MomentsERKNS_12_OutputArrayEE25__cv_trace_location_fn796 __ZZN2cv9HuMomentsERKNS_7MomentsERKNS_12_OutputArrayEE31__cv_trace_location_extra_fn796 GCC_except_table16 GCC_except_table4 GCC_except_table14 __ZZN2cvL11ipp_momentsERNS_3MatERNS_7MomentsEE29__cv_trace_location_region573 __ZZN2cvL11ipp_momentsERNS_3MatERNS_7MomentsEE35__cv_trace_location_extra_region573 GCC_except_table13 GCC_except_table12 GCC_except_table11 ___gxx_personality_v0 __ZZN2cv7momentsERKNS_11_InputArrayEbE29__cv_trace_location_region680 __ZZN2cv7momentsERKNS_11_InputArrayEbE35__cv_trace_location_extra_region680 GCC_except_table10    



#1/20           1548786608  501   20    100644  272492    `
morph.cpp.o         Ïúíþ           @             ¸                          �     `      `                  __text          __TEXT                  Gc     `     À º    €            __gcc_except_tab__TEXT          Hc     @$      ¨g    �;                    __literal8      __TEXT          ˆ‡     `       è‹                           __literal16     __TEXT          ð‡     ð       PŒ                           __cstring       __TEXT          àˆ     p	      @�                            __bss           __DATA          `     0                                     __const         __DATA          P’     ø       °–    ˜;                    __const         __TEXT          P“     0      °—                            __data          __DATA          €«     ¨      à¯    P< Ã                  __compact_unwind__LD            (¼            ˆÀ    hJ 9                 __eh_frame      __TEXT          HÙ     (      ¨Ý    0T      h            $       
     )      8T           XT H  Øx €¯     P       ;   ;   ¢  Ý  k                                                   UH‰åAWAVAUATSHƒìE‰ÄA‰ÏA‰Õ‰óI‰þE…äˆ·   ƒûƒÄ   …Û„Y  AöÅ„õ  D‰è$þ<‡Ú  ¶ÀH�¬  Hc�HÈÿà¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…m  H‹H‰ÇÿQé_  E‰üAÁìEüAÑüƒû‚<ÿÿÿD‰}ÔM‰÷WÀ)EÀL�uÀ¾'   L‰÷è    H¹H_DILATEH‰HH¹== MORPHH‰HH¹E || op H‰HH¹RPH_ERODH‰HH¹op == MOH‰H�¨‡ H�¸‡ ¿)ÿÿÿA¸T  L‰öè    H�}Àè    M‰þD‹}Ô…Û…§þÿÿAöÅ„  D‰è$þ<‡�  ¶ÀH�g  Hc�HÈÿà¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…  H‹H‰ÇÿQé  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…š  H‹H‰ÇÿQéŒ  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…   H‹H‰ÇÿQé  H�5^† H�]À1ÀH‰ßD‰êè    H�½… H�Í… ¿+ÿÿÿA¸z  H‰Þè    H�}Àè    IÇF    IÇ    é¼  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…P  H‹H‰ÇÿQéB  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…Ö  H‹H‰ÇÿQéÈ  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…d  H‹H‰ÇÿQéV  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…ê   H‹H‰ÇÿQéÜ   ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùutH‹H‰ÇÿQëi¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ðHƒÄ[A\A]A^A_]ÃH‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    ë>ë<ë:ë8H‰Çè    ë.ë,ë*ë(H‰Çè    H‰Çè    I‰ÆH�}Àè    ë1H‰Çè    ë I‰ÆH‰ßè    L‰÷è    H‰Çè    I‰ÆH�}Àè    L‰÷è    H‰Çè    �]ùÿÿôüÿÿ$üÿÿzüÿÿnýÿÿ¢úÿÿFþÿÿüÿÿÌýÿÿ¹þÿÿUH‰åAWAVAUATSHƒìE‰ÄA‰ÏA‰Õ‰óI‰þE…äˆ·   ƒûƒÄ   …Û„Y  AöÅ„õ  D‰è$þ<‡Ú  ¶ÀH�¬  Hc�HÈÿà¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…m  H‹H‰ÇÿQé_  E‰üAÁìEüAÑüƒû‚<ÿÿÿD‰}ÔM‰÷WÀ)EÀL�uÀ¾'   L‰÷è    H¹H_DILATEH‰HH¹== MORPHH‰HH¹E || op H‰HH¹RPH_ERODH‰HH¹op == MOH‰H�� H�ˆ€ ¿)ÿÿÿA¸ƒ  L‰öè    H�}Àè    M‰þD‹}Ô…Û…§þÿÿAöÅ„  D‰è$þ<‡�  ¶ÀH�g  Hc�HÈÿà¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…  H‹H‰ÇÿQé  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…š  H‹H‰ÇÿQéŒ  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…   H‹H‰ÇÿQé  H�5. H�]À1ÀH‰ßD‰êè    H�2 H��~ ¿+ÿÿÿA¸©  H‰Þè    H�}Àè    IÇF    IÇ    é¼  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…P  H‹H‰ÇÿQéB  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…Ö  H‹H‰ÇÿQéÈ  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…d  H‹H‰ÇÿQéV  ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…ê   H‹H‰ÇÿQéÜ   ¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰cD‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùutH‹H‰ÇÿQëi¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰c¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ðHƒÄ[A\A]A^A_]ÃH‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    ë>ë<ë:ë8H‰Çè    ë.ë,ë*ë(H‰Çè    H‰Çè    I‰ÆH�}Àè    ë1H‰Çè    ë I‰ÆH‰ßè    L‰÷è    H‰Çè    I‰ÆH�}Àè    L‰÷è    H‰Çè    �]ùÿÿôüÿÿ$üÿÿzüÿÿnýÿÿ¢úÿÿFþÿÿüÿÿÌýÿÿ¹þÿÿUH‰åAWAVAUATSH�ìˆ   M‰ÅH‰ËA‰×A‰ôH‰}¸H‰ßè    =   uxH‹sH�…Xÿÿÿ)…PÿÿÿF)…`ÿÿÿF )…pÿÿÿóoF0fE€H‰E�H�E H‰E˜fH:ÀH…ÀfïÀfE tðÿ@ƒ~.H‹FHH‹H‹U˜H‰
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sH�ÁH‰C8H‹}ÀH…ÿt	H‰}Èè    HƒÄ[A\A]A^A_]ÃH‰Çè    I‰ÄH�}Àè    ë*H‰Çè    I‰ÄI‹?H…ÿuë&I‰ÄH‹}ÀH…ÿt	H‰}Èè    I‹?H…ÿt	H‰{8è    I‹>H…ÿt	H‰{ è    H‰ßè    L‰çè    f„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßHƒÄ[]é    ff.„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßè    H‰ßHƒÄ[]é     UH‰åAWAVAUATSH�ì¨   H‰}˜E…ÀŽ  D‹UH‹E˜L‹pL‹X L‹h0M)óIÁëL‰ÏA¯úH�@HH‰…PÿÿÿHcÁH‰EˆE‰ßM�OÿD‰ÈƒàD‰ÙƒáL‰ûH‰�XÿÿÿH)ËH‰�0ÿÿÿI�OþH‰�xÿÿÿI)ÇH‰…`ÿÿÿH÷ØH‰E€�Gü‰E´H˜H‰E¨H‰}ÐHcÇH�…    H‰�pÿÿÿH‰EÀH�@ÿH‰…hÿÿÿH�B@H‰E 1ÀH‰E�I‰ÔH‰•HÿÿÿL‰]¸L‰MÈëLÀév  ffff.„     E…Û~w1ÀM…ÉtI@ IcLÆIcÆIcúH¯ßHÁãHÎI‰\Å IcLÆIc\ÆH¯ßHÁãHÎI‰\ÅHƒÀH9…0ÿÿÿu»Hƒ½Xÿÿÿ tIcLÆIcÆIcúH¯ûHÁçH<ÎI‰|Å L‰…@ÿÿÿH‰µ8ÿÿÿH‹E˜H‹p0H‹½PÿÿÿD‰ÚL‰áH‹]ÐA‰Øè    L‹M¸;E´�k  AƒùI‹M H˜Ž¸   L‹…`ÿÿÿH‹]¨ffff.„     Hƒ½xÿÿÿ�º   rFffff.„     I‹tÕ I‹|Õ†]È‡]ÁI‹tÕ†]ÈI‹tÕ†]ÁHƒÂI9×uÇM…À(Èt%I�TÕ H‹u€fD  H‹:‡]ÈHƒÂHÿÆ(ÁuêA„HƒÀH9ØŽhÿÿÿé¢    H‹}¨H‰úH)Â‰ÖÁîÿÆHƒætH÷ÞfD  �A„HƒÀHÿÆuîHƒúrg„     �A„D�AD„D� AD„ D�0AD„0D�@AD„@D�PAD„PD�`AD„`D�pAD„pHƒÀ H9ø~¡H‹]Ð9ØL‹�HÿÿÿD‹UL‹MÈ�¶  ƒ}¸I‹M H˜ŒÖ   fD  Hƒ½xÿÿÿó�º   sH‹]ÀAöÁ(Èuié’   f.„     H‹]Àfff.„     I‹tÕ I‹|Õó†ó]Èó‡ó]ÁI‹tÕó†ó]ÈI‹tÕó†ó]ÁHƒÂI9×u¿AöÁ(Èt.I�TÕ H‹u€ffff.„     H‹:ó‡ó]ÈHƒÂHÿÆ(ÁuèóA„HÿÀH9Ø…6ÿÿÿéÑ  �H‹}ÀI‰ùI)ÁIƒùr5H‹U�H¯UˆI�4H�4†H�<¹H9þƒ·   H•pÿÿÿLÚH�4�H9ò†    L‹MÈH‹}Ð‰þ)ÆH‹•hÿÿÿH)ÂHƒætH÷Þfff.„     ‹<�A‰<„HÿÀHÿÆuñHƒú‚G  €    ‹�A‰„‹T�A‰T„‹T�A‰T„‹T�A‰T„‹T�A‰T„‹T�A‰T„‹T�A‰T„‹T�A‰T„HƒÀH9EÀu°éë   M‰ÈIƒàøI�PøH‰ÖHÁîD�VAƒâHƒús1öM…Ò…}   é¨   I�RÿH)òH�\�pH‹u H�<†1öD  D³�L³ D·ÀL·ÐD³°L³ÀD·àL·ðD³ÐL³à·L·D³ð³D· L·0HƒÆ HƒÂu¨M…Òt0I÷ÚHÆHÁæf„     1L1A4AL4HƒÆ IÿÂuãM9ÁD‹UL‹MÈ…ýúÿÿf�H‹EˆIÄH‹µ8ÿÿÿHƒÆHÿE�HE H‹…@ÿÿÿƒø�@ÿA‰ÀL‹]¸�ÜúÿÿH�Ä¨   [A\A]A^A_]Ãf.„     UH‰åAWAVATSE‰ÆI‰ÏA‰ÔH‰ó¿   è    ‰Á1À„É„]  1ÀAƒþŒÅ  A�FðAƒüLcÀŽç   D‰áE‰áA÷ÑAƒáL)É1ö@ AƒüH‹;·L·T· \·0¿   t_ffffff.„     H‹ûH‹Tû$°]Äd°]Ìd° ]Ôd°0]Ü$²]Äd²]Ìd² ]Ôd²0]ÜHƒÇH9ùu°E…Ét#H‹û$°]Äd°]Ìd° ]Ôd°0]ÜA·AL·AT· A\·0HƒÆL9ÆŽ4ÿÿÿéÇ   IÿÀIƒø¹   IOÈHÿÉHÁé�AƒàH…É„<  H�PÿH)Ê1ÉH‹3ŽLŽTŽ \Ž0A�AL�AT� A\�0H‹3DŽ@LŽPTŽ`\ŽpAD�@AL�PAT�`A\�pHƒÁ HƒÂušH…Àt-H‹ˆLˆTˆ \ˆ0A�AL�AT� A\�0D‰ðƒàðA�Nü9È�E  AƒüH˜LcÉŽ¾   D‰âE�\$AƒãL�RþL)ÚM‰ØI÷Øfffff.„     IƒúH‹�¹   rFfffff.„     H‹<ËH‹tË‡]Á†]ÁH‹tË†]ÁH‹tË†]ÁHƒÁH9ÊuÈE…Ût&H�ËL‰Çfff.„     H‹1†]ÁHƒÁHÿÇuíA‡HƒÀL9ÈŽkÿÿÿëxL‰ÉH)Á‰ÊÁêÿÂHƒâtH÷Ú H‹3†A‡HƒÀHÿÂuëHƒùrDD  H‹�A‡H‹D�AD‡H‹D� AD‡ H‹D�0AD‡0HƒÀL9È~ÁD9ð�2  AƒüHcÈŒ³   D‰àMcÎAƒÄAƒäL�PþL)àM‰àI÷ØIƒúH‹óŠ¿   rIffff.„     H‹ûH‹tûóŠ]ÁóŽ]ÁH‹TûóŠ]ÁH‹TûóŠ]ÁHƒÇH9øuÄE…ät#H�<ûL‰Â„     H‹7óŽ]ÁHƒÇHÿÂuìóA�HÿÁL9É…jÿÿÿëoIcÖD‰ö)ÆH�BÿH)ÈHƒætH÷ÞH‹;‹<�A‰<�HÿÁHÿÆuîHƒør?„     H‹‹ˆA‰�H‹‹DˆA‰D�H‹‹DˆA‰D�H‹‹DˆA‰D�HƒÁH9ÊuÉD‰ð[A\A^A_]Ã1ÉH…À…-ýÿÿéUýÿÿffff.„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰åAWAVAUATSHƒìI‰ÕI‰ôH‰ûè    H�   H‰L�sL�{0HÇC@    HÇC8    HÇC0    HÇC(    HÇC     HÇC    A‹E ‰CA‹E‰CI‹D$@‹‹@‰C‰KA·$f©ÿteWÀ)EÀH�}À¾   è    H¹type() =H‰HH¹_kernel.H‰Æ@0fÇ@= H�Yt  H�-k  H�uÀ¿)ÿÿÿA¸  è    H�}Àè    WÀ)EÀHÇEÐ    H�UÀL‰çL‰öè    H‹C H‹K0H+CHÁøH‹S8H)ÊHÁúH‰ÆH)Öv
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sH�ÁH‰C8H‹}ÀH…ÿt	H‰}Èè    HƒÄ[A\A]A^A_]ÃH‰Çè    I‰ÄH�}Àè    ë*H‰Çè    I‰ÄI‹?H…ÿuë&I‰ÄH‹}ÀH…ÿt	H‰}Èè    I‹?H…ÿt	H‰{8è    I‹>H…ÿt	H‰{ è    H‰ßè    L‰çè    f„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßHƒÄ[]é    ff.„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßè    H‰ßHƒÄ[]é     UH‰åAWAVAUATSHƒì8E‰ÅH‰U°E…íŽ®  D‹]H‹WH‹_ L‹W0H)ÓHÁëE¯ËD‰MÐMcáA�D$üHcÉH‰M�ƒàüƒÀ‰EÔA‰ßM�GÿI�L$ýHƒù¸   HOÁHÿÈH‰…XÿÿÿHÁè�HƒáH�yÿH)ÇH‰½xÿÿÿD‰ÀƒàL‰…HÿÿÿAƒàH‰]ÈƒãL‰ÿH‰�PÿÿÿH)ßH‰�`ÿÿÿH÷ÙH‰�pÿÿÿM‰þL‰…@ÿÿÿM)ÆI�OþH‰MˆI)ÇH‰… ÿÿÿH÷ØH‰…0ÿÿÿI�D$üH‰…(ÿÿÿJ�å    H‰E€L‰e¸I�D$ÿH‰…hÿÿÿH‹M°H�A@H‰E 1ÀH‰E˜H‰MÀI‰øH‰•8ÿÿÿëIÙé™  fff.„     ƒ}È L‹¥@ÿÿÿ~|Hƒ½Hÿÿÿ „u  1À Hc|ÂHcÂIcËH¯ÙHÁãHþI‰ÂHc|ÂHc\ÂH¯ÙHÁãHþL‰ÁI‰\ÂHƒÀH9Áu½Hƒ½Pÿÿÿ tHc|ÂHcÂIcÛH¯ÙHÁãHþI‰Â1Àƒ}ÐH‹UÀŒÁ  ƒ}ÈM‹
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sH�ÁH‰C8H‹}ÀH…ÿt	H‰}Èè    HƒÄ[A\A]A^A_]ÃH‰Çè    I‰ÄH�}Àè    ë*H‰Çè    I‰ÄI‹?H…ÿuë&I‰ÄH‹}ÀH…ÿt	H‰}Èè    I‹?H…ÿt	H‰{8è    I‹>H…ÿt	H‰{ è    H‰ßè    L‰çè    f„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßHƒÄ[]é    ff.„     UH‰åSPH‰ûH�   H‰H‹{0H…ÿt	H‰{8è    H‹{H…ÿt	H‰{ è    H‰ßè    H‰ßHƒÄ[]é     UH‰åAWAVAUATSHƒì8E‰ÅH‰U°E…íŽ®  D‹]H‹WH‹_ L‹W0H)ÓHÁëE¯ËD‰MÐMcáA�D$üHcÉH‰M�ƒàüƒÀ‰EÔA‰ßM�GÿI�L$ýHƒù¸   HOÁHÿÈH‰…XÿÿÿHÁè�HƒáH�yÿH)ÇH‰½xÿÿÿD‰ÀƒàL‰…HÿÿÿAƒàH‰]ÈƒãL‰ÿH‰�PÿÿÿH)ßH‰�`ÿÿÿH÷ÙH‰�pÿÿÿM‰þL‰…@ÿÿÿM)ÆI�OþH‰MˆI)ÇH‰… ÿÿÿH÷ØH‰…0ÿÿÿI�D$üH‰…(ÿÿÿJ�å    H‰E€L‰e¸I�D$ÿH‰…hÿÿÿH‹M°H�A@H‰E 1ÀH‰E˜H‰MÀI‰øH‰•8ÿÿÿëIÙé™  fff.„     ƒ}È L‹¥@ÿÿÿ~|Hƒ½Hÿÿÿ „u  1À Hc|ÂHcÂIcËH¯ÙHÁãHþI‰ÂHc|ÂHc\ÂH¯ÙHÁãHþL‰ÁI‰\ÂHƒÀH9Áu½Hƒ½Pÿÿÿ tHc|ÂHcÂIcÛH¯ÙHÁãHþI‰Â1Àƒ}ÐH‹UÀŒÁ  ƒ}ÈM‹
Žº   1Û„     Hƒ}ˆ fAÙfADÙ¸   t?€    I‹ÂI‹|ÂfÙf_Ñf\Ùf_Øfßf_ÊfDßf_ÃHƒÀI9ÆuÈM…ätI‹ÂfØf_Ñf\Øf_Øf(Êf(ÃfÚH‰ØHƒÈfÂHƒÃH;�(ÿÿÿŽbÿÿÿé  ffff.„     Hƒ½Xÿÿÿs;1ÛHƒ½`ÿÿÿ ‹EÔ…¤   éØ   fffff.„     1ÀHƒ½Pÿÿÿ …ÍþÿÿéäþÿÿH‹…xÿÿÿ1Ûf�AÙALÙÚLÚADÙ ALÙ0DÚ LÚ0ADÙ@ALÙPDÚ@LÚPfADÙ`fALÙpfDÚ`fLÚpHƒÃHƒÀuœHƒ½`ÿÿÿ ‹EÔt9H‹…pÿÿÿ„     fAÙfALÙfÚH‰ÙHƒÉfÊHƒÃHÿÀuÙ‹EÔ;EÐ�í  ƒ}ÈM‹"LcÈŒÍ   ffff.„     Hƒ}ˆòCÌ¸   rRfffff.„     I‹ÂI‹|ÂòBÉò_ÈòBÏò_ÁI‹LÂòBÉò_ÈI‹LÂòBÉò_ÁHƒÀI9Çu¼Hƒ½ ÿÿÿ f(Èt(I�ÂH‹�0ÿÿÿ H‹òBÉò_ÈHƒÀHÿÃf(ÁuæòBÊIÿÁL;M¸…Sÿÿÿé  fffff.„     H‹}¸H‰ûL)ËHƒûH‰u¨r6H‹E˜H¯E�L‹]°I�J�ÉI�<üH9ùƒÇ   HE€LØK�ÌH9È†³   L‰ï‹EÐD)ÈL‹�hÿÿÿM)ËHƒàtH÷Øf.„     K‹ÌJ‰ÊIÿÁHÿÀuðIƒûI‰ýH‹u¨D‹]‚{  ff.„     K‹ÌJ‰ÊK‹DÌJ‰DÊK‹DÌJ‰DÊK‹DÌJ‰DÊK‹DÌ J‰DÊ K‹DÌ(J‰DÊ(K‹DÌ0J‰DÊ0K‹DÌ8J‰DÊ8IƒÁL9M¸u¨é  L‰ïH‰ÞHƒãüH�CüH‰ÂHÁê�JƒáHƒøs1ÒH…ÉH‹EÀ…™   é¿   H�AÿH)ÐO�\ÌpH‹U N�,Ê1Ò„     ADÓ�ALÓ ADÕÀALÕÐADÓ°ALÓÀADÕàALÕðADÓÐALÓàADÕ ALÕfADÓðfAÓfADÕ fALÕ0HƒÂHƒÀu“H…ÉH‹EÀt+H÷ÙLÊHÁâfAfALffLHƒÂ HÿÁußH9ÞI‰ýH‹u¨D‹]H‰Â…¤úÿÿ„     H‹E�HÂH‰UÀHƒÆHÿE˜HE AƒýA�EÿA‰ÅH‹•8ÿÿÿ��úÿÿHƒÄ8[A\A]A^A_]Ãf�UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ` ÿ›“… Š    r        r      ¦   z   Z        Ô      ˆ  Ú           Y  !   ë   z  	   ã  ƒ  H        Ë     –   Ó  Z        -     h  3          E     Ð   M  Z        §     ¨  ­          ¿     Î   Ç  Z        !     ˜  '          D  !   ¸   e  	   °  n  !        �     ¤   —  Z        ñ     €  ÷          	     ¢     Z        k     x  q          ƒ         ‹  R        Ý     p  ã          õ     ”   ý  Z        W     `  ]          o     ’   w  V        Í     X  Ó          â     �   ê  N        8     P  »  	   Æ  Ä  *        î  	   ÿ  ÷               ÿ›“… Š    r        r      ¦   z   Z        Ô      ˆ  Ú           Y  !   ë   z  	   ã  ƒ  H        Ë     –   Ó  Z        -     h  3          E     Ð   M  Z        §     ¨  ­          ¿     Î   Ç  Z        !     ˜  '          D  !   ¸   e  	   °  n  !        �     ¤   —  Z        ñ     €  ÷          	     ¢     Z        k     x  q          ƒ         ‹  R        Ý     p  ã          õ     ”   ý  Z        W     `  ]          o     ’   w  V        Í     X  Ó          â     �   ê  N        8     P  »  	   Æ  Ä  *        î  	   ÿ  ÷               ÿ›á…€€ Ø    4       4     ƒ	   œ  "   m	   ¾  	   e	  â     c	   5  "   M	   W  	   E	  •     )	   °     ã   Ã  
   )	        Å  >     ô   Y     Ó   l  
   ô   °     ¥  »     C	   Ö     +	   é  
   C	   -     ù  8     A	   S     !	   f  
   A	   ª     Õ  µ     	   Ê  "   		   ð  	   	       '	   5     á   H  
   '	   Œ     ½  —     %	   ²     ß   Å  
   %	   	     µ       #	   /     Ý   B  
   #	   †     ­  ‘     ï   ¬     Ñ   ¿  
   ï        �       ê   )     Ï   <  
   ê   |     •  „     å   Ÿ     Í   ²  
   å   ò     �    h   
  	  	   	  P	  	   [	  p	  	   {	  ž	  j   
  
               ÿ›©ƒ€€      M       M     ²   µ  "   ™   ×  	   ‘    	   ë   B     �   q     ,   ‹     ‹   ·     ¶   ð     �   *     å        ±   �          ¡  "   ˜   Ã  	   �       ü   !  :   Ò   [  
   ü   ¦     ƒ  Ç     {  è     s    u   Ê  ›  	   ©  Ø     Ý       $  J     k  œ  	   ª       	  >     û  _     ó  }  n   	  ë  (             ÿ›‹� ‚    _        _   !   ¼   €   	   ´  ‰   É        R  !   Ú   s  	   Ò  |  C       ¿  	   Ê  Ý  	   î  æ               ÿ›âˆ€ Ñ    l        l               (        	   ¢     ï   å  ¥   Ó  Ì  …   Ä  ‘  H   t  Ù  6   ®  H  ;   Ÿ  ”  (   T  Ä  ³   Ÿ  ¤	  <   R  G
  x   �  ð
  x   ‚  h     \  ’  *   6  A  x   €  ã  x   ~  [     Z  …  *   4  $  x   |  Ã  x   z  ;     X  e  *   2     x   x  Ÿ  x   v       V  A  *   0     3   n  Y     .  ƒ  +   (  ®          Ä     (    :   N  <          R     N  |  V   Ÿ  ê  :   ,  -     P  W  +   *  ‚  +       ­     Ó  Ã          Ñ     Ä  î          ú     T                 R  2          >     6  T          `     4  v          ‚     2  ˜          ¤     0  º          Ç     #  Ý          ê     ,                  *  4     f  M     ^  Y  _        ¸     %   à     I  õ     A    Œ        �  7   ›   Ø  $   ƒ   	      k   W  "   i   Ó     ³     �   a  ¹  …   Y  \     9  z  „   Q  þ  Ó        Ñ  �   î  y  …   æ       Ö  D  Š   Þ  Î  (          }        ÿ›IA    ?        ?   %   Š    j   	   ‚   “   	   ¤   œ                ÿ›œ“    @        @   ×   8   Á     .   ,  %      Q       r  X   M   ª  <   ˜        M   �     /   ö     *   -  ½   ¥        Á   <  º   <   É	     4  â	  ­   í   ¯
     Ö   É
  É   Ø   	    ò   C  t   Î  Ï  e   Æ  O     0  ×     þ  Ž     �  À  ]   "  W  ]   ¹    k   î  “  Y   ö       &  r  Œ   #                        ÿ›IA    ?        ?   (   �    m   	   …   –   	   §   Ÿ                ÿ›Ž‰€ …	    D        D   e   2   k     �0   ¢  À   ö/   J     æ/  É     ¹0   4  %   �0   Y     •0  w  O   2   “  5   ’*   …     j*   Í  %   Q*   ò     I*  U  9   n*   Á  D   l*   4	  ?   G*   †	  Æ  n*   m  ×   þ1   Ù     Þ0   ó     à0   ±     ,   ù  %   Ç+        ¡+  /     à0   â  0   ,   !     à0   ´  /   ü+   Z  +   Â+   à  ,   L/   “  /   ÷+   2  +   ½+   ã  /   ò+   ‚  +   ¸+   Ó     l+   E  %   P+   j     H+  ™     ©+   ù     0+        +   C     
+   h     +   ©     +   7  0   «*   ê  0   í+   [  	  ,   /     ¡*   y     ,   -  2   è+   Ï  +   ³+   ú     œ+   %     s+   [     ,     2   ã+   ±  +   ®+   Ü     —+         q+   D   z   Î0  Ö   n   Æ0  _!  o   ¾0  é!  …   Ö0  w"     î/  Ä"  á   œ*   ª$     ,   á$     +   h%  0   ¦*   È%  Ý   —*   Ñ&     ü*   õ&     Ø*   2'  …   Ð*  Ù'  …   È*  y(  …   À*  )  …   ¸*  ¹)  ‰   °*  T*     b*  S+     d+  Ê+     Û+  .,  |   $/  Å,  ƒ   D/  c-  ƒ   </  .  ƒ   4/  Ÿ.  ƒ   ,/  j/  o   Þ/  0  o   ˆ0   0     ±0  û0  k   ö1  �1  k   î1  32  ‹   ã2  Ç2     Û2  Ó2               ÿ›ã€ [    …        …   !       ¦      ø  ²          Ì     ð                        ÿ›IA   "   a    :   	   Y   C   !        d   	   u   m                ÿ›ÌÃ    <        <      Ï        �   n  %   h   “     `  ª     �   A  5   ›   Ž  v   “    �   ‹  É  …   ƒ  k     y  ¸  g   Ç  :  ƒ   ¿  í  ‘   †  ~               ÿ›ÌÃ    <        <      Ï        �   n  %   h   “     `  ª     �   A  5   ›   Ž  v   “    �   ‹  É  …   ƒ  k     y  ¸  g   Ç  :  ƒ   ¿  í  ‘   †  ~               ÿ›ÌÃ    ?        ?      Ý        Á   n  %   ¨   “        µ  H   õ   ‚  9   Û   ×  m   Ó  _  �   Ë  	  …   Ã  «     ¹    k   Î  –  ƒ   Æ  4  Š   Ö  ¾                ÿ›¯€ '   d   À   z   0        ª      À        ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›ã† Ú    X       X     ‘   l     �   Ï     …        ä   M  %   È   r     À  î     ®   b     ¤   ™  Ç      ˆ     j   ¿  ½   é   R     ¸  €     …   	     ‡  —
      ³        Ó        ³   .     «  …     ©   ‚  l   ]        Ò   ;  �   '   Ý     Ê  ð  8   D   (       S     ÿ   k     ÷   ±     ï   Ë     ç        Ï   `  .   «   Ž  Ð             Ã  K   ×   1     Ä   o  ;   ×   ¼  ƒ   È   «     ©     ¥   È   ¸     Æ   ý  .   ¯   2  *   «   \  Ý   Û   >  .   ­   s  È   Ù   B     Â   U      ±   Å  .   £   ó  .   ›   !  á      	     Ç     (   ³   ×  ‡   ×  ^     ß  j  Í        7  `   œ  Ë     Ü    \   b  .     <  G     U  ¶     Ë  ø  †   .  ~     6  ¥  y   &                  ÿ›ã€ ["      ¾    .   3        a           ‰   	   ¶   £   	   ®   Á   	   Ò   Ê                ÿ›¶€€ 4>      ‡    `      ‰          ‡    ‡   C        ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›IA    ¼        ¼   !   “   Ý      ‹  –  	   §  Ÿ               ÿ›IA    Ó        Ó   !   ë   ô      ã  î     	  ú               ÿ›IA    Ó        Ó   !   ë   ô      ã  î       ú               ÿ›IA    Ä        Ä   !   L	   å      D	  O	     c	  [	               ÿ›IA    ¼        ¼   !   “   Ý      ‹  –  	   §  Ÿ               ÿ›IA    Ó        Ó   !   Ë   ô      Ã  Î     â  Ú               ÿ›IA    Ó        Ó   !   ë   ô      ã  î       ú               ÿ›IA    Ä        Ä   !   L	   å      D	  O	     c	  [	               ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›)'    ›        ›      †   ª   ï       ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿ›ã€ [    ‘        ‘      ƒ   Ä   "   m   æ   	   e  þ   :   �   p  	   {  y  ^             ÿÿÿÿÿÿï      àÀ     ào@    àÿï@    Àÿß@      ð?ÿÿÿÿÿÿïÿÿÿÿÿÿïÿÿÿÿÿÿï      ð?      ð¿      ð?        ÿÿÿÿÿÿïÿ   àÿÿïÇÿÿÿÿÿÿï   àÿÿïGÿÿÿÿÿÿïÿÿÿÿÿÿïÿÿÿÿÿÿïÿÿÿÿÿÿïÿÿÿÿÿÿïÿÿÿÿÿÿï                                                                                                                                                            op == MORPH_ERODE || op == MORPH_DILATE getMorphologyRowFilter /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/morph.cpp Unsupported data type (=%d) getMorphologyColumnFilter getMorphologyFilter depth == 0 || depth == 2 || depth == 3 || depth == 5 || depth == 6 createMorphologyFilter shape == MORPH_RECT || shape == MORPH_CROSS || shape == MORPH_ELLIPSE getStructuringElement IPP:ippMorph(op, src_type, dst_type, src_data, src_step, dst_data, dst_step, width, height, roi_width, roi_height, roi_x, roi_y, roi_width2, roi_height2, roi_x2, roi_y2, kernel_type, kernel_data, kernel_step, kernel_width, kernel_height, anchor_x, anchor_y, borderType, borderValue, iterations, isSubmatrix) void cv::erode(cv::InputArray, cv::OutputArray, cv::InputArray, cv::Point, int, int, const cv::Scalar &) void cv::dilate(cv::InputArray, cv::OutputArray, cv::InputArray, cv::Point, int, int, const cv::Scalar &) void cv::morphologyEx(cv::InputArray, cv::OutputArray, int, cv::InputArray, cv::Point, int, int, const cv::Scalar &) src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) morphologyEx unknown morphological operation cols > 0 && rows > 0 && anchor.inside(cv::Rect(0,0,cols,rows)) && (shape != CV_SHAPE_CUSTOM || values != 0) cvCreateStructuringElementEx  cvReleaseStructuringElement src.size() == dst.size() && src.type() == dst.type() cvErode cvDilate cvMorphologyEx anchor.inside(Rect(0, 0, ksize.width, ksize.height)) normalizeAnchor /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/filterengine.hpp IPP total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 void cv::morphOp(int, cv::InputArray, cv::OutputArray, cv::InputArray, cv::Point, int, int, const cv::Scalar &) actual_op <= 3 || haveExtraMat ocl_morphOp PROCESS(%d,%d) OP_ERODE OP_DILATE OP_GRADIENT OP_TOPHAT OP_BLACKHAT -D RADIUSX=%d -D RADIUSY=%d -D LSIZE0=%d -D LSIZE1=%d -D %s%s -D PROCESS_ELEMS=%s -D T=%s -D DEPTH_%d -D cn=%d -D T1=%s -D convertToWT=%s -D convertToT=%s -D ST=%s%s  -D DOUBLE_SUPPORT  -D %s morph allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size ocl_morphologyEx ((size_t)src[i] & 15) == 0 operator() ((size_t)_src[i] & 15) == 0 _kernel.type() == 0 MorphFilter         ‘Š     ‰     n             Å‹     ‰     a             .Œ     ‰     k             ˜Œ     ‰     û             +�     ‰     u             ô�     ‰          ž�     §�                     ±�     ½�     Ç�             N3ipp11IwExceptionE             N2cv14MorphRowFilterINS_5MinOpIhEENS_12MorphRowIVecINS_6VMin8uEEEEE             N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIhEENS_12MorphRowIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEEE         N2cv6detail8PtrOwnerE           N2cv14MorphRowFilterINS_5MinOpItEENS_12MorphRowIVecINS_7VMin16uEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpItEENS_12MorphRowIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MinOpIsEENS_12MorphRowIVecINS_7VMin16sEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIsEENS_12MorphRowIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MinOpIfEENS_12MorphRowFVecINS_7VMin32fEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIfEENS_12MorphRowFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MinOpIdEENS_13MorphRowNoVecEEE         N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIdEENS_13MorphRowNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv14MorphRowFilterINS_5MaxOpIhEENS_12MorphRowIVecINS_6VMax8uEEEEE             N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIhEENS_12MorphRowIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEEE         N2cv14MorphRowFilterINS_5MaxOpItEENS_12MorphRowIVecINS_7VMax16uEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpItEENS_12MorphRowIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MaxOpIsEENS_12MorphRowIVecINS_7VMax16sEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIsEENS_12MorphRowIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MaxOpIfEENS_12MorphRowFVecINS_7VMax32fEEEEE            N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIfEENS_12MorphRowFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEEE        N2cv14MorphRowFilterINS_5MaxOpIdEENS_13MorphRowNoVecEEE         N2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIdEENS_13MorphRowNoVecEEENS_14DefaultDeleterIS6_EEEE     N2cv17MorphColumnFilterINS_5MinOpIhEENS_15MorphColumnIVecINS_6VMin8uEEEEE       N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIhEENS_15MorphColumnIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEEE   N2cv17MorphColumnFilterINS_5MinOpItEENS_15MorphColumnIVecINS_7VMin16uEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpItEENS_15MorphColumnIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MinOpIsEENS_15MorphColumnIVecINS_7VMin16sEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIsEENS_15MorphColumnIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MinOpIfEENS_15MorphColumnFVecINS_7VMin32fEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIfEENS_15MorphColumnFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MinOpIdEENS_16MorphColumnNoVecEEE   N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIdEENS_16MorphColumnNoVecEEENS_14DefaultDeleterIS6_EEEE               N2cv17MorphColumnFilterINS_5MaxOpIhEENS_15MorphColumnIVecINS_6VMax8uEEEEE       N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIhEENS_15MorphColumnIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEEE   N2cv17MorphColumnFilterINS_5MaxOpItEENS_15MorphColumnIVecINS_7VMax16uEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpItEENS_15MorphColumnIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MaxOpIsEENS_15MorphColumnIVecINS_7VMax16sEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIsEENS_15MorphColumnIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MaxOpIfEENS_15MorphColumnFVecINS_7VMax32fEEEEE      N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIfEENS_15MorphColumnFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEEE  N2cv17MorphColumnFilterINS_5MaxOpIdEENS_16MorphColumnNoVecEEE   N2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIdEENS_16MorphColumnNoVecEEENS_14DefaultDeleterIS6_EEEE               N2cv11MorphFilterINS_5MinOpIhEENS_9MorphIVecINS_6VMin8uEEEEE    N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIhEENS_9MorphIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEEE                N2cv11MorphFilterINS_5MinOpItEENS_9MorphIVecINS_7VMin16uEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpItEENS_9MorphIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MinOpIsEENS_9MorphIVecINS_7VMin16sEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIsEENS_9MorphIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MinOpIfEENS_9MorphFVecINS_7VMin32fEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIfEENS_9MorphFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MinOpIdEENS_10MorphNoVecEEE               N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIdEENS_10MorphNoVecEEENS_14DefaultDeleterIS6_EEEE           N2cv11MorphFilterINS_5MaxOpIhEENS_9MorphIVecINS_6VMax8uEEEEE    N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIhEENS_9MorphIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEEE                N2cv11MorphFilterINS_5MaxOpItEENS_9MorphIVecINS_7VMax16uEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpItEENS_9MorphIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MaxOpIsEENS_9MorphIVecINS_7VMax16sEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIsEENS_9MorphIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MaxOpIfEENS_9MorphFVecINS_7VMax32fEEEEE   N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIfEENS_9MorphFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEEE               N2cv11MorphFilterINS_5MaxOpIdEENS_10MorphNoVecEEE               N2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIdEENS_10MorphNoVecEEENS_14DefaultDeleterIS6_EEEE           N2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEEE                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                   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                       c     '                           zPLR x›   �  4   $   �&ýÿÿÿÿÿ      Ç‰ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \   ˆ-ýÿÿÿÿÿ      'ŒÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ”   €4ýÿÿÿÿÿ 
      ‡ŽÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   ˜>ýÿÿÿÿÿ	      7‘ÿÿÿÿÿÿA†CPƒŒ�Ž�    4     €Gýÿÿÿÿÿö      ¯’ÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      0Lýÿÿÿÿÿ        A†C       4   |  (Lýÿÿÿÿÿö      Ç’ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ´  ðkýÿÿÿÿÿ¬       ÷–ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ì  hlýÿÿÿÿÿ+      —ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   $  `€ýÿÿÿÿÿ¯       s˜ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \  Ø€ýÿÿÿÿÿë2      ‡˜ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  Ð³ýÿÿÿÿÿ      ãœÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ì  ¸·ýÿÿÿÿÿ}       �ÿÿÿÿÿÿA†CEƒ    4   ü  ¸ýÿÿÿÿÿŽ      /�ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ü  `¾ýÿÿÿÿÿÖ       A†CGƒŽ  4   \  ÀýÿÿÿÿÿŽ      Ÿ�ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  pÆýÿÿÿÿÿÞ      7žÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ”  (Íýÿÿÿÿÿ       A†CJƒŒ�Ž�    ,   Ä  Îýÿÿÿÿÿ×        A†CJƒŒ�Ž�    $   ô  ¸Îýÿÿÿÿÿx       A†CIƒŽ�,   T  ÐýÿÿÿÿÿÈ       GžÿÿÿÿÿÿA†CBƒ    $   L  °Ðýÿÿÿÿÿ        A†C       ,   t  ˜Ðýÿÿÿÿÿ       A†CJƒŒ�Ž�    $   ¤  xÑýÿÿÿÿÿ$       A†CIƒŽ�4     €Òýÿÿÿÿÿ„      Ë�ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   <  ØÔýÿÿÿÿÿ>      žÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   t  àóýÿÿÿÿÿÚ       C¡ÿÿÿÿÿÿA†CIƒŽ�4   ¤  �ôýÿÿÿÿÿÊ       {¡ÿÿÿÿÿÿA†CGƒŒŽ�      ,   Ü  (õýÿÿÿÿÿä      ¡ÿÿÿÿÿÿA†CBƒ    $   Ô  èöýÿÿÿÿÿ
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      ‘ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   T  Ïþÿÿÿÿÿ        A†C       $   |  ðÎþÿÿÿÿÿ
        A†C       $   ¤  ØÎþÿÿÿÿÿ'        A†CBƒ    $   Ì  àÎþÿÿÿÿÿ
        A†C       $   ô  ÈÎþÿÿÿÿÿ        A†CBƒ    ,     ÀÎþÿÿÿÿÿ9       A†CPƒŒ�Ž�    4   „  ÐÜþÿÿÿÿÿk	      �ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   „  æþÿÿÿÿÿ        A†C       $   ¬  ðåþÿÿÿÿÿ
        A†C       $   Ô  Øåþÿÿÿÿÿ'        A†CBƒ    $   ü  àåþÿÿÿÿÿ
        A†C       $   $  Èåþÿÿÿÿÿ        A†CBƒ    ,   L  Àåþÿÿÿÿÿð       A†CMƒŒ�Ž�    $   |  €óþÿÿÿÿÿ        A†C       $   ¤  hóþÿÿÿÿÿ
        A†C       $   Ì  Póþÿÿÿÿÿ'        A†CBƒ    4   ,  Xóþÿÿÿÿÿ×      ÃŽÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ,   õþÿÿÿÿÿE        A†CBƒ    $   T  (õþÿÿÿÿÿM        A†CBƒ    ,   |  Põþÿÿÿÿÿ¾       A†CPƒŒ�Ž�    4   ä  àýþÿÿÿÿÿ™      sŽÿÿÿÿÿÿA†CJƒŒ�Ž�    $   ä  H ÿÿÿÿÿÿ        A†C       $     0 ÿÿÿÿÿÿ
        A†C       $   4   ÿÿÿÿÿÿ'        A†CBƒ    4   ”    ÿÿÿÿÿÿ×      ï�ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ”  ÈÿÿÿÿÿÿE        A†CBƒ    $   ¼  ðÿÿÿÿÿÿM        A†CBƒ    ,   ä  ÿÿÿÿÿÿô	       A†CPƒŒ�Ž�    $     èÿÿÿÿÿÿ        A†C       $   <  Ðÿÿÿÿÿÿ
        A†C       $   d  ¸ÿÿÿÿÿÿ'        A†CBƒ    4   Ä  Àÿÿÿÿÿÿ×      '�ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ä  hÿÿÿÿÿÿE        A†CBƒ    $   ì  �ÿÿÿÿÿÿM        A†CBƒ    ,     ¸ÿÿÿÿÿÿ´	       A†CPƒŒ�Ž�    $   D  Hÿÿÿÿÿÿ        A†C       $   l  0ÿÿÿÿÿÿ
        A†C       $   ”  ÿÿÿÿÿÿ'        A†CBƒ    4   ô   ÿÿÿÿÿÿ×      _ŒÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ô  ÈÿÿÿÿÿÿE        A†CBƒ    $     ðÿÿÿÿÿÿM        A†CBƒ    ,   D  ÿÿÿÿÿÿ6       A†CPƒŒ�Ž�    ,   t  (ÿÿÿÿÿÿ£       A†CGƒŒŽ�      $   ¤  ¨#ÿÿÿÿÿÿ        A†C       $   Ì  �#ÿÿÿÿÿÿ
        A†C       $   ô  x#ÿÿÿÿÿÿ'        A†CBƒ    4   T   €#ÿÿÿÿÿÿ×      g‹ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   T  (%ÿÿÿÿÿÿE        A†CBƒ    $   |  P%ÿÿÿÿÿÿM        A†CBƒ    ,   ¤  x%ÿÿÿÿÿÿÞ       A†CMƒŒ�Ž�    $   Ô  (,ÿÿÿÿÿÿ        A†C       $   ü  ,ÿÿÿÿÿÿ
        A†C       $   $   ø+ÿÿÿÿÿÿ'        A†CBƒ    4   „!   ,ÿÿÿÿÿÿ×      ŸŠÿÿÿÿÿÿA†CMƒŒ�Ž�    $   „   ¨-ÿÿÿÿÿÿE        A†CBƒ    $   ¬   Ð-ÿÿÿÿÿÿM        A†CBƒ    ,   Ô   ø-ÿÿÿÿÿÿ¾       A†CPƒŒ�Ž�    $   !  ˆ6ÿÿÿÿÿÿ        A†C       $   ,!  p6ÿÿÿÿÿÿ
        A†C       $   T!  X6ÿÿÿÿÿÿ'        A†CBƒ    4   ´"  `6ÿÿÿÿÿÿ×      ×‰ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ´!  8ÿÿÿÿÿÿE        A†CBƒ    $   Ü!  08ÿÿÿÿÿÿM        A†CBƒ    ,   "  X8ÿÿÿÿÿÿÄ	       A†CPƒŒ�Ž�    $   4"  øAÿÿÿÿÿÿ        A†C       $   \"  àAÿÿÿÿÿÿ
        A†C       $   „"  ÈAÿÿÿÿÿÿ'        A†CBƒ    4   ä#  ÐAÿÿÿÿÿÿ×      ‰ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ä"  xCÿÿÿÿÿÿE        A†CBƒ    $   #   CÿÿÿÿÿÿM        A†CBƒ    ,   4#  ÈCÿÿÿÿÿÿ´	       A†CPƒŒ�Ž�    $   d#  XMÿÿÿÿÿÿ        A†C       $   Œ#  @Mÿÿÿÿÿÿ
        A†C       $   ´#  (Mÿÿÿÿÿÿ'        A†CBƒ    4   %  0Mÿÿÿÿÿÿ×      GˆÿÿÿÿÿÿA†CMƒŒ�Ž�    $   $  ØNÿÿÿÿÿÿE        A†CBƒ    $   <$   OÿÿÿÿÿÿM        A†CBƒ    ,   d$  (Oÿÿÿÿÿÿ6       A†CPƒŒ�Ž�    ,   ”$  8Uÿÿÿÿÿÿ£       A†CGƒŒŽ�      $   Ä$  ¸Yÿÿÿÿÿÿ        A†C       $   ì$   Yÿÿÿÿÿÿ
        A†C       $   %  ˆYÿÿÿÿÿÿ'        A†CBƒ    4   t&  �Yÿÿÿÿÿÿ×      O‡ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   t%  8[ÿÿÿÿÿÿE        A†CBƒ    $   œ%  `[ÿÿÿÿÿÿM        A†CBƒ    ,   Ä%  ˆ[ÿÿÿÿÿÿÞ       A†CMƒŒ�Ž�    $   ô%  8bÿÿÿÿÿÿ        A†C       $   &   bÿÿÿÿÿÿ
        A†C       $   D&  bÿÿÿÿÿÿ'        A†CBƒ    $   l&  bÿÿÿÿÿÿ        A†C       $   ”&  øaÿÿÿÿÿÿ
        A†C       $   ¼&  àaÿÿÿÿÿÿ'        A†CBƒ    c . -Æb . -É[ . -»[ à -³[ . -¡[ . -Œ[ š q[ à -c[ . -Q[ . -<[ š #[ Ý -[ à -[ . -[ . -ñZ . -ÏZ × -ÅZ  -¹Z × -¢Z . -„Z  -YZ ê -;Z  -2Z  -Z   Z   ëY  -rY š kY ß -Y . -mT ë -·O  -	N . -ûM à -óM . -áM . -ÌM › ±M à -£M . -‘M . -|M › cM Ý -[M à -SM . -BM . -1M . -M × -M  -ùL × -âL . -ÄL  -™L ê -{L  -rL  -^L   WL   +L  -²K › «K ß -VK . -ÙC ë -yA . -kA à -cA . -QA . -<A � !A à -A . -A . -ì@ � Ó@ Ý -Ë@ à -Ã@ . -²@ . -¡@ . -@ × -u@  -i@ × -R@ . -4@  -	@ ê -ë?  -â?  -Î?   Ç?   ›?  -"? � ? ß -Æ> . -97 ë -Ù4 . -Ë4 à -Ã4 . -±4 . -œ4 ž �4 à -s4 . -a4 . -L4 ž 34 Ý -+4 à -#4 . -4 . -4 . -ß3 × -Õ3  -É3 × -²3 . -”3  -i3 ê -K3  -B3  -.3   '3   û2  -‚2 ž {2 ß -&2 . -¨0 ; =Z0 ; =%0 ; =‘. ; =2+ ë -I) . -;) à -3) . -!) . -) œ ñ( à -ã( . -Ñ( . -¼( œ £( Ý -›( à -“( . -‚( . -q( . -O( × -E(  -9( × -"( . -(  -Ù' ê -»'  -²'  -ž'   —'   k'  -ò& œ ë& ß -–& . -™ . -‹ à -ƒ . -q . -\ Ÿ A à -3 . -! . - Ÿ ó Ý -ë à -ã . -Ò . -Á . -Ÿ × -•  -‰ × -r . -T  -) ê -  -  -î   ç   »  -B Ÿ ; ß -æ . -= ë -‡  -Ù . -Ë à -Ã . -± . -œ   � à -s . -a . -L   3 Ý -+ à -# . - . - . -ß × -Õ  -É × -² . -”  -i ê -K  -B  -.   '   û  -‚   { ß -& . -© ë -I . -; à -3 . -! . - ¢ ñ à -ã . -Ñ . -¼ ¢ £ Ý -› à -“ . -‚ . -q . -O × -E  -9 × -" . -  -Ù ê -»  -²  -ž   —   k  -ò ¢ ë ß -– . -Ùú ë -yø . -kø à -cø . -Qø . -<ø £ !ø à -ø . -ø . -ì÷ £ Ó÷ Ý -Ë÷ à -Ã÷ . -²÷ . -¡÷ . -÷ × -u÷  -i÷ × -R÷ . -4÷  -	÷ ê -ëö  -âö  -Îö   Çö   ›ö  -"ö £ ö ß -Æõ . -¥õ Ý -�õ 4 -’õ # -bõ . -9õ F -†ô / -Úó 5 -Òó % =Ëó * =½ó - =¶ó $ -®ó   ¤ó 1 -¨ñ ; =Yñ ; =%ñ ; =‘ï ; =2ì ë -Iê . -;ê à -3ê . -!ê . -ê ¡ ñé à -ãé . -Ñé . -¼é ¡ £é Ý -›é à -“é . -‚é . -qé . -Oé × -Eé  -9é × -"é . -é  -Ùè ê -»è  -²è  -žè   —è   kè  -òç ¡ ëç ß -–ç . -ˆÙ . -zÙ é -fÙ é -&Ù . -Ù × -ÿØ Ý -÷Ø  -èØ × -‰Ð  -�Ð  -|Ð   uÐ   -Ð  -ÎÏ ë -‘Á  -XÁ . -JÁ é -6Á é -öÀ . -ÖÀ × -ÎÀ Ý -ÆÀ  -·À × -Ë¹  -À¹  -»¹   ´¹   p¹  -ú¸ ë - ª  -hª . -Zª é -Fª é -ª . -æ© × -Þ© Ý -Ö©  -Ç© × -û¡  -ð¡  -ë¡   ä¡    ¡  -*¡ ë -Ð’  -˜’ . -Š’ é -v’ é -6’ . -’ × -’ Ý -’  -ÿ‘ × -T‹  -I‹  -D‹   =‹   ùŠ  -›Š ë -•† ; = � ; =€  -H€ . -:€ é -&€ é -æ . -Øq . -Êq é -¶q é -vq . -Wq × -Oq Ý -Gq  -8q × -Ùh  -Ñh  -Ìh   Åh   }h  -h ë -áY  -¨Y . -šY é -†Y é -FY . -&Y × -Y Ý -Y  -Y × -R  -R  -R   R   ÀQ  -JQ ë -ðB  -¸B . -ªB é -–B é -VB . -6B × -.B Ý -&B  -B × -+:  - :  -:   :   Ð9  -Z9 ë - +  -È* . -º* é -¦* é -f* . -K* × -C* Ý -;*  -/* × -„#  -y#  -t#   m#   )#  -Ë" ë -Û ; =t ; =. ; =í ; =j ; =F ; =• ; =} ; == ; =þ ; =½ ; =} ; =Å ; =?  - . -ú é -æ é -¦ . -˜ . -Š æ -v æ -6 . -! ë - . -
 æ -ö æ -¶ . -„ ë -x . -j æ -V æ - . -Ñ  ë -¸ÿ  . -ªÿ  æ -–ÿ  æ -Vÿ  . -‚û  ; =Zø  ë -H÷  . -:÷  æ -&÷  æ -æö  . -Øó  . -Êó  æ -¶ó  æ -vó  . -aï  ë -Xî  . -Jî  æ -6î  æ -öí  . -Äç  ë -¸æ  . -ªæ  æ -–æ  æ -Væ  . -à  ë -øÞ  . -êÞ  æ -ÖÞ  æ -–Þ  . -¦Ú  ; =z×  ë -hÖ  . -ZÖ  æ -FÖ  æ -0Ö  × -(Ö  × - Ö  × -Ö  
 -¸Õ  ì -—Õ  
 -Õ  ì -úÔ  
 -|Ô  ì -AÔ  Ý -9Ô  . -(Ô  û -Ô  # -áÓ  ú -¿Ó  / -vÓ  × -nÓ  Ý -fÓ   -ZÓ  × -RÓ  × -HÓ   -.Ó   -Ó   -øÒ  F -ßÒ  F -ÊÒ   -šÒ  × -’Ò  × -ŠÒ  × -‚Ò  Ý -zÒ  
 -Ò  ì -æÑ   -ÚÑ  
 -`Ñ  ì -/Ñ  × -Ñ   -Ñ  × -Ñ  . -èÐ  û -¹Ð  × -¯Ð   - Ð  × -–Ð   -ƒÐ  × -jÐ   -^Ð   -RÐ   -FÐ   -.Ð  × -Ð  ô -ëÏ  × -ÆÏ  × -¼Ï  
 -lÏ  ì -@Ï  × -3Ï   -$Ï  × -Ï  × - Ï  × -óÎ  
 -ŸÎ  ì -hÎ  × -CÎ  × -;Î  × -Î  ô -÷Í  7 -ÆÍ   -ºÍ  
 -?Í  ì -Í  . -ôÌ  û -ÐÌ   -ÄÌ   -¸Ì   -¥Ì  ô -–Ì  ö -qÌ  ó -^Ì  ø -MÌ  ÷ -7Ì  ÷ -!Ì  ÷ -Ì  ÷ -õË  ÷ -ãË  ÷ -ÍË  ø -¼Ë  ø -«Ë  ý -}Ë  ý -OË  ý -åÊ   -ÙÊ  ô -ÏÊ  ö -­Ê  ó -—Ê  ÷ -�Ê  ÷ -kÊ  ÷ -YÊ  ÷ -CÊ  ÷ --Ê  ÷ -Ê  ø -
Ê  ø -ùÉ  ý -ÈÉ  ý -•É  ø -„É  ÷ -nÉ  ÷ -XÉ  ÷ -FÉ  ÷ -0É  ÷ -É  ÷ -É  ø -÷È  ø -æÈ  ý -¸È  ý -‡È  ý -.È  " -È   -áÇ   -~Ç    -Ç  ! -›Æ  ÿ -[Æ   -.Æ  " -Æ   -ÓÅ   -£Å  ! -jÅ   -9Å  " -nÄ  
 -ºÃ  ÷ -¤Ã  ÷ -ŽÃ  ÷ -xÃ  ÷ -bÃ  ÷ -PÃ  ÷ -:Ã  ø -)Ã  ø -Ã  ý -êÂ  ý -‰Â  " -;Â   -'Â   -ãÁ   -ÇÁ   -ŒÁ   -‚Á   -sÁ  ù -hÁ    XÁ    -SÁ  ü =EÁ   -'Á   -Á    ‘À    €À   -{À    gÀ    [À    GÀ  þ -9À  ñ -À  ñ -ø¿  þ -é¿  þ -Ú¿    g¿    $¿    ¿    ô¾   -’¾   -Š¾  ©  -{¾   --¾    ¾   -	¾    ½  8 =ú¼  
 -‡¼  ì -¼    ø»    ï»   -³»  
 -Øº  
 -'º  ì - º  ¡  -¼¸  
 -¸  ì -Ú·  ¡  -V·  ä -Ú¶   -Î¶   -·¶    °¶    r¶   -0¶   -Ðµ   -Èµ   -Ž´  î -o´   -¿³   -±³   -¡³  õ -•³  8 =P³  × -H³  Ý -@³   -4³  × -,³  × -"³   -³  × -º²   -±²   -ž²    —²    Y²   -ß±   -Ö±   -Ã±    ¼±    ~±   -À°  5 -¸°  	 ±°  Z ¤°  1 -•°  1 -ƒ°  
 -%°   -�¯  5 -…¯  	 ~¯  Z t¯  1 -b¯  1 -:¯  C -¯  D -è®  / -Ù®  < -t®  × -l®  5 -d®  	 ]®  Z P®  1 -?®  . -&®  < -®  D -Û­  / -Ì­  < -¤­  5 -œ­  	 •­  Z ˆ­  1 -y­  1 -c­  
 -­  . -ñ¬  < -ã¬  < -Â¬   -#¬  5 -¬  	 ¬  Z ¬  1 -ù«  1 -Ø«  ? -À«  D -‹«  / -|«  < -=«  5 -5«  	 .«  Z $«  1 -«  1 -êª  B -Íª  D -˜ª  / -‰ª  < -7ª  & -2ª  2 -*ª  × -"ª  × -ª  × -ª  Ý -
ª  
 -Œ©  ì -e©  
 -î¨  ì -Ç¨  
 -h¨  ì -'¨  × -¨  × -¨  × -¨  × -¨   -ô§  × -Ú§  
 -a§  ì -:§  
 -·¦  ì -�¦  
 -/¦  ì -¦  c  -À¥    I¥  : -<¥    - ¥  Ø -ë¤   -ß¤   -È¤    Á¤    `¤   -§£  á -‹£  á -J£  × -B£  Ý -:£  
 -µ¢  ì -‹¢  × -ƒ¢  × -y¢  
 -¢  ì -Û¡  
 -€¡  ì -W¡  × -O¡  × -G¡  × -=¡  × -3¡   -$¡  × -
¡  
 -‘   ì -j   
 -çŸ  ì -ÀŸ  
 -VŸ  ì -2Ÿ   -ïž    ž    -[ž   -Ož   -8ž    1ž    Ð�   -�  á -øœ  á -²œ  7 -‹œ  8 =©›  ì -G›  í -ôš  8 =Úš  × -Òš  Ý -Êš  
 -Eš  ì -š  × -š  × -	š  
 -’™  ì -k™  
 -™  ì -ç˜  × -ß˜  × -×˜  × -Í˜  × -Ã˜   -´˜  × -š˜  
 -!˜  ì -ú—  
 -w—  ì -P—  
 -æ–  ì -Â–  ¨  -–    –    -ë•   -ß•   -È•    Á•    `•   -§”  á -ˆ”  á -I”  × -A”  Ý -9”   --”  × -”  : -”   -”   -ò“    ë“    Ë“  × -Ã“  Ý -»“   -¬“  × -¤“  × -ô’  
 -„’  ì -“‘  ¡  -u�  9 -^�   -R�   -?�    8�    1�  F -$�    �   -g�  × -_�  × -W�  Ý -O�   -:�  
 -»Ž  ì -zŽ  × -rŽ  × -hŽ  
 -	Ž  ì -â�  
 -ƒ�  ì -Z�  × -R�  × -J�  × -B�  × -5�  × -(�   -�  × -�  × -ÿŒ  
 -œŒ  ì -rŒ  × -jŒ  × -bŒ  × -UŒ  
 -ò‹  ì -È‹  × -À‹  × -¸‹  × -°‹  × -¨‹  × -ž‹  
 -'‹  ì - ‹  
 -‰Š  ì -bŠ  
 -ë‰  ì -Ä‰  
 -M‰  ì -&‰  
 -¶ˆ  ì -_ˆ  × -Rˆ   -%ˆ  × -þ‡   -è‡  × -Û‡   -Ì‡  × -—‡   -c‡   -T‡  × -L‡  × -D‡  × -<‡  × -4‡  × -ù†   -æ†  × -Ü†   -Í†  × -¾†  
 -A†  ì -†  
 -¡…  ì -z…  
 -…  ì -Ú„  
 -a„  ì -3„  
 -ºƒ  ì -“ƒ   -gƒ   -!ƒ  î -P‚  ì -‚  ¨  -i�  ä -A�  â -+�  	 -!€  î -L  ì -ÿ~   -ê~  
 -q~  ì -J~  
 -ç}  ì -À}  
 -^}  ì -:}  
 -Ì|  ì -¥|   -r|   -X|  ¨  -½{   -êz  î -�z   -vz   -Ûy  ¨  -y  î -¾x   -àw  ì -ãv  ì -–v   -ãu  ¨  -1u  ä -	u   -Út   -Õt    ¿t   -�t   -‹t    !r  ä -òq   -æq   -Ïq    Èq    `q   -)q  ¨  -Žp   -Ùo   ->o  ¨  -ˆn   -en  	 -n   -_m  ¨  -©l  î -Žl  ¨  -¿k   -¦k   -šk   -ƒk    |k    >k   -wj   -oj   -Ài  î -¨i   -øh   -àh   -Èh    -~h    -Ch  	 -+h    -Úg    -¢g  	 -Šg    -Sg  	 -;g    -g  	 -èf    -­f  	 -•f    -Zf  	 -?f    -f  	 -ïe    -�e    -Be  	 -
e    -Öd  	 -zd   -nd   -Wd    Pd    d   -Dc   -7c   -#c   -Ýb    Àb    £b    †b    Bb   -(b   -b   -øa  ò -áa   -Õa   -¾a    ·a    Va   -Ë`  
 -Þ_  
 -*_  ì -_  ¡  -%^  î -Å]   -È\   -À\   -´\    {\  × -s\  Ý -k\   -Y\  × -B\   -3\    - \   -÷[    Ç[  × -¿[  × -·[  Ý -¯[   -š[  
 -[  ì -ÔZ  × -ÊZ  × -ÀZ   -ªZ  × -¢Z  × -šZ  × -’Z  × -ˆZ  
 -;Z  ì -Z  
 -¸Y  ì -rY  × -jY  × -]Y  × -PY  
 -ÿX  ì -ØX  × -ÆX  × -¹X  
 -hX  ì -AX  × -/X  
 -W   -jW  
 -÷V  ì -ÐV  
 -wV  ì -SV  
 -ëU  ì -½U  §  -ÙS   -¿S   -.S  î -S   -mR   -eR   -+R  î -R   -†Q   -jQ  
 -’P  
 -äO  ì -½O  ¡  -†N  
 -ÕM  ì -®M  ¡  -)M  ä -²L   -‚L    -KL  	 -ÝK    ·K    žK    …K    fK   -PK   -8K   -K  ò -ùJ   -íJ   -ÖJ    ÏJ    nJ   -³H  î -”H   -äG   -ÜG   -ÐG    ˜G  × -�G  Ý -ˆG   -vG  × -_G   -PG    - G   -G    âF  × -ÚF  × -ÒF  × -ÊF  × -ÂF  Ý -ºF  
 -<F  ì -êE  
 -qE  ì -JE  
 -ÉD  ì -UD  × -MD  × -ED  × -=D  × -5D  × --D  × - D   -D  7 -ñC  8 =êC  
 -rC  ì -*C  
 -±B  ì -ŠB  
 -B  ì -A  ¥  -è@  ¥  -°@  ¢  -)@  ¥  -í?   -Ø?   -Ã?   -·?   -©?  3 -¤?  2 -�?   -ƒ?   -w?   -Z?  × -R?  × -E?   -,?   -ê>   -„>   -^>   -8>   ->  5 ->  	  >  Z ö=  1 -ì=  5 -ä=  	 Ý=  Z Ó=  1 -É=  5 -Á=  	 º=  Z °=  1 -¦=  5 -ž=  	 —=  Z Ž=  1 -„=  5 -|=  	 u=  Z l=  1 -b=  5 -Z=  	 S=  Z J=  1 -@=  5 -8=  	 1=  Z (=  1 -=  5 -=  	 =  Z =  1 -ü<  5 -ô<  	 í<  Z ä<  1 -Ú<  5 -Ë<  	 Ä<  Z »<  1 -¯<  5 -§<  	  <  Z —<  1 -<  	  °;   -¤;   -–;   -ƒ;   -k;  = -/;  / -%;  A -;  > -¾:   -T:  5 -L:  	 E:  Z ;:  1 -%:  > -Æ9  5 -¾9  	 ·9  Z ­9  1 -—9  = -[9  / -Q9  A -9  > -ƒ8   -w8   -k8   -U8  = -8  / -8  A -8   -ã7  / -Ù7  A -Í7  @ -d7   -D7  / -:7  A -.7  @ -§6   -›6   -�6   -y6  = -=6  / -36  A -'6   -6  / -ý5  A -ñ5  @ -ˆ5   -h5  / -^5  A -R5  @ -Ç4   -»4   -¯4   -™4  = -]4  / -S4  A -G4   -'4  / -4  A -4  @ -¥3   -…3  / -{3  A -o3  @ -Ô2   -È2   -¼2   -¦2  = -j2  / -`2  A -T2   -42  / -*2  A -2  @ -«1   -‹1  / -�1  A -u1  @ -Ê0  > -c0   -Ã/   -¦/  E -o/   -û.   -Û.  / -Ñ.  A -Å.   -X.    Â-    °-    ¤-    ’-    ,  	  =+   -Î*  / -Ä*  A -v*   -ç)  / -Ý)  A -)    )    ¤(  / -š(  A -�(  / -w(  A -…'  ï -p'  ï -k'   -_'    X'   -L'    ='  ð -*'  8 =Â&  × -º&  Ý -²&   -¦&  × -ž&  × -”&   -ˆ&  × -€&  7 -`&  8 =&  G -®%  G -[%  0 -X$  í -²#    H#   -?#   -,#    %#    Ä"   -U"   -L"   -9"    2"    +"  F -"    "   -î!  8 =¿!  × -·!  × -¯!  × -§!  × -Ÿ!  Ý -—!  
 -5!  ì -‰   . -~   × -^   × -Q    -E   × -7   × -/   × -'   × -   × -Ø  × -‘  × -]  × -P   -D  × -'  
 -¾  ì -  Â   / -  ã -Ê  / -¬    �    …    x   -o   -[    T    M  F -@    9   -ü    ï    Â    s    Z    A    (    ¸     -E  ¤  -ÿ  £  -Ó  ä -Œ   -ƒ   -o    h       -™  î -�   -Þ   -|  × -t  × -l  Ý -d  
 -  ì -ß  × -Õ   -É  × -¿  × -µ   -©  × -’  . -{  × -q   -e  × -]  × -9  × -)  × -!  × -  × -  × -	  × -  × -ù  × -ñ  × -Ô  
 -x  ì -&  ½   / -  O  -ê  / -°  À ¢  / -˜  [  -t  / -3  ¾ %  / -  S  -÷  / -¶  ¸ ¨  / -ž  ;  -z  / -9  » +  / -!  G  -ý  / -¼  ¹ ®  / -¤  ?  -€  / -U   -H   -4    -    &   -    Ú  ¿ Ì  / -Â  W  -ž  / -]  º O  / -E  C  -!  / -à  Á Ò  / -È  _  -¤  / -7  ¼ )  / -  K  -û  / -¼   -³   -Ÿ    ˜    L   -#   -   -    ÿ    ž   -3  î -   -ˆ   -3  × -+  Ý -#   -  × -  Ý -  . -ú  × -ð   -ä  × -Ü  × -Ì  × -¼  × -´  × -¬  × -¤  × -œ  × -”  × -Œ  × -„  × -@  Ò 2  / -  ³   è -  / -Õ  Õ Ç  / -ª  ¶ £  è -˜  / -[  Ó M  / -0  ´ )  è -  / -á  Í Ó  / -¾  ® ·  è -¬  / -o  Ð a  / -D  ± =  è -2  / -õ
  Î ç
  / -Ê
  ¯ Ã
  è -¸
  / -š
   -‘
   -~
    w
    p
   -_
    %
  Ô 
  / -ú	  µ ó	  è -è	  / -«	  Ï �	  / -€	  ° y	  è -n	  / -1	  Ö #	  / -	  · ÿ  è -ô  / -¯   -¦   -“    Œ    @   -Ø  Ñ Ê  / -­  ² ¦  è -›  / -  × -û  Ý -ó   -ç  × -ß  Ý -×  . -Ê  × -À   -´  × -¬  × -œ  × -Œ  × -„  × -|  × -t  × -l  × -d  × -\  × -T  × -  È   / -í  © æ  å -Û  / -¥  Ë —  / -z  ¬ s  å -h  / -+  É   / -   ª ù  å -î  / -±  Ã £  / -Ž  ¤ ‡  å -|  / -?  Æ 1  / -  §   å -  / -Å  Ä ·  / -š  ¥ “  å -ˆ  / -j   -a   -N    G    @   -/    õ  Ê ç  / -Ê  « Ã  å -¸  / -{  Å m  / -P  ¦ I  å ->  / -  Ì ó  / -Ö  ­ Ï  å -Ä  / -   -v   -c    \       -¨   Ç š   / -}   ¨ v   å -k   / -¼  Z Mð     è     à     È     À     °     ¨         :  �     ˆ     €   9  p     h     `   8  P     H     @   7  0     (         6                5     Y ˜  ƒ �  , ˆ  È  €  É  x  Ê  p  D `  Y X  y P  , H  ª  @  «  8  ¬  0  :    '   [   ,    Þ ø  >  ð  <  è  =  à   Ð  Y È  z À  , ¸  ­  °  ®  ¨  ¯     ; �  ' ˆ  \ €  , p  Þ h  B  `  @  X  A  P   @  Y 8  | 0  , (  ³     ´    µ    =    ' ø  ^ ð  , à  Þ Ø  J  Ð  H  È  I  À   °  Y ¨  }    , ˜  ¶  �  ·  ˆ  ¸  €  > p  ' h  _ `  , P  Þ H  N  @  L  8  M  0       Y   {   ,   °     ±  ø  ²  ð  < à  ' Ø  ] Ð  , À  Þ ¸  F  °  D  ¨  E      �  Y ˆ  ~ €  , x  ¹  p  º  h  »  `  ? P  ' H  ` @  , 0  Þ (  R     P    Q    !    Y ø   ð  , è  ¼  à  ½  Ø  ¾  Ð  @ À  ' ¸  a °  ,    Þ ˜  V  �  T  ˆ  U  €  " p  Y h  � `  , X  Â  P  Ã  H  Ä  @  B 0  ' (  c    ,   Þ   ^     \  ø  ]  ð  $ à  Y Ø  ‚ Ð  , È  Å  À  Æ  ¸  Ç  °  C    ' ˜  d �  , €  Þ x  b  p  `  h  a  `  % P  Y H  € @  , 8  ¿  0  À  (  Á     A   '   b    , ð
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  P ð	  ) è	  p à	  , Ð	  ç È	  ‡  À	  …  ¸	  †  °	  1  	  Y ˜	  ‘ �	  , ˆ	  ò  €	  ó  x	  ô  p	  R `	  ) X	  r P	  , @	  ç 8	  �  0	  ‹  (	  Œ   	  3 	  Y 	  ’  	  , ø  õ  ð  ö  è  ÷  à  S Ð  ) È  s À  , °  ç ¨  �     Ž  ˜  �  �  4 €  Y x  � p  , h  ï  `  ð  X  ñ  P  Q @  ) 8  q 0  ,    ç   Š    ˆ    ‰     2 ð  Y è  “ à  , Ø  ø  Ð  ù  È  ú  À  T °  ) ¨  t    , �  ç ˆ  “  €  ‘  x  ’  p  5 `  Y X  ” P  , H  û  @  ü  8  ý  0  U    )   u   ,    ç ø  –  ð  ”  è  •  à  6 Ð  Y È  – À  , ¸   °   ¨      W �  ) ˆ  w €  , p  ç h  œ  `  š  X  ›  P  8 @  Y 8  — 0  , (            X    ) ø  x ð  , à  ç Ø  Ÿ  Ð  �  È  ž  À  9 °  Y ¨  •    , ˜  þ  �  ÿ  ˆ    €  V p  ) h  v `  , P  ç H  ™  @  —  8  ˜  0  7    Y   „   ,   Ë     Ì  ø  Í  ð  E à  ( Ø  e Ð  , È  f  À  d  ¸  e  °  &    Y ˜  … �  , ˆ  Î  €  Ï  x  Ð  p  F `  ( X  f P  , H  i  @  g  8  h  0  '    Y   ‡   ,   Ô     Õ  ø  Ö  ð  H à  ( Ø  h Ð  , È  o  À  m  ¸  n  °  )    Y ˜  ˆ �  , ˆ  ×  €  Ø  x  Ù  p  I `  ( X  i P  , H  r  @  p  8  q  0  *    Y   †   ,   Ñ     Ò  ø  Ó  ð  G à  ( Ø  g Ð  , È  l  À  j  ¸  k  °  (    Y ˜  ‰ �  , ˆ  Ú  €  Û  x  Ü  p  J `  ( X  j P  , H  u  @  s  8  t  0  +    Y   Š   ,   Ý     Þ  ø  ß  ð  K à  ( Ø  k Ð  , È  x  À  v  ¸  w  °  ,    Y ˜  Œ �  , ˆ  ã  €  ä  x  å  p  M `  ( X  m P  , H  ~  @  |  8  }  0  .    Y   �   ,   æ     ç  ø   è  ð   N à   ( Ø   n Ð   , È   �  À     ¸   €  °   /     Y ˜   ‹ �   , ˆ   ˜ €   + x   à  p   á  h   â  `   L P   ( H   l @   , 0   {  (   y      z     -    ™     +      à    À         €    `    @              ø    ð  6 à    À         €    `    @              ø    ð  6 à    À         €    `    @               6      à    À         €    `    @    8    0  6           à    À         €    `    X    P  6 @              à    À         €    x    p  6 `    @              à    À         €    x    p  6 `    @              à    À         ˜    �  6 €    `    @              à    À    ¸    °  6      €    `    @    8    0  6           à    À    ¸    °  6      €    `    @              à    À         €    x    p  6 `    @              à    À         ˜    �  6 €    `    @              à    À    ¸    °  6      €    `    @              à    Ø    Ð  6 À         €    `    @              à    À         €    `    @    8    0  6           à    À         €    `    X    P  6 @              à    À         €    x    p  6 `    @              à    À         ˜    �  6 €    `    @              à
    À
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     
     
    à	    À	     	    €	    `	    @	     	     	    à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         ˜    �  6 €    x    p  6 `    X    P  6 @    8    0  6            6      à    À         ˜    �  6 €    `    @               6      ø    ð  6 à    À    ¸    °  6      ˜    �  6 €    x    p  6 `    X    P  6 @    8    0  6            6      ø     ð   6 à     Ø     Ð   6 À           ˜     �   6 €     x     p   6 `     X     P   6 @     8     0   6               6          6 M  (  8  (  €  (  l�  <  |®    Hc     ¬    àe     ‹«    xh     7ª    `k     é©    m     Ž®    P’     E¬    Ð’     ±«    `«     3¨     «     û¬    @«     O©     m     =§    p’     _     G      ©    r     U­    ð’     ˜U    `³      ¡¨    Tr     E¦    �’     3¦    ôs     pª    °’     X¯    @t     S®    Ôx     ø«    <y     ì]    àš      x«    ˆy     Ö©    Xz     ˆ©    ({     B­    ø{     Ã©    ,|     àC    “     u©    ¬|     ©    €     ï¨    |€     z¨    ¸€     Iª    ì€     k¯    8�     ;©    „�     #ª    Ð�     '©    ‚     û©    h‚     1¬    ´‚     Û¨     ƒ     Ç¨    Lƒ     �«    ´ƒ     a©    àƒ     \ª    H„     D¯    °„     ³¨    …     ¯©    €…     ¬    è…     �¨    P†     ›©    ¸†     ª     ‡     æ®    `     µ§    h     ¾¦    p     ñª    x     �¬    €     Ñ­    ˆ     <Z  À PY     A-  À €[     Ò  À 0[     àE  À Ð[     ú\  À �K     [B  À ÀM     ì*  À pM     .H  À N     ÚZ  À Ð&     =  À  )     °%  À °(     bF  À P)     D\  À  ?     ›@  À 0A     ,)  À à@     ”G  À €A     Ž[  À `2     Û>  À �4     l'  À @4     úF  À à4     ‹Z  À       y-  À P     
  À       !F  À       U]  À `     ;C  À �     Ì+  À @     {H  À à     4[  À Ðç     ü=  À  ê     �&  À °é     ®F  À Pê     Ÿ\  À Ð     {A  À       *  À °     áG  À P     é[  À  ö     »?  À 0ø     L(  À à÷     GG  À €ø     ¶^    €\      =,  À €     Î  À p     -N  À       ¿A  À       P*  À ð     ™P  À       …<  À 0÷      %  À  ÷      µN  À P÷      ÿ?  À `     �(  À P     ÷O  À €     ?>  À  ÿ      Ð&  À �ÿ      UO  À Àÿ      {,  À Àó        À °ó      qN  À àó      ŸB  À @î      0+  À 0î      êP  À `î      b=  À PÖ      ó%  À @Ö      O  À pÖ      ß@  À  æ      p)  À �æ      HP  À Àæ      ?  À àÞ      °'  À ÐÞ      ¦O  À  ß      ¹,  À pÙ     J  À `Ù     ÏJ  À �Ù     
B  À @Á     ›*  À 0Á     {M  À `Á     Ï<  À 0€     `%  À  €     gK  À P€     J@  À Pª     Û(  À @ª     ÉL  À pª     Š>  À €’     '  À p’     L  À  ’     ý,  À Àq     Ž  À °q     K  À àq     êB  À �Y     {+  À €Y     ÔM  À °Y     ¬=  À ð     =&  À à     ¿K  À      *A  À  B     »)  À �B     "M  À ÀB     j?  À °*     û'  À  *     pL  À Ð*     ûY    `      °]    Ð!      ,`    °      ÈH            íH    0      ÇD  À Ð°      U    Ð&      æT    ð&      Ò_    ðF      ÀV  À  Ò      k  À Ðb     _;  À Àb     ð#  À °b     S  À  Y     —7  À Y     (   À  Y     »  À 02     ³.  À  2     D  À 2     
  À `K     Ÿ4  À PK     0  À @K     ë  À Ð>     §1  À À>     8  À °>     á  À  &     Ë;  À �&     \$  À €&     í  À ð     9  À à     ¤!  À Ð     R  À Ðõ     ,0  À Àõ     ½  À °õ     ¹  À 0     6  À       ¬  À      …  À       #3  À �     ´  À €     W  À  c     7<  À c     È$  À  c     o  À °     ‹9  À       "  À �     ;  À @     “6  À 0     $  À       ¥  À `ÿ      ±-  À Pÿ      B  À @ÿ      	  À À     ›3  À °     ,  À       Ó  À       £0  À      4  À       ë  À ðö      ý9  À àö      Ž"  À Ðö      Õ  À €ó      8  À pó          À `ó      <  À  Þ      */  À �Þ      »  À €Þ      ¡
  À  î      5  À ðí      ¨  À àí      m  À `æ      2  À Pæ      °  À @æ      g  À  ç     o:  À �ç      #  À €ç     Ä  À 0Ù     7  À  Ù     £  À Ù     -  À @’     /.  À 0’     À  À  ’     �	  À  Á     4  À ðÀ     «  À àÀ     \  À ª     "1  À  ª     ³  À ð©     é  À ð     ç:  À à     x#  À Ð     ^  À €q     Ž8  À pq     !  À `q     Ä  À p*     ¨/  À `*     9  À P*     *  À PY     –5  À @Y     '  À 0Y     ö  À `B     ž2  À PB     /  À @B     w_    Ð[      ‘  À PÔ      q  À €®      ƒ   À �®      ;   À @ª      ·X  À P«      ¸  À °­      ùS  À  ¯      ¦V  À 0¬      gJ  À  Ï     ›J  À ðg     1I  À pŠ     dI  À  "     ÿI  À Ð¸     —I  À  ¡     3J  À  Q     ËI  À 09     ¨Q  À PT     ÔQ  À       |E  À €Ó      HE  À ó     ñc  	€ �»     $£  	€  »     ¤“  	€ P¹     ö�  	€ pº     È˜  	€ à¹     –d  	€ À¸     »¥  	€ 0¸     2–  	€ €¶     �   	€  ·     _›  	€ ·     ý`  	€ P°     d¡  	€ Ð¯     ê‘  	€ P®     6œ  	€ P¯     —  	€ Ð®     ´a  	€ Ð­     û£  	€ P­     x”  	€ À«     Íž  	€ Ð¬     Ÿ™  	€ P¬     wb  	€ ðµ     N¢  	€ `µ     Ñ’  	€ °³      �  	€ Ð´     ò—  	€ @´     @c  	€  ³     å¤  	€ �²     _•  	€ à°     ·Ÿ  	€  ²     ‰š  	€ p±     ÅŽ  	€ Ð»     �ƒ  	€ @»     %i  	€ �¹     Çz  	€ °º     ñq  	€  º     �  	€  ¹     ˆ  	€ p¸     ‡m  	€ À¶     2  	€ à·     \v  	€ P·     ‘  	€ ¼     a‰  	€ �°     ¥€  	€ °     3f  	€ �®     Ïw  	€ �¯     ùn  	€ ¯     ´Š  	€ ®     …  	€ �­     •j  	€ ¬     :|  	€ ­     ds  	€ �¬     Œ  	€ 0¶     +‚  	€  µ     ¶g  	€ ð³     Uy  	€ µ     p  	€ €´     x�  	€ `³     –†  	€ Ð²     l  	€  ±     À}  	€ @²     êt  	€ °±     ïW  	€  ¬     tX  	€ €«     ºc  €  ª     á¢  € `©     b“  €  §     ³�  €  ¨     …˜  € à§     _d  € p¦     x¥  € °¥     ð•  € p£     J   € ð¤     ›  € 0¤     À`  € Àš     ¡  € ð™     ¡‘  € €—     ì›  €  ™     ¾–  € P˜     wa  € Ð–     ±£  €  –     /”  € p“     ƒž  € 0•     U™  € `”     4b  € °¢     þ¡  € à¡     ‚’  € pŸ     Ðœ  € ¡     ¢—  € @      ýb  € °ž     •¤  € à�     •  € p›     gŸ  € �     9š  € @œ     ZŽ  € `ª     &ƒ  €  ©     ¯h  € `§     Pz  € à¨     zq  €  ¨     ›�  € °¦     ‘‡  € ð¥     m  € °£     »~  € 0¥     åu  € p¤     ¾�  € Ðª     ðˆ  €  ›     '€  € @š     ¶e  € Ð—     Qw  € p™     {n  €  ˜     CŠ  € —     ’„  € P–     j  € À“     ¼{  € €•     ær  € °”     œ‹  € ð¢     §�  € 0¢     3g  € ÀŸ     Ñx  € `¡     ûo  € �      �  € ðž     †  € 0ž     •k  € À›     <}  € `�     ft  € �œ     ÔW  € @”     [X  € P“     ƒc  	À X»     ž¢  	À Èº      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erIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIdEENS_10MorphNoVecEEENS_14DefaultDeleterIS6_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZN2cv3ipp6useIPPEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv7MatExprD2Ev __ZN2cv13BaseRowFilterD2Ev __ZN2cv16BaseColumnFilterD2Ev __ZN2cv10BaseFilterD2Ev __ZN2cv13BaseRowFilterC2Ev __ZN2cv16BaseColumnFilterC2Ev __ZN2cv10BaseFilterC2Ev __ZN2cv4UMatD1Ev __ZNSt12length_errorD1Ev __ZN3ipp11IwExceptionD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN3ipp8IwiImageD1Ev __ZN2cv14MorphRowFilterINS_5MaxOpIdEENS_13MorphRowNoVecEED1Ev __ZN2cv14MorphRowFilterINS_5MinOpIdEENS_13MorphRowNoVecEED1Ev __ZN2cv17MorphColumnFilterINS_5MaxOpIdEENS_16MorphColumnNoVecEED1Ev __ZN2cv17MorphColumnFilterINS_5MinOpIdEENS_16MorphColumnNoVecEED1Ev __ZN2cv11MorphFilterINS_5MaxOpIdEENS_10MorphNoVecEED1Ev __ZN2cv11MorphFilterINS_5MinOpIdEENS_10MorphNoVecEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIhEENS_12MorphRowIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIhEENS_15MorphColumnIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIhEENS_9MorphIVecINS_6VMax8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIhEENS_12MorphRowIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIhEENS_15MorphColumnIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIhEENS_9MorphIVecINS_6VMin8uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpItEENS_12MorphRowIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpItEENS_15MorphColumnIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpItEENS_9MorphIVecINS_7VMax16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpItEENS_12MorphRowIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpItEENS_15MorphColumnIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpItEENS_9MorphIVecINS_7VMin16uEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIsEENS_12MorphRowIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIsEENS_15MorphColumnIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIsEENS_9MorphIVecINS_7VMax16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIsEENS_12MorphRowIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIsEENS_15MorphColumnIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIsEENS_9MorphIVecINS_7VMin16sEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIfEENS_12MorphRowFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIfEENS_15MorphColumnFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIfEENS_9MorphFVecINS_7VMax32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIfEENS_12MorphRowFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIfEENS_15MorphColumnFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIfEENS_9MorphFVecINS_7VMin32fEEEEENS_14DefaultDeleterIS8_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MaxOpIdEENS_13MorphRowNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_14MorphRowFilterINS_5MinOpIdEENS_13MorphRowNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MaxOpIdEENS_16MorphColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_17MorphColumnFilterINS_5MinOpIdEENS_16MorphColumnNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MaxOpIdEENS_10MorphNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_11MorphFilterINS_5MinOpIdEENS_10MorphNoVecEEENS_14DefaultDeleterIS6_EEED1Ev __ZN2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv14MorphRowFilterINS_5MaxOpIhEENS_12MorphRowIVecINS_6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yES2_NS_6Point_IiEEiiRKNS_7Scalar_IdEEE32__cv_trace_location_extra_fn1821 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 __ZZN2cv3hal5morphEiiiPhmS1_miiiiiiiiiiiS1_miiiiiPKdibE30__cv_trace_location_region1390 __ZZN2cv3hal5morphEiiiPhmS1_miiiiiiiiiiiS1_miiiiiPKdibE36__cv_trace_location_extra_region1390 GCC_except_table180 GCC_except_table10 GCC_except_table100  #1/20           1548786605  501   20    100644  51764     `
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  $   1x   ð
  $   Ôu   ë  £  ½y   B  '   6w   Ä  '   1w        †y        „y   ô  "   ‚y   U  Ô   {   q  !   }y   £     Ov   ´          È  %   3v   í     +v    !   }y   8  Ô   {   @     g{   n,  p   iy  ù,  u   ay  É-  Í    {   –.  Ô   mz   Æ/     y   .0  %   y   S0     úx  ‚0     {y    0  Û   Úy   ¢1     ‡w   Ü1  %   nw   2     fw  -2     Úy   b2     dw   œ2  %   Kw   Á2     Cw  _6     &v   p6          „6  %   
v   ©6     v  ýO  �   Yy  ™P  u   Qy  )Q  n   Iy  ÏQ     vy   R  Þ   Õy   BS     õx   T     D†   HT     †   ‡T     þ…   ÄT     ß…   äV     µ   W     ³   ZW     ¬   ŒW     ¥   ÈW     ž   óW     è~   +X  l   6~  ½X     ã~   èX     >~   Y  q   |}  µY     )~   àY     „}   Z  y   Ê|  ²Z     w}   àZ     Ò|   [  r   Â|  ­[  �   º|  I\  …   ²|  é\  …   ª|  ‰]  ‰   ¢|  ­^     g‚   æ^     ®   _     §   ;_         i_     ™   —_     ”   Å_  ‰   .~  i`  …   ×…  	a  …   Ï…  °a  ~   Ç…  Ib  …   ¿…  @c     Õy   Od     š’   �d     {’   »d     ú‡   ðd     ø‡   e     D‡   Oe  x   {†  òe     ?‡   'f     ƒ†   Xf     s†  òf  |   k†  ‰g  …   c†  )h  …   <†  +i     ,x   Œi  i   Á’  ;j  l   Äx  Îj  $   ¸y   k  Í   qy   l     žv   l          -l  %   …v   Rl     }v  üm  …   ¼x  o  ‘   ´x  ¹o  …   ¬x  Yp  …   ¤x  ùp  …   œx  ™q  …   ”x  9r  …   Œx  Ùr  …   „x  ys  ~   |x  t  l   tx  ™t  u   lx  )u  u   dx  §u     ;w  äu     õu  v     v  6v     Gv  _v     pv  ˆv     –v  ¼v  h   )w  Nw     \w  qw     w  ¥w  z   $x  Fx     Wx  ×x     èx  y     y  .y     ?y  øy  k   ez  ‹z  h   øz  …{  k   š|  |  k   ’|  ÷|  s   o}  ©}  s   !~  c~  s   Û~    v   Œ  Ú  „   _‚  y€  …   W‚  �  …   O‚  ¹�  ‰   G‚  Œ‚  ‚   —…  )ƒ  …   Ÿ…  Éƒ  …   §…  i„  …   ¯…  	…  ‰   ·…  ¨†  Š   7‡  i‡  …   ð‡  ˆ     û‘  ¹ˆ  …   ’  Y‰  …   ’  Š  i   ¹’  ËŠ  l   #’  R‹  Œ   s’  ù‹  …   k’  ™Œ  …   c’  9�  …   [’  Ù�  …   S’  yŽ  …   K’  �  …   C’  ¹�  ~   ;’  R�  l   3’  Ù�  u   +’  i‘  u   ’  ç‘     ’  ó‘  Ö             ÿ›�‚€€ „    E        E      8   V           j   %      �        º      i     %   M   5     E  R     2	   o  ³   4	   c     ÿ   k  ­            v   r  f   n  á     =       0  P     a  Ç  a   *	  @	     T	  L	                           ˆ§      á§                   C©      á§      W     cv::Point2d cv::phaseCorrelate(cv::InputArray, cv::InputArray, cv::InputArray, double *) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/phasecorr.cpp src1.type() == src2.type() phaseCorrelate src1.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || src1.type() == (((6) & ((1 << 3) - 1)) + (((1)-1) << 3)) src1.size == src2.size src1.type() == window.type() src1.size == window.size void cv::createHanningWindow(cv::OutputArray, cv::Size, int) type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || type == (((6) & ((1 << 3) - 1)) + (((1)-1) << 3)) createHanningWindow winSize.width > 1 && winSize.height > 1 type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || type == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) || type == (((6) & ((1 << 3) - 1)) + (((1)-1) << 3)) || type == (((6) & ((1 << 3) - 1)) + (((2)-1) << 3)) magSpectrums type == srcB.type() && srcA.size() == srcB.size() divSpectrums dst.data != srcA.data dst.data != srcB.data weightedCentroid            É’  ÑXA        ¤œ      Ð’      \	  ÑXA        0¦             zPLR x›   �  4   $   TÿÿÿÿÿÿÉ’      «ðÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   °æÿÿÿÿÿÿ\	      ÿùÿÿÿÿÿÿA†CPƒŒ�Ž�    7œ  $  -2œ  (  -(œ    - œ  	  -œ    -þ›    -ô›    -Ÿ›    -b›  %  -B›    -5›    -(›    -›    -›    -›    -÷š    -èš    -¹š    -¤š    -Jš    -š  %  -÷™    -È˜    ¼˜    ­˜  *  -—    ü–    í–  *  -c–    W–    K–    C–  *  - –    –    ø•    ð•  *  -Ñ•    Å•    ½•  *  -I•    4•  '  -î”    -Ö”     -C”    -;”  !  -”    -”    -ê“    ã“    —“    -g“    -[“    -D“    =“    6“  +  -)“    "“    -ü’    -ð’    Å’    -½’    -w’    -o’    -g’    -_’    -W’    -O’    -G’    -?’    -7’    -/’    -'’    -’    -’    -’    -’    -ÿ‘    -÷‘  	  -ï‘    -Ú‘    -q‘    -J‘    -á�    -º�    -Z�    -3�    -Á�    -š�    -!�    -úŽ    -�Ž    -ZŽ    -á�    -º�    -A�    -�    -¡Œ    -zŒ    -Œ    -Ú‹    -Z‹    -3‹    -ÓŠ    -¥Š  &  -�Š    - Š    -Ú‰    -a‰    -:‰    -Áˆ    -šˆ    -'ˆ    -ô‡    -ê‡    -q‡    -;‡    -.‡    -°†    -†    -w†    -o†    -g†    -@†    -Û…    -Ó…    -Ë…    -Ã…    -»…    -³…    -«…    -£…    -›…    -Ž…    -…    -ê„    -q„    -J„    -Ñƒ    -ªƒ    -1ƒ    -
ƒ    -”‚    -c‚    -[‚    -S‚    -K‚    ->‚    -Á�    -š�    -!�    -ú€    -�€    -Z€    -â    -�    -†    -    -ß~    -Ò~    -k~    -:~    -2~    -%~    -~    -±}    -€}    -s}    -f}    -ÿ|    -Î|    -Æ|    -¾|    -¶|    -®|    -¦|    -ž|    -–|    -r|    -|    -ì{    -�{    -üz    -ïz    -“z    -iz    -_z    - z    -my    -ey    -]y    -Uy    -My    -Cy    -6y    -'y    -y    -y    -þx    -ìx    -ßx    -Ðx    -Èx    -Àx    -¸x    -°x    -¨x    - x    -˜x    -�x    -ˆx    -€x    -xx    -px    -hx    -[x    -Nx    -?x    -(x    -x    -­w    -ƒw    -yw    -jw    -`w    -Vw    -Gw    -?w    --w    - w    -Äv    -šv    -�v    -�v    -tv    -gv    -Xv    -Kv    ->v    -/v    -"v    -v    -v    -ùu    -ìu    -Ýu    -¯u    -šu    -1u    -
u    -¡t    -zt    -t    -ós    -�s    -Zs    -ár    -ºr    -Ar    -r    -¡q    -zq    -q    -Úp    -ap    -:p    -Áo    -šo    -o    -Èn    …n    sn    -n    -Zl    -Nl    -7l    0l    )l  +  -l    l    -åk    -Ík     -$k    -îj    -Ïj    -£j    -Cj    -j  &  -ñi    -�i    -:i    -ªh    --h    -
h    -‘g    -jg    -öf    -Óf    -`f    -9f  #  -f    -Ãe    -We    -&e  #  -ûd    -Æd  #  -›d    -Zd    -Hc    -Êb    -Mb    -*b    -´a    -Ša    -a    -ê`    -q`    -J`    -Í_    -¢_  #  -w_  #  -I_  #  -_  #  -ô^  #  -Â^  #  -^    -‘]    -j]    -ñ\    -Ê\    -Q\    -*\    -µ[    -ƒ[    -[    -ïZ  #  -ÀZ    -ƒZ    -Z    -ïY  #  -ÀY    -ƒY    -Y    -÷X  #  -ÈX    -“X    -/X    -þW  #  -ÓW    -—W  #  -eW  #  -3W  #  -óV  #  -ÒT    -˜T    -VT    -T    -WS    -ßR     -R    -åQ    -“Q    -1Q    -
Q    -¡P    -zP    -P    -{M    rM    K    K    
H    H    zF    ÊE    CC    ;C    ë@    ã@    Ü=    Ô=    ?<    g;    “9    L8    r7    .7    ì6    ±6    -¥6    -Ž6    ‡6    €6  +  -s6    l6    -6    Ó5    r5    ›4    O4    ë3    É2    -½2    -¦2    Ÿ2    o2    -52    -	2    -ý1    -æ1    ß1    ¯1    -w1     -¨0    -œ0  "  -[0    -O0    -80    10    Ó/    -f/    -N/     -ž.    -’.    -z.     -Ñ-    -j-    --    -Ú,    -v,    -W    -A    -    -ð     -@    -4  "  -õ    -é    -Ò    Ë    Ä  +  -·    °    -Ž  "  -%    -     -]    -  
  -•    -5    -ç    -Ý    e    -[    Š    -±    -J    -i    -ú    -    -5
    -¡	    -	    -î    -à    -Õ    -É    -²    «    {    -8    -,    -        ×    -e    -Y    -B    ;        -     -”    -}    v    o  +  -b    [    -+    -    -        Ë    -•    -}     -Ô    -Ì    -´     -    -    -ë      -B     -:     -.      0     (                           8     0   )                )           )  M    H§      å    ¤œ      U    h§      ½    0¦      f    P¬      ²    X¬      Ó            X    Ð’      «  À 0œ      Ã                          ÿ                          }              J             ³             Ü             .             ÷              Î             ÷             9                          >              ˜             —              Ý              k              *              d             s             ´              8             Ç             ¢             o             	              "                            Ö              ˜             Ï             Ñ                             _memcpy __ZSt9terminatev __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv _cos __Znam __ZN2cv6String8allocateEm __ZN2cv4idftERKNS_11_InputArrayERKNS_12_OutputArrayEii __ZN2cv3dftERKNS_11_InputArrayERKNS_12_OutputArrayEii __ZN2cv8multiplyERKNS_11_InputArrayES2_RKNS_12_OutputArrayEdi __ZNK2cv12_OutputArray6createEiiiibi __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv17getOptimalDFTSizeEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cv19createHanningWindowERKNS_12_OutputArrayENS_5Size_IiEEi ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZN2cv14phaseCorrelateERKNS_11_InputArrayES2_S2_Pd __ZN2cv12mulSpectrumsERKNS_11_InputArrayES2_RKNS_12_OutputArrayEib __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv9minMaxLocERKNS_11_InputArrayEPdS3_PNS_6Point_IiEES6_S2_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv4sqrtERKNS_11_InputArrayERKNS_12_OutputArrayE __ZN2cv5splitERKNS_11_InputArrayERKNS_12_OutputArrayE __ZN2cv5mergeERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiiRKNS_7Scalar_IdEE __ZZN2cv19createHanningWindowERKNS_12_OutputArrayENS_5Size_IiEEiE25__cv_trace_location_fn599 __ZZN2cv19createHanningWindowERKNS_12_OutputArrayENS_5Size_IiEEiE31__cv_trace_location_extra_fn599 __ZZN2cv14phaseCorrelateERKNS_11_InputArrayES2_S2_PdE25__cv_trace_location_fn516 __ZZN2cv14phaseCorrelateERKNS_11_InputArrayES2_S2_PdE31__cv_trace_location_extra_fn516 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0  #1/20           1548786605  501   20    100644  102516    `
pyramids.cpp.o      Ïúíþ           à             h                          @N            øM           
       __text          __TEXT                  k)           øQ Ã    €            __gcc_except_tab__TEXT          l)     t      l-                            __literal16     __TEXT          à;            à?                           __literal4      __TEXT           @              D                           __literal8      __TEXT           @     H        D                           __bss           __DATA          øM     H                                     __const         __DATA          p@     È      pD    p .                   __cstring       __TEXT          8B     z      8F                            __compact_unwind__LD            ¸G     @      ¸K    €q 6                  __eh_frame      __TEXT          øI            øM    0s      h            $       
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H‰…PÿÿÿHÇ…@ÿÿÿ    L‰ÿL‰æL‰ò‹MÔè    ;]È|‘H�½`ÿÿÿè    ƒ½ ÿÿÿ tH�½ÿÿÿè    H�ÄÈ   [A\A]A^A_]ÃH‰Çè    H‰Çè    H‰Ãƒ½Pÿÿÿ „œ   H�½Hÿÿÿè    é‹   H‰Çè    ë~ë<H‰Çè    H‰Çè    H‰Çè    H‰ÃH�½`ÿÿÿè    éÍ   H‰Çè    ëëëBë H‰Ãƒ½ ÿÿÿ …¶   é½   ë)ëë H‰ÃH�½`ÿÿÿè    ƒ½ ÿÿÿ …�   é–   ëë H‰ÃH‹E˜H…Àt¹ÿÿÿÿðÁHƒùuH�½`ÿÿÿè    HÇE˜    fïÀfE€f…pÿÿÿƒ½dÿÿÿ ~"H‹E 1ÉfD  Çˆ    HÿÁHc•dÿÿÿH9Ñ|êH‹}¨H�E°H9Çtè    ƒ½ ÿÿÿ tH�½ÿÿÿè    H‰ßè    H‰Çè    H‰Çè    ff.„     UH‰åAWAVATSH�ì   A‰ÔH‰óH‰øL�µøþÿÿ1Ò¹   E1ÀE1ÉL‰÷H‰Æè    L�½Xÿÿÿ1Ò¹   E1ÀE1ÉL‰ÿH‰Þè    Aƒüu‹…Xÿÿÿ3…øþÿÿf©ÿ„¡   WÀ)EÀH�}À¾6   è    H¹t.type()H‰H.H¹ == dst.H‰H(H¹c.type()H‰H H¹x5 && srH‰HH¹USSIAN_5H‰HH¹== CV_GAH‰HH¹_filter H‰H�)  H�è&  H�uÀ¿)ÿÿÿA¸m  è    H�}Àè    HÇEÐ    ÇEÀ  L‰uÈHÇ…ðþÿÿ    Ç…àþÿÿ  L‰½èþÿÿH‹E˜‹‹@‰E¸‰M¼H�}ÀH�µàþÿÿH�U¸¹   è    H‹E�H…Àt¹ÿÿÿÿðÁHƒùuH�½Xÿÿÿè    HÇE�    HÇE€    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    ƒ½\ÿÿÿ ~+H‹E˜1Éffffff.„     Çˆ    HÿÁHc•\ÿÿÿH9Ñ|êH‹} H�E¨H9Çtè    H‹…0ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½øþÿÿè    HÇ…0ÿÿÿ    HÇ… ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    ƒ½üþÿÿ ~'H‹…8ÿÿÿ1É„     Çˆ    HÿÁHc•üþÿÿH9Ñ|êH‹½@ÿÿÿH�…HÿÿÿH9Çtè    H�Ä   [A\A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëH‰Çè    ëH‰Çè    H‰Çè    H‰ÃH‹E�H…Àt¹ÿÿÿÿðÁHƒùuH�½Xÿÿÿè    HÇE�    HÇE€    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    ƒ½\ÿÿÿ ~H‹E˜1ÉÇˆ    HÿÁHc•\ÿÿÿH9Ñ|êH‹} H�E¨H9Çtè    ëH‰Çè    H‰ÃH‹…0ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½øþÿÿè    HÇ…0ÿÿÿ    HÇ… ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    ƒ½üþÿÿ ~%H‹…8ÿÿÿ1ÉfD  Çˆ    HÿÁHc•üþÿÿH9Ñ|êH‹½@ÿÿÿH�…HÿÿÿH9Çtè    H‰ßè    H‰Çè    f�UH‰åAWAVATSH�ì   A‰ÔH‰óH‰øL�µøþÿÿ1Ò¹   E1ÀE1ÉL‰÷H‰Æè    L�½Xÿÿÿ1Ò¹   E1ÀE1ÉL‰ÿH‰Þè    Aƒüu‹…Xÿÿÿ3…øþÿÿf©ÿ„¡   WÀ)EÀH�}À¾6   è    H¹t.type()H‰H.H¹ == dst.H‰H(H¹c.type()H‰H H¹x5 && srH‰HH¹USSIAN_5H‰HH¹== CV_GAH‰HH¹_filter H‰H�æ$  H�¨"  H�uÀ¿)ÿÿÿA¸u  è    H�}Àè    HÇEÐ    ÇEÀ  L‰uÈHÇ…ðþÿÿ    Ç…àþÿÿ  L‰½èþÿÿH‹E˜‹‹@‰E¸‰M¼H�}ÀH�µàþÿÿH�U¸¹   è    H‹E�H…Àt¹ÿÿÿÿðÁHƒùuH�½Xÿÿÿè    HÇE�    HÇE€    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    ƒ½\ÿÿÿ ~+H‹E˜1Éffffff.„     Çˆ    HÿÁHc•\ÿÿÿH9Ñ|êH‹} H�E¨H9Çtè    H‹…0ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½øþÿÿè    HÇ…0ÿÿÿ    HÇ… ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    ƒ½üþÿÿ ~'H‹…8ÿÿÿ1É„     Çˆ    HÿÁHc•üþÿÿH9Ñ|êH‹½@ÿÿÿH�…HÿÿÿH9Çtè    H�Ä   [A\A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëH‰Çè    ëH‰Çè    H‰Çè    H‰ÃH‹E�H…Àt¹ÿÿÿÿðÁHƒùuH�½Xÿÿÿè    HÇE�    HÇE€    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    ƒ½\ÿÿÿ ~H‹E˜1ÉÇˆ    HÿÁHc•\ÿÿÿH9Ñ|êH‹} H�E¨H9Çtè    ëH‰Çè    H‰ÃH‹…0ÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½øþÿÿè    HÇ…0ÿÿÿ    HÇ… ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    HÇ…ÿÿÿ    ƒ½üþÿÿ ~%H‹…8ÿÿÿ1ÉfD  Çˆ    HÿÁHc•üþÿÿH9Ñ|êH‹½@ÿÿÿH�…HÿÿÿH9Çtè    H‰ßè    H‰Çè    f�UH‰åAWAVSHƒìA‰÷I‰þM…öu2WÀ)EÐH�z!  H�4  H�uÐ¿åÿÿÿA¸~  è    H�}Ðè    I‹>H…ÿt5E…ÿx0è    E…ÿt#AÿÇIÿÏ»   @ I‹>Hßè    HƒÃIÿÏuìI‹>è    IÇ    HƒÄ[A^A_]ÃH‰Çè    H‰ÃH�}Ðè    H‰ßè    H‰Çè    fffff.„     UH‰åAWAVAUATSH�ì¸   D‰M¼D‰E¸I‰ÏI‰ÕòE˜‰óH�µ(ÿÿÿ1Ò1Éè    I‰Ä…Û‰¦   I‰ÞfWÀf)…PÿÿÿH��Pÿÿÿ¾/   H‰ßè    H¹negativeH‰H'H¹be non nH‰H H¹rs must H‰HH¹tra layeH‰HH¹er of exH‰HH¹The numbH‰H�P   H�É  ¿-ÿÿÿA¸“  H‰Þè    H�½Pÿÿÿè    L‰óA‹$A‹D$ ‰EÈ‰ÊÁê�âÿ  ÿÂ É€á¸Pú  HÓè$‰ÁÓâ‰UÔE‹t$$M…ÿL‰e¨L‰}�„†   H�µPÿÿÿ1Ò1ÉL‰ÿè    I‰ÄA‹$A‹t$$A¯t$ ‰ÊÁê�âÿ  ÿÂ É€á¸Pú  HÓè$‰ÁÓâ¯Ö…ÛŽï   M…íD‹MÔòU˜t3I‰Ú�KA‰ÈA÷ÐAƒàƒùue1ÉE…ÀL‰Ó…ª   é¹   1ÀH‰EÀéX  ò¨  ‰Ø‹MÈD‰öWÉò*ÎòYÊòXÈò-ñWÉò*ÉòYÊòXÈò-É‰÷A¯ù¯ù)úÿÈuËëg‰ÎHÿÎL)Æ1Éffffff.„     I‹|Í I‹\ÍD‰È¯ÇHÁï ¯Ç)ÂH‰ØHÁè A¯Ù¯Ø)ÚHƒÁH9ÎuÎE…ÀL‰ÓtI‹DÍ D‰É¯ÈHÁè ¯Á)Â…Ò‰•   I‰ßfWÀf)E€H�]€¾*   H‰ßè    H¹he pyramH‰H H¹to fit tH‰HH¹o small H‰HH¹er is toH‰HH¹The buffH‰fÇ@(idH�,  H�¥  ¿-ÿÿÿA¸®  H‰Þè    H�}€è    L‰ûI‹D$H‰EÀL‹e¨H‰�xÿÿÿ�C‰E¤HcØHÁãH‰ßè    I‰ÇL‰ÿH‰Þè    A‹$‹]È‰ßD‰öè    L‰}°I‰I‹t$A‹T$A‰ÜH‰Çè    ƒ½xÿÿÿ Ž’  M…íD‹}¤„±   IƒÅL‹e°IƒÄIÿÏë&fD  D‰÷‰Þè    I‰$ƒ}¸ ucërf.„     I‹] I‰ÞIÁî Hƒ}� H‹E¨‹tÈD‰÷‰Þè    I‰$¯]ÔH‰ÇL‰mÈL‹mÀL‰î‰Úè    A¯ÞHcÃIÅL‰mÀL‹mÈƒ}¸ tI‹|$øI‹4$‹U¼è    IƒÅIƒÄIÿÏu‹éÔ   L‹m°IƒÅIÿÏë)f„     ‰Þè    I‰E ƒ}¸ …ˆ   é“   fD  Hƒ}� WÀòA*ÆòM˜òYÁòâ  òXÂò-ØWÀòA*ÄòYÁòXÂòD-àH‹E¨‹‰]ÈD‰çt—‰Þè    I‰E ¯]ÔH‰ÇL‹uÀL‰ö‰Úè    A¯ÜHcÃIÆL‰uÀƒ}¸ tI‹}øI‹u ‹U¼è    IƒÅIÿÏD‹uÈ…bÿÿÿH‹E°H�Ä¸   [A\A]A^A_]ÃH‰Çè    H‰ÃH�}€è    ëH‰Çè    H‰Çè    H‰ÃH�½Pÿÿÿè    H‰ßè    H‰Çè    €    Pè    è     ÿ›Ò„€ É    ^        ^      m   ¦   %   Q   Ë      I  ×   O   Ä   M  ·   Â   Y     Ž   s  ×   ?   Q  2   “   �  +   r   î     G        %        ð
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     ?   õ      A        ?   Å      A   ï     ?   P     C   c                 '     5  3  €             ÿ›‚ƒ€ ù    T       T  !   ~"   u     v"  �  
       ‹     ^"   ç     ¾"   ø            %   ¢"   1     š"  a     È"   ‡     Æ"   |     È"   ¢     Æ"   E     È"   T     Æ"   %     È"   C     Æ"   õ	     È"   
     Æ"   Õ     È"   ñ     Æ"   ¥     È"   Á     Æ"   @     Ö"   Ñ  
   Ô"   Û  ¦       �"     ’"  ¨"     ¶"  ´"  Ž             ÿ›õ‚€€ ì    U       U  !   I   v     A  ‚  õ        w     "   Ó     †   ä          ø  %   m        e  R     Š   x     ˆ   \     Š   x     ˆ        Š   $     ˆ   å     Š        ˆ   ¥	     Š   Á	     ˆ   …     Š   ¡     ˆ   E     Š   a     ˆ   €     Œ   ‘  »       L     ]  p     ~  |  y             ÿ›÷ƒ î    W        W      ®
   ˜   %   ’
   ½      Š
  É   ó   ô   ã     ô	   ý  "   ï	   2  ã   [
   A     ê	   M    
   _  .   à	   �  X   ù	   å     Þ	   ñ  ,   Í	   5     â	  b  °   ò   S     Í
   m  É   e   =  .   Ò
   x     ˆ
   ¨     Y
   »     0
   ×     
  ì     û	  #     Ë
   Q  m   Ã
  Ö  b   »
  A	     ³
  M	  3        €	  %   ±	   ´	     Å	  
     (
  @
     Q
  •
     ¦
  ð
  k   ]  €  h   ê                         ÿ›˜�                ˜   ˜     ú   ©          ½  %   á   â     Ù  V        ¢
        °
  4       ä     ò  ð  ~             ÿ›˜�    	       	     þ   {     `   Œ             %   G   Å     ?  6     €   °     ~   ¾  Œ       J     X  V  ~             ÿ›}u    ÷        ÷      Þ   \        m          �  %   þ   ¦     ö  E  
               ‰             ÿ›‹� ‚                ê   ƒ     )   ”          ¨  %      Í       –     -   a	     +        !    Ž             ÿ›}u                n   ‡         ˜          ¬  %   ‡   Ñ       ¦     ¢   Š     ˜  –  ‰             ÿ›õ‚€€ ì    J        J         ’   %   ç   ·      ß  Ã         ì      Í   
  b      ë  ±   	   £        ×  %           Ë        ¢   6     š  K     ’  €  
   K   ¨  
   I   Ù     G     a   ×  ™        ð  
   &     
   $   I     "   t     Ï  ²     Ã  ê     û  f  b   í  Ñ     å  Ý               ÿ›¥�€€ œ    :        :      ‡   |      Ü   ë   "   Æ     	   ¾  T     î   …  ƒ   æ  #  ‹   Þ  É  	   Ô  	  t     ¥  ‰   6  .               ÿ›¥�€€ œ    :        :      ‡   |      Ü   ë   "   Æ     	   ¾  T     î   …  ƒ   æ  #  ‹   Þ  É  	   Ô  	  t     ¥  ‰   6  .               ÿ›IA   "   ¦    A   	   ž   J   _        ©   	   º   ²                ÿ›‹� ‚    º        º   !   J   Û      B  ç   ÷       Þ  !   ,   ÿ  	   $    '       /  	   :  M     a  Y                                                                                                  	                            
                                                                     
                         € € € € € € € € €   €   €   €   	                                                                   		

€   €   €   €   	
	
ÿ                                                       		

€   €   €   €   	
	
ÿ                                            À@  À@  À@  À@  €@  €@  €@  €@  €;  €;  €;  €;                                                @      @      @      @      p?      p?                                                                                      		                             		   A   A   A   A  €=  €=  €=  €=  À@  À@  À@  À@  €<  €<  €<  €<  €@  €@  €@  €@       @       @      @      @      �?      �?      @      @                À@  €@  €;  À@  €@  à@   A  €<      @      @      p?      @      @      @       @      �?    ™™¹?                8B     �B     <             C     �B     X             NC     �B     ¬             ¸C     �B     Ä             çC     �B     N             =D     �B     c     ÊE     ÚE     ëE     úE     F             ¤F     �B     ±             ¤F     �B     r             ¤F     �B     Þ                                                                                                                                     void cv::pyrDown(cv::InputArray, cv::OutputArray, const cv::Size &, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/pyramids.cpp borderType != BORDER_CONSTANT pyrDown IPP:(ipp_pyrdown( _src, _dst, _dsz, borderType))  void cv::pyrUp(cv::InputArray, cv::OutputArray, const cv::Size &, int) borderType == BORDER_DEFAULT pyrUp IPP:(ipp_pyrup( _src, _dst, _dsz, borderType)) void cv::buildPyramid(cv::InputArray, cv::OutputArrayOfArrays, int, int) buildPyramid IPP:(ipp_buildpyramid( _src, _dst, maxlevel, borderType)) _filter == CV_GAUSSIAN_5x5 && src.type() == dst.type() cvPyrDown cvPyrUp cvReleasePyramid The number of extra layers must be non negative cvCreatePyramid The buffer is too small to fit the pyramid ssize.width > 0 && ssize.height > 0 && std::abs(dsize.width*2 - ssize.width) <= 2 && std::abs(dsize.height*2 - ssize.height) <= 2 ocl_pyrDown BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_WRAP BORDER_REFLECT_101 -D T=%s -D FT=%s -D convertToT=%s -D convertToFT=%s%s -D T1=%s -D cn=%d -D kercn=%d -D fdepth=%d -D %s -D LOCAL_SIZE=%d  -D DOUBLE_SUPPORT IPP -D T=%s -D FT=%s -D convertToT=%s -D convertToFT=%s%s -D T1=%s -D cn=%d -D LOCAL_SIZE=%d pyrUp_cols2 pyrUp_unrolled !_src.empty() pyrDown_ std::abs(dsize.width - ssize.width*2) == dsize.width % 2 && std::abs(dsize.height - ssize.height*2) == dsize.height % 2 pyrUp_               ì  ÑXA        l)     ð            A        Ä+           J&  ÑXA        Ü+     `3      C!  ÑXA        d-     °T      ³  ÑXA        ì.     ps      B#  ÑXA        h0     À–      õ  ÑXA        ð1     À¶        ÑXA        l3     àÂ      n  ÑXA        h5     PÔ      Ô  ÑXA        6     0ã      –  ÑXA         6     Ðï      ­  ÑXA         7     €       ÑXA        °7           õ  ÑXA        08           >  A        ¬9     à     >  A        X:      #     Â   aA        ;     ð#     i  ÑXA        P;            zPLR x›   �  4   $   àµþÿÿÿÿÿì      ;ßÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \   ˜Âþÿÿÿÿÿ       [áÿÿÿÿÿÿA†C       4   Œ   ˆÂþÿÿÿÿÿJ&      CáÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ä    èþÿÿÿÿÿC!      “âÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü   ¸	ÿÿÿÿÿÿ³      ããÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  @(ÿÿÿÿÿÿB#      'åÿÿÿÿÿÿA†CPƒŒ�Ž�    4   l  XKÿÿÿÿÿÿõ      wæÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¤   kÿÿÿÿÿÿ      »çÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü  wÿÿÿÿÿÿn      éÿÿÿÿÿÿA†CPƒŒ�Ž�    4     @ˆÿÿÿÿÿÿÔ      ãéÿÿÿÿÿÿA†CPƒŒ�Ž�    4   L  è–ÿÿÿÿÿÿ–      GêÿÿÿÿÿÿA†CPƒŒ�Ž�    4   „  P£ÿÿÿÿÿÿ­      �êÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¼  È´ÿÿÿÿÿÿ      çêÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô  °Åÿÿÿÿÿÿõ      /ëÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ,  xÍÿÿÿÿÿÿ>      sìÿÿÿÿÿÿA†CNƒŒŽ�      4   d  €Ñÿÿÿÿÿÿ>      çìÿÿÿÿÿÿA†CNƒŒŽ�      ,   œ  ˆÕÿÿÿÿÿÿÂ       [íÿÿÿÿÿÿA†CIƒŽ�4   Ì  (Öÿÿÿÿÿÿi      wíÿÿÿÿÿÿA†CPƒŒ�Ž�    g) l  -b) p  -U) 5  -M) :  -E) W  -6) 5  -.) 5  -$) W  -) 5  -é( 7  -Å( z  -¬( v  -z(   C( u  -( 7  -ë' z  -Î' v  -–' u  -[' z  -?' v  -.' o  - ' t  -ô& W  -ë& T  -Ø&   Ñ&   & X  -´%   .% x  -Ó$ W  -Ç$ T  -´$   ­$   S$ X  -%$ x  -Þ# 5  -Ö# :  -Î# W  -Â# 5  -¨# w  -—# y  -x# y  -f# W  -]# T  -I#   B#   # 5  -# :  -
# Z  -�" >  -c" 5  -Y" Z  -ñ! >  -Ê! 5  -Â! 5  -¸! 5  -®! W  -¢! 5  -Š! Z  -! >  -ä  Z  -m  >  -I  (  -ò W  -é T  -Õ   Î   f X  -5 ;  - ;  -Ú 5  -Ò :  -Ê Z  -M >  -# 5  - Z  -± >  -Š 5  -‚ 5  -x 5  -n W  -b 5  -J Z  -Ë >  -¤ Z  -- >  -	 /  -² W  -© T  -•   Ž   & X  -õ ;  -Ö ;  -‘ 5  -‰ 5  -� :  -y U  -d Z  - >  -Ñ S  -Ÿ 5  -’ W  -ƒ 5  -{ 5  -s 5  -g 5  -Z U  -> 5  -6 5  - U  - S  -ö /  -¾ d  -– d  -D R  - Z  -¯ >  -† /  -N g  -& g  -ó U  -Þ U  -É V  -½   ¶ V  -ª   ˜ [  -x @  -V ?  -¨ >  -h g  -^ f  -8 ?  -  b  -� ^  - Q  -Ï d  -Å f  -Ÿ c  -} ^  -l ]  -_ W  -S T  -<   5   ÷ X  -Ï V  -Ã   › :  -� m  -Y m  -O :  - 5  - W  - 5  -Ö   ˜   Z   Q   I   )   W   †
   
   
   
   ¸   °   £   / <  -F m  - m  -0   (   Y W  -M T  -6   /   ( {  -    X  -˜ n  -F n  -y :  -_ m  -7 m  -- :  -õ  5  -ë  W  -Ü  5  -F  m  -  m  -Tû    Mû    Eû    ,ú    %ú    ú    	ú    ú    ùù    îù    ;ù  =  -Ž÷    Bö    :ö    2ö    ñô    Ûô    sô  <  -¥ñ  W  -™ñ  T  -‚ñ    {ñ    tñ  {  -gñ    `ñ  X  -âð  n  -�ð  n  -Âï  :  -¨ï  m  -€ï  m  -vï  :  -Cï  5  -9ï  W  -*ï  5  -:ê    2ê    *ê    öé    îé    æé    {é  <  -&è  m  -þç  m  -]æ    Uæ    Mæ    Þä  W  -Òä  T  -»ä    ´ä    ­ä  {  - ä    ™ä  X  -(ä  n  -Þã  n  - ã  :  -öâ  m  -¬â  5  -¢â  W  -“â  5  -‹â  :  -qâ  m  -Öá  m  -®á  m  -µÜ    ¬Ü    ¤Ü    
Ü  =  -�Ø  <  -Ö  W  -Ö  T  -úÕ    óÕ    ìÕ  {  -ßÕ    ØÕ  X  -ZÕ  n  -Õ  n  -JÔ  :  - Ô  m  -ÖÓ  5  -ÌÓ  W  -½Ó  5  -µÓ  :  -›Ó  m  -jÐ    bÐ    ZÐ     Î    ŒÍ  =  -?É  <  -.È  m  -È  m  -ÊÄ  W  -¾Ä  T  -§Ä     Ä    ™Ä  {  -ŒÄ    …Ä  X  -þÃ  n  -¡Ã  n  -ØÂ  5  -ÐÂ  :  -ÈÂ  U  -®Â  5  -¤Â  Z  -HÂ  >  -!Â  5  -Â  Z  -¸Á  >  -‡Á  5  -Á  5  -wÁ  5  -jÁ  5  -]Á  W  -NÁ  5  -2Á  S  -&Á  S  -Á  5  -Á  U  -ìÀ  5  -âÀ  W  -ÖÀ  K  -ÇÀ  5  -¿À  5  -¦À  5  -˜À  D  -‰À  5  -|À  W  -mÀ  )  -aÀ  T  -JÀ    CÀ    0À  r  -À  s  =	À  U  -ô¿  Z  -ž¿  >  -z¿  Z  -¿  >  -ß¾    ´¾  U  -Ÿ¾  U  -Š¾  V  -~¾    w¾  V  -k¾    P¾  _  -A¾  \  -'¾  [  -þ½  @  -ò½  ?  -Ú½  b  -1½  ^  -)½  e  -Î¼  ?  -¶¼  b  -&¼  ^  -¼  S  -	¼  S  -ý»  W  -ñ»  K  -å»  D  -Ö»  F  -­»  C  -¡»  G  -Œ»  G  -w»  O  -I»  O  -»  j  -Ùº  H  -Àº    ´º  k  -¯º  L  =¦º  H  -�º    †º  k  -�º  L  =xº  H  -_º    Sº  k  -Nº  N  =Gº  W  -$º  i  -º  E  -	º  J  -õ¹    Ñ¹  Y  -«¹    …¹    ~¹    p¹  P  -f¹  A  -K¹  A  -#¹  P  -ù¸  P  -Û¸  c  -¹¸  e  -x¸  c  -2¸  `  -ú·  h  -ò·  E  -È·  a  -°·  ^  -Ÿ·  ]  -Š·  B  -…·  W  -y·  T  -b·    [·    $·  X  -ü¶  V  -ð¶    â¶  s  =±¶  :  -—¶  m  -o¶  m  -B¶  5  -8¶  W  -)¶  5  -!¶  5  -¶  W  -¶  5  -Þµ  r  -Éµ    ¢µ    {µ    Tµ    -µ    µ    Ð´  s  =·´  m  -�´  m  -·³    Ä±    »±    ²±    ©±     ±    ˜±    ç°    Ú°    T«    K«    B«    9«    0«    («    Mª  <  -ª©    Œ©    u©    X©    é¨    Ô¨    P§    G§    >§    6§    Ë¤    Â¤    ·¤    (¤  <  -¤  <  - £    ÷¢    ì¢    h¢  <  -Q¢  <  -1¡    (¡    ¡    ˆ   <  -q   <  -bŸ    YŸ    NŸ    Êž  <  -±ž  <  -—�    Ž�    ƒ�    òœ  <  -Þœ  <  -Ó›    Ê›    ¿›    ?›  <  -(›  <  -¨š    ’š    ?š  <  -š  <  -å™  W  -Ù™  T  -Â™    »™    ´™  {  -§™     ™  X  -8™  n  -ò˜  n  ->˜  W  -2˜  T  -˜    ˜    ö—  X  -ä–  s  =®–  :  -”–  m  -l–  m  -*–  5  - –  W  -–  5  -–  5  -ù•  W  -ê•  5  -Ê•  r  -µ•    Ž•    g•    @•    •    ò”    ¼”  s  =£”  m  -{”  m  -b‘    †�    o�    h�    ]�    Q�    E�    G�  =  -$Ž    Ž    ïŒ    ×Œ    Á…    ¹…    ±…    ©…    ¼„  <  -ß�    Ö�    Ë�    8�  <  -!�  <  -€    €    ù    h  <  -Q  <  -7~    .~    #~    ˆ}  <  -q}  <  -_|    V|    K|    º{  <  -¡{  <  -}z    tz    iz    Òy  <  -¾y  <  -ºx    ±x    ¦x    x  <  -x  <  -nw    Xw    þv  <  -Ýv  <  -©v  W  -�v  T  -†v    v    xv  {  -kv    dv  X  -üu  n  -¬u  n  -ít  W  -át  T  -Ît    Çt    ¥t  X  -”s  s  =_s  :  -Es  m  -s  m  -ér  5  -ßr  W  -Ðr  5  -Èr  5  -»r  W  -¬r  5  -…r  r  -pr    Ir    "r    ûq    Ôq    ­q    wq  s  =^q  m  -/q  m  -bm    Zm    Rm    Fm    Ql    l    .k    ¶f    ®f    ¦f    šf    ’f    f  <  -›e    ”e    ‹e    [c    Rc    Gc    ¦b  <  -�b  <  -ya    pa    ea    Ö`  <  -¿`  <  -“_    Š_    _    æ^  <  -Ï^  <  -»]    ²]    §]    ]  <  -ÿ\  <  -Ù[    Ð[    Å[    0[  <  -[  <  -
Z    Z    öY    kY  <  -TY  <  -¯X    ™X    <X  <  -X  <  -ðW  W  -äW  T  -ÍW    ÆW    ¿W  {  -²W    «W  X  ->W  n  -ñV  n  -5V  W  -)V  T  -V    V    íU  X  -ÑT  s  =ŸT  :  -~T  m  -HT  m  - T  5  -T  W  -T  5  -ÿS  5  -òS  W  -ãS  5  -ÓS  r  -¾S    —S    pS    IS    S    ôR    ¾R  s  =žR  m  -hR  m  - M    M    M    M    L    ÖK    îJ    BF    :F    2F    )F     F    �E  <  -E    
E    E    ‘B    ˆB    }B    êA  <  -ÓA  <  -®@    ¥@    š@    ÷?  <  -à?  <  -º>    ±>    ¦>    ú=  <  -ã=  <  -Â<    ¹<    ®<    <  <  -ò;  <  -Ù:    Ð:    Å:    #:  <  -:  <  -ú8    ñ8    æ8    G8  <  -08  <  -�7    w7    7  <  -ù6  <  -¸6  W  -¬6  T  -•6    Ž6    ‡6  {  -z6    s6  X  -6  =  -î5  n  -¡5  n  -å4  W  -Ù4  T  -Æ4    ¿4    �4  X  -„3  s  =V3  :  -53  m  -ÿ2  m  -×2  5  -Í2  W  -¾2  5  -¶2  5  -©2  W  -š2  5  -Š2  r  -u2    N2    '2     2    Ù1    ²1    |1  s  =\1  m  -&1  m  -U-    M-    ð*    ç*    å)  =  -B(    :(    -(    (    þ'    '    Þ&    >&    &    †%    é#    –!    W     O     B     :     ,            <  --    $        x  <  -a  <  -W    N    C    ˜  <  -�  <  -a    X    M    ˜  <  -�  <  -p    g    \    ±  <  -˜  <  -Š    �    v    Ò  <  -¾  <  -²    ©    ž    ÷  <  -à  <  -=    '    É  <  -¡  <  -n  W  -b  T  -K    D    =  {  -0    )  X  -»  n  -g  n  -¤  W  -˜  T  -…    ~    \  X  -1  s  =ÿ  5  -õ  W  -è  5  -à  :  -Ø  U  -¾  5  -´  Z  -b  >  -;  5  -1  Z  -À  >  -ˆ  5  -€  5  -x  5  -i  5  -\  W  -M  5  -C  5  -9  U  -  S  -  S  -ô
  5  -ì
  5  -ä
  5  -Ú
  W  -É
  K  -®
  5  -¦
  5  -™
  W  -Š
  5  -z
  D  -k
  5  -^
  W  -O
  )  -C
  T  -,
    %
    
  r  -ù	  S  -í	  S  -á	  W  -Õ	  K  -É	  D  -»	  F  -’	  C  -8	  G  -#	  G  -	  O  -à  O  -§  j  -›  I  -‚    {  k  -v  M  =o  Y  -E            ý    ï  P  -Ý  A  -Â  A  -¢  P  -y  P  -d  i  -\  E  -;  c  -'  e  -î  c  -Ö  W  -Ê  T  -³    ¬    ¥  {  -˜    ‘  X  -ã  `  -   s  =™  U  -„  Z  -.  >  -
  Z  -Ÿ  >  -e    :  U  -%  U  -  V  -    ý  V  -ñ    ·  _  -§  \  -  [  -R  @  -F  ?  -'  b  -w  ^  -o  e  -   ?  -è  b  -X  ^  -"  h  -  E  -  a  -ú   ^  -í   ]  -Ø   B  -Ó   W  -Ç   T  -°     ©     k   X  -@   V  -4      &   s  =À  -  ¸  .  °  ,  ¨  ,     ,  ˜  *  �  +  €  3  x  4  p  2  h  2  `  2  X  0  P  1  8    0    (  &            %  ø     ð     è   $  à     Ø     Ð     È     À     °     ¨         #  �     ˆ     €   "  p     h     `   !  P     H     @      0     (                           8    0  q             q       ø    ð  q  à    Ø    Ð  q  À    ¸    °  q       ˜    �  q  €    x    p  q  `    X    P  q  @    8    0  q             q       ø     ð   q  à     Ø     Ð   q  À     ¸     °   q        ˜     �   q  €     x     p   q  `     X     P   q  @     8     0   q                q           q  Mƒ    p@     ´    �@     u    XA     �	    ÀA     ‘    0A     q    l)     P    Ä+     ‰    Ü+     d    d-     �    ì.     ®    h0     ³    ð1     ›    °@     Å    Ð@     ¯    xA     ñ     B     Ž    l3     ¢    h5     �    6     U     6     b     7     i    °7     ¢    ð@     À    A     |    ˜A     v    08     �    ¬9     Š    X:     ›    ;          P;     é    øM          N     ÿ    N     -    N          N     "     N     å    (N         0N     ã    8N     „          «    À¶        À ð      ³  À €     £  À Ðï      m  À àÂ        À PÔ        À 0ã      E	            ü  À À–      ê  À ps      ¸  À       S  À `3      d  À °T      ö	  À `)     1
    ð#     ý          ë    à     B
     #     
             [             e             Z             õ              4             j             ]
             I             C                          “              y             O             “
             Ø
             ,             ì             é             5                                       ñ             Ú                           Û             I             f              ¥                          9                           6              5             Ô             ·             ,             š             Q             n             ‹             z             ,             é             Ä             	             ´              ¼             J                                         .              2             ô             ã	             [             S             
             T
             c             ~             Š
             Y             p             
                            __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3ocl6Device10getDefaultEv __ZNK2cv3ocl6Device14doubleFPConfigEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZN2cv3ipp6useIPPEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZNK2cv3ocl6Device8vendorIDEv __ZN2cv4UMatD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv6StringD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv3ocl6KernelC1Ev __ZN2cv3ocl5QueueC1Ev _cvGetMat _cvCreateMat _cvReleaseMat _cvCreateMatHeader __ZZN2cvL11ocl_pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE9borderMap _cvPyrUp ___bzero _cvPyrDown __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv17borderInterpolateEiii __ZN2cv12buildPyramidERKNS_11_InputArrayERKNS_12_OutputArrayEii __ZNK2cv12_OutputArray6createEiiiibi __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv6pyrUp_INS_9FixPtCastItLi6EEENS_10PyrUpNoVecIitEEEEvRKNS_3MatERS5_i __ZN2cv8pyrDown_INS_9FixPtCastItLi8EEENS_12PyrDownNoVecIitEEEEvRKNS_3MatERS5_i __ZN2cv6pyrUp_INS_7FltCastIdLi6EEENS_10PyrUpNoVecIddEEEEvRKNS_3MatERS5_i __ZN2cv8pyrDown_INS_7FltCastIdLi8EEENS_12PyrDownNoVecIddEEEEvRKNS_3MatERS5_i __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv6pyrUp_INS_9FixPtCastIhLi6EEENS_14PyrUpVec_32s8uEEEvRKNS_3MatERS4_i __ZN2cv8pyrDown_INS_9FixPtCastIhLi8EEENS_16PyrDownVec_32s8uEEEvRKNS_3MatERS4_i __ZN2cv6pyrUp_INS_9FixPtCastIsLi6EEENS_15PyrUpVec_32s16sEEEvRKNS_3MatERS4_i __ZN2cv8pyrDown_INS_9FixPtCastIsLi8EEENS_17PyrDownVec_32s16sEEEvRKNS_3MatERS4_i __ZN2cv6pyrUp_INS_7FltCastIfLi6EEENS_12PyrUpVec_32fEEEvRKNS_3MatERS4_i __ZN2cv8pyrDown_INS_7FltCastIfLi8EEENS_14PyrDownVec_32fEEEvRKNS_3MatERS4_i __ZNK2cv11_InputArray11isSubmatrixEi __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray4rowsEi __ZNK2cv11_InputArray4dimsEi __ZNK2cv11_InputArray4colsEi __ZN2cv3ocl9typeToStrEi __ZNK2cv12_OutputArray9getMatRefEi __ZNK2cv12_OutputArray10getUMatRefEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi l_switch.table._ZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi __ZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi l_switch.table._ZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard _cvCreatePyramid _cvReleasePyramid _cvAlloc __ZN2cv3ocl14convertTypeStrEiiiPc _cvSetData _cvFree_ __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv4UMat8copySizeERKS0_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc13pyr_up_oclsrcE __ZN2cv3ocl7imgproc17pyramid_up_oclsrcE __ZN2cv3ocl7imgproc15pyr_down_oclsrcE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 GCC_except_table8 __ZZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE30__cv_trace_location_region1368 __ZZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE36__cv_trace_location_extra_region1368 GCC_except_table7 GCC_except_table17 GCC_except_table6 __ZZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE30__cv_trace_location_region1476 __ZZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE36__cv_trace_location_extra_region1476 GCC_except_table16 GCC_except_table5 __ZZN2cv12buildPyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE30__cv_trace_location_region1635 __ZZN2cv12buildPyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE36__cv_trace_location_extra_region1635 GCC_except_table15 GCC_except_table4 __ZZN2cvL9ipp_pyrupERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE30__cv_trace_location_region1394 __ZZN2cvL9ipp_pyrupERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE36__cv_trace_location_extra_region1394 GCC_except_table14 __ZZN2cv12buildPyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE26__cv_trace_location_fn1614 __ZZN2cv12buildPyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE32__cv_trace_location_extra_fn1614 GCC_except_table3 GCC_except_table13 GCC_except_table2 __ZZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE26__cv_trace_location_fn1452 __ZZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE32__cv_trace_location_extra_fn1452 GCC_except_table12 __ZZN2cvL16ipp_buildpyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE30__cv_trace_location_region1502 __ZZN2cvL16ipp_buildpyramidERKNS_11_InputArrayERKNS_12_OutputArrayEiiE36__cv_trace_location_extra_region1502 GCC_except_table1 GCC_except_table11 __ZZN2cvL11ipp_pyrdownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE30__cv_trace_location_region1201 __ZZN2cvL11ipp_pyrdownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE36__cv_trace_location_extra_region1201 ___gxx_personality_v0 GCC_except_table0 __ZZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE26__cv_trace_location_fn1340 __ZZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEiE32__cv_trace_location_extra_fn1340 GCC_except_table10 #1/20           1548786610  501   20    100644  324564    `
resize.cpp.o        Ïúíþ           �                                       8È     °       Ç                  __text          __TEXT                  Ë'     °     PÌ �    €            __literal8      __TEXT          Ð'     h      €,                           __literal16     __TEXT          @)     
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Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbsñ f\{ñ f|ÀòYWï H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbÓï f\Ûï f|ÀòYŸí H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfb3î f\;î f|ÀòYçë H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfb“ì f\›ì f|ÀòY/ê H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbóê f\ûê f|ÀòYwè H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbSé f\[é f|ÀòY¿æ H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfb³ç f\»ç f|ÀòYå H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbæ f\æ f|ÀòYOã H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbsä f\{ä f|ÀòY—á H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
Áé�áÿ  ÿÁ¯ù‰}è¯ñ‰uØ‹u¯ñ¯MÇEà    ‰Eä‰L$(‰t$ D‰T$H�EØH‰D$H�EèH‰D$L‰$H�½ÐþÿÿH‰ÖH‰ÚL‰ñM‰Ùè    D‹CAƒøHcCHcKH¯Èé¤   H‹S@I�HÿE‰ÁAƒáHƒùs¹   1ÿM…Éuhé~   M)È¹   1ÿ@ HcºH¯ÙHcLºHctºH¯ñH¯óHcLºHc\ºH¯ÙHcDºH¯ÃH¯ÆHctºHcLºH¯ÎH¯ÈHƒÇI9øu°M…ÉtH�ºI÷Ù@ HcH¯ÈHƒÂIÿÁuðfHnÁfbÓâ f\Ûâ f|ÀòYßß H�}àH�µÐþÿÿè    H�½Ðþÿÿè    H�ÄP  [A^]ÃH‰ÃH�½Ðþÿÿè    H‰ßè    UH‰åAVSH�ìP  I‰ËI‰ÖH‰óH‰úD‹U H‹z@‹7‹‰}è‰uìH‹s@‹‹v‰EÜ‹
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A‹G9ØOÃA‰Gëà@ UH‰å]é    fD  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSH�ìè  H‰u I‰üH‹    H‹ H‰EÐE‹|$0A‹L$8D‰ø‰M¸¯ÁÀLcðL�­ûÿÿ¾@  L‰ïè    L‰­ ûÿÿA�þ‰   L‰µûÿÿr4¹   L‰ðH÷áHÇÇÿÿÿÿHAøè    I‰ÅIÁæL‰ïL‰öè    L‰­ ûÿÿH‹E D‹‹@A‹L$hA‹\$lD9ÉA‰ÎELñ9ØNØA9É}AI‹D$pI‹|$I‹T$@I‹L$PE‹L$`A‹t$dD‰|$‰4$‹u¸M‰èÿÐH‹E D‹¹   ºÿÿÿÿë1ÉºþÿÿÿH‰M°A¿   €E9ñL‰e˜�E  ‰]ˆH‰U¸D‰ðL‹µ ûÿÿM‹D$ M‹\$(Mcé‰E�LcÐL‰ØI¯ÅI�L f„     A‹T$8A¯T$0…ÒŽÝ   ‰ÓA‰ÜAƒäƒúu1ÿM…äL‹e˜…Š   é»   ff.„     L)ã1ÿff.„     I‹4þLþHÁþ N�>IÁé H…öºÿÿÿ¸ÿÿÿ¸   €M…ÉEð‰t¹üI‹tþLþHÁþ J�>HÁè H…öº   €H…ÀEò‰4¹HƒÇH9ûuŸM…äL‹e˜t6L‰ØI¯ÅLÀI‹þLúHÁú N�:IÁé H…Ò»   €¾ÿÿÿOÞM…ÉEÓ‰¸IÿÅLÙM9ÕŒÿÿÿ‹E�A‰ÁH‹U¸‹]ˆA9Ù�¸  I�D$H‰E€McÉHcÃH‰…xÿÿÿI‹L$HN�4‰H‰U¸�BL‰M¨B‹4‰9ÆMÆ�NA‹T$9ÊNÊ9È�£   HcØL‹m°fff.„     M‹T$pI‹|$H¯ûI|$E‹\$0A‹t$8I‹T$@I‹L$PL‹… ûÿÿ‰ðA¯ÅA¯ÃH˜M�ÀE‹L$`A‹D$dD‰\$‰$AÿÒHÿÃA�M‰ÈÁèA�Dƒàþ)ÁA‹6�FH‹U€‹9ÂNÂH˜H9ÃA‰ÍŒxÿÿÿëfD  H‹E°‰ÁƒÂþ‰UÀH‰µpÿÿÿ9ÖH�}ÀLL÷H‹E¸9ÐMÐ)ÑAWÀ)EÀ‰ÈÁèÈƒàþ‰Ë)Ã…Û~<I‹D$XL‹u¨C�L6)ÙHcÉ�SÿH�4ÈH�Õ   è    L‰ò‰Øëfffff.„     1ÀH‹U¨I‹L$X�H‰]°)Ú‰ÆHcÒH�|õÀHòH�4Ñ¹   )ÁH�Í   è    L‹­ ûÿÿIcD$8IcL$0H¯ÈH‰ÈH‰E¸…ÉŽÇ  H‹EÀH‹UÈH‰ÁHÁù?H1ÈH‰M�H)È‰ÁH‰�PÿÿÿHÁè H‰EˆH‰ÐHÁø?H1ÂH‰…XÿÿÿH)Â‰ÐH‰…`ÿÿÿHÁê H‰•hÿÿÿD‹U¸H‹E˜L‹`(L¯e¨L` M‰îf„     I‹I‰ÉIÁù?L1ÉL)É‰ÈH‰ÃH‹•PÿÿÿH‰×H¯ßLûHÁé H‹uˆ‰ò¯ÑH¯ÏH¯Æ‰Î‰ÇH÷HÁë HûHÁé HÑHÁè HÈI‰ØIÁè IÀL;M�u	‰ÛëD  L‰ÀH÷Ø÷ÛI÷ÐLDÀIÁà I	ØH‹E¸I‹ÆH‰ÈHÁø?H1ÁH)Á‰ËH‰ÚHÁé L‹�hÿÿÿD‰Î¯ñL‹�`ÿÿÿI¯ËI¯ÙA‰É‰ßLÏI¯ÓLúHÁê HúHÁé HñHÁë HËH‰ÑHÁé HÙH;…Xÿÿÿu	‰ÒëD  H‰ÈH÷Ø÷ÚH÷ÑHDÈHÁá H	ÑMøIÈIÁø K�8HÁè M…À¹   €ºÿÿÿOÊH…ÀDEÁE‰$IƒÆIƒÄIÿÊ…¬þÿÿL‹M¨IÿÁL;�xÿÿÿH‹…pÿÿÿ‰ÂL‹e˜Œfüÿÿ‰ÂH‹M€ëL‹­ ûÿÿI�L$�BHc99ø~,÷ÒH‹M°Ñù‰ÈÁèÈƒàþ)ÁA¯L$0A¯L$8HcÁM�lÅ ëDM‹T$pHÿÏI¯|$I|$A‹t$8M‰ÎI‹T$@I‹L$PE‹L$`A‹\$dA‹D$0‰D$‰$M‰èAÿÒM‰ñH‹E ‹@A9Á�4  M‹D$ M‹T$(McñL‰ÑI¯ÎI�tA¹ÿÿÿfffff.„     A‹L$8A¯L$0…ÉŽâ   A‰ÌE‰ãAƒãƒùu1ÿM…Û…Š   é¸   fffff.„     M)Ü1ÿff.„     I‹Dý LøHÁø J�8HÁê H…À¹ÿÿÿ»ÿÿÿ»   €H…ÒEÃ‰D¾üI‹DýLøHÁø J�8HÁê H…À¹   €H…ÒEÁ‰¾HƒÇI9üužM…Ût3L‰ÐI¯ÆLÀI‹Lý LùHÁù J�9HÁê H…É»   €AOÙH…ÒEË‰¸H‹E ‹@L‹e˜IÿÆHcÈLÖI9ÎŒùþÿÿH‹½ ûÿÿH��ûÿÿH9ßtH…ÿtè    H‰� ûÿÿHÇ…ûÿÿˆ   H‹    H‹ H;EÐuH�Äè  [A\A]A^A_]Ãè    ëë H‰ÃH‹½ ûÿÿL�µûÿÿL9÷tH…ÿtè    L‰µ ûÿÿHÇ…ûÿÿˆ   H‰ßè               °<      ð?»½×Ùß|Û=      ð>      à?      à¿      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>      ð>ü©ñÒMbP?      ð?Í;fž æ¿Í;fž æ?      ð?      °<      à?ü©ñÒMbP?      ð?        ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ  0C  0E              0C      0E                                                                   0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E  0C  0E              0C      0E   €   €   €   €-DTû!	@-DTû!	@      Ð?      Ð?  €À   À  ÀÀ  àÀÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      à¿»½×Ùß|Û½                                                               	
         €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €                   €   €   €   €  €  €  €  €ÿ   ÿ   ÿ   ÿ                 €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € € 
        	                    ÿ   ÿ   ÿ   ÿ   ÿ       ÿ             	            	            	            	                    
            
            
            
                                                                                                                                                                                                                                                                                                      €€€	€
€€€€        ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ  		ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ 		

             €   €   €   €   		ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ 		

                          €>  €>  €>  €>  À  À  À  Àÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €€ € € € € € € € ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ 	         €   €   €   €   € € € € € € € €€€€€€€€€€€€€€€€€ÿ   ÿ   ÿ   ÿ                 €   €   €   €  €   €   €   €      €   €   €   €  €  €  €  €                          €   €   €   €  

ÿÿ €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		                  €?  @¿  p@  ÀÀ  @@   ?  À   E   4  @@  €¿   À  @À  €?  €?  €4  €?  €?  À  €?  À  €?  €?ÿ›¡ˆ€€ �    ¦        ¦      N/   ·           Ë   %   ./   ð      &/  ¿     0   ë  %   î/        æ/       Ê1   R     
1   e     Ý0   ø     ¹/   ¥  ‹   õ.  L  ‰   Ô.    @   5-  �  a   f-       ä+  A     Ü+  ‚     ±/  ¦     ©/  a	  $   È1   ™	  $   '1   =
     Ç,   _
  %   §,   „
     Ÿ,  °
  2   \-   ²     0-   ä     &-     %   æ,   +     Ñ,  B  )   ³.   æ     a-   Q     +-   „  %   -   ©     Ù,       á,          ].   N  (   [.   ª     Ì,   o  ’   0   à     .   u      0   º     ‡,   §     ì+   1     ×+   r  %   ·+   —     ¯+  ¿     .   á  %   ÷-        ï-  p     ¸.   u  ð       e(  H   S/   õ(      0   Á)     D-   **  t   1  ¹*  u   1  7+     1  C+  3        v+     õ.  Œ+          ™+     Ô.  ¾+     Ï+  ,  o   ,  ®,     ¿,  í,     þ,  -     -  ‡-     ç-  ¶-     ß-  þ-     .  
.         /     !/   5/     F/  Í/     Þ/  õ/     0  k0  h   Õ0  ñ0     1  I1  u   À1  Ú1     ò1  æ1            }        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›)'    �       �     ©   ‘  /        ÿ›IAø      h   ž     ¿   ‘        ä  z   `  ^  8             ÿ›IAø      h   ž     ¿   ‘        ä  z   `  ^  8             ÿ›IAø      h   ž     ¿   ‘        ä  z   `  ^  8             ÿ›IAø      h   ž     ¿   ‘        ä  z   `  ^  8             ÿ›IAø      h   ž     ¿   ‘        ä  z   `  ^  8             ÿ›œ !     >   .  $        ÿ›œ !     >   .  $        ÿ›œ !     >   .  $        ÿ›œ !     >   .  $        ÿ›œ !     >   .  $        ÿ›Ã€ A                B   —     @   º     /   Í  ¯        ÿ›Ã€ A                   w        –        ©  ¯        ÿ›Ã€ A                   w        –        ©  ¯        ÿ›Ã€ A                   w        –        ©  ¯        ÿ›Ã€ A                   w        –        ©  ¯        ÿ›’‹€ ‰    Q        Q      $   ‡      W#   Ù   %   ;#   þ      3#  L     ™"   ¾  %   }"   ã     u"  Ž     p"   º  %   T"   ß     L"  ñ  Ë  $   Ö     þ!   ð     ù!        ô!   @     ï!   €  P   "   ì  v   E   b  8   )   Æ  ‹   "   ®	  –   …!   ^
     ™    j
  E        ¯
     x    Û
     "   î
  ;   í!   )  $   T!   M     L!  Y     "   m  .   !   ›  .   â    é  ^   €!   L  9   J!   Ÿ     ç    «  E        ð     É    ,     ‘   8     p   D  8   r!   Ö     $   B        ¸        Ü  m   ²   P     ˆ   ’     Ý   À  ƒ   Z  J     Ø   Œ     "   º  |   R  =             g   ­  |   J  á     h   í     `   ù  8   p!   =  .   ­   k  a   H!   Ñ  .      ÿ  .   b   -  Ë   ~!   ø     ¨     $   ”   p     @!  �        ž     ÷   ½  .   õ     ^      q     
  ¡     y!   ´  È   "   |  $   $!         !  ¬     y!   Ä  .   �   ò  .   Š   @  ^   t!   ž     ë!   ª  $   Ú!     Ê   $   ù     t#        v#   ê     ž"        v#   `  &    "   ¡  m   l#  )  u   d#  §     \#  ß     v#   ë  A        ,     =  …  †     @  ‹   Ð  û  ƒ   €  {      ‰   œ      ¹   ¨      Á   Ì      Ú   ê      !  ö      !  '!     8!  W!     h!  Ä!     Ò!  W"     h"  €"     ‘"  ¾"  k   +#  >#     O#  ”#  z   $  &$     :$  2$               ÿ›¥�€€ œ    :        :      g   t      ¼   «   "   ¦   Í   	   ž  B     Î   q  w   Æ    ‹   ¾  ©  	   ´  é  t   _  …  ‰                    ÿ›      4        ÿ›      4        ÿ›¯€ '   d   À   z   0        ª      À        ÿ›      <        ÿ›º�€ ©    c        c   /   ’  ’   r             €  !  	   Š  *          H     €  ^          j     €  €  )        ©     ³   ¼  	   Í  Å            }        ÿ›      <        ÿ›º�€ ©    `        `   /   C  �   +        º      1  Ò   	   ;  Û           ù      1                 1  1  )        Z     d   m  	   ~  v            }        ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    S       S  a   2   ´  ¸        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    E       E     Ù   [  ¸       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ç       ç  
   y   ñ  Â       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ç       ç  
   g   ñ  °       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'             
   ¸	     å       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›}u¬      |   Y     ó   Ù     `     "   J   *  	   B  M  	   X  ~  k   ë    d   t  r               ÿ›)'    ˜       ˜     2   ±  »        ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›IA    œ       œ  !   ™   ½  	   ‘  œ  	   ­  ¥               ÿ›IA    ¥       ¥  "   ‹   Ç  	   ƒ  Ž  	   Ÿ  —               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›IA    ÿ       ÿ  !         	       	   -  %               ÿ›IA    t       t  "   +   –  	   #  .  	   ?  7               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›IA    ÿ       ÿ  !         	       	   -  %               ÿ›IA    �       �  "   h   ±  	   `  k  	   |  t               ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›Ã€ A    Æ        Æ      Õ        Ó   ˆ     ×   “  ~       ÿ›Ð N    Ò        Ò      É   ž     Ë   «  ƒ       .     Ç   >  Ç       ÿ›Ð N    Ó        Ó      û   Ž  
   ý   ˜  þ       –     ù   §  �       ÿ›Ð N    Ð        Ð      ò   ’     ô   �  Å       b     ð   s  »       ÿ›Ð N    æ        æ      O        Q   #  €       £     M   ³  Ø                       øZ     c[     Y             3\     c[     i                                                                                                                                                                                                                                                                                                                                                                                                             ]     c[     È             Û]     c[     ø                                                                                                                                                                                                                                                                                                                                        void cv::hal::resize(int, const uchar *, size_t, int, int, uchar *, size_t, int, int, double, double, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/resize.cpp (dst_width * dst_height > 0) || (inv_scale_x > 0 && inv_scale_y > 0) resize dsize.area() > 0 IPP:ipp_resize(src_data, src_step, src_width, src_height, dst_data, dst_step, dsize.width, dsize.height, inv_scale_x, inv_scale_y, depth, cn, interpolation) func != 0 func != 0 && cn <= 4 Unknown interpolation method void cv::resize(cv::InputArray, cv::OutputArray, cv::Size, double, double, int) ssize.width > 0 && ssize.height > 0 dsize.area() > 0 || (inv_scale_x > 0 && inv_scale_y > 0) src.type() == dst.type() cvResize IPP total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 -D USE_SAMPLER -D depth=%d -D T=%s -D T1=%s -D convertToDT=%s -D cn=%d resizeSampler resizeLN -D INTER_LINEAR -D depth=%d -D T=%s -D T1=%s -D WT=%s -D convertToWT=%s -D convertToDT=%s -D cn=%d -D INTER_RESIZE_COEF_BITS=%d resizeNN -D INTER_NEAREST -D T=%s -D T1=%s -D cn=%d -D INTER_AREA -D T=%s -D T1=%s -D WTV=%s -D convertToWTV=%s -D cn=%d  -D convertToT=%s -D WT2V=%s -D convertToWT2V=%s -D INTER_AREA_FAST -D XSCALE=%d -D YSCALE=%d -D SCALE=%ff resizeAREA_FAST  -D convertToT=%s resizeAREA ksize <= MAX_ESIZE resizeGeneric_Invoker cn == 4 operator()  N3ipp11IwExceptionE             N2cv18ipp_resizeParallelE       N2cv24ipp_resizeAffineParallelE N2cv15resizeNNInvokerE          N2cv21resizeGeneric_InvokerINS_13HResizeLinearIhisLi2048ENS_12HResizeNoVecEEENS_13VResizeLinearIhisNS_11FixedPtCastIihLi22EEENS_22VResizeLinearVec_32s8uEEEEE   N2cv21resizeGeneric_InvokerINS_13HResizeLinearItffLi1ENS_12HResizeNoVecEEENS_13VResizeLinearItffNS_4CastIftEENS_22VResizeLinearVec_32f16ILin32768EEEEEEE        N2cv21resizeGeneric_InvokerINS_13HResizeLinearIsffLi1ENS_12HResizeNoVecEEENS_13VResizeLinearIsffNS_4CastIfsEENS_22VResizeLinearVec_32f16ILi0EEEEEEE             N2cv21resizeGeneric_InvokerINS_13HResizeLinearIfffLi1ENS_12HResizeNoVecEEENS_13VResizeLinearIfffNS_4CastIffEENS_20VResizeLinearVec_32fEEEEE     N2cv21resizeGeneric_InvokerINS_13HResizeLinearIddfLi1ENS_12HResizeNoVecEEENS_13VResizeLinearIddfNS_4CastIddEENS_12VResizeNoVecEEEEE             N2cv21resizeGeneric_InvokerINS_12HResizeCubicIhisEENS_12VResizeCubicIhisNS_11FixedPtCastIihLi22EEENS_21VResizeCubicVec_32s8uEEEEE               N2cv21resizeGeneric_InvokerINS_12HResizeCubicItffEENS_12VResizeCubicItffNS_4CastIftEENS_21VResizeCubicVec_32f16ILin32768EEEEEEE N2cv21resizeGeneric_InvokerINS_12HResizeCubicIsffEENS_12VResizeCubicIsffNS_4CastIfsEENS_21VResizeCubicVec_32f16ILi0EEEEEEE      N2cv21resizeGeneric_InvokerINS_12HResizeCubicIfffEENS_12VResizeCubicIfffNS_4CastIffEENS_19VResizeCubicVec_32fEEEEE              N2cv21resizeGeneric_InvokerINS_12HResizeCubicIddfEENS_12VResizeCubicIddfNS_4CastIddEENS_12VResizeNoVecEEEEE     N2cv21resizeGeneric_InvokerINS_15HResizeLanczos4IhisEENS_15VResizeLanczos4IhisNS_11FixedPtCastIihLi22EEENS_12VResizeNoVecEEEEE  N2cv21resizeGeneric_InvokerINS_15HResizeLanczos4ItffEENS_15VResizeLanczos4ItffNS_4CastIftEENS_25VResizeLanczos4Vec_32f16uEEEEE  N2cv21resizeGeneric_InvokerINS_15HResizeLanczos4IsffEENS_15VResizeLanczos4IsffNS_4CastIfsEENS_25VResizeLanczos4Vec_32f16sEEEEE  N2cv21resizeGeneric_InvokerINS_15HResizeLanczos4IfffEENS_15VResizeLanczos4IfffNS_4CastIffEENS_22VResizeLanczos4Vec_32fEEEEE     N2cv21resizeGeneric_InvokerINS_15HResizeLanczos4IddfEENS_15VResizeLanczos4IddfNS_4CastIddEENS_12VResizeNoVecEEEEE               N2cv22resizeAreaFast_InvokerIhiNS_17ResizeAreaFastVecIhNS_25ResizeAreaFastVec_SIMD_8uEEEEE      N2cv22resizeAreaFast_InvokerItfNS_17ResizeAreaFastVecItNS_26ResizeAreaFastVec_SIMD_16uEEEEE     N2cv22resizeAreaFast_InvokerIsfNS_17ResizeAreaFastVecIsNS_26ResizeAreaFastVec_SIMD_16sEEEEE     N2cv22resizeAreaFast_InvokerIffNS_26ResizeAreaFastVec_SIMD_32fEEE               N2cv22resizeAreaFast_InvokerIddNS_19ResizeAreaFastNoVecIddEEEE  N2cv18ResizeArea_InvokerIhfEE   N2cv18ResizeArea_InvokerItfEE   N2cv18ResizeArea_InvokerIsfEE   N2cv18ResizeArea_InvokerIffEE   N2cv18ResizeArea_InvokerIddEE   N12_GLOBAL__N_122resize_bitExactInvokerIhNS_13ufixedpoint16ELi2EEE              N12_GLOBAL__N_122resize_bitExactInvokerIaNS_12fixedpoint32ELi2EEE               N12_GLOBAL__N_122resize_bitExactInvokerItNS_13ufixedpoint32ELi2EEE              N12_GLOBAL__N_122resize_bitExactInvokerIsNS_12fixedpoint32ELi2EEE               N12_GLOBAL__N_122resize_bitExactInvokerIiNS_12fixedpoint64ELi2EEE                                                                                                                                                                      Û]     c[     ¦                                                                                            Û]     c[     Ø                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                           ú1  ÑXA        ¬3      2      À  ! A        Ô7     À3      À  ! A         8     €5      À  ! A        ,8     @7      À  ! A        X8      9      À  ! A        „8     À:      À  ! A        °8     €<      À  ! A        Ü8     @>      À  ! A        9      @      À  ! A        49     ÀA      À  ! A        `9     €C      À  ! A        Œ9     @E      À  ! A        ¸9      G      À  ! A        ä9     ÀH      À  ! A        :     €J      À  ! A        <:     @L      –  ÑXA        h:     àO      –  ÑXA        ´:     €S      –  ÑXA         ;      W      –  ÑXA        L;     ÀZ      –  ÑXA        ˜;     `^      R   A        ä;     À_      R   A        <      a      R   A        $<     €b      R   A        D<     àc      R   A        d<     @e      |  ÑXA        „<     Ði      X  ÑXA        Ì<     @n      X  ÑXA        =     °r      X  ÑXA        \=      w      X  ÑXA        ¤=     �{      Ë  ÑX                `}      -                   �      B$  ÑXA        ì=     à£        A        „C     ¨      Í  ÑX                à©      æ   ÑX                Ðª      <    A        0D     «      <    A        HD     P«      È    A        `D      ¬                            0¬        ÑX                @­      D    A        ”D     �­      Õ  aA        ¬D     p¯      D    A        lE     À¯      †  aA        „E     P±      „  ÑXA        DF     à³      
                      ð³                          ´      ¦  ÑX                ð¼      C   A        ÄF     @¾      †  ÑX                ÐÀ      €  ÑXA        ìF     PÃ      
                      `Ã      �  ÑXA        lG     ðÆ                          Ç      l  ÑXA        ìG     €Ì         ÑX                 Ñ      X  ÑX                 Ø      ”                   Ú      C   A        H     ðÛ      
                       Ü      �  ÑXA        @H     �ß                          °ß      l  ÑXA        ÀH      å      ¦  ÑX                Ðê      @                  í      â                   ð      C   A        ìH     Pñ      
                      `ñ      �  ÑXA        I     ðô                          õ      l  ÑXA        ”I     €ú      ¦  ÑX                0      é                        \                  €     C   A        ÀI     Ð     
                      à     �  ÑXA        èI     p	                         �	     l  ÑXA        hJ           L  ÑX                P     Ê  ÑX                      C   A        ”J     p     
                      €     �  ÑXA        ¼J     !                         0!     b	  ÑX                 *     n  ÑX                0     C   A        <K     `1     
                      p1     �  ÑXA        dK      5                          5     	  ÑXA        äK     @>     ä  ÑX                0A     ó                  0C     C   A        L     €D     
                      �D     �  ÑXA        8L      H                         @H     ³  ÑXA        ¸L      P       ÑX                S     C   A        äL     `T     
                      pT     �  ÑXA        M      X                          X     ¡  ÑXA        ŒM     Ð_       ÑX                àb     C   A        ¸M     0d     
                      @d     �  ÑXA        àM     Ðg                         ðg     ò	  ÑXA        `N     ðq     Ä  ÑX                Àt     C   A        ŒN     v     
                       v     �  ÑXA        ´N     °y                         Ðy       ÑX                à�     ä  ÑX                Ð„     C   A        4O      †     
                      0†     �  ÑXA        \O     À‰                         à‰     l  ÑXA        ÜO     P�     ˆ  ÑX                à“     �  ÑX                €—     C   A        P     Ð˜     
                      à˜     �  ÑXA        0P     pœ                         �œ     l  ÑXA        °P      ¢       ÑX                 §     ¥  ÑX                Ð«     C   A        ÜP      ­     
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  ÑX                 N     C   A        ÀU     pO     
                      €O                          O     Ë  ÑX                pV     C   A        èU     ÀW     
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                      Ðm                         ðm     “
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                      °x                         Ðx     ö  ÑX                à„     
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                      P     �  ÑX                à     ÿ  ÑX                à     ,  ÑX                     
                                                @     ‹  ÑXA        TW            zPLR x›   �  4   $   �iüÿÿÿÿÿú1      +�ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \   X›üÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   Œ   èœüÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   ¼   xžüÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   ì    üÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,     ˜¡üÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   L  (£üÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   |  ¸¤üÿÿÿÿÿÀ      ¡ÿÿÿÿÿÿA†CJƒŽ  ,   ¬  H¦üÿÿÿÿÿÀ      ÿ ÿÿÿÿÿÿA†CJƒŽ  ,   Ü  Ø§üÿÿÿÿÿÀ      û ÿÿÿÿÿÿA†CJƒŽ  ,     h©üÿÿÿÿÿÀ      ÷ ÿÿÿÿÿÿA†CJƒŽ  ,   <  øªüÿÿÿÿÿÀ      ó ÿÿÿÿÿÿA†CJƒŽ  ,   l  ˆ¬üÿÿÿÿÿÀ      ï ÿÿÿÿÿÿA†CJƒŽ  ,   œ  ®üÿÿÿÿÿÀ      ë ÿÿÿÿÿÿA†CJƒŽ  ,   Ì  ¨¯üÿÿÿÿÿÀ      ç ÿÿÿÿÿÿA†CJƒŽ  ,   ü  8±üÿÿÿÿÿÀ      ã ÿÿÿÿÿÿA†CJƒŽ  4   ,  È²üÿÿÿÿÿ–      ß ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   d  0¶üÿÿÿÿÿ–      ó ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   œ  ˜¹üÿÿÿÿÿ–      ¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ô   ½üÿÿÿÿÿ–      ¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    4     hÀüÿÿÿÿÿ–      /¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   D  ÐÃüÿÿÿÿÿR      C¡ÿÿÿÿÿÿA†CEƒ    ,   t   ÅüÿÿÿÿÿR      3¡ÿÿÿÿÿÿA†CEƒ    ,   ¤  0ÆüÿÿÿÿÿR      #¡ÿÿÿÿÿÿA†CEƒ    ,   Ô  `ÇüÿÿÿÿÿR      ¡ÿÿÿÿÿÿA†CEƒ    ,     �ÈüÿÿÿÿÿR      ¡ÿÿÿÿÿÿA†CEƒ    4   4  ÀÉüÿÿÿÿÿ|      ó ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   l  ÎüÿÿÿÿÿX      ¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¤  PÒüÿÿÿÿÿX      ¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ü  ˆÖüÿÿÿÿÿX      #¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ÀÚüÿÿÿÿÿX      3¡ÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      àÞüÿÿÿÿÿË       A†CIƒŒ�Ž�    $   L   €àüÿÿÿÿÿ-       A†CEƒ    4   ¼  ˆâüÿÿÿÿÿB$      Ó ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô   ýÿÿÿÿÿ      3¦ÿÿÿÿÿÿA†CNƒŒŽ�      ,   ä   ˜
ýÿÿÿÿÿÍ       A†CPƒŒ�Ž�    ,     8ýÿÿÿÿÿæ        A†CMƒŒ�Ž�    ,   Œ  øýÿÿÿÿÿ<       G¦ÿÿÿÿÿÿA†CBƒ    ,   ¼  ýÿÿÿÿÿ<       /¦ÿÿÿÿÿÿA†CBƒ    ,   ì  ýÿÿÿÿÿÈ       ¦ÿÿÿÿÿÿA†CBƒ    $   Ô  ¸ýÿÿÿÿÿ        A†C       ,   ü   ýÿÿÿÿÿ       A†CJƒŒ�Ž�    ,   t  €ýÿÿÿÿÿD       Ã¥ÿÿÿÿÿÿA†CBƒ    ,   ¤   ýÿÿÿÿÿÕ      «¥ÿÿÿÿÿÿA†CLƒŽ�,   Ô  PýÿÿÿÿÿD       ;¦ÿÿÿÿÿÿA†CBƒ    ,   	  pýÿÿÿÿÿ†      #¦ÿÿÿÿÿÿA†CLƒŽ�4   4	  Ðýÿÿÿÿÿ„      ³¦ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   $  (ýÿÿÿÿÿ
        A†C       $   L  ýÿÿÿÿÿ        A†CBƒ    ,   t  ýÿÿÿÿÿ¦       A†CIƒŒ�Ž�    ,   ì	  ¸ýÿÿÿÿÿC      {¦ÿÿÿÿÿÿA†CBƒ    ,   Ô  Øýÿÿÿÿÿ†       A†CIƒŒ�Ž�    4   L
  8 ýÿÿÿÿÿ€      C¦ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   <  €"ýÿÿÿÿÿ
        A†C       4   ¬
  h"ýÿÿÿÿÿ�      c¦ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   œ  À%ýÿÿÿÿÿ        A†CBƒ    4     ¸%ýÿÿÿÿÿl      ƒ¦ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ü  ð*ýÿÿÿÿÿ        A†CIƒŒ�Ž�    ,   ,  à/ýÿÿÿÿÿX       A†CMƒŒ�Ž�    ,   \  6ýÿÿÿÿÿ”       A†CGƒŒŽ�      ,   Ô  €8ýÿÿÿÿÿC      ç¥ÿÿÿÿÿÿA†CBƒ    $   ¼   9ýÿÿÿÿÿ
        A†C       4   ,  ˆ9ýÿÿÿÿÿ�      ·¥ÿÿÿÿÿÿA†CMƒŒ�Ž�    $     à<ýÿÿÿÿÿ        A†CBƒ    4   Œ  Ø<ýÿÿÿÿÿl      ×¥ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   |  Býÿÿÿÿÿ¦       A†CIƒŒ�Ž�    ,   ¬  �Gýÿÿÿÿÿ@       A†CKƒŒŽ�      ,   Ü   Iýÿÿÿÿÿâ       A†CGƒŒŽ�      ,   T  `LýÿÿÿÿÿC      ;¥ÿÿÿÿÿÿA†CBƒ    $   <  €Mýÿÿÿÿÿ
        A†C       4   ¬  hMýÿÿÿÿÿ�      ¥ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   œ  ÀPýÿÿÿÿÿ        A†CBƒ    4     ¸Pýÿÿÿÿÿl      +¥ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ü  ðUýÿÿÿÿÿ¦       A†CIƒŒ�Ž�    ,   ,  p[ýÿÿÿÿÿé       A†CKƒŒŽ�      ,   \  0]ýÿÿÿÿÿ\       A†CGƒŒŽ�      ,   Ô  `_ýÿÿÿÿÿC      �¤ÿÿÿÿÿÿA†CBƒ    $   ¼  €`ýÿÿÿÿÿ
        A†C       4   ,  h`ýÿÿÿÿÿ�      _¤ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   	  Àcýÿÿÿÿÿ        A†CBƒ    4   Œ  ¸cýÿÿÿÿÿl      ¤ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   |	  ðhýÿÿÿÿÿL       A†CIƒŒ�Ž�    ,   ¬	  nýÿÿÿÿÿÊ       A†CMƒŒ�Ž�    ,   $  °uýÿÿÿÿÿC      ¤ÿÿÿÿÿÿA†CBƒ    $   
  Ðvýÿÿÿÿÿ
        A†C       4   |  ¸výÿÿÿÿÿ�      ã£ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   l
  zýÿÿÿÿÿ        A†CBƒ    ,   ”
  zýÿÿÿÿÿb	       A†CPƒŒ�Ž�    ,   Ä
  Hƒýÿÿÿÿÿn       A†CIƒŒ�Ž�    ,   <  ˆˆýÿÿÿÿÿC      ££ÿÿÿÿÿÿA†CBƒ    $   $  ¨‰ýÿÿÿÿÿ
        A†C       4   ”  �‰ýÿÿÿÿÿ�      s£ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   „  èŒýÿÿÿÿÿ        A†CBƒ    4   ô  àŒýÿÿÿÿÿ	      “£ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ä  È•ýÿÿÿÿÿä       A†CIƒŒ�Ž�    ,     ˆ˜ýÿÿÿÿÿó       A†CGƒŒŽ�      ,   Œ  XšýÿÿÿÿÿC      '£ÿÿÿÿÿÿA†CBƒ    $   t  x›ýÿÿÿÿÿ
        A†C       4   ä  `›ýÿÿÿÿÿ�      ÷¢ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ô  ¸žýÿÿÿÿÿ        A†CBƒ    4   D  °žýÿÿÿÿÿ³      £ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   4  8¦ýÿÿÿÿÿ       A†CIƒŒ�Ž�    ,   ¬  ©ýÿÿÿÿÿC      Û¢ÿÿÿÿÿÿA†CBƒ    $   ”  8ªýÿÿÿÿÿ
        A†C       4      ªýÿÿÿÿÿ�      «¢ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ô  x­ýÿÿÿÿÿ        A†CBƒ    4   d  p­ýÿÿÿÿÿ¡      Ë¢ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   T  è´ýÿÿÿÿÿ       A†CIƒŒ�Ž�    ,   Ì  È·ýÿÿÿÿÿC      �¢ÿÿÿÿÿÿA†CBƒ    $   ´  è¸ýÿÿÿÿÿ
        A†C       4   $  Ð¸ýÿÿÿÿÿ�      _¢ÿÿÿÿÿÿA†CMƒŒ�Ž�    $     (¼ýÿÿÿÿÿ        A†CBƒ    4   „   ¼ýÿÿÿÿÿò	      ¢ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   t  èÅýÿÿÿÿÿÄ       A†CIƒŒ�Ž�    ,   ì  ˆÈýÿÿÿÿÿC      C¢ÿÿÿÿÿÿA†CBƒ    $   Ô  ¨Éýÿÿÿÿÿ
        A†C       4   D  �Éýÿÿÿÿÿ�      ¢ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   4  èÌýÿÿÿÿÿ        A†CBƒ    ,   \  àÌýÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   Œ  ÀÔýÿÿÿÿÿä       A†CIƒŒ�Ž�    ,     €×ýÿÿÿÿÿC      Ó¡ÿÿÿÿÿÿA†CBƒ    $   ì   Øýÿÿÿÿÿ
        A†C       4   \  ˆØýÿÿÿÿÿ�      £¡ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   L  àÛýÿÿÿÿÿ        A†CBƒ    4   ¼  ØÛýÿÿÿÿÿl      Ã¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ¬  áýÿÿÿÿÿˆ       A†CMƒŒ�Ž�    ,   Ü  påýÿÿÿÿÿ�       A†CIƒŒ�Ž�    ,   T  àèýÿÿÿÿÿC      W¡ÿÿÿÿÿÿA†CBƒ    $   <   êýÿÿÿÿÿ
        A†C       4   ¬  èéýÿÿÿÿÿ�      '¡ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   œ  @íýÿÿÿÿÿ        A†CBƒ    4     8íýÿÿÿÿÿl      G¡ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ü  pòýÿÿÿÿÿ       A†CMƒŒ�Ž�    ,   ,  `÷ýÿÿÿÿÿ¥       A†CMƒŒ�Ž�    ,   ¤  àûýÿÿÿÿÿC      Û ÿÿÿÿÿÿA†CBƒ    $   Œ   ýýÿÿÿÿÿ
        A†C       4   ü  èüýÿÿÿÿÿ�      « ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ì  @ þÿÿÿÿÿ        A†CBƒ    4   \  8 þÿÿÿÿÿl      Ë ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   L  pþÿÿÿÿÿ       A†CMƒŒ�Ž�    ,   |  `
þÿÿÿÿÿü       A†CIƒŒ�Ž�    ,   ô  0þÿÿÿÿÿC      _ ÿÿÿÿÿÿA†CBƒ    $   Ü  Pþÿÿÿÿÿ
        A†C       4   L  8þÿÿÿÿÿ�      / ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   <  �þÿÿÿÿÿ        A†CBƒ    4   ¬  ˆþÿÿÿÿÿl      O ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   œ  Àþÿÿÿÿÿ›       A†CMƒŒ�Ž�    ,   Ì  0þÿÿÿÿÿ)       A†CIƒŒ�Ž�    ,   D  0!þÿÿÿÿÿC      ãŸÿÿÿÿÿÿA†CBƒ    $   ,  P"þÿÿÿÿÿ
        A†C       4   œ  8"þÿÿÿÿÿ�      ³ŸÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Œ  �%þÿÿÿÿÿ        A†CBƒ    4   ü  ˆ%þÿÿÿÿÿl      ÓŸÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ì  À*þÿÿÿÿÿÛ       A†CMƒŒ�Ž�    ,     p/þÿÿÿÿÿè       A†CPƒŒ�Ž�    ,   ”  0<þÿÿÿÿÿC      gŸÿÿÿÿÿÿA†CBƒ    $   |  P=þÿÿÿÿÿ
        A†C       $   ¤  8=þÿÿÿÿÿ        A†CBƒ    ,   Ì  0=þÿÿÿÿÿÕ       A†CPƒŒ�Ž�    4   D  àDþÿÿÿÿÿµ      ßžÿÿÿÿÿÿA†CPƒŒ�Ž�    4   |  hYþÿÿÿÿÿ§      óžÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ´  à[þÿÿÿÿÿC      ŸÿÿÿÿÿÿA†CBƒ    $   œ   ]þÿÿÿÿÿ
        A†C       $   Ä  è\þÿÿÿÿÿ        A†CBƒ    ,   ì  à\þÿÿÿÿÿ°	       A†CPƒŒ�Ž�    4   d  `fþÿÿÿÿÿ5      žÿÿÿÿÿÿA†CPƒŒ�Ž�    4   œ  hqþÿÿÿÿÿG      “žÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ô  €sþÿÿÿÿÿC      §žÿÿÿÿÿÿA†CBƒ    $   ¼   tþÿÿÿÿÿ
        A†C       $   ä  ˆtþÿÿÿÿÿ        A†CBƒ    ,     €tþÿÿÿÿÿ`	       A†CPƒŒ�Ž�    4   „   °}þÿÿÿÿÿ5      žÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¼   ¸ˆþÿÿÿÿÿ„      3žÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ô   ‹þÿÿÿÿÿC      GžÿÿÿÿÿÿA†CBƒ    $   Ü  0Œþÿÿÿÿÿ
        A†C       $     Œþÿÿÿÿÿ        A†CBƒ    ,   ,  ŒþÿÿÿÿÿN
       A†CPƒŒ�Ž�    ,   ¤!  0–þÿÿÿÿÿC      ¿�ÿÿÿÿÿÿA†CBƒ    $   Œ  P—þÿÿÿÿÿ
        A†C       $   ´  8—þÿÿÿÿÿ        A†CBƒ    ,   Ü  0—þÿÿÿÿÿË       A†CPƒŒ�Ž�    ,   T"  Ð�þÿÿÿÿÿC      7�ÿÿÿÿÿÿA†CBƒ    $   <  ðžþÿÿÿÿÿ
        A†C       $   d  Øžþÿÿÿÿÿ        A†CBƒ    ,   Œ  Ðžþÿÿÿÿÿ       A†CPƒŒ�Ž�    $   ¼  À©þÿÿÿÿÿ
        A†C       $   ä  ¨©þÿÿÿÿÿ        A†CBƒ    ,      ©þÿÿÿÿÿa
       A†CPƒŒ�Ž�    $   <  ð³þÿÿÿÿÿ
        A†C       $   d  Ø³þÿÿÿÿÿ        A†CBƒ    ,   Œ  Ð³þÿÿÿÿÿ“
       A†CPƒŒ�Ž�    $   ¼  P¾þÿÿÿÿÿ
        A†C       $   ä  8¾þÿÿÿÿÿ        A†CBƒ    ,     0¾þÿÿÿÿÿö       A†CPƒŒ�Ž�    $   <  Êþÿÿÿÿÿ
        A†C       $   d  øÉþÿÿÿÿÿ        A†CBƒ    ,   Œ  ðÉþÿÿÿÿÿJ       A†CPƒŒ�Ž�    ,   ¼   Öþÿÿÿÿÿ§       A†CIƒŒ�Ž�    $   ì   Úþÿÿÿÿÿ
        A†C       ,     ˆÚþÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   D  Xàþÿÿÿÿÿ
        A†C       ,   l  @àþÿÿÿÿÿN       A†CGƒŒŽ�      $   œ  `âþÿÿÿÿÿ
        A†C       ,   Ä  HâþÿÿÿÿÿÝ       A†CIƒŒ�Ž�    $   ô  øåþÿÿÿÿÿ
        A†C       ,      àåþÿÿÿÿÿi       A†CJƒŒ�Ž�    ,   L    ìþÿÿÿÿÿt       A†CIƒŒ�Ž�    ,   |   pðþÿÿÿÿÿ1       A†CMƒŒ�Ž�    $   ¬   €ñþÿÿÿÿÿ
        A†C       $   Ô   hñþÿÿÿÿÿ        A†CBƒ    4   D'  `ñþÿÿÿÿÿ      o˜ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   4!  Hþþÿÿÿÿÿ       A†CIƒŒ�Ž�    $   d!  ( ÿÿÿÿÿÿ
        A†C       ,   Œ!   ÿÿÿÿÿÿò       A†CGƒŒŽ�      $   ¼!  àÿÿÿÿÿÿ
        A†C       ,   ä!  Èÿÿÿÿÿÿ       A†CGƒŒŽ�      $   "  ¸ÿÿÿÿÿÿ
        A†C       ,   <"   ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   l"  €ÿÿÿÿÿÿ
        A†C       ,   ”"  hÿÿÿÿÿÿE       A†CMƒŒ�Ž�    ,   Ä"  ˆÿÿÿÿÿÿ`       A†CIƒŒ�Ž�    ,   ô"  ¸ÿÿÿÿÿÿ"       A†CMƒŒ�Ž�    $   $#  ¸ÿÿÿÿÿÿ
        A†C       $   L#   ÿÿÿÿÿÿ        A†CBƒ    4   ¼)  ˜ÿÿÿÿÿÿ	      ?–ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ¬#  pÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   Ü#  `ÿÿÿÿÿÿ
        A†C       ,   $  Hÿÿÿÿÿÿò       A†CGƒŒŽ�      $   4$  ÿÿÿÿÿÿ
        A†C       ,   \$   ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   Œ$  ð ÿÿÿÿÿÿ
        A†C       ,   ´$  Ø ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   ä$  ¸"ÿÿÿÿÿÿ
        A†C       ,   %   "ÿÿÿÿÿÿn       A†CIƒŒ�Ž�    ,   <%  à&ÿÿÿÿÿÿæ       A†CIƒŒ�Ž�    ,   l%   )ÿÿÿÿÿÿ/       A†CMƒŒ�Ž�    $   œ%   *ÿÿÿÿÿÿ
        A†C       $   Ä%  ˆ*ÿÿÿÿÿÿ        A†CBƒ    4   4,  €*ÿÿÿÿÿÿ7      ”ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   $&  ˆ1ÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   T&  h3ÿÿÿÿÿÿ
        A†C       ,   |&  P3ÿÿÿÿÿÿò       A†CGƒŒŽ�      $   ¬&   5ÿÿÿÿÿÿ
        A†C       ,   Ô&  5ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   '  ø6ÿÿÿÿÿÿ
        A†C       ,   ,'  à6ÿÿÿÿÿÿ       A†CGƒŒŽ�      $   \'  À8ÿÿÿÿÿÿ
        A†C       ,   „'  ¨8ÿÿÿÿÿÿn       A†CIƒŒ�Ž�    ,   ´'  è<ÿÿÿÿÿÿæ       A†CIƒŒ�Ž�    ,   ä'  ¨?ÿÿÿÿÿÿ"       A†CMƒŒ�Ž�    $   (  ¨@ÿÿÿÿÿÿ
        A†C       $   <(  �@ÿÿÿÿÿÿ        A†CBƒ    4   ¬.  ˆ@ÿÿÿÿÿÿ.      ÷‘ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   œ(  €Hÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   Ì(  `Jÿÿÿÿÿÿ
        A†C       ,   ô(  HJÿÿÿÿÿÿÂ       A†CGƒŒŽ�      $   $)  èKÿÿÿÿÿÿ
        A†C       ,   L)  ÐKÿÿÿÿÿÿ„       A†CGƒŒŽ�      $   |)  0Nÿÿÿÿÿÿ
        A†C       ,   ¤)  Nÿÿÿÿÿÿá       A†CGƒŒŽ�      $   Ô)  ØPÿÿÿÿÿÿ
        A†C       ,   ü)  ÀPÿÿÿÿÿÿ�       A†CIƒŒ�Ž�    ,   ,*   Tÿÿÿÿÿÿÿ       A†CIƒŒ�Ž�    ,   \*  ðVÿÿÿÿÿÿ,       A†CMƒŒ�Ž�    $   Œ*  ðWÿÿÿÿÿÿ
        A†C       $   ´*  ØWÿÿÿÿÿÿ        A†CBƒ    4   $1  ÐWÿÿÿÿÿÿ‹      Ó�ÿÿÿÿÿÿA†CPƒŒ�Ž�    Ç' ó -­' ; -‰' H -i' I =P' ; -U# V -# V -Õ ? -Ã = -‘ ? -^ I =8 < -* ÿ - ÿ -É ö -Á ' -¯ ü -– & -ƒ û -X ô -P & -9 ' -' ( - û -F |  -F |  -¦ |  -Æ |  -ª ó -� ; -9 ; -Ü   Ó   Æ   ½   ´   £	   š	   �	   „	   {	     V -Å V - ? -ð = -¿ ? -x < -j ÿ -V ÿ - õ -ú ' -è û -Ò & -¿ û -˜ ô -� & -y ' -g ( -F û -¶ü n  -–ú n  -fø n  -Vö n  -3ô ó -ô ; -Âó ; -
ó   ó   ‰ñ   �ñ   �ï V -:ï V -…í ? -sí = -Aí ? -øì < -êì ÿ -Öì ÿ -‚ì õ -zì ' -gì û -Oì & -?ì û -ì ô -ì & -ùë ' -çë ( -Æë û -6ä `  -â `  -æß `  -ÖÝ `  -¡Ù ó -‡Ù ; -?Ù ; -=×   4×   '×   ×   ×   ×   +Ô   "Ô   Ô   Ô   Ô   úÓ   !Ó V -áÒ V -%Ñ ? -Ñ = -áÐ ? -˜Ð < -ŠÐ ÿ -vÐ ÿ -"Ð õ -Ð ' -Ð û -òÏ & -ßÏ û -¸Ï ô -°Ï & -™Ï ' -‡Ï ( -fÏ û -†Ä R  -fÂ R  -6À R  -&¾ R  -ý» ó -ã» ; -v¹   m¹   d¹   $¹ Ô  ì¸ Ð  ”¸ Ò  ‚¸   y¸   p¸   4¸ D -/¸ Ó  (¸ Ô   ¸   ¸ C -¸ Ó  ü· Ó  î· D -é· Ñ  â· Ò  Ú·   Î· C -É· Ñ  ¾· Ñ  ´· D -¯· Ï  ¨· Ð   ·   ”· C -�· Ï  „· Ï  b· V -· V -‘µ ; -Q´ Î  ´   
´   ´   ú³ D -õ³ Í  î³ Î  â³   Ú³   Ò³   Ê³ C -Å³ Í  º³ Í  <³   4³   ,³   ¡± Î  j±   b±   Z±   R± D -M± Í  F± Î  :±   2±   *±   "± C -± Í  ± Í  x°   p°   h°   h¯ ? -Z¯ = -0¯ ? -è® < -Ú® ÿ -Æ® ÿ -b® õ -Z® ' -G® û -/® & -® û -ø­ ô -ð­ & -Ù­ ' -Ç­ ( -¦­ û -†¢ D  -óŸ   ëŸ   ãŸ   –ž D  -6œ D  -Á˜   ¹˜   ±˜   &– D  -õ’   í’   å’   2‘ ; -ƒˆ ? -† ? -›… = -… < -ú„ ÿ -æ„ ÿ -ž„ ; -2| ? -Õy ? -[y = -Èx < -ºx ÿ -¦x ÿ -[x ; -Ÿp ? -ön ? -wn = -èm < -Úm ÿ -Æm ÿ -ym ; -Ñe ? -:d ? -Éc = -8c < -*c ÿ -c ÿ -Ób ; -šZ ? -íX ? -sX = -èW < -ÚW ÿ -ÆW ÿ -¯W ñ -§W ñ -ŸW ÿ -‘W " -8W  -W " -£V  -|V ç  S ? -7P   ˜O < -ŠO B -vO B -_O ñ -WO ñ -OO ÿ -AO " -èN  -ÇN " -SN  -,N è äF   ÝF   ÖF ? -rE   dE   šD   cD   -ÈC < -ºC E -¦C E -�C ñ -‡C ñ -C ÿ -qC " -C  -÷B " -ƒB  -\B ê @B ñ -8B ó -0B  -$B ñ -‘A   vA  -mA  -YA   RA   ;A   -¦@   @   ±? ñ -©? ó -¡?  -•? ñ -e=   ¥7  -œ7  -‰7   ‚7   k7   -�5   ‡5   5   ½4 • -4   �3   3   å1   / ? -‡- s -",   Á+   -+ < -
+ K -ö* K -ß* ñ -×* ñ -Ï* ÿ -Á* " -h*  -G* " -Ó)  -¬) ë “) ñ -‹) ó -ƒ)  -w) ñ -)   ë(  -â(  -Î(   Ç(   °(   -3(   ²'   A' ñ -9' ó -1'  -%' ñ -õ$   5  -,  -      û   -          M – -&   Û   ‰      T ? -Ç t -b      -X < -J N -6 N - ñ - ñ - ÿ - " -¨  -‡ " -  -ì é Ó ñ -Ë ó -Ã  -· ñ -   ü  -ó  -ß   Ø   Á   -   
   –   Ž   ! ñ - ó -  - ñ -õ   Ã         â   É   £   „   _   ?      ð   Ë   «   z   Y   2      Ú   ·   �   l   6      ë   È   ’   o   G   $   —   Ð   ·   ˜      L   (   ÿ   Û   £      V   2      Þ    µ    •    `    @        ûÿ   Æÿ   ¦ÿ   �ÿ   aÿ   ,ÿ   ÿ   çþ   Çþ   Tþ   2ý  -)ý  -ý   ý   øü   -–ú   �ú   „ú   {ú   ­ù ” -Eõ ? -èó r -–ò   +ò   -ˆñ < -zñ H -fñ H -Oñ ñ -Gñ ñ -?ñ ÿ -1ñ " -Øð  -·ð " -Cð  -ð â 8Þ ó -Þ ; -þÝ H -ÞÝ I =ÅÝ ; -}Ý l -GÝ g -nÜ V -Ú W -dÙ = -ñØ I =ÈØ < -ºØ / -«Ø ó -£Ø ÿ -˜Ø ñ -ŽØ " -3Ø  -Ø ñ -Ø " -£×  -|× ñ -r×  -f× ñ -O×  -F×  -2×   +×   ×   -€Ö  -ÐÕ  -CÕ â Õ / -ÿÔ ñ -÷Ô ñ -ïÔ ÿ -áÔ " -ˆÔ  -gÔ " -óÓ  -ÌÓ ã èË ó -ÎË ; -®Ë H -ŽË I =uË ; --Ë m -÷Ê h -Ê V -¾Ç W -Ç = -¡Æ I =xÆ < -jÆ 3 -[Æ ó -SÆ ÿ -HÆ ñ ->Æ " -ãÅ  -¿Å ñ -µÅ " -SÅ  -,Å ñ -"Å  -Å ñ -ÿÄ  -öÄ  -âÄ   ÛÄ   ³Ä   -0Ä  -€Ã  -óÂ ã ÆÂ 3 -¯Â ñ -§Â ñ -ŸÂ ÿ -‘Â " -8Â  -Â " -£Á  -|Á å H¶ ó -.¶ ; -¶ H -îµ I =Õµ ; -�µ o -Wµ j -~´ V -² W -t± = -± I =Ø° < -Ê° ; -»° ó -³° ÿ -¨° ñ -ž° " -C°  -° ñ -° " -³¯  -Œ¯ ñ -‚¯  -v¯ ñ -_¯  -V¯  -B¯   ;¯   ¯   -�®  -à­  -S­ å &­ ; -­ ñ -­ ñ -ÿ¬ ÿ -ñ¬ " -˜¬  -w¬ " -¬  -Ü« æ \§ ú -C§   -ø¡ ó -Þ¡ ; -¾¡ H -ž¡ I =…¡ ; -=¡ p -¡ k -.  V -Î� W -$� = -±œ I =ˆœ < -zœ ? -kœ ó -cœ ÿ -Xœ ñ -Nœ " -ó›  -Ï› ñ -Å› " -c›  -<› ñ -2›  -&› ñ -›  -›  -òš   ëš   Ãš   -@š  -�™  -™ æ Ö˜ ? -¿˜ ñ -·˜ ñ -¯˜ ÿ -¡˜ " -H˜  -'˜ " -³—  -Œ— ä H� ó -.� ; -� H -îŽ I =ÕŽ ; -�Ž n -WŽ i -~� V -‹ W -tŠ = -Š I =Ø‰ < -Ê‰ 7 -»‰ ó -³‰ ÿ -¨‰ ñ -ž‰ " -C‰  -‰ ñ -‰ " -³ˆ  -Œˆ ñ -‚ˆ  -vˆ ñ -_ˆ  -Vˆ  -Bˆ   ;ˆ   ˆ   -�‡  -à†  -S† ä &† 7 -† ñ -† ñ -ÿ… ÿ -ñ… " -˜…  -w… " -…  -Ü„ Ø Ø� H -¸� I =Ÿ� ; -g~ Y -ž} V -{ W -az = -îy I =Èy < -ºy  -«y ó -£y ÿ -˜y ñ -Žy " -3y  -y ñ -y " -£x  -|x ñ -rx  -fx ñ -Ox  -Fx  -2x   +x   x   -€w  -Ðv  -Cv Ø v  -ÿu ñ -÷u ñ -ïu ÿ -áu " -ˆu  -gu " -ót  -Ìt Ù Þq ó -Äq ; -¤q H -„q I =kq ; -ùl   -ol Z -�k V -i W -xh = -h I =èg < -Úg  -Ëg ó -Ãg ÿ -¸g ñ -®g " -Sg  -/g ñ -%g " -Ãf  -œf ñ -’f  -†f ñ -of  -ff  -Rf   Kf   #f   - e  -ðd  -cd Ù 6d  -d ñ -d ñ -d ÿ -d " -¨c  -‡c " -c  -ìb Û ½_ ó -£_ ; -ƒ_ H -c_ I =J_ ; -]   -š\ \ -Î[ V -nY W -±X = ->X I =X < -
X  -ûW ó -óW ÿ -èW ñ -ÞW " -ƒW  -_W ñ -UW " -óV  -ÌV ñ -ÂV  -¶V ñ -ŸV  -–V  -‚V   {V   SV   -ÐU  - U  -“T Û fT  -OT ñ -GT ñ -?T ÿ -1T " -ØS  -·S " -CS  -S Ü ïO ó -ÕO ; -µO H -•O I =|O ; -TM   KM   -M   -ºL ] -îK V -ŽI W -ÑH = -^H I =8H < -*H  -H ó -H ÿ -H ñ -þG " -£G  -G ñ -uG " -G  -ìF ñ -âF  -ÖF ñ -¿F  -¶F  -¢F   ›F   sF   -ðE  -@E  -³D Ü †D  -oD ñ -gD ñ -_D ÿ -QD " -øC  -×C " -cC  -<C Ú zA   MA   -/> ó -> ; -õ= H -Õ= I =¼= ; -»:   ®:   œ:   �:   ‚:   w: { -Ú9 [ -þ8 V -r6 W -°5 = ->5 I =5 < -
5  -û4 ó -ó4 ÿ -è4 ñ -Þ4 " -ƒ4  -_4 ñ -U4 " -ó3  -Ì3 ñ -Â3  -¶3 ñ -Ÿ3  -–3  -‚3   {3   S3   -Ð2  - 2  -“1 Ú f1  -O1 ñ -G1 ñ -?1 ÿ -11 " -Ø0  -·0 " -C0  -0 Ý Ž* H -n* I =U* ; -z% ^ -°$ V -k" W -·! = -N! I =(! < -!  -! ó -! ÿ -ø  ñ -î  " -“   -o  ñ -e  " -   -Ü ñ -Ò  -Æ ñ -¯  -¦  -’   ‹   c   -à  -0  -£ Ý v  -_ ñ -W ñ -O ÿ -A " -è  -Ç " -S  -, Þ �   -ø ó -Þ ; -¾ H -ž I =… ; -= c - _ -. V -Î
 W -$
 = -±	 I =ˆ	 < -z	  -k	 ó -c	 ÿ -X	 ñ -N	 " -ó  -Ï ñ -Å " -c  -< ñ -2  -& ñ -  -  -ò   ë   Ã   -@  -�  - Þ Ö  -¿ ñ -· ñ -¯ ÿ -¡ " -H  -' " -³  -Œ à =   -d  ‹ -xú  ó -^ú  ; ->ú  H -ú  I =ú  ; -½ù  e -‡ù  a -®ø  V -Nö  W -¤õ  = -1õ  I =õ  < -úô  ' -ëô  ó -ãô  ÿ -Øô  ñ -Îô  " -sô   -Oô  ñ -Eô  " -ãó   -¼ó  ñ -²ó   -¦ó  ñ -�ó   -†ó   -ró    kó    Có    -Àò   -ò   -ƒñ  à Vñ  ' -?ñ  ñ -7ñ  ñ -/ñ  ÿ -!ñ  " -Èð   -§ð  " -3ð   -ð  á {ï    Wï    Rî    Jî    Ší    �í    -í    -ë  Œ -å  ó -þä  ; -Þä  H -¾ä  I =¥ä  ; -]ä  f -'ä  b -Nã  V -îà  W -Dà  = -Ñß  I =¨ß  < -šß  + -‹ß  ó -ƒß  ÿ -xß  ñ -nß  " -ß   -ïÞ  ñ -åÞ  " -ƒÞ   -\Þ  ñ -RÞ   -FÞ  ñ -/Þ   -&Þ   -Þ    Þ    ãÝ    -`Ý   -°Ü   -#Ü  á öÛ  + -ßÛ  ñ -×Û  ñ -ÏÛ  ÿ -ÁÛ  " -hÛ   -GÛ  " -ÓÚ   -¬Ú  ß 0Ú    UÙ    ‚Ø    Ø    -‚Ö    zÖ    ØÔ    ãÒ    ÚÒ    ÍÑ  � -xÌ  ó -^Ì  ; ->Ì  H -Ì  I =Ì  ; -¹Ë  d -†Ë  ` -®Ê  V -JÈ  W - Ç  = -.Ç  I =Ç  < -úÆ  # -ëÆ  ó -ãÆ  ÿ -ØÆ  ñ -ÎÆ  " -sÆ   -OÆ  ñ -EÆ  " -ãÅ   -¼Å  ñ -²Å   -¦Å  ñ -�Å   -†Å   -rÅ    kÅ    CÅ    -ÀÄ   -Ä   -ƒÃ  ß VÃ  # -LÃ  ñ -DÃ  ó -<Ã   -0Ã  ñ -(Ã  ñ -Ã   -Ã  ñ -¶Â   -­Â   -šÂ    “Â    UÂ    -ÛÁ   -ÒÁ   -¿Á    ¸Á    zÁ    -°¾    ¨¾     ¾    —¾    Ž¾    /¾  ñ -'¾  ñ -¾  ÿ -¾  " -¸½   -—½  " -#½   -ü¼  Ñ ´  < -ú³  ö  -æ³  ö  -Ð³  ñ -È³  ó -À³   -´³  ñ -¬³  ñ -¢³   -–³  ñ -:³   -1³   -³    ³    Ù²    -_²   -V²   -C²    <²    þ±    -B±  ñ -:±  ó -2±   -±  B -±  A -ÿ°  ñ -í°  E -å°  V Þ°  ³ Õ°  @ -Ë°  E -Ã°  V ¼°  ³ ¯°  @ -—°   -‚°  U -c°  V -K°  R -â¯   -Ù¯  ï °¯  ñ -¨¯  < -š¯  ÿ -Ž¯  S -|¯  ì a¯  ñ -Y¯  ó -Q¯   -:¯  B -.¯  A -¯  ñ -¯  E -¯  V ý®  ³ ô®  @ -ê®  E -â®  V Û®  ³ Î®  @ -¶®   -¡®  Q -6®  V -®  R -²­   -©­  í €­  ñ -x­  < -j­  ÿ -^­  O -L­  × -­  E -%­  V ­  ³ ­  @ -­  @ -Ú¬  M -½¬  N -ˆ¬  > -y¬  K -¬  ñ -¬  E -¬  V ý«  ³ ð«  @ -ß«  < -Æ«  K -³«  N -{«  > -l«  K -H«  ñ -@«  ÿ -.«  O -«  × «  ñ - «  ÿ -îª  S -Üª  ì Âª  E -ºª  V ³ª  ³ ©ª  @ -yª  P -Lª  O -Ù©  E -Ñ©  V Ê©  ³ À©  @ -¶©  H -–©  I =x©  T -0©  S -^¨    D¨    6¨  I =¨  7 -¨  A -ú§  ñ -ò§  ó -ê§  " -m§   -C§  ñ -9§  " -Ñ¦   -ª¦  ñ -¢¦  ñ -˜¦  ñ -Ž¦   -‚¦  ñ -j¦  " -ë¥   -Ä¥  " -Y¥   -5¥  U -²¤   -©¤   -•¤    Ž¤    ^¤    -5¤  ÷ -¤  ÷ -Î£  ñ -Æ£  ó -¾£   -¤£  ñ -š£  " -,£   - £  ñ -ø¢  ñ -ð¢  ñ -ã¢  ñ -Ö¢   -Ç¢  ñ -¿¢  ñ -µ¢  " -V¢   -%¢  ñ -¢   -	¢  ñ -ü¡  ñ -ï¡   -à¡  ñ -Æ¡   -º¡   -®¡   -¢¡   -u¡  	 -f¡  ñ -\¡   -P¡   -D¡   -8¡   -,¡   - ¡   -ü   ñ -ï    -à   ñ -Ô   ñ -Ì   ñ -¿    -°   ñ -£   ñ -›   ñ -Ž    -‚    -n   ñ -d    -U   ñ -M   ñ -@    -4    -%   ñ -   ñ -    -   ñ -üŸ  ñ -ôŸ  ñ -ÎŸ  ; -”Ÿ  ; -^Ÿ  ; -/Ÿ  	 -Ÿ  ñ -
Ÿ  " -“ž   -dž  ñ -Wž  " -Ø�   -¤�  ñ -—�  " -�   -îœ  ñ -æœ  ñ -Þœ  ñ -Ñœ  ñ -Äœ   -žœ  ñ -’œ   -�œ  H -wœ   -Fœ  I =?œ   -*œ  " -Á›   -š›  " -9›   -›  T -¢š  0 -‰š  3 -§™  + -Ÿ™  2 -i™   -Q™  0 -§˜  + -–˜   -Š˜   -~˜   -r˜   -f˜  	 -W˜   -6˜   -*˜   -˜   -ö—   -á—   -¬—   -~—   -D—  5 -8—   -,—   -—    —  ! -ß–    ½–   -œ–   -w–   -]–   -K–   -9–  6 -4–   =	–   -õ•   -Û•   -Á•   -¬•   -w•   -I•   -=•   -*•   -•   -ü”   -ð”   -ä”   -Ø”   -Ì”   -À”  	 -±”   -�”   -„”   -o”   -Z”   -E”   -+”   -”   -ü“   -ç“   -¹“   -‹“   -X“   -C“   -%“   -÷’   -½’  5 -±’   -˜’    ‘’  6 -Œ’   =…’   -y’   -B’  ; -’  ; -Ù‘  ; -µ‘  " -E‘   -‘  3 -è�  S -Â�  " -R�   -+�  3 -õ�  S -Ï�  " -X�   -1�  3 -ûŽ  S -ÕŽ  ‡  -‹Ž  ‡  -IŽ  = -Ó�  = -g�  = -�  5 -üŒ   -ãŒ    ÜŒ  6 -×Œ   =ÐŒ   -ÄŒ   -ˆŒ   -|Œ  V -VŒ  V -7Œ    -Œ  ! - Œ    ö‹   -Ó‹   -¹‹   -Ÿ‹   -Š‹   -U‹   -'‹   -ñŠ  5 -åŠ   -ÙŠ   -¼Š    µŠ  ! -�Š    “Š   -…Š   -sŠ  6 -nŠ   =GŠ   -;Š  V -Š  V -ö‰    -Ð‰  ! -¸‰    ¢‰    †‰   -h‰   -R‰   -Ý†  ! -º†    §†   -‚†   -i†   -W†   -&†  5 -†   -†    ú…  6 -õ…   =î…  ! -Ì…    ¹…   -•…   -ƒ…   -\…   -3…   -…  4 -…  
 -Ø„   -¶„   -�„  1 -|„  2 -B„  1 -æƒ    Øƒ    ®ƒ    ˜ƒ    �ƒ    Iƒ    /ƒ  . -ƒ  , -ð‚  ) -Ø‚  + -Ç‚  * -²‚   -œ‚  / -Š‚  / -w‚   -k‚   -T‚    M‚    +‚    -{�   -o�   -X�    Q�    é€    -–€   -Š€   -s€    l€    $€    -ñ  - -Ý   -Ñ  †  Ã  I =m            î~    ç~    M~    /~    &~  G -~    ÿ}    ì}    Ì}    À}    °}    ¨}    p}    Í{    Å{    t{  ó -Z{  ; -6{  ÿ -'{  H -{  I =îz  ; -Ñz  ÿ -Åz  þ -²z    ¿y  „  ¤y  ƒ  -Ey  ƒ  -êx  = -sx  % -%x  % -çw  ‚  àw  �  Ôw  €  Íw    Áw  ~  ºw  }  ®w  |  §w  {  ›w  z  ”w  y  kw  I =w  ó -êv  ; -Æv  ÿ -·v  H -—v  I =~v  ; -av  ÿ -Uv  þ -Bv    Ou  v  4u  u  -Õt  u  -wt  = -t  % -µs  % -ws  t  ps  s  ds  r  ]s  q  Qs  p  Js  o  >s  n  7s  m  +s  l  $s  k  ûr  I =”r  ó -zr  ; -Vr  ÿ -Gr  H -'r  I =r  ; -ñq  ÿ -åq  þ -Òq    ßp  h  Äp  g  -ep  g  -p  = -“o  % -Eo  % -o  f   o  e  ôn  d  ín  c  án  b  Ún  a  În  `  Çn  _  »n  ^  ´n  ]  ‹n  I =$n  ó -
n  ; -æm  ÿ -×m  H -·m  I =žm  ; -�m  ÿ -um  þ -bm    ol  Z  Tl  Y  -õk  Y  -—k  = -#k  % -Õj  % -—j  X  �j  W  „j  V  }j  U  qj  T  jj  S  ^j  R  Wj  Q  Kj  P  Dj  O  j  I =¸i  ó -ži  ; -zi  ÿ -ki  H -Ki  I =2i  ; -i  ÿ -	i  þ -öh    üg  L  åg  K  -^g  K  -g  = -“f  % -Ef  % -f  J   f  I  ôe  H  íe  G  áe  F  Úe  E  Îe  D  Çe  C  »e  B  ´e  A  ‹e  I =.e  ó -&e  ÿ -e  ÿ -
e  þ -ýd    ñd    éd    þc  Ò Îc  ó -Æc  ÿ -³c  ÿ -ªc  þ -�c    ‘c    ‰c    žb  Ó nb  ó -fb  ÿ -Sb  ÿ -Jb  þ -=b    1b    )b    >a  Õ a  ó -a  ÿ -ó`  ÿ -ê`  þ -Ý`    Ñ`    É`    Þ_  Ö ®_  ó -¦_  ÿ -“_  ÿ -Š_  þ -}_    q_    i_    ~^  Ô R^  ó -J^  B -;^  ó -3^  ÿ -$^  ñ -^  " -¬]   -i]  B -]]  þ -M]    A]    9]    b\   -¿[   -öZ  ç ²Z  ó -ªZ  E -›Z  ó -“Z  ÿ -„Z  ñ -zZ  " -Z   -ÉY  E -½Y  þ -­Y    ¡Y    ™Y    ÂX   -X   -VW  è W  ó -
W  K -ûV  ó -óV  ÿ -äV  ñ -ÚV  " -lV   -)V  K -V  þ -V    V    ùU    "U   -T   -¶S  ê rS  ó -jS  N -[S  ó -SS  ÿ -DS  ñ -:S  " -ÌR   -‰R  N -}R  þ -mR    aR    YR    ‚Q   -ßP   -P  ë ÒO  ó -ÊO  H -»O  ó -³O  ÿ -¤O  ñ -šO  " -,O   -éN  H -ÝN  þ -ÍN    ÁN    ¹N    âM   -?M   -vL  é <L  ó -4L  / -L  / -L  þ -ýK    ñK    éK    K  , -|J  ó -tJ  3 -YJ  3 -MJ  þ -=J    1J    )J    ]I  0 -¼H  ó -´H  ; -™H  ; -�H  þ -}H    qH    iH    �G  8 -üF  ó -ôF  ? -ÙF  ? -ÍF  þ -½F    ±F    ©F    ÝE  < -<E  ó -4E  7 -E  7 -E  þ -ýD    ñD    éD    D  4 -|C  ó -tC   -YC   -MC  þ -=C    1C    )C    ]B   -¼A  ó -´A   -™A   -�A  þ -}A    qA    iA    �@   -ü?  ó -ô?   -Ù?   -Í?  þ -½?    ±?    ©?    Ý>   -<>  ó -4>   ->   ->  þ -ý=    ñ=    é=    =   -|<  ó -t<   -Y<   -M<  þ -=<    1<    )<    ];   -¼:  ó -´:   -™:   -�:  þ -}:    q:    i:    �9   -ü8  ó -ô8   -Ù8   -Í8  þ -½8    ±8    ©8    Ý7   -<7  ó -47  ' -7  ' -7  þ -ý6    ñ6    é6    6  $ -|5  ó -t5  + -Y5  + -M5  þ -=5    15    )5    ]4  ( -¼3  ó -´3  # -™3  # -�3  þ -}3    q3    i3    �2    -ö1  ñ -î1  ó -â1   -Ä1  ñ -º1  " -Q1   -#1  ñ -1  ñ -1  ñ -1  ñ -ù0   -Ù0  ñ -Ï0  " -s0   -30  ; -
0  ñ -ý/   -ê/  ñ -â/  ñ -Õ/   -µ/  ñ -­/  ñ -w/  ; -J/  ñ -=/   -*/  ñ -/  B -/  A -æ.  X -�.  ; -<.  ; -.  ñ -.   -ó-  ñ -ë-  ñ -ã-  ñ -Ö-  X -Ê-  ÿ -·-  O -›-  ÿ -ˆ-  S -S-  ö  -"-  ñ --   --  ñ -õ,   -Ý,  ñ -Õ,  ñ -Ã,  ñ -¶,   -£,  ñ -–,  ÿ -ƒ,  ñ -y,  " -,   -è+  ñ -à+  ñ -Ó+  ñ -Æ+   -³+  ñ -«+  E -£+  V œ+  ³ ’+  @ -ˆ+  E -€+  V y+  ³ p+  @ -f+  H -F+  I =?+   -*+  " -Á*   -š*  " -2*   -ù)  ; -Ü)  ö  -Ð)  þ -½)    ±)    ©)    )  ù -Ê(  ; -V'    N'    -&'    '  V -‰&    z&    g&    [&    O&    G&    8&    ô%    ä%    $%    %    ¤#    é     á     Ù     É     -ø    ð    è    ß  V -I    :    '                ø    k    ¡    ”    <    3    +    q  = -   -   -ë    ä    Ì    -Ÿ   -“   -|    u    >    -¯   -Å   -‘  $ -J  ; -  ; -	  Ñ ý  ø -Ä    -µ  # -u    -w    +  
  Â  	  «  = -o    -6    -  = -±   -¥   -Ž    ‡    ^    -ç  = -�    x    p    h    í    Ñ    É    Á    3   -'   -    	    ñ    -³  = -$        ¨
    Œ
   -€
   -i
    b
    J
    -¹	  R -�	  R -7	    		    	    Æ    ®   -Š   -m  X -a  X -U  ÿ -B  O -&  ÿ -  S -×   -À  þ -Ÿ  O -V  ì   × ¨         x    R  J -  ý -Î  W -^  > -T  L -*  W -·  > -­  L -    é    Ã    –    q    5    ù   -ð    ¹    t   -h    a   -U       -   -   -õ    î    Ì    -    ø    -ì    -Õ     Î     Ç   V -º     ³     -g    -[      M   I =”  ³ M¼  ³ M   ³ M@  8 8  ó  0  : (  ä     ã    â    ò     8 ø  ñ  ð  : è  à  à  ß  Ø  Þ  Ð  ð  À  8 ¸  ï  °  : ¨  Ü     Û  ˜  Ú  �  î  €  8 x  í  p  : h  Ø  `  ×  X  Ö  P  ì  @  8 8  ë  0  :    Ì    Ë    Ê    ê  ð    è    à  é  Ð    È    À  è     x  ˜  j  �  \  ˆ  N  €  @  p  >  h  <  X  :  P  8  @  6  0  4  (  2    0    .     ,  ð   *  è   (  Ø   &  Ð   $  À   "  °      ¨     ˜     �     €     p     h     X     P     @     0     (         ç                æ  p  8 h  µ `  : X  u P  ÷  H  ø  @  ˜ 0  8 (  ¶    :   v   ù    ú     ™ ð  8 è  ¸ à  : Ø  x Ð  ý  È  þ  À  › °  8 ¨  ¹    : ˜  y �  ÿ  ˆ    €  œ p  8 h  · `  : X  w P  û  H  ü  @  š 0  8 (  Ê    :   Ž   @   A    ­ ð  8 è  Ë à  : Ø  � Ð  C È  D À  ® °  8 ¨  Í    : ˜  ‘ �  I ˆ  J €  ° p  8 h  Î `  : X  ’ P  L H  M @  ± 0  8 (  Ì    :   �   F   G    ¯ ð  8 è  Å à  : Ø  † Ð  - È  . À  ¨ °  8 ¨  Æ    : ˜  ‡ �  1 ˆ  2 €  © p  8 h  È `  : X  ‰ P  9 H  : @  « 0  8 (  É    :   Š   =   >    ¬ ð  8 è  Ç à  : Ø  ˆ Ð  5 È  6 À  ª °  8 ¨  »    : ˜  | �   ˆ   €  ž p  8 h  ¼ `  : X  } P  	 H  
 @  Ÿ 0  8 (  ¾    :             ¡ ð  8 è  ¿ à  : Ø  € Ð   È   À  ¢ °  8 ¨  ½    : ˜  ~ �   ˆ   €    p  8 h  À `  : X  � P   H   @  £ 0  8 (  Á    :   ‚          ¤ ð  8 è  Ã à  : Ø  „ Ð  % È  & À  ¦ °  8 ¨  Ä    : ˜  … �  ) ˆ  * €  § p  8 h  Â `  : X  ƒ P  ! H  " @  ¥ 0  8 (  ´    :   q   ô     õ  ø   — à     Ø     Ð   ð À   8 ¸   Ï °   :     “ ˜   P �   Q ˆ   ² p     h     `   î P   8 H   º @   : 0   z (            �    Ð     9 X!    P!  F @!     !     !    à     À           €     `     @                 à    À         ˜    �  F €    `    @              à    À         €    `    @              à    Ø    Ð  F À         €    `    @              à    À         €    `    @               F      à    À         €    `    @              à    À         €    `    X    P  F @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À    ¸    °  F      €    `    @    8    0  F           à    À    ¸    °  F      ˜    �  F €    x    p  F `    @              ø    ð  F à    Ø    Ð  F À    ¸    °  F      €    `    @    8    0  F            F      ø    ð  F à    À         €    x    p  F `    @               F      à    Ø    Ð  F À         ˜    �  F €    `    @    8    0  F           ø    ð  F à    À    ¸    °  F      €    `    X    P  F @               F      à    Ø    Ð  F À         €    x    p  F `    @    8    0  F           ø    ð  F à    À         ˜    �  F €    `    X    P  F @               F      à    À         ˜    �  F €    `    X    P  F @               F      à    Ø    Ð  F À         ˜    �  F €    `    X    P  F @               F      à    Ø    Ð  F À         ˜    �  F €    `    X    P  F @               F      à    À    ¸    °  F      €    x    p  F `    @    8    0  F           à
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    à	    Ø	    Ð	  F À	     	    ˜	    �	  F €	    `	    @	     	    	    	  F  	    à    Ø    Ð  F À         ˜    �  F €    `    @               F      à    Ø    Ð  F À         ˜    �  F €    `    @               F      à    Ø    Ð  F À         ˜    �  F €    `    X    P  F @              à    Ø    Ð  F À    ¸    °  F      ˜    �  F €    x    p  F `    X    P  F @              ø    ð  F à    Ø    Ð  F À    ¸    °  F      €    `    X    P  F @    8    0  F           à    Ø    Ð  F À    ¸    °  F      ˜    �  F €    x    p  F `    X    P  F @    8    0  F            F      ø    ð  F à    Ø    Ð  F À    ¸    °  F      ˜    �  F €    x    p  F `    X    P  F @    8    0  F            F      ø    ð  F à    Ø    Ð  F À    ¸    °  F      ˜    �  F €    x    p  F `    X    P  F @    8    0  F            F      ø     ð   F à     Ø     Ð   F À     ¸     °   F       ˜     �   F €     x     p   F `     X     P   F @     8     0   F               F          F M¼i    (n    ˜r    w    x{    ¸¼  0  üb   ¤m   „x   È„   \‘   ô     °W     ¢˜    ÐW     œ    �Y     3S  	  0m     ­   	  Pm     S`    0Y      `    °X     »`    0X     `s    �{      ê`    ðX     a    pX     Š`    ðW     øY    `}      '¤    ¬3     á7     2      £    Ô7     ~6    À3      f¢     8     27    €5      ›     ,8     š8    @7      Ÿž    X8     A9     9      Ê�    „8     ;    À:      ò›    °8     à9    €<      
›    Ü8     {:    @>      á™    9     â<     @      }˜    49     >    ÀA      }¥    `9     ?    €C      Â£    Œ9     ®;    @E      £    ¸9     H<     G      +¢    ä9     p=    ÀH      ˆ     :     Ž>    €J      dž    <:     YP    @L      �    h:     ÈP    àO      ·›    ´:     8Q    €S      ÷š     ;     ûQ     W      º™    L;     ¨Q    ÀZ      j¥    ˜;     ¢W    `^      ›£    ä;     W    À_      ï¢    <     [W     a      ¢    $<     éW    €b      u     D<     0X    àc      )ž    d<     ]^    @e      ÕI    p‘     …K     –     5M    �¢     ÇN     ©     uF    0–     %H    0œ     C    @œ     ÅD    �ž     µ?     ž     eA    €¢     ÿ–    €­     ¨’    °Y     üœ    „<     °^    Ði      /K    ¼     ßL     ¾     wN    �Ä     	P    àÊ     ÏG    0¾     I    0À     oD    @À     F    `Â     A    pÂ     ¿B    €Ä     1˜    @Ï     –    øY     ¤›    Ì<     d]    @n      ‚J    °Ù     2L    ÐÝ     ÖM    @ä     hO    °è     "G    àÝ     ÒH    àß     ÂC    ðß     rE    â     b@     â     B    0ä     ˜—     ë     U”    8Z     .š    =     ·]    °r      ÙJ    @ô     ‰L    Pö     'N    Àü     ¹O    0     yG    `ö     )I    `ø     D    pø     ÉE    �ú     ¹@     ú     iB    °ü     å—          -•    xZ     §™    \=     
^     w      ,J    °     ÜK    À     †M    P     O    à     ÌF    Ð     |H          lC    °     E    @     @    P     ¼A    @     L—    à     €“    ¸Z     C¥    ¤=     s¤    pY     ¬a    @¾      ñ¡    ì=     b     „C     š    0D     l™    HD     `¤    `D     Þ¡    ”D     �Ÿ    ¬D     ž    lE     Õœ    „E     }›    DF     t£    ÄF     £¡    ìF     ï�    lG     j›    ìG     M£    H     �¡    @H     Ü�    ÀH     E™    ìH     :£    I     á     ”I     /›    ÀI     2™    èI     '£    hJ     fŸ    ”J     œ    ¼J     9¤    <K     x¢    dK     ±ž    äK     ›    L     �˜    8L     ý£    ¸L     R¢    äL     ‹ž    M     Þ›    ŒM     Í™    ¸M     é£    àM     >¢    `N     wž    ŒN     Ê›    ´N     ®£    4O     ¢    \O     Pž    ÜO     Aš    P     V¥    0P     Û¢    °P     ž    ÜP     �›    Q     “™    „Q     Ç¢    °Q     N     ØQ     èœ    XR     X™    „R     ‡£    ¬R     Ê¡    ,S     Áœ    XS     L¤    €S     `£    ÌS     ³¢    T     ­œ    @T     V›    ŒT     š    ØT     Ÿ¢     U     |¡    LU     yŸ    ˜U     ó™    ÀU     ‹¢    èU     a    À®     í#    Ð®     8e    ð®     \    ÐÇ     À[    ÀÇ     f[    ðÇ     [    àÇ     ¥š    È     Uš     È     u�    0È     "�     È     Õ£    V     ƒ    pÐ     %    €Ð     Žf     Ð     <ž    XV     ò    Ðì     ~$    àì     ãe     í     ™    ¬V     ;    P     Ç$    `     9f    €     ¶¡     W     ª         6$          Že    @     B›    TW     5¡     Ç     ç˜    ¨Ç     Ø¤    °Ç     _œ    ¸Ç     8“    àY     ð’  	   k     �–     Z     I–  	  ðk     å”    `Z     �”  	  @l     »•     Z     t•  	  �l     ”    àZ     Ç“  	  àl     (  À ð³      ?  À à³      c  À ð¼        À ð„     �  À à„     ÷  À °x     k  À  x     Ó  À ÐW     G  À ÀW     ¯  À Ðm     #  À Àm     ‹  À  c     ÿ  À c     ŽZ  À à©      E  À @­      �  À «      85  À  v     >   À °y     ²  À v       À Ð„     á3  À @d     ¹  À Ðg     -  À 0d     ú  À Àt     1  À p1     p  À  5     ä  À `1     ±  À 0C     c0  À pT     l#  À  X     à  À `T     ­  À àb     ¯/  À �D     L"  À  H     À  À €D     �
  À S     ÷.  À €     ´  À !     (  À p     õ  À 0     7.  À à     '  À p	     ›  À Ð     h  À       e-  À `Ã      Ì  À ðÆ      @  À PÃ        À  Ú      �,  À `ñ      Ò"  À ðô      F  À Pñ        À €     Ð+  À  Ü      ­!  À �ß      !  À ðÛ      î	  À  ð      Ø5  À  Õ     °   À °Ø     $  À Õ     ñ  À ð     ˆ4  À ÐÂ     2  À `Æ     ¦  À ÀÂ     s  À ÀÓ     È1  À 0†     (!  À À‰     œ  À  †     i	  À €—     .3  À 0­     @  À À°     ´  À  ­     �  À pÁ     {2  À à˜     Y  À pœ     Í  À Ð˜     š  À Ð«     ‡  À €O     û  À pO     È  À pV     ?  À °C     ³  À  C     €  À  N     ø  À pñ     l  À `ñ     9  À à     Å  À  +     9  À ð*       À PB     Þ  À @     R  À 0       À  )     _  À ¨      e  À p¯      ­  À Ðª      ø%  À P±      ã%  À ÐÀ      S            dS    �      \  À  ¬         À 0¬      é  À P«      p*  À à�     i+  À ðq     ](  À @>     À)  À Ð_     )  À  P     ×*  À  *      +  À       Ä(  À €Ì      '*  À €ú      w)  À  å      BU  À P     •'  À  Ñ      9T  À 0      ÛS  À Ðê      ¢*  À @Þ     ›+  À ðË     �(  À P�     ò)  À P¶     B)  À  ¢     ÅR  À  ã     “U  À �Ð     õ'  À à“     êT  À p»     ’T  À  §     ãf  À ´      ~R  À pù     M'  À €4     ×&  À      *h  À …     úg  À Ðx     Êg  À ðW     šg  À ðm     jg  À @c     g  À �­      §V  À 0A     õn  À Ðy     Lm  À ðg     ¯i  À  5     kr  À  X     3q  À @H     _n  À 0!     ®l  À �	     ÿh  À Ç      Åq  À õ      ˆp  À °ß      so  À ÐØ     Ñm  À €Æ     ÷o  À à‰     ¯k  À à°     °j  À �œ     EV  À       V  À í      yV  À  Ø      ®h  À  O     Zh  À ÐC     Cj  À �ñ     @l  À  +     Ak  À `     8g  À À¯      QR  À 0     '  À À?     ©&  À P'     c  
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OBAL__N_122resize_bitExactInvokerIsNS_12fixedpoint32ELi2EEE __ZTVN12_GLOBAL__N_122resize_bitExactInvokerIaNS_12fixedpoint32ELi2EEE __ZTSN12_GLOBAL__N_122resize_bitExactInvokerIaNS_12fixedpoint32ELi2EEE __ZTIN12_GLOBAL__N_122resize_bitExactInvokerIaNS_12fixedpoint32ELi2EEE __ZN2cv3ocl6Kernel3setEiRKNS0_7Image2DE __ZN12_GLOBAL__N_119interpolationLinearIhE9getCoeffsEiPiPNS_13ufixedpoint16E __ZN12_GLOBAL__N_119interpolationLinearIiE9getCoeffsEiPiPNS_12fixedpoint64E __ZN12_GLOBAL__N_119interpolationLinearItE9getCoeffsEiPiPNS_13ufixedpoint32E __ZN12_GLOBAL__N_119interpolationLinearIsE9getCoeffsEiPiPNS_12fixedpoint32E __ZN12_GLOBAL__N_119interpolationLinearIaE9getCoeffsEiPiPNS_12fixedpoint32E GCC_except_table9 GCC_except_table99 __ZZN2cv3hal6resizeEiPKhmiiPhmiiddiE30__cv_trace_location_region3689 __ZZN2cv3hal6resizeEiPKhmiiPhmiiddiE36__cv_trace_location_extra_region3689 GCC_except_table79 GCC_except_table69 GCC_except_table149 GCC_except_table39 GCC_except_table239 GCC_except_table139 GCC_except_table29 GCC_except_table19 GCC_except_table109 GCC_except_table8 GCC_except_table178 GCC_except_table168 GCC_except_table38 GCC_except_table28 GCC_except_table128 __ZZN12_GLOBAL__N_111vlineResizeIhNS_13ufixedpoint16ELi2EEEvPT0_mS3_PT_iE5v_128 __ZGVZN12_GLOBAL__N_111vlineResizeIhNS_13ufixedpoint16ELi2EEEvPT0_mS3_PT_iE5v_128 GCC_except_table18 GCC_except_table7 GCC_except_table97 GCC_except_table77 GCC_except_table267 GCC_except_table167 GCC_except_table57 GCC_except_table47 GCC_except_table137 GCC_except_table27 GCC_except_table17 GCC_except_table117 GCC_except_table107 GCC_except_table6 GCC_except_table86 __ZZN2cvL10ipp_resizeEPKhmiiPhmiiddiiiE30__cv_trace_location_region3576 __ZZN2cvL10ipp_resizeEPKhmiiPhmiiddiiiE36__cv_trace_location_extra_region3576 GCC_except_table166 GCC_except_table156 GCC_except_table46 GCC_except_table146 GCC_except_table26 GCC_except_table16 __ZZN12_GLOBAL__N_111vlineResizeIhNS_13ufixedpoint16ELi2EEEvPT0_mS3_PT_iE8v_128_16 __ZGVZN12_GLOBAL__N_111vlineResizeIhNS_13ufixedpoint16ELi2EEEvPT0_mS3_PT_iE8v_128_16 GCC_except_table5 GCC_except_table65 GCC_except_table55 GCC_except_table45 GCC_except_table135 GCC_except_table25 GCC_except_table225 GCC_except_table125 GCC_except_table15 GCC_except_table115 GCC_except_table105 GCC_except_table4 GCC_except_table94 __ZZNK2cv18ipp_resizeParallelclERKNS_5RangeEE30__cv_trace_location_region3494 __ZZNK2cv18ipp_resizeParallelclERKNS_5RangeEE36__cv_trace_location_extra_region3494 GCC_except_table84 GCC_except_table174 GCC_except_table44 __ZZNK2cv24ipp_resizeAffineParallelclERKNS_5RangeEE30__cv_trace_location_region3544 __ZZNK2cv24ipp_resizeAffineParallelclERKNS_5RangeEE36__cv_trace_location_extra_region3544 GCC_except_table144 GCC_except_table34 GCC_except_table24 GCC_except_table14 GCC_except_table3 l_switch.table._ZN2cv3hal6resizeEiPKhmiiPhmiiddi.93 GCC_except_table73 __ZZN2cv3hal6resizeEiPKhmiiPhmiiddiE26__cv_trace_location_fn3673 __ZZN2cv3hal6resizeEiPKhmiiPhmiiddiE32__cv_trace_location_extra_fn3673 GCC_except_table173 GCC_except_table63 GCC_except_table53 GCC_except_table253 GCC_except_table153 GCC_except_table43 GCC_except_table33 GCC_except_table23 GCC_except_table123 GCC_except_table13 GCC_except_table113 GCC_except_table103 GCC_except_table2 GCC_except_table92 GCC_except_table182 GCC_except_table172 GCC_except_table162 GCC_except_table142 GCC_except_table132 GCC_except_table22 GCC_except_table12 GCC_except_table1 GCC_except_table81 GCC_except_table71 GCC_except_table61 GCC_except_table161 GCC_except_table51 GCC_except_table151 GCC_except_table21 GCC_except_table121 GCC_except_table11 GCC_except_table211 GCC_except_table111 GCC_except_table101 ___gxx_personality_v0 GCC_except_table0 GCC_except_table90 GCC_except_table160 GCC_except_table40 __ZZN2cv6resizeERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddiE26__cv_trace_location_fn4040 __ZZN2cv6resizeERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddiE32__cv_trace_location_extra_fn4040 GCC_except_table30 GCC_except_table130 GCC_except_table20 GCC_except_table10 #1/28           1548786604  501   20    100644  9460      `
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       __text          __TEXT                  ;               Q     €            __literal8      __TEXT          @             @                            __literal4      __TEXT          X             X                            __literal16     __TEXT          p             p                            __gcc_except_tab__TEXT          €      Ä      €                             __bss           __DATA                                                      __const         __DATA          H      @       H     (                     __cstring       __TEXT          ˆ      ÿ       ˆ                             __compact_unwind__LD            ˆ      `       ˆ     X  	                  __eh_frame      __TEXT          è      ¸       è             h            $       
           ¨  $   è  ì     P                                                                      UH‰åAWAVAUATSH�ì(  H‰óI‰üH‹    H‹ H‰EÐH�5    H�½ÿÿÿè    Ç…Pÿÿÿ  ÿBH�…XÿÿÿÇEŒ    HÇE„    HÇ…|ÿÿÿ    HÇ…tÿÿÿ    HÇ…lÿÿÿ    HÇ…dÿÿÿ    HÇ…\ÿÿÿ    HÇ…Tÿÿÿ    H‰E�L�u L‰u˜HÇE¨    HÇE     AÇD$    IÇD$    IÇ$    HÇ…Èúÿÿ    Ç…¸úÿÿ  H�…PÿÿÿH‰…ÀúÿÿL�½¸úÿÿº   ¹   H‰ßL‰þè    ‹…Pÿÿÿƒàƒø„“  Ç…¸úÿÿ  ÿBH�…ÀúÿÿÇ…ôúÿÿ    HÇ…ìúÿÿ    HÇ…äúÿÿ    HÇ…Üúÿÿ    HÇ…Ôúÿÿ    HÇ…Ìúÿÿ    HÇ…Äúÿÿ    HÇ…¼úÿÿ    H‰…øúÿÿH��ûÿÿH‰� ûÿÿHÇ…ûÿÿ    HÇ…ûÿÿ    HÇEÀ    ÇE°  L‰}¸H�½PÿÿÿH�u°òc  º   WÉè    H‹…ðúÿÿH…Àtðÿ@H‹EˆH…Àt¹ÿÿÿÿðÁHƒùuH�½Pÿÿÿè    HÇEˆ    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    HÇ…`ÿÿÿ    ƒ½Tÿÿÿ ~vH‹E�1Éffffff.„     Çˆ    HÿÁHc•TÿÿÿH9Ñ|ê‹…¸úÿÿ‰…PÿÿÿƒúQ‹…¼úÿÿƒøF‰…TÿÿÿH‹…ÀúÿÿH‹� ûÿÿH‰…XÿÿÿH‹H‹U˜H‰H‹AH‰Bë*‹…¸úÿÿ‰…Pÿÿÿ‹…¼úÿÿƒø~ºH�½PÿÿÿH�µ¸úÿÿè    óo…Èúÿÿ�Øúÿÿóo•èúÿÿó…`ÿÿÿ�pÿÿÿóU€fH:ÐH…Àt¹ÿÿÿÿðÁHƒùuH�½¸úÿÿè    H�…ÈúÿÿHÇ…ðúÿÿ    HÇ@    HÇ@    HÇ@    HÇ     ƒ½¼úÿÿ ~H‹…øúÿÿ1ÉÇˆ    HÿÁHc•¼úÿÿH9Ñ|êH‹½ ûÿÿH9ßtè    H�½Pÿÿÿ¾   ºÿÿÿÿ¹   è    ‰ÃL‹�`ÿÿÿƒûŒ4  �[H˜H�½ÈúÿÿH‰½¸úÿÿ=	  H‰…Àúÿÿr(M‰Þ¹   H÷áHÇÇÿÿÿÿHAøè    H‰ÇH‰½¸úÿÿM‰óL‰¥èþÿÿA‰ÙH‰�@ÿÿÿHcÃL�4‡fvÀfE°A‹3A‹SfnÖfDnÊ1ÉòD×  I‰øE1ÿE1äE1í1ÛfoâfAoÙfnö.ÖDGù.ôfoîDGéfnúA.ùGÙ.ßDGáH�yH9Çº    HL×A‹4ÓfnÆó\Æó]òó_ìfoÏA‹TÓfnÒó\×óA_ùó]ËWÛóZØWäóZâóAÎóATÎòYÛòYäòXãWÀòQÄfA(Ðò^ÐWÀòZÂfA~ˆI9ùH‰ù(Ö(åD(Ï(Ù…=ÿÿÿL‰…ðþÿÿAZDÆø1ÉWÉL‰�Hÿÿÿ@ f(ØAZÎf(ÐfÆÒfYÓf(ÚÛò\Óf.Ñ…(  Š"  HÿÁH9Á|ÇL‰� ÿÿÿfWÀf)… ÿÿÿH�½ ÿÿÿ¾   è    H¹ion != 0H‰HH¹orientatH‰H�—  H�Ò  H�µ ÿÿÿ¿)ÿÿÿA¸¦   è    H�½ ÿÿÿè    WÛL‹� ÿÿÿé´   ƒû„Ž  ƒû…•  óAóAK(ÐóXÑó  óYÓóA$óASóAc(êóXìóYëóAl$ó\ÈóZÉó\âWÀóZÄf(ÑòYÒf(ØòYÛòXÚWÒòQÓòZÒfA~T$AÇD$    éê  fWÀ1Àf.Ð—ÀH��  ó�D‰e°D‰m´‰]¸D‰}¼WäE1Àós  (€  Aº    fEWÀEWÛEWÒEWÉE1ÉfD  IcüóA,þóYëóA|þóYüóXýIcÍóA4ÎóYôóAlÎóYëó\îHcóóA4öóYóWñóADöóYÄó\ðIcßóAY$ÞóAY\Þó\ãH‹…ðþÿÿóY<¸óY,ˆ1ÿ.ï—Âó_ïóY4°.õ¹   w@ˆ×‰ùó_õóY$˜.æ¿   H‹µ@ÿÿÿw‰ÏH�½    H�U°H	ÑHcó˜óA,ÞóYëóAY\Þ@€ÿt*@€ÿt@€ÿuWéëf„     WéWÙ(ã(Ýëf�WÙ(å�S1É9òt‰Ñ‰L½°Lcm´Lc}¼óCëóClëóC\ûóC\lûóYÃóYìóXèHc]¸Lce°óAÛóAtÛóC\ãóC\tãóYÄóYóó\ð(ýóYþ.×rE‰áD(ÎD(ÔD(ÝD(ÃE‰ú(×AÿÀD;…HÿÿÿŒJþÿÿ(%£	  AWâIcÂóAÃóAYÀóA\ÃóAYÚóXØIcÁóAÃóAYÂóALÃóAYÈó\ÈA(ÀóYÀA(ÒóYÒóXÐó7	  ó^ÂA(èóYëA(ÒóYÑó\êóYèóAYÈóAYÚóXÙóYØóEYÓóEYØóAYáóEYÈH‹½¸úÿÿH��ÈúÿÿH9ßL�u L‹¥èþÿÿt~H…ÿtgóD�@ÿÿÿD)•ðþÿÿóD�Hÿÿÿ)¥ ÿÿÿó�8ÿÿÿó­<ÿÿÿè    ó­<ÿÿÿó�8ÿÿÿ(¥ ÿÿÿóD�HÿÿÿD(•ðþÿÿóD�@ÿÿÿH‰�¸úÿÿHÇ…Àúÿÿ  WÉóAZËóDXÜó<  óDYÚóAXëóA,$WÀóAZÂóEXÑóDYÒóAXÚóA\$f(ÑòYÒf(ØòYÛòXÚWÒòQÓòZÒóAT$WÒóZÔòYÒWÛóAZÙòYÛòXÚWÒòQÓòZÒfA~T$è    òZÀfA~D$ëA‹A‰$A‹CA‰D$óAD$óY–  óZÀò^v  òZÀóAD$H‹EˆH…Àt¹ÿÿÿÿðÁHƒùuH�½Pÿÿÿè    H�…`ÿÿÿHÇEˆ    HÇ@    HÇ@    HÇ@    HÇ     ƒ½Tÿÿÿ ~&H‹E�1Éf.„     Çˆ    HÿÁHc•TÿÿÿH9Ñ|êH‹}˜L9÷tè    ƒ½ÿÿÿ tH�½ÿÿÿè    H‹    H‹ H;EÐuL‰àH�Ä(  [A\A]A^A_]Ãè    H‰Çè    I‰ÆH�½ ÿÿÿè    ëH‰Çè    I‰ÆH‹½¸úÿÿH�…ÈúÿÿH9Ç„ý   H…ÿtè    H�…ÈúÿÿH‰…¸úÿÿHÇ…Àúÿÿ  H‹EˆH…À…Ö   éì   éÀ   H‰Çè    ë I‰ÆH‹…ðúÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½¸úÿÿè    HÇ…ðúÿÿ    HÇ…àúÿÿ    HÇ…Øúÿÿ    HÇ…Ðúÿÿ    HÇ…Èúÿÿ    ƒ½¼úÿÿ ~H‹…øúÿÿ1ÉÇˆ    HÿÁHc•¼úÿÿH9Ñ|êH‹½ ûÿÿH9ßt$è    ëH‰Çè    H‰Çè    H‰Çè    ë I‰ÆH‹EˆH…Àt¹ÿÿÿÿðÁHƒùuH�½Pÿÿÿè    HÇEˆ    HÇ…xÿÿÿ    HÇ…pÿÿÿ    HÇ…hÿÿÿ    HÇ…`ÿÿÿ    ƒ½Tÿÿÿ ~*H‹E�1Éfffff.„     Çˆ    HÿÁHc•TÿÿÿH9Ñ|êH‹}˜H�E H9Çtè    ƒ½ÿÿÿ tH�½ÿÿÿè    L‰÷è    H‰Çè    H‰Çè    ff.„     UH‰åAWAVSH�ìè  I‰þL�½ûÿÿL‰½ ûÿÿHÇ…ûÿÿˆ   H�]ˆL�� ûÿÿ1Ò1ÉE1ÀH‰ßè    HÇE€    Ç…pÿÿÿ  H‰�xÿÿÿH�½PÿÿÿH�µpÿÿÿè    (…PÿÿÿA‹…`ÿÿÿA‰FH‹EÀH…Àt¹ÿÿÿÿðÁHƒùu	H�}ˆè    HÇEÀ    HÇE°    HÇE¨    HÇE     HÇE˜    ƒ}Œ ~H‹EÈ1É@ Çˆ    HÿÁHcUŒH9Ñ|íH‹}ÐH�EØH9Çtè    H‹½ ûÿÿL9ÿtH…ÿtè    L‰½ ûÿÿHÇ…ûÿÿˆ   L‰ðH�Äè  [A^A_]ÃH‰Çè    H‰ÃH‹EÀH…Àt¹ÿÿÿÿðÁHƒùu	H�}ˆè    HÇEÀ    HÇE°    HÇE¨    HÇE     HÇE˜    ƒ}Œ ~H‹EÈ1Éf�Çˆ    HÿÁHcUŒH9Ñ|íH‹}ÐH�EØH9Çtè    ëH‰Çè    H‰ÃH‹½ ûÿÿL9ÿtH…ÿtè    L‰½ ûÿÿHÇ…ûÿÿˆ   H‰ßè    fffff.„     UH‰åAVSH�ì€   H‰óI‰þH�5    H�}€è    Ç$    ¾   º   ¹   A¸ÿÿÿÿE1ÉH‰ßè    H‰ßè    =   upH‹sH�E˜)E�F)E F )E°óoF0fEÀH‰EÐH�EàH‰EØfH:ÀH…ÀfïÀfEàtðÿ@H�] ƒ~/H‹FHH‹H‹UØH‰
H‹@H‰Bë'H�}�ºÿÿÿÿH‰Þè    H�] ëÇE”    H�}�è    H‹3L‰÷è    H‹EÈH…Àt¹ÿÿÿÿðÁHƒùu	H�}�è    HÇEÈ    HÇC    HÇC    HÇC    HÇ    ƒ}” ~H‹EÐ1ÉÇˆ    HÿÁHcU”H9Ñ|íH‹}ØH�EàH9Çtè    ƒ}ˆ t	H�}€è    H�Ä€   [A^]ÃH‰Çè    H‰Çè    I‰ÆH‹EÈH…Àt¹ÿÿÿÿðÁHƒùu	H�}�è    HÇEÈ    HÇC    HÇC    HÇC    HÇ    ƒ}” ~"H‹EÐ1Éf„     Çˆ    HÿÁHcU”H9Ñ|íH‹}ØH�EàH9Çtè    ëH‰Çè    ë I‰Æƒ}ˆ t	H�}€è    L‰÷è    H‰Çè    ffff.„     Pè    è               ð?  €¿  €?-DTû!	@   ?ÿÿ  €?  4C           €   €   €   €ÿ›ó� ê    ö        ö      è   Ê      2     é   0   A  v   (  ·     æ        #   ¬     Ô   Ø  %   »   ý     ³  ý
  w   Þ  }     Ö  ‰  5        ¾     Ì  P  |   Î    …   ­  ‘     ¥  �               ÿ›IA,      Ï   _      F   Ÿ   f   >  a  d   Ç  Å  =             ÿ›}u    $        $   '   /   K   ¦   1   ô            a   ˜  {  	   �  »  j   '  :  	   K  C                           ˆ      ¸      ]             0      ¸      ™     cv::RotatedRect cv::minAreaRect(cv::InputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/rotcalipers.cpp void cv::boxPoints(cv::RotatedRect, cv::OutputArray) orientation != 0 rotatingCalipers          µ  ÑXA        €      À        aA        x      Ð      S  ! A        Ä             zPLR x›   �  4   $   ðéÿÿÿÿÿÿµ      _üÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \   x÷ÿÿÿÿÿÿ      ýÿÿÿÿÿÿA†CLƒŽ�,   Œ   XùÿÿÿÿÿÿS      ;ýÿÿÿÿÿÿA†CJƒŽ  7    -2    -  	  -    -    -û  	  -ñ    -�    -l  	  -d  	  -P    -A    -é    -È    -½    -§    -    -    -ð    -ç    ¾    -¤    -‹  	  -�    -&    -  	  -×    -Á    -d    -.    -    -±  	  -©  	  -¡    -™    -„    -    -â  	  -Ú  	  -Ò  	  -È    -X    -,  	  -ô    -Ð  	  -Æ    -·  	  -¯  !  -Œ  "  =…    -p    -    -Ö
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                    °]      ^      p     void cv::getRectSubPix(cv::InputArray, cv::Size, cv::Point2f, cv::OutputArray, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/samplers.cpp cn == 1 || cn == 3 getRectSubPix Unsupported combination of input and output formats src.channels() == dst.channels() cvGetRectSubPix cvGetQuadrangleSubPix src.depth() == dst.depth() cvSampleLine            �
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€K@‹CI‰ÎH‹KHL‰1L‰aH˜I¯ÆHCH‰C(L)ðLèH‰C HƒÄ([A\A]A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëH‰Çè    H‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè                                	   
                                                                      !   "   #   $   %   &   '   (   )   *   +   ,   -   .   /   0   1   2   3   4   5   6   7   8   9   :   ;   <   =   >   ?   @   A   B   C   D   E   F   G   H   I   J   K   L   M   N   O   P   Q   R   S   T   U   V   W   X   Y   Z   [   \   ]   ^   _   `   a   b   c   d   e   f   g   h   i   j   k   l   m   n   o   p   q   r   s   t   u   v   w   x   y   z   {   |   }   ~      €   �   ‚   ƒ   „   …   †   ‡   ˆ   ‰   Š   ‹   Œ   �   Ž   �   �   ‘   ’   “   ”   •   –   —   ˜   ™   š   ›   œ   �   ž   Ÿ       ¡   ¢   £   ¤   ¥   ¦   §   ¨   ©   ª   «   ¬   ­   ®   ¯   °   ±   ²   ³   ´   µ   ¶   ·   ¸   ¹   º   »   ¼   ½   ¾   ¿   À   Á   Â   Ã   Ä   Å   Æ   Ç   È   É   Ê   Ë   Ì   Í   Î   Ï   Ð   Ñ   Ò   Ó   Ô   Õ   Ö   ×   Ø   Ù   Ú   Û   Ü   Ý   Þ   ß   à   á   â   ã   ä   å   æ   ç   è   é   ê   ë   ì   í   î   ï   ð   ñ   ò   ó   ô   õ   ö   ÷   ø   ù   ú   û   ü   ý   þ   ÿ                   ÿÿÿÿÿÿïÿÿÿÿÿÿïÿ›Á‚€€ ¸    ;        ;   É   �     É   x   Í  _        ,     v   =          Q  %   ]   v     U  ª     S   ä  %   :   	     2    T       i  (   §   ¼  †  ¥   â  l   *  i  u   "  ç       ó  J        =     K  `     n  Ý  q     i  u     ç     û  ó                ÿ›ÔË    X        X   ÿ   z*   u     K*   �  ¿   Z*   d     )   Ö  %    )   û     ø(  H     4)   K     3*   8     ó(   ”  %   ×(   ¹     Ï(  ç     .*   U  %   *   z     
*  ²     Ê(      %   ®(   E     ¦(  8     U*   í     Z*   I  D  U*   a  }   Ò,   ?     Ð,   ·     U*   Ý  #   n+   �     V+   ;  "   E+   “     ‹+   k  5   Ÿ*   à  ž   —*     ž   �*  $  ™   ƒ+  Ý$  ‘   ž(  ¬%  i   {+  |&  i   s+  7'  w   –(  É'  …   r*  W(     M*  c(  '        Š(     4)   ±(     Â(  Ú(     ë(  )     )  s)  a   *  *     &*  ½*  ~   =+  ©+  …   À,  I,  u   È,  ð,  Ž   ƒ0  ¼-  i   “0  Œ.  i   ‹0  4/  z   {0  É/  …   s0  W0     k0  c0  8             ÿ›ð h    5        5      s   ‰      ì   ´   q   ä  @  Ž   Ü    b   k  ‘  �   &                 ÿ›ð h    W        W      À   ®   1   0   ÷   q   (  ƒ  ‹      K  k   ¸  Þ  �   v  n               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                     ð?  €?            èc      !d      Z              0e      !d      Q     void cv::watershed(cv::InputArray, cv::InputOutputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/segmentation.cpp src.type() == (((0) & ((1 << 3) - 1)) + (((3)-1) << 3)) && dst.type() == (((4) & ((1 << 3) - 1)) + (((1)-1) << 3)) watershed src.size() == dst.size() void cv::pyrMeanShiftFiltering(cv::InputArray, cv::OutputArray, double, double, int, cv::TermCriteria) The number of pyramid levels is too large or negative pyrMeanShiftFiltering Only 8-bit, 3-channel images are supported The input and output images must have the same type The input and output images must have the same size total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1                ÑXA        ^             ›0  ÑXA        X_      ÀM      .  aA        0b      ðP      ~  ÑXA        ¤b      €T      è  ÑX                pW      €  ÑXA        c             zPLR x›   �  4   $   Ø—ÿÿÿÿÿÿ      ×õÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   À´ÿÿÿÿÿÿ›0      çöÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ”   (åÿÿÿÿÿÿ.      ‡ùÿÿÿÿÿÿA†CLƒŽ�4   Ä   (èÿÿÿÿÿÿ~      ËùÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,      hëÿÿÿÿÿÿè       A†CJƒŒ�Ž�    4   D  (îÿÿÿÿÿÿ€      ¿ùÿÿÿÿÿÿA†CMƒŒ�Ž�    ìY    -äY    -ÜY    -ÐY    -ÈY    -¾Y    -²Y    -VY    -MY    -:Y    3Y    õX    -{X    -rX    -_X    XX    X    -dW  #  -qV  %  -GV  ,  -U  &  -wT  $  -rT  (  -jT    -bT    -ZT    -ÖS    -¬S    -¢S    -CS    -S    -S    -úR    -{R    -TR    -ïQ    -ËQ  	  -bQ    -CQ    -êP    -âP    -ÚP    -YP    -/P    -%P    -ÌO    -¨O    - O    -ŠO    -O    -áN    -yN    -XN    -N    -ñM    -·M    -¯M    -§M    -ŸM    -—M    -�M    -‡M    -M    -jM    -ñL    -ÊL    -\L    -5L  %  -L    -°K    -hK  %  -AK    -àJ    -šJ    -J    -ìI    -äI    -ÚI    -qI    -JI    -ÑH    -§H    -ŸH    -—H    -aH    -WH    -åG    -»G    -³G    -–G    -qG    -JG    -=G    -.G    -&G    -ðF    -—F    -8F    -+F    -F    -F    -F    -óE    -æE    -ÙE    -ÊE    -ÂE    -ºE    -²E  #  -¦E  *  -†E  +  =E    -jE    -ñD    -ÊD    -_D    -8D  %  -D    - C    -XC  %  -1C    -ÐB    -ŠB    -B    -ÂA    ºA    -EA    =A    -�:    R:    J:    -Ð9    È9    -’9    Š9    -9    9    -Ý8    ¼8    -w8    Ê2    -´2    -y2    -Ä1  
  -1    1    -#0    í/    -v/    -ú.    -Š.    -©-    -ì,    -t,    -,    -\+    -¨*    m*    -a*    -J*    C*    ß)    -¢)    -–)    -)    x)    )    -á(    -Õ(    -¾(    ·(    e(    -o$  &  -l!  &  -#!    -!    - !    ù     ‘     -j   !  -³     -«  "  -s    -@  !  -|     -t    -h    Z  +  =    -    -ÿ    -÷    -ï    -Ú    -q    -J    -å    -¾  %  -r    -h    -Y    -O    -E    -6    -.    -&    -    -  *  -ö  +  =ï    -Ú    -q    -J    -ê    -Ã  %  -&    -©    -A    -Ä    -q    -Í    ¾    °    ¢    ”    †    x    j    \    N    @    2    $            ú    ì    Þ    Ð    Â    ´    ¦    ˜    Š    |    n    `    R    D    6    (            þ    ð    â    Ô    Æ    ¸    ª    œ    Ž    €    r    d    V    H    :    ,                ô    æ    Ø    Ê    ¼    ®         ’    „    v    h    Z    P  '  -    -    -î    ç    ·    -~    -r    -[    T    M  ,  -@    9    -ÿ  '  -É    -±  !  -     -     -è   !  -?      -7     -+         +  =0     (                           ¸     °   )        €     x     p   )  `     X     P   )  @     8     0   )                )           )  MB    ¨c      0    ^      Ú    Èc          X_      ö    0b      ä    ¤b      Ò    c      �    xi      S    €i      î             À pW      k            H  À €T      ß  À pT      Æ    ðP          ÀM      ÷             ¥             µ              '             ˜             P             á             %             6              ª             Ï              .             J             c              k             "              ì                           ±             u              	                                         	             ³                          †                                         _memcpy __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv ___bzero __Znwm __ZN2cv3MatC2EiiiPvm __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv6WSNodeENS_9allocatorIS2_EEE8__appendEm ___stack_chk_fail __ZN2cv3Mat6createEiPKii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei __ZN2cv5pyrUpERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi __ZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi ___cxa_begin_catch _cvPyrMeanShiftFiltering ___clang_call_terminate __Unwind_Resume ___stack_chk_guard _cvWatershed __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv9watershedERKNS_11_InputArrayERKNS_17_InputOutputArrayE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv21pyrMeanShiftFilteringERKNS_11_InputArrayERKNS_12_OutputArrayEddiNS_12TermCriteriaE __ZN2cv6dilateERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_6Point_IiEEiiRKNS_7Scalar_IdEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv21pyrMeanShiftFilteringERKNS_11_InputArrayERKNS_12_OutputArrayEddiNS_12TermCriteriaEE25__cv_trace_location_fn337 __ZZN2cv21pyrMeanShiftFilteringERKNS_11_InputArrayERKNS_12_OutputArrayEddiNS_12TermCriteriaEE31__cv_trace_location_extra_fn337 GCC_except_table6 GCC_except_table3 GCC_except_table2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 __ZZN2cv9watershedERKNS_11_InputArrayERKNS_17_InputOutputArrayEE24__cv_trace_location_fn90 __ZZN2cv9watershedERKNS_11_InputArrayERKNS_17_InputOutputArrayEE30__cv_trace_location_extra_fn90   #1/20           1548786607  501   20    100644  58524     `
shapedescr.cpp.o    Ïúíþ           à             h                          p»             H»            
       __text          __TEXT                               H¿  j    €            __literal4      __TEXT                 $       ¤                            __literal8      __TEXT          0             0¤                            __literal16     __TEXT          @¡      `      @¥                            __gcc_except_tab__TEXT           ¢      „       ¦                             __bss           __DATA          H»      (                                     __const         __DATA          (¯              (³     ˜Ò                     __cstring       __TEXT          È¯      ]      È³                             __compact_unwind__LD            (µ      @      (¹     Ó  2                  __eh_frame      __TEXT          h·      à      h»      Ô       h            $       
           ¨Ô  U   øÙ  Œ
     P                -   (                                                   UH‰åAWAVAUATSH�ìˆ   I‰ÖI‰÷H‰ûH�5    H�½Pÿÿÿè    H‰ßè    =   uuH‹sH�…hÿÿÿ)…`ÿÿÿF)…pÿÿÿF )E€óoF0fE�H‰E H�E°H‰E¨fH:ÀH…ÀfïÀfE°tðÿ@ƒ~.H‹FHH‹H‹U¨H‰
H‹@H‰Bë,H�½`ÿÿÿºÿÿÿÿH‰Þè    ëÇ…dÿÿÿ    H�½`ÿÿÿè    H�½`ÿÿÿ¾   ºÿÿÿÿ¹   è    A‰Ä‹�`ÿÿÿƒãE…äx‰ØƒÈƒø„‡   fïÀfEÀH�}À¾(   è    H¹th == 4)H‰H H¹5 || depH‰HH¹epth == H‰HH¹ 0 && (dH‰HH¹count >=H‰H�/¯  H�ˆ®  H�uÀ¿)ÿÿÿA¸ž   è    H�}Àè    IÇ    AÇ    E…ä„q  L‹­pÿÿÿAƒütAƒüu<ƒûA‹E ….  A‹Mé:  ƒû…p  óAM óAEóA]óAUén  ƒûHÇEÀ    ÇEÔ    …Ê  òAE òAMXÁYŸ  óEÀf:EÄóAU óA]ó\ÑfpÉõó\ÙWÉóZÊòYÉWÒóZÓòYÒòXÑWÉòQÊòZÉóY��  óX}�  óMÔAƒüŒL  E‰äIƒÄý1Ûë€    óMÔòEÀHÿÃòATÝ\ÐZÂfYÀf(ÐÒòXÐWÀòQÂòZÀ.Èw�sL‰ïH�UÀH�MÔè    I9Üu¯éä  WÀó*ÀóA*Mf~Àf~ÉA‰A‰OAÇ·Ñ8H‹E˜H…À„Ô  ¹ÿÿÿÿðÁHƒù…Á  H�½`ÿÿÿè    é°  óA*M WÀóA*EóA*]óA*U(áóXãó-„œ  óYåóA'(àóXâóYåóAgó\Ëó\ÂóZÉòYÉóZÀòYÀòXÁòQÀòYjœ  òZÀóX:œ  óAH‹E˜H…À…Rÿÿÿé!  A‹E A‹M�WÀó*Âóœ  óYÃóEÀA‹UA‹u�<ó*ÏóYËóMÄ)Èó*Ð)òó*âóZÒòYÒóZäòYäòXâWÒòQÔòZÒóYÓóX±›  óUÔAƒüŒ€   E‰äIƒÄý1Ûëff.„     óUÔóEÀóMÄHÿÃWÛóA*\Ýó\ØWÀóA*DÝó\ÁWÉóZËòYÉóZÀòYÀòXÁòQÀòZÀ.Ðw�sL‰ïH�UÀH�MÔè    I9Üu–‹EÀA‰‹EÄA‰G‹EÔA‰H‹E˜H…À…,þÿÿHÇE˜    fïÀfE€f…pÿÿÿƒ½dÿÿÿ ~*H‹E 1Éfffff.„     Çˆ    HÿÁHc•dÿÿÿH9Ñ|êH‹}¨H�E°H9Çtè    ƒ½Xÿÿÿ tH�½Pÿÿÿè    H�Äˆ   [A\A]A^A_]ÃH‰Çè    H‰ÃH�}Àè    ë6H‰Çè    ë)H‰Çè    H‰Çè    ëH‰Ãƒ½Xÿÿÿ …�   é—   ë H‰ÃH‹E˜H…Àt¹ÿÿÿÿðÁHƒùuH�½`ÿÿÿè    HÇE˜    fïÀfE€f…pÿÿÿƒ½dÿÿÿ ~%H‹E 1Éf„     Çˆ    HÿÁHc•dÿÿÿH9Ñ|êH‹}¨H�E°H9Çtè    ƒ½Xÿÿÿ tH�½Pÿÿÿè    H‰ßè    H‰Çè    H‰Çè    ff.„     UH‰åAWAVSH�ìˆ   A‰öH‰ûH�5    H�½`ÿÿÿè    H‰ßè    =   ulH‹sH�Eˆ)E€F)E�F )E óoF0fE°H‰EÀH�EÐH‰EÈfH:ÀH…ÀfïÀfEÐtðÿ@ƒ~+H‹FHH‹H‹UÈH‰
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óÀóBXDÏóAYÁóBó÷óL÷óB\ÏóB\LÏóZÀòYÀóZÉòYÉòXÈWÀòQÁWÒòZÐóAYÑóAXÐó1À„     òòÇ\ÁZÀfYÀf(ØÛòXØWÀòQÃWÛóZÚf.Ø‡×   óFÏóFTÏó4÷ó|÷(ÁóA\ÃóÑ(âóA\âA(ëóXîóA\óA(ÚóXßóA\úóAYéóAYÙóYîóYßóXÝóAXËóAXÒóAYÉóAYÑóYÈóYÔóXÑ(ÌóYÎóYãóYØóYÇó\ÈóYúó\çó^áóYÖó\Óó^Ñó"óRóA\ãóA\ÒóYäóYÒóXÔóQÒóAXÐóHÿÀH9Æ…çþÿÿHÿÆL9Æ…+þÿÿ]Ãf„     UH‰åSD‹LcÎF‹ÏC�ó*ÀóD¤  óAYÁó‹GF‹TÏA�WÀó*ÃóAYÁóBE)ÃWÀóA*ÃD)Ðó*ÈóZÀòYÀóZÉòYÉòXÈWÀòQÁòZðóAYñóX5D  ó1AƒùŒ  WÉóA*ÈóA*ÒA‰ñ¾   óD  ‹÷D‹\÷EWÒóD*ÐóóZóA\ÂEWÛóE*ÛóA\ÛóZÀòYÀóZÛòYÛòXØWÀòQÃWÛóZÞf.Ø‡�  B� WÀó*ÃóAYÁóC�WÀó*ÃóAYÁóBD)ÀWÀó*ÀE)ÓWÛóA*ÛóZÀòYÀóZÛòYÛòXØWÀòQÃWöòZðóAYñóAXðó1(ÁóAXÂóD\Ñ(úóAXûóD\ÚóAYÁóAYùóAYÂóAYûóXø1ÀD  WÀó*Çó"ójó\àWÛó*\Çó\ëóZäòYäóZíòYíòXìWäòQåWíóZîf.ì‡�   (áóXàó\Á(òóXóó\ÚóAYáóAYñóYàóYóóXôA(âóYãA(ëóYèó\åóYßA(ëóYîó\Ýó^ÜóAYòóYÇó\ðó^ôóóró\Ùó\òóYÛóYöóXóóQöóAXðó1HÿÀH9Æ…ÿÿÿHÿÆL9Î…þÿÿ[]Ã   ?·Ñ8  4Ã  ´C  ´Ã   ?·Ñ8   ?·Ñ8          à?      à?      à¿:Œ0âŽyE>       À       @     €f@-DTû!	@     €V@      ð?       À»½×Ùß|Û=      @      À      à?-DTû!ù?     €f@µï?·ä«q@-DTû!	@     €V@      ð?      à?»½×Ùß|Û=      @-DTû!ù?     €f@µï?·ä«q@-DTû!	@     €V@ñhãˆµøä>ñhãˆµøä¾wJëÿï?      à?      à?   ?   ?        ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                     €       €     ˆÃ@     ˆÃ@                                                  ð?      ð?ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      @       @       À       Àÿÿÿÿÿÿÿÿÿÿÿÿÿÿ       €       €Í;fž ö?Í;fž ö?      à?      à?       €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      @      @Í;fž ö?Í;fž ö?       €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ›ÌÃ    0        0   °   Á   à      ¿   #     ­   v  "   —   ˜  	   �  ì     Ø   I     ·  Õ     Ö   c     ·  q     ¯  š  	   ¥  ó  e   }  a     u  m               ÿ›¥�€€ œ    )        )   ž   ¿   Ç      I        7   ]  %      ‚       ‹  _   A  ó     9  !     /  d  Q   ·  Ë     ß  ×               ÿ›¥�€€ œ    )        )   ž   ¯   Ç      +           c  %       ˆ     ø  ^  o   #  Ö              F  _   §  »     Ï  Ç               ÿ› —    ;        ;   É   $        $   T     '   £  %      È     þ          l  %   â   ‘     Õ       Ý   G     Í   V     û#   u     ã#        	!   À  ¶   t    J
     \  ê
  µ   à   v     T    µ   L   ª     L  J     !   p     !   ª  ²   ²   E     D  J     !   Œ  È      @     <  æ  ¾   „   ‚     4  Ä     !   ã  :         q   |  ©  u   t  9  u   l    u   d  —     ,  £  B        å     ö         ¢  i     6  o   ª  Ð  o   D  j  i   Ø  þ  i   l   ’   e   ù   '!  k   Ë#  ­!  k   Ã#  3"  k   Ó#  %#  y   Û#  §#     »#  ³#  v             ÿ›õ‚€€ ì    ñ        ñ      0   :        ‰  %   þ   ®     ô  ç     ü   R  %   Ø   w     Ð  .      .   N  å       3  1   H   d  &       Š     ,   m        m     z   Í     h   ð  w   r  ‚  Œ   j  )  …   $  É  u     >  _        �  |   È  4  ‡   À  Û     ì         f  ƒ   †    z   Ž  ~               ÿ›Î‚€ Å    ñ        ñ         :        ‰  %   å   ®     Û  ç     ã   R  %   ¿   w     ·  .         N  ¥       ó  4   -   \     m   ³     h   Ö  �   `  r  …   X    Œ     ¹  u     .  ]        ‹  |   ¯  "  €   §  Â     Ó  è     ù  K  ƒ   f  é  u   n  ^               ÿ›‹� ‚    !        !   ™      Ä      –   è   ]   Ž  K  	   †  `     –   x  	      ±  T       	   )  !               ÿ›IA    Œ        Œ   !   Í   ­   	   Å  Ð  	   á  Ù               ÿ›IA    °        °   !   #   Ñ   	     &  	   7  /               ÿ›IA1          u      }   Á   w   u  ˜  p   
    =             ÿ›€÷    ¯        ¯   !   æ
   Ð      Þ
  Ü   M        )         n     R   š  ™   J  3  y        ¬  !   .   Í     &  Ù  G           !   
   A       M  œ       é
     ú
         1     B  p  Ž      þ  E             ÿ›Ö€€ N             !   ~   "     v  .  S       �     •  �               ÿ›IA,      Ï   _      F   Ÿ   f   >  a  d   Ç  Å  =             ÿ›æ�€ Ý    °        °   !   �   Ñ      •  Ý          ñ  !   y        q    (        F     Á   ƒ  ‹   ¹  @     "   ]     ‡   ž  z     |     �        ±  ß  “   w  ¢  v       =             ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›Ö€€ N    £        £   !   ^   Ä   	   V  Í   ”        a  	   r  j                           È¯      °      ™              ¿°      °      è              ô°      °                   X±      °      ,             ²      °      º     void cv::minEnclosingCircle(cv::InputArray, cv::Point2f &, float &) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/shapedescr.cpp count >= 0 && (depth == 5 || depth == 4) minEnclosingCircle double cv::arcLength(cv::InputArray, bool) arcLength double cv::contourArea(cv::InputArray, bool) npoints >= 0 && (depth == 5 || depth == 4) contourArea cv::RotatedRect cv::fitEllipse(cv::InputArray) n >= 0 && (depth == 5 || depth == 4) fitEllipse There should be at least 5 points to fit the ellipse fitEllipseAMS fitEllipseDirect cv::Rect cv::boundingRect(cv::InputArray) Unsupported sequence type cvContourArea Only curves with integer coordinates are supported in case of contour slice cvArcLength cvBoundingRect The image/matrix format is not supported by the function total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 img.depth() <= 1 && img.channels() == 1 maskBoundingRect pointSetBoundingRect contour != __null && ((((contour)->flags & ((1 << 12) - 1)) == (((4) & ((1 << 3) - 1)) + (((2)-1) << 3)) || ((contour)->flags & ((1 << 12) - 1)) == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)))) icvContourSecArea (*buf1 != __null || *buf2 != __null) && *buf3 != __null icvMemCopy            …  ÑXA         ¢      �      ç  aA        p£      €      ×  aA        ¤      `      )$  ÑXA        È¤      �4      –  ÑXA        l§      0R      v  ÑXA        è¨      °n      1  ! A        <ª      ðp      é  ÑXA        Ìª      àt      ?  ÑXA        «       z      E  A        d«      p|      C  ÑXA        °«      Àˆ      �  ÑXA        ´¬      `Ž        aA        ­      p�      U  aA        \­      à–      €  ÑXA        H®      `™      z  ÑXA        È®      àš      w                     `�      ¨                          zPLR x›   �  4   $   pHÿÿÿÿÿÿ…      ÿêÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   \   ÈNÿÿÿÿÿÿç      —ëÿÿÿÿÿÿA†CLƒŽ�,   Œ   ˆSÿÿÿÿÿÿ×      ìÿÿÿÿÿÿA†CLƒŽ�4   ¼   8Xÿÿÿÿÿÿ)$      �ìÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô   0|ÿÿÿÿÿÿ–      ûîÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ,  ˜™ÿÿÿÿÿÿv      ?ðÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   d  àµÿÿÿÿÿÿ1      [ñÿÿÿÿÿÿA†CGƒŽ  4   ”  ð·ÿÿÿÿÿÿé      »ñÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ì  ¨»ÿÿÿÿÿÿ?      ÏñÿÿÿÿÿÿA†CMƒŒ�Ž�    4     °ÀÿÿÿÿÿÿE      ãñÿÿÿÿÿÿA†CNƒŒŽ�      4   <  ÈÂÿÿÿÿÿÿC      ÷ñÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t  àÎÿÿÿÿÿÿ�      ÃòÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ¬  HÔÿÿÿÿÿÿ      çòÿÿÿÿÿÿA†CLƒŽ�,   Ü  (ÖÿÿÿÿÿÿU      óÿÿÿÿÿÿA†CLƒŽ�4     hÜÿÿÿÿÿÿ€      ¿óÿÿÿÿÿÿA†CMƒŒ�Ž�    4   D  °Þÿÿÿÿÿÿz      ôÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      àßÿÿÿÿÿÿw       A†C       $   D   8âÿÿÿÿÿÿ¨       A†CAƒ    ž    à�    |�    v›    W›    öš    Öš  '  -Îš  -  -Æš  9  -ºš  '  -›š  K  -‹š  S  -sš  K  -cš  S  -Fš  I  -)š  9  - š  5  -š    š    ¨™  :  -\™  '  -T™  -  -L™  9  -@™  '  -8™  '  -.™  9  -"™  '  -Æ˜  9  -½˜  5  -ª˜    £˜    e˜  :  -ë—  9  -â—  5  -Ï—    È—    Š—  :  -×–  @  -Ò–  D  -Á–  -  -§–  A  -Ž–  '  -„–  <  -–  2  -ó•  '  -ë•  '  -Þ•  <  -W•  2  --•  '  -%•  '  -•  9  -	•  '  -•  '  -ô”  9  -å”  '  -š”  A  -„”  <  -”  2  -Ü“    -É“  .  -z“  <  -û’  2  -Á’    -²’  .  -Š’  9  -~’  5  -k’    d’    ü‘  :  -³‘  M  -z‘  L  -I‘  9  -=‘  5  -*‘    #‘    ï�  :  -^�  -  -D�  A  -+�  '  -!�  <  -Æ�  2  -¢�  '  -w�  A  -a�  <  -�  2  -ÎŽ    -¢Ž  .  -YŽ  '  -QŽ  -  -IŽ  9  -:Ž  '  -2Ž  F  -Ž  G  =°�  N  -«�    R�  O  -úŒ  J  -Œ  N  -	Œ    ´‹  O  -~‹  J  -ÚŠ  J  -�Š  P  -„Š  O  -qŠ  Q  -:Š  M  -ê‰  9  -Þ‰  5  -Ë‰    Ä‰    �‰  :  -äˆ  G  =¯ˆ  -  -•ˆ  A  -‹ˆ  -  -tˆ  '  -jˆ  <  -è‡  2  -¾‡  '  -¶‡  '  -©‡  9  -š‡  '  -’‡  '  -…‡  9  -v‡  '  -n‡  '  -a‡  9  -R‡  '  -,‡  K  -¨†    …†    k†  K  -†    ù…    ë…    -!…    …    …    Ñ„    -6„    ›ƒ    …ƒ    }ƒ    [ƒ    - ‚    '‚    ‚    ì�  J  -M�    E�    '�    �  O  -Ã€  J  -Š€  O  -k€  J  -1€  O  - €  Q  -õ  I  -Ä  P  -¹  9  -­  5  -š    “    Œ  S  -    x  :  -E  9  -9  5  -&          S  -      :  -¹~  A  -š~  <  -~  2  -æ}    -µ}  .  -s}  P  -e}  M  -H}  9  -<}  5  -)}    "}    î|  :  -a|  -  -G|  A  -.|  '  -$|  <  -À{  2  -™{  '  -j{  A  -T{  <  -éz  2  -¥z  $  -mz  .  -z  '  -z  -  -z  9  -ÿy  '  -¶u  9  -­u  5  -šu    “u    Au  :  -
u  ?  -Õt  '  -Ít  -  -Åt  9  -¹t  '  -¢q  9  -™q  5  -†q    q    3q  :  -Ýp  '  -Õp  -  -Íp  7  -»p  '  -±p  <  -fp  2  -Bp  '  -:p  '  --p  4  -p    - p  7  -ño  <  -�o  2  -|o    -fo  >  -Õn  =  -Ín  8  -Än  
  ¢n  '  -šn  '  -’n  -  -Šn  <  -!n  2  -úm  <  -ƒm  2  -?m  '  -7m  '  --m  '  - m  9  -m  '  -m  '  -úl  9  -ël  '  -ãl  '  -Ûl  '  -Îl  <  -Zl  2  -3l  <  -Ãk  2  -”k  '  -Œk  '  -„k  F  -ak  G  =Zk  <  -ñj  2  -Êj  <  -Jj  2  -#j  <  -ªi  2  -ƒi  <  -i  2  -Ýh  R  -Øh    Ðh    Æh    ¾h    rh    jh    bh    @h  H  -òg    -³g    ¡g    ¨e    ïd    Éd    ¢d  0  -ûb    ób    Nb    b    La    cY    SY  /  -:Y    $Y  ;  -‹U  C  -zU  3  -¯T  9  -£T  5  -ŒT    …T    $T  :  -æS  9  -ÚS  5  -ÃS    ¼S    wS  :  -8S  ?  -S  4  -S  >  -\R  =  -MR  G  ="R  '  -R  '  -R  -  -
R  <  -œQ  2  -uQ  <  -þP  2  -¸P  '  -°P  '  -¦P  '  -™P  9  -ˆP  '  -€P  '  -sP  9  -dP  '  -\P  '  -TP  '  -GP  <  -ÌO  2  -¥O  <  -5O  2  -O  '  -þN  '  -ôN  F  -ÑN  G  =ÊN  <  -aN  2  -:N  <  -ÁM  2  -šM  <  -M  2  -óL  <  -ˆL  2  -WL  R  -RL    JL    @L    8L    ìK    äK    ÜK    ºK  H  -lK  #  -K    -ÍJ    «J    ˜J    cJ    ,I    ¤H    _H    F  0  -sD    kD    0D  1  -D  S  -_A    z?    Ì>    >     <    ð;  /  -Ú;    Ä;  ;  -ë7  C  -Ú7  3  -7  9  -7  5  -ì6    å6    „6  :  -F6  9  -:6  5  -#6    6    ×5  :  -˜5  ?  -}5  4  -e5  >  -¼4  =  -­4  G  =?4  '  -74  '  -/4  '  -'4  '  -4  '  -4  -  -4  7  -ú3  <  -�3  2  -M3  A  -3  A  -ú2  <  -›2  2  -t2  <  -2  2  -î1  <  -�1  2  -]1  '  -S1  <  -ú0  2  -Ð0  '  -Ã0  <  -f0  2  -<0  '  -/0  <  -Ò/  2  -¨/  '  -›/  <  -8/  2  -/  '  -/  <  -ž.  2  -t.  '  -g.  <  -
.  2  -à-  '  -Ø-  '  -Ð-  '  -È-  '  -À-  '  -¸-  '  -°-  '  -¨-  '  - -  '  -˜-  '  -�-  '  -ƒ-  '  -v-  9  -b-  '  -Z-  '  -M-  9  -9-  '  -)-  F  --  G  =ÿ,  7  -ê,  <  -�,  2  -H,  A  - ,  A  -
,  <  -¡+  2  -z+  <  -+  2  -ê*  <  -…*  2  -Q*    A*    )*    *     *    Û)    Ó)    Ë)    W)    F)    >)    ")    )    )    Ø(  T  -Ç(    ¬(    œ(    �(    {(  H  -?(  6  -Õ&    ã%  <  -ø$  <  -N$  2  -$    ¡#  <  -¨"  <  -ô!  2  -Å!  %  -¦!  <  -¸   <  -   2  -ë  %  -Å  6  -  <  -(  <  -  2  ->    ×  <  -û  <  -R  2  -*        «  <  -Ò  <  -(  2  -     ç    ƒ  6  -£    ß    ×    <    Q    ð  %  -Ñ  %  -¨  B  -e  B  -ù  9  -í  5  -Ö    Ï    n  :  -0  9  -$  5  -        Á  :  -{  ?  -`  4  -H  >  -Ÿ  =  -—  8  -‹    }  G  =S  '  -K  -  -C  7  -+  '  -!  <  -Ë  2  -§  '  -Ÿ  '  -•  '  -‹  9  -|  '  -^  7  -A  <  -ã  2  -º    ­    C      9  -  5  -í    æ    ”  :  -[  ?  -C  4  -1  >  -­  =  -¥  8  -™    s  '  -k  -  -c  7  -K  '  -A  <  -ù
  2  -Õ
  '  -Í
  '  -Ã
  '  -¹
  9  -ª
  '  -‹
  7  -q
  <  - 
  2  -  9  -  5  -÷    ð    ¤  :  -k  ?  -S  4  -A  >  -½  =  -µ  8  -©    �  '  -y  '  -q  -  -i  7  -T  <  -û  2  -»  '  -³  '  -©  '  -Ÿ  9  -“  '  -y  7  -d  <  -á  "  -W    ÿ    Î    Â    €    Q  2  -ø  !  -‹    ƒ    1    �  9  -”  5  -€    y    -  :  -÷   ?  -Ü   4  -Ä   >  -4   =  -,   8  -       �     ˆ     €     p     h     `     P     H     @     0     (                                     ø    ð  E  à    Ø    Ð  E  À    ¸    °  E       ˜    �  E  €    x    p  E  `    X    P  E  @    8    0  E             E       ø     ð   E  à     Ø     Ð   E  À     ¸     °   E        ˜     �   E  €     x     p   E  `     X     P   E  @     8     0   E                E           E  Mþ    (¯      ×	     ¢      û    H¯      œ	    p£      h    h¯      é    ¤      ü	    ˆ¯      ì    È¤      F    l§      !    è¨      X    ¨¯      i    àt      “    ðp      ü    <ª      V    Ìª      D    «      2    d«          `™      é	    °«      ®	    ´¬      ‰	    ­      À    \­      3    H®          È®      \    H»      ?	    P»      ¯    X»      A
    `»      Ÿ    h»          `          €      ì    °n      >    �4      Ä  À àš      ;  À `�      ¾    0R      ú            .  À à–      ô    �      v  À Ð–      ¤    Àˆ      Ð     p�      E    p|      Ú    `Ž      ž     z      Ž             ý             ¶             ]             ˆ             |              �             £             û             ;             =              ¹             –              J             j              )              ³              u             Ö                           !              C                           ±             Á	             d             ´             Ó             Í             v             T             à              ê              	              ý              •                          Ç                           )              _memcpy _cvPow __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv _cvBoundingRect _cvGetMat _cvPointSeqFromMat _cvSetSeqReaderPos _cvStartReadSeq ___bzero _sin __ZN2cv3MatC2EiiiPvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail _cvChangeSeqBlock __ZN2cv2LUEPdmiS0_mi __ZN2cv3Mat6createEiPKii __ZN2cv13mulTransposedERKNS_11_InputArrayERKNS_12_OutputArrayEbS2_di __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZL10icvMemCopyPPdS0_S0_Pi __ZN2cv5solveERKNS_11_InputArrayES2_RKNS_12_OutputArrayEi __ZNK2cv11_InputArray7getMat_Ei _cvSliceLength _cvArcLength ___cxa_begin_catch __ZN2cv15findSecondPointINS_6Point_IfEEEEvPKT_iRS2_Rf __ZN2cv18minEnclosingCircleERKNS_11_InputArrayERNS_6Point_IfEERf __ZN2cv15findSecondPointINS_6Point_IiEEEEvPKT_iRNS1_IfEERf ___clang_call_terminate __Unwind_Resume _cvMinEnclosingCircle ___stack_chk_guard _fmod _cvAlloc __ZNK2cv3Mat11checkVectorEiib __ZN2cv9arcLengthERKNS_11_InputArrayEb __ZN2cv11contourAreaERKNS_11_InputArrayEb _cvContourArea _cvFree_ __ZN2cv17eigenNonSymmetricERKNS_11_InputArrayERKNS_12_OutputArrayES5_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv16fitEllipseDirectERKNS_11_InputArrayE __ZN2cv12boundingRectERKNS_11_InputArrayE __ZN2cv10fitEllipseERKNS_11_InputArrayE __ZN2cv13fitEllipseAMSERKNS_11_InputArrayE __ZN2cvL20pointSetBoundingRectERKNS_3MatE __ZN2cvL16maskBoundingRectERKNS_3MatE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table9 GCC_except_table8 GCC_except_table7 __ZZN2cv11contourAreaERKNS_11_InputArrayEbE25__cv_trace_location_fn267 __ZZN2cv11contourAreaERKNS_11_InputArrayEbE31__cv_trace_location_extra_fn267 GCC_except_table6 GCC_except_table16 GCC_except_table5 GCC_except_table15 GCC_except_table4 __ZZN2cv12boundingRectERKNS_11_InputArrayEE25__cv_trace_location_fn954 __ZZN2cv12boundingRectERKNS_11_InputArrayEE31__cv_trace_location_extra_fn954 GCC_except_table3 __ZZN2cv18minEnclosingCircleERKNS_11_InputArrayERNS_6Point_IfEERfE25__cv_trace_location_fn153 __ZZN2cv18minEnclosingCircleERKNS_11_InputArrayERNS_6Point_IfEERfE31__cv_trace_location_extra_fn153 GCC_except_table13 _atan2 _cvFitEllipse2 GCC_except_table2 __ZZN2cv9arcLengthERKNS_11_InputArrayEbE25__cv_trace_location_fn232 __ZZN2cv9arcLengthERKNS_11_InputArrayEbE31__cv_trace_location_extra_fn232 GCC_except_table12 GCC_except_table1 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10 __ZZN2cv10fitEllipseERKNS_11_InputArrayEE25__cv_trace_location_fn300 __ZZN2cv10fitEllipseERKNS_11_InputArrayEE31__cv_trace_location_extra_fn300 



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smooth.cpp.o        Ïúíþ           �                                       ;     °       :                  __text          __TEXT                  G¥     °     P? t    €            __gcc_except_tab__TEXT          H¥     œ%      ø©    ðz                    __literal8      __TEXT          èÊ            ˜Ï                           __literal16     __TEXT          Ì     à      ÀÐ                           __literal4      __TEXT          ðÎ             Ó                           __cstring       __TEXT           Ï     a      °Ó                            __bss           __DATA           :     p                                     __const         __DATA          pÝ     è       â    { .                   __const         __TEXT          `ß     À      ä                            __data          __DATA           í     Ø      Ðñ    ˆ| °                  __compact_unwind__LD            øü     @      ¨    Š                  __eh_frame      __TEXT          8     h#      è    ¸’      h            $       
     )      À’          Ð’ K  €· n     P       F   F   ‡  Í  ~                                                   UH‰åAWAVAUATSHƒìE‰ÅA‰Ï‰Ó‰òI‰þ‰Ø1Ðf©øth‰UÔE‰üM‰÷WÀ)EÀL�uÀ¾Z   L‰÷è    H�5°Î ºZ   H‰Çè    H�÷Î H� Ï ¿)ÿÿÿA¸  L‰öè    H�}Àè    M‰þE‰ç‹UÔ‰ÐƒàE…íyE‰ýAÁíEýAÑý‰Ùƒá…Àuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…·  H‹H‰ÇÿQé©  …Àuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…<  H‹H‰ÇÿQé.  …Àuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…Á  H‹H‰ÇÿQé³  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…E  H‹H‰ÇÿQé7  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…É  H‹H‰ÇÿQé»  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…M  H‹H‰ÇÿQé?  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…Ñ  H‹H‰ÇÿQéÃ  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…U  H‹H‰ÇÿQéG  ƒøuwƒùur¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒù…Ù   H‹H‰ÇÿQéË   ƒøupƒùuk¿   è    H‰ÃH‰ßè    H�   H‰D‰{D‰k¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùuaH‹H‰ÇÿQëVM‰÷H�5ZÊ L�uÀ1ÀL‰÷‰Ùè    H�ÀÉ H�ÉÉ ¿+ÿÿÿA¸2  L‰öè    H�}Àè    M‰þIÇF    IÇ    L‰ðHƒÄ[A\A]A^A_]ÃH‰Çè    H‰Çè    H‰Çè    I‰ÆH�}Àè    é�   H‰Çè    ëPH‰Çè    ëFH‰Çè    ë<H‰Çè    ë2H‰Çè    ë(H‰Çè    ëH‰Çè    ëH‰Çè    ë
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   á  %   	        	  R     ë	   l     ¼	   �  =   £	   Ê     ¡	        Y	  '  9   <
   r     �	  –     Q	  ´     I	  Ò  l   ™	  Y  u   ‘	  ×     ‰	   	     1	  Þ	     ã	  Q
     À  u
     È  Ÿ
     Ð  Æ
  k   Ø  L  r   à  ô                       ÿ›Ö€€ N    »        »   !   d   Ü   	   \  å   ‚       g  	   x  p               ÿ›ã€ [,  "   5   ¢  <   3   ö  r   +  ƒ  ‹   #  P  k   n  Ö  ˆ   f  ^               ÿ›¿� ¶    M       M  %   "   r       ~  ƒ          Š   �   Ü  Ü     ¸  F       þ  ‘      à  Ô   …  ´  h          \   }  ¨  `   
  %     9  1               ÿ›½‰€€ ¬	    P        P      È"   `      ‰#   ä   t   r#   °  -   ž#   ?  G   ‡#   •  C   ž#   L     ‡#   ë     ž#   ,  3   f   g  Ê   p#   1  Ï   Ý"   (     	"   B     5"   O     "   °     å!   	  Ô   ñ  Û	  Ô   [  ¯
     Å  Â
     ¥  1  6   ‡#   È  2   ‘  ê     k  D  5     ½  q   ‰  I  u   �  ×  0   ‡#     #   Ì   E  k   Ä  Ë  ë   
   ¶     ~   î  d   v  i     Ž   %     Œ   n     s   ×     k  ã     c  õ     a        °   I        _          u  $   F   ™     %  ª     °   Ú        ð            $   -   *       6     °   J     _   x  ;   Ÿ   ð  ƒ   n  Ž  ƒ   ¼       ø   2  C   ÿ   �     ö   �  C   ý   ì     ô        ò   8     ð   Y     î   s  $   Ý   —  0        Ç       0     >  I     W  v     „  Ú  ‡   f  œ  d     (  ‡   ´  ê  o   ^  æ  k   S  |  k   é  ç  "        	     ³!         Ý!  5     Õ!  è  5   "   8  v   "  É  u   "  Y   …   -"  ù   ~   %"  €!     "  Œ!  3        ¿!     Í!  ñ!     ÿ!  S"  k   À"  û"  k   h#  ¼#  ƒ   %  Z$  „   %  ç$     û$  ó$             }        ÿ›�
‡
    ^        ^      bõ   ‡      `õ   Ý   %   Dõ        <õ       bõ   3     4õ  e  ì   bõ   Q  ?   †ó   ¥     Õò   â     #ò   ñ          ÿ      ¼ò        ´ò  +     ¯ò   C     ò   o      ò   �     ò   £  .   	ò   Ñ  X   ó   ´     ò   À  )   ðñ        §ò  %     Ÿò  :  Ð   2õ   -     õ   G  Ø   õ        ùô   ,     ßô   <     µô   ª     Ñó   	     +ò   
  .  Ñó   k  2   bõ   �  ^   †ó   %  ë  Ñó   F  ˆ   Tó  Ó     Úò  ä     Éó  ö  	   Áó  ù     ¢ó   e  8   „ó   ¶     €ó   $  %   dó   I     \ó  }     ‚ó   k     ¢ó   S1  %   êò   x1     âò  3     ó   43  %   nò   Y3     fò  4     Šò   
4  ž        ¨4     ó   Õ4  "   Mò   ÷4  	   Eò   5  �       �<  Ž   áô  9=  …   ñô  Ù=  y   éô  •>     ó    >  Â
       bI     ö   ‰I  %   —õ   ®I     �õ  ùL     ýõ   M  !   âõ   :M     wõ  >X     ÿõ   ^X  %   °õ   ƒX     ‡õ  zZ     ûõ   šZ  !   Éõ   »Z     õ  ÃZ  —       Ûñ     ó   çñ  	   Šò   Pò  	   ^ò  qò     ‚ò  ¿ò     Íò  ôò     ó  >ó     Ló  gó     xó  ‰ó     šó  öó  ƒ   ­ô  ~ô     ¥ô  �ô     �ô  Éô  	   ×ô  Gõ     Xõ  šõ     ¨õ  ³õ     Áõ  Ìõ     Úõ  åõ     óõ  Iö  ƒ   ø  çö  }   #ø  ÷  o   ø  ÷÷     ø  ø  (             ÿ›˜
‡
    U        U   $  º-   y     M&   n  6   E&   µ     =&   ½  .        ë     5&   ó  n       a     ä%   ¿     -&   á  &   ò(   A     (&   [  4  |*   �      &   ¯     &  »     ü%   Ž	     ß%   Ä	     Ú%   ×	  .   Õ%   
  .   Ð%   3
  .   Ë%   a
  ‚   l&        Æ%     '   ¤%   ‚  u   œ%  '  ‡   ”%  º     ô%  Æ     ì%    É   ¸-   à  É   -   ©     †,   ¶     l,   É     J,   �     î+  ¢     Î+  Æ  :   +  F     U&  «  8   O)       ý*  *     õ*  ž     †,   ¯          Ã  %   #)   è     ÿ(  ¢     †,   ³          Ç  %   )   ì     ÷(  K     w*   Ë  %   [*   ð     ¡)    5   ©)   R     Ÿ)   Z  &        €     ‚)   ˆ                q)   ¨  É       q      †,   ´  *   +   ù  …   G)  Ç     í(   ¾  +   ;(   B     9(   b     7(   m          x     (   ‡  Q        Ø     	(   ã  n       Q!     T)   §!  ‹   ?)  #     ð'   c#  „   è'  $  l   ~,  ‰$  u   v,  %     n,  5%     ò(   R%  ,        ~%     O)  &      &  ¼&  p   à'  G'  €   Ø'  Y(  ‡   å(  
)     )  &)     7)  Ç)  ‡   S*  ^*     o*  *     å*  ‹*     í*  :+  ‡   Æ+  Á+  G        ,     (,   4,     B,  V,     d,  ¤,  k   -  7-  w   °-  Æ-     Ú-  Ò-            }        ÿ›´«    R        R      P        Ï   m     '   {          �  "      ±  	   	    )   Í      &   ç   ã        N  "   ñ   p  	   é  ”  d   H    k   @  ™  …   8  ]     Ë   Ÿ  %   É   ô  	   ÿ    	     E  b   (  Â  d   0  n  �     þ               ÿ›)'    N        N   ç   >   5          ÿ›¯€ '   d   À   z   0        ª      À        ÿ› �    c        c   /   ?  ’   F        Ø      -  ô   	   7  ý                -  -  )        V     ]   f  	   w  o            }        ÿ›Ø NN   /     }   I        Æ        Ù           ÷          *          }   ÿ›IA    R       R  !   ç   s     ß  ê  	   û  ó               ÿ›Ö€€ N    ³        ³   %   =   Ø      5  ä   \
       @     T  L               ÿ›)'                    �   ¯   ñ        ÿ›Ö€€ N    ½        ½   !   A   Þ      9  ê   Z       D     X  P               ÿ›)'    %       %     X   4  7        ÿ›Ö€€ N    –        –   "   p   ¸   	   h  Á   ²       s  	   „  |               ÿ›)'    ¡        ¡      Ž   °   ñ        ÿ›Ö€€ N    «        «   %   I
   Ð      A
  Ü   p	       L
     `
  X
               ÿ›Ö€€ N    š        š   "   ˆ   ¼   	   €  Å   Æ       ‹  	   œ  ”               ÿ›Ö€€ N    ¨        ¨   %   
   Í      
  Ù   A	       
     .
  &
               ÿ›Ö€€ N    Ÿ        Ÿ   "   ì   Á   	   ä  Ê   %       ï  	      ø               ÿ›Ö€€ N    ª        ª   %   µ   Ï      ­  Û   Ý
       ¸     Ì  Ä               ÿ›Ö€€ N    °        °   %   v
   Õ      n
  á   ˜	       y
     �
  …
               ÿ›Ö€€ N    ¸        ¸   %   j   Ý      b  é   „       m     �  y               ÿ›Ö€€ N    š        š   "   ½   ¼   	   µ  Å   û       À  	   Ñ  É               ÿ›Ö€€ N    ±        ±   %   ì   Ö      ä  â          ï       û                         ð?      `A      à?      ð?      ð?      à?      ð¿333333Ó?š™™™™™é?      à¿      ð?      ð?      °<      €>      °>      @      ð?      ð?      à¿      ø?      €>      À      ð>              ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?                              @      @ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ  0C  0E              0C      0E 		  0C  0E              0C      0E  0C  0E              0C      0Eÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ             	            
                                     	            
                        ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ    €   €   €   €  €  €  €  €ÿ   ÿ   ÿ   ÿ                            ÿ   ÿ   ÿ   ÿ    		 
        ÿÿ  ÿÿ  ÿÿ  ÿÿ   €ÿÿ €ÿÿ €ÿÿ €ÿÿ € € € € € € € €   €   €   €   €  €  €  €  € 		 €   €   €   €     €   €   €   €  €  €  €  €ÿ  ÿ  ÿ  ÿ   		                               €?  €?  €?  €?((((sumType) & ((512 - 1) << 3)) >> 3) + 1) == ((((srcType) & ((512 - 1) << 3)) >> 3) + 1) getRowSumFilter /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/smooth.cpp Unsupported combination of source format (=%d), and buffer format (=%d) ((((sumType) & ((512 - 1) << 3)) >> 3) + 1) == ((((dstType) & ((512 - 1) << 3)) >> 3) + 1) getColumnSumFilter Unsupported combination of sum format (=%d), and destination format (=%d) void cv::boxFilter(cv::InputArray, cv::OutputArray, int, cv::Size, cv::Point, bool, int) boxFilter IPP:ipp_boxfilter(src, dst, ksize, anchor, normalize, borderType) void cv::blur(cv::InputArray, cv::OutputArray, cv::Size, cv::Point, int) void cv::sqrBoxFilter(cv::InputArray, cv::OutputArray, int, cv::Size, cv::Point, bool, int) ktype == 5 || ktype == 6 getGaussianKernel void cv::GaussianBlur(cv::InputArray, cv::OutputArray, cv::Size, double, double, int) IPP:ipp_GaussianBlur(src, dst, ksize, sigma1, sigma2, borderType) void cv::medianBlur(cv::InputArray, cv::OutputArray, int) (ksize % 2 == 1) && (_src0.dims() <= 2 ) medianBlur IPP:ipp_medianFilter(src0, dst, ksize)  src.depth() == 0 && (cn == 1 || cn == 3 || cn == 4) void cv::bilateralFilter(cv::InputArray, cv::OutputArray, int, double, double, int) IPP:ipp_bilateralFilter(src, dst, d, sigmaColor, sigmaSpace, borderType) Bilateral filtering is only implemented for 8u and 32f images bilateralFilter dst.size() == src.size() && (smooth_type == CV_BLUR_NO_SCALE || dst.type() == src.type()) cvSmooth The destination image does not have the proper type BORDER_CONSTANT BORDER_REPLICATE BORDER_REFLECT BORDER_REFLECT_101 -D %s %s -D NORMALIZE boxFilter3x3_8UC1_cols16_rows2 -D cn=%d -D ANCHOR_X=%d -D ANCHOR_Y=%d -D KERNEL_SIZE_X=%d -D KERNEL_SIZE_Y=%d -D PX_LOAD_VEC_SIZE=%d -D PX_LOAD_NUM_PX=%d -D PX_PER_WI_X=%d -D PX_PER_WI_Y=%d -D PRIV_DATA_WIDTH=%d -D %s -D %s -D PX_LOAD_X_ITERATIONS=%d -D PX_LOAD_Y_ITERATIONS=%d -D srcT=%s -D srcT1=%s -D dstT=%s -D dstT1=%s -D WT=%s -D WT1=%s -D convertToWT=%s -D convertToDstT=%s%s%s -D PX_LOAD_FLOAT_VEC_CONV=convert_%s -D OP_BOX_FILTER BORDER_ISOLATED NO_BORDER_ISOLATED  -D NORMALIZE  -D SQR filterSmall -D LOCAL_SIZE_X=%d -D BLOCK_SIZE_Y=%d -D ST=%s -D DT=%s -D WT=%s -D convertToDT=%s -D convertToWT=%s -D ANCHOR_X=%d -D ANCHOR_Y=%d -D KERNEL_SIZE_X=%d -D KERNEL_SIZE_Y=%d -D %s%s%s%s%s -D ST1=%s -D DT1=%s -D cn=%d  -D BORDER_ISOLATED  -D DOUBLE_SUPPORT IPP anchor.inside(Rect(0, 0, ksize.width, ksize.height)) normalizeAnchor /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/filterengine.hpp getSqrRowSumFilter ksize.width > 0 && ksize.width % 2 == 1 && ksize.height > 0 && ksize.height % 2 == 1 createGaussianKernels -D %s %s%s KERNEL_MATRIX_X KERNEL_MATRIX_Y gaussianBlur3x3_8UC1_cols16_rows2 gaussianBlur5x5_8UC1_cols4 medianFilter%d_u medianFilter%d -D T=%s -D T1=%s -D T4=%s%d -D cn=%d -D USE_4OPT -D T=%s -D T1=%s -D cn=%d cn > 0 && cn <= 4 medianBlur_8u_Om medianBlur_8u_O1 k < 16 b < 16 allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size %d bilateral bilateral_float4 -D radius=%d -D maxk=%d -D cn=%d -D int_t=%s -D uint_t=uint%s -D convert_int_t=%s -D uchar_t=%s -D float_t=%s -D convert_float_t=%s -D convert_uchar_t=%s -D gauss_color_coeff=(float)%f (src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || src.type() == (((0) & ((1 << 3) - 1)) + (((3)-1) << 3))) && src.data != dst.data bilateralFilter_8u (src.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || src.type() == (((5) & ((1 << 3) - 1)) + (((3)-1) << 3))) && src.data != dst.data bilateralFilter_32f cn == 3 operator() sumCount == ksize-1                        ÞÐ     kÏ     ü             AÑ     kÏ                  ƒÑ     kÏ     -             ÌÑ     kÏ     �             SÒ     kÏ                  ©Ò     kÏ     R             ëÒ     kÏ     3             YÓ     kÏ     J             µÓ     kÏ     J             	Ô     kÏ     S             ‰Ø     kÏ     Ë     7Õ     GÕ     XÕ             gÕ             ‰Ø     kÏ     á             ‰Ø     kÏ     ê             ‰Ø     kÏ                    €?                          €>   ?  €>                  €=  €>  À>  €>  €=           =  à=  `>  �>  `>  à=   =N3ipp11IwExceptionE             N2cv9SqrRowSumIhiEE             N2cv6detail12PtrOwnerImplINS_9SqrRowSumIhiEENS_14DefaultDeleterIS3_EEEE         N2cv6detail8PtrOwnerE           N2cv9SqrRowSumItdEE             N2cv6detail12PtrOwnerImplINS_9SqrRowSumItdEENS_14DefaultDeleterIS3_EEEE         N2cv9SqrRowSumIsdEE             N2cv6detail12PtrOwnerImplINS_9SqrRowSumIsdEENS_14DefaultDeleterIS3_EEEE         N2cv9SqrRowSumIfdEE             N2cv6detail12PtrOwnerImplINS_9SqrRowSumIfdEENS_14DefaultDeleterIS3_EEEE         N2cv9SqrRowSumIddEE             N2cv6detail12PtrOwnerImplINS_9SqrRowSumIddEENS_14DefaultDeleterIS3_EEEE         N2cv24ipp_gaussianBlurParallelE N2cv27ipp_bilateralFilterParallelE              N2cv26BilateralFilter_8u_InvokerE               N2cv27BilateralFilter_32f_InvokerE              N2cv6RowSumIhiEE                N2cv6detail12PtrOwnerImplINS_6RowSumIhiEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIhtEE                N2cv6detail12PtrOwnerImplINS_6RowSumIhtEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIhdEE                N2cv6detail12PtrOwnerImplINS_6RowSumIhdEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumItiEE                N2cv6detail12PtrOwnerImplINS_6RowSumItiEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumItdEE                N2cv6detail12PtrOwnerImplINS_6RowSumItdEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIsiEE                N2cv6detail12PtrOwnerImplINS_6RowSumIsiEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIiiEE                N2cv6detail12PtrOwnerImplINS_6RowSumIiiEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIsdEE                N2cv6detail12PtrOwnerImplINS_6RowSumIsdEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIfdEE                N2cv6detail12PtrOwnerImplINS_6RowSumIfdEENS_14DefaultDeleterIS3_EEEE            N2cv6RowSumIddEE                N2cv6detail12PtrOwnerImplINS_6RowSumIddEENS_14DefaultDeleterIS3_EEEE            N2cv9ColumnSumIihEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIihEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIthEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIthEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIdhEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIdhEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIitEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIitEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIdtEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIdtEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIisEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIisEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIdsEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIdsEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIiiEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIiiEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIifEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIifEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIdfEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIdfEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIidEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIidEENS_14DefaultDeleterIS3_EEEE         N2cv9ColumnSumIddEE             N2cv6detail12PtrOwnerImplINS_9ColumnSumIddEENS_14DefaultDeleterIS3_EEEE         N2cv6detail12PtrOwnerImplINS_12FilterEngineENS_14DefaultDeleterIS2_EEEE                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                      ‰Ø     kÏ     ¿                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                     œ  ÑXA        H¥            �
  ÑXA        à§     0      §  ÑXA        àª     à      "  ÑXA        Œ«     &      �  ÑXA        `®      4      ²   ÑXA        Ì¯     `5        ÑXA        °     �A      €  ÑXA        °²     G      v  ÑXA        ³     �K      A  ÑXA        t³     àS      %  ÑXA        8´      y      +ø  ÑXA        ü¸     `q     â-  ÑXA        ¾     PŸ       ÑXA        ,Ã     p§     Q  ! A        dÄ     Ð¨     È    A        �Ä      ©                           °©       ÑX                Àª     
                      Ðª                         ðª     )  ÑX                 ¬                           0¬     
                      @¬     '                    p¬     
                      €¬                          ¬     l  a                ®                            ®     
                      0®     '                    `®     
                      p®                         �®     l  a                 °                           °     
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                      à“     '                    ”     3                    P”     ;                    �”       ÑXA        ˆÊ      ¤                           °¤                           À¤     
                      Ð¤     '                     ¥                           ¥     
                       ¥     '                           zPLR x›   �  4   $    èüÿÿÿÿÿœ      ×�ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \   ïüÿÿÿÿÿ�
      7�ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ”   `ùüÿÿÿÿÿ§      ÿ’ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   Øûüÿÿÿÿÿ"      s“ÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Ðýÿÿÿÿÿ�      –ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  (ýÿÿÿÿÿ²       C—ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   t  °ýÿÿÿÿÿ      W—ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ¬  ¨(ýÿÿÿÿÿ€      ·™ÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ä  ð-ýÿÿÿÿÿv      Û™ÿÿÿÿÿÿA†CPƒŒ�Ž�    4     82ýÿÿÿÿÿA      šÿÿÿÿÿÿA†CPƒŒ�Ž�    4   T  P:ýÿÿÿÿÿ%      —šÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Œ  8_ýÿÿÿÿÿ+ø      #ŸÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ä  `Wþÿÿÿÿÿâ-      ÿ£ÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü  …þÿÿÿÿÿ      ã¨ÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   4   �þÿÿÿÿÿQ      ã©ÿÿÿÿÿÿA†CGƒŽ  ,   d  0ŽþÿÿÿÿÿÈ       ß©ÿÿÿÿÿÿA†CBƒ           zR x�  $      ¸Žþÿÿÿÿÿ        A†C       ,   D    Žþÿÿÿÿÿ       A†CJƒŒ�Ž�    $   t   €�þÿÿÿÿÿ
        A†C       $   œ   h�þÿÿÿÿÿ        A†CBƒ    ,   Ä   `�þÿÿÿÿÿ)       A†CJƒŒ�Ž�    $   ô   `�þÿÿÿÿÿ        A†C       $     H�þÿÿÿÿÿ
        A†C       $   D  0�þÿÿÿÿÿ'        A†CBƒ    $   l  8�þÿÿÿÿÿ
        A†C       $   ”   �þÿÿÿÿÿ        A†CBƒ    $   ¼  �þÿÿÿÿÿl       A†CFƒŽ�$   ä  `‘þÿÿÿÿÿ        A†C       $     H‘þÿÿÿÿÿ
        A†C       $   4  0‘þÿÿÿÿÿ'        A†CBƒ    $   \  8‘þÿÿÿÿÿ
        A†C       $   „   ‘þÿÿÿÿÿ        A†CBƒ    $   ¬  ‘þÿÿÿÿÿl       A†CFƒŽ�$   Ô  `’þÿÿÿÿÿ        A†C       $   ü  H’þÿÿÿÿÿ
        A†C       $   $  0’þÿÿÿÿÿ'        A†CBƒ    $   L  8’þÿÿÿÿÿ
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        A†C       $     0“þÿÿÿÿÿ'        A†CBƒ    $   <  8“þÿÿÿÿÿ
        A†C       $   d   “þÿÿÿÿÿ        A†CBƒ    $   Œ  “þÿÿÿÿÿ9       A†CCƒŽ  $   ´  0”þÿÿÿÿÿ        A†C       $   Ü  ”þÿÿÿÿÿ
        A†C       $      ”þÿÿÿÿÿ'        A†CBƒ    $   ,  ”þÿÿÿÿÿ
        A†C       $   T  ð“þÿÿÿÿÿ        A†CBƒ    ,   	  è“þÿÿÿÿÿ      k¤ÿÿÿÿÿÿA†CLƒŽ�$   ¬  8•þÿÿÿÿÿ
        A†C       $   Ô   •þÿÿÿÿÿ        A†CBƒ    ,   Œ	  •þÿÿÿÿÿ7      �¤ÿÿÿÿÿÿA†CJƒŽ  $   ,  (–þÿÿÿÿÿ
        A†C       $   T  –þÿÿÿÿÿ        A†CBƒ    ,   |  –þÿÿÿÿÿÓ       A†CIƒŒ�Ž�    $   ¬  ¸›þÿÿÿÿÿ
        A†C       $   Ô   ›þÿÿÿÿÿ        A†CBƒ    4   Œ
  ˜›þÿÿÿÿÿ      ë£ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   4  p¢þÿÿÿÿÿ
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        A†C       $     P«þÿÿÿÿÿ'        A†CBƒ    $   ,  X«þÿÿÿÿÿ
        A†C       $   T  @«þÿÿÿÿÿ        A†CBƒ    ,   |  8«þÿÿÿÿÿ
       A†CJƒŒ�Ž�    $   ¬  µþÿÿÿÿÿ        A†C       $   Ô   µþÿÿÿÿÿ
        A†C       $   ü  è´þÿÿÿÿÿ'        A†CBƒ    $   $	  ð´þÿÿÿÿÿ
        A†C       $   L	  Ø´þÿÿÿÿÿ        A†CBƒ    $   t	  Ð´þÿÿÿÿÿ       A†CFƒŽ�$   œ	  ¸»þÿÿÿÿÿ        A†C       $   Ä	   »þÿÿÿÿÿ
        A†C       $   ì	  ˆ»þÿÿÿÿÿ'        A†CBƒ    $   
  �»þÿÿÿÿÿ
        A†C       $   <
  x»þÿÿÿÿÿ        A†CBƒ    ,   d
  p»þÿÿÿÿÿ«       A†CMƒŒ�Ž�    $   ”
  ðÃþÿÿÿÿÿ        A†C       $   ¼
  ØÃþÿÿÿÿÿ
        A†C       $   ä
  ÀÃþÿÿÿÿÿ'        A†CBƒ    $     ÈÃþÿÿÿÿÿ
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        A†C       $   Ü  xÊþÿÿÿÿÿ'        A†CBƒ    $     €Êþÿÿÿÿÿ
        A†C       $   ,  hÊþÿÿÿÿÿ        A†CBƒ    ,   T  `Êþÿÿÿÿÿ«       A†CMƒŒ�Ž�    $   „  àÒþÿÿÿÿÿ        A†C       $   ¬  ÈÒþÿÿÿÿÿ
        A†C       $   Ô  °Òþÿÿÿÿÿ'        A†CBƒ    $   ü  ¸Òþÿÿÿÿÿ
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        A†C       $   Ì  Üþÿÿÿÿÿ'        A†CBƒ    $   ô  Üþÿÿÿÿÿ
        A†C       $     øÛþÿÿÿÿÿ        A†CBƒ    ,   D  ðÛþÿÿÿÿÿ-       A†CGƒŒŽ�      $   t  ðâþÿÿÿÿÿ        A†C       $   œ  Øâþÿÿÿÿÿ
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        A†C       $     °âþÿÿÿÿÿ        A†CBƒ    ,   <  ¨âþÿÿÿÿÿø       A†CJƒŒ�Ž�    $   l  xéþÿÿÿÿÿ        A†C       $   ”  `éþÿÿÿÿÿ
        A†C       $   ¼  Héþÿÿÿÿÿ'        A†CBƒ    $   ä  Péþÿÿÿÿÿ
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        A†C       $   ´  Pñþÿÿÿÿÿ'        A†CBƒ    $   Ü  Xñþÿÿÿÿÿ3        A†CBƒ    $     pñþÿÿÿÿÿ;        A†CBƒ    4   ¼  ˆñþÿÿÿÿÿ\      šÿÿÿÿÿÿA†CPƒŒ�Ž�    $   d  °üþÿÿÿÿÿ        A†C       4     ˜üþÿÿÿÿÿ       šÿÿÿÿÿÿA†CMƒŒ�Ž�    $   Ä   þþÿÿÿÿÿ        A†C       $   ì  èýþÿÿÿÿÿ
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        A†C       $   Ô  àÿÿÿÿÿÿ'        A†CBƒ    $   ü  èÿÿÿÿÿÿ3        A†CBƒ    $   $   ÿÿÿÿÿÿ;        A†CBƒ    4   Ü  ÿÿÿÿÿÿh
      —ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   „  Pÿÿÿÿÿÿ        A†C       $   ¬  8ÿÿÿÿÿÿ        A†C       $   Ô   ÿÿÿÿÿÿ
        A†C       $   ü  ÿÿÿÿÿÿ'        A†CBƒ    $   $  ÿÿÿÿÿÿ3        A†CBƒ    $   L  (ÿÿÿÿÿÿ;        A†CBƒ    4     @ÿÿÿÿÿÿ¤      ³–ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ¬  ¸#ÿÿÿÿÿÿ        A†C       $   Ô   #ÿÿÿÿÿÿ        A†C       $   ü  ˆ#ÿÿÿÿÿÿ
        A†C       $   $  p#ÿÿÿÿÿÿ'        A†CBƒ    $   L  x#ÿÿÿÿÿÿ3        A†CBƒ    $   t  �#ÿÿÿÿÿÿ;        A†CBƒ    4   ,  ¨#ÿÿÿÿÿÿ6
      ç•ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Ô  °-ÿÿÿÿÿÿ        A†C       $   ü  ˜-ÿÿÿÿÿÿ        A†C       $   $  €-ÿÿÿÿÿÿ
        A†C       $   L  h-ÿÿÿÿÿÿ'        A†CBƒ    $   t  p-ÿÿÿÿÿÿ3        A†CBƒ    $   œ  ˆ-ÿÿÿÿÿÿ;        A†CBƒ    4   T   -ÿÿÿÿÿÿ      •ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ü  x3ÿÿÿÿÿÿ        A†C       $   $  `3ÿÿÿÿÿÿ        A†C       $   L  H3ÿÿÿÿÿÿ
        A†C       $   t  03ÿÿÿÿÿÿ'        A†CBƒ    $   œ  83ÿÿÿÿÿÿ3        A†CBƒ    $   Ä  P3ÿÿÿÿÿÿ;        A†CBƒ    4   |  h3ÿÿÿÿÿÿÔ      O”ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   $  ?ÿÿÿÿÿÿ        A†C       $   L  ø>ÿÿÿÿÿÿ        A†C       $   t  à>ÿÿÿÿÿÿ
        A†C       $   œ  È>ÿÿÿÿÿÿ'        A†CBƒ    $   Ä  Ð>ÿÿÿÿÿÿ3        A†CBƒ    $   ì  è>ÿÿÿÿÿÿ;        A†CBƒ    4   ¤   ?ÿÿÿÿÿÿ•
      ƒ“ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   L  hIÿÿÿÿÿÿ        A†C       $   t  PIÿÿÿÿÿÿ        A†C       $   œ  8Iÿÿÿÿÿÿ
        A†C       $   Ä   Iÿÿÿÿÿÿ'        A†CBƒ    $   ì  (Iÿÿÿÿÿÿ3        A†CBƒ    $     @Iÿÿÿÿÿÿ;        A†CBƒ    4   Ì  XIÿÿÿÿÿÿ‰      ·’ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   t  °Uÿÿÿÿÿÿ        A†C       $   œ  ˜Uÿÿÿÿÿÿ        A†C       $   Ä  €Uÿÿÿÿÿÿ
        A†C       $   ì  hUÿÿÿÿÿÿ'        A†CBƒ    $     pUÿÿÿÿÿÿ3        A†CBƒ    $   <  ˆUÿÿÿÿÿÿ;        A†CBƒ    4   ô    UÿÿÿÿÿÿÙ      ë‘ÿÿÿÿÿÿA†CMƒŒ�Ž�    $   œ  H[ÿÿÿÿÿÿ        A†C       $   Ä  0[ÿÿÿÿÿÿ        A†C       $   ì  [ÿÿÿÿÿÿ
        A†C       $      [ÿÿÿÿÿÿ'        A†CBƒ    $   <  [ÿÿÿÿÿÿ3        A†CBƒ    $   d   [ÿÿÿÿÿÿ;        A†CBƒ    4   "  8[ÿÿÿÿÿÿ      ‘ÿÿÿÿÿÿA†CPƒŒ�Ž�    $   Ä  kÿÿÿÿÿÿ        A†C       $   ì  øjÿÿÿÿÿÿ        A†C       $     àjÿÿÿÿÿÿ
        A†C       $   <  Èjÿÿÿÿÿÿ'        A†CBƒ    $   d  Ðjÿÿÿÿÿÿ        A†C       $   Œ  ¸jÿÿÿÿÿÿ
        A†C       $   ´   jÿÿÿÿÿÿ'        A†CBƒ    ¥ % -Æ¤ % -—¤ Ë -�¤ Í -‡¤ ú -x¤ Ë -y˜   – ' -¹•  -n• ú -b• ÷ -K•   D•   • û -‡” % -y” Ø -q” % -\” ¸ ?” Ø -1” % -” ¸ Ö“ % -¥“ Ë -�“ Í -•“ ú -‰“ Ë -‘   "� ' -ÖŽ  -‘Ž ú -ˆŽ ÷ -tŽ   mŽ   AŽ û -Ç� % -¹� Ø -±� % -œ� ½ � Ø -q� % -\� ½ � % -åŒ Ë -ÝŒ Í -ÕŒ ú -ÆŒ Ë -!„   ã� ' -•�  -E� ú -9� ÷ -"�   �   ï€ û -W€ % -I€ Ø -A€ % -,€ ¹ € Ø -€ % -ì ¹ ¦ % -q Ë -i Í -a ú -R Ë -Üz   Ov ' -v  -½u ú -±u ÷ -šu   “u   gu û -×t % -Ét Ø -Át % -¬t ¾ �t Ø -�t % -lt ¾ &t % -ðs Ë -ès Í -às ú -Ñs Ë -!n   �i ' -?i  -÷h ú -ëh ÷ -Ôh   Íh   ¡h û -h % -	h Ø -h % -ìg À Ïg Ø -Ág % -¬g À fg % -4g Ë -,g Í -$g ú -g Ë - d   žb ' -Jb  -öa ú -ía ÷ -Ùa   Òa   ¦a û -'a % -a Ø -a % -ü` » ß` Ø -Ñ` % -¼` » v` % -B` Ë -:` Í -2` ú -#` Ë -‡\   ~\   q\   i\   `\   X\   “W ' -2W  -åV ú -ÙV ÷ -ÂV   »V   �V û -V % -ùU Ø -ñU % -ÜU Á ¿U Ø -±U % -œU Á VU % - U Ë -U Í -U ú -U Ë -àR   ÍP ' -‚P  -AP ú -8P ÷ -$P   P   ñO û -wO % -iO Ø -aO % -LO ¼ /O Ø -!O % -O ¼ ÆN % -”N Ë -ŒN Í -„N ú -uN Ë -nJ   `J   WJ   NJ   EJ   =J   /J   œE ' -PE  -E ú -üD ÷ -åD   ÞD   ²D û -'D % -D Ø -D % -üC Â ßC Ø -ÑC % -¼C Â vC % -MC Í -EC + -:C  -C % -ëB H -ÏB ' -«B & -�B ' -€B , -xB  =qB ! =cB $ =\B  -TB   JB ( -˜A Ë -�A Í -ˆA ú -|A Ë -e?   M= ' -=  -Í< ú -Ä< ÷ -°<   ©<   }< û -< % -ù; Ø -ñ; % -Ü; º ¿; Ø -±; % -œ; º V; % -7; Í -/; + -$; , -;  =; ! =; $ = ;  -ø:   î: ( -ä:  -Í: % -£: H -‡: ' -c: ' -U: & -¼9 Ë -´9 Í -¬9 ú -�9 Ë -g4   _4   V4   M4   @4   f2   ^2   P2   G2   ?2   í, ' -‘,  -F, ú -:, ÷ -',    ,   ô+ û -W+ % -I+ Ø -A+ % -,+ Ã + Ø -+ % -ì* Ã ¦* % -Œ* Í -„* + -y*  -X* % -** H -* ' -ê) & -Ï) ' -¿) , -·)  =°) ! =¢) $ =›)  -“)   ‰) ( -Ø( Ë -Ð( Í -È( ú -¹( Ë -N(   F(    $   ¿#   ·#   ©#    #   —#   Ž#   …#   }#   u#   ë ' -£  -` ú -T ÷ -=   6   
 û -w % -i Ø -a % -L ¿ / Ø -! % - ¿ Æ % -• ' -( % - Ò - Ò -Æ % -Ÿ ' -¨ % -š Ò -† Ò -F % -  ' -ø % -ê Ò -Ö Ò -– % -h ' -¨ú % -šú Ò -†ú Ò -Fú % -ú ' -xñ % -jñ Ò -Vñ Ò -ñ % -ðð ' -Èé % -ºé Ò -¦é Ò -fé % -8é ' -˜à % -Šà Ò -và Ò -6à % -à ' -Ù % -úØ Ò -æØ Ò -¦Ø % -{Ø ' -¨Õ   _Õ   Õ   ¤Ô   xÎ % -jÎ Ò -VÎ Ò -Î % -äÍ ' -«Ê   ¢Ê   ™Ê   �Ê   ˜Ä % -ŠÄ Ò -vÄ Ò -_Ä Ë -WÄ Í -OÄ ú -CÄ Ë -àÃ   ãÀ   ×À ú -ÏÀ ÷ -ÊÀ   ÃÀ   žÀ û -­½   X½ % -J½ Ù -6½ Ù -±·   ¨·   H· % -:· Ù -&· Ù -· Í -· * - · ) -é¶ , -á¶ 
 Ú¶ P Ð¶ ( -²¶ A -t¶ H -Y¶ G -Øµ % -Êµ Ù -¶µ Ù -«µ Ë -£µ Í -›µ ø -‡µ * -{µ ) -kµ Ë -Yµ , -Qµ 
 Jµ P Aµ ( -)µ ø -µ C -Ù´ H -¾´ G -R´ ù -I´ É (´ % -´ Ù -´ Ù -Æ³ % - ³ ' -h² % -Z² Ò -F² Ò -² % -Ø± ' -x° % -j° Ò -V° Ò -° % -í¯ ' -ˆ® % -z® Ò -f® Ò -&® % -ý­ ' -˜¬ % -Š¬ Ò -v¬ Ò -6¬ % -¬ ' -èª % -Úª Ò -Æª Ò -­ª , -¥ª 
 žª P ”ª ( -‚ª ( -Zª E -=ª F -ª & -ù© @ -”© Ë -Œ© , -„© 
 }© P p© ( -_© % -F© @ -3© F -û¨ & -ì¨ @ -½¨ Í -µ¨  -¡¨  -K¨   Ê§  -Œ§ & -‚§ D -g§  -b§ ) -Z§ Ë -R§ Í -J§ þ -Æ¦ Û -œ¦ Ë -”¦ Ë -Œ¦ Ë -„¦ Ë -|¦ Ë -r¦ þ -¦ Û -ó¥ þ -�¥ Û -s¥ Ë -i¥ ú -]¥ Ë -S¥ Ë -I¥ ú -=¥ Ë -¥ I  -¹¤ F  -j¤ þ -ñ£ Û -Ê£ þ -k£ Û -D£ þ -ì¢ Û -Å¢ ú -¼¢ ÷ -¨¢   ¡¢   =¢ û -¢ 	 -’¡ G  -¡ ú -ý  ÷ -é    â    Û  H -Î    Ç  û -|  Ý -ºŸ Î -žŸ Î ->Ÿ Ë -6Ÿ Í -.Ÿ ø -Ÿ Ë -
Ÿ þ -Ÿž Û -už Ë -kž þ -ž Û -â� Ë -Ú� Ë -Ò� Ë -È� Ë -¾� ø -¦� Ë -œ� ø -i� * -d� ) -C�  -*� Ë -� þ -¢œ Û -sœ  -aœ Ë -Yœ Ë -Qœ Ë -Iœ Ë -/œ ö -#œ ö -œ ö -œ % -ÿ› % -ó› ú -ç› ú -Ó› Ë -Æ› ú -·› Ë -ª› þ -/› Û -› Ë -íš % -Üš % -Ëš % -¿š Ù -«š Ë -£š Ë -›š Ë -Žš ú -š Ë -rš ú -cš Ë -[š Ë -Iš Ë -<š þ -Á™ Û -…™ % -t™ % -c™ % -[™ Ù -L™ Ë -D™ Ë -<™ Ë -/™ ì -#™ þ -¯˜ Û -ˆ˜ þ -$˜ Û -ý— ö -ñ— ö -å— ö -Ã— Ù -„— Ë -w— ú -h— Ë -X— Ë -P— Ë -— ä - — Ë -ø– Ë -ð– , -è– 
 á– P Ø– ( -Î– . -®– û -�– ú -v– / =o– ø -Z– þ -ñ• Û -Ê• þ -j• Û -C• þ -Ë” Û -¤” % -œ” % -”” % -Œ” Ù -€” Ô -m”   a”   Y”   Ž“ þ -“ Û -è’ % -à’ % -Ø’ % -Ì’ Ù -À’ Ô -­’   ¡’   ™’   Z‘ � ø� 0 -� 0 -Ë�   Š� ' -S�   <� & -� ' -ãŽ & -ÔŽ ' -ÆŽ & -ªŽ   -’Ž   fŽ   YŽ   mEŽ Õ -6�  -úŒ   òŒ   ÚŒ þ -aŒ Û -:Œ ÿ -Œ ý -í‹  -´‹   îŠ � ŠŠ 0 -¥‰ 0 -z‰ ' -9‰   %‰   ‰   m‰ & -üˆ ' -äˆ & -Ôˆ ' -¶ˆ & -™ˆ Õ -e‡   X‡ ú -L‡ ÷ -5‡   .‡   ¸† û -o†   T† ú -H† ÷ -1†   *†   #† H -†   † û -k…   P… ú -D… ÷ --…   &…   … H -…   … û -’„ ø -}„ ø -h„  -\„  -=„ A -Çƒ Ù -µƒ Ô -ô‚ ‘ �‚   y‚   \‚ 3 -'‚ Ó -¦� 	  �   -þ€   -§€   �€   s€   8€ ù -,€ !  %€ ù -€    
€ ß -€ Ý -í  -D  -< Ý -$  -{~  -j~ ö -^~ ö -R~ ö -F~ % -:~ % -.~ ú -"~ ú -~ ì -
~ þ -�} Û -S} þ -ê| Û -Ã| ö -·| ö -«| ö -Ÿ| ä -�| æ -l| ã -?| è -*| è -| è - | è -ë{ ô -½{ ô -�{ ô -a{ ô -3{  -ýz  -#x  -x ú -x ê -ëw ü -Åw   ˆw   tw   cw   mOw á -/w á -w õ -üv õ -êv á -¼v õ -©v  -¤v í =–v   cv  -[v å -Qv  -Bv å -,v û -þu ö -òu ö -æu ö -Øu ü -Äu   Zu 0 -¢t   xt ' -Ot & -Gt ' -t & - t Õ -ér  -Õr  -¥r   er   1r  -r  -r  -óq â -îq  -Òq  -Åq  -±q ù -¥q   —q / ='q Ë -q Ë -q Ë -q Ë -q Í -ÿp ø -êp þ -‡p Û -`p þ -ïo Û -Èo þ -Qo Û -*o % -o % -÷n Ë -ín ú -Þn Ë -Ôn ú -Ån Ë -»n ú -¬n Ë -¢n ú -“n Ë -‹n Ë -ƒn Ë -{n Ë -\n Ë -On ú -@n Ë -8n Ë -õm Ë -ím Ë -åm Ë -Ûm Ë -Îm ø -±m Ë -©m Ë -¡m Ë -—m ø -‚m 2 -um þ -þl Û -Íl Ë -Ål Ë -žl Ë -‘l ú -|l Ë -ol ú -`l Ë -Xl Ë -Pl Ë -Fl ú -:l ì -.l ö -"l ö -	l Ë -ük ú -æk Ë -Þk Ë -Ñk Ë -Çk ú -¸k Ë -«k Ë -£k Ë -†k Ë -yk ú -jk Ë -bk Ë -Uk ú -Ik Ë -ûj ä -ìj  -ãj  -×j . -^]   ZZ 1 =�W   ³U 1 =U   ÕQ   “ 1 =a 1 =- 1 = 1 =È 1 =� 1 =N 1 = 1 =Ü 1 =¢ 1 =a 1 =+ 1 =Ü 1 =´ 1 =€ 1 =J 1 = 1 =á 1 =Ÿ 1 =T 1 =nú  1 =>ú  1 =ú  1 =Òù  1 =«ù  1 =jù  1 =4ù  1 =ù  1 =Õø  1 =œø  1 =pø  1 =:ø  1 =ø  1 =Î÷  1 =­÷  1 =|÷  1 =T÷  1 =(÷  1 =üö  1 =Áö  1 =šö  1 =^ö  1 =&ö  1 =íõ  1 =Áõ  1 =•õ  1 =fõ  1 =7õ  1 =õ  1 =%Ú  % -Ú  % -¿Ó  ú -·Ó  ÷ -²Ó    «Ó    ŠÓ  û -‹Ñ  ú -Ñ  ÷ -zÑ    sÑ    NÑ  û ->Æ  ú -6Æ  ÷ -1Æ    *Æ    	Æ  û -¶Â  ú -ªÂ  ÷ -¥Â    žÂ    rÂ  û -¥»  ' -’»  ' -¹  ' -¹  ' -¹·  ' -™·  & -N·  þ -á¶  Û -º¶  þ -A¶  Û -¶  þ -˜µ  Û -©¯  ' -–¯  ' -ü­  ú -ó­  ÷ -ß­    Ø­    ²­  û -'­  ' -­  & -a¬  ú -U¬  ÷ ->¬    7¬    ¬  û -¶«    ¥«    �«    ‘«    ‰«    €ª  ú -tª  ÷ -]ª    Vª    x“  1 =C“  1 =!“  1 =÷’  1 =Ò’  1 =¥’  1 =p’  1 =>’  1 =’  1 =ç‘  1 =º‘  1 =Œ‘  1 =V‘  1 =!‘  1 =ó�  1 =º�  1 =—�  1 =]�  1 =<�  1 =zŒ  Ý -Œ‹   -Q‹  ú -E‹  ÷ -.‹    '‹    ÃŠ  û -™Š  Õ -Š  Û -ûˆ  ø -ìˆ  ø -×ˆ  2 -Êˆ  þ -Nˆ  Û -ˆ  : -Â‡  ; -u‡  ? -+‡  > -á†  7 -”†  8 -G†  < -÷…  ü -æ…    »…  õ -¬…  õ -¡…  õ -™…  ü -„…    t…   -l…  å -5…  9 -Ï„  6 -e„  = -Ëƒ  4 -­ƒ  5 -#ƒ  Ý -,‚   -Í�    »�  Û -K€  ù -?€    8€  ù -/€     €  ß -€  Ý -ü   -K   -C   -  Ý -î~   ->~   --~  ú -!~  ú -~  ì -	~  ö -ý}  ö -ñ}  ä -â}  æ -¼}  ã -%}  è -}  è -û|  ô -Í|  ô -Ÿ|   -‹|   -S|   -3|   -'|  ú -|  ê -û{  H -í{  û -Ö{  J -­{   -¨{  ñ =�{    Œ{  ü -{{    `{  õ -U{  õ -M{  ü -8{    {   -žz   -‰z    vz   -fz  â -Bz  / =;z  ø -&z  	 -z   -
z  ú -þy  ÷ -çy    ày    ”y  û -gy   -9y  ù --y    y  / =ïx  Ë -çx  Ë -ßx  Ë -×x  Í -Ïx  ø -ºx  þ -Bx  Û -x  þ -¤w  Û -Lw  Ë -Bw  þ -ãv  Û -¤v  Ë -šv  þ -;v  Û -v  Ë -	v  Ë -v  Ë -ùu  Ë -ñu  Ë -ãu  Ë -Ùu  ø -Áu  Ë -¹u  Ë -±u  Ë -§u  ø -�u  . -ou  / =hu  ø -Su  þ -át  Û -ºt  þ -At  Û -t  þ -±s  Û -Šs  þ - s  Û -ùr  Ï -r  ø -r  ø -êq  * -åq  ) -Íq  Ë -Ãq  þ -dq  Û -7q  Ë --q  þ -Îp  Û -“p   -p   -mp  Ë -ep  Ë -Yp  Ù -Bp  Ë -5p  þ -Òo  Û -¨o  Ë - o  Ë -˜o  Ë -‹o  þ -o  Û -æn  Ë -Ün  þ -„n  Û -Zn  Ë -Rn  Ë -Jn  Ë -=n  þ -Âm  Û -›m  ì -Šm  ö -hm  Ë -^m  ú -Om  Ë -Gm  Ë -;m  Ë -1m  ú -"m  Ë -m  ú -	m  Ë -m  Ë -êl  ö -Èl  ä -¹l  , -±l  
 ªl  P ¡l  ( -‹l  ö -l  ä -ql  æ -Al  ã -.l  ç -l  ç -âk  ç -¼k  è -§k  ô -wk  ç -Qk  è -<k  ô -k   -íj  þ -vj  Û -Oj  þ -Øi  Û -±i  ì -¥i  ö -�i   -}i  
 -pi   -:i   -i   -i  ú -i  é -éh    âh  H -Ìh  û -±h  J -’h   -�h  ó =�h  ú -uh  é -Xh    Qh  H -;h  û - h  J -h   -üg  ò =Ýg  ë -Ëg  ú -¿g  ú -³g  I -¢g    ‰g    {g    ig  à -Qg     g  à -g    `f   -.f  þ -Öe  Û -¯e   -’e  Ý -ze   -³d   -Œd  þ --d  Û -d   -ãc  Ý -Ëc   -šc  þ -1c  Û -
c  þ -¥b  Û -~b   -rb   -Sb  C -ëa  Ù -Ùa  Ô -Ja  Ž ÷`    ï`    Ö`  3 -©`  Ó -2`  	  C_   -/_   -_   -±^    -ž^    -‹^  Ý -s^   -Ã]   -·]  Ý -Ÿ]   -ï\   -ª\    Ÿ\  ù -“\    >\  ù -2\    #\  ß -\   -Ü[  Ý -Ä[   -[   -[  Ý -õZ   -KZ   -;Z  Ö -ÔX   -5X   -´W   -žW   -†W   -vW  â -bW   -PW  
 -:W   -0W   - W  å -¹V  â -´V    -4U   -!U   -òT   -ÞT   -ÅT  â -»T  	 -{T   -PT   -9T   -,T  ù - T    T  / =ÍS  Ë -ÅS  Í -½S  ú -®S  Ë -¦S  Ë -žS  Ë -”S  þ -@S  Û -S  Ë -S  Ë -S  þ -´R  Û -^R  Ý -@R  þ -xQ  Û -Q  þ -’P  Û -iP  L  -ºO  Û -zO    rO    DO  þ -tN  Û -N  þ -•M  Û -lM  L  -
M  ú -þL  ÷ -çL    àL    ÙL  H -ÌL    ÅL  û -YL    DL    L    L    ‚K  Ë -zK  Ë -rK  Í -jK  þ -îJ  Û -ÇJ  þ -hJ  Û -?J  Ë -7J  Ë -J  þ -›I  Û -tI  þ -I  Û -êH  Ú -ZH    -G  Ë -G  Í -üF  ú -ðF  Ë -èF  . -ÈF  / =�E    ßC  0 -ªC    �C    =C    5C    -C    %C     C  Ü -qB  ú -hB  ÷ -UB    NB    B  û -ðA    ­A  / =lA  Ë -dA  Í -\A  ø -DA  Ë -<A  Ë -4A  Ë -,A  Ë -$A  Ë -A  þ -´@  Û -�@  þ -.@  Û -G?  Ë -
?  % -ý>  Ë -õ>  Ë -í>  Ë -å>  Ë -È>  % -½>  Ë -µ>  Ë -­>  Ë -¥>  Ë -•>  Ë -ˆ>  ú -y>  Ë -q>  Ë -i>  Ë -a>  Ë -Y>  Ë -?>  ø -*>  þ -Á=  Û -š=  þ -:=  Û -š<   -A<  œ 0<  & -&<  Ð -Ò;  & -¿;  M  -®;     ;    n;  ú -b;  ÷ -K;    D;    =;  ü -);    ò:  ³ ä:  & -Ï:  Ä È:  Ñ -½:  & -|:  ¶ n:  & -Y:  Ç R:  Ñ -G:  & -:  ´ ø9  & -ã9  Å Ü9  Ñ -Ñ9  & -�9  µ ‚9  & -m9  Æ f9  Ñ -[9  & - 9  · ò8  & -Ý8  È Ö8  Ñ -Ë8  & -l8  Ý -T8   -«7   -£7   -e7  Ý -M7   -£6   -Š6    --6   -6   -	6  â -¸5   -¤5   -—5  ù -‹5    N5  Ë -F5  Í ->5  ø -,5  Ë -5  ø -5  	 -Ì4  ù -Ã4    ™4  Í -‘4  ö -…4  ì -v4  Ë -l4  ú -]4  Ë ->4  ö -#4  ä -4  Ë -
4  ú -û3  Ë -ì3  . -ß3  ö -Ó3  ì -Á3  ö -µ3  ä -§3  æ -‚3  ã -v3  ç -P3    83  è -#3  ô -ó2  ç -Ý2  ç -Ã2  ç -©2  ç -û1  ç -Õ1  è -À1  ô -’1   -z1   -;1  ú --1  é -1    1  H -û0  û -ä0  J -Ë0   -Æ0  ï =¿0  I -—0    É/    º/    ³/    œ/    ‡/  õ -b/  á -=/  á -/  õ -/  õ -ô.  õ -â.  õ -Ð.  õ -¾.  õ -¡.    š.    r-  ú -=-   -#-   --  é --    ø,   -ó,  î =›,  ü -ƒ,    å+    ×+  õ -É+  õ -‘+  á -l+  á -G+  õ -5+  õ -#+  õ -P*    :*    (*    þ)    ÷)    
)   -º(   -®(  ë -–(   -‡(  å -X(   --(   -(    Ð'   -Ÿ'   -—'  å -0'  / ='   -'  
 -²&   -l&   -U&  å -I&  / =þ%  Ë -ö%  Í -î%  ø -Ô%  Ë -Ê%  þ -`%  Û -4%  Ë -*%  þ -Ë$  Û -¡$  Ë -™$  Ë -€$  Ë -:$  Ë -2$  Ë -*$  Ë -$  ø -$  ø -Ñ#  Ë -É#  Ë -Á#  Ë -¹#  Ë -¯#  ú - #  Ë -–#  . -v#  / =o#  ø -Z#  þ -ñ"  Û -Ê"  þ -i"  Û -ø!  J  -Š!  ø -n!  ø -V!  * -Q!  ) -.!   -!   -ö   ì -ê   ö -Û   Ë -Î   ú -¿   Ë -«   ö -Œ   ä -{   , -s   
 l   P b   ( -J   ì ->   ö -2   ö -&   ä -   æ -ê  ã -Ú  ç -²  ç -Œ  ç -f  ç -@  è -*  ô -ó  ç -Í  è -¸  ô -Š   -d   -X   -8  B -¶  	  Ö    -Ã    -y  ú -m  ÷ -V    O    î  û -£  Þ -ž  ù -’    c  ù -W    A  ß -<   -±  Ý -™   -æ   -Þ   -’  Ý -z   -Ñ   -º    -M   -A  â -<  ì -0  ö -   -
  
 -ý   -¾   -¢   -�  ú -ƒ  ê -j    c  H -Q  û -:  J -   -  ð =  I -    ó    ì    á    ˜   -J   -1   -   -þ  
 -×   -¥   -‘  å -H   -8  â -3  ù -'      / =Ó  Ë -Ë  Í -¢  Ë -š  Ë -4  % -'  Ë -  Ë -  Ë -’  œ €  & -v  Ð -*  & -  M  -    ÷    ×  K  -  Ë -  Í -  ú -  Ë -ù  Í -ñ  % -ä  Ë -Ú  Ë -Ð  Ë -Æ  Ë -¼  Ë -²  Ë -¨  Ë -ž  Ë -”  Ë -Š  Ë -€  Ë -s  ú -g  Ë -_  Ë -W  Ë -8  ú -/  ÷ -          ü -þ    Á  § ³  & -u  ¸ n  × -c  & -  ¬   & -È  ½ Á  × -¶  & -g  ¨ Y  & -  ¹   × -	  & -º  ­ ¬  & -n  ¾ g  × -\  & -  ¯ ÿ  & -Á  À º  × -¯  & -`  ª R  & -  »   × -  & -³  ° ¥  & -g  Á `  × -U  & -  « ø
  & -º
  ¼ ³
  × -¨
  & -P
  ² B
  & -
  ± ù	  & -»	  Â ´	  × -©	  & -Z	  © L	  & -	  º 	  × -ü  & -Í    ‘    z    j    &  Ã   × -  & -Æ  ® ¸  & -z  ¿ s  × -h  & -(  ú -  ÷ -        þ  H -ñ    ê  û -˜  Ë -�  Í -ˆ  ú -|  Ë -t  Í -l  % -_  Ë -U  Ë -K  Ë -A  Ë -7  Ë --  Ë -#  Ë -  Ë -  Ë -  ú -ö  Ë -î  Ë -æ  Ë -º  ú -±  ÷ -ž    —    �  ü -€    J  � <  & -'  ’    Ñ -  & -Î  ž À  & -«  “ ¤  Ñ -™  & -R  £ D  & -/  ˜ (  Ñ -  & -Ö  ¢ È  & -³  — ¬  Ñ -¡  & -Z  ¤ L  & -7  ™ 0  Ñ -%  & -Þ  ¥ Ð  & -»  š ´  Ñ -©  & -b  ¦ T  & -?  › 8  Ñ --  & -æ  Ÿ Ø  & -Ã  ” ¼  Ñ -±  & -k  ¡ ]  & -H  – A  Ñ -6  & -ð     â   & -Í   • Æ   Ñ -»   & -ƒ   ú -z   ÷ -g     `     Y   H -L     E   û -x   P M   P MÜ  P M¬  P M	  P MØ    Ð    È  E  ¸    °    ¨  D  ˜    �    ˆ  C  €    p    h    `    P    H    @  B  0    (       A             @  ð     è     à   ?  Ð     È     À   >  °     ¨         =  �     ˆ     €   <  p     h     `   ;  P     H     @   :  0     (         9                8  Ð  > È  _ À  # ¸  v  °  w  ¨  x     " �  > ˆ  j €  # x  —  p  ˜  h  ™  `  - P   H  | @  # 0  Ê  (  Í     Ë    Ì    ?    > ø  o ð  # è  ¦  à  §  Ø  ¨  Ð  2 À   ¸  � °  #    Þ  ˜  á  �  ß  ˆ  à  €  D p  > h  k `  # X  š  P  ›  H  œ  @  . 0   (  }    #   Î    Ñ     Ï  ø  Ð  ð  @ à  > Ø  p Ð  # È  ©  À  ª  ¸  «  °  3     ˜  ‚ �  # €  â  x  å  p  ã  h  ä  `  E P  > H  r @  # 8  ¯  0  °  (  ±     5      „    # ð  ê  è  í  à  ë  Ø  ì  Ð  G À  > ¸  m °  # ¨        ¡  ˜  ¢  �  0 €   x   p  # `  Ö  X  Ù  P  ×  H  Ø  @  B 0  > (  s    #   ²    ³    ´     6 ð   è  … à  # Ð  î  È  ñ  À  ï  ¸  ð  °  H    > ˜  n �  # ˆ  £  €  ¤  x  ¥  p  1 `   X  € P  # @  Ú  8  Ý  0  Û  (  Ü     C   >   t    # ø
  µ  ð
  ¶  è
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   È
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  I €
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  / @
   8
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  #  
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  Ó  
  Ô   
  A ð	  > è	  u à	  # Ø	  ¸  Ð	  ¹  È	  º  À	  8 °	   ¨	  ‡  	  # �	  ö  ˆ	  ù  €	  ÷  x	  ø  p	  J `	  > X	  q P	  # H	  ¬  @	  ­  8	  ®  0	  4  	   	  ƒ 	  #  	  æ  ø  é  ð  ç  è  è  à  F Ð  > È  ` À  # ¸  y  °  z  ¨  {     # �   ˆ  U €  # x  Z  p  X  h  Y  `   P  > H  a @  # 8  |  0  }  (  ~     $      V    # ø  ]  ð  [  è  \  à   Ð  > È  f À  # ¸  ‹  °  Œ  ¨  �     ) �   ˆ  [ €  # x  l  p  j  h  k  `   P  > H  e @  # 8  ˆ  0  ‰  (  Š     (      Z    # ø  i  ð  g  è  h  à   Ð  > È  g À  # ¸  Ž  °  �  ¨  �     * �   ˆ  \ €  # x  o  p  m  h  n  `   P  > H  h @  # 8  ‘  0  ’  (  “     +      ]    # ø  r  ð  p  è  q  à    Ð  > È  i À  # ¸  ”  °  •  ¨  –     , �   ˆ  ^ €  # x  u  p  s  h  t  `  ! P  > H  b @  # 8    0  €  (  �     %      W    # ø  `  ð  ^  è  _  à   Ð  > È  d À  # ¸  …  °  †  ¨  ‡     ' �   ˆ  Y €  # x  f  p  d  h  e  `   P  > H  c @  # 8  ‚  0  ƒ  (  „     &      X    # ø  c  ð  a  è  b  à   Ð    È  S À  # ¸   °  S  ¨  T      �    ˆ  R €  # x   p  Q  h  R  `   P    H  T @  # 0   (  U     V          ø    ð  Ê à    Ø  Q Ð  # È   À  O  ¸  P  °      > ˜  v �  # ˆ  »  €  ¼  x  ½  p  9 `   X  ˆ P  # H  ü  @  ú  8  û  0  K    >   w   #   ¾     ¿  ø  À  ð  : à   Ø  ‰ Ð  # È  ÿ  À  ý  ¸  þ  °  L    > ˜  y �  # ˆ  Ä  €  Å  x  Æ  p  < `   X  ‹ P  # H   @   8   0  N    >   z   #   Ç     È  ø   É  ð   = à    Ø   Œ Ð   # È    À    ¸    °   O     > ˜   x �   # ˆ   { €   " x   Á  p   Â  h   Ã  `   ; P    H   Š @   # 0    (             M    �     "           à    À         €    `    X    P  - @              à    À         €    x    p  - `    @              à    À         ˜    �  - €    `    @              à    À    ¸    °  -      €    `    @              à    Ø    Ð  - À         €    `    @              ø    ð  - à    À         €    `    @               -      à    À         €    `    @    8    0  -           à    À         €    `    X    P  - @              à    À         ˜    �  - €    `    X    P  - @              à    À         ˜    �  - €    `    X    P  - @              à    À         ˜    �  - €    `    X    P  - @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à
    À
     
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    `
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     
     
    à	    À	     	    €	    `	    @	     	     	    à    À         €    `    @              à    À         €    x    p  - `    @              à    À    ¸    °  -      €    `    X    P  - @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              ø    ð  - à    Ø    Ð  - À    ¸    °  -      ˜    �  - €    x    p  - `    X    P  - @    8    0  -            -      ø     ð   - à     Ø     Ð   - À     ¸     °   -       ˜     �   - €     x     p   - `     X     P   - @     8     0   -               -          - MpA    ,q 4  Wl    H¥     éj    à§     ¾i    àª     äi    pÝ     '    ÐÞ     É3    &      b`    �Ý     g    °Þ      7    p§     T-  	  àì     Qf    Œ«     ¤d    `®     ûj    °Ý     ]c    Ì¯     ƒc    ÐÝ     `b    °     (4  	  `ß     P`    °²     µ2    �K      *`    ³     _    t³     8_    ðÝ     m    Þ     pa    øÞ     þm    8´     Ûh    0Þ     †b    PÞ     |l    ß     >7  	   í     .l    ü¸     n     Ë     …e    pÞ     óg    �Þ     ¶d    8ß     Öj    ¾     —i    ,Ã     ‘d    dÄ     Jc    �Ä     ók    ÄÄ     ^e    hÅ     il    ÄÅ     Çh    Æ     }d    lÆ     l    ˜Æ     ßg    ôÆ     `     Ç     l    |Ç     \a    ¨Ç     qe    È     ßk    `È     <`    ¼È     oc    É     Ði    tÉ     $_    ÐÉ     rb    ,Ê     ªi    ˆÊ     Zj     :     Ü`    ¨:     jk    °:     ýc    ¸:     ¤_    À:     ˆm    È:     6i    Ð:     åb    Ø:     èe    à:     Zh    è:     ug    ð:     åa    ø:     Çl     ;     e    ;     0     y      ×-    àS      ’/    `5      -    `q     /    0      G)            ð,    �A      “2           §-    G      o  À ´     l  À  ´       À 0·     ê  À  ·     F  À @½       À 0½     •  À Àµ     ’  À °µ     t1     4      -  À      V  À       ¢,  À 0     ü  À �     %  À €     e,  À °     Ë  À ðØ     ô  À àØ     (,  À Ù     ¶  À €Ä     ß  À pÄ     ‘+  À  Ä     Ø  À `Î       À PÎ     ý*  À €Î     k  À �ú     ”  À €ú     T+  À °ú     š  À à     Ã  À Ð     ,  À       T  À `ñ     }  À Pñ     7+  À €ñ     i  À °é     ’  À  é     Î+  À Ðé     =  À €à     f  À pà     +  À  à     ²  À  ¥     z&  À ¥     £  À  ¥       À Ð     á%  À À     
  À °     X  À Ð     H%  À À     q  À °     «
  À @à     ¯$  À 0à     Ø  À  à     ì  À  Î     ^!  À Î     ‡  À  Î     à  À °Ø     ¬  À  Ø     Õ  À �Ø     ç  À       w   À �        À €     þ	  À P     $  À @     ?  À 0     ’  À Pú     ,   À @ú     U  À 0ú     Q	  À  ñ     }#  À ñ     ¦  À  ñ     =  À pé     á  À `é     
  À Pé     Z  À Ð¤     ,&  À À¤     U  À °¤     ¡  À  �     á"  À �     
  À  �     ñ  À €C     E"  À pC     n  À `C     å  À pg     “  À `g     ¼  À Pg     5  À `U     ÷  À PU        À @U     S
  À à“     a$  À Ð“     Š  À À“     I  À °     “"  À       ¼  À �     ™  À °*     ÷!  À  *        À �*     <  À 0t     Â   À  t     ë  À t     �  À €`     E  À p`     n  À ``     ˆ  À ÐN     ^  À ÀN     ‡  À °N     A  À `;     ©!  À P;     Ò  À @;     ­  À Ð³     “%  À À³     ¼  À °³        À ²     ú$  À  ²     #  À ð±     ”  À @¬     !  À 0¬     9  À  ¬     ¦	  À  °     È#  À °     ñ  À  °     ù  À 0®     /#  À  ®     X  À ®     £  À  ¤     D  À P”     m  À ”     Û*  À �”     g  À ðŒ     5  À  €     ^  À à     —*  À `€     +  À  A       À Ð;     *  À �;     S*  À <     ³  À @g     #  À ð`     L  À °`     Ë)  À 0a     w  À 0U     ï  À @O       À  O     ‡)  À €O     …  À °“     ±  À ��     Ú  À P�     ¹*  À Ð�     I  À €       À  t     D  À `t     u*  À àt       À à(     ç  À @       À       1*  À €     Ñ  À  t     ‚  À àg     «  À  g     í)  À  h     •  À P`     	  À ÐU     2  À �U     ©)  À V     Y  À  N     ¾  À ðC     ç  À °C     e)  À 0D     ï  À À9     Í  À  +     ö  À à*     *  À `+       À P²     <  À @²     ‚,  À p²     â  À `°       À P°     E,  À €°     œ  À Ðª     Å  À Àª     q+  À ðª     €  À p®     ©  À `®     ë+  À �®     O  À €¬     x  À p¬     ®+  À  ¬     :/    à      ;  À  ©        À °©     Ñ  À Ð¨     í:  À 0´     „:  À P·     ¸:  À `½     ;  À àµ     É(  À °A     ˜(  À ð(     g(  À Ð9     ‘9  
€ ðï     %8  
€  ð     œ8  
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€ ðí     .9  
€  í     l9  	€ @â     þ7  	€ �â     t8  	€ Àâ     Þ9  	€ `â     @D  	€ àæ     ³C  	€ pæ     &C  	€ Ðã     �?  	€ ðâ     =  	€ `ã     Å>  	€ �å     ™B  	€  æ     ƒ>  	€  å     B  	€ °ä     A>  	€ @ä     C^  	€ �ì     {\  	€  ç     ¶Z  	€ �æ     ñX  	€ ðã     O  	€ ã     $G  	€ €ã     sL  	€ °å     ,W  	€  æ     •K  	€ @å     gU  	€ Ðä     ·J  	€ `ä     \]  	€ @ì     œS  	€ `ë     ÎQ  	€ Pè     ÓI  	€ ê     H  	€ 0é     X  	€ Ðë     µR  	€ ðê     çP  	€ pç     TM  	€ €ê     ìH  	€  é     @F  	€ Àè      P  	€ àç     —[  	€ ðá     ÒY  	€ €á     ;N  	€ à     HV  	€ á     ƒT  	€  à     ¡7  	€ `à     …D  	€  ì     yA  	€ @ë     ã@  	€ 0è     ù=  	€ ðé     c=  	€ é     ÞB  	€ °ë     .A  	€ Ðê     ˜@  	€ Pç     
?  	€ `ê     ®=  	€ €é     Ö<  	€  è     M@  	€ Àç     øC  	€ Ðá     kC  	€ `á     U?  	€ ðß     QB  	€ ðà     ÄA  	€ €à     9  	€ Ðß     G9  
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  -&                                           M    €      õ    Ü      w    ˆ      Á             Ž  À Ð      ¦             S              ¶             7             &              Ñ             m              §                            Š              [                                        {             ß              __ZSt9terminatev __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv6String8allocateEm __ZN2cv15spatialGradientERKNS_11_InputArrayERKNS_12_OutputArrayES5_ii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZN2cv3Mat8copySizeERKS0_ __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZZN2cv15spatialGradientERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiE24__cv_trace_location_fn81 __ZZN2cv15spatialGradientERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiE30__cv_trace_location_extra_fn81 ___gxx_personality_v0 GCC_except_table0  #1/28           1548786608  501   20    100644  37964     `
subdivision2d.cpp.o         Ïúíþ           ð             h                           l            øk            
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  è    L‰çè    H‹E¸H‹@H‹u¨HÆH‹�hÿÿÿ‹Ž‰ÊÁúHcÒƒáHÁâHÂ‹Š‰ÊÁúHcÒƒáHÁâHÂ‹Š‰ÁƒáüƒÀƒà	È9ÃtUWÀ)EÀ¾W   H�]ÀH‰ßè    ºW   H‰ÇH�5j  è    ¿)ÿÿÿA¸Q  H‰ÞH�O  H�a  è    H‰ßè    IƒþL‹]ˆ†Âùÿÿf�H‹M�HÿÁH;M˜ŒùÿÿH�Ä˜   [A\A]A^A_]ÃH‰Çè    H‰Çè    H‰ÃH�}Àè    éÎ   H‰Çè    H‰Çè    H‰ÃH�}Àè    é­   H‰Çè    H‰Çè    H‰ÃH�}Àè    éŒ   H‰Çè    H‰ÃH�}Àè    ëvH‰Çè    H‰Çè    H‰Çè    H‰ÃH�}Àè    ëPH‰Çè    H‰Çè    H‰ÃH�}Àè    ë2H‰Çè    H‰Çè    H‰ÃH�}Àè    ëH‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè    fffff.„     Pè    è    D  UH‰åAWAVAUATSHƒìI‰ðI‰ýI‹u M‹eI)ôM‰çIÁÿI�GH‰ÁHÁé;…2  H¹ÿÿÿÿÿÿÿM‹uI)öL‰òHÁúH¿þÿÿÿÿÿÿH9úwaIÁþI9ÆLBðM…ö„í   L‰EÐH‰uÈI9ÎvK¿   è    H‰ÃH�5®  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    L‰EÐH‰uÈI‰ÎL‰÷HÁçè    H‰ÃH‹uÈL‹EÐIÁçIÁæIÞI‹@J‰D;I‹@J‰D;I‹ I‹HJ‰L;J‰;N�|; M…ä~H‰ßL‰âI‰ôè    L‰æI‰] M‰}M‰uH…ötH‰÷HƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ö1ÛéxÿÿÿL‰ïè    I‰ÆH‰ßè    L‰÷è    f„     UH‰åAWAVAUATSPI‰÷L‹'H‹_I‰ÞM)æIÁþI�FH‰ÁHÁé<…¼  H¹ÿÿÿÿÿÿÿL‹oM)åL‰êHÁúH¾þÿÿÿÿÿÿH9òw]IÁýI9ÅLBèM…í„w  H‰}ÐI9ÍvG¿   è    H‰ÃH�5)  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐI‰ÍL‰ïHÁçè    H‹}ÐIÁæJ�0IÁåIÅI‹J‰0A‹WB‰T0A‹WB‰T0N�D0H‰ÚL)â„©   HƒÂð‰ÖÁîÿÆHƒæt)H÷ÞD  H‹CðH‰Að‹Cø‰Aø‹CüH�[ð‰AüHƒÁðHÿÆußHƒú0rff„     H‹SðH‰Qð‹Sø‰Qø‹Sü‰QüH‹SàH‰Qà‹Sè‰Qè‹Sì‰QìH‹SÐH‰QÐ‹SØ‰QØ‹SÜ‰QÜH‹SÀH‰QÀ‹SÈ‰QÈ‹SÌH�[À‰QÌH�IÀI9Üu£H‹H‰L‰GL‰oH…ÛtH‰ßHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1í1Àéßþÿÿè    I‰ÆH‰ßè    L‰÷è    f„     UH‰åAWAVAUATSPI‰þM‹.I‹^I‰ßM)ïIÁÿI�GH‰ÁHÁé<…’  H¹ÿÿÿÿÿÿÿM‹fM)ìL‰âHÁúH¿þÿÿÿÿÿÿH9úw]IÁüI9ÄLBàM…ä„M  H‰uÐI9ÌvG¿   è    H‰ÃH�5  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰uÐI‰ÌL‰çHÁçè    H‹uÐIÁçJ�8IÁäIÄB8N�D8L9ë„“   L�KðL‰ÊL)êH‰×HÁïºâH‰ÎrH�qð‹Cð‰Að‹Cô‰Aô‹Cø‰Aø‹Cü‰AüL‰ËH…ÿtKHƒÆüff.„     ‹Cð‰Fô‹Cô‰Fø‹Cø‰Fü‹Cü‰‹Cà‰Fä‹Cä‰Fè‹Cè‰Fì‹CìH�[à‰FðHƒÆàI9ÝuÄH÷ÒHƒâðHÑI‰M‰FM‰fM…ítL‰ïHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ä1Àé	ÿÿÿL‰÷è    I‰ÆH‰ßè    L‰÷è    UH‰åAWAVAUATSHƒìI‰ðI‰ýI‹u M‹eI)ôM‰çIÁÿI�GH‰ÁHÁé>…  H¹ÿÿÿÿÿÿÿ?M‹uI)öL‰òHÁúH¿þÿÿÿÿÿÿH9úw`IÑþI9ÆLBðM…ö„Ì   L‰EÐH‰uÈI9ÎvK¿   è    H‰ÃH�5/  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    L‰EÐH‰uÈI‰ÎJ�<µ    è    H‰ÃH‹uÈL‹EÐN�4³A‹ B‰»N�|»M…ä~H‰ßL‰âI‰ôè    L‰æI‰] M‰}M‰uH…ötH‰÷HƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ö1Ûë�L‰ïè    I‰ÆH‰ßè    L‰÷è    fffff.„     UH‰åAWAVAUATSPI‰öI¿ªªªªªªª
L‹'H‹_I‰ÝM)åIÁýHº«ªªªªªªªL¯êI�EL9ø‡ÿ   H‰}ÐH‹OL)áHÁùH¯ÊHºTUUUUUUH9ÑwHÉH9ÁHBÈH…ÉI‰Ï„½   J�ý    H�<@è    O�Dm J�ÀK�H�ÈABÀA‹~B‰|ÀA‹~B‰|ÀJ�DÀL9ãt=H‹}ÐfD  ‹sè‰rè‹sì‰rì‹sð‰rð‹sô‰rô‹sø‰rø‹süH�[è‰rüH�RèI9ÜuÏëH‹}ÐH‰H‰GH‰OM…ätL‰çHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ÿ1ÀéJÿÿÿè    D  UH‰åAWAVAUATSPI‰öL‹'H‹_I‰ÝM)åIÁýI�EH‰ÁHÁé=…’  I¸ÿÿÿÿÿÿÿL‹M)çL‰úHÁúH¹þÿÿÿÿÿÿH9Êw]IÁÿI9ÇLBøM…ÿ„M  H‰}ÐM9ÇvG¿   è    H‰ÃH�5y  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H‰}ÐM‰ÇJ�<ý    è    H‹}ÐN�èN�øA‹B‰èA‹NB‰LèN�LèL9ã„‘   H�KøL)á‰ÎÁîÿÆHƒæt(H÷ÞL‰Ò�‹Cø‰Bø‹CüH�[ø‰BüH�RøHÿÆuçHƒùsëKL‰ÒHƒùrBHƒÂüf�‹Cø‰Bü‹Cü‰‹Cð‰Bô‹Cô‰Bø‹Cè‰Bì‹Cì‰Bð‹Cà‰Bä‹CäH�[à‰BèHƒÂàI9ÜuÄH÷ÑHƒáøIÊL‰L‰OL‰GM…ätL‰çHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ÿ1Àé
ÿÿÿè    I‰ÆH‰ßè    L‰÷è     UH‰åAWAVAUATSHƒì8I‰õH¾ªªªªªªª
L‹?L‹wL‰óL)ûHÁûHº«ªªªªªªªH¯ÚH�CH9ð‡†  H‹OL)ùHÁùH¯ÊHºTUUUUUUH9ÑH‰}¨wHÉH9ÁHBÈH…ÉH‰Î„&  H‰uÀH�õ    H�<@è    I‰ÀH�[I�ÈIÇDÈ    IÇDÈ    IÇÈ    I‹E M‹mL‰ïH)ÇI‰üIÁü„÷   H‰MÈH‰E°L‰EÐL‰àHÁè=…å  H‰}¸è    L‹EÐL‹UÈK‰DÐH‰J�àK‰LÐL‹M°M9éL‹]¸„«   IƒÃøD‰ÞÁîÿÆHƒæ„}  H÷ÞH‰ÁL‰Êfffff.„     ‹:‰9‹z‰yHƒÂHƒÁHÿÆuéK�tÐIƒûrIfffff.„     ‹:‰9‹z‰y‹z‰y‹z‰y‹z‰y‹z‰y‹z‰y‹z‰yHƒÂ HƒÁ L9êuÅIƒÅøM)ÍIƒåøJ�D(H‰H‹EÀH�@I�ÀH�KM9þH‹u¨tZf„     HÇCø    HÇCð    HÇCè    AFèCèI‹VøH‰SøIÇFø    IÇFð    IÇFè    M�vèHƒÃèM9÷u²L‹>H‰H‹VH‰NH‰FL9út)ff.„     H�ZèH‹zèH…ÿt	H‰zðè    I9ßH‰ÚuâM…ÿtL‰ÿHƒÄ8[A\A]A^A_]é    HƒÄ8[A\A]A^A_]Ã1ÀH‰EÀE1ÀéäýÿÿH‰ÁL‰ÊK�tÐIƒûƒµþÿÿéëþÿÿè    H‰ßè    I‰ÆH‹;H…ÿtH‹EÐH‹MÈH‰|Èè    H‹}Ðè    L‰÷è     ÿ›œ g   	   y    p   G        ÿ›²�€ ©    ×        ×      »   0     °   †     ¥   6     š   ö     �   Á     „   «     y   ˜     n   >     à  J  z        Ä     Ø  Ð               ÿ›œ g   	   y    p   G        ÿ›ÌÃ    I        I      Æ   y   "   °   ›   	   ¨  Ø   "   á   ú   	   Ù       ¦   9  "   �   [  	   ˆ  6  	   Ñ  “  	   ž  ³  	   ¾  ä  	     ó  	     ü               ÿ›€÷    P        P      Ö   �   "   ‚   ±   	   r  è  "   ˜   
  	   z       Ô   '  "   ¾   I  	   ¶  ¾     Ö   Y     p   ƒ     á   A  	   ®  J  ;        …  	   �  ›  	   ¦  Á  	   Ì  í  	   þ  ö               ÿ›IA    M        M      ”    v   	   Œ   �   	   ®   ¦                ÿ›¿� ¶    5        5      9   X      C   �     š   Æ  !   z   ç     r  š     p   Ð  !   V   ñ     N  Ü  	   ;  ]  	   h  �  	   ’  §  	   ¸  °               ÿ›)'    ˆ       ˆ     ä   “  j        ÿ›)'    ô       ô     6      O        ÿ›Ð N    p       p  	   �   ê     [   ¯  S   ‹   Q     Y   Y  Q        ÿ›¶ƒ€ ­    f       f  !   ¶   ‡     ˜  �  Ÿ        .  !       O     z  W  œ        ó  !   ‚        \    ‰        ¥  !   d   Æ     T  Î  ž        l  !   >   �       •  ”        )  !   %   J     ü  R  |        Î  !      ï     Û  ÷  €        w  !   ã   ˜     Ó  æ  	   ô    	     (  	   6  A  	   L  g  	   r  …  	   �  £  	   ®  ¹  	   Ê  Â               ÿ›)'    �        �      t   ž   é        ÿ›)'    „        „      ô   “   t       ÿ›)'    „        „      Í   “   M       ÿ›)'    Ž        Ž      O   �   Å        ÿ›)'    „        „      Ê   “   J       ÿ›Ã€ A    ð        ð   	   Ý   ù   Ü       Õ     Ý   Ý  .          @@ÿÿÿ~    ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      à¿      à¿ÿÿÿÿ        ÿÿÿÿÿÿÿÿÿÿÿÿ                                      €>      P¾      P>      ð?        ÀX      ôX                   ŠY      ôX      ž             çY      ôX      æ             Z      ôX      î             IZ      ôX      �     int cv::Subdiv2D::locate(cv::Point2f, int &, int &) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/subdivision2d.cpp Subdivision is empty locate int cv::Subdiv2D::insert(cv::Point2f) insert Subdiv2D::locate returned invalid location = %d void cv::Subdiv2D::insert(const std::vector<Point2f> &) void cv::Subdiv2D::initDelaunay(cv::Rect) int cv::Subdiv2D::findNearest(cv::Point2f, cv::Point2f *) edgeDst(edge, &t) > 0 findNearest edgeOrg( edge, &t ) > 0 edgeOrg(e) == edgeOrg(o_next) checkSubdiv edgeOrg(e) == edgeOrg(o_prev) edgeDst(e) == edgeDst(d_next) edgeDst(e) == edgeDst(d_prev) edgeDst(o_next) == edgeOrg(d_prev) edgeDst(o_prev) == edgeOrg(d_next) getEdge(getEdge(getEdge(e,NEXT_AROUND_LEFT),NEXT_AROUND_LEFT),NEXT_AROUND_LEFT) == e getEdge(getEdge(getEdge(e,NEXT_AROUND_RIGHT),NEXT_AROUND_RIGHT),NEXT_AROUND_RIGHT) == e allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size                                                             @                             P       ,                      €       9                      À       <                             9                      @      X                             X                             ·   ! A        P      À      è  ÑXA        <P      °
      ·   ! A        ôP      p      %                             %                      Ð      )                             )                      0                            @                            `                            €      !                      °      !                      à                            ð                                   {                      €      G                      Ð      =  ÑX                      ø                          !  ÑX                @      ž                      à                               ¾                   À      $                      ð        ÑXA        Q              ÑXA        äQ      0$      ¶   A        èR      ð$                           &      %  ÑX                @-      À  ÑXA        4S       2      ù   ÑX                 3      ý  ÑXA        øS       5      O  ÑXA        $T      P7      ª  ÑXA        PT       ;      Ò  ÑXA        ¤T      ðB      ‡  ÑXA        `V      €D        ÑXA        ŒV      �F      à  ÑXA        ¸V      pH      b  ÑXA        äV      àI      K  ÑX                0K      Ý  ÑXA        W      M        ÑXA        <W             zR x�  $      (�ÿÿÿÿÿÿ        A†C       $   D    �ÿÿÿÿÿÿ        A†C       $   l   �ÿÿÿÿÿÿ        A†C       $   ”    �ÿÿÿÿÿÿ,        A†C       $   ¼   �ÿÿÿÿÿÿ9        A†C       $   ä    �ÿÿÿÿÿÿ<        A†C       $     8�ÿÿÿÿÿÿ9        A†C       $   4  P�ÿÿÿÿÿÿX        A†C       $   \  ˆ�ÿÿÿÿÿÿX        A†C              zPLR x›   �  ,   $    �ÿÿÿÿÿÿ·       «ëÿÿÿÿÿÿA†CGƒŽ  4   T   0žÿÿÿÿÿÿè      ›ëÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Œ   è¥ÿÿÿÿÿÿ·       ìÿÿÿÿÿÿA†CGƒŽ  $   <  x¦ÿÿÿÿÿÿ%        A†C       $   d  €¦ÿÿÿÿÿÿ%        A†C       $   Œ  ˆ¦ÿÿÿÿÿÿ)        A†C       $   ´  �¦ÿÿÿÿÿÿ)        A†C       $   Ü  ˜¦ÿÿÿÿÿÿ        A†C       $     €¦ÿÿÿÿÿÿ        A†C       $   ,  x¦ÿÿÿÿÿÿ        A†C       $   T  p¦ÿÿÿÿÿÿ!        A†C       $   |  x¦ÿÿÿÿÿÿ!        A†C       $   ¤  €¦ÿÿÿÿÿÿ        A†C       $   Ì  h¦ÿÿÿÿÿÿ        A†C       $   ô  P¦ÿÿÿÿÿÿ{        A†C       $     ¨¦ÿÿÿÿÿÿG        A†C       ,   D  Ð¦ÿÿÿÿÿÿ=       A†CMƒŒ�Ž�    $   t  à¨ÿÿÿÿÿÿø        A†CEƒ    ,   œ  ¸©ÿÿÿÿÿÿ!       A†CIƒŒ�Ž�    $   Ì  ¸«ÿÿÿÿÿÿž        A†C       ,   ô  0¬ÿÿÿÿÿÿ       A†CGƒŒŽ�      ,   $   ­ÿÿÿÿÿÿ¾        A†CKƒŒŽ�      $   T  °­ÿÿÿÿÿÿ$        A†C       4   ü  ¸­ÿÿÿÿÿÿ      ËèÿÿÿÿÿÿA†CMƒŒ�Ž�    4   4   ³ÿÿÿÿÿÿ      céÿÿÿÿÿÿA†CMƒŒ�Ž�    4   l  ˆ»ÿÿÿÿÿÿ¶       /êÿÿÿÿÿÿA†CKƒŒŽ�      $   $  ¼ÿÿÿÿÿÿ       A†C       ,   L  ½ÿÿÿÿÿÿ%       A†CMƒŒ�Ž�    4   ü  ÄÿÿÿÿÿÿÀ      ëéÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ´  �Èÿÿÿÿÿÿù        A†CMƒŒ�Ž�    4   d  `Éÿÿÿÿÿÿý      GêÿÿÿÿÿÿA†CMƒŒ�Ž�    4   œ  (ËÿÿÿÿÿÿO      ;êÿÿÿÿÿÿA†CMƒŒ�Ž�    4   Ô  @Íÿÿÿÿÿÿª      /êÿÿÿÿÿÿA†CMƒŒ�Ž�    4     ¸ÐÿÿÿÿÿÿÒ      KêÿÿÿÿÿÿA†CPƒŒ�Ž�    4   D  pØÿÿÿÿÿÿ‡      ÏëÿÿÿÿÿÿA†CMƒŒ�Ž�    4   |  ÈÙÿÿÿÿÿÿ      ÃëÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ´   Ûÿÿÿÿÿÿà      ·ëÿÿÿÿÿÿA†CJƒŒ�Ž�    4   ì  HÝÿÿÿÿÿÿb      «ëÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¤  €ÞÿÿÿÿÿÿK       A†CJƒŒ�Ž�    4   T   ßÿÿÿÿÿÿÝ      oëÿÿÿÿÿÿA†CJƒŒ�Ž�    4   Œ  Háÿÿÿÿÿÿ      cëÿÿÿÿÿÿA†CMƒŒ�Ž�    P  N  -P  [  -P  [  -éO  U  -áO  U  -¥O  [  -‚O  [  -N  \  -£M  \  -	M  N  -M  `  -öL  U  -ØL  [  -÷K  \  -ãK  a  -ÛK  W  =ÔK  Y  =ÆK  Z  =¿K  V  -·K    ­K  ^  -'K  U  -	K  [  -lJ  \  -ÎI  N  -ÆI  `  -»I  U  -�I  [  -sI  e  -EI  \  --I  a  -%I  W  =I  Y  =I  Z  =	I  V  -I    ÷H  ^  -lH  N  -dH  `  -YH  U  -8H  [  -VG  \  -CG  a  -;G  W  =4G  Y  =&G  Z  =G  V  -G    G  ^  -ƒF  N  -{F  `  -pF  U  -RF  [  -FE  \  -3E  a  -+E  W  =$E  Y  =E  Z  =E  V  -E    ýD  ^  -sD  N  -kD  `  -`D  U  -?D  [  -D  e  -ÅC  \  -®C  a  -¦C  W  =ŸC  Y  =‘C  Z  =ŠC  V  -‚C    xC  ^  -çB  X  -âB  _  -ÎB  M  -ÆB  N  -¾B  R  -²B  M  -¨B  R  -œB  M  -”B  M  -ŠB  R  -~B  M  -vB  M  -lB  R  -`B  M  -XB  M  -PB  M  -FB  R  -:B  M  --B  R  -!B  M  -B  M  -B  R  - B  M  -øA  M  -ëA  R  -ßA  M  -×A  M  -œA  R  -”A  O  -�A    ˆA    sA  e  -nA    _A  S  -ó@  R  -ë@  O  -æ@    ß@    Ê@  e  -Å@    ¶@  S  -N@  R  -F@  O  -A@    :@    è?  S  -‘?  R  -‰?  O  -„?    }?    +?  S  -Ê>  R  -Â>  O  -½>    ¶>    j>  S  ->  R  ->  O  ->    >    ¸=  S  -S=  R  -K=  O  -F=    ?=    ó<  S  -‹<  R  -ƒ<  O  -~<    w<    +<  S  -ö:  N  -î:  [  -Ì:  [  -Ã:  N  -¥:  U  -Ž:  [  -N:  H  -:  K  -;9  \  -Å8  H  -’7  [  -o7    -K7  N  -C7  [  -27  U  -7  [  -ü6  G  -Š5  ]  -d5  \  -ù4  N  -ñ4  [  -à4  U  -¿4  [  -�4  L  -‹3  ]  -e3  \  -¾2  F  -ü1  M  -ô1  N  -ì1  P  -Ö1  M  -Æ1  R  -¶1  M  -¬1  M  -¢1  R  -’1  M  -1  M  -!1  P  -50  R  --0  O  -(0    !0    ã/  S  -+/  R  -#/  O  -/    /    Ù.  S  -¨-  *  -y-    -i-  Q  -`-  
  …,    |,    o,    f,    ^,    ?,  I  -æ)    Ý)    Ð)    Ç)    ¿)     )  I  -Š'    �'    x'    k'    b'    â$  M  -Ú$  N  -Ò$  P  -À$  M  -«$  P  -„$  (  -Q$  Q  -H$    $  M  -
$  N  -$  P  -à#  M  -Ö#  R  -Ê#  M  -Â#  M  -º#  M  -°#  R  -¤#  M  -š#  R  -Ž#  M  -†#  M  -|#  c  -]#  d  =V#  P  -è"    ß"  2  -Ì"    !    ›      -q  J  -Ö  I  -^  R  -U  O  -A    :    3  T  -&      R  -  O  -    û    Æ  R  -½  O  -©    ¢    p  *  -A  Q  -8    *  d  =   M  -ø  M  -ð  N  -è  P  -Ù  R  -Í  M  -Å  M  -²  M  -¨  R  -œ  M  -’  M  -ˆ  R  -|  M  -V    Î        +  P  -P  R  -G  O  -3    ,      S  -ï  R  -æ  O  -Ò    Ë    �  R  -‡  O  -s    l    C  S  -  Q  -    p  I  -  c  -ï  d  =‚  J  -  d  =	  c  -é  d  =P  J  -í  d  =c  N  -[  [  -J  [  -A  N  -  !  -¤
  M  -œ
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  N  -Œ
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  c  -
  d  =
  P  -h  J  -  J  -•  J  -Í  I  -  I  -i    N  I  -ù  J  -Ÿ  I  -ô  Q  -è    Ú  d  =³  N  -«  [  -š  [  -‘  N  -l  !  -�     ˆ     €     p     h     `     P     H     @     0     (                           8    0  b             b       à    Ø    Ð  b  À    ¸    °  b       ˜    �  b  €    x    p  b  `    X    P  b  @    8    0  b             b       ø    ð  b  à    À    ¸    °  b       €    `    X    P  b  @    8    0  b             b       à    À         €    `    @              à    À         €    `    @              à    À         €    x    p  b  `    X    P  b  @    8    0  b            à     À           €     `     @                 “  b  M$    š    P      4    €X          <P      Î    ôP      Ò     X      ¨    Q      ô    @X      ‚    äQ      �    `X      á    èR           X      }    4S      ¿    øS      
    $T      »    PT      •    ¤T      Î    `V      !    ŒV      l    ¸V      j    äV      ¬    W      ÷    <W          øk      8     l      û    l      ~    l      Í    l      Þ    à          &      h    À      ñ    @-      ö     ð$      (    Ð      f	    À          €      C    P7      ù    °          `      Î    €      µ    @      +
          ž
    0$      Å    ð      ˆ           T          G           9           )    Ð      Ñ    p      £           ˆ          ´	    °
      W           “	           ï    @      g            p      ;      E     2      ì
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ýÿÿH9Çtè    L‰÷è    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    I‰ÆH‹…ýÿÿH…À…ÿÿÿé/ÿÿÿI‰ÆH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Ç„Aûÿÿè    é7ûÿÿH‰Çè    I‰ÆH‹E¨H…Àt¹ÿÿÿÿðÁHƒùuH�½pÿÿÿè    HÇE¨    fïÀfE�fE€ƒ½tÿÿÿ ~H‹E°1ÉÇˆ    HÿÁHc•tÿÿÿH9Ñ|êH‹}¸H�EÀH9Ç„¼úÿÿè    é²úÿÿH‰Çè    Pè    è     ÿ›¥�€€ œ    F        F      ~   ›   W  R   ý  	   v    	   n    å       ú  "   <     	   4  ?  	   J  [  	   f  ‡  	   ˜  �               ÿ›ØÏ    S        S      œ   —   æ   ¸   }  ,   *   ©     ½   Å  †   ¸   K  ,   Â   w     ^   “  %   T   t     L     !   D   3  .   ?   d  .   :   ™  m   Þ        5   +  +   !   j  3      �     í   ¹        †  !      §  .      Õ  X   Œ   F        R  +   ú   �  3   õ   À     È   "      Æ   B     Ä   j  '   ¼   ‘     ´   ¥  .   ¯   Ó  .   ª   	  .   ¥   /	  ‚   c   ¿	         Ë	  ,   Œ   W
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  X   Í   K     „   W  ,   s   Ë     V  à     š   F  '   ˜   m  Ê   ¶   7  É   ž   ð  J   Í   :  Ë   v      ¨   Ù   °     7  µ  F   Í   û  Ð   t   ×     v   ò     t     Œ   ?        /  Ï  8   Í     y   �  ³  k   ˆ  9  n   €  Â  u   x  @     l  L  y       Å     Ö       "  ]  o   Ñ  ÷  k   d  è  Y     \  k     â  k   û  h  v     ç       ó  0             ÿ›IA    (        (   '   s    U   	   k   |   	   �   …                ÿ›IA    0        0      r    R   	   j   {   	   Œ   „                ÿ›©ƒ€€      ?        ?      ž        à   ^     
   œ  ‚  ;   b  f      Ø          x  ¶   Ò	  f   ø  ý
  '   g   `     e   q          …  %   L   ª     D  Ñ  f   <  R  Œ   4  ù  n   ,  ‚  Œ   $  )  u     ¹  u     I  …     O     ]  …  k   †    ƒ   ~  ©  k   v  /  ƒ   n  Í  k   f  S  k   –  Ù  …   Ž  ^  s        Ñ  ]   3  V  ]   ¸       integral /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/sumpixels.cpp IPP:ipp_integral(depth, sdepth, sqdepth, src, srcstep, sum, sumstep, sqsum, sqsumstep, tilted, tstep, width, height, cn)  void cv::integral(cv::InputArray, cv::OutputArray, cv::OutputArray, cv::OutputArray, int, int) void cv::integral(cv::InputArray, cv::OutputArray, int) void cv::integral(cv::InputArray, cv::OutputArray, cv::OutputArray, int, int) sum.data == sum0.data && sqsum.data == sqsum0.data && tilted.data == tilted0.data cvIntegral IPP -D SUM_SQUARE -D sumT=%s -D sumSQT=%s -D LOCAL_SUM_SIZE=%d%s  -D DOUBLE_SUPPORT integral_sum_cols integral_sum_rows -D sumT=%s -D LOCAL_SUM_SIZE=%d%s                +     µ      Ë             ¥     µ      ñ                  µ                   <     µ                   ç     µ      ›                ÑXA        Üù             ö  ÑX                       Ã  ÑX                p'      §  ÑX                 8      Ê  ÑX                ðF      ç  ÑX                àV        ÑX                 g        ÑX                 w        ÑX                @‡      7  ÑX                €•      è  ÑX                p¥      ÷  ÑX                pµ      (  ÑX                 Å      #  ÑXA        ˆú      Ðâ      •   A        dþ      pã      ”   ÑXA        °þ      ä      À  ÑXA        üþ             zPLR x›   �  4   $   �ùþÿÿÿÿÿ       [óÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  ,      àÿþÿÿÿÿÿö       A†CPƒŒ�Ž�    ,   L   °ÿÿÿÿÿÿÃ       A†CPƒŒ�Ž�    ,   |   P ÿÿÿÿÿÿ§       A†CPƒŒ�Ž�    ,   ¬   Ð0ÿÿÿÿÿÿÊ       A†CPƒŒ�Ž�    ,   Ü   p?ÿÿÿÿÿÿç       A†CPƒŒ�Ž�    ,     0Oÿÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   <   _ÿÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   l  oÿÿÿÿÿÿ       A†CPƒŒ�Ž�    ,   œ   ÿÿÿÿÿÿ7       A†CPƒŒ�Ž�    ,   Ì  �ÿÿÿÿÿÿè       A†CPƒŒ�Ž�    ,   ü  Ðœÿÿÿÿÿÿ÷       A†CPƒŒ�Ž�    ,   ,   ¬ÿÿÿÿÿÿ(       A†CPƒŒ�Ž�    4   ´   ¼ÿÿÿÿÿÿ#      wñÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ì  ˜Ùÿÿÿÿÿÿ•       õÿÿÿÿÿÿA†CKƒŒŽ�      4   $   Úÿÿÿÿÿÿ”       /õÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \  hÚÿÿÿÿÿÿÀ      CõÿÿÿÿÿÿA†CPƒŒ�Ž�    ×ù  F  -Òù  J  -Ìù    -¿ù  ;  -nù  $  -Gù    -:ù  ;  -éø  $  -ªø    -¢ø    -šø    -’ø    -Šø    -‚ø    -zø    -rø  !  -jø  ;  -ñ÷  $  -Ê÷  ;  -k÷  $  -D÷  ;  -åö  $  -¾ö  ;  -Gö  $  - ö  ;  -Áõ  $  -šõ  ;  -#õ  $  -üô  ;  -�ô  $  -qô    -gô  7  -Xô    -Pô    -Hô    -@ô    -8ô    -0ô    -(ô    - ô    -ô    -ô    -Úó  ;  -aó  $  -:ó  ;  -Ñò  $  -ªò  ;  -Aò  $  -ò  ;  -šñ  $  -sñ  ;  -ñ  $  -êð  ;  -jð  $  -Cð  ;  -éï  $  -Âï  7  -¶ï  4  -Ÿï    ˜ï    ‘ï  T  -„ï    }ï  8  -0ï    -Dî  ;  -êí  $  -ší  %  -¹ì  $  -Æë  ;  -.ë  $  - ë  "  -Ôê  ;  -zê  $  -*ê  %  -Ré  $  -Fè  ;  -´ç  $  -†ç  "  --å  %  -jä  "  -Kä  "  - ä    -øã  !  -ðã  5  -Þã    -Çã  5  -¸ã    -¡ã  :  -œã  6  -“ã    aã    -Yã  !  -Qã  5  -?ã    -*ã  5  -ã    -ã  :  -ùâ  :  -ôâ  6  -ëâ    ¿â    -·â    -¯â    -§â    -Ÿâ    -—â  !  -�â  5  -zâ  ;  -â  $  -éá  ;  -Šá  $  -cá  ;  -á  $  -Ýà  ;  -�à  $  -4à    -,à    -$à    -à    -à    -à    -þß  ;  -Ÿß  $  -uß    -hß  ;  -ß  $  -ÛÞ    -ÓÞ    -ÆÞ    -¹Þ  7  -­Þ  .  -¡Þ  3  -•Þ  3  -‰Þ  3  -zÞ    -mÞ  7  -YÞ    -OÞ  .  -CÞ  3  -7Þ  3  -&Þ  .  -Þ  3  -Þ  3  -úÝ    -ÌÝ  )  -¥Ý  )  -„Ý  .  -xÝ  3  -7Ý  )  -Ý  )  -Ý  L  -ïÜ  M  =èÜ  5  -ÓÜ  ;  -jÜ  $  -CÜ  ;  -áÛ  $  -ºÛ  ;  -[Û  $  -4Û  ;  -ÇÚ  $  -£Ú    - Ú  ;  -EÙ  ;  -ÅØ  $  -šØ  %  -Ø  %  -gØ  ?  -£×  <  -—×  A  -]×  B  -Q×  ;  -dÖ  ;  -ÈÕ  $  -¡Õ  ?  -èÔ  <  -ÖÔ  A  -˜Ô  B  -œÓ  %  -„Ó  ?  -ÛÒ  <  -ÓÒ  %  -»Ò  ?  -Ò  <  -	Ò  A  -šÑ  =  -sÑ  7  -gÑ  .  -[Ñ  3  -OÑ  3  -CÑ  .  -7Ñ  3  -+Ñ  )  -Ñ  +  -óÐ  (  -ÙÐ  ,  -ÄÐ  ,  -¯Ð  0  -zÐ  0  -LÐ  @  -8Ð  A  -ÿÏ  7  -óÏ  .  -çÏ  3  -ÛÏ  3  -ÏÏ  3  -ÃÏ  .  -·Ï  3  -«Ï  3  -ŸÏ  )  -�Ï  +  -gÏ  (  -MÏ  ,  -8Ï  ,  -#Ï  ,  -Ï  ,  -ùÎ  0  -ËÎ  0  -�Î  0  -oÎ  0  -AÎ  @  --Î  A  -òÍ  @  -ÞÍ  A  -hÍ  D  -\Í  -  -CÍ    5Í  E  -0Í  /  =%Í  )  -Í  +  -îÌ  (  -ÉÌ  ,  -´Ì  ,  -ŸÌ  0  -qÌ  0  -CÌ  2  -pË  @  -EË  D  -9Ë  -  - Ë    Ë  E  -Ë  /  =þÊ  )  -ðÊ  +  -ÇÊ  (  -¢Ê  ,  -�Ê  ,  -xÊ  ,  -cÊ  0  -.Ê  0  -ýÉ  0  -ÏÉ  2  -.É  2  -TÈ  @  -È  D  -È  -  -úÇ    óÇ  E  -îÇ  /  =çÇ  9  -ÔÇ    ÉÇ    ÂÇ    µÇ  1  -~Ç  >  -nÇ  C  -fÇ  *  -QÇ  D  -EÇ  -  -,Ç    %Ç  E  - Ç  /  =Ç  9  -Ç    ÷Æ    ðÆ    ãÆ  1  -ÕÆ  1  -£Æ  >  -“Æ  C  -‹Æ  *  -~Æ  B  -jÆ  B  -SÆ  <  -8Æ  '  -üÅ  >  -ïÅ  6  -ãÅ    ÕÅ  M  =pÅ  G  -¤¸  H  -¸  I  -1¶  I  -üµ  I  -Öµ  I  -?µ  G  -Ô¨  H  -7¨  I  -*¦  I  -ü¥  I  -Ö¥  I  -@¥  G  -¤˜  H  -˜  I  -A–  I  -–  I  -æ•  I  -O•  G  -rŠ  H  -ä‰  I  -ˆ  I  -Ê‡  I  -£‡  I  -‡  G  -�z  H  -ðy  I  -Üw  I  -¯w  I  -†w  I  -ïv  G  -mj  H  -Ði  I  -¼g  I  -�g  I  -fg  I  -Ïf  G  -8Z  H  - Y  I  -ŽW  I  -hW  I  -FW  I  -¯V  G  -HJ  H  -°I  I  -žG  I  -xG  I  -VG  I  -ÂF  G  -™;  H  -;  I  -ä8  I  -±8  I  -ƒ8  I  -ï7  G  -ª*  H  -*  I  --(  I  -ø'  I  -Ö'  I  -;'  G  -¯  H  -   I  -W  I  -*  I  -  I  -n  G  -i  H  -Ó  I  -ò	  I  -Ä	  I  -œ	  I  -  I  -×  #  -œ    -”  !  -Œ  5  -z    -r    -j    -`  5  -N    -D  7  -8    -!  7  -  4  -    ý    í    -œ    -K    -þ    -¬    -[    -
    -º    -j    -    -Â    -r    -  5  -  5  -î  N  -¼  Q  -t  O  -?  R  -õ   P  -Ç   S  -R   6  -I     B   6  -9      *   &  -�     ˆ     €     p     h     `     P     H     @     0     (                         
        K       ø    ð  K  à    Ø    Ð  K  À    ¸    °  K       €    `    @              à     À           €     `     @                   K           K  M6	    ˆ     R         
    Üù      Ô	    ¨     ƒ    ˆú      ©
    È     p    dþ      –    è     ]    °þ      –
    üþ      ‚	    Ø	     2
    à	          è	     ñ    ð	          ø	     Í            ø     Å      9    pã      Ë    Ðâ      ž  À pµ      o  À p¥      ³  À @‡      &  À €•      @  À àV      „  À  8      ÷  À ðF      U  À        È  À        ™  À p'        À  w      â  À  g      Ê  À Ðù      �    ä      â             	                          ì              E             �             @                          û             ¥              g             =                          ä             ×             0             E                          Ó             §             f              “                          a                           “              6              #             ]             z             —             %             w             a             Æ              J              –                           .              Z             '             ·             ô             {             ò             ö             Û             ~             º             ™             `                            __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv3ocl6Kernel5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZN2cv3ocl6Device10getDefaultEv __ZNK2cv3ocl6Device14doubleFPConfigEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv12_OutputArray6neededEv __ZN2cv3ipp6useIPPEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv4UMatD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv3ocl5QueueC1Ev ___bzero __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail _cvIntegral __ZN2cv9integral_IhiiEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IhifEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IhffEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IfffEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IhidEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IhfdEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IffdEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_ItddEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IsddEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IhddEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IfddEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv9integral_IdddEEvPKT_mPT0_mPT1_mS5_miii __ZN2cv3hal8integralEiiiPKhmPhmS3_mS3_miii __ZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_S5_ii __ZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_ii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayEi __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray7getUMatEi __ZN2cv3ocl9typeToStrEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv3ocl6KernelC1EPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3Mat8copySizeERKS0_ _ippicviSqrIntegral_8u32s_C1R _ippicviIntegral_8u32s_C1R _ippicviSqrIntegral_8u32s64f_C1R _ippicviSqrIntegral_8u32f64f_C1R _ippicviIntegral_8u32f_C1R _ippicviIntegral_32f_C1R __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv3ocl7imgproc19integral_sum_oclsrcE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE __ZZN2cv3hal8integralEiiiPKhmPhmS3_mS3_miiiE29__cv_trace_location_region459 __ZZN2cv3hal8integralEiiiPKhmPhmS3_mS3_miiiE35__cv_trace_location_extra_region459 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_S5_iiE25__cv_trace_location_fn497 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_S5_iiE31__cv_trace_location_extra_fn497 GCC_except_table16 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayEiE25__cv_trace_location_fn535 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayEiE31__cv_trace_location_extra_fn535 GCC_except_table15 GCC_except_table14 GCC_except_table13 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiE25__cv_trace_location_fn542 __ZZN2cv8integralERKNS_11_InputArrayERKNS_12_OutputArrayES5_iiE31__cv_trace_location_extra_fn542 __ZZN2cvL12ipp_integralEiiiPKhmPhmS2_mS2_miiiE29__cv_trace_location_region411 __ZZN2cvL12ipp_integralEiiiPKhmPhmS2_mS2_miiiE35__cv_trace_location_extra_region411 ___gxx_personality_v0 GCC_except_table0 



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           „     ´  4      P                                                                           €Ã  Ã  ~Ã  }Ã  |Ã  {Ã  zÃ  yÃ  xÃ  wÃ  vÃ  uÃ  tÃ  sÃ  rÃ  qÃ  pÃ  oÃ  nÃ  mÃ  lÃ  kÃ  jÃ  iÃ  hÃ  gÃ  fÃ  eÃ  dÃ  cÃ  bÃ  aÃ  `Ã  _Ã  ^Ã  ]Ã  \Ã  [Ã  ZÃ  YÃ  XÃ  WÃ  VÃ  UÃ  TÃ  SÃ  RÃ  QÃ  PÃ  OÃ  NÃ  MÃ  LÃ  KÃ  JÃ  IÃ  HÃ  GÃ  FÃ  EÃ  DÃ  CÃ  BÃ  AÃ  @Ã  ?Ã  >Ã  =Ã  <Ã  ;Ã  :Ã  9Ã  8Ã  7Ã  6Ã  5Ã  4Ã  3Ã  2Ã  1Ã  0Ã  /Ã  .Ã  -Ã  ,Ã  +Ã  *Ã  )Ã  (Ã  'Ã  &Ã  %Ã  $Ã  #Ã  "Ã  !Ã   Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  
Ã  	Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã  Ã   Ã  þÂ  üÂ  úÂ  øÂ  öÂ  ôÂ  òÂ  ðÂ  îÂ  ìÂ  êÂ  èÂ  æÂ  äÂ  âÂ  àÂ  ÞÂ  ÜÂ  ÚÂ  ØÂ  ÖÂ  ÔÂ  ÒÂ  ÐÂ  ÎÂ  ÌÂ  ÊÂ  ÈÂ  ÆÂ  ÄÂ  ÂÂ  ÀÂ  ¾Â  ¼Â  ºÂ  ¸Â  ¶Â  ´Â  ²Â  °Â  ®Â  ¬Â  ªÂ  ¨Â  ¦Â  ¤Â  ¢Â   Â  žÂ  œÂ  šÂ  ˜Â  –Â  ”Â  ’Â  �Â  ŽÂ  ŒÂ  ŠÂ  ˆÂ  †Â  „Â  ‚Â  €Â  |Â  xÂ  tÂ  pÂ  lÂ  hÂ  dÂ  `Â  \Â  XÂ  TÂ  PÂ  LÂ  HÂ  DÂ  @Â  <Â  8Â  4Â  0Â  ,Â  (Â  $Â   Â  Â  Â  Â  Â  Â  Â  Â   Â  øÁ  ðÁ  èÁ  àÁ  ØÁ  ÐÁ  ÈÁ  ÀÁ  ¸Á  °Á  ¨Á   Á  ˜Á  �Á  ˆÁ  €Á  pÁ  `Á  PÁ  @Á  0Á   Á  Á   Á  àÀ  ÀÀ   À  €À  @À   À  €¿      €?   @  @@  €@   @  À@  à@   A  A   A  0A  @A  PA  `A  pA  €A  ˆA  �A  ˜A   A  ¨A  °A  ¸A  ÀA  ÈA  ÐA  ØA  àA  èA  ðA  øA   B  B  B  B  B  B  B  B   B  $B  (B  ,B  0B  4B  8B  <B  @B  DB  HB  LB  PB  TB  XB  \B  `B  dB  hB  lB  pB  tB  xB  |B  €B  ‚B  „B  †B  ˆB  ŠB  ŒB  ŽB  �B  ’B  ”B  –B  ˜B  šB  œB  žB   B  ¢B  ¤B  ¦B  ¨B  ªB  ¬B  ®B  °B  ²B  ´B  ¶B  ¸B  ºB  ¼B  ¾B  ÀB  ÂB  ÄB  ÆB  ÈB  ÊB  ÌB  ÎB  ÐB  ÒB  ÔB  ÖB  ØB  ÚB  ÜB  ÞB  àB  âB  äB  æB  èB  êB  ìB  îB  ðB  òB  ôB  öB  øB  úB  üB  þB   C  C  C  C  C  C  C  C  C  	C  
C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C  C   C  !C  "C  #C  $C  %C  &C  'C  (C  )C  *C  +C  ,C  -C  .C  /C  0C  1C  2C  3C  4C  5C  6C  7C  8C  9C  :C  ;C  <C  =C  >C  ?C  @C  AC  BC  CC  DC  EC  FC  GC  HC  IC  JC  KC  LC  MC  NC  OC  PC  QC  RC  SC  TC  UC  VC  WC  XC  YC  ZC  [C  \C  ]C  ^C  _C  `C  aC  bC  cC  dC  eC  fC  gC  hC  iC  jC  kC  lC  mC  nC  oC  pC  qC  rC  sC  tC  uC  vC  wC  xC  yC  zC  {C  |C  }C  ~C  C  €C €€C  �C €�C  ‚C €‚C  ƒC €ƒC  „C €„C  …C €…C  †C €†C  ‡C €‡C  ˆC €ˆC  ‰C €‰C  ŠC €ŠC  ‹C €‹C  ŒC €ŒC  �C €�C  ŽC €ŽC  �C €�C  �C €�C  ‘C €‘C  ’C €’C  “C €“C  ”C €”C  •C €•C  –C €–C  —C €—C  ˜C €˜C  ™C €™C  šC €šC  ›C €›C  œC €œC  �C €�C  žC €žC  ŸC €ŸC   C € C  ¡C €¡C  ¢C €¢C  £C €£C  ¤C €¤C  ¥C €¥C  ¦C €¦C  §C €§C  ¨C €¨C  ©C €©C  ªC €ªC  «C €«C  ¬C €¬C  ­C €­C  ®C €®C  ¯C €¯C  °C €°C  ±C €±C  ²C €²C  ³C €³C  ´C €´C  µC €µC  ¶C €¶C  ·C €·C  ¸C €¸C  ¹C €¹C  ºC €ºC  »C €»C  ¼C €¼C  ½C €½C  ¾C €¾C  ¿C €¿C  ÀC €ÀC  ÁC €ÁC  ÂC €ÂC  ÃC €ÃC  ÄC €ÄC  ÅC €ÅC  ÆC €ÆC  ÇC €ÇC  ÈC €ÈC  ÉC €ÉC  ÊC €ÊC  ËC €ËC  ÌC €ÌC  ÍC €ÍC  ÎC €ÎC  ÏC €ÏC  ÐC €ÐC  ÑC €ÑC  ÒC €ÒC  ÓC €ÓC  ÔC €ÔC  ÕC €ÕC  ÖC €ÖC  ×C €×C  ØC €ØC  ÙC €ÙC  ÚC €ÚC  ÛC €ÛC  ÜC €ÜC  ÝC €ÝC  ÞC €ÞC  ßC €ßC  àC €àC  áC €áC  âC €âC  ãC €ãC  äC €äC  åC €åC  æC €æC  çC €çC  èC €èC  éC €éC  êC €êC  ëC €ëC  ìC €ìC  íC €íC  îC €îC  ïC €ïC  ðC €ðC  ñC €ñC  òC €òC  óC €óC  ôC €ôC  õC €õC  öC €öC  ÷C €÷C  øC €øC  ùC €ùC  úC €úC  ûC €ûC  üC €üC  ýC €ýC  þC €þC  ÿC €ÿC  €F |F xF $tF @pF dlF �hF ÄdF  aF D]F �YF äUF @RF ¤NF KF „GF  DF „@F =F ¤9F @6F ä2F �/F D,F  )F Ä%F �"F dF @F $F F F  F F 
F $F @F dF  ýE ˆ÷E  òE ˆìE  çE ÈáE €ÜE H×E  ÒE ÍE  ÈE ÃE  ¾E H¹E €´E È¯E  «E ˆ¦E  ¢E ˆ�E  ™E È”E €�E HŒE  ˆE „E  €E xE @pE �hE  aE �YE @RE KE  DE =E @6E �/E  )E �"E @E E  E 
E @E  ýD  òD  çD €ÜD  ÒD  ÈD  ¾D €´D  «D  ¢D  ™D €�D  ˆD  €D @pD  aD @RD  DD @6D  )D @D  D @D  òC €ÜC  ÈC €´C  ¢C €�C  €C  aC  DC  )C  C  òB  ÈB  ¢B  €B  DB  B  ÈA  €A  A  €@  €?      €?  €@  A  €A  ÈA  B  DB  €B  ¢B  ÈB  òB  C  )C  DC  aC  €C €�C  ¢C €´C  ÈC €ÜC  òC @D  D @D  )D @6D  DD @RD  aD @pD  €D  ˆD €�D  ™D  ¢D  «D €´D  ¾D  ÈD  ÒD €ÜD  çD  òD  ýD @E 
E  E E @E �"E  )E �/E @6E =E  DE KE @RE �YE  aE �hE @pE xE  €E „E  ˆE HŒE €�E È”E  ™E ˆ�E  ¢E ˆ¦E  «E È¯E €´E H¹E  ¾E ÃE  ÈE ÍE  ÒE H×E €ÜE ÈáE  çE ˆìE  òE ˆ÷E  ýE dF @F $F 
F F  F F F $F @F dF �"F Ä%F  )F D,F �/F ä2F @6F ¤9F =F „@F  DF „GF KF ¤NF @RF äUF �YF D]F  aF ÄdF �hF dlF @pF $tF xF |F  €F ‚F „F †F  ˆF 2ŠF HŒF bŽF €�F ¢’F È”F ò–F  ™F R›F ˆ�F ÂŸF  ¢F B¤F ˆ¦F Ò¨F  «F r­F È¯F "²F €´F â¶F H¹F ²»F  ¾F ’ÀF ÃF ‚ÅF  ÈF ‚ÊF ÍF ’ÏF  ÒF ²ÔF H×F âÙF €ÜF "ßF ÈáF räF  çF ÒéF ˆìF BïF  òF ÂôF ˆ÷F RúF  ýF òÿF dG ÑG @G ±G $G ™G 
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L‰u¨H�} H�µÿÿÿè    „À„8  HÇ$    H�} H�•Èþÿÿ¾  ¹   A¸   E1Éè    HÇ$    H�½hÿÿÿH�•`ýÿÿ¾   ¹   A¸   E1Éè    HÇ$    H�½PþÿÿH�•ÿÿÿ¾   ¹   A¸   E1Éè    H�}˜H�U 1öè    H�}˜H�•hÿÿÿ‰Æè    H�•¸ýÿÿH�}˜¹   ‰Æè    H�•¼ýÿÿH�}˜¹   ‰Æè    H�}˜H�•Pþÿÿ‰Æè    Hc…lýÿÿH‰E Hc…hýÿÿH‰E¨H�½hÿÿÿè    H�}˜H�U L��hÿÿÿ¾   1ÉE1Àè    ˆÃH�½hÿÿÿè    ë1ÛH�½ÿÿÿè    H�½Èþÿÿè    H�½xþÿÿè    H�½`ýÿÿè    H�½°ýÿÿè    H�½ þÿÿè    H�}˜è    H‹    H‹ H;EÐu‰ØH�Äˆ  [A\A]A^A_]Ãè    H‰ÃH�½hÿÿÿè    ëIëDëBë@ë>ë<H‰ÃëFH‰ÃëeH‰Ãë`H‰Ãëgë H‰ÃëlH‰Çè    H‰ÃH�½ þÿÿè    ë\H‰Çè    H‰ÃH�½ÿÿÿè    H�½Èþÿÿè    H�½xþÿÿè    H�½`ýÿÿè    H�½°ýÿÿè    H�½ þÿÿè    H�}˜è    H‰ßè    UH‰åAWAVAUATSHƒäàH�ì   I‰ÖI‰÷H‰ûH‹    H‹ H‰„$   è    ¹   H‰ßL‰þL‰òI‰Àè    ÇD$(  ÿBH�D$0HÇD$P    HÇD$H    HÇD$<    HÇD$4    HÇD$,    H‰D$XH�D$hH‰D$`HÇD$p    HÇD$h    Ç„$ð     ÿBH�„$ø   HÇ„$      HÇ„$      HÇ„$      HÇ„$ü       HÇ„$ô       H‰„$   H�„$0  H‰„$(  HÇ„$8      HÇ„$0      HÇ„$°       Ç„$      
H�D$(H‰„$¨   H�´$    º   H‰ßè    ‹\$(H‹=    è    I‰Ä‰ß�çÿ  è    I‰Å‰ßƒçè    H‰ÁÁë�ãÿ  D�CH�5qL  H�¼$    1ÀL‰êè    H�5:L  H�|$H�Œ$    E1ÀL‰âè    H�¼$    è    H�|$è    „Àt1Ûéó  L�¤$    ºÿÿÿÿL‰çL‰þè    H�¼$€  ºÿÿÿÿL‰öè    …Û„7  fWÀf)„$@  HÇ„$à      Ç„$Ð    
L‰¤$Ø  è    H�¼$`  H�´$Ð  H‰Âè    fZ„$p  fZŒ$`  fÈf)Œ$@  HÇ$    H�¼$Ð  H�T$(¾  ¹   A¸   E1Éè    HÇ$    H�|$xH�”$€  ¾   ¹   A¸   E1Éè    H�|$H�”$Ð  1öè    H�|$H�T$x‰Æè    H�”$¨   H�|$¹   ‰Æè    H�”$¬   H�|$¹   ‰Æè    H�|$H�”$@  ¹   ‰Æè    é  HÇ„$à      Ç„$Ð    
L‰¤$Ø  è    H�¼$@  H�´$Ð  H‰Âè    ò„$@  òZÀóD$$HÇ$    H�¼$Ð  H�T$(¾  ¹   A¸   E1Éè    HÇ$    H�|$xH�”$€  ¾   ¹   A¸   E1Éè    H�|$H�”$Ð  1öè    H�|$H�T$x‰Æè    H�”$¨   H�|$¹   ‰Æè    H�”$¬   H�|$¹   ‰Æè    H�|$H�T$$¹   ‰Æè    Hc„$Œ  H‰„$Ð  Hc„$ˆ  H‰„$Ø  H�|$xè    H�|$H�”$Ð  L�L$x¾   1ÉE1Àè    ˆÃH�|$xè    H�¼$€  è    H�¼$    è    H�|$è    H�¼$ð   è    H�|$(è    H‹    H‹ H;„$   u‰ØH�eØ[A\A]A^A_]Ãè    ëKëIëGH‰ÃH�|$xè    ë;ë6H‰ÃëAëë-H‰ÃëEH‰Çè    H‰ÃH�¼$    è    ë:H‰Çè    ë-ë+ë H‰ÃH�¼$€  è    H�¼$    è    H�|$è    ëH‰ÃH�¼$ð   è    H�|$(è    H‰ßè    f�UH‰åAWAVAUATSHƒäàH�ì@  I‰ÖH‰óI‰ÿH‹    H‹ H‰„$   è    ¹   L‰ÿH‰œ$  H‰ÞL‰òI‰Àè    Ç„$À    ÿBH�„$È  HÇ„$è      HÇ„$à      HÇ„$Ô      HÇ„$Ì      HÇ„$Ä      H‰„$ð  H�„$   H‰„$ø  HÇ„$      HÇ„$       Ç„$     ÿBH�„$(  HÇ„$H      HÇ„$@      HÇ„$4      HÇ„$,      HÇ„$$      H‰„$P  H�„$`  H‰„$X  HÇ„$h      HÇ„$`      Ç„$p    ÿBH�„$x  HÇ„$˜      HÇ„$�      HÇ„$„      HÇ„$|      HÇ„$t      H‰„$   H�„$°  H‰„$¨  HÇ„$¸      HÇ„$°      HÇ„$Ð       Ç„$À     
H�„$   H‰„$È   HÇ„$       Ç„$    
H�„$p  H‰„$  H�´$À   H�”$  ¹   A¸   L‰ÿè    ‹œ$   A‰ÝAÁíA�åÿ  E�eAƒürqWÀ)„$À   H�¼$À   ¾   è    H¹&& cn <=H‰HH¹cn >= 1 H‰fÇ@ 4H�ÕE  H�Ý>  H�´$À   ¿)ÿÿÿA¸à  è    H�¼$À   è    L‰¼$  L‰´$€   H‹=    è    I‰Æ‰ß�çÿ  è    I‰Çƒã‰ßè    H‰ÁH�5‚E  H�¼$À   1ÀL‰úE‰àè    H�5JE  H�|$ H�Œ$À   E1ÀL‰òè    H�¼$À   è    L‹¼$€   H�|$ è    „Àt1Ûé{  L�¤$À   ºÿÿÿÿL‰çH‹´$  è    H�¼$�   ºÿÿÿÿH‹´$  è    H‹„$ð   ‹D‹p‹”$�   ‹´$”   ÿÆ+´$È   ÿÂ+”$Ì   Ç$    ¹   A¸ÿÿÿÿE1ÉL‰ÿè    H�¼$  ºÿÿÿÿL‰þè    L�¼$È   A¯Þó*Ãó<=  ó^ÈóL$(E…í„—  WÀ)D$0)D$@HÇ„$       Ç„$ð    
L‰¤$ø  H�¼$€  H�´$ð  è    fZ„$�  fZŒ$€  fÈf)Œ$€   f)L$0HÇ„$       Ç„$ð    
L‰¤$ø  HÇD$h    ÇD$X  
L‰d$`HÇ„$¨       Ç„$˜     
H�œ$À  H‰œ$    H�¼$ð  H�t$XH�”$˜   òÊ  ¹   è    HÇ„$       Ç„$ð    
H‰œ$ø  H�¼$`  H�´$ð  è    fZ„$p  fZ”$`  f(ÊfÈf)L$@ÇD$,    óD$((È(¬$€   óYÍóYÍó\ÑWÉóXÊE…í„  D‰ï‰ùƒáAƒý…�  ¾   H…É…Ö  éð  HÇ„$       Ç„$ð    
L‰¤$ø  H�¼$Ð  H�´$ð  è    ò„$Ð  òZÀó„$€   óD$0HÇ„$       Ç„$ð    
L‰¤$ø  HÇD$h    ÇD$X  
L‰d$`HÇ„$¨       Ç„$˜     
H�œ$À  H‰œ$    H�¼$ð  H�t$XH�”$˜   òI  ¹   è    HÇ„$       Ç„$ð    
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M‰üL‰eÀH‰ßH�u¸è    I‰ßL‰ÿè    L‰çè    H��ÐûÿÿH‰ßè    D­(üÿÿ‹�<ûÿÿA9ÍŒ9ýÿÿ‹…8ûÿÿL�­€ýÿÿH�•@üÿÿ€    ‹uÔµ,üÿÿ‰uÔ9ÆŒÿüÿÿH‰ÓH�½pþÿÿè    H�½0ûÿÿè    H�½€ûÿÿè    H�½ þÿÿè    H�½Ðýÿÿè    L‰ïè    L‰÷è    H�½àüÿÿè    H�½�üÿÿè    H‰ßè    H�Ä¸  [A\A]A^A_]ÃH‰Ãé»   H‰Çè    H‰ÃH�½ þÿÿè    éÃ   H‰Çè    H‰Ãé³   H‰Çè    H‰ÃH�½ þÿÿè    é—   H‰Çè    H‰Ãé‡   H‰ÃëRH‰ÃëMH‰Ãë`H‰ÃëgH‰ÃënH‰ÃëiH‰ÃH�½Èþÿÿè    ëH‰ÃH�½@ÿÿÿè    ëëëëë H‰ÃH�½Ðûÿÿè    H�½pþÿÿè    H�½0ûÿÿè    H�½€ûÿÿè    H�½ þÿÿè    H�½Ðýÿÿè    H�½€ýÿÿè    H�½0ýÿÿè    H�½àüÿÿè    H�½�üÿÿè    H�½@üÿÿè    H‰ßè    H‰Ãéxÿÿÿfff.„     UH‰åAWAVAUATSHƒìH‰MÐH‰U°H‰óI‰ÿH�5    H�}Àè    E‹oA‹OD‹sH‰]¸‹CÇEÔ    A‹ƒâE1äƒúLD%    …ÒLD%    M…ätD€}Ð º  »   EÚIÁå I	ÍIÁæ I	ÆH�MÔL‰ïL‰ö‰Úè    …ÀxHc}ÔH…ÿtè    ë1Ûƒ}È uXë_1ÀI‹A‹wPH‹U¸H‹JD‹BPH‹U°L‹J‹RPH‰D$‰\$‰T$L‰$L‰êI‰ÇM‰ñAÿÔ…À™ÃM…ÿL‰ÿtè    ƒ}È t	H�}Àè    ‰ØHƒÄH[A\A]A^A_]ÃH‰Çè    H‰ÃL‰ÿM…ÿtè    ëH‰Çè    H‰Çè    H‰Ãƒ}È t	H�}Àè    H‰ßè    H‰Çè    ff.„     UH‰åAWAVAUATSPH‰óI‰þM‹nM‹fL‰àL)èH9ØsEI‹I)ÍL‰èHØˆ£  I)ÌH¹þÿÿÿÿÿÿ?I9Ì‡¬   MäI9ÄLBàM…ä…£   E1ä1Àé¡   H�CÿH‰ÙHƒátH÷Ù@ AÆE  M‹nIÿÅM‰nHÿËHÿÁuèHƒø‚  fffff.„     AÆE  I‹FH�HI‰NÆ@ I‹FH�HI‰NÆ@ I‹FH�HI‰NÆ@ M‹nIÿÅM‰nHƒÃüuºéÃ   I¼ÿÿÿÿÿÿÿL‰çè    IÅH�SÿH‰ÙHƒá„¬   H÷ÙM‰ïf„     AÆ IÿÇHÿËHÿÁuñHƒúr-ff.„     AÆ AÇG    fAÇG  AÆG IƒÇHƒÃøuÞLàI‹I‹VH)ÚI)ÕH…Ò~L‰ïI‰ÄH‰Þè    L‰àM‰.M‰~I‰FH…ÛtH‰ßHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃM‰ïHƒúƒvÿÿÿë–L‰÷è              @      ð?      @p?      ð?      °<       @      ð?      °<      ò?      ð?      ð?ÿ›Ö€€ N             !   Æ   0  	   ¾  9  �       É  	   Ú  Ò               ÿ›»Œ ²     3,   o     •,   Ù  %   y,   þ     q,  [     ®+   ¶     .,   þ  %   ,   #     
,  h     o,   y          �  %   S,   ²     K,  ô     ,   .  %   é+   S     á+  ¦     —,   E     Û,   h     Ù,   „     Ü+   Å  %   À+   ê     ¸+       ×,   Ì     ¸,   ä     ³+   	  ,   ™,   
     —6   H
      Œ;   ‘
     f;   Ÿ     ’6   Í  Ž   ¶6   %     �5  ;  *   Q7   ž     S7   ü  '   o6   7     ­5   j  „   ¥5  	     m7   ,  r   e7  ¹  …   ]7  V  ^   U7  ã     ’6   ì     u+     R   ’+   ^  8   �+   ²  2   z+   0     H/   t     "/   Þ     ï.        º.   2     n/   Y     š1   #     /   ”  º   �/   9     £.  O  *   /0   µ     40   g  $   ê.   ±     å.   ó     à.   A     ˜1   ±     æ0   ø     °.   :     «.   z     ä0   §  ·   I0   I     /  ™     ™.   Ê  &   å-        ã-   Õ     Ñ-      "   -   S      -   Ï      /   	!     Ö-   v!     ã-   Ð!  ~   Û-  _"  "   µ.   Ï"     -   )#  z   -  þ#  $   ž.   U$  “   A0  %  …   90  Å%  ‘   -  q&  €   -  '  �   û,  ´'  {   ó,  f(     M+  Ÿ(     E+  º(  Z   m+  2)     =+  P)  Ž   e+  ù)  ~   ]+  ’*  l   U+  þ*  Å        Ã+     Ô+  ì+     ý+  ,     &,  V,     g,  |,     �,  B-  ‚   É-  
.  ‚   ‘.  ²/  p   '0  n0  l   Ü0  1  ƒ   �1  ¿1  o   m5  I2  …   u5  é2  u   }5  y3  …   …5  4  u   �5  ¬4     e5  Ö4     ]5  ñ4  g   •5  Ö5  Œ   g6  Þ6  i   I7  ’7  l   6;  8  …   >;  ¶8  ^   F;  29     .;  \9  ’   ^;  	:  ~   V;  ¢:  l   N;  ;  ¡             ÿ›£� š    G        G      È5   ]      >/   ‚      Ä)   ô   %   ¨)        „)  2     9/   b     -,   s          ‡  %   ,   ¬     í+  ¸     4/   Ò     //   î     w)        r)   (     à+   B     Û+   m  6   È5     %   Œ)   )     |)  B  A   È5   ƒ          —  %   õ+   ¼     å+  È  ¸   È5   …     ?)   Ÿ     0)   Ô     í)   å          ù  %   Ñ)        É)  <     È5   H  É   °/     ¸   ˜/   ×  s   È/   Y     ˜/   ­     :)   ö     5)   –     +)   Õ     &)   #	  &   -/   I	  É   €/   5
     /   í
     K.   2     3.   í     i-   .  "   Q-   í     ‡,   š  "   Í/   ‘  "   !)   P     ;(        p'   b  ’   ‡*   ô     k'        G'   À  (   …*     „   ?'  ¢  �   7'  ]     "'   �  %   )   ¦     3(  `     '   ¯  •   ˆ'   |     '   �     '   É  "   õ&   õ     ä&   Z     ß&   �  Š   ×&  2  Œ   z,  Ù  …   r,  y  …   j,    u   b,  ©  u   Z,  9  u   R,  É  y   J,  G  ,   È/   {  É   {/   D  l  c/   $  µ   ò)   p     Ï&     &   ‚,   .   É   K/   ÷      4   !     m)   !     D)   †!     ¦&   õ!  4   „&   ."  î   ¦&   Y#  !   b&   ˆ#     Z&  –#     |&  ²#     /'  Ç#     ''  $  `   4   Œ$  r   B,  %  u   :,  ©%  u   2,  '&     C/  3&  :        m&     t&  �&     ž&  ¶&     Ç&  ¦'  €   +(  Y(  ƒ   ý(  )     )  T)     e)  �)      )  «)     ¼)  Ô)     å)  *  h   }*  ¨*  |   Ë+  ?+  ‡   Ó+  ø+     	,  ,     %,  ¥,  ƒ   I-  ‡-  ƒ   +.  i.  ƒ   /  ë/  ƒ   ×3  ‰0  ƒ   ß3  '1  ƒ   ç3  Å1  k   ï3  K2  k   ÷3  Ñ2  k   4  W3  {   ÿ3  -4  k   °5  ³4  k   ¸5  95  u   À5  Ô5     è5  à5               ÿ›ó� êó     ô           ò     ò   c        Ü     Ð   Š     Î   º  "   ¸   Ü  	   °  Ž     ð   ½  "   Ú   ß  	   Ò  q  †   þ    Œ   ö  »  	   Æ  Ý  	   è  &  ƒ   ^  Ä  Š   V  N               ÿ›Ù�€€ Ð    <        <      º   [      ¢   Ë      ˆ   Ù           í   "   r     	   j  j  "   Ï   §  ‡   š  I  …   ’  æ  r   Š  u  	   €  í  ƒ      ‹  ƒ   ¨  &  r   °  ˜                ÿ›}u    é        é   !   h   
  	   `    ±        Ä  !   J   å  	   B  M  	   X  k  	   |  t               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›¶ƒ€ ­                 Ù   2     É  >     ¹   J  ‘        Û     õ   ÷     Ñ       Á   !     ·   2     §   b     —        ‡   j     w   à  "   m   �     c   ˜  +   E   Ã  .   @   ñ  ž   	   ¥     ;   ±  #   '   å     ¯   ý     Ÿ   -     �   J        ^  .   r   Œ  .   h   º  g   e	   =     ^   I  &   J   o  m       Ü     í  ø     		  	  œ             ÿ›€÷    œ        œ      T   µ      L  Á   	   G   Õ      E   é      @        ;   :     6   4     1   ª  "   /   K     -   b  +   +   �  .   )   »  �   m   `     '   l         Œ  Ë        W     e  c  f             ÿ›Û‚ Ò    Ü       Ü     Š   ð     y         h   X      f   ¤     d   î      Ø   @        ^        r         Œ  r   ;   þ  $   ç   "     ß  <     Ú   S     Ó   k     Î   ›     É   ¸     Ä   Ì  .   Â   ú  .   À   (  m      Á     ¾   Í  &   ­   ó  ÷        ê     ø  ö  \             ÿ›€÷    œ        œ      k   µ      c  Á   	   ^   Õ      \   é      W     !   R   =     M   7     H   ­  "   F   a     D   y  +   B   ¤  .   @   Ò  �   „   w     >   ƒ      -   £  Ë        n     |  z  f             ÿ›�‚€€ „    L       L        e     }   |  ;   ¬   ·     c   Ö     [  ã  
   V   ø     R        M   Y     T   •  -   8   Â  �   ƒ   ƒ     :   ³  -   6   à  š   �   š  
   K   ¤  #   <   Ç  Ÿ        f     u  s  [             ÿ›Ãƒ º    !       !  #   ã   n     ¶   ¡  &   œ   Ç     ”  Ô     á   û  1      ,     Ç   K     ¿  `  
   º   u     ’   ’     �   Ú     ˆ   ÷     ƒ   c     �   ù  '      ?     }   í     j   z  '   h   À     f   1     U   ô     d     0   _   @  -   Z   m  Ø   å   J	  0   P   z	  -   K   §	  Ø   ¸   Ÿ
  
   {   ©
  #   l   Ì
  Ó        Ÿ     ®  Ê     Ù  ×  i             ÿ›¿� ¶                    =       I        g     ÿ   µ     æ   Ñ  .   ý   ÿ  *   û   ö  ^   '   b     ù   n  +   è   ™  x                 -             ÿ›´«    Æ        Æ      n   ‚      i   ¢     d   Ø     [   -     F   \     A   Œ  8   ¬   Ä  #   ™   ò     ?     &   ›   '     )   D  	   !  M        d        y        ¶  +      á  X   s   9        E  &   ý   k  Á        ,  	   7  5  ²             ÿ›Û‚ Ò;  
   Î	   V     ­	   ˆ  %   ‘	   ­     ‰	  ¹     Î	   ×     �	   	  %   e	   .     ]	  :  o   Î	   ©     É	   ½     Ä	   Ñ     ¿	   ‘     U	     +   º	   ˆ     µ	        Œ
   ‹     ý	   ô     û	   U     ù	   ²     ÷	        õ	   5     ä	   a     Ó	   h	     y	  ”	     ¥	   	  ô             ÿ›ð h    Š        Š   #   S   Ú      1        )    	   K  <     C  \  	   m  e                             ð?      ð?      ð?      ð?ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ      ð¿      ð?      ð?      ð?  €?  €%the input arrays are too big create /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/templmatch.cpp img.dims <= 2 && templ.dims <= 2 && corr.dims <= 2 crossCorr depth == tdepth || tdepth == 5 corrsize.height <= img.rows + templ.rows - 1 && corrsize.width <= img.cols + templ.cols - 1 ccn == 1 || delta == 0 void cv::matchTemplate(cv::InputArray, cv::InputArray, cv::OutputArray, int, cv::InputArray) CV_TM_SQDIFF <= method && method <= CV_TM_CCOEFF_NORMED matchTemplate (depth == 0 || depth == 5) && type == _templ.type() && _img.dims() <= 2 _img.size().height <= _templ.size().height && _img.size().width <= _templ.size().width IPP:ipp_matchTemplate(img, templ, result, method) result.size() == cv::Size(std::abs(img.cols - templ.cols) + 1, std::abs(img.rows - templ.rows) + 1) && result.type() == 5 cvMatchTemplate total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 matchTemplateMask matchTemplate_Prepared_SQDIFF -D SQDIFF_PREPARED -D T=%s -D cn=%d matchTemplate_Naive_SQDIFF -D SQDIFF -D T=%s -D T1=%s -D WT=%s -D convertToWT=%s -D cn=%d calcSum -D CALC_SUM -D T=%s -D T1=%s -D WT=%s -D cn=%d -D convertToWT=%s -D WGS=%d -D WGS2_ALIGNED=%d matchTemplate_SQDIFF_NORMED -D SQDIFF_NORMED -D T=%s -D cn=%d matchTemplate_Naive_CCORR -D CCORR -D T=%s -D T1=%s -D WT=%s -D WT1=%s -D convertToWT=%s -D convertToWT1=%s -D cn=%d -D PIX_PER_WI_X=%d _image.type() == 5 convolve_dft _templ.type() == 5 extractFirstChannel -D FIRST_CHANNEL -D T1=%s -D cn=%d -D PIX_PER_WI_Y=%d matchTemplate_CCORR_NORMED -D CCORR_NORMED -D T=%s -D cn=%d matchTemplate_Prepared_CCOEFF -D CCOEFF -D T=%s -D T1=%s -D cn=%d cn >= 1 && cn <= 4 matchTemplate_CCOEFF_NORMED -D CCOEFF_NORMED -D T=%s -D T1=%s -D cn=%d IPP sqsum.data != __null common_matchTemplate sum.data != __null                    2ø      ìö      D             tù      ìö      f                                                             $þ      ìö                   $þ      ìö      ò             $þ      ìö      Í             â  aA        HÚ      ð      ¯;  ÑXA        ¤Ú       ?      ð5  ÑXA        äà       u      f  ÑXA        Œç      †      ¸  ÑXA        „è      à‹      „  ÑXA        dé      pŽ      €  ÑXA        äé      ð�      ä   A        dê      à’       	  ÑXA        ˜ê      €œ      É  ÑXA        Tì      P¢      R  ÑXA        Xí      °©      à  ÑXA        ¸î      �¯      Î  ÑXA        ¼ï      `µ      @  ÑXA        Ðð       Á      J  ÑXA        ˜ò      ðÅ      ç  ÑXA        \ó      àË      ”
  ÑXA        ”ô      €Ö      u  ÑXA        ôõ       Ø      ä  ÑX                       zPLR x›   �  ,   $   8þþÿÿÿÿÿâ      oØÿÿÿÿÿÿA†CIƒŽ�4   T   øÿÿÿÿÿÿ¯;      ›ØÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Œ   p=ÿÿÿÿÿÿð5      £ÞÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ä   8sÿÿÿÿÿÿf      åÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü   pƒÿÿÿÿÿÿ¸      ÓåÿÿÿÿÿÿA†CPƒŒ�Ž�    4   4  ‰ÿÿÿÿÿÿ„      {æÿÿÿÿÿÿA†CMƒŒ�Ž�    4   l  `‹ÿÿÿÿÿÿ€      ÃæÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ¤  ¨�ÿÿÿÿÿÿä      çÿÿÿÿÿÿA†CBƒ    4   Ô  h�ÿÿÿÿÿÿ 	      çÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Ð˜ÿÿÿÿÿÿÉ      “èÿÿÿÿÿÿA†CPƒŒ�Ž�    4   D  hžÿÿÿÿÿÿR      _éÿÿÿÿÿÿA†CPƒŒ�Ž�    4   |  �¥ÿÿÿÿÿÿà      ‡êÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ´  8«ÿÿÿÿÿÿÎ      SëÿÿÿÿÿÿA†CTƒŒ�Ž�    4   ì  Ð°ÿÿÿÿÿÿ@      /ìÿÿÿÿÿÿA†CTƒŒ�Ž�    4   $  Ø¼ÿÿÿÿÿÿJ      ¿íÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \  ðÀÿÿÿÿÿÿç      KîÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  ¨Æÿÿÿÿÿÿ”
      KïÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì  Ñÿÿÿÿÿÿu      sðÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  ,      @Òÿÿÿÿÿÿä       A†CJƒŒ�Ž�    àÙ  €  -ºÙ  ‚  -‘Ù  �  -	Ù  ƒ  -ñ×  /  -é×  1  -á×  [  -Ï×  /  -Ç×  /  -½×  ˆ  -­×  /  -”×  [  -…×  ˆ  -)×  ‰  -×  Š  -âÖ  Œ  MØÖ  ‹  MªÖ  \  -¡Ö  !  hÖ  1  -`Ö  V  -TÖ  V  -HÖ  V  -<Ö  V  -0Ö  V  -$Ö  V  -Ö  V  -Ö  V  - Ö  V  -ôÕ  V  -èÕ  V  -ÏÕ  V  -¾Õ  V  -‰Õ  /  -|Õ  ]  -mÕ  /  -]Õ  /  -PÕ  ]  -AÕ  /  -Õ  V  -Õ  V  -Õ  V  -ÿÔ  V  -÷Ô  V  -ïÔ  V  -ãÔ  V  -×Ô  V  -ËÔ  V  -¿Ô  V  -kÔ  V  -\Ô  V  -TÔ  V  -IÔ  }  -'Ô  U  -
Ô  U  -£Ó  @  -HÓ  5  -ßÒ  @  -„Ò  6  -
Ò  U  -Ñ  @  -Ñ  6  -€Ð  T  -ÁÏ  q  -­Ï  q  -™Ï  q  -…Ï  s  -XÏ  (  ->Ï  l  -*Ï  l  -Ï  ]  -
Ï  Z  -óÎ    ìÎ    ÄÎ  ^  -¢Î  m  -•Î  ]  -‰Î  Z  -rÎ    kÎ    CÎ  ^  -!Î  m  -ÓË  1  -ËË  V  -¿Ë  V  -³Ë  V  -§Ë  V  -–Ë  I  -ƒË  N  -wË  V  -nË  V  -AË  V  -+Ë  /  -!Ë  ]  -Ë  /  -øÊ  F  -éÊ  †  -ÇÊ  ‡  =ÀÊ  V  -´Ê  V  -¨Ê  V  -œÊ  V  -�Ê  I  -„Ê  N  -xÊ  V  -oÊ  V  -cÊ  F  -UÊ  J  -1Ê  E  -%Ê  L  -Ê  L  -ûÉ  P  -ÍÉ  P  -yÉ  q  -eÉ  q  -EÉ  {  -9É  ]  -0É  M  -É    É  _  -ÿÈ    õÈ  Q  -êÈ  |  -åÈ  O  =ÓÈ  y  -¼È  z  -°È  H  -¡È  G  -™È  n  -…È  r  -\È  q  -HÈ  V  -?È  V  -3È    -áÇ  ~  -¨Ç  ~  -ŽÇ  S  -ÆÆ  q  -²Æ  q  -—Æ    -„Æ  r  -wÆ  t  -RÆ  h  -BÆ  h  -0Æ  k  -!Æ  k  -Æ  ‡  =æÅ  1  -ÞÅ  N  -ÒÅ  V  -ÃÅ  /  -¹Å  ]  -ªÅ  /  -“Å  F  -‚Å  †  -`Å  ‡  =YÅ  N  -MÅ  V  -AÅ  F  -3Å  J  -
Å  E  -ðÄ  L  -ÛÄ  K  -ÁÄ  K  -§Ä  L  -ÅÃ  P  -›Ã  P  -mÃ  S  -Ã  q  -ñÂ  {  -åÂ  ]  -ÙÂ  M  -ÀÂ    ¹Â  _  -”Â    €Â  C  -iÂ  Q  -ZÂ  Q  -KÂ  Q  -9Â  |  -4Â  O  =üÁ  x  -ôÁ  G  -ÖÁ  m  -¾Á  ‡  =œÁ  1  -”Á  V  -‡Á  V  -zÁ  V  -hÁ  N  -^Á  V  -QÁ  V  -=Á  /  -3Á  ]  -#Á  /  -Á  /  -Á  ]  -øÀ  /  -ÕÀ  F  -§À  †  -„À  ‡  =}À  V  -pÀ  V  -cÀ  V  -VÀ  N  -LÀ  V  -?À  V  -2À  F  -&À  J  -À  E  -Û¿  K  -Å¿  K  -¯¿  K  -™¿  K  -€¿  K  -l¿  L  -X¿  L  -G¿  L  -3¿  P  -¿  P  -Ö¾  P  -¡¾  K  -‹¾  K  -u¾  K  -_¾  K  -F¾  K  -2¾  L  -¾  L  -¾  L  -ù½  P  -É½  P  -œ½  P  -e½  W  -@½    4½    ¢¼  W  -}¼    m¼    1¼  R  -ý»  e  -ó»    ^»  R  -°º  R  -|º  e  -rº    Ô¹  R  -€¹    h¹  q  -S¹  t  -¹  l  -î¸  q  -Æ¸  {  -´¸  ]  -§¸  M  -�¸    ˆ¸  _  -s¸    i¸  Q  -\¸  Q  -L¸  |  -G¸  O  =0¸  ]  -#¸  Z  -¸    ¸    Ü·  ^  - ·  c  -²µ  )  -”µ  a  -„µ  ‡  =Zµ  1  -Rµ  V  -Hµ  V  -6µ  N  -,µ  V  -µ  V  -	µ  /  -ÿ´  ]  -ï´  /  -Õ´  F  -Â´  †  -Ÿ´  ‡  =˜´  V  -Ž´  V  -�´  N  -w´  V  -j´  V  -]´  F  -Q´  J  -0´  E  -´  K  -ð³  K  -×³  K  -¾³  L  -­³  L  -™³  P  -l³  P  -,³  X  -³  a  -ë²  K  -Ò²  K  -¹²  K  - ²  L  -�²  L  -{²  P  -N²  P  -²  X  -ê±  a  -±±  q  -œ±  q  -y±  {  -o±  ]  -b±  M  -J±    C±  _  -1±    ±  Q  -±  Q  -ý°  |  -ø°  O  =í°  d  -Ú¯  )  -Ä¯  a  -´¯  ‡  =Œ¯  1  -„¯  N  -{¯  V  -o¯  V  -c¯  V  -W¯  V  -K¯  V  -?¯  V  -0¯  /  -&¯  ]  -¯  /  -è®  F  -Ù®  †  -·®  ‡  =°®  N  -§®  V  -›®  V  -�®  V  -ƒ®  V  -w®  V  -k®  V  -[®  F  -M®  J  -/®  E  -®  L  -û­  K  -ä­  K  -Í­  L  -»­  L  -¬­  P  -~­  P  -P­  P  -­    -‡¬  V  -{¬  c  - ¬  ~  -ýª  q  -éª  t  -¬ª  q  -•ª  q  -vª  {  -mª  ]  -aª  M  -Oª    Hª  _  -1ª    'ª  Q  -ª  |  -ª  O  =ª  m  -ö©  )  -Ü©  a  -Ð©  ‡  =ž©  1  -–©  I  -…©  N  -y©  V  -m©  V  -a©  V  -L©  /  -B©  ]  -3©  /  -©  F  -ù¨  1  -ñ¨  V  -å¨  V  -Ô¨  V  -Ã¨  V  -°¨  †  -Ž¨  ‡  =‡¨  I  -{¨  N  -o¨  V  -c¨  V  -W¨  V  -K¨  F  -=¨  J  -¨  E  -á§  L  -Ì§  L  -·§  L  -¢§  P  -t§  P  -F§  P  -§  q  -§  t  -Ë¦  q  -·¦  q  -”¦  {  -z¦  ]  -n¦  M  -Q¦    J¦  _  -3¦    ¦  Q  -õ¥  Q  -ë¥  Q  -à¥  Q  -Ñ¥  |  -Ì¥  O  =¾¥  C  -£¥  C  -Z¥  y  -F¥  z  -5¥  V  -)¥  V  -¥  V  -¥  V  -¥    -Ä¤    -·¤    Š¤    -}¤    P¤  q  -<¤  q  -;£    -)£  n  -ñ¢  H  -â¢  G  -À¢  m  -ˆ¢  l  -p¢  ‡  =E¢  1  -=¢  N  -4¢  V  -(¢  V  -¢  V  -¢  V  -¢  V  -ø¡  V  -é¡  /  -ß¡  ]  -Ð¡  /  -¡¡  F  -’¡  †  -p¡  ‡  =i¡  N  -`¡  V  -T¡  V  -H¡  V  -<¡  V  -0¡  V  -$¡  V  -¡  F  -¡  J  -è   E  -Æ   L  -´   K  -�   K  -†   L  -t   L  -e   P  -7   P  -	   P  -ÖŸ    -TŸ  V  -HŸ  c  -Íž  ~  -Ê�  q  -¶�  t  -}�  q  -e�  q  -F�  {  -=�  ]  -1�  M  -�    �  _  -�    ÷œ  Q  -íœ  |  -èœ  O  =Óœ  m  -Æœ  )  -¬œ  a  - œ  ‡  =|œ  1  -tœ  N  -hœ  V  -\œ  V  -Pœ  V  -8œ  V  -,œ  V  - œ  V  -œ  V  -œ  V  -ü›  V  -í›  /  -à›  ]  -Ñ›  /  -Ä›  ]  -µ›  /  -­›  /  -5›  F  -›  F  -›  †  -áš  ‡  =Úš  N  -Îš  V  -Âš  V  -¶š  V  -ªš  V  -žš  V  -’š  V  -{š  V  -oš  V  -cš  V  -Wš  F  -Iš  J  -%š  E  -ý™  L  -ë™  L  -Ö™  L  -Á™  P  -–™  P  -h™  P  -:™  q  -&™  t  -í˜  q  -Ù˜  q  -¼˜  F  -®˜  J  -�˜  E  -k˜  L  -V˜  K  -<˜  K  -"˜  L  -˜  L  -û—  P  -Í—  P  -Ÿ—  P  -l—    -ê–  V  -Þ–  c  -c–  ~  -o•  q  -[•  t  -"•  q  -•  q  -ë”  {  -ß”  ]  -Ó”  M  -¾”    ·”  _  - ”    –”  Q  -Œ”  |  -‡”  O  =r”  m  -e”  )  -O”  a  -&”  {  -”  ]  -”  M  -õ“    î“  _  -Í“    ¿“  C  -¥“  Q  -š“  Q  -‹“  Q  -}“  |  -x“  O  =T“  m  -“  l  - “  ‡  =Ð’  /  -È’  /  -À’  /  -±’  b  -X’  8  -7’  b  -¾‘  8  -š‘  b  -‘  8  -ì�  /  -ä�  1  -Ü�  ]  -Ð�  /  -È�  /  -¾�  ]  -²�  /  -V�  ]  -M�  Z  -:�    3�    õ�  ^  -{�  ]  -r�  Z  -_�    X�    �  ^  -`Ž  /  -XŽ  1  -PŽ  ]  -DŽ  /  -<Ž  /  -2Ž  ]  -&Ž  /  -Ê�  ]  -Á�  Z  -®�    §�    i�  ^  -ïŒ  ]  -æŒ  Z  -ÓŒ    ÌŒ    ŽŒ  ^  -×‹  �  -Ò‹  „  -Ä‹  /  -¼‹  /  -´‹  /  -¬‹  1  -¤‹  b  ->‹  8  -‹  b  -£Š  8  -|Š  b  -Š  8  -®‰  /  -¦‰  /  -ž‰  /  -”‰  /  -Š‰  ]  -~‰  /  -d‰  b  -þˆ  8  -Úˆ  b  -aˆ  8  -:ˆ  b  -¿‡  8  -˜‡  )  -{‡  a  -$‡  ]  -‡  Z  -‡     ‡    ù†  �  -ì†    å†  ^  -††  2  -g†  2  -H†  2  -†  /  -ú…  /  -ò…  1  -ê…  b  -l…  8  -E…  b  -Î„  8  -¢„  /  -š„  /  -Œ„  /  -‚„  ]  -v„  /  -j„  /  -`„  ]  -T„  /  -:„  b  -ºƒ  8  -“ƒ  b  -ƒ  8  -m‚    Ý    }    }     {    „{  ]  -{{  Z  -g{    `{    8{  ^  -�z    �z  ]  -xz  Z  -dz    ]z    4z  ^  -z    „y  >  -ny    `y    y  3  -y  a  -­x  c  -)x    Éw  X  -¹w  a  -¡w  d  - v    Œu  /  -„u  1  -|u  [  -du  /  -\u  /  -Tu  /  -Ju  b  -át  8  -ºt  b  -[t  8  -4t  b  -Õs  8  -«s  /  -£s  /  -›s  /  -“s  /  -‹s  /  -ƒs  /  -{s  /  -ns  b  -ÿr  8  -Ør  b  -yr  8  -Rr  b  -óq  8  -Ìq  b  -mq  8  -Fq  b  -Ïp  8  -¨p  b  -1p  8  -
p  b  -“o  8  -çn  /  -±n  /  -”n  ,  -ˆn  b  -n  8  -Ïm  /  -²m  ,  -¦m  b  -/m  8  -íl  /  -Ðl  ,  -Äl  b  -Ml  8  -l  /  -l  /  -l  /  -l  /  -þk  /  -ök  /  -îk  /  -æk  /  -Þk  /  -Ök  /  -Ék  /  -¼k  ]  -­k  /  - k  ]  -‘k  /  -‰k  /  -wk  /  -ok  /  -bk  b  -çj  8  -Àj  b  -Pj  8  -!j  /  -j  b  -¸i  8  -‰i  /  -|i  ]  -mi  /  -`i  /  -Si  ]  -Di  /  -7i  ]  -(i  /  - i  /  -	i  /  -üh  [  -½h  /  -°h  ]  -¡h  /  -„h  ,  -xh  b  -h  8  -×g  /  -Ïg  /  -Âg  b  -Ng  8  -òf  ,  -ãf  /  -Ûf  /  -Óf  /  -Ëf  /  - f  ,  -�f  ,  -{f  /  -sf  /  -kf  /  -^f  [  -Bf  /  -8f  [  - f  /  -f  /  -f  ˆ  -þe  /  -öe  †  -Öe  ‡  =Ïe  [  -ºe  b  -Qe  8  -*e  b  -Ád  8  -šd  b  -4d  8  -d    -àc  -  -oc  [  -Zc  [  ->c  [  -)c  ˆ  -¸b    -Šb    -]b    -0b    -b    -æa    -Åa  ‰  -¨a  �  -za  �  Mpa  Ž  M5a  \  -)a    É`  \  -½`    ¶`  \  -ª`    ˜`  B  -“`  :  -{`  p  -Ò_  j  -Ê_  s  -_  b  -u^  b  -Å]  b  -L]  :  -�\  p  -è[  j  -à[  :  -È[  p  -[  j  -ÿZ    ðZ  r  -ÞZ  b  -qZ  8  -JZ  b  -áY  8  -ºY  b  -QY  8  -*Y  b  -ÁX  8  -šX  b  -!X  8  -úW  b  -�W  8  -ZW  b  -ÚV  8  -³V  b  -5V  8  -V  v  -òU    ÂU  ,  -¶U  ,  -‡U  u  -‚U    IU  f  -:U    +U  Y  -àT  -  -�T  -  -T  9  -NS  ]  -BS  Z  -+S    $S    S  >  -éR    ÛR    ÎR  b  -JR  8  -#R  b  -«Q  8  -„Q  ?  -aQ  a  -ÛP  ,  -®P  g  -©P    �P  -  -1P  -  -ÌO  9  -O  ,  -ON  u  -JN    XM  3  -;M  a  -®L  ,  -ìK  u  -çK    ®K  ,  -ìJ  u  -äJ    «J  ,  -ìI  u  -çI    ®I  :  -–I  p  -íH  j  -åH  s  -�H  v  -€H    QH  `  -¬G  v  -¡G    aG  v  -XG    G  :  -ÖF    ÃF  r  -¢F  j  -�F  i  -xF  D  -eF  p  -µE  j  -­E  :  -•E  p  -ìD  j  -äD  :  -ÆD  ]  -ºD  Z  -£D    œD    •D  �  -ˆD    �D  ^  -OD  l  -5D  l  -D  p  -lC  j  -dC  ]  -XC  Z  -AC    :C    3C  �  -&C    C  ^  -ýB  i  -ëB  m  -ÑB  ]  -ÅB  Z  -®B    §B    ?B  ^  -B  m  -òA  l  -ØA  l  -¸A  l  -žA  l  -‚A  l  -hA  l  -TA  ]  -HA  Z  -1A    *A    #A  �  -A    A  ^  -í@  i  -Û@  m  -Á@  ]  -µ@  Z  -ž@    —@    /@  ^  -@  m  -ë?  o  -ã?  \  -×?    É?  ‡  =R?  /  -J?  /  -B?  /  -:?  /  -2?  /  -*?  /  -"?  /  -?  1  -?  ‚  -ú>  b  -š>  8  -s>  b  ->  8  -Ú=  b  -T=  8  - =  b  -®<  8  -Š<  b  -<  8  -ê;  b  -Š;  8  -Y;  /  -Q;  /  -I;  /  -=;  /  -3;  b  -Ö:  8  -[:  /  -N:  b  -Î9  8  -™9  /  -‘9  /  -‰9  /  -�9  /  -y9  /  -q9  /  -i9  /  -a9  /  -Y9  /  -Q9  /  -D9  b  -é8  8  -z8  b  -8  8  -ê7  b  -q7  8  -J7  b  -á6  8  -º6  b  -A6  8  -6  b  -·5  8  -„5  /  -z5  b  -5  8  -Ð4  /  -Æ4  b  -f4  8  -54  /  --4  /  -4  /  -4  b  -ª3  8  -	3  /  -—2  /  -…2  /  -x2  b  -2  8  -Ï1  /  -½1  /  -°1  b  -:1  8  -1  /  -ÿ0  /  -÷0  /  -ï0  /  -ç0  /  -�0  /  -t0  ]  -e0  /  -[0  /  -N0  ]  -?0  /  -0  /  -0  ]  -þ/  /  -ñ/  /  -ä/  ]  -Õ/  /  -È/  /  -»/  ]  -¬/  /  -a/  /  -Y/  /  -Q/  /  -I/  /  -A/  /  -9/  /  -1/  /  -)/  †  -	/  ‡  =/  ‚  -ê.  b  -Š.  8  -c.  b  -ñ-  8  -Ê-  b  -H-  8  - -  b  -²,  8  -,  b  -¨+  8  -{+  b  - +  8  -Ó*  b  -i*  8  -8*  b  -½)  8  -j)  b  -û(  8  -Ê(  b  -M(  8  -(  ?  -ï'  a  -�'  b  -'  8  -Ê&  :  -m&  4  -:&  b  -Ä%  8  -q%  :  -%  v  -%    Ç$  :  -K$  8  -$  v  -$    Ö#  *  -#  8  -Ü"  v  -Ï"    š"  *  -:"  b  -J!  b  -Ÿ   8  -x   =  -A   @  -»  5  -I  =  -ó  @  -w  6  -À  v  -»    e  4  -*  b  -:  b  -Œ  8  -,  +  -T  >  -1  :  -!  =  -ã  =  -y  =  -;  <  -Ð  A  -‚  A  -D  ;  -  w  -ë  :  -â  :  -   b  -N  8  -*  b  -±  8  -Š  b  -$  8  -Ú  b  -b  8  -.  >  -  <  -©  v  -¤    Q  4  -  b  -G  b  -Å  8  -¡  *  -�  =  -T  =  -
  :  -+  A  -Ü  .  -Ò  9  -	  9  -â	  ]  -Ö	  Z  -¿	    ¸	    �	  ^  -Y	  7  -6	  7  -ñ    ©  9  -K  ]  -?  Z  -(    !    ñ  ^  -ª  ]  -ž  Z  -‡    €    y  �  -l    e  ^  -  ]  -  Z  -ø    ñ    ³  ^  -b  v  -V    ö  ]  -ê  Z  -Ó    Ì    l  ^  -ü  :  -&  ‡  =Þ  /  -Ö  1  -Î  ]  -Â  /  -º  †  -¡  ‡  =t  S  -  S  -º  S  -f  S  -  S  -¶  S  -5  ]  -,  Z  -        Û   ^  -³   7  -•   7  -?        ‡  =À     ¸     °   '        ˜     �   &  €     x     p   %  h     `     X     P     H     @     0     (         $                #  @    8    0  …             …       ø    ð  …  à    Ø    Ð  …  À    ¸    °  …       ˜    �  …  €    x    p  …  `    X    P  …  @    8    0  …             …       ø     ð   …  à     Ø     Ð   …  À     ¸     °   …        ˜     �   …  €     x     p   …  `     X     P   …  @     8     0   …                …           …  M�u    ¢    HÚ      g    ¤Ú      â    pþ      Ì    °þ      ì    �þ      °    àþ      Ç     ÿ      Ý	    €Ö      ¢     u      Ð    äà          Œç      è    „è      Ú    dé      µ    äé      �    dê      ±    à’      ø     Á      ~    ˜ê      ×    €œ      ´    Tì      h    P¢      E    ðÅ      y    Xí      ‡    °©      T    ¸î      û    �¯      ½    ¼ï      (    `µ      ú    Ðð      Õ    ˜ò      &    àË      Â    \ó      Ç    ”ô           ÿ      ¢    ôõ      F    è     T    ð     ÿ    ø               k                     k
     ?      :  À à‹      %  À pŽ      M  À ð�      y    ð      å  À  Ø      …  À Ð‹      �    †      ®             I             ±
             ¡             š	             ²             Ð             L             Ó             {             I             H
             �             )             4             ì             (             Ü             x	             »             ¶             ‰             Ã              D             Ÿ             š             „             p             
             r             
             Z             }             Ø             B             _             k             a                          ó
             y                          „              Æ             f             Ë                           o             ±              6              d             «             ;             ,             b	             ?             "             ž                          ³             í             •             J              
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6EEE GCC_except_table9 GCC_except_table8 GCC_except_table18 GCC_except_table7 GCC_except_table17 GCC_except_table6 __ZZN2cv13matchTemplateERKNS_11_InputArrayES2_RKNS_12_OutputArrayEiS2_E30__cv_trace_location_region1126 __ZZN2cv13matchTemplateERKNS_11_InputArrayES2_RKNS_12_OutputArrayEiS2_E36__cv_trace_location_extra_region1126 GCC_except_table16 GCC_except_table15 GCC_except_table4 GCC_except_table14 GCC_except_table3 __ZZN2cvL13ipp_crossCorrERKNS_3MatES2_RS0_bE29__cv_trace_location_region973 __ZZN2cvL13ipp_crossCorrERKNS_3MatES2_RS0_bE35__cv_trace_location_extra_region973 GCC_except_table13 GCC_except_table2 __ZZN2cv13matchTemplateERKNS_11_InputArrayES2_RKNS_12_OutputArrayEiS2_E26__cv_trace_location_fn1092 __ZZN2cv13matchTemplateERKNS_11_InputArrayES2_RKNS_12_OutputArrayEiS2_E32__cv_trace_location_extra_fn1092 __ZZN2cvL17ipp_matchTemplateERNS_3MatES1_S1_iE30__cv_trace_location_region1042 __ZZN2cvL17ipp_matchTemplateERNS_3MatES1_S1_iE36__cv_trace_location_extra_region1042 GCC_except_table12 GCC_except_table1 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10 __ZZN2cvL15ipp_sqrDistanceERKNS_3MatES2_RS0_E30__cv_trace_location_region1010 __ZZN2cvL15ipp_sqrDistanceERKNS_3MatES2_RS0_E36__cv_trace_location_extra_region1010    



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       ä                            __literal4      __TEXT          pé             î                           __bss           __DATA          àñ                                           __const         __DATA          €é     ¨       0î    €                    __cstring       __TEXT          (ê     à      Øî                            __const         __TEXT          î     W       Àò                            __data          __DATA          pî     H        ó                         __compact_unwind__LD            ¸î            hó    @                    __eh_frame      __TEXT          Øï           ˆô    ø       h            $       
     )       !          ! l   Ð' ð     P                   N                                                   UH‰åAWAVAUATSH�ì  ‰•Äûÿÿf)�°úÿÿf… ûÿÿH‰µÐúÿÿH‰ûH‹    H‹ H‰EÐH�5    H�½(úÿÿè    è    „À„ð   ¾ÿÿÿÿH‰ßè    ƒø�Ú   H‹½Ðúÿÿè    =  
 …Ã   ¾ÿÿÿÿH‰ßè    ‰…Àûÿÿè    H‰…Øúÿÿè    H‰…¨úÿÿè    I‰Æè    I‰Çè    I‰Äè    I‰Åè    H‰D$L‰l$L‰$$ÇD$    H‰ßH‹µÐúÿÿH‹•ØúÿÿH‹�¨úÿÿM‰ðM‰ùè    A‰Çè    H‰Çè    A‰Äƒ½ÄûÿÿwD‹­ÀûÿÿAƒåAƒý…
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                                                                                                                                                       /      0      -      .      +      ,      )      *      '      (      %      &      #      $      !      "      ?      @      =      >      ;      <      9      :      7      8      5      6      3      4      1      2      O      P      M      N      K      L      I      J      G      H      E      F      C      D      A      B      _      `      ]      ^      [      \      Y      Z      W      X      U      V      S      T      Q      R      o      p      m      n      k      l      i      j      g      h      e      f      c      d      a      b            €      }      ~      {      |      y      z      w      x      u      v      s      t      q      r      �      �      �      Ž      ‹      Œ      ‰      Š      ‡      ˆ      …      †      ƒ      „      �      ‚      Ÿ             �      ž      ›      œ      ™      š      —      ˜      •      –      “      ”      ‘      ’      ¯      °      ­      ®      «      ¬      ©      ª      §      ¨      ¥      ¦      £      ¤      ¡      ¢      ¿      À      ½      ¾      »      ¼      ¹      º      ·      ¸      µ      ¶      ³      ´      ±      ²      Ï      Ð      Í      Î      Ë      Ì      É      Ê      Ç      È      Å      Æ      Ã      Ä      Á      Â      ß      à      Ý      Þ      Û      Ü      Ù      Ú      ×      Ø      Õ      Ö      Ó      Ô      Ñ      Ò      ï      ð      í      î      ë      ì      é      ê      ç      è      å      æ      ã      ä      á      â      ÿ             ý      þ      û      ü      ù      ú      ÷      ø      õ      ö      ó      ô      ñ      ò       € € € € € € € €€€€€€€€€€€€€€€€€ 	
                                            
                     	                                                 ÿ       ÿ       !       !       1111111111111111@       @       ÿ›å‡€€ Ü    U        U   Ö   š)   Y  É   ˜)   V     ß&   Ì  %   Ã&   ñ     »&       ’&   �  %   q&   µ     M&  Á  @            �&   s  %   U&   ˜     E&  à     )   ü     &        Ë#  -     Ã#  9  ð       )     )   C  á   )   ë  %   Ÿ&        —&  \     ü&   ;     ä&   ]  $   I'   q     ,'   «  l   $'  2  u   '  Â  l   ù(  I  u   ñ(  Ç     '  Y     P#   Ä     K#   ;     F#   S     š)   g  '   ¾#   ž     ¹#   ¼  ]   ì%     $   �#   =     •#  I     �#   ­     &        &   =     >#   i  '   6#   �     .#   Ô  .   &#     ,   #     .   …#   9     #     .   m#   <     #     .   U#   A  ƒ   Ó#   ß  ˆ   ö"  ‰   Ž   î"  2!  …   æ"  õ!     #   "  '   þ"   Á"     &   Ü"  Ä         #     ±#  ñ#  |   Ô%  ˆ$  ƒ   Ü%  &%  ˆ   ä%  ,&     =&  X&     i&  t&     …&  ¢&     ³&  Æ&     ×&  g'  `   Ù(  â'  o   á(  l(  k   é(  !)  m   �)  ¦)     º)  ²)               ÿ›Ò„€ É    T        T   Å   ˆÈ   6     àÇ   ¨  %   ÇÇ   Í     ¿Ç       µÇ   W  %   œÇ   |     ”Ç  ±     òÇ   Ë  Ã   ôÇ   °     Ç   ¤     NÆ   ¼     ˆÈ   ×     ôÇ   »     NÆ   †  .   LÆ     $   Å   Q     ªÄ   +	     ýÄ   �	  %   áÄ   ´	     ÙÄ  à	     ªÄ   p
  '   ×Ä   Å
     ÕÄ   ÿ
  x   ¢Ä  ’  Œ   šÄ  oÀ     ÐÄ   ½À  %   ´Ä   âÀ     ¬Ä  °Â  Ž   ùÆ  YÃ  u   êÇ  éÃ  u   âÇ  gÄ     ·Ç  sÄ  D        ·Ä     ÈÄ  äÄ     õÄ   Å  |   DÆ  ·Å  ƒ   <Æ  lÆ  ƒ   ñÆ  Ç  k   ŒÇ  ŸÇ     ­Ç  ÊÇ     ØÇ  È  l   €È  ”È     ¨È   È               ÿ›æ�€ Ý    I        I      ž        E   ž     •   ¬          À  "      â  	   w    %   —   r     ]   ¥  _   o    o   g  ©  …   _  ‚  	   �  ²  T   Ž  !  k   –  ¼  ’   V  N               ÿ›¥�€€ œ    N        N      Õ   Í         .  "      P  	   ú  �  (   *   Ò  Œ   "  v  r       	     H  ƒ   Í  ð  x   p  h               ÿ›¼ 4m  î  ±   Ï  q   Ù  X  i   Ñ  Á                ÿ›¶ƒ€ ­                  x¿   B  y  �¿   Ì)  %   O¿   ñ)     G¿  H2  %   .¿   m2     &¿  d<  %   ¿   ‰<     ¿  •<  €       D  ë   �¿   HP  %   é¾   mP     Å¾  <T  %   Í¾   aT     ½¾  x{  %   ¡¾   �{     ™¾  ©{  „       -‡  %   }¾   R‡     u¾  (½  †   p¿  É½  …   h¿  N¾  2        €¾     ‘¾  ¤¾     µ¾  Ð¾     á¾  ì¾     ý¾  ¿     ¿  1¿     ?¿  R¿     `¿  ®¿  }   ÖÀ  FÀ  ˆ   ÞÀ  ÎÀ               ÿ›¢€€ 2   y   ;  Ç   ^   3          4                    (ê     sê     r             cë     sê     ñ     í     í     #í     0í     >í             Ží     sê                  Ëí     sê     î     double cv::threshold(cv::InputArray, cv::OutputArray, double, double, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/thresh.cpp automatic_thresh != (CV_THRESH_OTSU | CV_THRESH_TRIANGLE) threshold src.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3))  void cv::adaptiveThreshold(cv::InputArray, cv::OutputArray, double, int, int, int, double) adaptiveThreshold blockSize % 2 == 1 && blockSize > 1 Unknown/unsupported adaptive threshold method Unknown/unsupported threshold type src.size == dst.size && src.channels() == dst.channels() && (src.depth() == dst.depth() || dst.depth() == 0) cvThreshold src.size == dst.size && src.type() == dst.type() cvAdaptiveThreshold THRESH_BINARY THRESH_BINARY_INV THRESH_TRUNC THRESH_TOZERO THRESH_TOZERO_INV -D %s -D T=%s -D T1=%s -D STRIDE_SIZE=%d%s  -D DOUBLE_SUPPORT IPP:ipp_getThreshVal_Otsu_8u(_src.ptr(), step, size, thresh) IPP thresh_8u thresh_16s threshGeneric thresh_32f thresh_64f                       `À              àÀ      àÁ   àÿÿïÇÿÿÿÿÿÿïÿ        N2cv15ThresholdRunnerE                                                                                         Â)  ÑXA        pß     à)      
                      ð)      °È  ÑXA        \ã      ò      ^  ÑXA        ´å      ù      x  ÑXA         æ     �ý      á  ÑXA        Lç     €                               æÀ  ÑXA        Œç     pÄ     C   A        Hé            zPLR x›   �  4   $    þÿÿÿÿÿÂ)      _ïÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $      �9þÿÿÿÿÿ
        A†C       4   œ   x9þÿÿÿÿÿ°È      ÓòÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ô   ðÿÿÿÿÿÿ^      óôÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ÿÿÿÿÿÿx      §õÿÿÿÿÿÿA†CPƒŒ�Ž�    4   D  pÿÿÿÿÿÿá      öÿÿÿÿÿÿA†CMƒŒ�Ž�    $   $  (ÿÿÿÿÿÿ        A†CBƒ    4   ¤   ÿÿÿÿÿÿæÀ      ûõÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ü  ¸ÒÿÿÿÿÿÿC      ÷ÿÿÿÿÿÿA†CBƒ    ¯Å   -§Å   -ŸÅ "  -‘Å C  -8Å $  -Å C  -£Ä $  -|Ä   ‚Ã   -zÃ   -rÃ   -jÃ C  -îÂ $  -ÇÂ C  -VÂ $  -Â   -Â   -Â   -úÁ ?  -ëÁ   -ãÁ   -ÙÁ ?  -ÊÁ   -ÂÁ   -¸Á ?  -©Á   -¡Á   -”Á ?  -…Á   -xÁ ?  -iÁ   -aÁ   -YÁ   -LÁ ?  -=Á   -5Á   -(Á ?  -Á   -Á Y  -ñÀ Z  =êÀ C  -qÀ $  -JÀ C  -Ð¿ $  -Î®   F­   ª«   ¨   ú‰ ?  -î‰ <  -×‰   Ð‰   ‹ k  -#         î~ V  -z~   r~   j~   E~ ?  -9~ <  -"~   ~   Àg   Hd   Ó`   ±W   	W ?  -ýV <  -æV   ßV   S ?  -	S <  -òR   ëR   ¸M   œG c  -eG ^  -5G h  -G `  -ðF [  -ÊF e  -¥F V  -tF k  -F   wE   ÜD   ËD   D   C   C   ñB   ãB   ÖB   ÈB   ºB   ¬B   žB   9B V  -ïA k  -·A V  -]@   {?   1? ?  -%? <  -?   ?   /9   5 ?  -	5 <  -ò4   ë4   ™, ?  -�, <  -v,   o,   W#   P #  - #  - *  -÷   ð   á ]  -ž *  -�   ˆ   y g  -g   J   © #  -› #  -ƒ *  -t   m   ^ _  - *  -   ÿ   ð i  -Ë #  -½ #  -³ *  -¤   �   Ž \  -( *  -       f  -»    *  -	      ó a  -s +  -4 *  -%       b  -‘
 +  -º	 #  -~	 #  -Ý    #  -ä #  -q *  -b   [   L d  -ã +  -5 (  - (  -º Z  =˜ U  -Š   -m   -e   -]   -U "  -M C  -í $  -Ì C  -d $  -ç  '  -'  $  -Ãÿ  '  -	ÿ  $  -ºý    ‡ý  R  -‚ý  W  -tý    -lý    -dý  C  -øü  $  -Ñü    -Çü  C  -Pü  $  -&ü    -ü    -ü    -
ü  ?  -þû    -äû  C  -~û  $  -Zû  C  -Úú  $  -³ú    -Uú  ?  -Lú  <  -8ú    1ú    ×ù  @  -iù    -Jù    -úø    -òø    -êø  C  -dø  $  -:ø    -2ø    -(ø  C  -É÷  $  -¢÷  C  -Z÷  $  -1÷    -'÷  ?  -÷    -÷    -÷    -÷    -Êö  C  -Qö  $  -*ö  C  -Çõ  $  - õ  C  -Mõ  $  -)õ  L  -!õ    Öô    -‡ô  ?  -~ô  <  -jô    cô    \ô  j  -Oô    Hô  @  -µó  '  -ó    -åò    -œò    -”ò    -Œò  =  -tò    -jò  C  -
ò  $  -Þñ    -Öñ    -Ìñ    -Âñ  ?  -³ñ    -«ñ    -¡ñ    -—ñ  ?  -ˆñ    -€ñ    -vñ  C  -ñ  $  -íð    -åð    -Ûð  C  -dð  $  -8ð    -0ð    -&ð  C  -¯ï  $  -ˆï  C  -ï  $  -éî    -Üî  ?  -Íî    -¼î    -¯î  ?  - î    -–î    -Žî    -†î  Y  -fî  Z  =_î  =  -Jî  C  -áí  $  -ºí  C  -Qí  $  -*í  C  -¨ì  $  -Úê  ?  -Îê  <  -·ê    °ê    lê  @  -õé    ¾é    „é    Né    é    Øè    žè    hè    è    Üç    ¢ç    lç    ,ç    öæ    ¼æ    †æ    0æ    úå    Àå    Šå    Jå    å    Úä    ¤ä    Nä    ä    Þã    ¨ã    hã    2ã    øâ    Ââ    lâ    6â    üá    Æá    †á    Pá    á    àà    ‡à    Qà    à    áß    ¡ß    kß    1ß    ûÞ    ¢Þ    lÞ    2Þ    üÝ    ¼Ý    †Ý    LÝ    Ý    ½Ü    ‡Ü    MÜ    Ü    ×Û    ¡Û    gÛ    1Û    ØÚ    ¢Ú    hÚ    2Ú    òÙ    ¼Ù    ‚Ù    LÙ    óØ    ½Ø    ƒØ    MØ    Ø    ××    �×    g×    ×    ØÖ    žÖ    hÖ    (Ö    òÕ    ¸Õ    ‚Õ    )Õ    óÔ    ¹Ô    ƒÔ    CÔ    Ô    ÓÓ    �Ó    DÓ    Ó    ÔÒ    žÒ    ^Ò    (Ò    îÑ    ¸Ñ    _Ñ    )Ñ    ïÐ    ¹Ð    yÐ    CÐ    	Ð    ÓÏ    zÏ    DÏ    
Ï    ÔÎ    ”Î    ^Î    $Î    îÍ    •Í    _Í    %Í    ïÌ    ¯Ì    yÌ    ?Ì    	Ì    °Ë    zË    @Ë    
Ë    ÊÊ    ”Ê    ZÊ    $Ê    ËÉ    •É    [É    %É    åÈ    ¯È    uÈ    ?È    æÇ    °Ç    vÇ    @Ç     Ç    ÊÆ    �Æ    ZÆ    Æ    ËÅ    ‘Å    [Å    Å    åÄ    «Ä    uÄ    Ä    æÃ    ¬Ã    vÃ    6Ã     Ã    ÆÂ    �Â    7Â    Â    ÇÁ    ‘Á    QÁ    Á    áÀ    «À    RÀ    À    â¿    ¬¿    l¿    6¿    ü¾    Æ¾    m¾    7¾    ý½    Ç½    ‡½    Q½    ½    á¼    ˆ¼    R¼    ¼    â»    ¢»    l»    2»    üº    £º    mº    3º    ý¹    ½¹    ‡¹    M¹    ¹    ¾¸    ˆ¸    N¸    ¸    Ø·    ¢·    h·    2·    Ù¶    £¶    i¶    3¶    óµ    ½µ    ƒµ    Mµ    ô´    ¾´    „´    N´    ´    Ø³    ž³    h³    ³    Ù²    Ÿ²    i²    )²    ó±    ¹±    ƒ±    *±    ô°    º°    „°    D°    °    Ô¯    ž¯    E¯    ¯    Õ®    Ÿ®    _®    )®    ï­    ¹­    `­    *­    ð¬    º¬    z¬    D¬    
¬    w«    A«    «    Ñª    ‘ª    [ª    !ª    ë©    ’©    \©    "©    ì¨    ¬¨    v¨    <¨    ¨    ­§    w§    =§    §    Ç¦    ‘¦    W¦    !¦    È¥    ’¥    X¥    "¥    â¤    ¬¤    r¤    <¤    ã£    ­£    s£    =£    ý¢    Ç¢    �¢    W¢    þ¡    È¡    Ž¡    X¡    ¡    â     ¨     r          ãŸ    ©Ÿ    sŸ    3Ÿ    ýž    Ãž    �ž    4ž    þ�    Ä�    Ž�    N�    �    Þœ    ¨œ    Oœ    œ    ß›    ©›    i›    3›    ùš    Ãš    jš    4š    ú™    Ä™    „™    N™    ™    Þ˜    …˜    O˜    ˜    ß—    Ÿ—    i—    /—    ù–     –    j–    0–    ú•    º•    „•    J•    •    »”    …”    K”    ”    Õ“    Ÿ“    e“    /“    Ö’     ’    f’    0’    ð‘    º‘    €‘    J‘    ñ�    ã�    ²�    x�    j�    9�    ù�    ë�    º�    €�    r�    A�    4�    §Ž    rŽ    9Ž    Ž    Å�    ��    W�    "�    ÓŒ    žŒ    eŒ    0Œ    ñ‹    ¼‹    ƒ‹    N‹    ÿŠ    ÊŠ    ‘Š    \Š    Š    è‰    ¯‰    z‰    +‰    öˆ    ½ˆ    ˆˆ    Iˆ    ˆ    Û‡    ¦‡    W‡    "‡    é†    ´†    u†    @†    †    Ò…    €…    K…    …    Ý„    ž„    i„    0„    ûƒ    ©ƒ    tƒ    ;ƒ    ƒ    Ç‚    ’‚    Y‚    $‚    Ò�    ��    d�    /�    ð€    »€    ‚€    M€    û    Æ    �    X        ä~    «~    v~    $~    ï}    ¶}    �}    B}    }    Ô|    Ÿ|    M|    |    ß{    ª{    k{    6{    ýz    Èz    vz    Az    z    Óy    ”y    _y    &y    ñx    Ÿx    jx    1x    üw    ½w    ˆw    Ow    w    Èv    “v    Zv    %v    æu    ±u    xu    Cu    ñt    ¼t    ƒt    Nt    t    Ús    ¡s    ls    s    år    ¬r    wr    8r    r    Êq    •q    Cq    q    Õp     p    ap    ,p    óo    ¾o    lo    7o    þn    Én    Šn    Un    n    çm    •m    `m    'm    òl    ³l    ~l    El    l    ¾k    ‰k    Pk    k    Üj    §j    nj    9j    çi    ²i    yi    Di    i    Ðh    —h    bh    h    Ûg    ¢g    mg    .g    ùf    Àf    ‹f    9f    f    Ëe    –e    We    "e    éd    ´d    bd    -d    ôc    ¿c    €c    Kc    c    Ýb    ‹b    Vb    b    èa    ©a    ta    ;a    a    ´`    `    F`    `    Ò_    �_    d_    /_    Ý^    ¨^    o^    :^    û]    Æ]    �]    X]    ]    Ñ\    ˜\    c\    $\    ï[    ¶[    �[    /[    úZ    ÁZ    ŒZ    MZ    Z    ßY    ªY    XY    #Y    êX    µX    vX    AX    X    ÓW    �W    LW    W    ÞV    ŸV    jV    1V    üU    ªU    uU    <U    U    ÈT    “T    ZT    %T    ÓS    žS    eS    0S    ñR    ¼R    ƒR    øQ    ÃQ    ŠQ    UQ    Q    áP    ¨P    sP    !P    ìO    ³O    ~O    ?O    
O    ÑN    œN    JN    N    ÜM    §M    hM    3M    úL    ÅL    sL    >L    L    ÐK    ‘K    \K    #K    îJ    œJ    gJ    .J    ùI    ºI    …I    LI    I    ÅH    �H    WH    "H    ãG    ®G    uG    @G    îF    ¹F    €F    KF    F    ×E    žE    iE    E    âD    ©D    tD    5D     D    ÇC    ’C    @C    C    ÒB    �B    ^B    )B    ðA    »A    iA    4A    û@    Æ@    ‡@    R@    @    ä?    ’?    ]?    $?    ï>    °>    {>    B>    >    »=    †=    M=    =    Ù<    ¤<    k<    6<    ä;    ¯;    v;    A;    ;    Í:    ”:    _:    :    Ø9    Ÿ9    j9    +9    ö8    ½8    ˆ8    68    (8    ø7    ¿7    ±7    �7    B7    47    7    Ë6    ½6    �6    �6    
6  C  -Š5  $  -c5  C  -÷4  $  -Ð4  L  -Ç4    ƒ4     -ß3  '  -¬3  ?  - 3  <  -‰3    ‚3    (3  @  -I2  $  -2  L  -2     0  D  -º/  '  -Ï.  '  -´.  '  -œ.  $  -¯-  )  -z-  H  -¿,  F  -·,  J  -t,  ?  -h,  <  -Q,    J,    ,  @  -Å+  ?  -¹+  <  -¢+    ›+    3+  @  -+  H  -H*  F  -@*  >  -4*    &*  Z  =æ)    -¾)    -¶)    -®)  =  -”)    -Š)  C  -))  $  -ý(    -õ(    -í(    -å(    -Ý(    -Ó(  C  -t(  $  -M(  C  -ê'  $  -Ã'  C  -o'  $  -7'    -('    - '    -'    -Û&    -Î&  ?  -¿&    -·&    -ª&  ?  -›&    -‰&    -|&  ?  -m&    -`&  ?  -Q&    -I&    -A&    -4&  =  -÷%  2  -è%    -à%    -Ø%    -Î%  6  -Â%  ;  -¶%  ;  -ª%  C  -.%  $  -%  C  -�$  $  -i$  C  -ù#  $  -Ï#    -Ç#    -µ#    -¨#  ?  -™#    -	#  /  -ú"    -ò"    -ê"    -â"  Y  -Ø"  %  -Â"  B  -`"  2  -T"  6  -H"  ;  -<"  ;  -0"  /  -!"  3  -ý!  .  -³!  C  -:!  $  -!  C  -‘   $  -c   C  -ç  $  -À  4  -«  4  -–  4  -�  4  -l  4  -P  8  -=  )  -*  &  -U    K  8  -8  )  -%  &  -H  8  -5  )  -"  &  -;  9  -þ  9  -   I  -Œ  J  -M  I  -&  %  -  B  -Ä  %  -®  B  -Q  P  -E  ?  -9  5  -      A  -ý    î    ç    Ù    È  :  -½  :  -¦  Q  -¡  7  =Š  N  -o  O  -c  1  -T  0  -J  K  -Ó  K  -h  K  -Ö  Z  =Ï  =  -º  C  -Q  $  -*  C  -Ê  $  -£  C  -:  $  -  C  -³  $  -Œ    -€  !  -m    a    Y    }    -J  '  -k  '  -  ?  -  <  -õ    î      '  -ø  H  -G  F  -?  J  -/    &        ¬         ž    L  V  -5  =  -   =  -  >  -ÿ    ø  >  -ì    á  +  -   ?  -”  <  -}    v      @  -  V  -½  ?  -±  <  -š    “    +  @  -ù  ?  -í  <  -Ö    Ï    c  @  -  '  -  H  -]  F  -$  M  -  0  -  -  -Û   B  -Ó   B  -Ë   B  -Ã   B  -»   B  -¯   B  -£   B  -˜   G  -€   F  -k   E  -V   ,  -Q   >  -E      7   Z  =˜     �     ˆ     x     p     h     `     X     P     H     @     0     (                           @   S  8     0   T                             X       ø     ð   X  à     À     ¸     °   X        ˜     �   X  €     x     p   X  `     X     P   X  @                   X           X  MÄ)    ˆÃ ä      €é     ™    èé     I    ê     $    Àé     Õ  	  î     Û    pß     ó     é     á    \ã     Ï    ´å          æ     7    Lç     ‡    Œç     u    Hé     n    àñ     Y    èñ     å    ðñ     ¢    øñ     ð  À �ý      °  À €     9  À à)        À pÄ     –    ð)                  Œ  À       ð
  
€  î     Ô
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H‹@H‰Bé  ƒàƒø…±   A‹NL�}ˆº   E1ÀL‰ÿL‰öè    H‰ßL‰þè    H‰ÃH‹EÀH…Àt¹ÿÿÿÿðÁHƒùu	H�}ˆè    HÇEÀ    HÇE°    HÇE¨    HÇE     HÇE˜    ƒ}Œ ~%H‹EÈ1Éfff.„     Çˆ    HÿÁHcUŒH9Ñ|íH‹}ÐH�EØH9Çtpè    ëiHÇE˜    ÇEˆ ‚H‰]�H�uˆòr  º   WÉL‰÷è    ë8A‹‰A‹FƒøŽÔþÿÿH‰ßL‰öè    AFCAF C AF0C0H‰ØHƒÄh[A^A_]ÃH‰Çè    H‰ÃH‰ßè    H‰ÃH‹EÀH…Àt¹ÿÿÿÿðÁHƒùu	H�}ˆè    HÇEÀ    HÇE°    HÇE¨    HÇE     HÇE˜    ƒ}Œ ~ H‹EÈ1É€    Çˆ    HÿÁHcUŒH9Ñ|íH‹}ÐH�EØH9Çtè    H‰ßè    H‰Çè             ð?      à?      ð?      @@      ð?      ð?{®Gáz„?      ð?ÿÿÿÿÿÿï              ð?ê-�™—q=      ð?      ð¿      ð?ÿ›ã€ [    >       >  $   Õ   Ò     Í  ó  Å   à  ó  d   Ø  o  Y   Ð  È                ÿ›é‰€€ à	    þ        þ   É   0   Ç  Ê   ô/   ‘  É   Ü/   ‡     s*   ˜          ¬  %   W*   Ñ     O*  ÿ     Â/     Û   Ä/   ˆ  K   ª/   Ó  Á   b.   ¯  ¨   ],   8     U,  =     ¨/   X     „/   w     l/   Y	     P,   ‡	  ´   ¬+   m     4.   Œ     ‚-   º  ˆ   u-  Q     b.   	     *  Q     K,     ¶   +   å     ý)  6     F,   d  ®   x*   W     p-   ˆ     }-   G     õ)  €     ].   ä  %   A.   	     9.  <     -   ¤  %   ÿ,   É     ÷,  ÷  !   T/        ¢.   2     ….   G     t.   �  ‘   g.  	     J*             .  %   .*   S     &*  z     !*   —     *   ­  3       à     o.   Û     Á0     !   Ž0   @     †0  t     „0   ¿  !   ]0   à     U0        S0   H  !   ,0   i     $0  §    Ã0   @$  ~   h-  Ù$  n   `-  b%  Œ   X-  	&  u   P-  ™&  n   H-  )'  u   @-  ¹'  u   8-  I(  u   0-  Ù(  e   (-  Y)  u    -  Î)  c        1*     B*  Z*     k*  –*  o   
+  0+  o   ¤+  Ê+  o   >,  {,  o   ï,  -     -   -  ‡   ,.  D.     U.  À.  ‡   L/  /0     K0  `0     |0  ‘0     ¹0  ï0     Î6  ‰1  n   Æ6  2  Œ   ¾6  ¹2  u   ¶6  I3  n   ®6  Ò3  l   ¦6  Y4  u   ž6  é4  u   –6  y5  u   Ž6  	6  u   †6  ~6  X             ÿ›¯€ 'y      ‡    ¢   ^                     ÿ›Ö€€ N    n        n   Œ   a   C     ç   ƒ  Ò   ß  |  Y   ×  Õ               ÿ›ˆÿ    D        D   É        É   þ   Ö  Ê   æ      É   Î   Œ     ´   ¦  ÿ   ¶   Á     Ò   ô  %   ¶        ®  ø     œ   º     „   ý     l        H   Z  $   0   Ö     ©   	  ª   
   í
     '        .   ã     ú  Q  $   ¤   l     )        Ÿ   V     Ä   �        Ÿ  >   E   v  "   C   È  †   ;  i  …   3  	  …   +  Ý  ‘     ‰  …     )  …     É  …     i  ~   ÿ    |   ÷  ™  u   ï  )  u   ç  ¹  u   ß  I  u   ×  Ç       Ó  U        (  o   œ  ¹     Ê  q  }   ü  0  ~   ¼  ð  ~   —  ‰  µ   û#  Y  …   ó#  ù  …   ë#  ™  …   ã#  9   ~   Û#  Ò   |   Ó#  i!  u   Ë#  ù!  u   Ã#  ‰"  u   »#  #  u   ³#  —#     «#  £#  `             ÿ›èß    B        B      ”        ¨   !     s   =     È
   Ð     S	     “   À   i        ¬     v	     %   ]	   <     U	  é  (   ¨	   )  [    	  Ÿ  �   ˜	  I  …   �	  é  u   ˆ	  y  u   €	  	  …   x	  Þ  k   K	  `	     n	  Ã	  U   À
  3
  ƒ   ¸
  æ
  ƒ   k  ‘  k   „    k   Œ  ²  Œ   F  >               ÿ›õ‚€€ ì    ?        ?      w   ^      _   ®     0   ]     S   ”  j  �   B  f   K  ÿ  ?   Ì   V  n   Ä  ÷     |   a  %   `   †     X  ­  ‘   ¼  Y	  u   ´  é	  n   ¬  r
  l   ¤  ù
  …   œ  ™  …   ”  c     t  ç  k   W  ­  Y   v  !  ƒ   †  ¿  k   ~  E  d   –  Ä  k   Ž  J  ƒ   ž  è  †   ¦  n  @             ÿ›ž„€ •    Õ       Õ     Ö   %        Ô     º     s  î   Â  f   ¬  8     ¸   o  ›   *   Ý        õ     ¶   ,	  ž   ¥   �
     ø  ²
     ´   é
  ¡       ]     ð  V  ?      Å     Ý   /  %   Ä   T     ¼  {  ƒ       u     ©  u     9  u   ÿ  É  n   ÷  R  e   ï  Ò  e   ç  R  Œ   ß  ;  ]   �  À  ]   "  E  ]   ¤  Ç     Õ  =  ƒ   ž  Û  k   –  a  k   ¶  ç  k   ®  m  k   Î  ó  k   Æ  y  k   ¾  ÿ  �   ¦  Ž  {        	  ]   k       ÿ›§‚ ž    ô       ô  !   V        N  !  r        “  !   5   ´     -  À  œ        \  !      }       ‰  ¹       B	  !   ó   c	     ë  o	  M       ¼
  !   Ï   Ý
     Ç  é
  é       Ò     ã  ö            %  8     F  Y     m  e               ÿ›Û‚ Ò    Ô        Ô   É   ÿ   �  É   l   f  Ê   Ù   0  É   F   U     Þ   f          z  %   Â   Ÿ     º  Ì     ±   é  ×   ³   1  !      m  �     	  u     ™  u   û  )  u   ó  ¹  u   ë  F  b   ã  Å     Ö  1  v   ©  Ñ  k   >  d  k   Ñ  ÷  k   d  Š  k   ÷    ^   €  x               ÿ›ù„€€ ð             É   °   A     ˜     
   €   V  
   h   ‘     P   I     �   �     @   ž          ²  %   !   ×       1        }  %   ø   ¢     ð  Ñ  #   i     #   d     :   �   b     ‹   
     ë    
  P       p  $   È     (   ±   -     ¶   ¼  (      ÿ  |   b  ¡  ,   ¶   ð     l     	   j   '  k   Z  ­  ƒ   ã  K  |   Û    p   Ó  �  ƒ   Ë  ;  k   Ã  Á  k   »  ,  ^        Š  o   þ  $  €   ©         *     8  ¥  |   H  þ  ƒ   ƒ  Ã  „   î   ’  u   ö   "  Œ   æ   É  u   Þ   Y   u   Ö   Î   0             ÿ›IA    T       T  !   Ÿ   u  	   —  ¢  	   ³  «               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›ã€ [ã         ï      †     ^   ~  ¡  b     +  ^     ¡  o                     ÿ›ã€ [    !       !     A   G  n   .  Ê     6   æ  v        \  i   Í  Å                          €       €                       €       €      ð?      ð?                              ÿÿÿÿÿ        ÿÿÿÿÿÿÿÿÿÿÿÿ       €       €  €¿      €¿                       ?w¾?   >  €?ÿÿÿ  €?m1type == (((3) & ((1 << 3) - 1)) + (((2)-1) << 3)) || m1type == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || m1type == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) initUndistortRectifyMap /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/undistort.cpp A.size() == Size(3,3) && A.size() == R.size() Ar.size() == Size(3,3) || Ar.size() == Size(4, 3) distCoeffs.size() == Size(1, 4) || distCoeffs.size() == Size(4, 1) || distCoeffs.size() == Size(1, 5) || distCoeffs.size() == Size(5, 1) || distCoeffs.size() == Size(1, 8) || distCoeffs.size() == Size(8, 1) || distCoeffs.size() == Size(1, 12) || distCoeffs.size() == Size(12, 1) || distCoeffs.size() == Size(1, 14) || distCoeffs.size() == Size(14, 1) m1 != __null && m2 != __null m1f != __null && m2f != __null m1 != __null void cv::undistort(cv::InputArray, cv::OutputArray, cv::InputArray, cv::InputArray, cv::InputArray) dst.data != src.data undistort src.size() == dst.size() && src.type() == dst.type() cvUndistort2 mapx0.data == mapx.data && mapy0.data == mapy.data cvInitUndistortMap cvInitUndistortRectifyMap src.isContinuous() && (src.depth() == 5 || src.depth() == 6) && ((src.rows == 1 && src.channels() == 2) || src.cols*src.channels() == 2) undistortPoints (distCoeffs0.cols == 1 || distCoeffs0.rows == 1) && (ndcoeffs == 4 || ndcoeffs == 5 || ndcoeffs == 8 || ndcoeffs == 12 || ndcoeffs == 14) initWideAngleProjMap cameraMatrix0.size() == Size(3,3) (((_src) != __null && (((const CvMat*)(_src))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(_src))->cols > 0 && ((const CvMat*)(_src))->rows > 0) && ((const CvMat*)(_src))->data.ptr != __null) && (((_dst) != __null && (((const CvMat*)(_dst))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(_dst))->cols > 0 && ((const CvMat*)(_dst))->rows > 0) && ((const CvMat*)(_dst))->data.ptr != __null) && (_src->rows == 1 || _src->cols == 1) && (_dst->rows == 1 || _dst->cols == 1) && _src->cols + _src->rows - 1 == _dst->rows + _dst->cols - 1 && (((_src->type) & ((1 << 3)*512 - 1)) == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) || ((_src->type) & ((1 << 3)*512 - 1)) == (((6) & ((1 << 3) - 1)) + (((2)-1) << 3))) && (((_dst->type) & ((1 << 3)*512 - 1)) == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) || ((_dst->type) & ((1 << 3)*512 - 1)) == (((6) & ((1 << 3) - 1)) + (((2)-1) << 3))) cvUndistortPointsInternal (((_cameraMatrix) != __null && (((const CvMat*)(_cameraMatrix))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(_cameraMatrix))->cols > 0 && ((const CvMat*)(_cameraMatrix))->rows > 0) && ((const CvMat*)(_cameraMatrix))->data.ptr != __null) && _cameraMatrix->rows == 3 && _cameraMatrix->cols == 3 (((_distCoeffs) != __null && (((const CvMat*)(_distCoeffs))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(_distCoeffs))->cols > 0 && ((const CvMat*)(_distCoeffs))->rows > 0) && ((const CvMat*)(_distCoeffs))->data.ptr != __null) && (_distCoeffs->rows == 1 || _distCoeffs->cols == 1) && (_distCoeffs->rows*_distCoeffs->cols == 4 || _distCoeffs->rows*_distCoeffs->cols == 5 || _distCoeffs->rows*_distCoeffs->cols == 8 || _distCoeffs->rows*_distCoeffs->cols == 12 || _distCoeffs->rows*_distCoeffs->cols == 14) (((matR) != __null && (((const CvMat*)(matR))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(matR))->cols > 0 && ((const CvMat*)(matR))->rows > 0) && ((const CvMat*)(matR))->data.ptr != __null) && matR->rows == 3 && matR->cols == 3 (((matP) != __null && (((const CvMat*)(matP))->type & 0xFFFF0000) == 0x42420000 && ((const CvMat*)(matP))->cols > 0 && ((const CvMat*)(matP))->rows > 0) && ((const CvMat*)(matP))->data.ptr != __null) && matP->rows == 3 && (matP->cols == 3 || matP->cols == 4) total() == 0 || data != __null Mat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/mat.inl.hpp Step must be a multiple of esz1 Unknown projection type mapPointSpherical             à     b     Ì              è  ÑXA         õ      ð      Ö6  ÑXA        hõ      Ð<      Z                  0>        A        Xú      @?      ò  ! A        Œú      @B      $  ÑXA        èú      Pf      N  ÑXA        ôý       s      ®  ÑXA        `ÿ      P…      s  ÑXA        Ü      ÐŸ                            ðŸ      u  ÑXA              p³      @                      °³      ˆ  ÑXA        ,     @Æ      þ   ÑXA        Œ     @ç      »  ! A             ê      ä   A        X      ì      €  ÑXA        Œ     €î      (  A        	     °ñ      Õ  aA        t	            zPLR x›   �  4   $   Xãþÿÿÿÿÿè      GØÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   éþÿÿÿÿÿÖ6      wØÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  ,       ÿÿÿÿÿÿZ       A†CGƒŒŽ�      4   Ü   Ð ÿÿÿÿÿÿ      çÜÿÿÿÿÿÿA†CGƒŒŽ�      ,     ¨!ÿÿÿÿÿÿò      ãÜÿÿÿÿÿÿA†CGƒŽ  4   D  x$ÿÿÿÿÿÿ$      ÝÿÿÿÿÿÿA†CPƒŒ�Ž�    4   |  PHÿÿÿÿÿÿN      ãßÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ´  hUÿÿÿÿÿÿ®      áÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ì  àfÿÿÿÿÿÿs      [âÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ”  (�ÿÿÿÿÿÿ        A†C       4   L   �ÿÿÿÿÿÿu      äÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ô  h”ÿÿÿÿÿÿ@        A†C       4   ¬  €”ÿÿÿÿÿÿˆ      ëäÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ä  Ø¦ÿÿÿÿÿÿþ       æÿÿÿÿÿÿA†CPƒŒ�Ž�    ,      Çÿÿÿÿÿÿ»      [èÿÿÿÿÿÿA†CGƒŽ  ,   L  @Êÿÿÿÿÿÿä      wèÿÿÿÿÿÿA†CBƒ    4   |   Ìÿÿÿÿÿÿ€      {èÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ´  HÎÿÿÿÿÿÿ(      ÃèÿÿÿÿÿÿA†CKƒŒŽ�      ,   ì  @ÑÿÿÿÿÿÿÕ      óèÿÿÿÿÿÿA†CIƒŽ��ô  "  -yô  '  -qô  8  -ô  ,  -íó  '  -âó  "  -±ó  /  -’ó  A  -‚ó    aó  8  -üò  ,  -Øò    -Íò  @  -	ò  ,  -¤ñ  "  -œñ  "  -”ñ  '  -Œñ  8  -%ñ  ,  -ñ  8  -°ð  ,  -Œð  "  -ð  8  -&ð  ,  -ð  "  -íï  8  -˜ï  ,  -wï    -|î  "  -tî  '  -lî  6  -`î  "  -Xî  "  -Nî  6  -Bî  "  -æí  6  -Ýí  2  -Êí    Ãí    …í  7  -í  6  -í  2  -ïì    èì    ªì  7  -ðë  "  -èë  "  -àë  "  -Ñë  8  -xë  ,  -Wë  8  -Þê  ,  -ºê  8  -<ê  ,  -ê  C  -ê  F  -÷é  "  -ïé  '  -çé  6  -Ûé  "  -ºé  6  -±é  2  -žé    —é    gé  7  -Bé  K  -/é  K  -xè    Lè    ‹ç    cç    :ç  "  -2ç  "  -*ç  "  -"ç  "  -ç  "  -ç  '  -
ç  8  -¡æ  ,  -zæ  8  -æ  ,  -êå  8  -jå  ,  -Cå  8  -Úä  ,  -³ä  D  -›ä  D  -ƒä  8  -ä  ,  -Çã  "  -½ã  8  -Fã  ,  -Œâ  "  -iâ     -]â  8  -íá  ,  -|á  "  -rá  6  -]á  "  -Sá  "  -Iá  6  -4á  "  -'á  "  -á  "  -á  "  -á  "  -á  "  -ÿà  "  -íà  "  -àà  8  -là  ,  -Bà  "  -5à  8  -Òß  ,  -¦ß  "  -žß  "  -–ß  I  -oß  J  =hß  8  -	ß  ,  -âÞ  8  -ƒÞ  ,  -\Þ  8  -åÝ  ,  -¾Ý  8  -ZÝ  ,  -3Ý  D  -Ý  D  -Ý  8  -“Ü  ,  -lÜ  8  -õÛ  ,  -ÎÛ  8  -oÛ  ,  -HÛ  =  -?Û  ?  -	Û  /  -ñÚ  ;  -·Ú  8  -GÚ  ,  - Ú  )  -‚Ø  :  -iØ  <  -I×    ´Ö    :Ö    /Ö    Ö    Ö     Õ    ŒÕ    úÔ    ÐÔ    -_Ó    ,Ó    ZÑ  H  ->Ñ  H  -\Ð  .  -MÏ    ³Î    -ŽÎ    -:Í    ÍÌ    ºÌ    ŸÌ    vÌ  A  -iÌ    0Ì  A  -#Ì    êË  6  -ÞË  2  -ÇË    ÀË    ~Ë  7  -Ë  6  -Ë  2  -üÊ    õÊ    îÊ  P  -áÊ    ÚÊ  7  -§Ê     -èÉ  -  -œÉ  E  -XÉ  E  -É    “È    -È  /  -óÇ  ;  -JÇ  :  -BÇ  /  -*Ç  ;  -�Æ  :  -uÆ  J  =4Æ  "  -,Æ  '  -$Æ  8  -ÒÅ  ,  -«Å  "  -¡Å  8  -BÅ  ,  -Å  "  -Å  8  -¯Ä  ,  -…Ä  "  -{Ä  8  -Ä  ,  -òÃ  "  -èÃ  8  -‰Ã  ,  -]Ã  "  -SÃ  8  -éÂ  ,  -¿Â  "  -·Â  "  -¯Â  "  -§Â  "  -ŸÂ  "  -—Â  "  -ŠÂ  "  -}Â  6  -nÂ  "  -TÂ  8  -þÁ  ,  -ÚÁ  8  -qÁ  ,  -JÁ  8  -áÀ  ,  -ºÀ  8  -QÀ  ,  -*À  8  -Á¿  ,  -š¿  8  -%¿  ,  -þ¾  	  -l¹  /  -M¹  ;  -�¸  :  -•¸  <  -W¸  6  -K¸  2  -4¸    -¸    &¸  P  -¸    ¸  7  -¥·  /  -�·  ;  -ä¶  :  -Ü¶  /  -Ä¶  ;  -¶  :  -¶  /  -úµ  ;  -Qµ  :  -Iµ  /  -1µ  ;  -ˆ´  :  -€´  /  -h´  ;  -Û³  :  -¦³    -a³  "  -Y³  '  -Q³  6  -B³  "  -:³  "  -0³  6  -!³  "  -³  "  -³  6  - ³  "  -ø²  "  -î²  6  -ß²  "  -×²  "  -Ê²  6  -»²  "  -³²  I  -r²  J  =n®    ÿ¬  
  ‘¬    ¬    ,«  M  - «    	«  L  -úª    ëª  N  -Õª  6  -Éª  2  -¶ª    ¯ª    ¨ª  P  -›ª    ”ª  7  -ñ©  O  -z©  L  -q©    [©  6  -O©  2  -<©    5©    .©  P  -!©    ©  7  -û§    Î§  
  mq§    §    r¦    O¥  H  -2¥  H  -Ä¤    E¤    è£  L  -Ü£    u£  6  -i£  2  -V£    O£    H£  P  -;£    4£  7  -Ç¢  L  -»¢    ¬¢  6  - ¢  2  -�¢    †¢    ¢  P  -r¢    k¢  7  -¢  6  -¢  2  -î¡    ç¡    à¡  P  -Ó¡    Ì¡  7  -)   J  =áŸ  	  -ØŸ    ¿Ÿ  "  -²Ÿ  8  -aŸ  ,  -"Ÿ  "  -Ÿ  "  -Ÿ  "  -
Ÿ  "  -Ÿ  "  -úž  "  -òž  "  -êž  "  -âž  '  -Úž  8  -Wž  ,  -0ž  8  -Ñ�  ,  -ª�  8  -K�  ,  -$�  8  -Åœ  ,  -žœ  8  -?œ  ,  -œ  8  -¹›  ,  -’›  8  -3›  ,  -›  8  -•š  ,  -kš  "  -cš  "  -[š  "  -Sš  "  -Kš  "  -Cš  "  -;š  "  -3š  "  -)š  "  -š  6  -š  "  - š  "  -ø™  "  -î™  8  -�™  ,  -v™  "  -i™  8  -™  ,  -ñ˜  "  -ä˜  8  -“˜  ,  -T˜  "  -L˜  "  -D˜  "  -*˜  8  -ª—  ,  -ƒ—  8  -*—  ,  -—  8  -ª–  ,  -ƒ–  8  -!–  ,  -ú•  8  -‘•  ,  -j•  8  -•  ,  -Ú”  8  -q”  ,  -J”  8  -Ó“  ,  -¬“  6  - “  2  -‰“    ‚“    "“  7  -á’    -®‘  8  -Ö�  8  -A�  ,  -�  (  -î�  8  -�  8  -„Ž  ,  -]Ž  (  -.Ž  8  -V�  8  -ÇŒ  ,  - Œ  (  -tŒ  8  -Œ  ,  -Ê‹  /  -ðŠ  ,  -ý‰  8  -c‰  ,  -<‰  (  -„ˆ  /  -=‡  (  -Ž…  (  -J…  "  -B…  "  -:…  "  -2…  "  -*…  "  -"…  "  -…  "  -…  '  -
…  8  -�„  ,  -i„  8  -òƒ  ,  -Ëƒ  8  -lƒ  ,  -Eƒ  8  -í‚  ,  -Æ‚  8  -g‚  ,  -@‚  8  -É�  ,  -¢�  8  -U�  ,  -û€  "  -î€  8  -�€  ,  -h€  "  -`€  "  -X€  "  -P€  "  -H€  "  -@€  "  -8€  "  -€  "  -€  6  -ü  "  -ï  "  -º  8  -A  ,  -  8  -¡~  ,  -z~  8  -~  ,  -ó}  8  -‘}  ,  -j}  8  -}  ,  -Ú|  8  -U|  ,  -.|  6  -"|  2  -|    |    ¤{  7  -`{  8  -þz  ,  -Úz    -Dy  8  -êx  ,  -šx  /  -Àw  ,  -Ôv  8  -<v  ,  -v  (  -]u  /  -t  (  -ús  (  -Ûs  (  -šs  "  -’s  '  -Šs  8  -
s  ,  -àr  "  -Ør  "  -Îr  8  -or  ,  -Hr  8  -éq  ,  -¿q  "  -µq  8  ->q  ,  -q  "  -q  "  -q  8  -‹p  ,  -dp  8  -p  ,  -ôo  "  -ìo  "  -äo  "  -Üo  "  -Ôo  "  -Ìo  "  -Âo  "  -¸o  6  -©o  "  -Ÿo  "  -•o  8  -6o  ,  -ôn  "  -Ún  8  -an  ,  -:n  8  -Ñm  ,  -ªm  8  -Am  ,  -m  8  -¡l  ,  -zl  8  -÷k  ,  -Ðk  8  -�k  ,  -]k  !  -”j  6  -ˆj  2  -qj    jj    	j  7  -ºi  8  -ãh  8  -\h  ,  -8h  (  -¨g  (  -‰g  (  -mg  /  -ªf  (  -Žf  (  -?f  "  -7f  "  -/f  "  -'f  "  -f  "  -f  "  -f  "  -f  "  -ÿe  "  -÷e  "  -ïe  "  -çe  '  -ße  4  -Êe  8  -ae  ,  -:e  8  -Ñd  ,  -ªd  8  -Ad  ,  -d  8  -±c  ,  -Šc  8  -c  ,  -ób  8  -�b  ,  -Zb  8  -áa  ,  -ºa  8  -Aa  ,  -a  8  -¡`  ,  -z`  8  -Û_  "  -Ñ_  ,  -ª_  8  -8_  ,  - _  "  -ê^  8  -x^  ,  -@^  "  -*^  8  -¹]  ,  -]  "  -w]  "  -o]  "  -“\     -c\  "  -[\  "  -S\  "  -K\  "  -C\  "  -;\  "  -3\  "  -+\  "  -#\  "  -\  "  -\  "  -\  6  -ò[  "  -à[  "  -Ó[  8  -p[  ,  -F[  "  ->[  "  -6[  I  -[  J  =[  4  -úZ  8  -‘Z  ,  -jZ  8  -Z  ,  -ÚY  8  -qY  ,  -JY  8  -áX  ,  -ºX  8  -JX  ,  -#X  8  -±W  ,  -ŠW  8  -W  ,  -êV  8  -qV  ,  -JV  8  -ÑU  ,  -ªU  8  -%U  ,  -ÊT  8  -MT  ,  -*T  8  -­S  ,  -ŠS  8  -S  ,  -ÔR  3  -R    -áP  0  -®P  0  -pP  0  -»O  ?  -±N  A  -£N    $N  8  -mM  1  -FM  .  -êK  8  -LK  ,  -%K    -ºJ  A  -¬J    sJ     -gJ    -TJ  -  -I  .  -QH  .  -aG  6  -UG  2  ->G    7G    G  7  -áF  /  -®F  ;  -êE  :  -âE  <  -¥E  /  -�E  ;  -äD  :  -ÜD  /  -ÄD  ;  -D  :  -D  /  -úC  ;  -QC  :  -IC  /  -1C  ;  -ˆB  :  -€B  5  -tB    fB  J  =.B  '  -#B  "  -B  "  -B  8  -ÁA  ,  -‘A  8  -È@  ,  -ž@  A  -‹@    6@  8  -²?  ,  -‰?  @  -a?    -<?  "  -4?  '  -,?  8  -Ö>  ,  -ª>    -‡=  8  -=  ,  -Â<  "  -º<  "  -²<  "  -ª<  "  -¢<  "  -š<  "  -’<  "  -Š<  "  -‚<  "  -z<  "  -r<  '  -j<  8  -<  ,  -Ú;  8  -q;  ,  -J;  8  -á:  ,  -º:  8  -Q:  ,  -*:  8  -Ê9  ,  -£9  8  -A9  ,  -9  8  -±8  ,  -Š8  8  -
8  ,  -ã7  8  -�7  ,  -Z7  8  -ç6  ,  -­6  "  -‰6  6  -z6  "  -p6  "  -X6  6  -I6  "  -?6  "  -'6  6  -6  "  -5     -@5  "  -35  8  -¸4  ,  -€4     -o4     -[4  "  -I4  "  -<4  6  --4  "  - 4  "  -4  8  -˜3  ,  -i3  "  -\3  "  -T3  "  -L3  "  -D3  "  -<3  "  -43  "  -,3  "  -$3  "  -3  "  -3  "  -3  "  -ú2  6  -ë2  "  -ã2  "  -Ö2  8  -s2  ,  -I2  "  -22  "  -%2  8  -Â1  ,  -˜1  "  -‹1  8  -(1  ,  -þ0  "  -ñ0  8  -Ž0  ,  -_0  "  -R0  6  -C0  "  -60  "  -)0  6  -0  "  -0     -ù/  "  -ñ/  "  -é/  "  -á/  I  -Á/  J  =º/  8  -Q/  ,  -*/  8  -Ñ.  ,  -ª.  8  -A.  ,  -.  8  -±-  ,  -Š-  8  -!-  ,  -ó,  8  -‘,  ,  -j,  8  -,  ,  -Ú+  8  -Z+  ,  -3+  8  -Ñ*  ,  -ª*  8  -8*  ,  -%)    F(    ý'    Î'    ¸%    ©%  +  -{$    ]$  6  -U$  2  -P$    I$     $  7  -Ô#  6  -Ì#  2  -Ç#    À#    t#  7  -4#  6  -,#  2  -'#     #    Û"  7  -ÿ     Ö   *  -Ú    í  H  -Ð  H  -¥     -y  >  -K  6  -?  2  -(    !      P  -      7  -
  8  -…  ,  -^     -R     -F    -3  B  -  9  -  0  -Á  6  -µ  2  -ž    —    9  7  -  6  -õ  2  -Þ    ×    }  7  -8  8  -‡  1  -`  .  -þ  8  -\  ,  -5    -Ö  8  -!  8  -w  ,  -P    -ú  8  -I  /  -.  8  -²  ,  -‹    -x    -'  8  -  ,  -X    -y    -c     -W    -D  -  -)  8  -C  8  -§  ,  -€  ;  -Ç  :  -¿  <  -|  =  -Ü
  /  -¾
  ;  -
  :  -
  <  -É	  6  -½	  2  -¦	    Ÿ	    ˜	  P  -‹	    „	  7  -F	  /  -.	  ;  -…  :  -}  /  -e  ;  -»  :  -³  /  -›  ;  -ò  :  -ê  /  -Ò  ;  -)  :  -  J  =ä  "  -Ü  "  -Ô  "  -Ì  '  -Ä  8  -w  ,  -S  8  -û  ,  -Ñ  "  -´  8  -û  ,  -Ó  8  -w    ^  A  -P    Ù   /  -¹   ;  -$   :  -                X    P  G  @    8    0  G             G       ø    ð  G  à    Ø    Ð  G  À    ¸    °  G       ˜    �  G  €    `    X    P  G  @               G       ø     ð   G  à     Ø     Ð   G  À     ¸     °   G        ˜     �   G  €     x     p   G  `     @     8     0   G                G           G  MY
     õ      1
    hõ      ë	    Xú      ÷    Œú      %	          å    èú      À    ôý      ›    `ÿ      v    Ü          ðŸ      		     
     k
          
    ,     ª    @ç      ý	    Œ     	         Ò    X     ­    Œ     ˆ    	     c    t	     …	    ˜      U    p³      `    °³      G    @Æ      ]    ð                  v  À  ì      ý  À Ð<      •  À 0>      ²  À €î      \  À @?      x  À °ñ      ø   À ê      ¢    @B      ü  À  ê      U     s      :    P…      
    Pf          ÐŸ                   .             Ó             j             À             ƒ              ·             Ë                          2                                       ¿             E              Ò             �              ‹             1              å             Û              Š             ä             º              r              3             8             ¤             S                           )              o             é             C
                          ¥             4             i             $             +             /                                          _cvSetIdentity _memcpy __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZNK2cv3Mat1tEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv12_OutputArray7releaseEv __ZNK2cv11_InputArray4kindEv __ZN2cv7MatExprD2Ev ___sincos_stret _cvUndistortPoints _cvGetCols _cvInitUndistortRectifyMap _cvInitUndistortMap _asin __Znwm __ZN2cv3MatC2EiiiPvm __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv3Mat3eyeEiii __ZN2cv3Mat6createEiPKii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv3Mat7reshapeEiiPKi __ZNK2cv7MatExpr3invEi __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cvL17mapPointSphericalERKNS_6Point_IfEEfPNS_3VecIdLi4EEEi ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume _cvConvertScale ___stack_chk_guard __ZN2cv20initWideAngleProjMapERKNS_11_InputArrayES2_NS_5Size_IiEEiiRKNS_12_OutputArrayES7_id __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv11convertMapsERKNS_11_InputArrayES2_RKNS_12_OutputArrayES5_ib __ZN2cv25getDefaultNewCameraMatrixERKNS_11_InputArrayENS_5Size_IiEEb __ZN2cv23initUndistortRectifyMapERKNS_11_InputArrayES2_S2_S2_NS_5Size_IiEEiRKNS_12_OutputArrayES7_ __ZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_ __ZN2cv3MatC1ERKS0_RKNS_5RangeES5_ __ZN2cv15undistortPointsERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_S2_S2_ __ZN2cv9undistortERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_S2_ __ZN2cvmlERKNS_3MatES2_ __ZN2cv3MataSEOS0_ __ZN2cv3Mat8copySizeERKS0_ _cvGEMM __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv4Mat_IdEaSEONS_3MatE __ZN2cv4Mat_IdEaSERKNS_3MatE __ZN2cv4Mat_IdEC1ERKNS_3MatE __ZN2cv4Mat_IdEC2EONS_7MatExprE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZL25cvUndistortPointsInternalPK5CvMatPS_S1_S1_S1_S1_N2cv12TermCriteriaE __ZN2cv15undistortPointsERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_S2_S2_NS_12TermCriteriaE __ZN2cv5remapERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_iiRKNS_7Scalar_IdEE __ZN2cv3MataSERKNS_7Scalar_IdEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table19 GCC_except_table8 GCC_except_table18 GCC_except_table7 GCC_except_table17 GCC_except_table6 GCC_except_table16 GCC_except_table5 GCC_except_table4 LCPI10_4 GCC_except_table14 __ZZN2cv9undistortERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_S2_E25__cv_trace_location_fn204 __ZZN2cv9undistortERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_S2_E31__cv_trace_location_extra_fn204 GCC_except_table3 GCC_except_table13 _cvUndistort2 GCC_except_table12 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10   #1/20           1548786609  501   20    100644  5068      `
utils.cpp.o         Ïúíþ           P             Ø                          è      p      è                   __text          __TEXT                  Ë      p     X  A     €            __gcc_except_tab__TEXT          Ì      ¤      <
                             __cstring       __TEXT          p	      ¢      à                             __compact_unwind__LD                  @       ˆ     `                    __eh_frame      __TEXT          X      �       È     �       h            $       
           ˜     È  ì     P                                                                      UH‰åAWAVAUATSHƒìhI‰ÖI‰õA‰üM…íH‰M°tM…öt	H…É…š   WÀ)E€H�]€¾-   H‰ßè    H¹ock != 0H‰H%H¹&& blockH‰H H¹er != 0 H‰HH¹our_headH‰HH¹ && contH‰HH¹arr != 0H‰H�û  H�	  ¿)ÿÿÿA¸/   H‰Þè    H�}€è    M…ít-A‹E ‰Á�á  ÿÿ�ù  BBuAƒ}$ ~Aƒ}  ~Iƒ} …�   WÀ)EÀH�]À¾!   H‰ßè    H¹id matriH‰HH¹ot a valH‰HH¹ray is nH‰HH¹Input arH‰Æ@ xH�L  H�W  ¿ûÿÿÿA¸6   H‰Þè    H�}Àè    A‹E f©øL‰u¸uAƒ}$uH�u€º   1ÉL‰ïè    I‰ÅE‹u D‰ó�ãÿ  ‰ØƒÈƒøtVWÀ)EÀL�}À¾W   L‰ÿè    H�5n  ºW   H‰Çè    H�´  H�¿  ¿.ÿÿÿA¸?   L‰þè    H�}Àè    E‹E$AƒøtAƒ} uAöE@uZWÀ)EÀL�}À¾K   L‰ÿè    H�5X  ºK   H‰Çè    H�F  H�Q  ¿ûÿÿÿA¸D   L‰þè    H�}Àè    E‹E$A�ä p  D	ãD‰òÁê�âÿ  ÿÂE öA€æ¸Pú  D‰ñHÓè$‰ÁÓâI‹ME¯E H‹E°H‰$¾€   ‰ßH‹]¸I‰Ùè    H‰ØHƒÄh[A\A]A^A_]ÃH‰Çè    H‰ÃH�}Àè    ëXH‰Çè    H‰Çè    H‰ÃH�}€è    ë:H‰Çè    H‰Çè    H‰ÃH�}Àè    ëH‰Çè    H‰Çè    H‰ÃH�}Àè    H‰ßè    H‰Çè    ffff.„     UH‰åAWAVAUATSH�ì(  A‰ÎI‰ÔH‰óH‰øH�½ÿÿÿ1Ò¹   E1ÀE1ÉH‰Æè    H�½xÿÿÿ1Ò¹   E1ÀE1ÉH‰Þè    M‰åIÁí D‹}€‹]„D)ã+�$ÿÿÿE)ïD+½ ÿÿÿ‹…ÿÿÿ3…xÿÿÿf©ÿtuWÀ)…ðþÿÿH�½ðþÿÿ¾   è    H¹c.type()H‰HH¹() == srH‰HH¹dst.typeH‰H�»  H�c  H�µðþÿÿ¿)ÿÿÿA¸V   è    H�½ðþÿÿè    H�EHÇ…Ðþÿÿ    Ç…Àþÿÿ  H��ÿÿÿH‰�ÈþÿÿHÇ…èþÿÿ    Ç…Øþÿÿ  H��xÿÿÿH‰�àþÿÿ H)…ðþÿÿ)� ÿÿÿH�…ðþÿÿH‰D$D‰4$H�½ÀþÿÿH�µØþÿÿD‰êD‰ùE‰àA‰Ùè    H‹E°H…Àt¹ÿÿÿÿðÁHƒùuH�½xÿÿÿè    HÇE°    HÇE     HÇE˜    HÇE�    HÇEˆ    ƒ½|ÿÿÿ ~#H‹E¸1É€    Çˆ    HÿÁHc•|ÿÿÿH9Ñ|êH‹}ÀH�EÈH9Çtè    H‹…PÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Pÿÿÿ    HÇ…@ÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    ƒ½ÿÿÿ ~'H‹…Xÿÿÿ1É„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½`ÿÿÿH�…hÿÿÿH9Çtè    H�Ä(  [A\A]A^A_]ÃH‰Çè    H‰ÃH�½ðþÿÿè    ëH‰Çè    ëH‰Çè    H‰Çè    H‰ÃH‹E°H…Àt¹ÿÿÿÿðÁHƒùuH�½xÿÿÿè    HÇE°    HÇE     HÇE˜    HÇE�    HÇEˆ    ƒ½|ÿÿÿ ~H‹E¸1ÉÇˆ    HÿÁHc•|ÿÿÿH9Ñ|êH‹}ÀH�EÈH9Çtè    ëH‰Çè    H‰ÃH‹…PÿÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ÿÿÿè    HÇ…Pÿÿÿ    HÇ…@ÿÿÿ    HÇ…8ÿÿÿ    HÇ…0ÿÿÿ    HÇ…(ÿÿÿ    ƒ½ÿÿÿ ~)H‹…Xÿÿÿ1Éf.„     Çˆ    HÿÁHc•ÿÿÿH9Ñ|êH‹½`ÿÿÿH�…hÿÿÿH9Çtè    H‰ßè    H‰Çè    f�Pè    è     ÿ›ó� ê    œ        œ   !      ½   	     Æ   …        K  !   G   l  	   ?  u  n        ã  !   í     	   å    D        Q  !   )   r  	   !  {  u        ð  	   û    	     ,  	   7  J  	   [  S               ÿ›¥�€€ œ    <        <      “   •      ñ   Ï   %   Ø   ô      Ð  _  /      ¦  r   û  3  ‹   ó  Û     é    k   ‹  ±  �   F  >               arr != 0 && contour_header != 0 && block != 0 cvPointSeqFromMat /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/imgproc/src/utils.cpp Input array is not a valid matrix The matrix can not be converted to point sequence because of inappropriate element type The matrix converted to point sequence must be 1-dimensional and continuous dst.type() == src.type() cvCopyMakeBorder               c  ÑXA        Ì      p      N  ÑXA        Ä             zPLR x›   �  4   $   €ôÿÿÿÿÿÿc      ;üÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \   ¸÷ÿÿÿÿÿÿN      ûüÿÿÿÿÿÿA†CPƒŒ�Ž�    Ç    -Â    -º    -²    -ª    -)    -ÿ    -õ    -–    -o    -g    -]    -S  
  -D    -*    -«    -„    -    -ú    -l  
  -`  	  -I    B        -Ä    -¨    -_    -W    -O  
  -C    -;    -1  
  -%    -    -  
  -    -ÿ    -õ  
  -é    -Ï    -w  
  -n  	  -[    T    M    -@    9    -	  
  -   	  -í    æ    ß    -Ò    Ë    -™    -q  
  -h  	  -U    N        -Â   
  -¹   	  -¦     Ÿ     E     -8     0                                MÚ    Ì      ²    Ä      ô   À À      ‘     p      ~                          }             '             G              ½              a              £              3              "              á              Ä             	                                          _memcpy _cvMakeSeqHeaderForArray __ZSt9terminatev __ZN2cv8fastFreeEPv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv _cvPointSeqFromMat _cvCopyMakeBorder __ZN2cv6String8allocateEm __ZN2cv5errorEiRKNS_6StringEPKcS4_i ___cxa_begin_catch ___clang_call_terminate _cvReshape __Unwind_Resume __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiiRKNS_7Scalar_IdEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 



#1/36           1548786610  501   20    100644  312580    `
opencl_kernels_imgproc.cpp.o        Ïúíþ           °             8                          8´     Ð      8´                  __text          __TEXT                          Ð                 €            __cstring       __TEXT                  {­     Ð                             __data          __DATA          €­     ¸      P¯    ¶ ¬                   $       
           h» +   ¾ Ä     P               +   +                                                       imgproc accumulate #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define SRC_TSIZE cn * (int)sizeof(srcT1)
#define DST_TSIZE cn * (int)sizeof(dstT1)
#define noconvert
__kernel void accumulate(__global const uchar * srcptr, int src_step, int src_offset,
#ifdef ACCUMULATE_PRODUCT
__global const uchar * src2ptr, int src2_step, int src2_offset,
#endif
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols
#ifdef ACCUMULATE_WEIGHTED
, dstT1 alpha
#endif
#ifdef HAVE_MASK
, __global const uchar * mask, int mask_step, int mask_offset
#endif
)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
int src_index = mad24(y, src_step, mad24(x, SRC_TSIZE, src_offset));
#ifdef HAVE_MASK
int mask_index = mad24(y, mask_step, mask_offset + x);
mask += mask_index;
#endif
#ifdef ACCUMULATE_PRODUCT
int src2_index = mad24(y, src2_step, mad24(x, SRC_TSIZE, src2_offset));
#endif
int dst_index = mad24(y, dst_step, mad24(x, DST_TSIZE, dst_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i)
if (y < dst_rows)
{
__global const srcT1 * src = (__global const srcT1 *)(srcptr + src_index);
#ifdef ACCUMULATE_PRODUCT
__global const srcT1 * src2 = (__global const srcT1 *)(src2ptr + src2_index);
#endif
__global dstT1 * dst = (__global dstT1 *)(dstptr + dst_index);
#ifdef HAVE_MASK
if (mask[0])
#endif
#pragma unroll
for (int c = 0; c < cn; ++c)
{
#ifdef ACCUMULATE
dst[c] += convertToDT(src[c]);
#elif defined ACCUMULATE_SQUARE
dstT1 val = convertToDT(src[c]);
dst[c] = fma(val, val, dst[c]);
#elif defined ACCUMULATE_PRODUCT
dst[c] = fma(convertToDT(src[c]), convertToDT(src2[c]), dst[c]);
#elif defined ACCUMULATE_WEIGHTED
dst[c] = fma(1 - alpha, dst[c], src[c] * alpha);
#else
#error "Unknown accumulation type"
#endif
}
src_index += src_step;
#ifdef ACCUMULATE_PRODUCT
src2_index += src2_step;
#endif
#ifdef HAVE_MASK
mask += mask_step;
#endif
dst_index += dst_step;
++y;
}
}
}
 5f2c2d40f721d738ad2b8ef755376c6f bilateral #if cn != 3
#define loadpix(addr) *(__global const uchar_t *)(addr)
#define storepix(val, addr)  *(__global uchar_t *)(addr) = val
#define TSIZE cn
#else
#define loadpix(addr) vload3(0, (__global const uchar *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global uchar *)(addr))
#define TSIZE 3
#endif
#if cn == 1
#define SUM(a) a
#elif cn == 2
#define SUM(a) a.x + a.y
#elif cn == 3
#define SUM(a) a.x + a.y + a.z
#elif cn == 4
#define SUM(a) a.x + a.y + a.z + a.w
#else
#error "cn should be <= 4"
#endif
__kernel void bilateral(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * space_weight, __constant int * space_ofs)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (y < dst_rows && x < dst_cols)
{
int src_index = mad24(y + radius, src_step, mad24(x + radius, TSIZE, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
float_t sum = (float_t)(0.0f);
float wsum = 0.0f;
#ifdef INTEL_DEVICE
float_t val0 = convert_float_t(loadpix(src + src_index));
#else
int_t val0 = convert_int_t(loadpix(src + src_index));
#endif
#pragma unroll
for (int k = 0; k < maxk; k++ )
{
#ifdef INTEL_DEVICE
float_t val = convert_float_t(loadpix(src + src_index + space_ofs[k]));
float diff = SUM(fabs(val - val0));
#else
int_t val = convert_int_t(loadpix(src + src_index + space_ofs[k]));
int diff = SUM(abs(val - val0));
#endif
float w = space_weight[k] * native_exp((float)(diff * diff * gauss_color_coeff));
sum += convert_float_t(val) * (float_t)(w);
wsum += w;
}
storepix(convert_uchar_t(sum / (float_t)(wsum)), dst + dst_index);
}
}
#ifdef INTEL_DEVICE
#if cn == 1
__kernel void bilateral_float4(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * space_weight, __constant int * space_ofs)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (y < dst_rows && x < dst_cols / 4 )
{
int src_index = ((y + radius) * src_step) + x * 4  + (radius + src_offset);
int dst_index = (y  * dst_step) +  x * 4 + dst_offset ;
float4 sum = 0.f, wsum = 0.f;
float4 val0 = convert_float4(vload4(0, src + src_index));
#pragma unroll
for (int k = 0; k < maxk; k++ )
{
float4 val = convert_float4(vload4(0, src + src_index + space_ofs[k]));
float4 w = space_weight[k] * native_exp((val - val0) * (val - val0) * gauss_color_coeff);
sum += val * w;
wsum += w;
}
sum = sum / wsum + .5f;
vstore4(convert_uchar4_rtz(sum), 0, dst + dst_index);
}
}
#endif
#endif
 1cc12569fdb93cbfa05bb215d3d42e64 blend_linear #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define noconvert
__kernel void blendLinear(__global const uchar * src1ptr, int src1_step, int src1_offset,
__global const uchar * src2ptr, int src2_step, int src2_offset,
__global const uchar * weight1, int weight1_step, int weight1_offset,
__global const uchar * weight2, int weight2_step, int weight2_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int src1_index = mad24(y, src1_step, src1_offset + x * cn * (int)sizeof(T));
int src2_index = mad24(y, src2_step, src2_offset + x * cn * (int)sizeof(T));
int weight1_index = mad24(y, weight1_step, weight1_offset + x * (int)sizeof(float));
int weight2_index = mad24(y, weight2_step, weight2_offset + x * (int)sizeof(float));
int dst_index = mad24(y, dst_step, dst_offset + x * cn * (int)sizeof(T));
float w1 = *(__global const float *)(weight1 + weight1_index),
w2 = *(__global const float *)(weight2 + weight2_index);
float den = w1 + w2 + 1e-5f;
__global const T * src1 = (__global const T *)(src1ptr + src1_index);
__global const T * src2 = (__global const T *)(src2ptr + src2_index);
__global T * dst = (__global T *)(dstptr + dst_index);
#pragma unroll
for (int i = 0; i < cn; ++i)
{
float num = w1 * convert_float(src1[i]) + w2 * convert_float(src2[i]);
dst[i] = convertToT(num / den);
}
}
}
 76072b51c3ede4951ee0200aa33297dc boxFilter #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if cn != 3
#define loadpix(addr) *(__global const ST *)(addr)
#define storepix(val, addr)  *(__global DT *)(addr) = val
#define SRCSIZE (int)sizeof(ST)
#define DSTSIZE (int)sizeof(DT)
#else
#define loadpix(addr) vload3(0, (__global const ST1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global DT1 *)(addr))
#define SRCSIZE (int)sizeof(ST1)*cn
#define DSTSIZE (int)sizeof(DT1)*cn
#endif
#ifdef BORDER_CONSTANT
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
x = max(min(x, maxX - 1), minX); \
y = max(min(y, maxY - 1), minY); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
if (x < minX) \
x -= ((x - maxX + 1) / maxX) * maxX; \
if (x >= maxX) \
x %= maxX; \
if (y < minY) \
y -= ((y - maxY + 1) / maxY) * maxY; \
if (y >= maxY) \
y %= maxY; \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT_101)
#define EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, delta) \
{ \
if (maxX - minX == 1) \
x = minX; \
else \
do \
{ \
if (x < minX) \
x = minX - (x - minX) - 1 + delta; \
else \
x = maxX - 1 - (x - maxX) - delta; \
} \
while (x >= maxX || x < minX); \
\
if (maxY - minY == 1) \
y = minY; \
else \
do \
{ \
if (y < minY) \
y = minY - (y - minY) - 1 + delta; \
else \
y = maxY - 1 - (y - maxY) - delta; \
} \
while (y >= maxY || y < minY); \
}
#ifdef BORDER_REFLECT
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 0)
#elif defined(BORDER_REFLECT_101)
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 1)
#endif
#else
#error No extrapolation method
#endif
#define noconvert
#ifdef SQR
#define PROCESS_ELEM(value) (value * value)
#else
#define PROCESS_ELEM(value) value
#endif
struct RectCoords
{
int x1, y1, x2, y2;
};
inline WT readSrcPixel(int2 pos, __global const uchar * srcptr, int src_step, const struct RectCoords srcCoords)
{
#ifdef BORDER_ISOLATED
if (pos.x >= srcCoords.x1 && pos.y >= srcCoords.y1 && pos.x < srcCoords.x2 && pos.y < srcCoords.y2)
#else
if (pos.x >= 0 && pos.y >= 0 && pos.x < srcCoords.x2 && pos.y < srcCoords.y2)
#endif
{
int src_index = mad24(pos.y, src_step, pos.x * SRCSIZE);
WT value = convertToWT(loadpix(srcptr + src_index));
return PROCESS_ELEM(value);
}
else
{
#ifdef BORDER_CONSTANT
return (WT)(0);
#else
int selected_col = pos.x, selected_row = pos.y;
EXTRAPOLATE(selected_col, selected_row,
#ifdef BORDER_ISOLATED
srcCoords.x1, srcCoords.y1,
#else
0, 0,
#endif
srcCoords.x2, srcCoords.y2);
int src_index = mad24(selected_row, src_step, selected_col * SRCSIZE);
WT value = convertToWT(loadpix(srcptr + src_index));
return PROCESS_ELEM(value);
#endif
}
}
__kernel void boxFilter(__global const uchar * srcptr, int src_step, int srcOffsetX, int srcOffsetY, int srcEndX, int srcEndY,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols
#ifdef NORMALIZE
, float alpha
#endif
)
{
const struct RectCoords srcCoords = { srcOffsetX, srcOffsetY, srcEndX, srcEndY };
int x = get_local_id(0) + (LOCAL_SIZE_X - (KERNEL_SIZE_X - 1)) * get_group_id(0) - ANCHOR_X;
int y = get_global_id(1) * BLOCK_SIZE_Y;
int local_id = get_local_id(0);
WT data[KERNEL_SIZE_Y];
__local WT sumOfCols[LOCAL_SIZE_X];
int2 srcPos = (int2)(srcCoords.x1 + x, srcCoords.y1 + y - ANCHOR_Y);
#pragma unroll
for (int sy = 0; sy < KERNEL_SIZE_Y; sy++, srcPos.y++)
data[sy] = readSrcPixel(srcPos, srcptr, src_step, srcCoords);
WT tmp_sum = (WT)(0);
#pragma unroll
for (int sy = 0; sy < KERNEL_SIZE_Y; sy++)
tmp_sum += data[sy];
sumOfCols[local_id] = tmp_sum;
barrier(CLK_LOCAL_MEM_FENCE);
int dst_index = mad24(y, dst_step, mad24(x, DSTSIZE, dst_offset));
__global DT * dst = (__global DT *)(dstptr + dst_index);
int sy_index = 0;
for (int i = 0, stepY = min(rows - y, BLOCK_SIZE_Y); i < stepY; ++i)
{
if (local_id >= ANCHOR_X && local_id < LOCAL_SIZE_X - (KERNEL_SIZE_X - 1 - ANCHOR_X) &&
x >= 0 && x < cols)
{
WT total_sum = (WT)(0);
#pragma unroll
for (int sx = 0; sx < KERNEL_SIZE_X; sx++)
total_sum += sumOfCols[local_id + sx - ANCHOR_X];
#ifdef NORMALIZE
DT dstval = convertToDT((WT)(alpha) * total_sum);
#else
DT dstval = convertToDT(total_sum);
#endif
storepix(dstval, dst);
}
barrier(CLK_LOCAL_MEM_FENCE);
tmp_sum = sumOfCols[local_id];
tmp_sum -= data[sy_index];
data[sy_index] = readSrcPixel(srcPos, srcptr, src_step, srcCoords);
srcPos.y++;
tmp_sum += data[sy_index];
sumOfCols[local_id] = tmp_sum;
sy_index = sy_index + 1 < KERNEL_SIZE_Y ? sy_index + 1 : 0;
barrier(CLK_LOCAL_MEM_FENCE);
dst = (__global DT *)((__global uchar *)dst + dst_step);
}
}
 d3e542270fa2ea1fc3744043dad50cb4 boxFilter3x3 __kernel void boxFilter3x3_8UC1_cols16_rows2(__global const uint* src, int src_step,
__global uint* dst, int dst_step, int rows, int cols
#ifdef NORMALIZE
, float alpha
#endif
)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
int ssx, dsx;
if ((block_x * 16) >= cols || y >= rows) return;
uint4 line[4];
uint4 line_out[2];
ushort a; ushort16 b; ushort c;
ushort d; ushort16 e; ushort f;
ushort g; ushort16 h; ushort i;
ushort j; ushort16 k; ushort l;
ssx = dsx = 1;
int src_index = block_x * 4 * ssx + (y - 1) * (src_step / 4);
line[1] = vload4(0, src + src_index + (src_step / 4));
line[2] = vload4(0, src + src_index + 2 * (src_step / 4));
#ifdef BORDER_CONSTANT
line[0] = (y == 0) ? (uint4)0 : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? (uint4)0 : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined BORDER_REFLECT_101
line[0] = (y == 0) ? line[2] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[1] : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
line[0] = (y == 0) ? line[1] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[2] : vload4(0, src + src_index + 3 * (src_step / 4));
#endif
ushort16 sum, mid;
__global uchar *src_p = (__global uchar *)src;
src_index = block_x * 16 * ssx + (y - 1) * src_step;
bool line_end = ((block_x + 1) * 16 == cols);
b = convert_ushort16(as_uchar16(line[0]));
e = convert_ushort16(as_uchar16(line[1]));
h = convert_ushort16(as_uchar16(line[2]));
k = convert_ushort16(as_uchar16(line[3]));
#ifdef BORDER_CONSTANT
a = (block_x == 0 || y == 0) ? 0 : convert_ushort(src_p[src_index - 1]);
c = (line_end || y == 0) ? 0 : convert_ushort(src_p[src_index + 16]);
d = (block_x == 0) ? 0 : convert_ushort(src_p[src_index + src_step - 1]);
f = line_end ? 0 : convert_ushort(src_p[src_index + src_step + 16]);
g = (block_x == 0) ? 0 : convert_ushort(src_p[src_index + 2 * src_step - 1]);
i = line_end ? 0 : convert_ushort(src_p[src_index + 2 * src_step + 16]);
j = (block_x == 0 || y == (rows - 2)) ? 0 : convert_ushort(src_p[src_index + 3 * src_step - 1]);
l = (line_end || y == (rows - 2))? 0 : convert_ushort(src_p[src_index + 3 * src_step + 16]);
#elif defined BORDER_REFLECT_101
int offset;
offset = (y == 0) ? (2 * src_step) : 0;
a = (block_x == 0) ? convert_ushort(src_p[src_index + offset + 1]) : convert_ushort(src_p[src_index + offset - 1]);
c = line_end ? convert_ushort(src_p[src_index + offset + 14]) : convert_ushort(src_p[src_index + offset + 16]);
d = (block_x == 0) ? convert_ushort(src_p[src_index + src_step + 1]) : convert_ushort(src_p[src_index + src_step - 1]);
f = line_end ? convert_ushort(src_p[src_index + src_step + 14]) : convert_ushort(src_p[src_index + src_step + 16]);
g = (block_x == 0) ? convert_ushort(src_p[src_index + 2 * src_step + 1]) : convert_ushort(src_p[src_index + 2 * src_step - 1]);
i = line_end ? convert_ushort(src_p[src_index + 2 * src_step + 14]) : convert_ushort(src_p[src_index + 2 * src_step + 16]);
offset = (y == (rows - 2)) ? (1 * src_step) : (3 * src_step);
j = (block_x == 0) ? convert_ushort(src_p[src_index + offset + 1]) : convert_ushort(src_p[src_index + offset - 1]);
l = line_end ? convert_ushort(src_p[src_index + offset + 14]) : convert_ushort(src_p[src_index + offset + 16]);
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
int offset;
offset = (y == 0) ? (1 * src_step) : 0;
a = (block_x == 0) ? convert_ushort(src_p[src_index + offset]) : convert_ushort(src_p[src_index + offset - 1]);
c = line_end ? convert_ushort(src_p[src_index + offset + 15]) : convert_ushort(src_p[src_index + offset + 16]);
d = (block_x == 0) ? convert_ushort(src_p[src_index + src_step]) : convert_ushort(src_p[src_index + src_step - 1]);
f = line_end ? convert_ushort(src_p[src_index + src_step + 15]) : convert_ushort(src_p[src_index + src_step + 16]);
g = (block_x == 0) ? convert_ushort(src_p[src_index + 2 * src_step]) : convert_ushort(src_p[src_index + 2 * src_step - 1]);
i = line_end ? convert_ushort(src_p[src_index + 2 * src_step + 15]) : convert_ushort(src_p[src_index + 2 * src_step + 16]);
offset = (y == (rows - 2)) ? (2 * src_step) : (3 * src_step);
j = (block_x == 0) ? convert_ushort(src_p[src_index + offset]) : convert_ushort(src_p[src_index + offset - 1]);
l = line_end ? convert_ushort(src_p[src_index + offset + 15]) : convert_ushort(src_p[src_index + offset + 16]);
#endif
mid = (ushort16)(d, e.s0123, e.s456789ab, e.scde) + e + (ushort16)(e.s123, e.s4567, e.s89abcdef, f) +
(ushort16)(g, h.s0123, h.s456789ab, h.scde) + h + (ushort16)(h.s123, h.s4567, h.s89abcdef, i);
sum = (ushort16)(a, b.s0123, b.s456789ab, b.scde) + b + (ushort16)(b.s123, b.s4567, b.s89abcdef, c) +
mid;
#ifdef NORMALIZE
line_out[0] = as_uint4(convert_uchar16_sat_rte((convert_float16(sum) * alpha)));
#else
line_out[0] = as_uint4(convert_uchar16_sat_rte(sum));
#endif
sum = mid +
(ushort16)(j, k.s0123, k.s456789ab, k.scde) + k + (ushort16)(k.s123, k.s4567, k.s89abcdef, l);
#ifdef NORMALIZE
line_out[1] = as_uint4(convert_uchar16_sat_rte((convert_float16(sum) * alpha)));
#else
line_out[1] = as_uint4(convert_uchar16_sat_rte(sum));
#endif
int dst_index = block_x * 4 * dsx + y * (dst_step / 4);
vstore4(line_out[0], 0, dst + dst_index);
vstore4(line_out[1], 0, dst + dst_index + (dst_step / 4));
}
 72a31e7e412911731db2747210c1b3d4 calc_back_project #define OUT_OF_RANGE -1
#define ROUNDING_EPS 0.000001f
#if histdims == 1
__kernel void calcLUT(__global const uchar * histptr, int hist_step, int hist_offset, int hist_bins,
__global int * lut, float scale, __constant float * ranges)
{
int x = get_global_id(0);
float value = convert_float(x);
if (value > ranges[1] || value < ranges[0])
lut[x] = OUT_OF_RANGE;
else
{
float lb = ranges[0], ub = ranges[1], gap = (ub - lb) / hist_bins;
value -= lb;
int bin = convert_int_sat_rtn(value / gap + ROUNDING_EPS);
if (bin >= hist_bins)
lut[x] = OUT_OF_RANGE;
else
{
int hist_index = mad24(hist_step, bin, hist_offset);
__global const float * hist = (__global const float *)(histptr + hist_index);
lut[x] = (int)convert_uchar_sat_rte(hist[0] * scale);
}
}
}
__kernel void LUT(__global const uchar * src, int src_step, int src_offset,
__constant int * lut,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int src_index = mad24(y, src_step, src_offset + x * scn);
int dst_index = mad24(y, dst_step, dst_offset + x);
int value = lut[src[src_index]];
dst[dst_index] = value == OUT_OF_RANGE ? 0 : convert_uchar(value);
}
}
#elif histdims == 2
__kernel void calcLUT(int hist_bins, __global int * lut, int lut_offset,
__constant float * ranges, int roffset)
{
int x = get_global_id(0);
float value = convert_float(x);
ranges += roffset;
lut += lut_offset;
if (value > ranges[1] || value < ranges[0])
lut[x] = OUT_OF_RANGE;
else
{
float lb = ranges[0], ub = ranges[1], gap = (ub - lb) / hist_bins;
value -= lb;
int bin = convert_int_sat_rtn(value / gap + ROUNDING_EPS);
lut[x] = bin >= hist_bins ? OUT_OF_RANGE : bin;
}
}
__kernel void LUT(__global const uchar * src1, int src1_step, int src1_offset,
__global const uchar * src2, int src2_step, int src2_offset,
__global const uchar * histptr, int hist_step, int hist_offset,
__constant int * lut, float scale,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int src1_index = mad24(y, src1_step, src1_offset + x * scn1);
int src2_index = mad24(y, src2_step, src2_offset + x * scn2);
int dst_index = mad24(y, dst_step, dst_offset + x);
int bin1 = lut[src1[src1_index]];
int bin2 = lut[src2[src2_index] + 256];
dst[dst_index] = bin1 == OUT_OF_RANGE || bin2 == OUT_OF_RANGE ? 0 :
convert_uchar_sat_rte(*(__global const float *)(histptr +
mad24(hist_step, bin1, hist_offset + bin2 * (int)sizeof(float))) * scale);
}
}
#else
#error "(nimages <= 2) should be true"
#endif
 6bab391f796ff5b2ba3d38f23929307e canny #define TG22 0.4142135623730950488016887242097f
#define TG67 2.4142135623730950488016887242097f
#ifdef WITH_SOBEL
#if cn == 1
#define loadpix(addr) convert_floatN(*(__global const TYPE *)(addr))
#else
#define loadpix(addr) convert_floatN(vload3(0, (__global const TYPE *)(addr)))
#endif
#define storepix(value, addr) *(__global int *)(addr) = (int)(value)
__constant int prev[4][2] = {
{ 0, -1 },
{ -1, 1 },
{ -1, 0 },
{ -1, -1 }
};
__constant int next[4][2] = {
{ 0, 1 },
{ 1, -1 },
{ 1, 0 },
{ 1, 1 }
};
inline float3 sobel(int idx, __local const floatN *smem)
{
float3 res;
floatN dx = fma((floatN)2, smem[idx + GRP_SIZEX + 6] - smem[idx + GRP_SIZEX + 4],
smem[idx + 2] - smem[idx] + smem[idx + 2 * GRP_SIZEX + 10] - smem[idx + 2 * GRP_SIZEX + 8]);
floatN dy = fma((floatN)2, smem[idx + 1] - smem[idx + 2 * GRP_SIZEX + 9],
smem[idx + 2] - smem[idx + 2 * GRP_SIZEX + 10] + smem[idx] - smem[idx + 2 * GRP_SIZEX + 8]);
#ifdef L2GRAD
floatN magN = fma(dx, dx, dy * dy);
#else
floatN magN = fabs(dx) + fabs(dy);
#endif
#if cn == 1
res.z = magN;
res.x = dx;
res.y = dy;
#else
res.z = max(magN.x, max(magN.y, magN.z));
if (res.z == magN.y)
{
dx.x = dx.y;
dy.x = dy.y;
}
else if (res.z == magN.z)
{
dx.x = dx.z;
dy.x = dy.z;
}
res.x = dx.x;
res.y = dy.x;
#endif
return res;
}
__kernel void stage1_with_sobel(__global const uchar *src, int src_step, int src_offset, int rows, int cols,
__global uchar *map, int map_step, int map_offset,
float low_thr, float high_thr)
{
__local floatN smem[(GRP_SIZEX + 4) * (GRP_SIZEY + 4)];
int lidx = get_local_id(0);
int lidy = get_local_id(1);
int start_x = GRP_SIZEX * get_group_id(0);
int start_y = GRP_SIZEY * get_group_id(1);
int i = lidx + lidy * GRP_SIZEX;
for (int j = i;  j < (GRP_SIZEX + 4) * (GRP_SIZEY + 4); j += GRP_SIZEX * GRP_SIZEY)
{
int x = clamp(start_x - 2 + (j % (GRP_SIZEX + 4)), 0, cols - 1);
int y = clamp(start_y - 2 + (j / (GRP_SIZEX + 4)), 0, rows - 1);
smem[j] = loadpix(src + mad24(y, src_step, mad24(x, cn * (int)sizeof(TYPE), src_offset)));
}
barrier(CLK_LOCAL_MEM_FENCE);
__local float mag[(GRP_SIZEX + 2) * (GRP_SIZEY + 2)];
lidx++;
lidy++;
if (i < GRP_SIZEX + 2)
{
int grp_sizey = min(GRP_SIZEY + 1, rows - start_y);
mag[i] = (sobel(i, smem)).z;
mag[i + grp_sizey * (GRP_SIZEX + 2)] = (sobel(i + grp_sizey * (GRP_SIZEX + 4), smem)).z;
}
if (i < GRP_SIZEY + 2)
{
int grp_sizex = min(GRP_SIZEX + 1, cols - start_x);
mag[i * (GRP_SIZEX + 2)] = (sobel(i * (GRP_SIZEX + 4), smem)).z;
mag[i * (GRP_SIZEX + 2) + grp_sizex] = (sobel(i * (GRP_SIZEX + 4) + grp_sizex, smem)).z;
}
int idx = lidx + lidy * (GRP_SIZEX + 4);
i = lidx + lidy * (GRP_SIZEX + 2);
float3 res = sobel(idx, smem);
mag[i] = res.z;
barrier(CLK_LOCAL_MEM_FENCE);
int x = (int) res.x;
int y = (int) res.y;
int gidx = get_global_id(0);
int gidy = get_global_id(1);
if (gidx >= cols || gidy >= rows)
return;
float mag0 = mag[i];
int value = 1;
if (mag0 > low_thr)
{
float x_ = abs(x);
float y_ = abs(y);
int a = (y_ * TG22 >= x_) ? 2 : 1;
int b = (y_ * TG67 >= x_) ? 1 : 0;
int dir3 = (a * b) & (((x ^ y) & 0x80000000) >> 31);
int dir = a * b + 2 * dir3;
float prev_mag = mag[(lidy + prev[dir][0]) * (GRP_SIZEX + 2) + lidx + prev[dir][1]];
float next_mag = mag[(lidy + next[dir][0]) * (GRP_SIZEX + 2) + lidx + next[dir][1]] + (dir & 1);
if (mag0 > prev_mag && mag0 >= next_mag)
{
value = (mag0 > high_thr) ? 2 : 0;
}
}
storepix(value, map + mad24(gidy, map_step, mad24(gidx, (int)sizeof(int), map_offset)));
}
#elif defined WITHOUT_SOBEL
#define loadpix(addr) (__global short *)(addr)
#define storepix(val, addr) *(__global int *)(addr) = (int)(val)
#ifdef L2GRAD
#define dist(x, y) ((int)(x) * (x) + (int)(y) * (y))
#else
#define dist(x, y) (abs((int)(x)) + abs((int)(y)))
#endif
__constant int prev[4][2] = {
{ 0, -1 },
{ -1, -1 },
{ -1, 0 },
{ -1, 1 }
};
__constant int next[4][2] = {
{ 0, 1 },
{ 1, 1 },
{ 1, 0 },
{ 1, -1 }
};
__kernel void stage1_without_sobel(__global const uchar *dxptr, int dx_step, int dx_offset,
__global const uchar *dyptr, int dy_step, int dy_offset,
__global uchar *map, int map_step, int map_offset, int rows, int cols,
int low_thr, int high_thr)
{
int start_x = get_group_id(0) * GRP_SIZEX;
int start_y = get_group_id(1) * GRP_SIZEY;
int lidx = get_local_id(0);
int lidy = get_local_id(1);
__local int mag[(GRP_SIZEX + 2) * (GRP_SIZEY + 2)];
__local short2 sigma[(GRP_SIZEX + 2) * (GRP_SIZEY + 2)];
#pragma unroll
for (int i = lidx + lidy * GRP_SIZEX; i < (GRP_SIZEX + 2) * (GRP_SIZEY + 2); i += GRP_SIZEX * GRP_SIZEY)
{
int x = clamp(start_x - 1 + i % (GRP_SIZEX + 2), 0, cols - 1);
int y = clamp(start_y - 1 + i / (GRP_SIZEX + 2), 0, rows - 1);
int dx_index = mad24(y, dx_step, mad24(x, cn * (int)sizeof(short), dx_offset));
int dy_index = mad24(y, dy_step, mad24(x, cn * (int)sizeof(short), dy_offset));
__global short *dx = loadpix(dxptr + dx_index);
__global short *dy = loadpix(dyptr + dy_index);
int mag0 = dist(dx[0], dy[0]);
#if cn > 1
short cdx = dx[0], cdy = dy[0];
#pragma unroll
for (int j = 1; j < cn; ++j)
{
int mag1 = dist(dx[j], dy[j]);
if (mag1 > mag0)
{
mag0 = mag1;
cdx = dx[j];
cdy = dy[j];
}
}
dx[0] = cdx;
dy[0] = cdy;
#endif
mag[i] = mag0;
sigma[i] = (short2)(dx[0], dy[0]);
}
barrier(CLK_LOCAL_MEM_FENCE);
int gidx = get_global_id(0);
int gidy = get_global_id(1);
if (gidx >= cols || gidy >= rows)
return;
lidx++;
lidy++;
int mag0 = mag[lidx + lidy * (GRP_SIZEX + 2)];
short x = (sigma[lidx + lidy * (GRP_SIZEX + 2)]).x;
short y = (sigma[lidx + lidy * (GRP_SIZEX + 2)]).y;
int value = 1;
if (mag0 > low_thr)
{
float x_ = abs(x);
float y_ = abs(y);
int a = (y_ * TG22 >= x_) ? 2 : 1;
int b = (y_ * TG67 >= x_) ? 1 : 0;
int dir3 = (a * b) & (((x ^ y) & 0x80000000) >> 31);
int dir = a * b + 2 * dir3;
int prev_mag = mag[(lidy + prev[dir][0]) * (GRP_SIZEX + 2) + lidx + prev[dir][1]];
int next_mag = mag[(lidy + next[dir][0]) * (GRP_SIZEX + 2) + lidx + next[dir][1]] + (dir & 1);
if (mag0 > prev_mag && mag0 >= next_mag)
{
value = (mag0 > high_thr) ? 2 : 0;
}
}
storepix(value, map + mad24(gidy, map_step, mad24(gidx, (int)sizeof(int), map_offset)));
}
#undef TG22
#undef CANNY_SHIFT
#elif defined STAGE2
#define loadpix(addr) *(__global int *)(addr)
#define storepix(val, addr) *(__global int *)(addr) = (int)(val)
#define LOCAL_TOTAL (LOCAL_X*LOCAL_Y)
#define l_stack_size (4*LOCAL_TOTAL)
#define p_stack_size 8
__constant short move_dir[2][8] = {
{ -1, -1, -1, 0, 0, 1, 1, 1 },
{ -1, 0, 1, -1, 1, -1, 0, 1 }
};
__kernel void stage2_hysteresis(__global uchar *map_ptr, int map_step, int map_offset, int rows, int cols)
{
map_ptr += map_offset;
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI;
int lid = get_local_id(0) + get_local_id(1) * LOCAL_X;
__local ushort2 l_stack[l_stack_size];
__local int l_counter;
if (lid == 0)
l_counter = 0;
barrier(CLK_LOCAL_MEM_FENCE);
if (x < cols)
{
__global uchar* map = map_ptr + mad24(y, map_step, x * (int)sizeof(int));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI; ++cy)
{
if (y < rows)
{
int type = loadpix(map);
if (type == 2)
{
l_stack[atomic_inc(&l_counter)] = (ushort2)(x, y);
}
y++;
map += map_step;
}
}
}
barrier(CLK_LOCAL_MEM_FENCE);
ushort2 p_stack[p_stack_size];
int p_counter = 0;
while(l_counter != 0)
{
int mod = l_counter % LOCAL_TOTAL;
int pix_per_thr = l_counter / LOCAL_TOTAL + ((lid < mod) ? 1 : 0);
barrier(CLK_LOCAL_MEM_FENCE);
for (int i = 0; i < pix_per_thr; ++i)
{
int index = atomic_dec(&l_counter) - 1;
if (index < 0)
continue;
ushort2 pos = l_stack[ index ];
#pragma unroll
for (int j = 0; j < 8; ++j)
{
ushort posx = pos.x + move_dir[0][j];
ushort posy = pos.y + move_dir[1][j];
if (posx < 0 || posy < 0 || posx >= cols || posy >= rows)
continue;
__global uchar *addr = map_ptr + mad24(posy, map_step, posx * (int)sizeof(int));
int type = loadpix(addr);
if (type == 0)
{
p_stack[p_counter++] = (ushort2)(posx, posy);
storepix(2, addr);
}
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (l_counter < 0)
l_counter = 0;
barrier(CLK_LOCAL_MEM_FENCE);
while (p_counter > 0)
{
l_stack[ atomic_inc(&l_counter) ] = p_stack[--p_counter];
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
#elif defined GET_EDGES
__kernel void getEdges(__global const uchar *mapptr, int map_step, int map_offset, int rows, int cols,
__global uchar *dst, int dst_step, int dst_offset)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI;
if (x < cols)
{
int map_index = mad24(map_step, y, mad24(x, (int)sizeof(int), map_offset));
int dst_index = mad24(dst_step, y, x + dst_offset);
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI; ++cy)
{
if (y < rows)
{
__global const int * map = (__global const int *)(mapptr + map_index);
dst[dst_index] = (uchar)(-(map[0] >> 1));
y++;
map_index += map_step;
dst_index += dst_step;
}
}
}
}
#endif
 2e3c93ad703f4bcee1efbbcc0107fc8d clahe #ifndef WAVE_SIZE
#define WAVE_SIZE 1
#endif
inline int calc_lut(__local int* smem, int val, int tid)
{
smem[tid] = val;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid == 0)
for (int i = 1; i < 256; ++i)
smem[i] += smem[i - 1];
barrier(CLK_LOCAL_MEM_FENCE);
return smem[tid];
}
#ifdef CPU
inline void reduce(volatile __local int* smem, int val, int tid)
{
smem[tid] = val;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 128)
smem[tid] = val += smem[tid + 128];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 64)
smem[tid] = val += smem[tid + 64];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 32)
smem[tid] += smem[tid + 32];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 16)
smem[tid] += smem[tid + 16];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 8)
smem[tid] += smem[tid + 8];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 4)
smem[tid] += smem[tid + 4];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 2)
smem[tid] += smem[tid + 2];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 1)
smem[256] = smem[tid] + smem[tid + 1];
barrier(CLK_LOCAL_MEM_FENCE);
}
#else
inline void reduce(__local volatile int* smem, int val, int tid)
{
smem[tid] = val;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 128)
smem[tid] = val += smem[tid + 128];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 64)
smem[tid] = val += smem[tid + 64];
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 32)
{
smem[tid] += smem[tid + 32];
#if WAVE_SIZE < 32
} barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 16)
{
#endif
smem[tid] += smem[tid + 16];
#if WAVE_SIZE < 16
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 8)
{
#endif
smem[tid] += smem[tid + 8];
smem[tid] += smem[tid + 4];
smem[tid] += smem[tid + 2];
smem[tid] += smem[tid + 1];
}
}
#endif
__kernel void calcLut(__global __const uchar * src, const int srcStep,
const int src_offset, __global uchar * lut,
const int dstStep, const int dst_offset,
const int2 tileSize, const int tilesX,
const int clipLimit, const float lutScale)
{
__local int smem[512];
int tx = get_group_id(0);
int ty = get_group_id(1);
int tid = get_local_id(1) * get_local_size(0)
+ get_local_id(0);
smem[tid] = 0;
barrier(CLK_LOCAL_MEM_FENCE);
for (int i = get_local_id(1); i < tileSize.y; i += get_local_size(1))
{
__global const uchar* srcPtr = src + mad24(ty * tileSize.y + i, srcStep, tx * tileSize.x + src_offset);
for (int j = get_local_id(0); j < tileSize.x; j += get_local_size(0))
{
const int data = srcPtr[j];
atomic_inc(&smem[data]);
}
}
barrier(CLK_LOCAL_MEM_FENCE);
int tHistVal = smem[tid];
barrier(CLK_LOCAL_MEM_FENCE);
if (clipLimit > 0)
{
int clipped = 0;
if (tHistVal > clipLimit)
{
clipped = tHistVal - clipLimit;
tHistVal = clipLimit;
}
reduce(smem, clipped, tid);
barrier(CLK_LOCAL_MEM_FENCE);
#ifdef CPU
clipped = smem[256];
#else
clipped = smem[0];
#endif
barrier(CLK_LOCAL_MEM_FENCE);
int redistBatch = clipped / 256;
tHistVal += redistBatch;
int residual = clipped - redistBatch * 256;
int rStep = 256 / residual;
if (rStep < 1)
rStep = 1;
if (tid%rStep == 0 && (tid/rStep)<residual)
++tHistVal;
}
const int lutVal = calc_lut(smem, tHistVal, tid);
uint ires = (uint)convert_int_rte(lutScale * lutVal);
lut[(ty * tilesX + tx) * dstStep + tid + dst_offset] =
convert_uchar(clamp(ires, (uint)0, (uint)255));
}
__kernel void transform(__global __const uchar * src, const int srcStep, const int src_offset,
__global uchar * dst, const int dstStep, const int dst_offset,
__global uchar * lut, const int lutStep, int lut_offset,
const int cols, const int rows,
const int2 tileSize,
const int tilesX, const int tilesY)
{
const int x = get_global_id(0);
const int y = get_global_id(1);
if (x >= cols || y >= rows)
return;
const float tyf = (convert_float(y) / tileSize.y) - 0.5f;
int ty1 = convert_int_rtn(tyf);
int ty2 = ty1 + 1;
const float ya = tyf - ty1;
ty1 = max(ty1, 0);
ty2 = min(ty2, tilesY - 1);
const float txf = (convert_float(x) / tileSize.x) - 0.5f;
int tx1 = convert_int_rtn(txf);
int tx2 = tx1 + 1;
const float xa = txf - tx1;
tx1 = max(tx1, 0);
tx2 = min(tx2, tilesX - 1);
const int srcVal = src[mad24(y, srcStep, x + src_offset)];
float res = 0;
res += lut[mad24(ty1 * tilesX + tx1, lutStep, srcVal + lut_offset)] * ((1.0f - xa) * (1.0f - ya));
res += lut[mad24(ty1 * tilesX + tx2, lutStep, srcVal + lut_offset)] * ((xa) * (1.0f - ya));
res += lut[mad24(ty2 * tilesX + tx1, lutStep, srcVal + lut_offset)] * ((1.0f - xa) * (ya));
res += lut[mad24(ty2 * tilesX + tx2, lutStep, srcVal + lut_offset)] * ((xa) * (ya));
uint ires = (uint)convert_int_rte(res);
dst[mad24(y, dstStep, x + dst_offset)] = convert_uchar(clamp(ires, (uint)0, (uint)255));
}
 fb487a84e67acdfbac57dd86a78d7468 corner #ifdef BORDER_CONSTANT
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, maxV) \
{ \
x = max(min(x, maxV - 1), 0); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, maxV) \
{ \
if (x < 0) \
x -= ((x - maxV + 1) / maxV) * maxV; \
if (x >= maxV) \
x %= maxV; \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT101)
#define EXTRAPOLATE_(x, maxV, delta) \
{ \
if (maxV == 1) \
x = 0; \
else \
do \
{ \
if ( x < 0 ) \
x = -x - 1 + delta; \
else \
x = maxV - 1 - (x - maxV) - delta; \
} \
while (x >= maxV || x < 0); \
}
#ifdef BORDER_REFLECT
#define EXTRAPOLATE(x, maxV) EXTRAPOLATE_(x, maxV, 0)
#else
#define EXTRAPOLATE(x, maxV) EXTRAPOLATE_(x, maxV, 1)
#endif
#else
#error No extrapolation method
#endif
#define THREADS 256
__kernel void corner(__global const float * Dx, int dx_step, int dx_offset, int dx_whole_rows, int dx_whole_cols,
__global const float * Dy, int dy_step, int dy_offset, int dy_whole_rows, int dy_whole_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols, float k)
{
int col = get_local_id(0);
int gX = get_group_id(0);
int gY = get_group_id(1);
int gly = get_global_id(1);
int dx_x_off = (dx_offset % dx_step) >> 2;
int dx_y_off = dx_offset / dx_step;
int dy_x_off = (dy_offset % dy_step) >> 2;
int dy_y_off = dy_offset / dy_step;
int dst_x_off = (dst_offset % dst_step) >> 2;
int dst_y_off = dst_offset / dst_step;
int dx_startX = gX * (THREADS-ksX+1) - anX + dx_x_off;
int dx_startY = (gY << 1) - anY + dx_y_off;
int dy_startX = gX * (THREADS-ksX+1) - anX + dy_x_off;
int dy_startY = (gY << 1) - anY + dy_y_off;
int dst_startX = gX * (THREADS-ksX+1) + dst_x_off;
int dst_startY = (gY << 1) + dst_y_off;
float data[3][ksY+1];
__local float temp[6][THREADS];
#ifdef BORDER_CONSTANT
for (int i=0; i < ksY+1; i++)
{
bool dx_con = dx_startX+col >= 0 && dx_startX+col < dx_whole_cols && dx_startY+i >= 0 && dx_startY+i < dx_whole_rows;
int indexDx = mad24(dx_startY+i, dx_step>>2, dx_startX+col);
float dx_s = dx_con ? Dx[indexDx] : 0.0f;
bool dy_con = dy_startX+col >= 0 && dy_startX+col < dy_whole_cols && dy_startY+i >= 0 && dy_startY+i < dy_whole_rows;
int indexDy = mad24(dy_startY+i, dy_step>>2, dy_startX+col);
float dy_s = dy_con ? Dy[indexDy] : 0.0f;
data[0][i] = dx_s * dx_s;
data[1][i] = dx_s * dy_s;
data[2][i] = dy_s * dy_s;
}
#else
int clamped_col = min(2*dst_cols, col);
for (int i=0; i < ksY+1; i++)
{
int dx_selected_row = dx_startY+i, dx_selected_col = dx_startX+clamped_col;
EXTRAPOLATE(dx_selected_row, dx_whole_rows)
EXTRAPOLATE(dx_selected_col, dx_whole_cols)
float dx_s = Dx[mad24(dx_selected_row, dx_step>>2, dx_selected_col)];
int dy_selected_row = dy_startY+i, dy_selected_col = dy_startX+clamped_col;
EXTRAPOLATE(dy_selected_row, dy_whole_rows)
EXTRAPOLATE(dy_selected_col, dy_whole_cols)
float dy_s = Dy[mad24(dy_selected_row, dy_step>>2, dy_selected_col)];
data[0][i] = dx_s * dx_s;
data[1][i] = dx_s * dy_s;
data[2][i] = dy_s * dy_s;
}
#endif
float sum0 = 0.0f, sum1 = 0.0f, sum2 = 0.0f;
for (int i=1; i < ksY; i++)
{
sum0 += data[0][i];
sum1 += data[1][i];
sum2 += data[2][i];
}
float sum01 = sum0 + data[0][0];
float sum02 = sum0 + data[0][ksY];
temp[0][col] = sum01;
temp[1][col] = sum02;
float sum11 = sum1 + data[1][0];
float sum12 = sum1 + data[1][ksY];
temp[2][col] = sum11;
temp[3][col] = sum12;
float sum21 = sum2 + data[2][0];
float sum22 = sum2 + data[2][ksY];
temp[4][col] = sum21;
temp[5][col] = sum22;
barrier(CLK_LOCAL_MEM_FENCE);
if (col < (THREADS - (ksX - 1)))
{
col += anX;
int posX = dst_startX - dst_x_off + col - anX;
int posY = (gly << 1);
int till = (ksX + 1) & 1;
float tmp_sum[6] = { 0.0f, 0.0f, 0.0f, 0.0f, 0.0f, 0.0f };
for (int k=0; k<6; k++)
{
float temp_sum = 0;
for (int i=-anX; i<=anX - till; i++)
temp_sum += temp[k][col+i];
tmp_sum[k] = temp_sum;
}
#ifdef CORNER_HARRIS
if (posX < dst_cols && (posY) < dst_rows)
{
int dst_index = mad24(dst_step, dst_startY, (int)sizeof(float) * (dst_startX + col - anX));
*(__global float *)(dst + dst_index) =
tmp_sum[0] * tmp_sum[4] - tmp_sum[2] * tmp_sum[2] - k * (tmp_sum[0] + tmp_sum[4]) * (tmp_sum[0] + tmp_sum[4]);
}
if (posX < dst_cols && (posY + 1) < dst_rows)
{
int dst_index = mad24(dst_step, dst_startY + 1, (int)sizeof(float) * (dst_startX + col - anX));
*(__global float *)(dst + dst_index) =
tmp_sum[1] * tmp_sum[5] - tmp_sum[3] * tmp_sum[3] - k * (tmp_sum[1] + tmp_sum[5]) * (tmp_sum[1] + tmp_sum[5]);
}
#elif defined CORNER_MINEIGENVAL
if (posX < dst_cols && (posY) < dst_rows)
{
int dst_index = mad24(dst_step, dst_startY, (int)sizeof(float) * (dst_startX + col - anX));
float a = tmp_sum[0] * 0.5f;
float b = tmp_sum[2];
float c = tmp_sum[4] * 0.5f;
*(__global float *)(dst + dst_index) = (float)((a+c) - native_sqrt((a-c)*(a-c) + b*b));
}
if (posX < dst_cols && (posY + 1) < dst_rows)
{
int dst_index = mad24(dst_step, dst_startY + 1, (int)sizeof(float) * (dst_startX + col - anX));
float a = tmp_sum[1] * 0.5f;
float b = tmp_sum[3];
float c = tmp_sum[5] * 0.5f;
*(__global float *)(dst + dst_index) = (float)((a+c) - native_sqrt((a-c)*(a-c) + b*b));
}
#else
#error "No such corners type"
#endif
}
}
 0b0ba9ee4305009cb2433737f7ed5bcd covardata #ifdef BORDER_CONSTANT
#define EXTRAPOLATE(x, maxV)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = clamp((x), 0, (maxV)-1); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = ( (x) + (maxV) ) % (maxV); \
}
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min( mad24((maxV)-1,2,-(x))+1 , max((x),-(x)-1) ); \
}
#elif defined BORDER_REFLECT_101 || defined BORDER_REFLECT101
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min( mad24((maxV)-1,2,-(x)), max((x),-(x)) ); \
}
#else
#error No extrapolation method
#endif
#define SRC(_x,_y) convert_float(((global SRCTYPE*)(Src+(_y)*src_step))[_x])
#ifdef BORDER_CONSTANT
#define ELEM(_x,_y,r_edge,t_edge,const_v) (_x)<0 | (_x) >= (r_edge) | (_y)<0 | (_y) >= (t_edge) ? (const_v) : SRC((_x),(_y))
#else
#define ELEM(_x,_y,r_edge,t_edge,const_v) SRC((_x),(_y))
#endif
#define DSTX(_x,_y) (((global float*)(DstX+DstXOffset+(_y)*DstXPitch))[_x])
#define DSTY(_x,_y) (((global float*)(DstY+DstYOffset+(_y)*DstYPitch))[_x])
#define INIT_AND_READ_LOCAL_SOURCE(width, height, fill_const, kernel_border) \
int srcX = x + srcOffsetX - (kernel_border); \
int srcY = y + srcOffsetY - (kernel_border); \
int xb = srcX; \
int yb = srcY; \
\
EXTRAPOLATE(xb, (width)); \
EXTRAPOLATE(yb, (height)); \
lsmem[liy][lix] = ELEM(xb, yb, (width), (height), (fill_const) ); \
\
if(lix < ((kernel_border)*2)) \
{ \
int xb = srcX+BLK_X; \
EXTRAPOLATE(xb,(width)); \
lsmem[liy][lix+BLK_X] = ELEM(xb, yb, (width), (height), (fill_const) ); \
} \
if(liy< ((kernel_border)*2)) \
{ \
int yb = srcY+BLK_Y; \
EXTRAPOLATE(yb, (height)); \
lsmem[liy+BLK_Y][lix] = ELEM(xb, yb, (width), (height), (fill_const) ); \
} \
if(lix<((kernel_border)*2) && liy<((kernel_border)*2)) \
{ \
int xb = srcX+BLK_X; \
int yb = srcY+BLK_Y; \
EXTRAPOLATE(xb,(width)); \
EXTRAPOLATE(yb,(height)); \
lsmem[liy+BLK_Y][lix+BLK_X] = ELEM(xb, yb, (width), (height), (fill_const) ); \
}
__kernel void sobel3(__global const uchar * Src, int src_step, int srcOffsetX, int srcOffsetY,
__global uchar * DstX, int DstXPitch, int DstXOffset,
__global uchar * DstY, int DstYPitch, int DstYOffset, int dstHeight, int dstWidth,
int height, int width, float scale)
{
__local float lsmem[BLK_Y+2][BLK_X+2];
int lix = get_local_id(0);
int liy = get_local_id(1);
int x = (int)get_global_id(0);
int y = (int)get_global_id(1);
INIT_AND_READ_LOCAL_SOURCE(width, height, 0, 1)
barrier(CLK_LOCAL_MEM_FENCE);
if( x >= dstWidth || y >=dstHeight )  return;
float u1 = lsmem[liy][lix];
float u2 = lsmem[liy][lix+1];
float u3 = lsmem[liy][lix+2];
float m1 = lsmem[liy+1][lix];
float m3 = lsmem[liy+1][lix+2];
float b1 = lsmem[liy+2][lix];
float b2 = lsmem[liy+2][lix+1];
float b3 = lsmem[liy+2][lix+2];
#ifdef SCHARR
DSTX(x,y) = mad(10.0f, m3 - m1, 3.0f * (u3 - u1 + b3 - b1)) * scale;
DSTY(x,y) = mad(10.0f, b2 - u2, 3.0f * (b1 - u1 + b3 - u3)) * scale;
#else
DSTX(x,y) = mad(2.0f, m3 - m1, u3 - u1 + b3 - b1) * scale;
DSTY(x,y) = mad(2.0f, b2 - u2, b1 - u1 + b3 - u3) * scale;
#endif
}
__kernel void sobel5(__global const uchar * Src, int src_step, int srcOffsetX, int srcOffsetY,
__global uchar * DstX, int DstXPitch, int DstXOffset,
__global uchar * DstY, int DstYPitch, int DstYOffset, int dstHeight, int dstWidth,
int height, int width, float scale)
{
__local float lsmem[BLK_Y+4][BLK_X+4];
int lix = get_local_id(0);
int liy = get_local_id(1);
int x = (int)get_global_id(0);
int y = (int)get_global_id(1);
INIT_AND_READ_LOCAL_SOURCE(width, height, 0, 2)
barrier(CLK_LOCAL_MEM_FENCE);
if( x >= dstWidth || y >=dstHeight )  return;
float t1 = lsmem[liy][lix];
float t2 = lsmem[liy][lix+1];
float t3 = lsmem[liy][lix+2];
float t4 = lsmem[liy][lix+3];
float t5 = lsmem[liy][lix+4];
float u1 = lsmem[liy+1][lix];
float u2 = lsmem[liy+1][lix+1];
float u3 = lsmem[liy+1][lix+2];
float u4 = lsmem[liy+1][lix+3];
float u5 = lsmem[liy+1][lix+4];
float m1 = lsmem[liy+2][lix];
float m2 = lsmem[liy+2][lix+1];
float m4 = lsmem[liy+2][lix+3];
float m5 = lsmem[liy+2][lix+4];
float l1 = lsmem[liy+3][lix];
float l2 = lsmem[liy+3][lix+1];
float l3 = lsmem[liy+3][lix+2];
float l4 = lsmem[liy+3][lix+3];
float l5 = lsmem[liy+3][lix+4];
float b1 = lsmem[liy+4][lix];
float b2 = lsmem[liy+4][lix+1];
float b3 = lsmem[liy+4][lix+2];
float b4 = lsmem[liy+4][lix+3];
float b5 = lsmem[liy+4][lix+4];
DSTX(x,y) = scale *
mad(12.0f, m4 - m2,
mad(6.0f, m5 - m1,
mad(8.0f, u4 - u2 + l4 - l2,
mad(4.0f, u5 - u1 + l5 - l1,
mad(2.0f, t4 - t2 + b4 - b2, t5 - t1 + b5 - b1 )
)
)
)
);
DSTY(x,y) = scale *
mad(12.0f, l3 - u3,
mad(6.0f, b3 - t3,
mad(8.0f, l2 - u2 + l4 - u4,
mad(4.0f, b2 - t2 + b4 - t4,
mad(2.0f, l1 - u1 + l5 - u5, b1 - t1 + b5 - t5 )
)
)
)
);
}
__kernel void sobel7(__global const uchar * Src, int src_step, int srcOffsetX, int srcOffsetY,
__global uchar * DstX, int DstXPitch, int DstXOffset,
__global uchar * DstY, int DstYPitch, int DstYOffset, int dstHeight, int dstWidth,
int height, int width, float scale)
{
__local float lsmem[BLK_Y+6][BLK_X+6];
int lix = get_local_id(0);
int liy = get_local_id(1);
int x = (int)get_global_id(0);
int y = (int)get_global_id(1);
INIT_AND_READ_LOCAL_SOURCE(width, height, 0, 3)
barrier(CLK_LOCAL_MEM_FENCE);
if( x >= dstWidth || y >=dstHeight )  return;
float tt1 = lsmem[liy][lix];
float tt2 = lsmem[liy][lix+1];
float tt3 = lsmem[liy][lix+2];
float tt4 = lsmem[liy][lix+3];
float tt5 = lsmem[liy][lix+4];
float tt6 = lsmem[liy][lix+5];
float tt7 = lsmem[liy][lix+6];
float t1 = lsmem[liy+1][lix];
float t2 = lsmem[liy+1][lix+1];
float t3 = lsmem[liy+1][lix+2];
float t4 = lsmem[liy+1][lix+3];
float t5 = lsmem[liy+1][lix+4];
float t6 = lsmem[liy+1][lix+5];
float t7 = lsmem[liy+1][lix+6];
float u1 = lsmem[liy+2][lix];
float u2 = lsmem[liy+2][lix+1];
float u3 = lsmem[liy+2][lix+2];
float u4 = lsmem[liy+2][lix+3];
float u5 = lsmem[liy+2][lix+4];
float u6 = lsmem[liy+2][lix+5];
float u7 = lsmem[liy+2][lix+6];
float m1 = lsmem[liy+3][lix];
float m2 = lsmem[liy+3][lix+1];
float m3 = lsmem[liy+3][lix+2];
float m5 = lsmem[liy+3][lix+4];
float m6 = lsmem[liy+3][lix+5];
float m7 = lsmem[liy+3][lix+6];
float l1 = lsmem[liy+4][lix];
float l2 = lsmem[liy+4][lix+1];
float l3 = lsmem[liy+4][lix+2];
float l4 = lsmem[liy+4][lix+3];
float l5 = lsmem[liy+4][lix+4];
float l6 = lsmem[liy+4][lix+5];
float l7 = lsmem[liy+4][lix+6];
float b1 = lsmem[liy+5][lix];
float b2 = lsmem[liy+5][lix+1];
float b3 = lsmem[liy+5][lix+2];
float b4 = lsmem[liy+5][lix+3];
float b5 = lsmem[liy+5][lix+4];
float b6 = lsmem[liy+5][lix+5];
float b7 = lsmem[liy+5][lix+6];
float bb1 = lsmem[liy+6][lix];
float bb2 = lsmem[liy+6][lix+1];
float bb3 = lsmem[liy+6][lix+2];
float bb4 = lsmem[liy+6][lix+3];
float bb5 = lsmem[liy+6][lix+4];
float bb6 = lsmem[liy+6][lix+5];
float bb7 = lsmem[liy+6][lix+6];
DSTX(x,y) = scale *
mad(100.0f, m5 - m3,
mad(80.0f, m6 - m2,
mad(20.0f, m7 - m1,
mad(75.0f, u5 - u3 + l5 - l3,
mad(60.0f, u6 - u2 + l6 - l2,
mad(15.0f, u7 - u1 + l7 - l1,
mad(30.0f, t5 - t3 + b5 - b3,
mad(24.0f, t6 - t2 + b6 - b2,
mad(6.0f, t7 - t1 + b7 - b1,
mad(5.0f, tt5 - tt3 + bb5 - bb3,
mad(4.0f, tt6 - tt2 + bb6 - bb2, tt7 - tt1 + bb7 - bb1 )
)
)
)
)
)
)
)
)
)
);
DSTY(x,y) = scale *
mad(100.0f, l4 - u4,
mad(80.0f, b4 - t4,
mad(20.0f, bb4 - tt4,
mad(75.0f, l5 - u5 + l3 - u3,
mad(60.0f, b5 - t5 + b3 - t3,
mad(15.0f, bb5 - tt5 + bb3 - tt3,
mad(30.0f, l6 - u6 + l2 - u2,
mad(24.0f, b6 - t6 + b2 - t2,
mad(6.0f, bb6 - tt6 + bb2 - tt2,
mad(5.0f, l7 - u7 + l1 - u1,
mad(4.0f, b7 - t7 + b1 - t1, bb7 - tt7 + bb1 - tt1 )
)
)
)
)
)
)
)
)
)
);
}
 97cb1ffd4e7c1bc93caba596bf9c6e55 cvtcolor #if depth == 0
#define DATA_TYPE uchar
#define MAX_NUM  255
#define HALF_MAX_NUM 128
#define COEFF_TYPE int
#define SAT_CAST(num) convert_uchar_sat(num)
#define DEPTH_0
#elif depth == 2
#define DATA_TYPE ushort
#define MAX_NUM  65535
#define HALF_MAX_NUM 32768
#define COEFF_TYPE int
#define SAT_CAST(num) convert_ushort_sat(num)
#define DEPTH_2
#elif depth == 5
#define DATA_TYPE float
#define MAX_NUM  1.0f
#define HALF_MAX_NUM 0.5f
#define COEFF_TYPE float
#define SAT_CAST(num) (num)
#define DEPTH_5
#else
#error "invalid depth: should be 0 (CV_8U), 2 (CV_16U) or 5 (CV_32F)"
#endif
#define CV_DESCALE(x,n) (((x) + (1 << ((n)-1))) >> (n))
enum
{
yuv_shift  = 14,
xyz_shift  = 12,
hsv_shift  = 12,
R2Y        = 4899,
G2Y        = 9617,
B2Y        = 1868,
BLOCK_SIZE = 256
};
#define B2YF 0.114f
#define G2YF 0.587f
#define R2YF 0.299f
#define YCBF 0.564f
#define YCRF 0.713f
#define YCBI 9241
#define YCRI 11682
#define B2UF 0.492f
#define R2VF 0.877f
#define B2UI 8061
#define R2VI 14369
#define U2BF 2.032f
#define U2GF -0.395f
#define V2GF -0.581f
#define V2RF 1.140f
#define U2BI 33292
#define U2GI -6472
#define V2GI -9519
#define V2RI 18678
#define CR2RF 1.403f
#define CB2GF -0.344f
#define CR2GF -0.714f
#define CB2BF 1.773f
#define CR2RI 22987
#define CB2GI -5636
#define CR2GI -11698
#define CB2BI 29049
#define scnbytes ((int)sizeof(DATA_TYPE)*scn)
#define dcnbytes ((int)sizeof(DATA_TYPE)*dcn)
#ifndef hscale
#define hscale 0
#endif
#ifndef hrange
#define hrange 0
#endif
#if bidx == 0
#define R_COMP z
#define G_COMP y
#define B_COMP x
#else
#define R_COMP x
#define G_COMP y
#define B_COMP z
#endif
#ifndef uidx
#define uidx 0
#endif
#ifndef yidx
#define yidx 0
#endif
#ifndef PIX_PER_WI_X
#define PIX_PER_WI_X 1
#endif
#define __CAT(x, y) x##y
#define CAT(x, y) __CAT(x, y)
#define DATA_TYPE_4 CAT(DATA_TYPE, 4)
#define DATA_TYPE_3 CAT(DATA_TYPE, 3)
__kernel void RGB2Gray(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE* src = (__global const DATA_TYPE*)(srcptr + src_index);
__global DATA_TYPE* dst = (__global DATA_TYPE*)(dstptr + dst_index);
DATA_TYPE_3 src_pix = vload3(0, src);
#ifdef DEPTH_5
dst[0] = fma(src_pix.B_COMP, B2YF, fma(src_pix.G_COMP, G2YF, src_pix.R_COMP * R2YF));
#else
dst[0] = (DATA_TYPE)CV_DESCALE(mad24(src_pix.B_COMP, B2Y, mad24(src_pix.G_COMP, G2Y, mul24(src_pix.R_COMP, R2Y))), yuv_shift);
#endif
++y;
src_index += src_step;
dst_index += dst_step;
}
}
}
}
__kernel void Gray2RGB(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE* src = (__global const DATA_TYPE*)(srcptr + src_index);
__global DATA_TYPE* dst = (__global DATA_TYPE*)(dstptr + dst_index);
DATA_TYPE val = src[0];
#if dcn == 3 || defined DEPTH_5
dst[0] = dst[1] = dst[2] = val;
#if dcn == 4
dst[3] = MAX_NUM;
#endif
#else
*(__global DATA_TYPE_4 *)dst = (DATA_TYPE_4)(val, val, val, MAX_NUM);
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__constant float c_RGB2YUVCoeffs_f[5]  = { B2YF, G2YF, R2YF, B2UF, R2VF };
__constant int   c_RGB2YUVCoeffs_i[5]  = { B2Y, G2Y, R2Y, B2UI, R2VI };
__kernel void RGB2YUV(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dt_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dt_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE* src = (__global const DATA_TYPE*)(srcptr + src_index);
__global DATA_TYPE* dst = (__global DATA_TYPE*)(dstptr + dst_index);
DATA_TYPE_3 src_pix = vload3(0, src);
DATA_TYPE b = src_pix.B_COMP, g = src_pix.G_COMP, r = src_pix.R_COMP;
#ifdef DEPTH_5
__constant float * coeffs = c_RGB2YUVCoeffs_f;
const DATA_TYPE Y = fma(b, coeffs[0], fma(g, coeffs[1], r * coeffs[2]));
const DATA_TYPE U = fma(b - Y, coeffs[3], HALF_MAX_NUM);
const DATA_TYPE V = fma(r - Y, coeffs[4], HALF_MAX_NUM);
#else
__constant int * coeffs = c_RGB2YUVCoeffs_i;
const int delta = HALF_MAX_NUM * (1 << yuv_shift);
const int Y = CV_DESCALE(mad24(b, coeffs[0], mad24(g, coeffs[1], mul24(r, coeffs[2]))), yuv_shift);
const int U = CV_DESCALE(mad24(b - Y, coeffs[3], delta), yuv_shift);
const int V = CV_DESCALE(mad24(r - Y, coeffs[4], delta), yuv_shift);
#endif
dst[0] = SAT_CAST( Y );
dst[1] = SAT_CAST( U );
dst[2] = SAT_CAST( V );
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__constant float c_YUV2RGBCoeffs_f[4] = { U2BF, U2GF, V2GF, V2RF };
__constant int   c_YUV2RGBCoeffs_i[4] = { U2BI, U2GI, V2GI, V2RI };
__kernel void YUV2RGB(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dt_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dt_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE* src = (__global const DATA_TYPE*)(srcptr + src_index);
__global DATA_TYPE* dst = (__global DATA_TYPE*)(dstptr + dst_index);
DATA_TYPE_4 src_pix = vload4(0, src);
DATA_TYPE Y = src_pix.x, U = src_pix.y, V = src_pix.z;
#ifdef DEPTH_5
__constant float * coeffs = c_YUV2RGBCoeffs_f;
float r = fma(V - HALF_MAX_NUM, coeffs[3], Y);
float g = fma(V - HALF_MAX_NUM, coeffs[2], fma(U - HALF_MAX_NUM, coeffs[1], Y));
float b = fma(U - HALF_MAX_NUM, coeffs[0], Y);
#else
__constant int * coeffs = c_YUV2RGBCoeffs_i;
const int r = Y + CV_DESCALE(mul24(V - HALF_MAX_NUM, coeffs[3]), yuv_shift);
const int g = Y + CV_DESCALE(mad24(V - HALF_MAX_NUM, coeffs[2], mul24(U - HALF_MAX_NUM, coeffs[1])), yuv_shift);
const int b = Y + CV_DESCALE(mul24(U - HALF_MAX_NUM, coeffs[0]), yuv_shift);
#endif
dst[bidx] = SAT_CAST( b );
dst[1] = SAT_CAST( g );
dst[bidx^2] = SAT_CAST( r );
#if dcn == 4
dst[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__constant float c_YUV2RGBCoeffs_420[5] = { 1.163999557f, 2.017999649f, -0.390999794f,
-0.812999725f, 1.5959997177f };
__kernel void YUV2RGB_NVx(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dt_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols / 2)
{
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows / 2 )
{
__global const uchar* ysrc = srcptr + mad24(y << 1, src_step, (x << 1) + src_offset);
__global const uchar* usrc = srcptr + mad24(rows + y, src_step, (x << 1) + src_offset);
__global uchar*       dst1 = dstptr + mad24(y << 1, dst_step, mad24(x, dcn<<1, dt_offset));
__global uchar*       dst2 = dst1 + dst_step;
float Y1 = ysrc[0];
float Y2 = ysrc[1];
float Y3 = ysrc[src_step];
float Y4 = ysrc[src_step + 1];
float U  = ((float)usrc[uidx]) - HALF_MAX_NUM;
float V  = ((float)usrc[1-uidx]) - HALF_MAX_NUM;
__constant float* coeffs = c_YUV2RGBCoeffs_420;
float ruv = fma(coeffs[4], V, 0.5f);
float guv = fma(coeffs[3], V, fma(coeffs[2], U, 0.5f));
float buv = fma(coeffs[1], U, 0.5f);
Y1 = max(0.f, Y1 - 16.f) * coeffs[0];
dst1[2 - bidx] = convert_uchar_sat(Y1 + ruv);
dst1[1]        = convert_uchar_sat(Y1 + guv);
dst1[bidx]     = convert_uchar_sat(Y1 + buv);
#if dcn == 4
dst1[3]        = 255;
#endif
Y2 = max(0.f, Y2 - 16.f) * coeffs[0];
dst1[dcn + 2 - bidx] = convert_uchar_sat(Y2 + ruv);
dst1[dcn + 1]        = convert_uchar_sat(Y2 + guv);
dst1[dcn + bidx]     = convert_uchar_sat(Y2 + buv);
#if dcn == 4
dst1[7]        = 255;
#endif
Y3 = max(0.f, Y3 - 16.f) * coeffs[0];
dst2[2 - bidx] = convert_uchar_sat(Y3 + ruv);
dst2[1]        = convert_uchar_sat(Y3 + guv);
dst2[bidx]     = convert_uchar_sat(Y3 + buv);
#if dcn == 4
dst2[3]        = 255;
#endif
Y4 = max(0.f, Y4 - 16.f) * coeffs[0];
dst2[dcn + 2 - bidx] = convert_uchar_sat(Y4 + ruv);
dst2[dcn + 1]        = convert_uchar_sat(Y4 + guv);
dst2[dcn + bidx]     = convert_uchar_sat(Y4 + buv);
#if dcn == 4
dst2[7]        = 255;
#endif
}
++y;
}
}
}
#if uidx < 2
__kernel void YUV2RGB_YV12_IYUV(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dt_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols / 2)
{
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows / 2 )
{
__global const uchar* ysrc = srcptr + mad24(y << 1, src_step, (x << 1) + src_offset);
__global uchar*       dst1 = dstptr + mad24(y << 1, dst_step, x * (dcn<<1) + dt_offset);
__global uchar*       dst2 = dst1 + dst_step;
float Y1 = ysrc[0];
float Y2 = ysrc[1];
float Y3 = ysrc[src_step];
float Y4 = ysrc[src_step + 1];
#ifdef SRC_CONT
__global const uchar* uvsrc = srcptr + mad24(rows, src_step, src_offset);
int u_ind = mad24(y, cols >> 1, x);
float uv[2] = { ((float)uvsrc[u_ind]) - HALF_MAX_NUM, ((float)uvsrc[u_ind + ((rows * cols) >> 2)]) - HALF_MAX_NUM };
#else
int vsteps[2] = { cols >> 1, src_step - (cols >> 1)};
__global const uchar* usrc = srcptr + mad24(rows + (y>>1), src_step, src_offset + (y%2)*(cols >> 1) + x);
__global const uchar* vsrc = usrc + mad24(rows >> 2, src_step, rows % 4 ? vsteps[y%2] : 0);
float uv[2] = { ((float)usrc[0]) - HALF_MAX_NUM, ((float)vsrc[0]) - HALF_MAX_NUM };
#endif
float U = uv[uidx];
float V = uv[1-uidx];
__constant float* coeffs = c_YUV2RGBCoeffs_420;
float ruv = fma(coeffs[4], V, 0.5f);
float guv = fma(coeffs[3], V, fma(coeffs[2], U, 0.5f));
float buv = fma(coeffs[1], U, 0.5f);
Y1 = max(0.f, Y1 - 16.f) * coeffs[0];
dst1[2 - bidx] = convert_uchar_sat(Y1 + ruv);
dst1[1]        = convert_uchar_sat(Y1 + guv);
dst1[bidx]     = convert_uchar_sat(Y1 + buv);
#if dcn == 4
dst1[3]        = 255;
#endif
Y2 = max(0.f, Y2 - 16.f) * coeffs[0];
dst1[dcn + 2 - bidx] = convert_uchar_sat(Y2 + ruv);
dst1[dcn + 1]        = convert_uchar_sat(Y2 + guv);
dst1[dcn + bidx]     = convert_uchar_sat(Y2 + buv);
#if dcn == 4
dst1[7]        = 255;
#endif
Y3 = max(0.f, Y3 - 16.f) * coeffs[0];
dst2[2 - bidx] = convert_uchar_sat(Y3 + ruv);
dst2[1]        = convert_uchar_sat(Y3 + guv);
dst2[bidx]     = convert_uchar_sat(Y3 + buv);
#if dcn == 4
dst2[3]        = 255;
#endif
Y4 = max(0.f, Y4 - 16.f) * coeffs[0];
dst2[dcn + 2 - bidx] = convert_uchar_sat(Y4 + ruv);
dst2[dcn + 1]        = convert_uchar_sat(Y4 + guv);
dst2[dcn + bidx]     = convert_uchar_sat(Y4 + buv);
#if dcn == 4
dst2[7]        = 255;
#endif
}
++y;
}
}
}
#endif
#if uidx < 2
__constant float c_RGB2YUVCoeffs_420[8] = { 0.256999969f, 0.50399971f, 0.09799957f, -0.1479988098f, -0.2909994125f,
0.438999176f, -0.3679990768f, -0.0709991455f };
__kernel void RGB2YUV_YV12_IYUV(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0) * PIX_PER_WI_X;
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols/2)
{
int src_index  = mad24(y << 1, src_step, mad24(x << 1, scn, src_offset));
int ydst_index = mad24(y << 1, dst_step, (x << 1) + dst_offset);
int y_rows = rows / 3 * 2;
int vsteps[2] = { cols >> 1, dst_step - (cols >> 1)};
__constant float* coeffs = c_RGB2YUVCoeffs_420;
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows / 3)
{
__global const uchar* src1 = srcptr + src_index;
__global const uchar* src2 = src1 + src_step;
__global uchar* ydst1 = dstptr + ydst_index;
__global uchar* ydst2 = ydst1 + dst_step;
__global uchar* udst = dstptr + mad24(y_rows + (y>>1), dst_step, dst_offset + (y%2)*(cols >> 1) + x);
__global uchar* vdst = udst + mad24(y_rows >> 2, dst_step, y_rows % 4 ? vsteps[y%2] : 0);
#if PIX_PER_WI_X == 2
int s11 = *((__global const int*) src1);
int s12 = *((__global const int*) src1 + 1);
int s13 = *((__global const int*) src1 + 2);
#if scn == 4
int s14 = *((__global const int*) src1 + 3);
#endif
int s21 = *((__global const int*) src2);
int s22 = *((__global const int*) src2 + 1);
int s23 = *((__global const int*) src2 + 2);
#if scn == 4
int s24 = *((__global const int*) src2 + 3);
#endif
float src_pix1[scn * 4], src_pix2[scn * 4];
*((float4*) src_pix1)     = convert_float4(as_uchar4(s11));
*((float4*) src_pix1 + 1) = convert_float4(as_uchar4(s12));
*((float4*) src_pix1 + 2) = convert_float4(as_uchar4(s13));
#if scn == 4
*((float4*) src_pix1 + 3) = convert_float4(as_uchar4(s14));
#endif
*((float4*) src_pix2)     = convert_float4(as_uchar4(s21));
*((float4*) src_pix2 + 1) = convert_float4(as_uchar4(s22));
*((float4*) src_pix2 + 2) = convert_float4(as_uchar4(s23));
#if scn == 4
*((float4*) src_pix2 + 3) = convert_float4(as_uchar4(s24));
#endif
uchar4 y1, y2;
y1.x = convert_uchar_sat(fma(coeffs[0], src_pix1[      2-bidx], fma(coeffs[1], src_pix1[      1], fma(coeffs[2], src_pix1[      bidx], 16.5f))));
y1.y = convert_uchar_sat(fma(coeffs[0], src_pix1[  scn+2-bidx], fma(coeffs[1], src_pix1[  scn+1], fma(coeffs[2], src_pix1[  scn+bidx], 16.5f))));
y1.z = convert_uchar_sat(fma(coeffs[0], src_pix1[2*scn+2-bidx], fma(coeffs[1], src_pix1[2*scn+1], fma(coeffs[2], src_pix1[2*scn+bidx], 16.5f))));
y1.w = convert_uchar_sat(fma(coeffs[0], src_pix1[3*scn+2-bidx], fma(coeffs[1], src_pix1[3*scn+1], fma(coeffs[2], src_pix1[3*scn+bidx], 16.5f))));
y2.x = convert_uchar_sat(fma(coeffs[0], src_pix2[      2-bidx], fma(coeffs[1], src_pix2[      1], fma(coeffs[2], src_pix2[      bidx], 16.5f))));
y2.y = convert_uchar_sat(fma(coeffs[0], src_pix2[  scn+2-bidx], fma(coeffs[1], src_pix2[  scn+1], fma(coeffs[2], src_pix2[  scn+bidx], 16.5f))));
y2.z = convert_uchar_sat(fma(coeffs[0], src_pix2[2*scn+2-bidx], fma(coeffs[1], src_pix2[2*scn+1], fma(coeffs[2], src_pix2[2*scn+bidx], 16.5f))));
y2.w = convert_uchar_sat(fma(coeffs[0], src_pix2[3*scn+2-bidx], fma(coeffs[1], src_pix2[3*scn+1], fma(coeffs[2], src_pix2[3*scn+bidx], 16.5f))));
*((__global int*) ydst1) = as_int(y1);
*((__global int*) ydst2) = as_int(y2);
float uv[4] = { fma(coeffs[3], src_pix1[      2-bidx], fma(coeffs[4], src_pix1[      1], fma(coeffs[5], src_pix1[      bidx], 128.5f))),
fma(coeffs[5], src_pix1[      2-bidx], fma(coeffs[6], src_pix1[      1], fma(coeffs[7], src_pix1[      bidx], 128.5f))),
fma(coeffs[3], src_pix1[2*scn+2-bidx], fma(coeffs[4], src_pix1[2*scn+1], fma(coeffs[5], src_pix1[2*scn+bidx], 128.5f))),
fma(coeffs[5], src_pix1[2*scn+2-bidx], fma(coeffs[6], src_pix1[2*scn+1], fma(coeffs[7], src_pix1[2*scn+bidx], 128.5f))) };
udst[0] = convert_uchar_sat(uv[uidx]    );
vdst[0] = convert_uchar_sat(uv[1 - uidx]);
udst[1] = convert_uchar_sat(uv[2 + uidx]);
vdst[1] = convert_uchar_sat(uv[3 - uidx]);
#else
float4 src_pix1 = convert_float4(vload4(0, src1));
float4 src_pix2 = convert_float4(vload4(0, src1+scn));
float4 src_pix3 = convert_float4(vload4(0, src2));
float4 src_pix4 = convert_float4(vload4(0, src2+scn));
ydst1[0] = convert_uchar_sat(fma(coeffs[0], src_pix1.R_COMP, fma(coeffs[1], src_pix1.G_COMP, fma(coeffs[2], src_pix1.B_COMP, 16.5f))));
ydst1[1] = convert_uchar_sat(fma(coeffs[0], src_pix2.R_COMP, fma(coeffs[1], src_pix2.G_COMP, fma(coeffs[2], src_pix2.B_COMP, 16.5f))));
ydst2[0] = convert_uchar_sat(fma(coeffs[0], src_pix3.R_COMP, fma(coeffs[1], src_pix3.G_COMP, fma(coeffs[2], src_pix3.B_COMP, 16.5f))));
ydst2[1] = convert_uchar_sat(fma(coeffs[0], src_pix4.R_COMP, fma(coeffs[1], src_pix4.G_COMP, fma(coeffs[2], src_pix4.B_COMP, 16.5f))));
float uv[2] = { fma(coeffs[3], src_pix1.R_COMP, fma(coeffs[4], src_pix1.G_COMP, fma(coeffs[5], src_pix1.B_COMP, 128.5f))),
fma(coeffs[5], src_pix1.R_COMP, fma(coeffs[6], src_pix1.G_COMP, fma(coeffs[7], src_pix1.B_COMP, 128.5f))) };
udst[0] = convert_uchar_sat(uv[uidx]  );
vdst[0] = convert_uchar_sat(uv[1-uidx]);
#endif
++y;
src_index += 2*src_step;
ydst_index += 2*dst_step;
}
}
}
}
#endif
__kernel void YUV2RGB_422(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols / 2)
{
__global const uchar* src = srcptr + mad24(y, src_step, (x << 2) + src_offset);
__global uchar*       dst = dstptr + mad24(y, dst_step, mad24(x << 1, dcn, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows )
{
__constant float* coeffs = c_YUV2RGBCoeffs_420;
#ifndef USE_OPTIMIZED_LOAD
float U = ((float) src[uidx]) - HALF_MAX_NUM;
float V = ((float) src[(2 + uidx) % 4]) - HALF_MAX_NUM;
float y00 = max(0.f, ((float) src[yidx]) - 16.f) * coeffs[0];
float y01 = max(0.f, ((float) src[yidx + 2]) - 16.f) * coeffs[0];
#else
int load_src = *((__global int*) src);
float vec_src[4] = { load_src & 0xff, (load_src >> 8) & 0xff, (load_src >> 16) & 0xff, (load_src >> 24) & 0xff};
float U = vec_src[uidx] - HALF_MAX_NUM;
float V = vec_src[(2 + uidx) % 4] - HALF_MAX_NUM;
float y00 = max(0.f, vec_src[yidx] - 16.f) * coeffs[0];
float y01 = max(0.f, vec_src[yidx + 2] - 16.f) * coeffs[0];
#endif
float ruv = fma(coeffs[4], V, 0.5f);
float guv = fma(coeffs[3], V, fma(coeffs[2], U, 0.5f));
float buv = fma(coeffs[1], U, 0.5f);
dst[2 - bidx] = convert_uchar_sat(y00 + ruv);
dst[1]        = convert_uchar_sat(y00 + guv);
dst[bidx]     = convert_uchar_sat(y00 + buv);
#if dcn == 4
dst[3]        = 255;
#endif
dst[dcn + 2 - bidx] = convert_uchar_sat(y01 + ruv);
dst[dcn + 1]        = convert_uchar_sat(y01 + guv);
dst[dcn + bidx]     = convert_uchar_sat(y01 + buv);
#if dcn == 4
dst[7]        = 255;
#endif
}
++y;
src += src_step;
dst += dst_step;
}
}
}
__constant float c_RGB2YCrCbCoeffs_f[5] = {R2YF, G2YF, B2YF, YCRF, YCBF};
__constant int   c_RGB2YCrCbCoeffs_i[5] = {R2Y, G2Y, B2Y, YCRI, YCBI};
__kernel void RGB2YCrCb(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dt_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dt_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE* src = (__global const DATA_TYPE*)(srcptr + src_index);
__global DATA_TYPE* dst = (__global DATA_TYPE*)(dstptr + dst_index);
DATA_TYPE_4 src_pix = vload4(0, src);
DATA_TYPE b = src_pix.B_COMP, g = src_pix.G_COMP, r = src_pix.R_COMP;
#ifdef DEPTH_5
__constant float * coeffs = c_RGB2YCrCbCoeffs_f;
DATA_TYPE Y = fma(b, coeffs[2], fma(g, coeffs[1], r * coeffs[0]));
DATA_TYPE Cr = fma(r - Y, coeffs[3], HALF_MAX_NUM);
DATA_TYPE Cb = fma(b - Y, coeffs[4], HALF_MAX_NUM);
#else
__constant int * coeffs = c_RGB2YCrCbCoeffs_i;
int delta = HALF_MAX_NUM * (1 << yuv_shift);
int Y =  CV_DESCALE(mad24(b, coeffs[2], mad24(g, coeffs[1], mul24(r, coeffs[0]))), yuv_shift);
int Cr = CV_DESCALE(mad24(r - Y, coeffs[3], delta), yuv_shift);
int Cb = CV_DESCALE(mad24(b - Y, coeffs[4], delta), yuv_shift);
#endif
dst[0] = SAT_CAST( Y );
dst[1] = SAT_CAST( Cr );
dst[2] = SAT_CAST( Cb );
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__constant float c_YCrCb2RGBCoeffs_f[4] = { CR2RF, CR2GF, CB2GF, CB2BF };
__constant int   c_YCrCb2RGBCoeffs_i[4] = { CR2RI, CR2GI, CB2GI, CB2BI };
__kernel void YCrCb2RGB(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE * srcptr = (__global const DATA_TYPE*)(src + src_index);
__global DATA_TYPE * dstptr = (__global DATA_TYPE*)(dst + dst_index);
DATA_TYPE_4 src_pix = vload4(0, srcptr);
DATA_TYPE yp = src_pix.x, cr = src_pix.y, cb = src_pix.z;
#ifdef DEPTH_5
__constant float * coeff = c_YCrCb2RGBCoeffs_f;
float r = fma(coeff[0], cr - HALF_MAX_NUM, yp);
float g = fma(coeff[1], cr - HALF_MAX_NUM, fma(coeff[2], cb - HALF_MAX_NUM, yp));
float b = fma(coeff[3], cb - HALF_MAX_NUM, yp);
#else
__constant int * coeff = c_YCrCb2RGBCoeffs_i;
int r = yp + CV_DESCALE(coeff[0] * (cr - HALF_MAX_NUM), yuv_shift);
int g = yp + CV_DESCALE(mad24(coeff[1], cr - HALF_MAX_NUM, coeff[2] * (cb - HALF_MAX_NUM)), yuv_shift);
int b = yp + CV_DESCALE(coeff[3] * (cb - HALF_MAX_NUM), yuv_shift);
#endif
dstptr[(bidx^2)] = SAT_CAST(r);
dstptr[1] = SAT_CAST(g);
dstptr[bidx] = SAT_CAST(b);
#if dcn == 4
dstptr[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void RGB2XYZ(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int rows, int cols, __constant COEFF_TYPE * coeffs)
{
int dx = get_global_id(0);
int dy = get_global_id(1) * PIX_PER_WI_Y;
if (dx < cols)
{
int src_index = mad24(dy, src_step, mad24(dx, scnbytes, src_offset));
int dst_index = mad24(dy, dst_step, mad24(dx, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (dy < rows)
{
__global const DATA_TYPE * src = (__global const DATA_TYPE *)(srcptr + src_index);
__global DATA_TYPE * dst = (__global DATA_TYPE *)(dstptr + dst_index);
DATA_TYPE_4 src_pix = vload4(0, src);
DATA_TYPE r = src_pix.x, g = src_pix.y, b = src_pix.z;
#ifdef DEPTH_5
float x = fma(r, coeffs[0], fma(g, coeffs[1], b * coeffs[2]));
float y = fma(r, coeffs[3], fma(g, coeffs[4], b * coeffs[5]));
float z = fma(r, coeffs[6], fma(g, coeffs[7], b * coeffs[8]));
#else
int x = CV_DESCALE(mad24(r, coeffs[0], mad24(g, coeffs[1], b * coeffs[2])), xyz_shift);
int y = CV_DESCALE(mad24(r, coeffs[3], mad24(g, coeffs[4], b * coeffs[5])), xyz_shift);
int z = CV_DESCALE(mad24(r, coeffs[6], mad24(g, coeffs[7], b * coeffs[8])), xyz_shift);
#endif
dst[0] = SAT_CAST(x);
dst[1] = SAT_CAST(y);
dst[2] = SAT_CAST(z);
++dy;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void XYZ2RGB(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int rows, int cols, __constant COEFF_TYPE * coeffs)
{
int dx = get_global_id(0);
int dy = get_global_id(1) * PIX_PER_WI_Y;
if (dx < cols)
{
int src_index = mad24(dy, src_step, mad24(dx, scnbytes, src_offset));
int dst_index = mad24(dy, dst_step, mad24(dx, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (dy < rows)
{
__global const DATA_TYPE * src = (__global const DATA_TYPE *)(srcptr + src_index);
__global DATA_TYPE * dst = (__global DATA_TYPE *)(dstptr + dst_index);
DATA_TYPE_4 src_pix = vload4(0, src);
DATA_TYPE x = src_pix.x, y = src_pix.y, z = src_pix.z;
#ifdef DEPTH_5
float b = fma(x, coeffs[0], fma(y, coeffs[1], z * coeffs[2]));
float g = fma(x, coeffs[3], fma(y, coeffs[4], z * coeffs[5]));
float r = fma(x, coeffs[6], fma(y, coeffs[7], z * coeffs[8]));
#else
int b = CV_DESCALE(mad24(x, coeffs[0], mad24(y, coeffs[1], z * coeffs[2])), xyz_shift);
int g = CV_DESCALE(mad24(x, coeffs[3], mad24(y, coeffs[4], z * coeffs[5])), xyz_shift);
int r = CV_DESCALE(mad24(x, coeffs[6], mad24(y, coeffs[7], z * coeffs[8])), xyz_shift);
#endif
DATA_TYPE dst0 = SAT_CAST(b);
DATA_TYPE dst1 = SAT_CAST(g);
DATA_TYPE dst2 = SAT_CAST(r);
#if dcn == 3 || defined DEPTH_5
dst[0] = dst0;
dst[1] = dst1;
dst[2] = dst2;
#if dcn == 4
dst[3] = MAX_NUM;
#endif
#else
*(__global DATA_TYPE_4 *)dst = (DATA_TYPE_4)(dst0, dst1, dst2, MAX_NUM);
#endif
++dy;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void RGB(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const DATA_TYPE * src = (__global const DATA_TYPE *)(srcptr + src_index);
__global DATA_TYPE * dst = (__global DATA_TYPE *)(dstptr + dst_index);
#if scn == 3
DATA_TYPE_3 src_pix = vload3(0, src);
#else
DATA_TYPE_4 src_pix = vload4(0, src);
#endif
#ifdef REVERSE
dst[0] = src_pix.z;
dst[1] = src_pix.y;
dst[2] = src_pix.x;
#else
dst[0] = src_pix.x;
dst[1] = src_pix.y;
dst[2] = src_pix.z;
#endif
#if dcn == 4
#if scn == 3
dst[3] = MAX_NUM;
#else
dst[3] = src[3];
#endif
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void RGB5x52RGB(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
ushort t = *((__global const ushort*)(src + src_index));
#if greenbits == 6
dst[dst_index + bidx] = (uchar)(t << 3);
dst[dst_index + 1] = (uchar)((t >> 3) & ~3);
dst[dst_index + (bidx^2)] = (uchar)((t >> 8) & ~7);
#else
dst[dst_index + bidx] = (uchar)(t << 3);
dst[dst_index + 1] = (uchar)((t >> 2) & ~7);
dst[dst_index + (bidx^2)] = (uchar)((t >> 7) & ~7);
#endif
#if dcn == 4
#if greenbits == 6
dst[dst_index + 3] = 255;
#else
dst[dst_index + 3] = t & 0x8000 ? 255 : 0;
#endif
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void RGB2RGB5x5(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = vload4(0, src + src_index);
#if greenbits == 6
*((__global ushort*)(dst + dst_index)) = (ushort)((src_pix.B_COMP >> 3)|((src_pix.G_COMP&~3) << 3)|((src_pix.R_COMP&~7) << 8));
#elif scn == 3
*((__global ushort*)(dst + dst_index)) = (ushort)((src_pix.B_COMP >> 3)|((src_pix.G_COMP&~7) << 2)|((src_pix.R_COMP&~7) << 7));
#else
*((__global ushort*)(dst + dst_index)) = (ushort)((src_pix.B_COMP >> 3)|((src_pix.G_COMP&~7) << 2)|
((src_pix.R_COMP&~7) << 7)|(src_pix.w ? 0x8000 : 0));
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void BGR5x52Gray(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, dst_offset + x);
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
int t = *((__global const ushort*)(src + src_index));
#if greenbits == 6
dst[dst_index] = (uchar)CV_DESCALE(mad24((t << 3) & 0xf8, B2Y, mad24((t >> 3) & 0xfc, G2Y, ((t >> 8) & 0xf8) * R2Y)), yuv_shift);
#else
dst[dst_index] = (uchar)CV_DESCALE(mad24((t << 3) & 0xf8, B2Y, mad24((t >> 2) & 0xf8, G2Y, ((t >> 7) & 0xf8) * R2Y)), yuv_shift);
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void Gray2BGR5x5(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, src_offset + x);
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
int t = src[src_index];
#if greenbits == 6
*((__global ushort*)(dst + dst_index)) = (ushort)((t >> 3) | ((t & ~3) << 3) | ((t & ~7) << 8));
#else
t >>= 3;
*((__global ushort*)(dst + dst_index)) = (ushort)(t|(t << 5)|(t << 10));
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__constant int sector_data[][3] = { { 1, 3, 0 },
{ 1, 0, 2 },
{ 3, 0, 1 },
{ 0, 2, 1 },
{ 0, 1, 3 },
{ 2, 1, 0 } };
#ifdef DEPTH_0
__kernel void RGB2HSV(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols,
__constant int * sdiv_table, __constant int * hdiv_table)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = vload4(0, src + src_index);
int b = src_pix.B_COMP, g = src_pix.G_COMP, r = src_pix.R_COMP;
int h, s, v = b;
int vmin = b, diff;
int vr, vg;
v = max(v, g);
v = max(v, r);
vmin = min(vmin, g);
vmin = min(vmin, r);
diff = v - vmin;
vr = v == r ? -1 : 0;
vg = v == g ? -1 : 0;
s = mad24(diff, sdiv_table[v], (1 << (hsv_shift-1))) >> hsv_shift;
h = (vr & (g - b)) +
(~vr & ((vg & mad24(diff, 2, b - r)) + ((~vg) & mad24(4, diff, r - g))));
h = mad24(h, hdiv_table[diff], (1 << (hsv_shift-1))) >> hsv_shift;
h += h < 0 ? hrange : 0;
dst[dst_index] = convert_uchar_sat_rte(h);
dst[dst_index + 1] = (uchar)s;
dst[dst_index + 2] = (uchar)v;
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void HSV2RGB(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = vload4(0, src + src_index);
float h = src_pix.x, s = src_pix.y*(1/255.f), v = src_pix.z*(1/255.f);
float b, g, r;
if (s != 0)
{
float tab[4];
int sector;
h *= hscale;
if( h < 0 )
do h += 6; while( h < 0 );
else if( h >= 6 )
do h -= 6; while( h >= 6 );
sector = convert_int_sat_rtn(h);
h -= sector;
if( (unsigned)sector >= 6u )
{
sector = 0;
h = 0.f;
}
tab[0] = v;
tab[1] = v*(1.f - s);
tab[2] = v*(1.f - s*h);
tab[3] = v*(1.f - s*(1.f - h));
b = tab[sector_data[sector][0]];
g = tab[sector_data[sector][1]];
r = tab[sector_data[sector][2]];
}
else
b = g = r = v;
dst[dst_index + bidx] = convert_uchar_sat_rte(b*255.f);
dst[dst_index + 1] = convert_uchar_sat_rte(g*255.f);
dst[dst_index + (bidx^2)] = convert_uchar_sat_rte(r*255.f);
#if dcn == 4
dst[dst_index + 3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#elif defined DEPTH_5
__kernel void RGB2HSV(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float b = src_pix.B_COMP, g = src_pix.G_COMP, r = src_pix.R_COMP;
float h, s, v;
float vmin, diff;
v = vmin = r;
if( v < g ) v = g;
if( v < b ) v = b;
if( vmin > g ) vmin = g;
if( vmin > b ) vmin = b;
diff = v - vmin;
s = diff/(float)(fabs(v) + FLT_EPSILON);
diff = (float)(60.f/(diff + FLT_EPSILON));
if( v == r )
h = (g - b)*diff;
else if( v == g )
h = fma(b - r, diff, 120.f);
else
h = fma(r - g, diff, 240.f);
if( h < 0 )
h += 360.f;
dst[0] = h*hscale;
dst[1] = s;
dst[2] = v;
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void HSV2RGB(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float h = src_pix.x, s = src_pix.y, v = src_pix.z;
float b, g, r;
if (s != 0)
{
float tab[4];
int sector;
h *= hscale;
if(h < 0)
do h += 6; while (h < 0);
else if (h >= 6)
do h -= 6; while (h >= 6);
sector = convert_int_sat_rtn(h);
h -= sector;
if ((unsigned)sector >= 6u)
{
sector = 0;
h = 0.f;
}
tab[0] = v;
tab[1] = v*(1.f - s);
tab[2] = v*(1.f - s*h);
tab[3] = v*(1.f - s*(1.f - h));
b = tab[sector_data[sector][0]];
g = tab[sector_data[sector][1]];
r = tab[sector_data[sector][2]];
}
else
b = g = r = v;
dst[bidx] = b;
dst[1] = g;
dst[bidx^2] = r;
#if dcn == 4
dst[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#endif
#ifdef DEPTH_0
__kernel void RGB2HLS(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = vload4(0, src + src_index);
float b = src_pix.B_COMP*(1/255.f), g = src_pix.G_COMP*(1/255.f), r = src_pix.R_COMP*(1/255.f);
float h = 0.f, s = 0.f, l;
float vmin, vmax, diff;
vmax = vmin = r;
if (vmax < g) vmax = g;
if (vmax < b) vmax = b;
if (vmin > g) vmin = g;
if (vmin > b) vmin = b;
diff = vmax - vmin;
l = (vmax + vmin)*0.5f;
if (diff > FLT_EPSILON)
{
s = l < 0.5f ? diff/(vmax + vmin) : diff/(2 - vmax - vmin);
diff = 60.f/diff;
if( vmax == r )
h = (g - b)*diff;
else if( vmax == g )
h = fma(b - r, diff, 120.f);
else
h = fma(r - g, diff, 240.f);
if( h < 0.f )
h += 360.f;
}
dst[dst_index] = convert_uchar_sat_rte(h*hscale);
dst[dst_index + 1] = convert_uchar_sat_rte(l*255.f);
dst[dst_index + 2] = convert_uchar_sat_rte(s*255.f);
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void HLS2RGB(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = vload4(0, src + src_index);
float h = src_pix.x, l = src_pix.y*(1.f/255.f), s = src_pix.z*(1.f/255.f);
float b, g, r;
if (s != 0)
{
float tab[4];
float p2 = l <= 0.5f ? l*(1 + s) : l + s - l*s;
float p1 = 2*l - p2;
h *= hscale;
if( h < 0 )
do h += 6; while( h < 0 );
else if( h >= 6 )
do h -= 6; while( h >= 6 );
int sector = convert_int_sat_rtn(h);
h -= sector;
tab[0] = p2;
tab[1] = p1;
tab[2] = fma(p2 - p1, 1-h, p1);
tab[3] = fma(p2 - p1, h, p1);
b = tab[sector_data[sector][0]];
g = tab[sector_data[sector][1]];
r = tab[sector_data[sector][2]];
}
else
b = g = r = l;
dst[dst_index + bidx] = convert_uchar_sat_rte(b*255.f);
dst[dst_index + 1] = convert_uchar_sat_rte(g*255.f);
dst[dst_index + (bidx^2)] = convert_uchar_sat_rte(r*255.f);
#if dcn == 4
dst[dst_index + 3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#elif defined DEPTH_5
__kernel void RGB2HLS(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float b = src_pix.B_COMP, g = src_pix.G_COMP, r = src_pix.R_COMP;
float h = 0.f, s = 0.f, l;
float vmin, vmax, diff;
vmax = vmin = r;
if (vmax < g) vmax = g;
if (vmax < b) vmax = b;
if (vmin > g) vmin = g;
if (vmin > b) vmin = b;
diff = vmax - vmin;
l = (vmax + vmin)*0.5f;
if (diff > FLT_EPSILON)
{
s = l < 0.5f ? diff/(vmax + vmin) : diff/(2 - vmax - vmin);
diff = 60.f/diff;
if( vmax == r )
h = (g - b)*diff;
else if( vmax == g )
h = fma(b - r, diff, 120.f);
else
h = fma(r - g, diff, 240.f);
if( h < 0.f ) h += 360.f;
}
dst[0] = h*hscale;
dst[1] = l;
dst[2] = s;
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void HLS2RGB(__global const uchar* srcptr, int src_step, int src_offset,
__global uchar* dstptr, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float h = src_pix.x, l = src_pix.y, s = src_pix.z;
float b, g, r;
if (s != 0)
{
float tab[4];
int sector;
float p2 = l <= 0.5f ? l*(1 + s) : l + s - l*s;
float p1 = 2*l - p2;
h *= hscale;
if( h < 0 )
do h += 6; while( h < 0 );
else if( h >= 6 )
do h -= 6; while( h >= 6 );
sector = convert_int_sat_rtn(h);
h -= sector;
tab[0] = p2;
tab[1] = p1;
tab[2] = fma(p2 - p1, 1-h, p1);
tab[3] = fma(p2 - p1, h, p1);
b = tab[sector_data[sector][0]];
g = tab[sector_data[sector][1]];
r = tab[sector_data[sector][2]];
}
else
b = g = r = l;
dst[bidx] = b;
dst[1] = g;
dst[bidx^2] = r;
#if dcn == 4
dst[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#endif
#ifdef DEPTH_0
__kernel void RGBA2mRGBA(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, src_offset + (x << 2));
int dst_index = mad24(y, dst_step, dst_offset + (x << 2));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = *(__global const uchar4 *)(src + src_index);
*(__global uchar4 *)(dst + dst_index) =
(uchar4)(mad24(src_pix.x, src_pix.w, HALF_MAX_NUM) / MAX_NUM,
mad24(src_pix.y, src_pix.w, HALF_MAX_NUM) / MAX_NUM,
mad24(src_pix.z, src_pix.w, HALF_MAX_NUM) / MAX_NUM, src_pix.w);
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
__kernel void mRGBA2RGBA(__global const uchar* src, int src_step, int src_offset,
__global uchar* dst, int dst_step, int dst_offset,
int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, 4, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, 4, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
uchar4 src_pix = *(__global const uchar4 *)(src + src_index);
uchar v3 = src_pix.w, v3_half = v3 / 2;
if (v3 == 0)
*(__global uchar4 *)(dst + dst_index) = (uchar4)(0, 0, 0, 0);
else
*(__global uchar4 *)(dst + dst_index) =
(uchar4)(mad24(src_pix.x, MAX_NUM, v3_half) / v3,
mad24(src_pix.y, MAX_NUM, v3_half) / v3,
mad24(src_pix.z, MAX_NUM, v3_half) / v3, v3);
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#endif
#define lab_shift xyz_shift
#define gamma_shift 3
#define lab_shift2 (lab_shift + gamma_shift)
#define GAMMA_TAB_SIZE 1024
#define GammaTabScale (float)GAMMA_TAB_SIZE
inline float splineInterpolate(float x, __global const float * tab, int n)
{
int ix = clamp(convert_int_sat_rtn(x), 0, n-1);
x -= ix;
tab += ix << 2;
return fma(fma(fma(tab[3], x, tab[2]), x, tab[1]), x, tab[0]);
}
#ifdef DEPTH_0
__kernel void BGR2Lab(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int rows, int cols,
__global const ushort * gammaTab, __global ushort * LabCbrtTab_b,
__constant int * coeffs, int Lscale, int Lshift)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const uchar* src_ptr = src + src_index;
__global uchar* dst_ptr = dst + dst_index;
uchar4 src_pix = vload4(0, src_ptr);
int C0 = coeffs[0], C1 = coeffs[1], C2 = coeffs[2],
C3 = coeffs[3], C4 = coeffs[4], C5 = coeffs[5],
C6 = coeffs[6], C7 = coeffs[7], C8 = coeffs[8];
int R = gammaTab[src_pix.x], G = gammaTab[src_pix.y], B = gammaTab[src_pix.z];
int fX = LabCbrtTab_b[CV_DESCALE(mad24(R, C0, mad24(G, C1, B*C2)), lab_shift)];
int fY = LabCbrtTab_b[CV_DESCALE(mad24(R, C3, mad24(G, C4, B*C5)), lab_shift)];
int fZ = LabCbrtTab_b[CV_DESCALE(mad24(R, C6, mad24(G, C7, B*C8)), lab_shift)];
int L = CV_DESCALE( Lscale*fY + Lshift, lab_shift2 );
int a = CV_DESCALE( mad24(500, fX - fY, 128*(1 << lab_shift2)), lab_shift2 );
int b = CV_DESCALE( mad24(200, fY - fZ, 128*(1 << lab_shift2)), lab_shift2 );
dst_ptr[0] = SAT_CAST(L);
dst_ptr[1] = SAT_CAST(a);
dst_ptr[2] = SAT_CAST(b);
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#elif defined DEPTH_5
__kernel void BGR2Lab(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float _1_3, float _a)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float C0 = coeffs[0], C1 = coeffs[1], C2 = coeffs[2],
C3 = coeffs[3], C4 = coeffs[4], C5 = coeffs[5],
C6 = coeffs[6], C7 = coeffs[7], C8 = coeffs[8];
float R = clamp(src_pix.x, 0.0f, 1.0f);
float G = clamp(src_pix.y, 0.0f, 1.0f);
float B = clamp(src_pix.z, 0.0f, 1.0f);
#ifdef SRGB
R = splineInterpolate(R * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
G = splineInterpolate(G * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
B = splineInterpolate(B * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
float X = fma(R, C0, fma(G, C1, B*C2));
float Y = fma(R, C3, fma(G, C4, B*C5));
float Z = fma(R, C6, fma(G, C7, B*C8));
float FX = X > 0.008856f ? rootn(X, 3) : fma(7.787f, X, _a);
float FY = Y > 0.008856f ? rootn(Y, 3) : fma(7.787f, Y, _a);
float FZ = Z > 0.008856f ? rootn(Z, 3) : fma(7.787f, Z, _a);
float L = Y > 0.008856f ? fma(116.f, FY, -16.f) : (903.3f * Y);
float a = 500.f * (FX - FY);
float b = 200.f * (FY - FZ);
dst[0] = L;
dst[1] = a;
dst[2] = b;
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#endif
inline void Lab2BGR_f(const float * srcbuf, float * dstbuf,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float lThresh, float fThresh)
{
float li = srcbuf[0], ai = srcbuf[1], bi = srcbuf[2];
float C0 = coeffs[0], C1 = coeffs[1], C2 = coeffs[2],
C3 = coeffs[3], C4 = coeffs[4], C5 = coeffs[5],
C6 = coeffs[6], C7 = coeffs[7], C8 = coeffs[8];
float y, fy;
if (li <= lThresh)
{
y = li / 903.3f;
fy = fma(7.787f, y, 16.0f / 116.0f);
}
else
{
fy = (li + 16.0f) / 116.0f;
y = fy * fy * fy;
}
float fxz[] = { ai / 500.0f + fy, fy - bi / 200.0f };
#pragma unroll
for (int j = 0; j < 2; j++)
if (fxz[j] <= fThresh)
fxz[j] = (fxz[j] - 16.0f / 116.0f) / 7.787f;
else
fxz[j] = fxz[j] * fxz[j] * fxz[j];
float x = fxz[0], z = fxz[1];
float ro = clamp(fma(C0, x, fma(C1, y, C2 * z)), 0.0f, 1.0f);
float go = clamp(fma(C3, x, fma(C4, y, C5 * z)), 0.0f, 1.0f);
float bo = clamp(fma(C6, x, fma(C7, y, C8 * z)), 0.0f, 1.0f);
#ifdef SRGB
ro = splineInterpolate(ro * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
go = splineInterpolate(go * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
bo = splineInterpolate(bo * GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
dstbuf[0] = ro, dstbuf[1] = go, dstbuf[2] = bo;
}
#ifdef DEPTH_0
__kernel void Lab2BGR(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float lThresh, float fThresh)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const uchar* src_ptr = src + src_index;
__global uchar * dst_ptr = dst + dst_index;
uchar4 src_pix = vload4(0, src_ptr);
float srcbuf[3], dstbuf[3];
srcbuf[0] = src_pix.x*(100.f/255.f);
srcbuf[1] = convert_float(src_pix.y - 128);
srcbuf[2] = convert_float(src_pix.z - 128);
Lab2BGR_f(&srcbuf[0], &dstbuf[0],
#ifdef SRGB
gammaTab,
#endif
coeffs, lThresh, fThresh);
#if dcn == 3
dst_ptr[0] = SAT_CAST(dstbuf[0] * 255.0f);
dst_ptr[1] = SAT_CAST(dstbuf[1] * 255.0f);
dst_ptr[2] = SAT_CAST(dstbuf[2] * 255.0f);
#else
*(__global uchar4 *)dst_ptr = (uchar4)(SAT_CAST(dstbuf[0] * 255.0f),
SAT_CAST(dstbuf[1] * 255.0f), SAT_CAST(dstbuf[2] * 255.0f), MAX_NUM);
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#elif defined DEPTH_5
__kernel void Lab2BGR(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float lThresh, float fThresh)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
{
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float4 src_pix = vload4(0, src);
float srcbuf[3], dstbuf[3];
srcbuf[0] = src_pix.x, srcbuf[1] = src_pix.y, srcbuf[2] = src_pix.z;
Lab2BGR_f(&srcbuf[0], &dstbuf[0],
#ifdef SRGB
gammaTab,
#endif
coeffs, lThresh, fThresh);
dst[0] = dstbuf[0], dst[1] = dstbuf[1], dst[2] = dstbuf[2];
#if dcn == 4
dst[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
}
#endif
#define LAB_CBRT_TAB_SIZE 1024
#define LAB_CBRT_TAB_SIZE_B (256*3/2*(1<<gamma_shift))
__constant float LabCbrtTabScale = LAB_CBRT_TAB_SIZE/1.5f;
#ifdef DEPTH_5
__kernel void BGR2Luv(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__global const float * LabCbrtTab, __constant float * coeffs, float _un, float _vn)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float R = src[0], G = src[1], B = src[2];
R = clamp(R, 0.f, 1.f);
G = clamp(G, 0.f, 1.f);
B = clamp(B, 0.f, 1.f);
#ifdef SRGB
R = splineInterpolate(R*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
G = splineInterpolate(G*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
B = splineInterpolate(B*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
float X = fma(R, coeffs[0], fma(G, coeffs[1], B*coeffs[2]));
float Y = fma(R, coeffs[3], fma(G, coeffs[4], B*coeffs[5]));
float Z = fma(R, coeffs[6], fma(G, coeffs[7], B*coeffs[8]));
float L = splineInterpolate(Y*LabCbrtTabScale, LabCbrtTab, LAB_CBRT_TAB_SIZE);
L = fma(116.f, L, -16.f);
float d = 52.0f / fmax(fma(15.0f, Y, fma(3.0f, Z, X)), FLT_EPSILON);
float u = L*fma(X, d, -_un);
float v = L*fma(2.25f, Y*d, -_vn);
dst[0] = L;
dst[1] = u;
dst[2] = v;
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
#elif defined DEPTH_0
__kernel void BGR2Luv(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__global const float * LabCbrtTab, __constant float * coeffs, float _un, float _vn)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
src += mad24(y, src_step, mad24(x, scnbytes, src_offset));
dst += mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
if (y < rows)
{
float scale = 1.0f / 255.0f;
float R = src[0]*scale, G = src[1]*scale, B = src[2]*scale;
#ifdef SRGB
R = splineInterpolate(R*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
G = splineInterpolate(G*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
B = splineInterpolate(B*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
float X = fma(R, coeffs[0], fma(G, coeffs[1], B*coeffs[2]));
float Y = fma(R, coeffs[3], fma(G, coeffs[4], B*coeffs[5]));
float Z = fma(R, coeffs[6], fma(G, coeffs[7], B*coeffs[8]));
float L = splineInterpolate(Y*LabCbrtTabScale, LabCbrtTab, LAB_CBRT_TAB_SIZE);
L = 116.f*L - 16.f;
float d = (4*13) / fmax(fma(15.0f, Y, fma(3.0f, Z, X)), FLT_EPSILON);
float u = L*(X*d - _un);
float v = L*fma(2.25f, Y*d, -_vn);
dst[0] = SAT_CAST(L * 2.55f);
dst[1] = SAT_CAST(fma(u, 0.72033898305084743f, 96.525423728813564f));
dst[2] = SAT_CAST(fma(v, 0.9732824427480916f, 136.259541984732824f));
++y;
dst += dst_step;
src += src_step;
}
}
}
#endif
#ifdef DEPTH_5
__kernel void Luv2BGR(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float _un, float _vn)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
int src_index = mad24(y, src_step, mad24(x, scnbytes, src_offset));
int dst_index = mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
if (y < rows)
{
__global const float * src = (__global const float *)(srcptr + src_index);
__global float * dst = (__global float *)(dstptr + dst_index);
float L = src[0], u = src[1], v = src[2], X, Y, Z;
if(L >= 8)
{
Y = fma(L, 1.f/116.f, 16.f/116.f);
Y = Y*Y*Y;
}
else
{
Y = L * (1.0f/903.3f);
}
float up = 3.f*fma(L, _un, u);
float vp = 0.25f/fma(L, _vn, v);
vp = clamp(vp, -0.25f, 0.25f);
X = 3.f*Y*up*vp;
Z = Y*fma(fma(12.f*13.f, L, -up), vp, -5.f);
float R = fma(X, coeffs[0], fma(Y, coeffs[1], Z * coeffs[2]));
float G = fma(X, coeffs[3], fma(Y, coeffs[4], Z * coeffs[5]));
float B = fma(X, coeffs[6], fma(Y, coeffs[7], Z * coeffs[8]));
R = clamp(R, 0.f, 1.f);
G = clamp(G, 0.f, 1.f);
B = clamp(B, 0.f, 1.f);
#ifdef SRGB
R = splineInterpolate(R*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
G = splineInterpolate(G*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
B = splineInterpolate(B*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
dst[0] = R;
dst[1] = G;
dst[2] = B;
#if dcn == 4
dst[3] = MAX_NUM;
#endif
++y;
dst_index += dst_step;
src_index += src_step;
}
}
}
#elif defined DEPTH_0
__kernel void Luv2BGR(__global const uchar * src, int src_step, int src_offset,
__global uchar * dst, int dst_step, int dst_offset, int rows, int cols,
#ifdef SRGB
__global const float * gammaTab,
#endif
__constant float * coeffs, float _un, float _vn)
{
int x = get_global_id(0);
int y = get_global_id(1) * PIX_PER_WI_Y;
if (x < cols)
{
src += mad24(y, src_step, mad24(x, scnbytes, src_offset));
dst += mad24(y, dst_step, mad24(x, dcnbytes, dst_offset));
#pragma unroll
for (int cy = 0; cy < PIX_PER_WI_Y; ++cy)
if (y < rows)
{
float d, X, Y, Z;
float L = src[0]*(100.f/255.f);
float u = fma(convert_float(src[1]), 1.388235294117647f, -134.f);
float v = fma(convert_float(src[2]), 1.027450980392157f, - 140.f);
if(L >= 8)
{
Y = fma(L, 1.f/116.f, 16.f/116.f);
Y = Y*Y*Y;
}
else
{
Y = L * (1.0f/903.3f);
}
float up = 3.f*fma(L, _un, u);
float vp = 0.25f/fma(L, _vn, v);
vp = clamp(vp, -0.25f, 0.25f);
X = 3.f*Y*up*vp;
Z = Y*fma(fma(12.f*13.f, L, -up), vp, -5.f);
X = clamp(X, 0.f, 2.f); Z = clamp(Z, 0.f, 2.f);
float R = fma(X, coeffs[0], fma(Y, coeffs[1], Z * coeffs[2]));
float G = fma(X, coeffs[3], fma(Y, coeffs[4], Z * coeffs[5]));
float B = fma(X, coeffs[6], fma(Y, coeffs[7], Z * coeffs[8]));
R = clamp(R, 0.f, 1.f);
G = clamp(G, 0.f, 1.f);
B = clamp(B, 0.f, 1.f);
#ifdef SRGB
R = splineInterpolate(R*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
G = splineInterpolate(G*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
B = splineInterpolate(B*GammaTabScale, gammaTab, GAMMA_TAB_SIZE);
#endif
uchar dst0 = SAT_CAST(R * 255.0f);
uchar dst1 = SAT_CAST(G * 255.0f);
uchar dst2 = SAT_CAST(B * 255.0f);
#if dcn == 4
*(__global uchar4 *)dst = (uchar4)(dst0, dst1, dst2, MAX_NUM);
#else
dst[0] = dst0;
dst[1] = dst1;
dst[2] = dst2;
#endif
++y;
dst += dst_step;
src += src_step;
}
}
}
#endif
 f166e5b037afb65e97f88ff96d02894c filter2D #ifdef EXTRA_EXTRAPOLATION
#ifdef BORDER_CONSTANT
#define EXTRAPOLATE(x, minV, maxV)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, minV, maxV) \
{ \
(x) = clamp((x), (minV), (maxV)-1); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, minV, maxV) \
{ \
if ((x) < (minV)) \
(x) += ((maxV) - (minV)); \
if ((x) >= (maxV)) \
(x) -= ((maxV) - (minV)); \
}
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, minV, maxV) \
{ \
if ((maxV) - (minV) == 1) \
(x) = (minV); \
else \
while ((x) >= (maxV) || (x) < (minV)) \
{ \
if ((x) < (minV)) \
(x) = (minV) - ((x) - (minV)) - 1; \
else \
(x) = (maxV) - 1 - ((x) - (maxV)); \
} \
}
#elif defined BORDER_REFLECT_101 || defined BORDER_REFLECT101
#define EXTRAPOLATE(x, minV, maxV) \
{ \
if ((maxV) - (minV) == 1) \
(x) = (minV); \
else \
while ((x) >= (maxV) || (x) < (minV)) \
{ \
if ((x) < (minV)) \
(x) = (minV) - ((x) - (minV)); \
else \
(x) = (maxV) - 1 - ((x) - (maxV)) - 1; \
} \
}
#else
#error No extrapolation method
#endif
#else
#ifdef BORDER_CONSTANT
#define EXTRAPOLATE(x, minV, maxV)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, minV, maxV) \
{ \
(x) = clamp((x), (minV), (maxV)-1); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, minV, maxV) \
{ \
if ((x) < (minV)) \
(x) += (((minV) - (x)) / ((maxV) - (minV)) + 1) * ((maxV) - (minV)); \
if ((x) >= (maxV)) \
(x) = ((x) - (minV)) % ((maxV) - (minV)) + (minV); \
}
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, minV, maxV) \
{ \
(x) = clamp((x), 2 * (minV) - (x) - 1, 2 * (maxV) - (x) - 1); \
}
#elif defined BORDER_REFLECT_101 || defined BORDER_REFLECT101
#define EXTRAPOLATE(x, minV, maxV) \
{ \
(x) = clamp((x), 2 * (minV) - (x), 2 * (maxV) - (x) - 2); \
}
#else
#error No extrapolation method
#endif
#endif
#ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if cn != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr) vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1) * cn
#define DSTSIZE (int)sizeof(dstT1) * cn
#endif
#define UPDATE_COLUMN_SUM(col) \
__constant WT1 * k = &kernelData[KERNEL_SIZE_Y2_ALIGNED * col]; \
WT tmp_sum = 0;                                                 \
for (int sy = 0; sy < KERNEL_SIZE_Y; sy++)                      \
tmp_sum += data[sy] * k[sy];                                \
sumOfCols[local_id] = tmp_sum;                                  \
barrier(CLK_LOCAL_MEM_FENCE);
#define UPDATE_TOTAL_SUM(col) \
int id = local_id + col - ANCHOR_X; \
if (id >= 0 && id < LOCAL_SIZE)     \
total_sum += sumOfCols[id];     \
barrier(CLK_LOCAL_MEM_FENCE);
#define noconvert
#define DIG(a) a,
__constant WT1 kernelData[] = { COEFF };
__kernel void filter2D(__global const uchar * srcptr, int src_step, int srcOffsetX, int srcOffsetY, int srcEndX, int srcEndY,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols, float delta)
{
int local_id = get_local_id(0);
int x = local_id + (LOCAL_SIZE - (KERNEL_SIZE_X - 1)) * get_group_id(0) - ANCHOR_X;
int y = get_global_id(1);
WT data[KERNEL_SIZE_Y];
__local WT sumOfCols[LOCAL_SIZE];
#ifdef BORDER_ISOLATED
int srcBeginX = srcOffsetX;
int srcBeginY = srcOffsetY;
#else
int srcBeginX = 0;
int srcBeginY = 0;
#endif
int srcX = srcOffsetX + x;
int srcY = srcOffsetY + y - ANCHOR_Y;
__global dstT *dst = (__global dstT *)(dstptr + mad24(y, dst_step, mad24(x, DSTSIZE, dst_offset)));
#ifdef BORDER_CONSTANT
if (srcX >= srcBeginX && srcX < srcEndX)
{
for (int sy = 0, sy_index = 0; sy < KERNEL_SIZE_Y; sy++, srcY++)
{
if (srcY >= srcBeginY && srcY < srcEndY)
data[sy + sy_index] = convertToWT(loadpix(srcptr + mad24(srcY, src_step, srcX * SRCSIZE)));
else
data[sy + sy_index] = (WT)(0);
}
}
else
{
for (int sy = 0, sy_index = 0; sy < KERNEL_SIZE_Y; sy++, srcY++)
{
data[sy + sy_index] = (WT)(0);
}
}
#else
EXTRAPOLATE(srcX, srcBeginX, srcEndX);
for (int sy = 0, sy_index = 0; sy < KERNEL_SIZE_Y; sy++, srcY++)
{
int tempY = srcY;
EXTRAPOLATE(tempY, srcBeginY, srcEndY);
data[sy + sy_index] = convertToWT(loadpix(srcptr + mad24(tempY, src_step, srcX * SRCSIZE)));
}
#endif
WT total_sum = 0;
for (int sx = 0; sx < ANCHOR_X; sx++)
{
UPDATE_COLUMN_SUM(sx);
UPDATE_TOTAL_SUM(sx);
}
__constant WT1 * k = &kernelData[KERNEL_SIZE_Y2_ALIGNED * ANCHOR_X];
for (int sy = 0; sy < KERNEL_SIZE_Y; sy++)
total_sum += data[sy] * k[sy];
for (int sx = ANCHOR_X + 1; sx < KERNEL_SIZE_X; sx++)
{
UPDATE_COLUMN_SUM(sx);
UPDATE_TOTAL_SUM(sx);
}
if (local_id >= ANCHOR_X && local_id < LOCAL_SIZE - (KERNEL_SIZE_X - 1 - ANCHOR_X) && x >= 0 && x < cols)
storepix(convertToDstT(total_sum + (WT)(delta)), dst);
}
 77e935928055f243ff9082b1879a0b2c filter2DSmall #ifdef BORDER_REPLICATE
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (l_edge)   : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (r_edge)-1 : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? (t_edge)   :(i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? (b_edge)-1 :(addr))
#endif
#ifdef BORDER_REFLECT
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)-1               : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-1+((r_edge)<<1) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? -(i)-1 : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? -(i)-1+((b_edge)<<1) : (addr))
#endif
#ifdef BORDER_REFLECT_101
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)                 : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-2+((r_edge)<<1) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? -(i)                 : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? -(i)-2+((b_edge)<<1) : (addr))
#endif
#ifdef BORDER_WRAP
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (i)+(r_edge) : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (i)-(r_edge) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? (i)+(b_edge) : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? (i)-(b_edge) : (addr))
#endif
#ifdef BORDER_ISOLATED
#define ISOLATED_MIN(VAL) (VAL)
#else
#define ISOLATED_MIN(VAL) 0
#endif
#ifdef EXTRA_EXTRAPOLATION
#ifdef BORDER_CONSTANT
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
x = max(min(x, maxX - 1), minX); \
y = max(min(y, maxY - 1), minY); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
if (x < minX) \
x -= ((x - maxX + 1) / maxX) * maxX; \
if (x >= maxX) \
x %= maxX; \
if (y < minY) \
y -= ((y - maxY + 1) / maxY) * maxY; \
if (y >= maxY) \
y %= maxY; \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT_101)
#define EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, delta) \
{ \
if (maxX - minX == 1) \
x = minX; \
else \
do \
{ \
if (x < minX) \
x = minX - (x - minX) - 1 + delta; \
else \
x = maxX - 1 - (x - maxX) - delta; \
} \
while (x >= maxX || x < minX); \
\
if (maxY - minY == 1) \
y = minY; \
else \
do \
{ \
if (y < minY) \
y = minY - (y - minY) - 1 + delta; \
else \
y = maxY - 1 - (y - maxY) - delta; \
} \
while (y >= maxY || y < minY); \
}
#ifdef BORDER_REFLECT
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 0)
#elif defined(BORDER_REFLECT_101) || defined(BORDER_REFLECT101)
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 1)
#endif
#else
#error No extrapolation method
#endif
#else
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
int _row = y - ISOLATED_MIN(minY), _col = x - ISOLATED_MIN(minX); \
_row = ADDR_H(_row, 0, maxY - ISOLATED_MIN(minY)); \
_row = ADDR_B(_row, maxY - ISOLATED_MIN(minY), _row); \
y = _row + ISOLATED_MIN(minY); \
\
_col = ADDR_L(_col, 0, maxX - ISOLATED_MIN(minX)); \
_col = ADDR_R(_col, maxX - ISOLATED_MIN(minX), _col); \
x = _col + ISOLATED_MIN(minX); \
}
#endif
#ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if cn != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr) vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1) * cn
#define DSTSIZE (int)sizeof(dstT1) * cn
#endif
#define noconvert
struct RectCoords
{
int x1, y1, x2, y2;
};
#ifdef BORDER_ISOLATED
inline bool isBorder(const struct RectCoords bounds, int2 coord, int numPixels)
{
return (coord.x < bounds.x1 || coord.y < bounds.y1 || coord.x + numPixels > bounds.x2 || coord.y >= bounds.y2);
}
#else
inline bool isBorder(const struct RectCoords bounds, int2 coord, int numPixels)
{
return (coord.x < 0 || coord.y < 0 || coord.x + numPixels > bounds.x2 || coord.y >= bounds.y2);
}
#endif
inline WT getBorderPixel(const struct RectCoords bounds, int2 coord,
__global const uchar* srcptr, int srcstep)
{
#ifdef BORDER_CONSTANT
return (WT)(0);
#else
int selected_col = coord.x;
int selected_row = coord.y;
EXTRAPOLATE(selected_col, selected_row,
bounds.x1, bounds.y1,
bounds.x2, bounds.y2
);
coord = (int2)(selected_col, selected_row);
__global const uchar* ptr = srcptr + mul24(coord.y, srcstep) +
coord.x * SRCSIZE;
return convertToWT(loadpix(ptr));
#endif
}
inline WT readSrcPixelSingle(int2 pos, __global const uchar* srcptr,
int srcstep, const struct RectCoords srcCoords)
{
if (!isBorder(srcCoords, pos, 1))
{
__global const uchar* ptr = srcptr + mul24(pos.y, srcstep) +
pos.x * SRCSIZE;
return convertToWT(loadpix(ptr));
}
else
{
return getBorderPixel(srcCoords, pos, srcptr, srcstep);
}
}
#define __CAT(x, y) x##y
#define CAT(x, y) __CAT(x, y)
#define vload1(OFFSET, PTR) (*(PTR + OFFSET))
#define PX_LOAD_VEC_TYPE CAT(srcT1, PX_LOAD_VEC_SIZE)
#define PX_LOAD_FLOAT_VEC_TYPE CAT(WT1, PX_LOAD_VEC_SIZE)
#if PX_LOAD_VEC_SIZE == 1
#define PX_LOAD_FLOAT_VEC_CONV (float)
#elif PX_LOAD_VEC_SIZE == 2
#define PX_LOAD_FLOAT_VEC_CONV convert_float2
#elif PX_LOAD_VEC_SIZE == 3
#define PX_LOAD_FLOAT_VEC_CONV convert_float3
#elif PX_LOAD_VEC_SIZE == 4
#define PX_LOAD_FLOAT_VEC_CONV convert_float4
#endif
#define PX_LOAD CAT(vload, PX_LOAD_VEC_SIZE)
#define float1 float
inline PX_LOAD_FLOAT_VEC_TYPE readSrcPixelGroup(int2 pos, __global const uchar* srcptr,
int srcstep, const struct RectCoords srcCoords)
{
__global const srcT1* ptr = (__global const srcT1*)
(srcptr + mul24(pos.y, srcstep) +
pos.x * SRCSIZE);
return PX_LOAD_FLOAT_VEC_CONV(PX_LOAD(0, ptr));
}
#define LOOP1(VAR, STMT) (STMT); (VAR)++;
#define LOOP2(VAR, STMT) LOOP1(VAR, STMT); (STMT); (VAR)++;
#define LOOP3(VAR, STMT) LOOP2(VAR, STMT); (STMT); (VAR)++;
#define LOOP4(VAR, STMT) LOOP3(VAR, STMT); (STMT); (VAR)++;
#define LOOP5(VAR, STMT) LOOP4(VAR, STMT); (STMT); (VAR)++;
#define LOOP6(VAR, STMT) LOOP5(VAR, STMT); (STMT); (VAR)++;
#define LOOP7(VAR, STMT) LOOP6(VAR, STMT); (STMT); (VAR)++;
#define LOOP8(VAR, STMT) LOOP7(VAR, STMT); (STMT); (VAR)++;
#define LOOP9(VAR, STMT) LOOP8(VAR, STMT); (STMT); (VAR)++;
#define LOOP10(VAR, STMT) LOOP9(VAR, STMT); (STMT); (VAR)++;
#define LOOP11(VAR, STMT) LOOP10(VAR, STMT); (STMT); (VAR)++;
#define LOOP12(VAR, STMT) LOOP11(VAR, STMT); (STMT); (VAR)++;
#define LOOP13(VAR, STMT) LOOP12(VAR, STMT); (STMT); (VAR)++;
#define LOOP(N, VAR, STMT) CAT(LOOP, N)((VAR), (STMT))
#define DIG(a) a,
__constant WT1 kernelData[] = { COEFF };
__kernel void filter2DSmall(__global const uchar * srcptr, int src_step, int srcOffsetX, int srcOffsetY, int srcEndX, int srcEndY,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols, float delta)
{
const struct RectCoords srcCoords = { srcOffsetX, srcOffsetY, srcEndX, srcEndY };
const int startX = get_global_id(0) * PX_PER_WI_X;
const int startY = get_global_id(1) * PX_PER_WI_Y;
if ((startX >= cols) || (startY >= rows))
{
return;
}
WT privateData[PX_PER_WI_Y + KERNEL_SIZE_Y - 1][PRIV_DATA_WIDTH];
int py = 0;
LOOP(PX_LOAD_Y_ITERATIONS, py,
{
int y = startY + py;
int px = 0;
LOOP(PX_LOAD_X_ITERATIONS, px,
{
int x = startX + (px * PX_LOAD_NUM_PX);
int2 srcPos = (int2)(srcCoords.x1 + x - ANCHOR_X, srcCoords.y1 + y - ANCHOR_Y);
if (!isBorder(srcCoords, srcPos, PX_LOAD_NUM_PX))
{
PX_LOAD_FLOAT_VEC_TYPE p = readSrcPixelGroup(srcPos, srcptr, src_step, srcCoords);
*((PX_LOAD_FLOAT_VEC_TYPE*)&privateData[py][px * PX_LOAD_NUM_PX]) = p;
}
else
{
int lx = 0;
LOOP(PX_LOAD_NUM_PX, lx,
{
WT p = readSrcPixelSingle(srcPos, srcptr, src_step, srcCoords);
*((WT*)&privateData[py][px * PX_LOAD_NUM_PX + lx]) = p;
srcPos.x++;
});
}
});
});
py = 0;
LOOP(PX_PER_WI_Y, py,
{
int y = startY + py;
int px = 0;
LOOP(PX_PER_WI_X, px,
{
int x = startX + px;
WT total_sum = 0;
int sy = 0;
int kernelIndex = 0;
LOOP(KERNEL_SIZE_Y, sy,
{
int sx = 0;
LOOP(KERNEL_SIZE_X, sx,
{
total_sum = mad(kernelData[kernelIndex++], privateData[py + sy][px + sx], total_sum);
});
});
__global dstT* dstPtr = (__global dstT*)(dstptr + y * dst_step + dst_offset + x * DSTSIZE);
storepix(convertToDstT(total_sum + (WT)(delta)), dstPtr);
});
});
}
 030d23b1d64d51e6485f8941af1e3fc3 filterSepCol #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define READ_TIMES_COL ((2*(RADIUSY+LSIZE1)-1)/LSIZE1)
#define RADIUS 1
#define noconvert
#if CN != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr)  vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1)*3
#define DSTSIZE (int)sizeof(dstT1)*3
#endif
#define DIG(a) a,
__constant srcT1 mat_kernel[] = { COEFF };
__kernel void col_filter(__global const uchar * src, int src_step, int src_offset, int src_whole_rows, int src_whole_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols, float delta)
{
int x = get_global_id(0);
int y = get_global_id(1);
int l_x = get_local_id(0);
int l_y = get_local_id(1);
int start_addr = mad24(y, src_step, x * SRCSIZE);
int end_addr = mad24(src_whole_rows - 1, src_step, src_whole_cols * SRCSIZE);
srcT sum, temp[READ_TIMES_COL];
__local srcT LDS_DAT[LSIZE1 * READ_TIMES_COL][LSIZE0 + 1];
for (int i = 0; i < READ_TIMES_COL; ++i)
{
int current_addr = mad24(i, LSIZE1 * src_step, start_addr);
current_addr = current_addr < end_addr ? current_addr : 0;
temp[i] = loadpix(src + current_addr);
}
for (int i = 0; i < READ_TIMES_COL; ++i)
LDS_DAT[mad24(i, LSIZE1, l_y)][l_x] = temp[i];
barrier(CLK_LOCAL_MEM_FENCE);
sum = LDS_DAT[l_y + RADIUSY][l_x] * mat_kernel[RADIUSY];
for (int i = 1; i <= RADIUSY; ++i)
{
temp[0] = LDS_DAT[l_y + RADIUSY - i][l_x];
temp[1] = LDS_DAT[l_y + RADIUSY + i][l_x];
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
sum += mad24(temp[0],mat_kernel[RADIUSY - i], temp[1] * mat_kernel[RADIUSY + i]);
#else
sum += mad(temp[0], mat_kernel[RADIUSY - i], temp[1] * mat_kernel[RADIUSY + i]);
#endif
}
#ifdef INTEGER_ARITHMETIC
#ifdef INTEL_DEVICE
sum = (sum + (1 << (SHIFT_BITS-1))) / (1 << SHIFT_BITS);
#else
sum = (sum + (1 << (SHIFT_BITS-1))) >> SHIFT_BITS;
#endif
#endif
if (x < dst_cols && y < dst_rows)
{
start_addr = mad24(y, dst_step, mad24(DSTSIZE, x, dst_offset));
storepix(convertToDstT(sum + (srcT)(delta)), dst + start_addr);
}
}
 83a29b40287a01ffdb496951c71bc7cd filterSepRow #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define READ_TIMES_ROW ((2*(RADIUSX+LSIZE0)-1)/LSIZE0)
#define RADIUS 1
#ifdef BORDER_REPLICATE
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (l_edge)   : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (r_edge)-1 : (addr))
#endif
#ifdef BORDER_REFLECT
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)-1               : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-1+((r_edge)<<1) : (addr))
#endif
#ifdef BORDER_REFLECT_101
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)                 : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-2+((r_edge)<<1) : (addr))
#endif
#ifdef BORDER_WRAP
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (i)+(r_edge) : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (i)-(r_edge) : (addr))
#endif
#ifdef EXTRA_EXTRAPOLATION
#ifdef BORDER_CONSTANT
#define ELEM(i,l_edge,r_edge,elem1,elem2) (i)<(l_edge) | (i) >= (r_edge) ? (elem1) : (elem2)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(t, minT, maxT) \
{ \
t = max(min(t, (maxT) - 1), (minT)); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, minT, maxT) \
{ \
if (t < (minT)) \
t -= ((t - (maxT) + 1) / (maxT)) * (maxT); \
if (t >= (maxT)) \
t %= (maxT); \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT_101)
#define EXTRAPOLATE_(t, minT, maxT, delta) \
{ \
if ((maxT) - (minT) == 1) \
t = (minT); \
else \
do \
{ \
if (t < (minT)) \
t = (minT) - (t - (minT)) - 1 + delta; \
else \
t = (maxT) - 1 - (t - (maxT)) - delta; \
} \
while (t >= (maxT) || t < (minT)); \
\
}
#ifdef BORDER_REFLECT
#define EXTRAPOLATE(t, minT, maxT) EXTRAPOLATE_(t, minT, maxT, 0)
#elif defined(BORDER_REFLECT_101)
#define EXTRAPOLATE(t, minT, maxT) EXTRAPOLATE_(t, minT, maxT, 1)
#endif
#else
#error No extrapolation method
#endif
#else
#ifdef BORDER_CONSTANT
#define ELEM(i,l_edge,r_edge,elem1,elem2) (i)<(l_edge) | (i) >= (r_edge) ? (elem1) : (elem2)
#else
#define EXTRAPOLATE(t, minT, maxT) \
{ \
int _delta = t - (minT); \
_delta = ADDR_L(_delta, 0, (maxT) - (minT)); \
_delta = ADDR_R(_delta, (maxT) - (minT), _delta); \
t = _delta + (minT); \
}
#endif
#endif
#define noconvert
#if CN != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr)  vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1)*3
#define DSTSIZE (int)sizeof(dstT1)*3
#endif
#define DIG(a) a,
__constant dstT1 mat_kernel[] = { COEFF };
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
#define dstT4 int4
#define convertDstVec convert_int4
#else
#define dstT4 float4
#define convertDstVec convert_float4
#endif
__kernel void row_filter_C1_D0(__global const uchar * src, int src_step_in_pixel, int src_offset_x, int src_offset_y,
int src_cols, int src_rows, int src_whole_cols, int src_whole_rows,
__global float * dst, int dst_step_in_pixel, int dst_cols, int dst_rows,
int radiusy)
{
int x = get_global_id(0)<<2;
int y = get_global_id(1);
int l_x = get_local_id(0);
int l_y = get_local_id(1);
int start_x = x + src_offset_x - RADIUSX & 0xfffffffc;
int offset = src_offset_x - RADIUSX & 3;
int start_y = y + src_offset_y - radiusy;
int start_addr = mad24(start_y, src_step_in_pixel, start_x);
dstT4 sum;
uchar4 temp[READ_TIMES_ROW];
__local uchar4 LDS_DAT[LSIZE1][READ_TIMES_ROW * LSIZE0 + 1];
#ifdef BORDER_CONSTANT
int end_addr = mad24(src_whole_rows - 1, src_step_in_pixel, src_whole_cols);
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
int current_addr = mad24(i, LSIZE0 << 2, start_addr);
current_addr = current_addr < end_addr && current_addr > 0 ? current_addr : 0;
temp[i] = *(__global const uchar4 *)&src[current_addr];
}
#ifdef BORDER_ISOLATED
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
temp[i].x = ELEM(start_x+i*LSIZE0*4,   src_offset_x, src_offset_x + src_cols, 0,         temp[i].x);
temp[i].y = ELEM(start_x+i*LSIZE0*4+1, src_offset_x, src_offset_x + src_cols, 0,         temp[i].y);
temp[i].z = ELEM(start_x+i*LSIZE0*4+2, src_offset_x, src_offset_x + src_cols, 0,         temp[i].z);
temp[i].w = ELEM(start_x+i*LSIZE0*4+3, src_offset_x, src_offset_x + src_cols, 0,         temp[i].w);
temp[i]   = ELEM(start_y,              src_offset_y, src_offset_y + src_rows, (uchar4)0, temp[i]);
}
#else
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
temp[i].x = ELEM(start_x+i*LSIZE0*4,   0, src_whole_cols, 0,         temp[i].x);
temp[i].y = ELEM(start_x+i*LSIZE0*4+1, 0, src_whole_cols, 0,         temp[i].y);
temp[i].z = ELEM(start_x+i*LSIZE0*4+2, 0, src_whole_cols, 0,         temp[i].z);
temp[i].w = ELEM(start_x+i*LSIZE0*4+3, 0, src_whole_cols, 0,         temp[i].w);
temp[i]   = ELEM(start_y,              0, src_whole_rows, (uchar4)0, temp[i]);
}
#endif
#else
#ifdef BORDER_ISOLATED
int not_all_in_range = (start_x<src_offset_x) | (start_x + READ_TIMES_ROW*LSIZE0*4+4>src_offset_x + src_cols)| (start_y<src_offset_y) | (start_y >= src_offset_y + src_rows);
#else
int not_all_in_range = (start_x<0) | (start_x + READ_TIMES_ROW*LSIZE0*4+4>src_whole_cols)| (start_y<0) | (start_y >= src_whole_rows);
#endif
int4 index[READ_TIMES_ROW], addr;
int s_y;
if (not_all_in_range)
{
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
index[i] = (int4)(mad24(i, LSIZE0 << 2, start_x)) + (int4)(0, 1, 2, 3);
#ifdef BORDER_ISOLATED
EXTRAPOLATE(index[i].x, src_offset_x, src_offset_x + src_cols);
EXTRAPOLATE(index[i].y, src_offset_x, src_offset_x + src_cols);
EXTRAPOLATE(index[i].z, src_offset_x, src_offset_x + src_cols);
EXTRAPOLATE(index[i].w, src_offset_x, src_offset_x + src_cols);
#else
EXTRAPOLATE(index[i].x, 0, src_whole_cols);
EXTRAPOLATE(index[i].y, 0, src_whole_cols);
EXTRAPOLATE(index[i].z, 0, src_whole_cols);
EXTRAPOLATE(index[i].w, 0, src_whole_cols);
#endif
}
s_y = start_y;
#ifdef BORDER_ISOLATED
EXTRAPOLATE(s_y, src_offset_y, src_offset_y + src_rows);
#else
EXTRAPOLATE(s_y, 0, src_whole_rows);
#endif
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
addr = mad24((int4)s_y, (int4)src_step_in_pixel, index[i]);
temp[i].x = src[addr.x];
temp[i].y = src[addr.y];
temp[i].z = src[addr.z];
temp[i].w = src[addr.w];
}
}
else
{
for (int i = 0; i < READ_TIMES_ROW; ++i)
temp[i] = *(__global uchar4*)&src[mad24(i, LSIZE0 << 2, start_addr)];
}
#endif
for (int i = 0; i < READ_TIMES_ROW; ++i)
LDS_DAT[l_y][mad24(i, LSIZE0, l_x)] = temp[i];
barrier(CLK_LOCAL_MEM_FENCE);
sum = convertDstVec(vload4(0,(__local uchar *)&LDS_DAT[l_y][l_x]+RADIUSX+offset)) * mat_kernel[RADIUSX];
for (int i = 1; i <= RADIUSX; ++i)
{
temp[0] = vload4(0, (__local uchar*)&LDS_DAT[l_y][l_x] + RADIUSX + offset - i);
temp[1] = vload4(0, (__local uchar*)&LDS_DAT[l_y][l_x] + RADIUSX + offset + i);
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
sum += mad24(convertDstVec(temp[0]), mat_kernel[RADIUSX-i], convertDstVec(temp[1]) * mat_kernel[RADIUSX + i]);
#else
sum += mad(convertDstVec(temp[0]), mat_kernel[RADIUSX-i], convertDstVec(temp[1]) * mat_kernel[RADIUSX + i]);
#endif
}
start_addr = mad24(y, dst_step_in_pixel, x);
if ((x+3<dst_cols) & (y<dst_rows))
*(__global dstT4*)&dst[start_addr] = sum;
else if ((x+2<dst_cols) && (y<dst_rows))
{
dst[start_addr] = sum.x;
dst[start_addr+1] = sum.y;
dst[start_addr+2] = sum.z;
}
else if ((x+1<dst_cols) && (y<dst_rows))
{
dst[start_addr] = sum.x;
dst[start_addr+1] = sum.y;
}
else if (x<dst_cols && y<dst_rows)
dst[start_addr] = sum.x;
}
__kernel void row_filter(__global const uchar * src, int src_step, int src_offset_x, int src_offset_y,
int src_cols, int src_rows, int src_whole_cols, int src_whole_rows,
__global uchar * dst, int dst_step, int dst_cols, int dst_rows,
int radiusy)
{
int x = get_global_id(0);
int y = get_global_id(1);
int l_x = get_local_id(0);
int l_y = get_local_id(1);
int start_x = x + src_offset_x - RADIUSX;
int start_y = y + src_offset_y - radiusy;
int start_addr = mad24(start_y, src_step, start_x * SRCSIZE);
dstT sum;
srcT temp[READ_TIMES_ROW];
__local srcT LDS_DAT[LSIZE1][READ_TIMES_ROW * LSIZE0 + 1];
#ifdef BORDER_CONSTANT
int end_addr = mad24(src_whole_rows - 1, src_step, src_whole_cols * SRCSIZE);
for (int i = 0; i < READ_TIMES_ROW; i++)
{
int current_addr = mad24(i, LSIZE0 * SRCSIZE, start_addr);
current_addr = current_addr < end_addr && current_addr >= 0 ? current_addr : 0;
temp[i] = loadpix(src + current_addr);
}
#ifdef BORDER_ISOLATED
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
temp[i] = ELEM(mad24(i, LSIZE0, start_x), src_offset_x, src_offset_x + src_cols, (srcT)(0), temp[i]);
temp[i] = ELEM(start_y,                   src_offset_y, src_offset_y + src_rows, (srcT)(0), temp[i]);
}
#else
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
temp[i] = ELEM(mad24(i, LSIZE0, start_x), 0, src_whole_cols, (srcT)(0), temp[i]);
temp[i] = ELEM(start_y,                   0, src_whole_rows, (srcT)(0), temp[i]);
}
#endif
#else
int index[READ_TIMES_ROW], s_x, s_y;
for (int i = 0; i < READ_TIMES_ROW; ++i)
{
s_x = mad24(i, LSIZE0, start_x);
s_y = start_y;
#ifdef BORDER_ISOLATED
EXTRAPOLATE(s_x, src_offset_x, src_offset_x + src_cols);
EXTRAPOLATE(s_y, src_offset_y, src_offset_y + src_rows);
#else
EXTRAPOLATE(s_x, 0, src_whole_cols);
EXTRAPOLATE(s_y, 0, src_whole_rows);
#endif
index[i] = mad24(s_y, src_step, s_x * SRCSIZE);
}
for (int i = 0; i < READ_TIMES_ROW; ++i)
temp[i] = loadpix(src + index[i]);
#endif
for (int i = 0; i < READ_TIMES_ROW; ++i)
LDS_DAT[l_y][mad24(i, LSIZE0, l_x)] = temp[i];
barrier(CLK_LOCAL_MEM_FENCE);
sum = convertToDstT(LDS_DAT[l_y][l_x + RADIUSX]) * mat_kernel[RADIUSX];
for (int i = 1; i <= RADIUSX; ++i)
{
temp[0] = LDS_DAT[l_y][l_x + RADIUSX - i];
temp[1] = LDS_DAT[l_y][l_x + RADIUSX + i];
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
sum += mad24(convertToDstT(temp[0]), mat_kernel[RADIUSX - i], convertToDstT(temp[1]) * mat_kernel[RADIUSX + i]);
#else
sum += mad(convertToDstT(temp[0]), mat_kernel[RADIUSX - i], convertToDstT(temp[1]) * mat_kernel[RADIUSX + i]);
#endif
}
if (x < dst_cols && y < dst_rows)
{
start_addr = mad24(y, dst_step, x * DSTSIZE);
storepix(sum, dst + start_addr);
}
}
 e99b92fca8604fe253f3c641802ce117 filterSep_singlePass #ifdef BORDER_CONSTANT
#define EXTRAPOLATE(x, maxV)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = clamp((x), 0, (maxV)-1); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = ( (x) + (maxV) ) % (maxV); \
}
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min(((maxV)-1)*2-(x)+1, max((x),-(x)-1) ); \
}
#elif defined BORDER_REFLECT_101 || defined BORDER_REFLECT101
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min(((maxV)-1)*2-(x), max((x),-(x)) ); \
}
#else
#error No extrapolation method
#endif
#if CN != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr)  vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1)*3
#define DSTSIZE (int)sizeof(dstT1)*3
#endif
#define SRC(_x,_y) convertToWT(loadpix(Src + mad24(_y, src_step, SRCSIZE * _x)))
#ifdef BORDER_CONSTANT
#define ELEM(_x,_y,r_edge,t_edge,const_v) (_x)<0 | (_x) >= (r_edge) | (_y)<0 | (_y) >= (t_edge) ? (const_v) : SRC((_x),(_y))
#else
#define ELEM(_x,_y,r_edge,t_edge,const_v) SRC((_x),(_y))
#endif
#define noconvert
#define DIG(a) a,
__constant WT1 mat_kernelX[] = { KERNEL_MATRIX_X };
__constant WT1 mat_kernelY[] = { KERNEL_MATRIX_Y };
__kernel void sep_filter(__global uchar* Src, int src_step, int srcOffsetX, int srcOffsetY, int height, int width,
__global uchar* Dst, int dst_step, int dst_offset, int dst_rows, int dst_cols, float delta)
{
__local WT lsmem[BLK_Y + 2 * RADIUSY][BLK_X + 2 * RADIUSX];
__local WT lsmemDy[BLK_Y][BLK_X + 2 * RADIUSX];
int lix = get_local_id(0);
int liy = get_local_id(1);
int x = get_global_id(0);
int srcX = x + srcOffsetX - RADIUSX;
int clocY = liy;
do
{
int yb = clocY + srcOffsetY - RADIUSY;
EXTRAPOLATE(yb, (height));
int clocX = lix;
int cSrcX = srcX;
do
{
int xb = cSrcX;
EXTRAPOLATE(xb,(width));
lsmem[clocY][clocX] = ELEM(xb, yb, (width), (height), 0 );
clocX += BLK_X;
cSrcX += BLK_X;
}
while(clocX < BLK_X+(RADIUSX*2));
clocY += BLK_Y;
}
while (clocY < BLK_Y+(RADIUSY*2));
barrier(CLK_LOCAL_MEM_FENCE);
for (int y = 0; y < dst_rows; y+=BLK_Y)
{
int i, clocX = lix;
WT sum = (WT) 0;
do
{
sum = (WT) 0;
for (i=0; i<=2*RADIUSY; i++)
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
sum = mad24(lsmem[liy + i][clocX], mat_kernelY[i], sum);
#else
sum = mad(lsmem[liy + i][clocX], mat_kernelY[i], sum);
#endif
lsmemDy[liy][clocX] = sum;
clocX += BLK_X;
}
while(clocX < BLK_X+(RADIUSX*2));
barrier(CLK_LOCAL_MEM_FENCE);
if ((x < dst_cols) && (y + liy < dst_rows))
{
sum = 0.0f;
for (i=0; i<=2*RADIUSX; i++)
#if (defined(INTEGER_ARITHMETIC) && !INTEL_DEVICE)
sum = mad24(lsmemDy[liy][lix+i], mat_kernelX[i], sum);
#else
sum = mad(lsmemDy[liy][lix+i], mat_kernelX[i], sum);
#endif
#ifdef INTEGER_ARITHMETIC
#ifdef INTEL_DEVICE
sum = (sum + (1 << (SHIFT_BITS-1))) / (1 << SHIFT_BITS);
#else
sum = (sum + (1 << (SHIFT_BITS-1))) >> SHIFT_BITS;
#endif
#endif
storepix(convertToDstT(sum + (WT)(delta)), Dst + mad24(y + liy, dst_step, mad24(x, DSTSIZE, dst_offset)));
}
for (int i = liy * BLK_X + lix; i < (RADIUSY*2) * (BLK_X+(RADIUSX*2)); i += BLK_X * BLK_Y)
{
int clocX = i % (BLK_X+(RADIUSX*2));
int clocY = i / (BLK_X+(RADIUSX*2));
lsmem[clocY][clocX] = lsmem[clocY + BLK_Y][clocX];
}
barrier(CLK_LOCAL_MEM_FENCE);
int yb = y + liy + BLK_Y + srcOffsetY + RADIUSY;
EXTRAPOLATE(yb, (height));
clocX = lix;
int cSrcX = x + srcOffsetX - RADIUSX;
do
{
int xb = cSrcX;
EXTRAPOLATE(xb,(width));
lsmem[liy + 2*RADIUSY][clocX] = ELEM(xb, yb, (width), (height), 0 );
clocX += BLK_X;
cSrcX += BLK_X;
}
while(clocX < BLK_X+(RADIUSX*2));
barrier(CLK_LOCAL_MEM_FENCE);
}
}
 1335aadebf2523a98cb069063bdd2ba1 filterSmall #ifdef BORDER_REPLICATE
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (l_edge)   : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (r_edge)-1 : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? (t_edge)   :(i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? (b_edge)-1 :(addr))
#endif
#ifdef BORDER_REFLECT
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)-1               : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-1+((r_edge)<<1) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? -(i)-1 : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? -(i)-1+((b_edge)<<1) : (addr))
#endif
#ifdef BORDER_REFLECT_101
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? -(i)                 : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? -(i)-2+((r_edge)<<1) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? -(i)                 : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? -(i)-2+((b_edge)<<1) : (addr))
#endif
#ifdef BORDER_WRAP
#define ADDR_L(i, l_edge, r_edge)  ((i) <  (l_edge) ? (i)+(r_edge) : (i))
#define ADDR_R(i, r_edge, addr)    ((i) >= (r_edge) ? (i)-(r_edge) : (addr))
#define ADDR_H(i, t_edge, b_edge)  ((i) <  (t_edge) ? (i)+(b_edge) : (i))
#define ADDR_B(i, b_edge, addr)    ((i) >= (b_edge) ? (i)-(b_edge) : (addr))
#endif
#ifdef BORDER_ISOLATED
#define ISOLATED_MIN(VAL) (VAL)
#else
#define ISOLATED_MIN(VAL) 0
#endif
#ifdef EXTRA_EXTRAPOLATION
#ifdef BORDER_CONSTANT
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
x = max(min(x, maxX - 1), minX); \
y = max(min(y, maxY - 1), minY); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
if (x < minX) \
x -= ((x - maxX + 1) / maxX) * maxX; \
if (x >= maxX) \
x %= maxX; \
if (y < minY) \
y -= ((y - maxY + 1) / maxY) * maxY; \
if (y >= maxY) \
y %= maxY; \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT_101)
#define EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, delta) \
{ \
if (maxX - minX == 1) \
x = minX; \
else \
do \
{ \
if (x < minX) \
x = minX - (x - minX) - 1 + delta; \
else \
x = maxX - 1 - (x - maxX) - delta; \
} \
while (x >= maxX || x < minX); \
\
if (maxY - minY == 1) \
y = minY; \
else \
do \
{ \
if (y < minY) \
y = minY - (y - minY) - 1 + delta; \
else \
y = maxY - 1 - (y - maxY) - delta; \
} \
while (y >= maxY || y < minY); \
}
#ifdef BORDER_REFLECT
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 0)
#elif defined(BORDER_REFLECT_101) || defined(BORDER_REFLECT101)
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) EXTRAPOLATE_(x, y, minX, minY, maxX, maxY, 1)
#endif
#else
#error No extrapolation method
#endif
#else
#define EXTRAPOLATE(x, y, minX, minY, maxX, maxY) \
{ \
int _row = y - ISOLATED_MIN(minY), _col = x - ISOLATED_MIN(minX); \
_row = ADDR_H(_row, 0, maxY - ISOLATED_MIN(minY)); \
_row = ADDR_B(_row, maxY - ISOLATED_MIN(minY), _row); \
y = _row + ISOLATED_MIN(minY); \
\
_col = ADDR_L(_col, 0, maxX - ISOLATED_MIN(minX)); \
_col = ADDR_R(_col, maxX - ISOLATED_MIN(minX), _col); \
x = _col + ISOLATED_MIN(minX); \
}
#endif
#ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if cn != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr) vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1) * cn
#define DSTSIZE (int)sizeof(dstT1) * cn
#endif
#define noconvert
struct RectCoords
{
int x1, y1, x2, y2;
};
#ifdef BORDER_ISOLATED
inline bool isBorder(const struct RectCoords bounds, int2 coord, int numPixels)
{
return coord.x < bounds.x1 || coord.y < bounds.y1 || coord.x + numPixels > bounds.x2 || coord.y >= bounds.y2;
}
#else
inline bool isBorder(const struct RectCoords bounds, int2 coord, int numPixels)
{
return coord.x < 0 || coord.y < 0 || coord.x + numPixels > bounds.x2 || coord.y >= bounds.y2;
}
#endif
#define float1 float
#define double1 double
#define uchar1 uchar
#define int1 int
#define uint1 unit
#define __CAT(x, y) x##y
#define CAT(x, y) __CAT(x, y)
#define vload1(OFFSET, PTR) (*(PTR + OFFSET))
#define PX_LOAD_VEC_TYPE CAT(srcT1, PX_LOAD_VEC_SIZE)
#define PX_LOAD_FLOAT_VEC_TYPE CAT(WT1, PX_LOAD_VEC_SIZE)
#define PX_LOAD CAT(vload, PX_LOAD_VEC_SIZE)
inline PX_LOAD_FLOAT_VEC_TYPE readSrcPixelGroup(int2 pos, __global const uchar * srcptr,
int srcstep, const struct RectCoords srcCoords)
{
__global const srcT1 * ptr = (__global const srcT1 *)
(srcptr + mad24(pos.y, srcstep, pos.x * SRCSIZE));
return PX_LOAD_FLOAT_VEC_CONV(PX_LOAD(0, ptr));
}
#define LOOP1(VAR, STMT) (STMT); (VAR)++;
#define LOOP2(VAR, STMT) LOOP1(VAR, STMT); (STMT); (VAR)++;
#define LOOP3(VAR, STMT) LOOP2(VAR, STMT); (STMT); (VAR)++;
#define LOOP4(VAR, STMT) LOOP3(VAR, STMT); (STMT); (VAR)++;
#define LOOP5(VAR, STMT) LOOP4(VAR, STMT); (STMT); (VAR)++;
#define LOOP6(VAR, STMT) LOOP5(VAR, STMT); (STMT); (VAR)++;
#define LOOP7(VAR, STMT) LOOP6(VAR, STMT); (STMT); (VAR)++;
#define LOOP8(VAR, STMT) LOOP7(VAR, STMT); (STMT); (VAR)++;
#define LOOP9(VAR, STMT) LOOP8(VAR, STMT); (STMT); (VAR)++;
#define LOOP10(VAR, STMT) LOOP9(VAR, STMT); (STMT); (VAR)++;
#define LOOP11(VAR, STMT) LOOP10(VAR, STMT); (STMT); (VAR)++;
#define LOOP12(VAR, STMT) LOOP11(VAR, STMT); (STMT); (VAR)++;
#define LOOP13(VAR, STMT) LOOP12(VAR, STMT); (STMT); (VAR)++;
#define LOOP(N, VAR, STMT) CAT(LOOP, N)((VAR), (STMT))
#ifdef OP_BOX_FILTER
#define PROCESS_ELEM \
WT total_sum = (WT)(0); \
int sy = 0; \
LOOP(KERNEL_SIZE_Y, sy, \
{ \
int sx = 0; \
LOOP(KERNEL_SIZE_X, sx, \
{ \
total_sum += privateData[py + sy][px + sx]; \
}); \
})
#elif defined OP_FILTER2D
#define DIG(a) a,
__constant WT1 kernelData[] = { COEFF };
#define PROCESS_ELEM \
WT total_sum = 0; \
int sy = 0; \
int kernelIndex = 0; \
LOOP(KERNEL_SIZE_Y, sy, \
{ \
int sx = 0; \
LOOP(KERNEL_SIZE_X, sx, \
{ \
total_sum = fma(kernelData[kernelIndex++], privateData[py + sy][px + sx], total_sum); \
}); \
})
#elif defined OP_ERODE || defined OP_DILATE
#ifdef DEPTH_0
#define MIN_VAL 0
#define MAX_VAL UCHAR_MAX
#elif defined DEPTH_1
#define MIN_VAL SCHAR_MIN
#define MAX_VAL SCHAR_MAX
#elif defined DEPTH_2
#define MIN_VAL 0
#define MAX_VAL USHRT_MAX
#elif defined DEPTH_3
#define MIN_VAL SHRT_MIN
#define MAX_VAL SHRT_MAX
#elif defined DEPTH_4
#define MIN_VAL INT_MIN
#define MAX_VAL INT_MAX
#elif defined DEPTH_5
#define MIN_VAL (-FLT_MAX)
#define MAX_VAL FLT_MAX
#elif defined DEPTH_6
#define MIN_VAL (-DBL_MAX)
#define MAX_VAL DBL_MAX
#endif
#ifdef OP_ERODE
#define VAL (WT)MAX_VAL
#elif defined OP_DILATE
#define VAL (WT)MIN_VAL
#else
#error "Unknown operation"
#endif
#define convert_float1 convert_float
#define convert_uchar1 convert_uchar
#define convert_int1 convert_int
#define convert_uint1 convert_uint
#ifdef OP_ERODE
#if defined INTEL_DEVICE && defined DEPTH_0
#define WA_CONVERT_1 CAT(convert_uint, cn)
#define WA_CONVERT_2 CAT(convert_, srcT)
#define MORPH_OP(A, B) ((A) < (B) ? (A) : (B))
#else
#define MORPH_OP(A, B) min((A), (B))
#endif
#endif
#ifdef OP_DILATE
#define MORPH_OP(A, B) max((A), (B))
#endif
#define PROCESS(_y, _x) \
total_sum = convertToWT(MORPH_OP(convertToWT(total_sum), convertToWT(privateData[py + _y][px + _x])));
#define PROCESS_ELEM \
WT total_sum = convertToWT(VAL); \
PROCESS_ELEM_
#else
#error "No processing is specified"
#endif
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
#define EXTRA_PARAMS , __global const uchar * matptr, int mat_step, int mat_offset
#else
#define EXTRA_PARAMS
#endif
inline WT getBorderPixel(const struct RectCoords bounds, int2 coord,
__global const uchar * srcptr, int srcstep)
{
#ifdef BORDER_CONSTANT
#ifdef OP_ERODE
return (WT)(MAX_VAL);
#elif defined OP_DILATE
return (WT)(MIN_VAL);
#else
return (WT)(0);
#endif
#else
int selected_col = coord.x;
int selected_row = coord.y;
EXTRAPOLATE(selected_col, selected_row,
bounds.x1, bounds.y1,
bounds.x2, bounds.y2);
__global const uchar* ptr = srcptr + mad24(selected_row, srcstep, selected_col * SRCSIZE);
return convertToWT(loadpix(ptr));
#endif
}
inline WT readSrcPixelSingle(int2 pos, __global const uchar * srcptr,
int srcstep, const struct RectCoords srcCoords)
{
if (!isBorder(srcCoords, pos, 1))
{
__global const uchar * ptr = srcptr + mad24(pos.y, srcstep, pos.x * SRCSIZE);
return convertToWT(loadpix(ptr));
}
else
return getBorderPixel(srcCoords, pos, srcptr, srcstep);
}
__kernel void filterSmall(__global const uchar * srcptr, int src_step, int srcOffsetX, int srcOffsetY, int srcEndX, int srcEndY,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols
#ifdef NORMALIZE
, float alpha
#endif
EXTRA_PARAMS )
{
const struct RectCoords srcCoords = { srcOffsetX, srcOffsetY, srcEndX, srcEndY };
const int startX = get_global_id(0) * PX_PER_WI_X;
const int startY = get_global_id(1) * PX_PER_WI_Y;
if (startX >= cols || startY >= rows)
return;
WT privateData[PX_PER_WI_Y + KERNEL_SIZE_Y - 1][PRIV_DATA_WIDTH];
int py = 0;
LOOP(PX_LOAD_Y_ITERATIONS, py,
{
int y = startY + py;
int px = 0;
LOOP(PX_LOAD_X_ITERATIONS, px,
{
int x = startX + (px * PX_LOAD_NUM_PX);
int2 srcPos = (int2)(srcCoords.x1 + x - ANCHOR_X, srcCoords.y1 + y - ANCHOR_Y);
if (!isBorder(srcCoords, srcPos, PX_LOAD_NUM_PX))
{
PX_LOAD_FLOAT_VEC_TYPE p = readSrcPixelGroup(srcPos, srcptr, src_step, srcCoords);
#ifdef SQR
*((PX_LOAD_FLOAT_VEC_TYPE *)&privateData[py][px * PX_LOAD_NUM_PX]) = p * p;
#else
*((PX_LOAD_FLOAT_VEC_TYPE *)&privateData[py][px * PX_LOAD_NUM_PX]) = p;
#endif
}
else
{
int lx = 0;
LOOP(PX_LOAD_NUM_PX, lx,
{
WT p = readSrcPixelSingle(srcPos, srcptr, src_step, srcCoords);
#ifdef SQR
*((WT*)&privateData[py][px * PX_LOAD_NUM_PX + lx]) = p * p;
#else
*((WT*)&privateData[py][px * PX_LOAD_NUM_PX + lx]) = p;
#endif
srcPos.x++;
});
}
});
});
py = 0;
LOOP(PX_PER_WI_Y, py,
{
int y = startY + py;
int px = 0;
LOOP(PX_PER_WI_X, px,
{
int x = startX + px;
PROCESS_ELEM;
int dst_index = mad24(y, dst_step, mad24(x, DSTSIZE, dst_offset));
__global dstT * dstPtr = (__global dstT *)(dstptr + dst_index);
#ifdef NORMALIZE
total_sum *= (WT)(alpha);
#endif
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
int mat_index = mad24(y, mat_step, mad24(x, SRCSIZE, mat_offset));
WT value = convertToWT(loadpix(matptr + mat_index));
#ifdef OP_GRADIENT
storepix(convertToDstT(convertToWT(total_sum) - convertToWT(value)), dstPtr );
#elif defined OP_TOPHAT
storepix(convertToDstT(convertToWT(value) - convertToWT(total_sum)), dstPtr );
#elif defined OP_BLACKHAT
storepix(convertToDstT(convertToWT(total_sum) - convertToWT(value)), dstPtr );
#endif
#else
storepix(convertToDstT(total_sum), dstPtr);
#endif
});
});
}
 791281c9ee1a2ff7234c85b09b6af6bf gaussianBlur3x3 #define DIG(a) a,
__constant float kx[] = { KERNEL_MATRIX_X };
__constant float ky[] = { KERNEL_MATRIX_Y };
#define OP(delta, y, x) (convert_float16(arr[(y + delta) * 3 + x]) * ky[y] * kx[x])
__kernel void gaussianBlur3x3_8UC1_cols16_rows2(__global const uint* src, int src_step,
__global uint* dst, int dst_step, int rows, int cols)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
int ssx, dsx;
if ((block_x * 16) >= cols || y >= rows) return;
uint4 line[4];
uint4 line_out[2];
uchar a; uchar16 b; uchar c;
uchar d; uchar16 e; uchar f;
uchar g; uchar16 h; uchar i;
uchar j; uchar16 k; uchar l;
ssx = dsx = 1;
int src_index = block_x * 4 * ssx + (y - 1) * (src_step / 4);
line[1] = vload4(0, src + src_index + (src_step / 4));
line[2] = vload4(0, src + src_index + 2 * (src_step / 4));
#ifdef BORDER_CONSTANT
line[0] = (y == 0) ? (uint4)0 : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? (uint4)0 : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined BORDER_REFLECT_101
line[0] = (y == 0) ? line[2] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[1] : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
line[0] = (y == 0) ? line[1] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[2] : vload4(0, src + src_index + 3 * (src_step / 4));
#endif
__global uchar *src_p = (__global uchar *)src;
src_index = block_x * 16 * ssx + (y - 1) * src_step;
bool line_end = ((block_x + 1) * 16 == cols);
b = as_uchar16(line[0]);
e = as_uchar16(line[1]);
h = as_uchar16(line[2]);
k = as_uchar16(line[3]);
#ifdef BORDER_CONSTANT
a = (block_x == 0 || y == 0) ? 0 : src_p[src_index - 1];
c = (line_end || y == 0) ? 0 : src_p[src_index + 16];
d = (block_x == 0) ? 0 : src_p[src_index + src_step - 1];
f = line_end ? 0 : src_p[src_index + src_step + 16];
g = (block_x == 0) ? 0 : src_p[src_index + 2 * src_step - 1];
i = line_end ? 0 : src_p[src_index + 2 * src_step + 16];
j = (block_x == 0 || y == (rows - 2)) ? 0 : src_p[src_index + 3 * src_step - 1];
l = (line_end || y == (rows - 2))? 0 : src_p[src_index + 3 * src_step + 16];
#elif defined BORDER_REFLECT_101
int offset;
offset = (y == 0) ? (2 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step + 1] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 14] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step + 1] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 14] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (1 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
int offset;
offset = (y == 0) ? (1 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 15] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 15] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (2 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
#endif
uchar16 arr[12];
float16 sum[2];
arr[0] = (uchar16)(a, b.s0123, b.s456789ab, b.scde);
arr[1] = b;
arr[2] = (uchar16)(b.s123, b.s4567, b.s89abcdef, c);
arr[3] = (uchar16)(d, e.s0123, e.s456789ab, e.scde);
arr[4] = e;
arr[5] = (uchar16)(e.s123, e.s4567, e.s89abcdef, f);
arr[6] = (uchar16)(g, h.s0123, h.s456789ab, h.scde);
arr[7] = h;
arr[8] = (uchar16)(h.s123, h.s4567, h.s89abcdef, i);
arr[9] = (uchar16)(j, k.s0123, k.s456789ab, k.scde);
arr[10] = k;
arr[11] = (uchar16)(k.s123, k.s4567, k.s89abcdef, l);
sum[0] = OP(0, 0, 0) + OP(0, 0, 1) + OP(0, 0, 2) +
OP(0, 1, 0) + OP(0, 1, 1) + OP(0, 1, 2) +
OP(0, 2, 0) + OP(0, 2, 1) + OP(0, 2, 2);
sum[1] = OP(1, 0, 0) + OP(1, 0, 1) + OP(1, 0, 2) +
OP(1, 1, 0) + OP(1, 1, 1) + OP(1, 1, 2) +
OP(1, 2, 0) + OP(1, 2, 1) + OP(1, 2, 2);
line_out[0] = as_uint4(convert_uchar16_sat_rte(sum[0]));
line_out[1] = as_uint4(convert_uchar16_sat_rte(sum[1]));
int dst_index = block_x * 4 * dsx + y * (dst_step / 4);
vstore4(line_out[0], 0, dst + dst_index);
vstore4(line_out[1], 0, dst + dst_index + (dst_step / 4));
}
 dbbc069449fa882036a00c7734ead4c1 gaussianBlur5x5 #define DIG(a) a,
__constant float kx[] = { KERNEL_MATRIX_X };
__constant float ky[] = { KERNEL_MATRIX_Y };
#define OP(y, x) (convert_float4(arr[y * 5 + x]) * ky[y] * kx[x])
#define FILL_ARR(s1, s2, n, e1, e2)                                                   \
arr[5 * n + 0] = row_s ? (uchar4)(s1, s2, line[n].s23) : (uchar4)(line[n].s0123); \
arr[5 * n + 1] = row_s ? (uchar4)(s2, line[n].s234) : (uchar4)(line[n].s1234);    \
arr[5 * n + 2] = (uchar4)(line[n].s2345);                                         \
arr[5 * n + 3] = row_e ? (uchar4)(line[n].s345, e1) : (uchar4)(line[n].s3456);    \
arr[5 * n + 4] = row_e ? (uchar4)(line[n].s45, e1, e2) : (uchar4)(line[n].s4567);
__kernel void gaussianBlur5x5_8UC1_cols4(__global const uchar* src, int src_step,
__global uint* dst, int dst_step, int rows, int cols)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
if (x >= cols || y >= rows) return;
uchar8 line[5];
int offset, src_index;
src_index = x + (y - 2) * src_step - 2;
offset = max(0, src_index + 2 * src_step);
line[2] = vload8(0, src + offset);
if (offset == 0) line[2] = (uchar8)(0, 0, line[2].s0123, line[2].s45);
#if defined BORDER_CONSTANT || defined BORDER_REPLICATE
uchar8 tmp;
#ifdef BORDER_CONSTANT
tmp = (uchar8)0;
#elif defined BORDER_REPLICATE
tmp = line[2];
#endif
line[0] = line[1] = tmp;
if (y > 1)
{
offset = max(0, src_index);
line[0] = vload8(0, src + offset);
if (offset == 0) line[0] = (uchar8)(0, 0, line[0].s0123, line[0].s45);
}
if (y > 0)
{
offset = max(0, src_index + src_step);
line[1] = vload8(0, src + offset);
if (offset == 0) line[1] = (uchar8)(0, 0, line[1].s0123, line[1].s45);
}
line[3] = (y == (rows - 1)) ? tmp : vload8(0, src + src_index + 3 * src_step);
line[4] = (y >= (rows - 2)) ? tmp : vload8(0, src + src_index + 4 * src_step);
#elif BORDER_REFLECT
int t;
t = (y <= 1) ? (abs(y - 1) - y + 2) : 0;
offset = max(0, src_index + t * src_step);
line[0] = vload8(0, src + offset);
if (offset == 0) line[0] = (uchar8)(0, 0, line[0].s0123, line[0].s45);
if (y == 0)
line[1] = line[2];
else
{
offset = max(0, src_index + 1 * src_step);
line[1] = vload8(0, src + offset);
if (offset == 0) line[1] = (uchar8)(0, 0, line[1].s0123, line[0].s45);
}
line[3] = (y == (rows - 1)) ? line[2] : vload8(0, src + src_index + 3 * src_step);
t = (y >= (rows - 2)) ? (abs(y - (rows - 1)) - (y - (rows - 2)) + 2) : 4;
line[4] = vload8(0, src + src_index + t * src_step);
#elif BORDER_REFLECT_101
if (y == 1)
line[0] = line[2];
else
{
offset = (y == 0) ? (src_index + 4 * src_step) : max(0, src_index);
line[0] = vload8(0, src + offset);
if (offset == 0) line[0] = (uchar8)(0, 0, line[0].s0123, line[0].s45);
}
offset = (y == 0) ? (src_index + 3 * src_step) : max(0, src_index + 1 * src_step);
line[1] = vload8(0, src + offset);
if (offset == 0) line[1] = (uchar8)(0, 0, line[1].s0123, line[1].s45);
line[3] = vload8(0, src + src_index + ((y == (rows - 1)) ? 1 : 3) * src_step);
if (y == (rows - 2))
line[4] = line[2];
else
{
line[4] = vload8(0, src + src_index + ((y == (rows - 1)) ? 1 : 4) * src_step);
}
#endif
bool row_s = (x == 0);
bool row_e = ((x + 4) == cols);
uchar4 arr[25];
uchar s, e;
#ifdef BORDER_CONSTANT
s = e = 0;
FILL_ARR(s, s, 0, e, e);
FILL_ARR(s, s, 1, e, e);
FILL_ARR(s, s, 2, e, e);
FILL_ARR(s, s, 3, e, e);
FILL_ARR(s, s, 4, e, e);
#elif defined BORDER_REPLICATE
s = line[0].s2;
e = line[0].s5;
FILL_ARR(s, s, 0, e, e);
s = line[1].s2;
e = line[1].s5;
FILL_ARR(s, s, 1, e, e);
s = line[2].s2;
e = line[2].s5;
FILL_ARR(s, s, 2, e, e);
s = line[3].s2;
e = line[3].s5;
FILL_ARR(s, s, 3, e, e);
s = line[4].s2;
e = line[4].s5;
FILL_ARR(s, s, 4, e, e);
#elif BORDER_REFLECT
uchar s1, s2;
uchar e1, e2;
s1 = line[0].s3;
s2 = line[0].s2;
e1 = line[0].s5;
e2 = line[0].s4;
FILL_ARR(s1, s2, 0, e1, e2);
s1 = line[1].s3;
s2 = line[1].s2;
e1 = line[1].s5;
e2 = line[1].s4;
FILL_ARR(s1, s2, 1, e1, e2);
s1 = line[2].s3;
s2 = line[2].s2;
e1 = line[2].s5;
e2 = line[2].s4;
FILL_ARR(s1, s2, 2, e1, e2);
s1 = line[3].s3;
s2 = line[3].s2;
e1 = line[3].s5;
e2 = line[3].s4;
FILL_ARR(s1, s2, 3, e1, e2);
s1 = line[4].s3;
s2 = line[4].s2;
e1 = line[4].s5;
e2 = line[4].s4;
FILL_ARR(s1, s2, 4, e1, e2);
#elif BORDER_REFLECT_101
s = line[0].s4;
e = line[0].s3;
FILL_ARR(s, e, 0, s, e);
s = line[1].s4;
e = line[1].s3;
FILL_ARR(s, e, 1, s, e);
s = line[2].s4;
e = line[2].s3;
FILL_ARR(s, e, 2, s, e);
s = line[3].s4;
e = line[3].s3;
FILL_ARR(s, e, 3, s, e);
s = line[4].s4;
e = line[4].s3;
FILL_ARR(s, e, 4, s, e);
#endif
float4 sum;
sum = OP(0, 0) + OP(0, 1) + OP(0, 2) + OP(0, 3) + OP(0, 4) +
OP(1, 0) + OP(1, 1) + OP(1, 2) + OP(1, 3) + OP(1, 4) +
OP(2, 0) + OP(2, 1) + OP(2, 2) + OP(2, 3) + OP(2, 4) +
OP(3, 0) + OP(3, 1) + OP(3, 2) + OP(3, 3) + OP(3, 4) +
OP(4, 0) + OP(4, 1) + OP(4, 2) + OP(4, 3) + OP(4, 4);
int dst_index = (x / 4) + y * (dst_step / 4);
dst[dst_index] = as_uint(convert_uchar4_sat_rte(sum));
}
 ece5030c9920436f23ce25e35dc12303 gftt #ifdef OP_MAX_EIGEN_VAL
__kernel void maxEigenVal(__global const uchar * srcptr, int src_step, int src_offset, int cols,
int total, __global uchar * dstptr
#ifdef HAVE_MASK
, __global const uchar * maskptr, int mask_step, int mask_offset
#endif
)
{
int lid = get_local_id(0);
int gid = get_group_id(0);
int  id = get_global_id(0);
__local float localmem_max[WGS2_ALIGNED];
float maxval = -FLT_MAX;
for (int grain = groupnum * WGS; id < total; id += grain)
{
int src_index = mad24(id / cols, src_step, mad24((id % cols), (int)sizeof(float), src_offset));
#ifdef HAVE_MASK
int mask_index = mad24(id / cols, mask_step, id % cols + mask_offset);
if (maskptr[mask_index])
#endif
maxval = max(maxval, *(__global const float *)(srcptr + src_index));
}
if (lid < WGS2_ALIGNED)
localmem_max[lid] = maxval;
barrier(CLK_LOCAL_MEM_FENCE);
if (lid >= WGS2_ALIGNED && total >= WGS2_ALIGNED)
localmem_max[lid - WGS2_ALIGNED] = max(maxval, localmem_max[lid - WGS2_ALIGNED]);
barrier(CLK_LOCAL_MEM_FENCE);
for (int lsize = WGS2_ALIGNED >> 1; lsize > 0; lsize >>= 1)
{
if (lid < lsize)
{
int lid2 = lsize + lid;
localmem_max[lid] = max(localmem_max[lid], localmem_max[lid2]);
}
barrier(CLK_LOCAL_MEM_FENCE);
}
if (lid == 0)
*(__global float *)(dstptr + (int)sizeof(float) * gid) = localmem_max[0];
}
__kernel void maxEigenValTask(__global float * dst, float qualityLevel,
__global int * cornersptr)
{
float maxval = -FLT_MAX;
#pragma unroll
for (int x = 0; x < groupnum; ++x)
maxval = max(maxval, dst[x]);
dst[0] = maxval * qualityLevel;
cornersptr[0] = 0;
}
#elif OP_FIND_CORNERS
#define GET_SRC_32F(_y, _x) *(__global const float *)(eigptr + (_y) * eig_step + (_x) * (int)sizeof(float) )
__kernel void findCorners(__global const uchar * eigptr, int eig_step, int eig_offset,
#ifdef HAVE_MASK
__global const uchar * mask, int mask_step, int mask_offset,
#endif
__global uchar * cornersptr, int rows, int cols,
__constant float * threshold, int max_corners)
{
int x = get_global_id(0);
int y = get_global_id(1);
__global int* counter = (__global int*) cornersptr;
__global float2 * corners = (__global float2 *)(cornersptr + (int)sizeof(float2));
if (y < rows && x < cols
#ifdef HAVE_MASK
&& mask[mad24(y, mask_step, x + mask_offset)]
#endif
)
{
++x, ++y;
float val = GET_SRC_32F(y, x);
if (val > threshold[0])
{
float maxVal = val;
maxVal = max(GET_SRC_32F(y - 1, x - 1), maxVal);
maxVal = max(GET_SRC_32F(y - 1, x    ), maxVal);
maxVal = max(GET_SRC_32F(y - 1, x + 1), maxVal);
maxVal = max(GET_SRC_32F(y    , x - 1), maxVal);
maxVal = max(GET_SRC_32F(y    , x + 1), maxVal);
maxVal = max(GET_SRC_32F(y + 1, x - 1), maxVal);
maxVal = max(GET_SRC_32F(y + 1, x    ), maxVal);
maxVal = max(GET_SRC_32F(y + 1, x + 1), maxVal);
if (val == maxVal)
{
int ind = atomic_inc(counter);
if (ind < max_corners)
{
corners[ind].x = val;
corners[ind].y = as_float(y | (x << 16));
}
}
}
}
}
#endif
 cb2cfd26f04e14ae047e2f5eb28c8e11 histogram #ifndef kercn
#define kercn 1
#endif
#ifndef T
#define T uchar
#endif
#define noconvert
__kernel void calculate_histogram(__global const uchar * src_ptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * histptr, int total)
{
int lid = get_local_id(0);
int id = get_global_id(0) * kercn;
int gid = get_group_id(0);
__local int localhist[BINS];
#pragma unroll
for (int i = lid; i < BINS; i += WGS)
localhist[i] = 0;
barrier(CLK_LOCAL_MEM_FENCE);
__global const uchar * src = src_ptr + src_offset;
int src_index;
for (int grain = HISTS_COUNT * WGS * kercn; id < total; id += grain)
{
#ifdef HAVE_SRC_CONT
src_index = id;
#else
src_index = mad24(id / src_cols, src_step, id % src_cols);
#endif
#if kercn == 1
atomic_inc(localhist + convert_int(src[src_index]));
#elif kercn == 4
int value = *(__global const int *)(src + src_index);
atomic_inc(localhist + (value & 0xff));
atomic_inc(localhist + ((value >> 8) & 0xff));
atomic_inc(localhist + ((value >> 16) & 0xff));
atomic_inc(localhist + ((value >> 24) & 0xff));
#elif kercn >= 2
T value = *(__global const T *)(src + src_index);
atomic_inc(localhist + value.s0);
atomic_inc(localhist + value.s1);
#if kercn >= 4
atomic_inc(localhist + value.s2);
atomic_inc(localhist + value.s3);
#if kercn >= 8
atomic_inc(localhist + value.s4);
atomic_inc(localhist + value.s5);
atomic_inc(localhist + value.s6);
atomic_inc(localhist + value.s7);
#if kercn == 16
atomic_inc(localhist + value.s8);
atomic_inc(localhist + value.s9);
atomic_inc(localhist + value.sA);
atomic_inc(localhist + value.sB);
atomic_inc(localhist + value.sC);
atomic_inc(localhist + value.sD);
atomic_inc(localhist + value.sE);
atomic_inc(localhist + value.sF);
#endif
#endif
#endif
#endif
}
barrier(CLK_LOCAL_MEM_FENCE);
__global int * hist = (__global int *)(histptr + gid * BINS * (int)sizeof(int));
#pragma unroll
for (int i = lid; i < BINS; i += WGS)
hist[i] = localhist[i];
}
#ifndef HT
#define HT int
#endif
#ifndef convertToHT
#define convertToHT noconvert
#endif
__kernel void merge_histogram(__global const int * ghist, __global uchar * histptr, int hist_step, int hist_offset)
{
int lid = get_local_id(0);
__global HT * hist = (__global HT *)(histptr + hist_offset);
#if WGS >= BINS
HT res = (HT)(0);
#else
#pragma unroll
for (int i = lid; i < BINS; i += WGS)
hist[i] = (HT)(0);
#endif
#pragma unroll
for (int i = 0; i < HISTS_COUNT; ++i)
{
#pragma unroll
for (int j = lid; j < BINS; j += WGS)
#if WGS >= BINS
res += convertToHT(ghist[j]);
#else
hist[j] += convertToHT(ghist[j]);
#endif
ghist += BINS;
}
#if WGS >= BINS
if (lid < BINS)
*(__global HT *)(histptr + mad24(lid, hist_step, hist_offset)) = res;
#endif
}
__kernel void calcLUT(__global uchar * dst, __global const int * ghist, int total)
{
int lid = get_local_id(0);
__local int sumhist[BINS];
__local float scale;
#if WGS >= BINS
int res = 0;
#else
#pragma unroll
for (int i = lid; i < BINS; i += WGS)
sumhist[i] = 0;
#endif
#pragma unroll
for (int i = 0; i < HISTS_COUNT; ++i)
{
#pragma unroll
for (int j = lid; j < BINS; j += WGS)
#if WGS >= BINS
res += ghist[j];
#else
sumhist[j] += ghist[j];
#endif
ghist += BINS;
}
#if WGS >= BINS
if (lid < BINS)
sumhist[lid] = res;
#endif
barrier(CLK_LOCAL_MEM_FENCE);
if (lid == 0)
{
int sum = 0, i = 0;
while (!sumhist[i])
++i;
if (total == sumhist[i])
{
scale = 1;
for (int j = 0; j < BINS; ++j)
sumhist[i] = i;
}
else
{
scale = 255.f / (total - sumhist[i]);
for (sumhist[i++] = 0; i < BINS; i++)
{
sum += sumhist[i];
sumhist[i] = sum;
}
}
}
barrier(CLK_LOCAL_MEM_FENCE);
#pragma unroll
for (int i = lid; i < BINS; i += WGS)
dst[i]= convert_uchar_sat_rte(convert_float(sumhist[i]) * scale);
}
 3bfd6703e639c8a36eb7cdd5f3eefda6 hough_lines #define ACCUM(ptr) *((__global int*)(ptr))
#ifdef MAKE_POINTS_LIST
__kernel void make_point_list(__global const uchar * src_ptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * list_ptr, int list_step, int list_offset, __global int* global_offset)
{
int x = get_local_id(0);
int y = get_group_id(1);
__local int l_index, l_offset;
__local int l_points[LOCAL_SIZE];
__global const uchar * src = src_ptr + mad24(y, src_step, src_offset);
__global int * list = (__global int*)(list_ptr + list_offset);
if (x == 0)
l_index = 0;
barrier(CLK_LOCAL_MEM_FENCE);
if (y < src_rows)
{
y <<= 16;
for (int i=x; i < src_cols; i+=GROUP_SIZE)
{
if (src[i])
{
int val = y | i;
int index = atomic_inc(&l_index);
l_points[index] = val;
}
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (x == 0)
l_offset = atomic_add(global_offset, l_index);
barrier(CLK_LOCAL_MEM_FENCE);
list += l_offset;
for (int i=x; i < l_index; i+=GROUP_SIZE)
{
list[i] = l_points[i];
}
}
#elif defined FILL_ACCUM_GLOBAL
__kernel void fill_accum_global(__global const uchar * list_ptr, int list_step, int list_offset,
__global uchar * accum_ptr, int accum_step, int accum_offset,
int total_points, float irho, float theta, int numrho, int numangle)
{
int theta_idx = get_global_id(1);
int count_idx = get_global_id(0);
int glob_size = get_global_size(0);
float cosVal;
float sinVal = sincos(theta * ((float)theta_idx), &cosVal);
sinVal *= irho;
cosVal *= irho;
__global const int * list = (__global const int*)(list_ptr + list_offset);
__global int* accum = (__global int*)(accum_ptr + mad24(theta_idx + 1, accum_step, accum_offset));
const int shift = (numrho - 1) / 2;
if (theta_idx < numangle)
{
for (int i = count_idx; i < total_points; i += glob_size)
{
const int val = list[i];
const int x = (val & 0xFFFF);
const int y = (val >> 16) & 0xFFFF;
int r = convert_int_rte(mad((float)x, cosVal, y * sinVal)) + shift;
atomic_inc(accum + r + 1);
}
}
}
#elif defined FILL_ACCUM_LOCAL
__kernel void fill_accum_local(__global const uchar * list_ptr, int list_step, int list_offset,
__global uchar * accum_ptr, int accum_step, int accum_offset,
int total_points, float irho, float theta, int numrho, int numangle)
{
int theta_idx = get_group_id(1);
int count_idx = get_local_id(0);
if (theta_idx > 0 && theta_idx < numangle + 1)
{
float cosVal;
float sinVal = sincos(theta * (float) (theta_idx-1), &cosVal);
sinVal *= irho;
cosVal *= irho;
__local int l_accum[BUFFER_SIZE];
for (int i=count_idx; i<BUFFER_SIZE; i+=LOCAL_SIZE)
l_accum[i] = 0;
barrier(CLK_LOCAL_MEM_FENCE);
__global const int * list = (__global const int*)(list_ptr + list_offset);
const int shift = (numrho - 1) / 2;
for (int i = count_idx; i < total_points; i += LOCAL_SIZE)
{
const int point = list[i];
const int x = (point & 0xFFFF);
const int y = point >> 16;
int r = convert_int_rte(mad((float)x, cosVal, y * sinVal)) + shift;
atomic_inc(l_accum + r + 1);
}
barrier(CLK_LOCAL_MEM_FENCE);
__global int* accum = (__global int*)(accum_ptr + mad24(theta_idx, accum_step, accum_offset));
for (int i=count_idx; i<BUFFER_SIZE; i+=LOCAL_SIZE)
accum[i] = l_accum[i];
}
else if (theta_idx < numangle + 2)
{
__global int* accum = (__global int*)(accum_ptr + mad24(theta_idx, accum_step, accum_offset));
for (int i=count_idx; i<BUFFER_SIZE; i+=LOCAL_SIZE)
accum[i] = 0;
}
}
#elif defined GET_LINES
__kernel void get_lines(__global uchar * accum_ptr, int accum_step, int accum_offset, int accum_rows, int accum_cols,
__global uchar * lines_ptr, int lines_step, int lines_offset, __global int* lines_index_ptr,
int linesMax, int threshold, float rho, float theta)
{
int x0 = get_global_id(0);
int y = get_global_id(1);
int glob_size = get_global_size(0);
if (y < accum_rows-2)
{
__global uchar* accum = accum_ptr + mad24(y+1, accum_step, mad24(x0+1, (int) sizeof(int), accum_offset));
__global float2* lines = (__global float2*)(lines_ptr + lines_offset);
__global int* lines_index = lines_index_ptr + 1;
for (int x=x0; x<accum_cols-2; x+=glob_size)
{
int curVote = ACCUM(accum);
if (curVote > threshold && curVote > ACCUM(accum - sizeof(int)) && curVote >= ACCUM(accum + sizeof(int)) &&
curVote > ACCUM(accum - accum_step) && curVote >= ACCUM(accum + accum_step))
{
int index = atomic_inc(lines_index);
if (index < linesMax)
{
float radius = (x - (accum_cols - 3) * 0.5f) * rho;
float angle = y * theta;
lines[index] = (float2)(radius, angle);
}
}
accum += glob_size * (int) sizeof(int);
}
}
}
#elif GET_LINES_PROBABOLISTIC
__kernel void get_lines(__global const uchar * accum_ptr, int accum_step, int accum_offset, int accum_rows, int accum_cols,
__global const uchar * src_ptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * lines_ptr, int lines_step, int lines_offset, __global int* lines_index_ptr,
int linesMax, int threshold, int lineLength, int lineGap, float rho, float theta)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (y < accum_rows-2)
{
__global const uchar* accum = accum_ptr + mad24(y+1, accum_step, mad24(x+1, (int) sizeof(int), accum_offset));
__global int4* lines = (__global int4*)(lines_ptr + lines_offset);
__global int* lines_index = lines_index_ptr + 1;
int curVote = ACCUM(accum);
if (curVote >= threshold &&
curVote > ACCUM(accum - accum_step - sizeof(int)) &&
curVote > ACCUM(accum - accum_step) &&
curVote > ACCUM(accum - accum_step + sizeof(int)) &&
curVote > ACCUM(accum - sizeof(int)) &&
curVote > ACCUM(accum + sizeof(int)) &&
curVote > ACCUM(accum + accum_step - sizeof(int)) &&
curVote > ACCUM(accum + accum_step) &&
curVote > ACCUM(accum + accum_step + sizeof(int)))
{
const float radius = (x - (accum_cols - 2 - 1) * 0.5f) * rho;
const float angle = y * theta;
float cosa;
float sina = sincos(angle, &cosa);
float2 p0 = (float2)(cosa * radius, sina * radius);
float2 dir = (float2)(-sina, cosa);
float2 pb[4] = { (float2)(-1, -1), (float2)(-1, -1), (float2)(-1, -1), (float2)(-1, -1) };
float a;
if (dir.x != 0)
{
a = -p0.x / dir.x;
pb[0].x = 0;
pb[0].y = p0.y + a * dir.y;
a = (src_cols - 1 - p0.x) / dir.x;
pb[1].x = src_cols - 1;
pb[1].y = p0.y + a * dir.y;
}
if (dir.y != 0)
{
a = -p0.y / dir.y;
pb[2].x = p0.x + a * dir.x;
pb[2].y = 0;
a = (src_rows - 1 - p0.y) / dir.y;
pb[3].x = p0.x + a * dir.x;
pb[3].y = src_rows - 1;
}
if (pb[0].x == 0 && (pb[0].y >= 0 && pb[0].y < src_rows))
{
p0 = pb[0];
if (dir.x < 0)
dir = -dir;
}
else if (pb[1].x == src_cols - 1 && (pb[1].y >= 0 && pb[1].y < src_rows))
{
p0 = pb[1];
if (dir.x > 0)
dir = -dir;
}
else if (pb[2].y == 0 && (pb[2].x >= 0 && pb[2].x < src_cols))
{
p0 = pb[2];
if (dir.y < 0)
dir = -dir;
}
else if (pb[3].y == src_rows - 1 && (pb[3].x >= 0 && pb[3].x < src_cols))
{
p0 = pb[3];
if (dir.y > 0)
dir = -dir;
}
dir /= max(fabs(dir.x), fabs(dir.y));
float2 line_end[2];
int gap;
bool inLine = false;
if (p0.x < 0 || p0.x >= src_cols || p0.y < 0 || p0.y >= src_rows)
return;
for (;;)
{
if (*(src_ptr + mad24(p0.y, src_step, p0.x + src_offset)))
{
gap = 0;
if (!inLine)
{
line_end[0] = p0;
line_end[1] = p0;
inLine = true;
}
else
{
line_end[1] = p0;
}
}
else if (inLine)
{
if (++gap > lineGap)
{
bool good_line = fabs(line_end[1].x - line_end[0].x) >= lineLength ||
fabs(line_end[1].y - line_end[0].y) >= lineLength;
if (good_line)
{
int index = atomic_inc(lines_index);
if (index < linesMax)
lines[index] = (int4)(line_end[0].x, line_end[0].y, line_end[1].x, line_end[1].y);
}
gap = 0;
inLine = false;
}
}
p0 = p0 + dir;
if (p0.x < 0 || p0.x >= src_cols || p0.y < 0 || p0.y >= src_rows)
{
if (inLine)
{
bool good_line = fabs(line_end[1].x - line_end[0].x) >= lineLength ||
fabs(line_end[1].y - line_end[0].y) >= lineLength;
if (good_line)
{
int index = atomic_inc(lines_index);
if (index < linesMax)
lines[index] = (int4)(line_end[0].x, line_end[0].y, line_end[1].x, line_end[1].y);
}
}
break;
}
}
}
}
}
#endif
 a2e61a1ff66df95f76ebe1045daf94cc integral_sum #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#ifndef LOCAL_SUM_SIZE
#define LOCAL_SUM_SIZE      16
#endif
#define LOCAL_SUM_STRIDE    (LOCAL_SUM_SIZE + 1)
kernel void integral_sum_cols(__global const uchar *src_ptr, int src_step, int src_offset, int rows, int cols,
__global uchar *buf_ptr, int buf_step, int buf_offset
#ifdef SUM_SQUARE
,__global uchar *buf_sq_ptr, int buf_sq_step, int buf_sq_offset
#endif
)
{
__local sumT lm_sum[LOCAL_SUM_STRIDE * LOCAL_SUM_SIZE];
#ifdef SUM_SQUARE
__local sumSQT lm_sum_sq[LOCAL_SUM_STRIDE * LOCAL_SUM_SIZE];
#endif
int lid = get_local_id(0);
int gid = get_group_id(0);
int x = get_global_id(0);
int src_index = x + src_offset;
sumT accum = 0;
#ifdef SUM_SQUARE
sumSQT accum_sq = 0;
#endif
for (int y = 0; y < rows; y += LOCAL_SUM_SIZE)
{
int lsum_index = lid;
#pragma unroll
for (int yin = 0; yin < LOCAL_SUM_SIZE; yin++, src_index+=src_step, lsum_index += LOCAL_SUM_STRIDE)
{
if ((x < cols) && (y + yin < rows))
{
__global const uchar *src = src_ptr + src_index;
accum += src[0];
#ifdef SUM_SQUARE
sumSQT temp = src[0] * src[0];
accum_sq += temp;
#endif
}
lm_sum[lsum_index] = accum;
#ifdef SUM_SQUARE
lm_sum_sq[lsum_index] = accum_sq;
#endif
}
barrier(CLK_LOCAL_MEM_FENCE);
int buf_index = mad24(buf_step, LOCAL_SUM_SIZE * gid, mad24((int)sizeof(sumT), y + lid, buf_offset));
#ifdef SUM_SQUARE
int buf_sq_index = mad24(buf_sq_step, LOCAL_SUM_SIZE * gid, mad24((int)sizeof(sumSQT), y + lid, buf_sq_offset));
#endif
lsum_index = LOCAL_SUM_STRIDE * lid;
#pragma unroll
for (int yin = 0; yin < LOCAL_SUM_SIZE; yin++, lsum_index ++)
{
__global sumT *buf = (__global sumT *)(buf_ptr + buf_index);
buf[0] = lm_sum[lsum_index];
buf_index += buf_step;
#ifdef SUM_SQUARE
__global sumSQT *bufsq = (__global sumSQT *)(buf_sq_ptr + buf_sq_index);
bufsq[0] = lm_sum_sq[lsum_index];
buf_sq_index += buf_sq_step;
#endif
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
kernel void integral_sum_rows(__global const uchar *buf_ptr, int buf_step, int buf_offset,
#ifdef SUM_SQUARE
__global uchar *buf_sq_ptr, int buf_sq_step, int buf_sq_offset,
#endif
__global uchar *dst_ptr, int dst_step, int dst_offset, int rows, int cols
#ifdef SUM_SQUARE
,__global uchar *dst_sq_ptr, int dst_sq_step, int dst_sq_offset
#endif
)
{
__local sumT lm_sum[LOCAL_SUM_STRIDE * LOCAL_SUM_SIZE];
#ifdef SUM_SQUARE
__local sumSQT lm_sum_sq[LOCAL_SUM_STRIDE * LOCAL_SUM_SIZE];
#endif
int lid = get_local_id(0);
int gid = get_group_id(0);
int gs = get_global_size(0);
int x = get_global_id(0);
__global sumT *dst = (__global sumT *)(dst_ptr + dst_offset);
for (int xin = x; xin < cols; xin += gs)
{
dst[xin] = 0;
}
dst_offset += dst_step;
if (x < rows - 1)
{
dst = (__global sumT *)(dst_ptr + mad24(x, dst_step, dst_offset));
dst[0] = 0;
}
int buf_index = mad24((int)sizeof(sumT), x, buf_offset);
sumT accum = 0;
#ifdef SUM_SQUARE
__global sumSQT *dst_sq = (__global sumSQT *)(dst_sq_ptr + dst_sq_offset);
for (int xin = x; xin < cols; xin += gs)
{
dst_sq[xin] = 0;
}
dst_sq_offset += dst_sq_step;
if (x < rows - 1)
{
dst_sq = (__global sumSQT *)(dst_sq_ptr + mad24(x, dst_sq_step, dst_sq_offset));
dst_sq[0] = 0;
}
int buf_sq_index = mad24((int)sizeof(sumSQT), x, buf_sq_offset);
sumSQT accum_sq = 0;
#endif
for (int y = 1; y < cols; y += LOCAL_SUM_SIZE)
{
int lsum_index = lid;
#pragma unroll
for (int yin = 0; yin < LOCAL_SUM_SIZE; yin++, lsum_index += LOCAL_SUM_STRIDE)
{
__global const sumT *buf = (__global const sumT *)(buf_ptr + buf_index);
accum += buf[0];
lm_sum[lsum_index] = accum;
buf_index += buf_step;
#ifdef SUM_SQUARE
__global const sumSQT *buf_sq = (__global const sumSQT *)(buf_sq_ptr + buf_sq_index);
accum_sq += buf_sq[0];
lm_sum_sq[lsum_index] = accum_sq;
buf_sq_index += buf_sq_step;
#endif
}
barrier(CLK_LOCAL_MEM_FENCE);
if (y + lid < cols)
{
int dst_index = mad24(dst_step, LOCAL_SUM_SIZE * gid, mad24((int)sizeof(sumT), y + lid, dst_offset));
#ifdef SUM_SQUARE
int dst_sq_index = mad24(dst_sq_step, LOCAL_SUM_SIZE * gid, mad24((int)sizeof(sumSQT), y + lid, dst_sq_offset));
#endif
lsum_index = LOCAL_SUM_STRIDE * lid;
int yin_max = min(rows - 1 -  LOCAL_SUM_SIZE * gid, LOCAL_SUM_SIZE);
#pragma unroll
for (int yin = 0; yin < yin_max; yin++, lsum_index++)
{
dst = (__global sumT *)(dst_ptr + dst_index);
dst[0] = lm_sum[lsum_index];
dst_index += dst_step;
#ifdef SUM_SQUARE
dst_sq = (__global sumSQT *)(dst_sq_ptr + dst_sq_index);
dst_sq[0] = lm_sum_sq[lsum_index];
dst_sq_index += dst_sq_step;
#endif
}
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
 ed75bf92c46b18f3cbb1b0b85ed3d46d laplacian3 #define DIG(a) a,
__constant float kx[] = { KERNEL_MATRIX };
#define OP(delta, x) (convert_float16(arr[delta + x]) * kx[x])
__kernel void laplacian3_8UC1_cols16_rows2(__global const uint* src, int src_step,
__global uint* dst, int dst_step,
int rows, int cols, float delta)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
int ssx, dsx;
if ((block_x * 16) >= cols || y >= rows) return;
uint4 line[4];
uint4 line_out[2];
uchar a; uchar16 b; uchar c;
uchar d; uchar16 e; uchar f;
uchar g; uchar16 h; uchar i;
uchar j; uchar16 k; uchar l;
ssx = dsx = 1;
int src_index = block_x * 4 * ssx + (y - 1) * (src_step / 4);
line[1] = vload4(0, src + src_index + (src_step / 4));
line[2] = vload4(0, src + src_index + 2 * (src_step / 4));
#ifdef BORDER_CONSTANT
line[0] = (y == 0) ? (uint4)0 : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? (uint4)0 : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined BORDER_REFLECT_101
line[0] = (y == 0) ? line[2] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[1] : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
line[0] = (y == 0) ? line[1] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[2] : vload4(0, src + src_index + 3 * (src_step / 4));
#endif
__global uchar *src_p = (__global uchar *)src;
src_index = block_x * 16 * ssx + (y - 1) * src_step;
bool line_end = ((block_x + 1) * 16 == cols);
b = as_uchar16(line[0]);
e = as_uchar16(line[1]);
h = as_uchar16(line[2]);
k = as_uchar16(line[3]);
#ifdef BORDER_CONSTANT
a = (block_x == 0 || y == 0) ? 0 : src_p[src_index - 1];
c = (line_end || y == 0) ? 0 : src_p[src_index + 16];
d = (block_x == 0) ? 0 : src_p[src_index + src_step - 1];
f = line_end ? 0 : src_p[src_index + src_step + 16];
g = (block_x == 0) ? 0 : src_p[src_index + 2 * src_step - 1];
i = line_end ? 0 : src_p[src_index + 2 * src_step + 16];
j = (block_x == 0 || y == (rows - 2)) ? 0 : src_p[src_index + 3 * src_step - 1];
l = (line_end || y == (rows - 2))? 0 : src_p[src_index + 3 * src_step + 16];
#elif defined BORDER_REFLECT_101
int offset;
offset = (y == 0) ? (2 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step + 1] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 14] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step + 1] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 14] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (1 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
int offset;
offset = (y == 0) ? (1 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 15] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 15] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (2 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
#endif
uchar16 arr[12];
float16 sum[2];
arr[0] = (uchar16)(a, b.s0123, b.s456789ab, b.scde);
arr[1] = b;
arr[2] = (uchar16)(b.s123, b.s4567, b.s89abcdef, c);
arr[3] = (uchar16)(d, e.s0123, e.s456789ab, e.scde);
arr[4] = e;
arr[5] = (uchar16)(e.s123, e.s4567, e.s89abcdef, f);
arr[6] = (uchar16)(g, h.s0123, h.s456789ab, h.scde);
arr[7] = h;
arr[8] = (uchar16)(h.s123, h.s4567, h.s89abcdef, i);
arr[9] = (uchar16)(j, k.s0123, k.s456789ab, k.scde);
arr[10] = k;
arr[11] = (uchar16)(k.s123, k.s4567, k.s89abcdef, l);
sum[0] = OP(0, 0) + OP(0, 1) + OP(0, 2) +
OP(0, 3) + OP(0, 4) + OP(0, 5) +
OP(0, 6) + OP(0, 7) + OP(0, 8);
sum[1] = OP(3, 0) + OP(3, 1) + OP(3, 2) +
OP(3, 3) + OP(3, 4) + OP(3, 5) +
OP(3, 6) + OP(3, 7) + OP(3, 8);
line_out[0] = as_uint4(convert_uchar16_sat_rte(sum[0] + delta));
line_out[1] = as_uint4(convert_uchar16_sat_rte(sum[1] + delta));
int dst_index = block_x * 4 * dsx + y * (dst_step / 4);
vstore4(line_out[0], 0, dst + dst_index);
vstore4(line_out[1], 0, dst + dst_index + (dst_step / 4));
}
 c7b7eb4f034bd214e42f2dccc9ffd970 laplacian5 #define noconvert
#ifdef ONLY_SUM_CONVERT
__kernel void sumConvert(__global const uchar * src1ptr, int src1_step, int src1_offset,
__global const uchar * src2ptr, int src2_step, int src2_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
coeffT scale, coeffT delta)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (y < dst_rows && x < dst_cols)
{
int src1_index = mad24(y, src1_step, mad24(x, (int)sizeof(srcT), src1_offset));
int src2_index = mad24(y, src2_step, mad24(x, (int)sizeof(srcT), src2_offset));
int dst_index = mad24(y, dst_step, mad24(x, (int)sizeof(dstT), dst_offset));
__global const srcT * src1 = (__global const srcT *)(src1ptr + src1_index);
__global const srcT * src2 = (__global const srcT *)(src2ptr + src2_index);
__global dstT * dst = (__global dstT *)(dstptr + dst_index);
#if wdepth <= 4
dst[0] = convertToDT( mad24((WT)(scale), convertToWT(src1[0]) + convertToWT(src2[0]), (WT)(delta)) );
#else
dst[0] = convertToDT( mad((WT)(scale), convertToWT(src1[0]) + convertToWT(src2[0]), (WT)(delta)) );
#endif
}
}
#else
#ifdef BORDER_CONSTANT
#define EXTRAPOLATE(x, maxV)
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = clamp((x), 0, (maxV)-1); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = ( (x) + (maxV) ) % (maxV); \
}
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min(((maxV)-1)*2-(x)+1, max((x),-(x)-1) ); \
}
#elif defined BORDER_REFLECT_101
#define EXTRAPOLATE(x, maxV) \
{ \
(x) = min(((maxV)-1)*2-(x), max((x),-(x)) ); \
}
#else
#error No extrapolation method
#endif
#if CN != 3
#define loadpix(addr) *(__global const srcT *)(addr)
#define storepix(val, addr)  *(__global dstT *)(addr) = val
#define SRCSIZE (int)sizeof(srcT)
#define DSTSIZE (int)sizeof(dstT)
#else
#define loadpix(addr)  vload3(0, (__global const srcT1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global dstT1 *)(addr))
#define SRCSIZE (int)sizeof(srcT1)*3
#define DSTSIZE (int)sizeof(dstT1)*3
#endif
#define SRC(_x,_y) convertToWT(loadpix(Src + mad24(_y, src_step, SRCSIZE * _x)))
#ifdef BORDER_CONSTANT
#define ELEM(_x,_y,r_edge,t_edge,const_v) (_x)<0 | (_x) >= (r_edge) | (_y)<0 | (_y) >= (t_edge) ? (const_v) : SRC((_x),(_y))
#else
#define ELEM(_x,_y,r_edge,t_edge,const_v) SRC((_x),(_y))
#endif
#define DIG(a) a,
__constant WT1 mat_kernelX[] = { KERNEL_MATRIX_X };
__constant WT1 mat_kernelY[] = { KERNEL_MATRIX_Y };
__kernel void laplacian(__global uchar* Src, int src_step, int srcOffsetX, int srcOffsetY, int height, int width,
__global uchar* Dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
WT1 scale, WT1 delta)
{
__local WT lsmem[BLK_Y + 2 * RADIUS][BLK_X + 2 * RADIUS];
__local WT lsmemDy1[BLK_Y][BLK_X + 2 * RADIUS];
__local WT lsmemDy2[BLK_Y][BLK_X + 2 * RADIUS];
int lix = get_local_id(0);
int liy = get_local_id(1);
int x = get_global_id(0);
int srcX = x + srcOffsetX - RADIUS;
int clocY = liy;
do
{
int yb = clocY + srcOffsetY - RADIUS;
EXTRAPOLATE(yb, (height));
int clocX = lix;
int cSrcX = srcX;
do
{
int xb = cSrcX;
EXTRAPOLATE(xb,(width));
lsmem[clocY][clocX] = ELEM(xb, yb, (width), (height), 0 );
clocX += BLK_X;
cSrcX += BLK_X;
}
while(clocX < BLK_X+(RADIUS*2));
clocY += BLK_Y;
}
while (clocY < BLK_Y+(RADIUS*2));
barrier(CLK_LOCAL_MEM_FENCE);
WT scale_v = (WT)scale;
WT delta_v = (WT)delta;
for (int y = 0; y < dst_rows; y+=BLK_Y)
{
int i, clocX = lix;
WT sum1 = (WT) 0;
WT sum2 = (WT) 0;
do
{
sum1 = (WT) 0;
sum2 = (WT) 0;
for (i=0; i<=2*RADIUS; i++)
{
sum1 = mad(lsmem[liy + i][clocX], mat_kernelY[i], sum1);
sum2 = mad(lsmem[liy + i][clocX], mat_kernelX[i], sum2);
}
lsmemDy1[liy][clocX] = sum1;
lsmemDy2[liy][clocX] = sum2;
clocX += BLK_X;
}
while(clocX < BLK_X+(RADIUS*2));
barrier(CLK_LOCAL_MEM_FENCE);
if ((x < dst_cols) && (y + liy < dst_rows))
{
sum1 = (WT) 0;
sum2 = (WT) 0;
for (i=0; i<=2*RADIUS; i++)
{
sum1 = mad(lsmemDy1[liy][lix+i], mat_kernelX[i], sum1);
sum2 = mad(lsmemDy2[liy][lix+i], mat_kernelY[i], sum2);
}
WT sum = mad(scale_v, (sum1 + sum2), delta_v);
storepix(convertToDT(sum), Dst + mad24(y + liy, dst_step, mad24(x, DSTSIZE, dst_offset)));
}
for (int i = liy * BLK_X + lix; i < (RADIUS*2) * (BLK_X+(RADIUS*2)); i += BLK_X * BLK_Y)
{
int clocX = i % (BLK_X+(RADIUS*2));
int clocY = i / (BLK_X+(RADIUS*2));
lsmem[clocY][clocX] = lsmem[clocY + BLK_Y][clocX];
}
barrier(CLK_LOCAL_MEM_FENCE);
int yb = y + liy + BLK_Y + srcOffsetY + RADIUS;
EXTRAPOLATE(yb, (height));
clocX = lix;
int cSrcX = x + srcOffsetX - RADIUS;
do
{
int xb = cSrcX;
EXTRAPOLATE(xb,(width));
lsmem[liy + 2*RADIUS][clocX] = ELEM(xb, yb, (width), (height), 0 );
clocX += BLK_X;
cSrcX += BLK_X;
}
while(clocX < BLK_X+(RADIUS*2));
barrier(CLK_LOCAL_MEM_FENCE);
}
}
#endif
 3ce3fc1a1c2e6be3a8fd0d2f51afeaf1 linearPolar #define CV_2PI 6.283185307179586476925286766559
#ifdef ForwardMap
__kernel void computeAngleRadius(__global float2* cp_sp, __global float* r, float maxRadius_width,  float PI2_height,  unsigned width, unsigned height)
{
unsigned gid = get_global_id(0);
if (gid < height)
{
float angle = gid * PI2_height;
float2 angle_tri=(float2)(cos(angle), sin(angle));
cp_sp[gid] = angle_tri;
}
if (gid < width)
{
r[gid] = maxRadius_width*gid;
}
}
__kernel void linearPolar(__global float* mx, __global float* my, __global float2* cp_sp,  __global float* r, float cx, float cy, unsigned width, unsigned height)
{
__local float l_r[MEM_SIZE];
__local float2 l_double[MEM_SIZE];
unsigned rho = get_global_id(0);
unsigned phi = get_global_id(1);
unsigned local_0 = get_local_id(0);
unsigned local_1 = get_local_id(1);
if (local_1 == 0)
{
unsigned temp_phi=phi + local_0;
if (temp_phi < height)
{
l_double[local_0] = cp_sp[temp_phi];
}
}
if (local_1 == 1 )
{
if (rho < width)
{
l_r[local_0 ] = r[rho];
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (rho<width && phi<height)
{
unsigned g_id = rho + phi*width;
float radius = l_r[local_0];
float2 tri= l_double[local_1];
mx[g_id] = fma(radius, tri.x , cx);
my[g_id] = fma(radius, tri.y , cy);
}
}
#elif defined (InverseMap)
__kernel void linearPolar(__global float* mx, __global float* my, float ascale, float pscale, float cx, float cy, int angle_border, unsigned width, unsigned height)
{
const int x = get_global_id(0);
const int y = get_global_id(1);
if (x < width && y < height)
{
unsigned g_id = x + y*width;
float dx = (float)x - cx;
float dy = (float)y - cy;
float mag = sqrt(dx*dx + dy*dy);
float angle = atan2(dy, dx);
if (angle < 0)
angle = angle + CV_2PI;
mx[g_id] = mag*pscale;
my[g_id] = (angle*ascale) + angle_border;
}
}
#endif
 89f1e77eeee5eac065b1acecfa13ca5a logPolar #define CV_2PI 6.283185307179586476925286766559
#ifdef ForwardMap
__kernel void computeAngleRadius(__global float2* cp_sp, __global float* r, float m, float PI2_height, unsigned width, unsigned height)
{
unsigned gid = get_global_id(0);
if (gid < height)
{
float angle = gid * PI2_height;
float2 angle_tri = (float2)(cos(angle), sin(angle));
cp_sp[gid] = angle_tri;
}
if (gid < width)
{
r[gid] = exp(gid/m)-1.0f;
}
}
__kernel void logPolar(__global float* mx, __global float* my, __global float2* cp_sp, __global float* r, float cx, float cy, unsigned width, unsigned height)
{
__local float l_r[MEM_SIZE];
__local float2 l_double[MEM_SIZE];
unsigned rho = get_global_id(0);
unsigned phi = get_global_id(1);
unsigned local_0 = get_local_id(0);
unsigned local_1 = get_local_id(1);
if (local_1 == 0)
{
unsigned temp_phi = phi + local_0;
if (temp_phi < height)
{
l_double[local_0] = cp_sp[temp_phi];
}
}
if (local_1 == 1)
{
if (rho < width)
{
l_r[local_0] = r[rho];
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (rho<width && phi<height)
{
unsigned g_id = rho + phi*width;
float radius = l_r[local_0];
float2 tri = l_double[local_1];
mx[g_id] = fma(radius, tri.x , cx);
my[g_id] = fma(radius, tri.y, cy);
}
}
#elif defined (InverseMap)
__kernel void logPolar(__global float* mx, __global float* my, float ascale, float m, float cx, float cy, int angle_border, unsigned width, unsigned height)
{
const int x = get_global_id(0);
const int y = get_global_id(1);
if (x < width && y < height)
{
unsigned g_id = x + y*width;
float dx = (float)x - cx;
float dy = (float)y - cy;
float mag = log(sqrt(dx*dx + dy*dy)+1.0f);
float angle = atan2(dy, dx);
if (angle < 0)
angle = angle + CV_2PI;
mx[g_id] = mag*m;
my[g_id] = (angle*ascale) + angle_border;
}
}
#endif
 d8138a1bd58e27bf2f6c1cecc6e1ad6b match_template #if cn != 3
#define loadpix(addr) *(__global const T *)(addr)
#define TSIZE (int)sizeof(T)
#else
#define loadpix(addr) vload3(0, (__global const T1 *)(addr))
#define TSIZE ((int)sizeof(T1)*3)
#endif
#define SQSUMS_PTR(ox, oy) mad24(y + oy, src_sqsums_step, mad24(x + ox, cn, src_sqsums_offset))
#define SUMS_PTR(ox, oy) mad24(y + oy, src_sums_step, mad24(x + ox, cn, src_sums_offset))
#define SUMS(ox, oy)    mad24(y+oy, src_sums_step, mad24(x+ox, (int)sizeof(T1)*cn, src_sums_offset))
#define SQ_SUMS(ox, oy) mad24(y+oy, src_sqsums_step, mad24(x+ox, (int)sizeof(T1)*cn, src_sqsums_offset))
inline float normAcc(float num, float denum)
{
if (fabs(num) < denum)
return num / denum;
if (fabs(num) < denum * 1.125f)
return num > 0 ? 1 : -1;
return 0;
}
inline float normAcc_SQDIFF(float num, float denum)
{
if (fabs(num) < denum)
return num / denum;
if (fabs(num) < denum * 1.125f)
return num > 0 ? 1 : -1;
return 1;
}
#define noconvert
#if cn == 1
#define convertToDT(value) (float)(value)
#elif cn == 2
#define convertToDT(value) (float)(value.x + value.y)
#elif cn == 3
#define convertToDT(value) (float)(value.x + value.y + value.z)
#elif cn == 4
#define convertToDT(value) (float)(value.x + value.y + value.z + value.w)
#else
#error "cn should be 1-4"
#endif
#ifdef CALC_SUM
__kernel void calcSum(__global const uchar * srcptr, int src_step, int src_offset,
int cols, int total, __global float * dst)
{
int lid = get_local_id(0), id = get_global_id(0);
__local WT localmem[WGS2_ALIGNED];
WT accumulator = (WT)(0), tmp;
for ( ; id < total; id += WGS)
{
int src_index = mad24(id / cols, src_step, mad24(id % cols, TSIZE, src_offset));
T src = loadpix(srcptr + src_index);
tmp = convertToWT(src);
accumulator = mad(tmp, tmp, accumulator);
}
if (lid < WGS2_ALIGNED)
localmem[lid] = accumulator;
barrier(CLK_LOCAL_MEM_FENCE);
if (lid >= WGS2_ALIGNED && total >= WGS2_ALIGNED)
localmem[lid - WGS2_ALIGNED] += accumulator;
barrier(CLK_LOCAL_MEM_FENCE);
for (int lsize = WGS2_ALIGNED >> 1; lsize > 0; lsize >>= 1)
{
if (lid < lsize)
{
int lid2 = lsize + lid;
localmem[lid] += localmem[lid2];
}
barrier(CLK_LOCAL_MEM_FENCE);
}
if (lid == 0)
dst[0] = convertToDT(localmem[0]);
}
#elif defined FIRST_CHANNEL
__kernel void extractFirstChannel( const __global uchar* img, int img_step, int img_offset,
__global uchar* res, int res_step, int res_offset, int rows, int cols)
{
int x = get_global_id(0);
int y = get_global_id(1)*PIX_PER_WI_Y;
if(x < cols )
{
#pragma unroll
for (int cy=0; cy < PIX_PER_WI_Y && y < rows; ++cy, ++y)
{
T1 image = *(__global const T1*)(img + mad24(y, img_step, mad24(x, (int)sizeof(T1)*cn, img_offset)));;
int res_idx = mad24(y, res_step, mad24(x, (int)sizeof(float), res_offset));
*(__global float *)(res + res_idx) = image;
}
}
}
#elif defined CCORR
#if cn==1 && PIX_PER_WI_X==4
__kernel void matchTemplate_Naive_CCORR(__global const uchar * srcptr, int src_step, int src_offset,
__global const uchar * templateptr, int template_step, int template_offset, int template_rows, int template_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x0 = get_global_id(0)*PIX_PER_WI_X;
int y = get_global_id(1);
if (y < dst_rows)
{
if (x0 + PIX_PER_WI_X <= dst_cols)
{
WT sum = (WT)(0);
int ind = mad24(y, src_step, mad24(x0, (int)sizeof(T1), src_offset));
__global const T1 * template = (__global const T1*)(templateptr + template_offset);
for (int i = 0; i < template_rows; ++i)
{
for (int j = 0; j < template_cols; ++j)
{
T temp = (T)(template[j]);
T src = vload4(0, (__global const T1*)(srcptr + ind + j*(int)sizeof(T1)));
sum = mad(convertToWT(src), convertToWT(temp), sum);
}
ind += src_step;
template = (__global const T1 *)((__global const uchar *)template + template_step);
}
T temp = (T)(template[0]);
int dst_idx = mad24(y, dst_step, mad24(x0, (int)sizeof(float), dst_offset));
*(__global float4 *)(dst + dst_idx) = convert_float4(sum);
}
else
{
WT1 sum [PIX_PER_WI_X];
#pragma unroll
for (int i=0; i < PIX_PER_WI_X; i++) sum[i] = 0;
__global const T1 * src = (__global const T1 *)(srcptr + mad24(y, src_step, mad24(x0, (int)sizeof(T1), src_offset)));
__global const T1 * template = (__global const T1 *)(templateptr + template_offset);
for (int i = 0; i < template_rows; ++i)
{
for (int j = 0; j < template_cols; ++j)
{
#pragma unroll
for (int cx=0, x = x0; cx < PIX_PER_WI_X && x < dst_cols; ++cx, ++x)
{
sum[cx] = mad(convertToWT1(src[j+cx]), convertToWT1(template[j]), sum[cx]);
}
}
src = (__global const T1 *)((__global const uchar *)src + src_step);
template = (__global const T1 *)((__global const uchar *)template + template_step);
}
#pragma unroll
for (int cx=0; cx < PIX_PER_WI_X && x0 < dst_cols; ++cx, ++x0)
{
int dst_idx = mad24(y, dst_step, mad24(x0, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) = convertToDT(sum[cx]);
}
}
}
}
#else
__kernel void matchTemplate_Naive_CCORR(__global const uchar * srcptr, int src_step, int src_offset,
__global const uchar * templateptr, int template_step, int template_offset, int template_rows, int template_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
WT sum = (WT)(0);
for (int i = 0; i < template_rows; ++i)
{
for (int j = 0; j < template_cols; ++j)
{
T src      = loadpix(srcptr      + mad24(y+i, src_step,    mad24(x+j, TSIZE, src_offset)));
T template = loadpix(templateptr + mad24(i, template_step, mad24(j, TSIZE, template_offset)));
sum = mad(convertToWT(src), convertToWT(template), sum);
}
}
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) = convertToDT(sum);
}
}
#endif
#elif defined CCORR_NORMED
__kernel void matchTemplate_CCORR_NORMED(__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, __global const float * template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
__global const float * sqsum = (__global const float *)(src_sqsums);
src_sqsums_step /= sizeof(float);
src_sqsums_offset /= sizeof(float);
float image_sqsum_ = (float)(sqsum[SQSUMS_PTR(template_cols, template_rows)] - sqsum[SQSUMS_PTR(template_cols, 0)] -
sqsum[SQSUMS_PTR(0, template_rows)] + sqsum[SQSUMS_PTR(0, 0)]);
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst + dst_idx);
*dstult = normAcc(*dstult, sqrt(image_sqsum_ * template_sqsum[0]));
}
}
#elif defined SQDIFF
__kernel void matchTemplate_Naive_SQDIFF(__global const uchar * srcptr, int src_step, int src_offset,
__global const uchar * templateptr, int template_step, int template_offset, int template_rows, int template_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
WT sum = (WT)(0), value;
for (int i = 0; i < template_rows; ++i)
{
for (int j = 0; j < template_cols; ++j)
{
T src      = loadpix(srcptr      + mad24(y+i, src_step,    mad24(x+j, TSIZE, src_offset)));
T template = loadpix(templateptr + mad24(i, template_step, mad24(j, TSIZE, template_offset)));
value = convertToWT(src) - convertToWT(template);
sum = mad(value, value, sum);
}
}
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) = convertToDT(sum);
}
}
#elif defined SQDIFF_PREPARED
__kernel void matchTemplate_Prepared_SQDIFF(__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, __global const float * template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
src_sqsums_step /= sizeof(float);
src_sqsums_offset /= sizeof(float);
__global const float * sqsum = (__global const float *)(src_sqsums);
float image_sqsum_ = (float)(
(sqsum[SQSUMS_PTR(template_cols, template_rows)] - sqsum[SQSUMS_PTR(template_cols, 0)]) -
(sqsum[SQSUMS_PTR(0, template_rows)] - sqsum[SQSUMS_PTR(0, 0)]));
float template_sqsum_value = template_sqsum[0];
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst + dst_idx);
*dstult = image_sqsum_ - 2.0f * dstult[0] + template_sqsum_value;
}
}
#elif defined SQDIFF_NORMED
__kernel void matchTemplate_SQDIFF_NORMED(__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, __global const float * template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
src_sqsums_step /= sizeof(float);
src_sqsums_offset /= sizeof(float);
__global const float * sqsum = (__global const float *)(src_sqsums);
float image_sqsum_ = (float)(
(sqsum[SQSUMS_PTR(template_cols, template_rows)] - sqsum[SQSUMS_PTR(template_cols, 0)]) -
(sqsum[SQSUMS_PTR(0, template_rows)] - sqsum[SQSUMS_PTR(0, 0)]));
float template_sqsum_value = template_sqsum[0];
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst + dst_idx);
*dstult = normAcc_SQDIFF(image_sqsum_ - 2.0f * dstult[0] + template_sqsum_value, sqrt(image_sqsum_ * template_sqsum_value));
}
}
#elif defined CCOEFF
#if cn == 1
__kernel void matchTemplate_Prepared_CCOEFF(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, float template_sum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
__global const T* sum = (__global const T*)(src_sums + mad24(y, src_sums_step, mad24(x, (int)sizeof(T), src_sums_offset)));
int step = src_sums_step/(int)sizeof(T);
T image_sum = (T)(0), value;
value = (T)(sum[mad24(template_rows, step, template_cols)] - sum[mad24(template_rows, step, 0)] - sum[template_cols] + sum[0]);
image_sum = mad(value, template_sum , image_sum);
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) -= convertToDT(image_sum);
}
}
#elif cn==3
__kernel void matchTemplate_Prepared_CCOEFF(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, float4 template_sum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
T image_sum = (T)(0), value, temp_sum;
temp_sum.x = template_sum.x;
temp_sum.y = template_sum.y;
temp_sum.z = template_sum.z;
value  = vload3(0, (__global const T1 *)(src_sums + SUMS(template_cols, template_rows)));
value -= vload3(0, (__global const T1 *)(src_sums + SUMS(0, template_rows)));
value -= vload3(0, (__global const T1 *)(src_sums + SUMS(template_cols, 0)));
value += vload3(0, (__global const T1 *)(src_sums + SUMS(0, 0)));
image_sum = mad(value, temp_sum , 0);
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) -= convertToDT(image_sum);
}
}
#elif (cn==2 || cn==4)
__kernel void matchTemplate_Prepared_CCOEFF(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int template_rows, int template_cols, float4 template_sum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
__global const T* sum = (__global const T*)(src_sums + mad24(y, src_sums_step, mad24(x, (int)sizeof(T), src_sums_offset)));
int step = src_sums_step/(int)sizeof(T);
T image_sum = (T)(0), value, temp_sum;
#if cn==2
temp_sum.x = template_sum.x;
temp_sum.y = template_sum.y;
#else
temp_sum = template_sum;
#endif
value = (sum[mad24(template_rows, step, template_cols)] - sum[mad24(template_rows, step, 0)] - sum[template_cols] + sum[0]);
image_sum = mad(value, temp_sum , image_sum);
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
*(__global float *)(dst + dst_idx) -= convertToDT(image_sum);
}
}
#else
#error "cn should be 1-4"
#endif
#elif defined CCOEFF_NORMED
#if cn == 1
__kernel void matchTemplate_CCOEFF_NORMED(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int t_rows, int t_cols, float weight, float template_sum, float template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
float sum_[2];
float sqsum_[2];
if (x < dst_cols && y < dst_rows)
{
int step = src_sums_step/(int)sizeof(T);
__global const T* sum   = (__global const T*)(src_sums + mad24(y, src_sums_step,     mad24(x, (int)sizeof(T), src_sums_offset)));
__global const T* sqsum = (__global const T*)(src_sqsums + mad24(y, src_sqsums_step, mad24(x, (int)sizeof(T), src_sqsums_offset)));
T value_sum   = sum[mad24(t_rows, step, t_cols)] - sum[mad24(t_rows, step, 0)] - sum[t_cols] + sum[0];
T value_sqsum = sqsum[mad24(t_rows, step, t_cols)] - sqsum[mad24(t_rows, step, 0)] - sqsum[t_cols] + sqsum[0];
float num = convertToDT(mad(value_sum, template_sum, (float)0));
value_sqsum -= weight * value_sum * value_sum;
float denum = sqrt(mad(template_sqsum, convertToDT(value_sqsum), (float)0));
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst+dst_idx);
*dstult = normAcc((*dstult) - num, denum);
}
}
#elif cn==3
__kernel void matchTemplate_CCOEFF_NORMED(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int t_rows, int t_cols, float weight, float4 template_sum, float template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int step = src_sums_step/(int)sizeof(T);
T temp_sum, value_sum, value_sqsum;
temp_sum.x = template_sum.x;
temp_sum.y = template_sum.y;
temp_sum.z = template_sum.z;
value_sum  = vload3(0, (__global const T1 *)(src_sums + SUMS(t_cols, t_rows)));
value_sum -= vload3(0, (__global const T1 *)(src_sums + SUMS(0, t_rows)));
value_sum -= vload3(0, (__global const T1 *)(src_sums + SUMS(t_cols, 0)));
value_sum += vload3(0, (__global const T1 *)(src_sums + SUMS(0, 0)));
value_sqsum  = vload3(0, (__global const T1 *)(src_sqsums + SQ_SUMS(t_cols, t_rows)));
value_sqsum -= vload3(0, (__global const T1 *)(src_sqsums + SQ_SUMS(0, t_rows)));
value_sqsum -= vload3(0, (__global const T1 *)(src_sqsums + SQ_SUMS(t_cols, 0)));
value_sqsum += vload3(0, (__global const T1 *)(src_sqsums + SQ_SUMS(0, 0)));
float num = convertToDT(mad(value_sum, temp_sum, 0));
value_sqsum -= weight * value_sum * value_sum;
float denum = sqrt(mad(template_sqsum, convertToDT(value_sqsum), (float)0));
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst+dst_idx);
*dstult = normAcc((*dstult) - num, denum);
}
}
#elif (cn==2 || cn==4)
__kernel void matchTemplate_CCOEFF_NORMED(__global const uchar * src_sums, int src_sums_step, int src_sums_offset,
__global const uchar * src_sqsums, int src_sqsums_step, int src_sqsums_offset,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
int t_rows, int t_cols, float weight, float4 template_sum, float template_sqsum)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int step = src_sums_step/(int)sizeof(T);
T temp_sum;
__global const T* sum   = (__global const T*)(src_sums + mad24(y, src_sums_step,     mad24(x, (int)sizeof(T), src_sums_offset)));
__global const T* sqsum = (__global const T*)(src_sqsums + mad24(y, src_sqsums_step, mad24(x, (int)sizeof(T), src_sqsums_offset)));
T value_sum   = sum[mad24(t_rows, step, t_cols)] - sum[mad24(t_rows, step, 0)] - sum[t_cols] + sum[0];
T value_sqsum = sqsum[mad24(t_rows, step, t_cols)] - sqsum[mad24(t_rows, step, 0)] - sqsum[t_cols] + sqsum[0];
#if cn==2
temp_sum.x = template_sum.x;
temp_sum.y = template_sum.y;
#else
temp_sum = template_sum;
#endif
float num = convertToDT(mad(value_sum, temp_sum, 0));
value_sqsum -= weight * value_sum * value_sum;
float denum = sqrt(mad(template_sqsum, convertToDT(value_sqsum), (float)0));
int dst_idx = mad24(y, dst_step, mad24(x, (int)sizeof(float), dst_offset));
__global float * dstult = (__global float *)(dst+dst_idx);
*dstult = normAcc((*dstult) - num, denum);
}
}
#else
#error "cn should be 1-4"
#endif
#endif
 b1f65f1ba4717552e461b432297031d6 medianFilter #if cn != 3
#define loadpix(addr) *(__global const T *)(addr)
#define storepix(val, addr)  *(__global T *)(addr) = val
#define TSIZE (int)sizeof(T)
#else
#define loadpix(addr) vload3(0, (__global const T1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1 *)(addr))
#define TSIZE (int)sizeof(T1) * cn
#endif
#define OP(a,b) {    mid=a; a=min(a,b); b=max(mid,b);}
#ifdef USE_4OPT
#if cn == 1
#define LOAD4(val, offs) (val) = vload4(0, (__global T1 *)(srcptr + src_index + (offs)))
#define STORE4(val, offs) vstore4((val), 0, (__global T1 *)(dstptr + (offs)))
#define SHUFFLE4_3(src0, src1, src2, dst0, dst1, dst2) { dst1 = src1; \
dst0 = (T4)(src0, dst1.xyz); \
dst2 = (T4)(dst1.yzw, src2); }
#define SHUFFLE4_5(src0, src1, src2, src3, src4, dst0, dst1, dst2, dst3, dst4) { dst2 = src2; \
dst0 = (T4)(src0, src1, dst2.xy); \
dst1 = (T4)(src1, dst2.xyz); \
dst3 = (T4)(dst2.yzw, src3); \
dst4 = (T4)(dst2.zw, src3, src4); }
#elif cn == 2
#define LOAD4(val, offs) (val) = vload8(0, (__global T1 *)(srcptr + src_index + (offs)))
#define STORE4(val, offs) vstore8((val), 0, (__global T1 *)(dstptr + (offs)))
#define SHUFFLE4_3(src0, src1, src2, dst0, dst1, dst2) { dst1 = src1; \
dst0 = (T4)(src0, dst1.s012345); \
dst2 = (T4)(dst1.s234567, src2); }
#define SHUFFLE4_5(src0, src1, src2, src3, src4, dst0, dst1, dst2, dst3, dst4) { dst2 = src2; \
dst0 = (T4)(src0, src1, dst2.s0123); \
dst1 = (T4)(src1, dst2.s012345); \
dst3 = (T4)(dst2.s234567, src3); \
dst4 = (T4)(dst2.s4567, src3, src4); }
#elif cn == 4
#define LOAD4(val, offs) (val) = vload16(0, (__global T1 *)(srcptr + src_index + (offs)))
#define STORE4(val, offs) vstore16((val), 0, (__global T1 *)(dstptr + (offs)))
#define SHUFFLE4_3(src0, src1, src2, dst0, dst1, dst2) { dst1 = src1; \
dst0 = (T4)(src0, dst1.s0123456789ab ); \
dst2 = (T4)(dst1.s456789abcdef, src2); }
#define SHUFFLE4_5(src0, src1, src2, src3, src4, dst0, dst1, dst2, dst3, dst4) { dst2 = src2; \
dst0 = (T4)(src0, src1, dst2.s01234567); \
dst1 = (T4)(src1, dst2.s0123456789ab); \
dst3 = (T4)(dst2.s456789abcdef, src3); \
dst4 = (T4)(dst2.s89abcdef, src3, src4); }
#endif
__kernel void medianFilter3_u(__global const uchar* srcptr, int srcStep, int srcOffset,
__global uchar*       dstptr, int dstStep, int dstOffset,
int rows, int cols)
{
int gx= get_global_id(0) << 2;
int gy= get_global_id(1) << 2;
if( gy >= rows || gx >= cols)
return;
T c0; T4 c1; T c2;
T c3; T4 c4; T c5;
T c6; T4 c7; T c8;
int x_left     = mad24(max(gx-1, 0), TSIZE, srcOffset);
int x_central  = mad24(gx, TSIZE, srcOffset);
int x_right    = mad24(min(gx+4, cols-1), TSIZE, srcOffset);
int xdst = mad24(gx, TSIZE, dstOffset);
int src_index = max(gy-1, 0)*srcStep;
c0 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c1, x_central);
c2 = *(__global T *)(srcptr + src_index + x_right);
src_index = gy*srcStep;
c3 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c4, x_central);
c5 = *(__global T *)(srcptr + src_index + x_right);
#define ITER3(k) { \
src_index = min(gy+k+1, rows-1)*srcStep; \
c6 = *(__global T *)(srcptr + src_index + x_left); \
LOAD4(c7, x_central); \
c8 = *(__global T *)(srcptr + src_index + x_right); \
T4 p0, p1, p2, p3, p4, p5, p6, p7, p8; \
SHUFFLE4_3(c0, c1, c2, p0, p1, p2); \
SHUFFLE4_3(c3, c4, c5, p3, p4, p5); \
SHUFFLE4_3(c6, c7, c8, p6, p7, p8); \
T4 mid; \
OP(p1, p2); OP(p4, p5); OP(p7, p8); OP(p0, p1); \
OP(p3, p4); OP(p6, p7); OP(p1, p2); OP(p4, p5); \
OP(p7, p8); OP(p0, p3); OP(p5, p8); OP(p4, p7); \
OP(p3, p6); OP(p1, p4); OP(p2, p5); OP(p4, p7); \
OP(p4, p2); OP(p6, p4); OP(p4, p2); \
int dst_index = mad24( gy+k, dstStep, xdst); \
STORE4(p4, dst_index); \
c0 = c3; c1 = c4; c2 = c5; \
c3 = c6; c4 = c7; c5 = c8; \
}
ITER3(0);
ITER3(1);
ITER3(2);
ITER3(3);
}
__kernel void medianFilter5_u(__global const uchar* srcptr, int srcStep, int srcOffset,
__global uchar*       dstptr, int dstStep, int dstOffset,
int rows, int cols)
{
int gx= get_global_id(0) << 2;
int gy= get_global_id(1) << 2;
if( gy >= rows || gx >= cols)
return;
T  c0; T  c1; T4  c2; T  c3; T  c4;
T  c5; T  c6; T4  c7; T  c8; T  c9;
T c10; T c11; T4 c12; T c13; T c14;
T c15; T c16; T4 c17; T c18; T c19;
T c20; T c21; T4 c22; T c23; T c24;
int x_leftmost = mad24(max(gx-2, 0), TSIZE, srcOffset);
int x_left     = mad24(max(gx-1, 0), TSIZE, srcOffset);
int x_central  = mad24(gx, TSIZE, srcOffset);
int x_right    = mad24(min(gx+4, cols-1), TSIZE, srcOffset);
int x_rightmost= mad24(min(gx+5, cols-1), TSIZE, srcOffset);
int xdst = mad24(gx, TSIZE, dstOffset);
int src_index = max(gy-2, 0)*srcStep;
c0 = *(__global T *)(srcptr + src_index + x_leftmost);
c1 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c2, x_central);
c3 = *(__global T *)(srcptr + src_index + x_right);
c4 = *(__global T *)(srcptr + src_index + x_rightmost);
src_index = max(gy-1, 0)*srcStep;
c5 = *(__global T *)(srcptr + src_index + x_leftmost);
c6 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c7, x_central);
c8 = *(__global T *)(srcptr + src_index + x_right);
c9 = *(__global T *)(srcptr + src_index + x_rightmost);
src_index = gy*srcStep;
c10 = *(__global T *)(srcptr + src_index + x_leftmost);
c11 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c12, x_central);
c13 = *(__global T *)(srcptr + src_index + x_right);
c14 = *(__global T *)(srcptr + src_index + x_rightmost);
src_index = (gy+1)*srcStep;
c15 = *(__global T *)(srcptr + src_index + x_leftmost);
c16 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c17, x_central);
c18 = *(__global T *)(srcptr + src_index + x_right);
c19 = *(__global T *)(srcptr + src_index + x_rightmost);
for(int k = 0; k < 4; k++)
{
src_index = min(gy+k+2, rows-1) * srcStep;
c20 = *(__global T *)(srcptr + src_index + x_leftmost);
c21 = *(__global T *)(srcptr + src_index + x_left);
LOAD4(c22, x_central);
c23 = *(__global T *)(srcptr + src_index + x_right);
c24 = *(__global T *)(srcptr + src_index + x_rightmost);
T4 p0,  p1,  p2,  p3,  p4,
p5,  p6,  p7,  p8,  p9,
p10, p11, p12, p13, p14,
p15, p16, p17, p18, p19,
p20, p21, p22, p23, p24;
SHUFFLE4_5(c0, c1, c2, c3, c4, p0, p1, p2, p3, p4);
SHUFFLE4_5(c5, c6, c7, c8, c9, p5, p6, p7, p8, p9);
SHUFFLE4_5(c10, c11, c12, c13, c14, p10, p11, p12, p13, p14);
SHUFFLE4_5(c15, c16, c17, c18, c19, p15, p16, p17, p18, p19);
SHUFFLE4_5(c20, c21, c22, c23, c24, p20, p21, p22, p23, p24);
T4 mid;
OP(p1, p2); OP(p0, p1); OP(p1, p2); OP(p4, p5); OP(p3, p4);
OP(p4, p5); OP(p0, p3); OP(p2, p5); OP(p2, p3); OP(p1, p4);
OP(p1, p2); OP(p3, p4); OP(p7, p8); OP(p6, p7); OP(p7, p8);
OP(p10, p11); OP(p9, p10); OP(p10, p11); OP(p6, p9); OP(p8, p11);
OP(p8, p9); OP(p7, p10); OP(p7, p8); OP(p9, p10); OP(p0, p6);
OP(p4, p10); OP(p4, p6); OP(p2, p8); OP(p2, p4); OP(p6, p8);
OP(p1, p7); OP(p5, p11); OP(p5, p7); OP(p3, p9); OP(p3, p5);
OP(p7, p9); OP(p1, p2); OP(p3, p4); OP(p5, p6); OP(p7, p8);
OP(p9, p10); OP(p13, p14); OP(p12, p13); OP(p13, p14); OP(p16, p17);
OP(p15, p16); OP(p16, p17); OP(p12, p15); OP(p14, p17); OP(p14, p15);
OP(p13, p16); OP(p13, p14); OP(p15, p16); OP(p19, p20); OP(p18, p19);
OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p21, p23); OP(p22, p24);
OP(p22, p23); OP(p18, p21); OP(p20, p23); OP(p20, p21); OP(p19, p22);
OP(p22, p24); OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p12, p18);
OP(p16, p22); OP(p16, p18); OP(p14, p20); OP(p20, p24); OP(p14, p16);
OP(p18, p20); OP(p22, p24); OP(p13, p19); OP(p17, p23); OP(p17, p19);
OP(p15, p21); OP(p15, p17); OP(p19, p21); OP(p13, p14); OP(p15, p16);
OP(p17, p18); OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p0, p12);
OP(p8, p20);  OP(p8, p12); OP(p4, p16); OP(p16, p24); OP(p12, p16);
OP(p2, p14);  OP(p10, p22); OP(p10, p14); OP(p6, p18); OP(p6, p10);
OP(p10, p12); OP(p1, p13); OP(p9, p21); OP(p9, p13); OP(p5, p17);
OP(p13, p17); OP(p3, p15); OP(p11, p23); OP(p11, p15); OP(p7, p19);
OP(p7, p11);  OP(p11, p13); OP(p11, p12);
int dst_index = mad24( gy+k, dstStep, xdst);
STORE4(p12, dst_index);
c0=c5;   c1=c6;   c2=c7;   c3=c8;   c4=c9;
c5=c10;  c6=c11;  c7=c12;  c8=c13;  c9=c14;
c10=c15; c11=c16; c12=c17; c13=c18; c14=c19;
c15=c20; c16=c21; c17=c22; c18=c23; c19=c24;
}
}
#endif
__kernel void medianFilter3(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
__local T data[18][18];
int x = get_local_id(0);
int y = get_local_id(1);
int gx = get_global_id(0);
int gy = get_global_id(1);
int dx = gx - x - 1;
int dy = gy - y - 1;
int id = min(mad24(x, 16, y), 9*18-1);
int dr = id / 18;
int dc = id % 18;
int c = clamp(dx + dc, 0, dst_cols - 1);
int r = clamp(dy + dr, 0, dst_rows - 1);
int index1 = mad24(r, src_step, mad24(c, TSIZE, src_offset));
r = clamp(dy + dr + 9, 0, dst_rows - 1);
int index9 = mad24(r, src_step, mad24(c, TSIZE, src_offset));
data[dr][dc] = loadpix(srcptr + index1);
data[dr+9][dc] = loadpix(srcptr + index9);
barrier(CLK_LOCAL_MEM_FENCE);
T p0 = data[y][x], p1 = data[y][(x+1)], p2 = data[y][(x+2)];
T p3 = data[y+1][x], p4 = data[y+1][(x+1)], p5 = data[y+1][(x+2)];
T p6 = data[y+2][x], p7 = data[y+2][(x+1)], p8 = data[y+2][(x+2)];
T mid;
OP(p1, p2); OP(p4, p5); OP(p7, p8); OP(p0, p1);
OP(p3, p4); OP(p6, p7); OP(p1, p2); OP(p4, p5);
OP(p7, p8); OP(p0, p3); OP(p5, p8); OP(p4, p7);
OP(p3, p6); OP(p1, p4); OP(p2, p5); OP(p4, p7);
OP(p4, p2); OP(p6, p4); OP(p4, p2);
int dst_index = mad24( gy, dst_step, mad24(gx, TSIZE, dst_offset));
if (gy < dst_rows && gx < dst_cols)
storepix(p4, dstptr + dst_index);
}
__kernel void medianFilter5(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
__local T data[20][20];
int x = get_local_id(0);
int y = get_local_id(1);
int gx = get_global_id(0);
int gy = get_global_id(1);
int dx = gx - x - 2;
int dy = gy - y - 2;
int id = min(mad24(x, 16, y), 10*20-1);
int dr = id / 20;
int dc = id % 20;
int c = clamp(dx + dc, 0, dst_cols - 1);
int r = clamp(dy + dr, 0, dst_rows - 1);
int index1 = mad24(r, src_step, mad24(c, TSIZE, src_offset));
r = clamp(dy + dr + 10, 0, dst_rows - 1);
int index10 = mad24(r, src_step, mad24(c, TSIZE, src_offset));
data[dr][dc] = loadpix(srcptr + index1);
data[dr+10][dc] = loadpix(srcptr + index10);
barrier(CLK_LOCAL_MEM_FENCE);
T p0 = data[y][x], p1 = data[y][x+1], p2 = data[y][x+2], p3 = data[y][x+3], p4 = data[y][x+4];
T p5 = data[y+1][x], p6 = data[y+1][x+1], p7 = data[y+1][x+2], p8 = data[y+1][x+3], p9 = data[y+1][x+4];
T p10 = data[y+2][x], p11 = data[y+2][x+1], p12 = data[y+2][x+2], p13 = data[y+2][x+3], p14 = data[y+2][x+4];
T p15 = data[y+3][x], p16 = data[y+3][x+1], p17 = data[y+3][x+2], p18 = data[y+3][x+3], p19 = data[y+3][x+4];
T p20 = data[y+4][x], p21 = data[y+4][x+1], p22 = data[y+4][x+2], p23 = data[y+4][x+3], p24 = data[y+4][x+4];
T mid;
OP(p1, p2); OP(p0, p1); OP(p1, p2); OP(p4, p5); OP(p3, p4);
OP(p4, p5); OP(p0, p3); OP(p2, p5); OP(p2, p3); OP(p1, p4);
OP(p1, p2); OP(p3, p4); OP(p7, p8); OP(p6, p7); OP(p7, p8);
OP(p10, p11); OP(p9, p10); OP(p10, p11); OP(p6, p9); OP(p8, p11);
OP(p8, p9); OP(p7, p10); OP(p7, p8); OP(p9, p10); OP(p0, p6);
OP(p4, p10); OP(p4, p6); OP(p2, p8); OP(p2, p4); OP(p6, p8);
OP(p1, p7); OP(p5, p11); OP(p5, p7); OP(p3, p9); OP(p3, p5);
OP(p7, p9); OP(p1, p2); OP(p3, p4); OP(p5, p6); OP(p7, p8);
OP(p9, p10); OP(p13, p14); OP(p12, p13); OP(p13, p14); OP(p16, p17);
OP(p15, p16); OP(p16, p17); OP(p12, p15); OP(p14, p17); OP(p14, p15);
OP(p13, p16); OP(p13, p14); OP(p15, p16); OP(p19, p20); OP(p18, p19);
OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p21, p23); OP(p22, p24);
OP(p22, p23); OP(p18, p21); OP(p20, p23); OP(p20, p21); OP(p19, p22);
OP(p22, p24); OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p12, p18);
OP(p16, p22); OP(p16, p18); OP(p14, p20); OP(p20, p24); OP(p14, p16);
OP(p18, p20); OP(p22, p24); OP(p13, p19); OP(p17, p23); OP(p17, p19);
OP(p15, p21); OP(p15, p17); OP(p19, p21); OP(p13, p14); OP(p15, p16);
OP(p17, p18); OP(p19, p20); OP(p21, p22); OP(p23, p24); OP(p0, p12);
OP(p8, p20); OP(p8, p12); OP(p4, p16); OP(p16, p24); OP(p12, p16);
OP(p2, p14); OP(p10, p22); OP(p10, p14); OP(p6, p18); OP(p6, p10);
OP(p10, p12); OP(p1, p13); OP(p9, p21); OP(p9, p13); OP(p5, p17);
OP(p13, p17); OP(p3, p15); OP(p11, p23); OP(p11, p15); OP(p7, p19);
OP(p7, p11); OP(p11, p13); OP(p11, p12);
int dst_index = mad24(gy, dst_step, mad24(gx, TSIZE, dst_offset));
if (gy < dst_rows && gx < dst_cols)
storepix(p12, dstptr + dst_index);
}
 f082457348bfbcb2e2de3014f46093a8 moments #if TILE_SIZE != 32
#error "TILE SIZE should be 32"
#endif
__kernel void moments(__global const uchar* src, int src_step, int src_offset,
int src_rows, int src_cols, __global int* mom0, int xtiles)
{
int x0 = get_global_id(0);
int y0 = get_group_id(1);
int x, y = get_local_id(1);
int x_min = x0*TILE_SIZE;
int ypix = y0*TILE_SIZE + y;
__local int mom[TILE_SIZE][10];
if (x_min < src_cols && y0*TILE_SIZE < src_rows)
{
if (ypix < src_rows)
{
int x_max = min(src_cols - x_min, TILE_SIZE);
__global const uchar* ptr = src + src_offset + ypix*src_step + x_min;
int4 S = (int4)(0, 0, 0, 0), p;
#define SUM_ELEM(elem, ofs) \
(int4)(1, (ofs), (ofs)*(ofs), (ofs)*(ofs)*(ofs))*elem
x = x_max & -4;
if (x_max >= 4)
{
p = convert_int4(vload4(0, ptr));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, 0, 0, 0) + (int4)(p.s1, p.s1, p.s1, p.s1) +
(int4)(p.s2, p.s2 * 2, p.s2 * 4, p.s2 * 8) + (int4)(p.s3, p.s3 * 3, p.s3 * 9, p.s3 * 27);
if (x_max >= 8)
{
p = convert_int4(vload4(0, ptr + 4));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 4, p.s0 * 16, p.s0 * 64) + (int4)(p.s1, p.s1 * 5, p.s1 * 25, p.s1 * 125) +
(int4)(p.s2, p.s2 * 6, p.s2 * 36, p.s2 * 216) + (int4)(p.s3, p.s3 * 7, p.s3 * 49, p.s3 * 343);
if (x_max >= 12)
{
p = convert_int4(vload4(0, ptr + 8));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 8, p.s0 * 64, p.s0 * 512) + (int4)(p.s1, p.s1 * 9, p.s1 * 81, p.s1 * 729) +
(int4)(p.s2, p.s2 * 10, p.s2 * 100, p.s2 * 1000) + (int4)(p.s3, p.s3 * 11, p.s3 * 121, p.s3 * 1331);
if (x_max >= 16)
{
p = convert_int4(vload4(0, ptr + 12));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 12, p.s0 * 144, p.s0 * 1728) + (int4)(p.s1, p.s1 * 13, p.s1 * 169, p.s1 * 2197) +
(int4)(p.s2, p.s2 * 14, p.s2 * 196, p.s2 * 2744) + (int4)(p.s3, p.s3 * 15, p.s3 * 225, p.s3 * 3375);
}
}
}
}
if (x_max >= 20)
{
p = convert_int4(vload4(0, ptr + 16));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 16, p.s0 * 256, p.s0 * 4096) + (int4)(p.s1, p.s1 * 17, p.s1 * 289, p.s1 * 4913) +
(int4)(p.s2, p.s2 * 18, p.s2 * 324, p.s2 * 5832) + (int4)(p.s3, p.s3 * 19, p.s3 * 361, p.s3 * 6859);
if (x_max >= 24)
{
p = convert_int4(vload4(0, ptr + 20));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 20, p.s0 * 400, p.s0 * 8000) + (int4)(p.s1, p.s1 * 21, p.s1 * 441, p.s1 * 9261) +
(int4)(p.s2, p.s2 * 22, p.s2 * 484, p.s2 * 10648) + (int4)(p.s3, p.s3 * 23, p.s3 * 529, p.s3 * 12167);
if (x_max >= 28)
{
p = convert_int4(vload4(0, ptr + 24));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 24, p.s0 * 576, p.s0 * 13824) + (int4)(p.s1, p.s1 * 25, p.s1 * 625, p.s1 * 15625) +
(int4)(p.s2, p.s2 * 26, p.s2 * 676, p.s2 * 17576) + (int4)(p.s3, p.s3 * 27, p.s3 * 729, p.s3 * 19683);
if (x_max >= 32)
{
p = convert_int4(vload4(0, ptr + 28));
#ifdef OP_MOMENTS_BINARY
p = min(p, 1);
#endif
S += (int4)(p.s0, p.s0 * 28, p.s0 * 784, p.s0 * 21952) + (int4)(p.s1, p.s1 * 29, p.s1 * 841, p.s1 * 24389) +
(int4)(p.s2, p.s2 * 30, p.s2 * 900, p.s2 * 27000) + (int4)(p.s3, p.s3 * 31, p.s3 * 961, p.s3 * 29791);
}
}
}
}
if (x < x_max)
{
int ps = ptr[x];
#ifdef OP_MOMENTS_BINARY
ps = min(ps, 1);
#endif
S += SUM_ELEM(ps, x);
if (x + 1 < x_max)
{
ps = ptr[x + 1];
#ifdef OP_MOMENTS_BINARY
ps = min(ps, 1);
#endif
S += SUM_ELEM(ps, x + 1);
if (x + 2 < x_max)
{
ps = ptr[x + 2];
#ifdef OP_MOMENTS_BINARY
ps = min(ps, 1);
#endif
S += SUM_ELEM(ps, x + 2);
}
}
}
int sy = y*y;
mom[y][0] = S.s0;
mom[y][1] = S.s1;
mom[y][2] = y*S.s0;
mom[y][3] = S.s2;
mom[y][4] = y*S.s1;
mom[y][5] = sy*S.s0;
mom[y][6] = S.s3;
mom[y][7] = y*S.s2;
mom[y][8] = sy*S.s1;
mom[y][9] = y*sy*S.s0;
}
else
mom[y][0] = mom[y][1] = mom[y][2] = mom[y][3] = mom[y][4] =
mom[y][5] = mom[y][6] = mom[y][7] = mom[y][8] = mom[y][9] = 0;
barrier(CLK_LOCAL_MEM_FENCE);
#define REDUCE(d) \
if (y < d) \
{ \
mom[y][0] += mom[y + d][0]; \
mom[y][1] += mom[y + d][1]; \
mom[y][2] += mom[y + d][2]; \
mom[y][3] += mom[y + d][3]; \
mom[y][4] += mom[y + d][4]; \
mom[y][5] += mom[y + d][5]; \
mom[y][6] += mom[y + d][6]; \
mom[y][7] += mom[y + d][7]; \
mom[y][8] += mom[y + d][8]; \
mom[y][9] += mom[y + d][9]; \
} \
barrier(CLK_LOCAL_MEM_FENCE)
REDUCE(16);
REDUCE(8);
REDUCE(4);
REDUCE(2);
if (y < 10)
{
__global int* momout = mom0 + (y0*xtiles + x0) * 10;
momout[y] = mom[0][y] + mom[1][y];
}
}
}
 1d0545282b5860ed7eeeb6860fa9edc3 morph #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define noconvert
#if cn != 3
#define loadpix(addr) *(__global const T *)(addr)
#define storepix(val, addr)  *(__global T *)(addr) = val
#define TSIZE (int)sizeof(T)
#else
#define loadpix(addr) vload3(0, (__global const T1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1 *)(addr))
#define TSIZE ((int)sizeof(T1)*3)
#endif
#ifdef DEPTH_0
#define MIN_VAL 0
#define MAX_VAL UCHAR_MAX
#elif defined DEPTH_1
#define MIN_VAL SCHAR_MIN
#define MAX_VAL SCHAR_MAX
#elif defined DEPTH_2
#define MIN_VAL 0
#define MAX_VAL USHRT_MAX
#elif defined DEPTH_3
#define MIN_VAL SHRT_MIN
#define MAX_VAL SHRT_MAX
#elif defined DEPTH_4
#define MIN_VAL INT_MIN
#define MAX_VAL INT_MAX
#elif defined DEPTH_5
#define MIN_VAL (-FLT_MAX)
#define MAX_VAL FLT_MAX
#elif defined DEPTH_6
#define MIN_VAL (-DBL_MAX)
#define MAX_VAL DBL_MAX
#endif
#ifdef OP_ERODE
#define VAL MAX_VAL
#elif defined OP_DILATE
#define VAL MIN_VAL
#else
#error "Unknown operation"
#endif
#ifdef OP_ERODE
#if defined INTEL_DEVICE && defined DEPTH_0
#define MORPH_OP(A, B) ((A) < (B) ? (A) : (B))
#else
#define MORPH_OP(A, B) min((A), (B))
#endif
#endif
#ifdef OP_DILATE
#define MORPH_OP(A, B) max((A), (B))
#endif
#define PROCESS(y, x) \
temp = LDS_DAT[mad24(l_y + y, width, l_x + x)]; \
res = MORPH_OP(res, temp);
#define ELEM(i, l_edge, r_edge, elem1, elem2) (i) < (l_edge) | (i) >= (r_edge) ? (elem1) : (elem2)
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
#define EXTRA_PARAMS , __global const uchar * matptr, int mat_step, int mat_offset
#else
#define EXTRA_PARAMS
#endif
__kernel void morph(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int src_offset_x, int src_offset_y, int cols, int rows,
int src_whole_cols, int src_whole_rows EXTRA_PARAMS)
{
int gidx = get_global_id(0), gidy = get_global_id(1);
int l_x = get_local_id(0), l_y = get_local_id(1);
int x = get_group_id(0) * LSIZE0, y = get_group_id(1) * LSIZE1;
int start_x = x + src_offset_x - RADIUSX;
int width = mad24(RADIUSX, 2, LSIZE0 + 1);
int start_y = y + src_offset_y - RADIUSY;
int point1 = mad24(l_y, LSIZE0, l_x);
int point2 = point1 + LSIZE0 * LSIZE1;
int tl_x = point1 % width, tl_y = point1 / width;
int tl_x2 = point2 % width, tl_y2 = point2 / width;
int cur_x = start_x + tl_x, cur_y = start_y + tl_y;
int cur_x2 = start_x + tl_x2, cur_y2 = start_y + tl_y2;
int start_addr = mad24(cur_y, src_step, cur_x * TSIZE);
int start_addr2 = mad24(cur_y2, src_step, cur_x2 * TSIZE);
__local T LDS_DAT[2 * LSIZE1 * LSIZE0];
int end_addr = mad24(src_whole_rows - 1, src_step, src_whole_cols * TSIZE);
start_addr = start_addr < end_addr && start_addr > 0 ? start_addr : 0;
start_addr2 = start_addr2 < end_addr && start_addr2 > 0 ? start_addr2 : 0;
T temp0 = loadpix(srcptr + start_addr);
T temp1 = loadpix(srcptr + start_addr2);
temp0 = ELEM(cur_x, 0, src_whole_cols, (T)(VAL), temp0);
temp0 = ELEM(cur_y, 0, src_whole_rows, (T)(VAL), temp0);
temp1 = ELEM(cur_x2, 0, src_whole_cols, (T)(VAL), temp1);
temp1 = ELEM(cur_y2, 0, src_whole_rows, (T)(VAL), temp1);
LDS_DAT[point1] = temp0;
LDS_DAT[point2] = temp1;
barrier(CLK_LOCAL_MEM_FENCE);
if (gidx < cols && gidy < rows)
{
T res = (T)(VAL), temp;
PROCESS_ELEMS;
int dst_index = mad24(gidy, dst_step, mad24(gidx, TSIZE, dst_offset));
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
int mat_index =  mad24(gidy, mat_step, mad24(gidx, TSIZE, mat_offset));
T value = loadpix(matptr + mat_index);
#ifdef OP_GRADIENT
storepix(convertToT(convertToWT(res) - convertToWT(value)), dstptr + dst_index);
#elif defined OP_TOPHAT
storepix(convertToT(convertToWT(value) - convertToWT(res)), dstptr + dst_index);
#elif defined OP_BLACKHAT
storepix(convertToT(convertToWT(res) - convertToWT(value)), dstptr + dst_index);
#endif
#else
storepix(res, dstptr + dst_index);
#endif
}
}
 232e712bff362e53c55027da6e1e1584 morph3x3 #ifdef OP_ERODE
#define OP(m1, m2) min(m1, m2)
#define VAL UCHAR_MAX
#endif
#ifdef OP_DILATE
#define OP(m1, m2) max(m1, m2)
#define VAL 0
#endif
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
#define EXTRA_PARAMS , __global const uchar * matptr, int mat_step, int mat_offset
#else
#define EXTRA_PARAMS
#endif
#define PROCESS(_y, _x) \
line_out[0] = OP(line_out[0], arr[_x + 3 * _y]); \
line_out[1] = OP(line_out[1], arr[_x + 3 * (_y + 1)]);
#define PROCESS_ELEM \
line_out[0] = (uchar16)VAL; \
line_out[1] = (uchar16)VAL; \
PROCESS_ELEM_
__kernel void morph3x3_8UC1_cols16_rows2(__global const uint* src, int src_step,
__global uint* dst, int dst_step,
int rows, int cols
EXTRA_PARAMS)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
int ssx = 1, dsx = 1;
if ((block_x * 16) >= cols || y >= rows) return;
uchar a; uchar16 b; uchar c;
uchar d; uchar16 e; uchar f;
uchar g; uchar16 h; uchar i;
uchar j; uchar16 k; uchar l;
uchar16 line[4];
uchar16 line_out[2];
int src_index = block_x * 4 * ssx + (y - 1) * (src_step / 4);
line[0] = (y == 0) ? (uchar16)VAL: as_uchar16(vload4(0, src + src_index));
line[1] = as_uchar16(vload4(0, src + src_index + (src_step / 4)));
line[2] = as_uchar16(vload4(0, src + src_index + 2 * (src_step / 4)));
line[3] = (y == (rows - 2)) ? (uchar16)VAL: as_uchar16(vload4(0, src + src_index + 3 * (src_step / 4)));
__global uchar *src_p = (__global uchar *)src;
bool line_end = ((block_x + 1) * 16 == cols);
src_index = block_x * 16 * ssx + (y - 1) * src_step;
a = (block_x == 0 || y == 0) ? VAL : src_p[src_index - 1];
b = line[0];
c = (line_end || y == 0) ? VAL : src_p[src_index + 16];
d = (block_x == 0) ? VAL : src_p[src_index + src_step - 1];
e = line[1];
f = line_end ? VAL : src_p[src_index + src_step + 16];
g = (block_x == 0) ? VAL : src_p[src_index + 2 * src_step - 1];
h = line[2];
i = line_end ? VAL : src_p[src_index + 2 * src_step + 16];
j = (block_x == 0 || y == (rows - 2)) ? VAL : src_p[src_index + 3 * src_step - 1];
k = line[3];
l = (line_end || y == (rows - 2)) ? VAL : src_p[src_index + 3 * src_step + 16];
uchar16 arr[12];
arr[0] = (uchar16)(a, b.s01234567, b.s89ab, b.scde);
arr[1] = b;
arr[2] = (uchar16)(b.s12345678, b.s9abc, b.sdef, c);
arr[3] = (uchar16)(d, e.s01234567, e.s89ab, e.scde);
arr[4] = e;
arr[5] = (uchar16)(e.s12345678, e.s9abc, e.sdef, f);
arr[6] = (uchar16)(g, h.s01234567, h.s89ab, h.scde);
arr[7] = h;
arr[8] = (uchar16)(h.s12345678, h.s9abc, h.sdef, i);
arr[9] = (uchar16)(j, k.s01234567, k.s89ab, k.scde);
arr[10] = k;
arr[11] = (uchar16)(k.s12345678, k.s9abc, k.sdef, l);
PROCESS_ELEM;
int dst_index = block_x * 4 * dsx + y * (dst_step / 4);
#if defined OP_GRADIENT || defined OP_TOPHAT || defined OP_BLACKHAT
int mat_index = y * mat_step + block_x * 16 * ssx + mat_offset;
uchar16 val0 = vload16(0, matptr + mat_index);
uchar16 val1 = vload16(0, matptr + mat_index + mat_step);
#ifdef OP_GRADIENT
line_out[0] = convert_uchar16_sat(convert_int16(line_out[0]) - convert_int16(val0));
line_out[1] = convert_uchar16_sat(convert_int16(line_out[1]) - convert_int16(val1));
vstore4(as_uint4(line_out[0]), 0, dst + dst_index);
vstore4(as_uint4(line_out[1]), 0, dst + dst_index + (dst_step / 4));
#elif defined OP_TOPHAT
line_out[0] = convert_uchar16_sat(convert_int16(val0) - convert_int16(line_out[0]));
line_out[1] = convert_uchar16_sat(convert_int16(val1) - convert_int16(line_out[1]));
vstore4(as_uint4(line_out[0]), 0, dst + dst_index);
vstore4(as_uint4(line_out[1]), 0, dst + dst_index + (dst_step / 4));
#elif defined OP_BLACKHAT
line_out[0] = convert_uchar16_sat(convert_int16(line_out[0]) - convert_int16(val0));
line_out[1] = convert_uchar16_sat(convert_int16(line_out[1]) - convert_int16(val1));
vstore4(as_uint4(line_out[0]), 0, dst + dst_index);
vstore4(as_uint4(line_out[1]), 0, dst + dst_index + (dst_step / 4));
#endif
#else
vstore4(as_uint4(line_out[0]), 0, dst + dst_index);
vstore4(as_uint4(line_out[1]), 0, dst + dst_index + (dst_step / 4));
#endif
}
 69fd431a8819a531ceca227a115c0a07 precornerdetect __kernel void preCornerDetect(__global const uchar * Dxptr, int dx_step, int dx_offset,
__global const uchar * Dyptr, int dy_step, int dy_offset,
__global const uchar * D2xptr, int d2x_step, int d2x_offset,
__global const uchar * D2yptr, int d2y_step, int d2y_offset,
__global const uchar * Dxyptr, int dxy_step, int dxy_offset,
__global uchar * dstptr, int dst_step, int dst_offset,
int dst_rows, int dst_cols, float factor)
{
int x = get_global_id(0);
int y = get_global_id(1);
if (x < dst_cols && y < dst_rows)
{
int dx_index = mad24(dx_step, y, (int)sizeof(float) * x + dx_offset);
int dy_index = mad24(dy_step, y, (int)sizeof(float) * x + dy_offset);
int d2x_index = mad24(d2x_step, y, (int)sizeof(float) * x + d2x_offset);
int d2y_index = mad24(d2y_step, y, (int)sizeof(float) * x + d2y_offset);
int dxy_index = mad24(dxy_step, y, (int)sizeof(float) * x + dxy_offset);
int dst_index = mad24(dst_step, y, (int)sizeof(float) * x + dst_offset);
float dx = *(__global const float *)(Dxptr + dx_index);
float dy = *(__global const float *)(Dyptr + dy_index);
float d2x = *(__global const float *)(D2xptr + d2x_index);
float d2y = *(__global const float *)(D2yptr + d2y_index);
float dxy = *(__global const float *)(Dxyptr + dxy_index);
__global float * dst = (__global float *)(dstptr + dst_index);
dst[0] = factor * (dx*dx*d2y + dy*dy*d2x - 2*dx*dy*dxy);
}
}
 14a94db70b88aa76ff8840f03f3ad556 pyr_down #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if defined BORDER_REPLICATE
#define EXTRAPOLATE(x, maxV) clamp((x), 0, (maxV)-1)
#elif defined BORDER_WRAP
#define EXTRAPOLATE(x, maxV) ( (x) + (maxV) ) % (maxV)
#elif defined BORDER_REFLECT
#define EXTRAPOLATE(x, maxV) clamp(min(((maxV)-1)*2-(x)+1, max((x),-(x)-1) ), 0, (maxV)-1)
#elif defined BORDER_REFLECT_101 || defined BORDER_REFLECT101
#define EXTRAPOLATE(x, maxV) clamp(min(((maxV)-1)*2-(x), max((x),-(x)) ), 0, (maxV)-1)
#else
#error No extrapolation method
#endif
#if cn != 3
#define loadpix(addr)  *(__global const T*)(addr)
#define storepix(val, addr)  *(__global T*)(addr) = (val)
#define PIXSIZE ((int)sizeof(T))
#else
#define loadpix(addr)  vload3(0, (__global const T1*)(addr))
#define storepix(val, addr) vstore3((val), 0, (__global T1*)(addr))
#define PIXSIZE ((int)sizeof(T1)*3)
#endif
#define SRC(_x,_y) convertToFT(loadpix(srcData + mad24(_y, src_step, PIXSIZE * _x)))
#if kercn == 4
#define SRC4(_x,_y) convert_float4(vload4(0, srcData + mad24(_y, src_step, PIXSIZE * _x)))
#endif
#ifdef INTEL_DEVICE
#define MAD(x,y,z) fma((x),(y),(z))
#else
#define MAD(x,y,z) mad((x),(y),(z))
#endif
#define LOAD_LOCAL(col_gl, col_lcl) \
sum0 =     co3* SRC(col_gl, EXTRAPOLATE_(src_y - 2, src_rows));         \
sum0 = MAD(co2, SRC(col_gl, EXTRAPOLATE_(src_y - 1, src_rows)), sum0);  \
temp = SRC(col_gl, EXTRAPOLATE_(src_y, src_rows));                      \
sum0 = MAD(co1, temp, sum0);                                            \
sum1 = co3 * temp;                                                      \
temp = SRC(col_gl, EXTRAPOLATE_(src_y + 1, src_rows));                  \
sum0 = MAD(co2, temp, sum0);                                            \
sum1 = MAD(co2, temp, sum1);                                            \
temp = SRC(col_gl, EXTRAPOLATE_(src_y + 2, src_rows));                  \
sum0 = MAD(co3, temp, sum0);                                            \
sum1 = MAD(co1, temp, sum1);                                            \
smem[0][col_lcl] = sum0;                                                \
sum1 = MAD(co2, SRC(col_gl, EXTRAPOLATE_(src_y + 3, src_rows)), sum1);  \
sum1 = MAD(co3, SRC(col_gl, EXTRAPOLATE_(src_y + 4, src_rows)), sum1);  \
smem[1][col_lcl] = sum1;
#if kercn == 4
#define LOAD_LOCAL4(col_gl, col_lcl) \
sum40 =     co3* SRC4(col_gl, EXTRAPOLATE_(src_y - 2, src_rows));           \
sum40 = MAD(co2, SRC4(col_gl, EXTRAPOLATE_(src_y - 1, src_rows)), sum40);   \
temp4 = SRC4(col_gl,  EXTRAPOLATE_(src_y, src_rows));                       \
sum40 = MAD(co1, temp4, sum40);                                             \
sum41 = co3 * temp4;                                                        \
temp4 = SRC4(col_gl,  EXTRAPOLATE_(src_y + 1, src_rows));                   \
sum40 = MAD(co2, temp4, sum40);                                             \
sum41 = MAD(co2, temp4, sum41);                                             \
temp4 = SRC4(col_gl,  EXTRAPOLATE_(src_y + 2, src_rows));                   \
sum40 = MAD(co3, temp4, sum40);                                             \
sum41 = MAD(co1, temp4, sum41);                                             \
vstore4(sum40, col_lcl, (__local float*) &smem[0][2]);                      \
sum41 = MAD(co2, SRC4(col_gl,  EXTRAPOLATE_(src_y + 3, src_rows)), sum41);  \
sum41 = MAD(co3, SRC4(col_gl,  EXTRAPOLATE_(src_y + 4, src_rows)), sum41);  \
vstore4(sum41, col_lcl, (__local float*) &smem[1][2]);
#endif
#define noconvert
__kernel void pyrDown(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
const int x = get_global_id(0)*kercn;
const int y = 2*get_global_id(1);
__local FT smem[2][LOCAL_SIZE + 4];
__global uchar * dstData = dst + dst_offset;
__global const uchar * srcData = src + src_offset;
FT sum0, sum1, temp;
FT co1 = 0.375f;
FT co2 = 0.25f;
FT co3 = 0.0625f;
const int src_y = 2*y;
int col;
if (src_y >= 2 && src_y < src_rows - 4)
{
#undef EXTRAPOLATE_
#define EXTRAPOLATE_(val, maxVal)   val
#if kercn == 1
col = EXTRAPOLATE(x, src_cols);
LOAD_LOCAL(col, 2 + get_local_id(0))
#else
if (x < src_cols-4)
{
float4 sum40, sum41, temp4;
LOAD_LOCAL4(x, get_local_id(0))
}
else
{
for (int i=0; i<4; i++)
{
col = EXTRAPOLATE(x+i, src_cols);
LOAD_LOCAL(col, 2 + 4 * get_local_id(0) + i)
}
}
#endif
if (get_local_id(0) < 2)
{
col = EXTRAPOLATE((int)(get_group_id(0)*LOCAL_SIZE + get_local_id(0) - 2), src_cols);
LOAD_LOCAL(col, get_local_id(0))
}
else if (get_local_id(0) < 4)
{
col = EXTRAPOLATE((int)((get_group_id(0)+1)*LOCAL_SIZE + get_local_id(0) - 2), src_cols);
LOAD_LOCAL(col, LOCAL_SIZE + get_local_id(0))
}
}
else
{
#undef EXTRAPOLATE_
#define EXTRAPOLATE_(val, maxVal)   EXTRAPOLATE(val, maxVal)
#if kercn == 1
col = EXTRAPOLATE(x, src_cols);
LOAD_LOCAL(col, 2 + get_local_id(0))
#else
if (x < src_cols-4)
{
float4 sum40, sum41, temp4;
LOAD_LOCAL4(x, get_local_id(0))
}
else
{
for (int i=0; i<4; i++)
{
col = EXTRAPOLATE(x+i, src_cols);
LOAD_LOCAL(col, 2 + 4*get_local_id(0) + i)
}
}
#endif
if (get_local_id(0) < 2)
{
col = EXTRAPOLATE((int)(get_group_id(0)*LOCAL_SIZE + get_local_id(0) - 2), src_cols);
LOAD_LOCAL(col, get_local_id(0))
}
else if (get_local_id(0) < 4)
{
col = EXTRAPOLATE((int)((get_group_id(0)+1)*LOCAL_SIZE + get_local_id(0) - 2), src_cols);
LOAD_LOCAL(col, LOCAL_SIZE + get_local_id(0))
}
}
barrier(CLK_LOCAL_MEM_FENCE);
#if kercn == 1
if (get_local_id(0) < LOCAL_SIZE / 2)
{
const int tid2 = get_local_id(0) * 2;
const int dst_x = (get_group_id(0) * get_local_size(0) + tid2) / 2;
if (dst_x < dst_cols)
{
for (int yin = y, y1 = min(dst_rows, y + 2); yin < y1; yin++)
{
#if cn == 1
#if fdepth <= 5
FT sum = dot(vload4(0, (__local float*) (&smem) + tid2 + (yin - y) * (LOCAL_SIZE + 4)), (float4)(co3, co2, co1, co2));
#else
FT sum = dot(vload4(0, (__local double*) (&smem) + tid2 + (yin - y) * (LOCAL_SIZE + 4)), (double4)(co3, co2, co1, co2));
#endif
#else
FT sum = co3 * smem[yin - y][2 + tid2 - 2];
sum = MAD(co2, smem[yin - y][2 + tid2 - 1], sum);
sum = MAD(co1, smem[yin - y][2 + tid2    ], sum);
sum = MAD(co2, smem[yin - y][2 + tid2 + 1], sum);
#endif
sum = MAD(co3, smem[yin - y][2 + tid2 + 2], sum);
storepix(convertToT(sum), dstData + yin * dst_step + dst_x * PIXSIZE);
}
}
}
#else
int tid4 = get_local_id(0) * 4;
int dst_x = (get_group_id(0) * LOCAL_SIZE + tid4) / 2;
if (dst_x < dst_cols - 1)
{
for (int yin = y, y1 = min(dst_rows, y + 2); yin < y1; yin++)
{
FT sum =  co3* smem[yin - y][2 + tid4 + 2];
sum = MAD(co3, smem[yin - y][2 + tid4 - 2], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 - 1], sum);
sum = MAD(co1, smem[yin - y][2 + tid4    ], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 + 1], sum);
storepix(convertToT(sum), dstData + mad24(yin, dst_step, dst_x * PIXSIZE));
dst_x ++;
sum =     co3* smem[yin - y][2 + tid4 + 4];
sum = MAD(co3, smem[yin - y][2 + tid4    ], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 + 1], sum);
sum = MAD(co1, smem[yin - y][2 + tid4 + 2], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 + 3], sum);
storepix(convertToT(sum), dstData + mad24(yin, dst_step, dst_x * PIXSIZE));
dst_x --;
}
}
else if (dst_x < dst_cols)
{
for (int yin = y, y1 = min(dst_rows, y + 2); yin < y1; yin++)
{
FT sum =  co3* smem[yin - y][2 + tid4 + 2];
sum = MAD(co3, smem[yin - y][2 + tid4 - 2], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 - 1], sum);
sum = MAD(co1, smem[yin - y][2 + tid4    ], sum);
sum = MAD(co2, smem[yin - y][2 + tid4 + 1], sum);
storepix(convertToT(sum), dstData + mad24(yin, dst_step, dst_x * PIXSIZE));
}
}
#endif
}
 a5f2dccf982eb988b2ed0e11453d00b9 pyr_up #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#if cn != 3
#define loadpix(addr)  *(__global const T*)(addr)
#define storepix(val, addr)  *(__global T*)(addr) = (val)
#define PIXSIZE ((int)sizeof(T))
#else
#define loadpix(addr)  vload3(0, (__global const T1*)(addr))
#define storepix(val, addr) vstore3((val), 0, (__global T1*)(addr))
#define PIXSIZE ((int)sizeof(T1)*3)
#endif
#define EXTRAPOLATE(x, maxV) min(maxV - 1, (int) abs(x))
#define noconvert
__kernel void pyrUp(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
const int x = get_global_id(0);
const int y = get_global_id(1);
const int tidx = get_local_id(0);
const int tidy = get_local_id(1);
__local FT s_srcPatch[LOCAL_SIZE/2 + 2][LOCAL_SIZE/2 + 2];
__local FT s_dstPatch[LOCAL_SIZE/2 + 2][LOCAL_SIZE];
__global uchar * dstData = dst + dst_offset;
__global const uchar * srcData = src + src_offset;
if( tidx < (LOCAL_SIZE/2 + 2) && tidy < LOCAL_SIZE/2 + 2 )
{
int srcx = EXTRAPOLATE(mad24((int)get_group_id(0), LOCAL_SIZE/2, tidx) - 1, src_cols);
int srcy = EXTRAPOLATE(mad24((int)get_group_id(1), LOCAL_SIZE/2, tidy) - 1, src_rows);
s_srcPatch[tidy][tidx] = convertToFT(loadpix(srcData + srcy * src_step + srcx * PIXSIZE));
}
barrier(CLK_LOCAL_MEM_FENCE);
FT sum = 0.f;
const FT co1 = 0.75f;
const FT co2 = 0.5f;
const FT co3 = 0.125f;
const FT coef1 = (tidx & 1) == 0 ? co1 : (FT) 0;
const FT coef2 = (tidx & 1) == 0 ? co3 : co2;
const FT coefy1 = (tidy & 1) == 0 ? co1 : (FT) 0;
const FT coefy2 = (tidy & 1) == 0 ? co3 : co2;
if(tidy < LOCAL_SIZE/2 + 2)
{
sum =     coef2* s_srcPatch[tidy][1 + ((tidx - 1) >> 1)];
sum = mad(coef1, s_srcPatch[tidy][1 + ((tidx    ) >> 1)], sum);
sum = mad(coef2, s_srcPatch[tidy][1 + ((tidx + 2) >> 1)], sum);
s_dstPatch[tidy][tidx] = sum;
}
barrier(CLK_LOCAL_MEM_FENCE);
sum =     coefy2* s_dstPatch[1 + ((tidy - 1) >> 1)][tidx];
sum = mad(coefy1, s_dstPatch[1 + ((tidy    ) >> 1)][tidx], sum);
sum = mad(coefy2, s_dstPatch[1 + ((tidy + 2) >> 1)][tidx], sum);
if ((x < dst_cols) && (y < dst_rows))
storepix(convertToT(sum), dstData + y * dst_step + x * PIXSIZE);
}
__kernel void pyrUp_unrolled(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
const int lx = 2*get_local_id(0);
const int ly = 2*get_local_id(1);
__local FT s_srcPatch[LOCAL_SIZE+2][LOCAL_SIZE+2];
__local FT s_dstPatch[LOCAL_SIZE+2][2*LOCAL_SIZE];
__global uchar * dstData = dst + dst_offset;
__global const uchar * srcData = src + src_offset;
if( lx < (LOCAL_SIZE+2) && ly < (LOCAL_SIZE+2) )
{
int srcx = mad24((int)get_group_id(0), LOCAL_SIZE, lx) - 1;
int srcy = mad24((int)get_group_id(1), LOCAL_SIZE, ly) - 1;
int srcx1 = EXTRAPOLATE(srcx, src_cols);
int srcx2 = EXTRAPOLATE(srcx+1, src_cols);
int srcy1 = EXTRAPOLATE(srcy, src_rows);
int srcy2 = EXTRAPOLATE(srcy+1, src_rows);
s_srcPatch[ly][lx] = convertToFT(loadpix(srcData + srcy1 * src_step + srcx1 * PIXSIZE));
s_srcPatch[ly+1][lx] = convertToFT(loadpix(srcData + srcy2 * src_step + srcx1 * PIXSIZE));
s_srcPatch[ly][lx+1] = convertToFT(loadpix(srcData + srcy1 * src_step + srcx2 * PIXSIZE));
s_srcPatch[ly+1][lx+1] = convertToFT(loadpix(srcData + srcy2 * src_step + srcx2 * PIXSIZE));
}
barrier(CLK_LOCAL_MEM_FENCE);
FT sum;
const FT co1 = 0.75f;
const FT co2 = 0.5f;
const FT co3 = 0.125f;
sum =       co3 * s_srcPatch[1 + (ly >> 1)][1 + ((lx - 2) >> 1)];
sum = mad(co1, s_srcPatch[1 + (ly >> 1)][1 + ((lx    ) >> 1)], sum);
sum = mad(co3, s_srcPatch[1 + (ly >> 1)][1 + ((lx + 2) >> 1)], sum);
s_dstPatch[1 + get_local_id(1)][lx] = sum;
sum =       co2 * s_srcPatch[1 + (ly >> 1)][1 + ((lx + 1 - 1) >> 1)];
sum = mad(co2, s_srcPatch[1 + (ly >> 1)][1 + ((lx + 1 + 1) >> 1)], sum);
s_dstPatch[1 + get_local_id(1)][lx+1] = sum;
if (ly < 1)
{
sum =       co3 * s_srcPatch[0][1 + ((lx - 2) >> 1)];
sum = mad(co1, s_srcPatch[0][1 + ((lx    ) >> 1)], sum);
sum = mad(co3, s_srcPatch[0][1 + ((lx + 2) >> 1)], sum);
s_dstPatch[0][lx] = sum;
sum =       co2 * s_srcPatch[0][1 + ((lx + 1 - 1) >> 1)];
sum = mad(co2, s_srcPatch[0][1 + ((lx + 1 + 1) >> 1)], sum);
s_dstPatch[0][lx+1] = sum;
}
if (ly > 2*LOCAL_SIZE-3)
{
sum =       co3 * s_srcPatch[LOCAL_SIZE+1][1 + ((lx - 2) >> 1)];
sum = mad(co1, s_srcPatch[LOCAL_SIZE+1][1 + ((lx    ) >> 1)], sum);
sum = mad(co3, s_srcPatch[LOCAL_SIZE+1][1 + ((lx + 2) >> 1)], sum);
s_dstPatch[LOCAL_SIZE+1][lx] = sum;
sum =       co2 * s_srcPatch[LOCAL_SIZE+1][1 + ((lx + 1 - 1) >> 1)];
sum = mad(co2, s_srcPatch[LOCAL_SIZE+1][1 + ((lx + 1 + 1) >> 1)], sum);
s_dstPatch[LOCAL_SIZE+1][lx+1] = sum;
}
barrier(CLK_LOCAL_MEM_FENCE);
int dst_x = 2*get_global_id(0);
int dst_y = 2*get_global_id(1);
if ((dst_x < dst_cols) && (dst_y < dst_rows))
{
sum =       co3 * s_dstPatch[1 + get_local_id(1) - 1][lx];
sum = mad(co1, s_dstPatch[1 + get_local_id(1)    ][lx], sum);
sum = mad(co3, s_dstPatch[1 + get_local_id(1) + 1][lx], sum);
storepix(convertToT(sum), dstData + dst_y * dst_step + dst_x * PIXSIZE);
sum =       co3 * s_dstPatch[1 + get_local_id(1) - 1][lx+1];
sum = mad(co1, s_dstPatch[1 + get_local_id(1)    ][lx+1], sum);
sum = mad(co3, s_dstPatch[1 + get_local_id(1) + 1][lx+1], sum);
storepix(convertToT(sum), dstData + dst_y * dst_step + (dst_x+1) * PIXSIZE);
sum =       co2 * s_dstPatch[1 + get_local_id(1)    ][lx];
sum = mad(co2, s_dstPatch[1 + get_local_id(1) + 1][lx], sum);
storepix(convertToT(sum), dstData + (dst_y+1) * dst_step + dst_x * PIXSIZE);
sum =       co2 * s_dstPatch[1 + get_local_id(1)    ][lx+1];
sum = mad(co2, s_dstPatch[1 + get_local_id(1) + 1][lx+1], sum);
storepix(convertToT(sum), dstData + (dst_y+1) * dst_step + (dst_x+1) * PIXSIZE);
}
}
 e48abb0036bd5e090ad06600b018eec9 pyramid_up __constant float kx[] = { 0.125, 0.5, 0.75, 0.5, 0.125 };
__constant float ky[] = { 0.125, 0.5, 0.75, 0.5, 0.125 };
#define OP(delta, y, x) (convert_float4(arr[(y + delta) * 5 + x]) * ky[y] * kx[x])
__kernel void pyrUp_cols2(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
if ((block_x * 4) >= dst_cols || y >= dst_rows) return;
uchar8 line[6];
uchar4 line_out;
int offset, src_index;
src_index = block_x * 2 + (y / 2 - 1) * src_step - 1 + src_offset;
uchar4 tmp;
line[0] = line[2] = line[4] = (uchar8)0;
line[1] = line[3] = line[5] = (uchar8)0;
offset = max(0, src_index + 1 * src_step);
tmp = vload4(0, src + offset);
if (offset == 0) tmp = (uchar4)(0, tmp.s012);
line[2].even = tmp;
offset = max(0, src_index + ((y == 0) ? 2 : 0) * src_step);
tmp = vload4(0, src + offset);
if (offset == 0) tmp = (uchar4)(0, tmp.s012);
line[0].even = tmp;
if (y == (dst_rows - 2))
line[4] = line[2];
else
line[4].even = vload4(0, src + src_index + 2 * src_step);
bool row_s = (block_x == 0);
bool row_e = ((block_x + 1) * 4 == dst_cols);
uchar4 arr[30];
uchar s, e;
s = line[0].s4;
e = line[0].s3;
arr[0] = row_s ? (uchar4)(s, e, line[0].s23) : (uchar4)(line[0].s0123);
arr[1] = row_s ? (uchar4)(e, line[0].s234) : (uchar4)(line[0].s1234);
arr[2] = (uchar4)(line[0].s2345);
arr[3] = row_e ? (uchar4)(line[0].s345, s) : (uchar4)(line[0].s3456);
arr[4] = row_e ? (uchar4)(line[0].s45, s, e) : (uchar4)(line[0].s4567);
s = line[1].s4;
e = line[1].s3;
arr[5] = row_s ? (uchar4)(s, e, line[1].s23) : (uchar4)(line[1].s0123);
arr[6] = row_s ? (uchar4)(e, line[1].s234) : (uchar4)(line[1].s1234);
arr[7] = (uchar4)(line[1].s2345);
arr[8] = row_e ? (uchar4)(line[1].s345, s) : (uchar4)(line[1].s3456);
arr[9] = row_e ? (uchar4)(line[1].s45, s, e) : (uchar4)(line[1].s4567);
s = line[2].s4;
e = line[2].s3;
arr[10] = row_s ? (uchar4)(s, e, line[2].s23) : (uchar4)(line[2].s0123);
arr[11] = row_s ? (uchar4)(e, line[2].s234) : (uchar4)(line[2].s1234);
arr[12] = (uchar4)(line[2].s2345);
arr[13] = row_e ? (uchar4)(line[2].s345, s) : (uchar4)(line[2].s3456);
arr[14] = row_e ? (uchar4)(line[2].s45, s, e) : (uchar4)(line[2].s4567);
s = line[3].s4;
e = line[3].s3;
arr[15] = row_s ? (uchar4)(s, e, line[3].s23) : (uchar4)(line[3].s0123);
arr[16] = row_s ? (uchar4)(e, line[3].s234) : (uchar4)(line[3].s1234);
arr[17] = (uchar4)(line[3].s2345);
arr[18] = row_e ? (uchar4)(line[3].s345, s) : (uchar4)(line[3].s3456);
arr[19] = row_e ? (uchar4)(line[3].s45, s, e) : (uchar4)(line[3].s4567);
s = line[4].s4;
e = line[4].s3;
arr[20] = row_s ? (uchar4)(s, e, line[4].s23) : (uchar4)(line[4].s0123);
arr[21] = row_s ? (uchar4)(e, line[4].s234) : (uchar4)(line[4].s1234);
arr[22] = (uchar4)(line[4].s2345);
arr[23] = row_e ? (uchar4)(line[4].s345, s) : (uchar4)(line[4].s3456);
arr[24] = row_e ? (uchar4)(line[4].s45, s, e) : (uchar4)(line[4].s4567);
s = line[5].s4;
e = line[5].s3;
arr[25] = row_s ? (uchar4)(s, e, line[5].s23) : (uchar4)(line[5].s0123);
arr[26] = row_s ? (uchar4)(e, line[5].s234) : (uchar4)(line[5].s1234);
arr[27] = (uchar4)(line[5].s2345);
arr[28] = row_e ? (uchar4)(line[5].s345, s) : (uchar4)(line[5].s3456);
arr[29] = row_e ? (uchar4)(line[5].s45, s, e) : (uchar4)(line[5].s4567);
float4 sum[2];
sum[0] = OP(0, 0, 0) + OP(0, 0, 1) + OP(0, 0, 2) + OP(0, 0, 3) + OP(0, 0, 4) +
OP(0, 1, 0) + OP(0, 1, 1) + OP(0, 1, 2) + OP(0, 1, 3) + OP(0, 1, 4) +
OP(0, 2, 0) + OP(0, 2, 1) + OP(0, 2, 2) + OP(0, 2, 3) + OP(0, 2, 4) +
OP(0, 3, 0) + OP(0, 3, 1) + OP(0, 3, 2) + OP(0, 3, 3) + OP(0, 3, 4) +
OP(0, 4, 0) + OP(0, 4, 1) + OP(0, 4, 2) + OP(0, 4, 3) + OP(0, 4, 4);
sum[1] = OP(1, 0, 0) + OP(1, 0, 1) + OP(1, 0, 2) + OP(1, 0, 3) + OP(1, 0, 4) +
OP(1, 1, 0) + OP(1, 1, 1) + OP(1, 1, 2) + OP(1, 1, 3) + OP(1, 1, 4) +
OP(1, 2, 0) + OP(1, 2, 1) + OP(1, 2, 2) + OP(1, 2, 3) + OP(1, 2, 4) +
OP(1, 3, 0) + OP(1, 3, 1) + OP(1, 3, 2) + OP(1, 3, 3) + OP(1, 3, 4) +
OP(1, 4, 0) + OP(1, 4, 1) + OP(1, 4, 2) + OP(1, 4, 3) + OP(1, 4, 4);
int dst_index = block_x * 4 + y * dst_step + dst_offset;
vstore4(convert_uchar4_sat_rte(sum[0]), 0, dst + dst_index);
vstore4(convert_uchar4_sat_rte(sum[1]), 0, dst + dst_index + dst_step);
}
 46bae9fe0213f767045e3c63f9ffc6a0 remap #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define noconvert
#if cn != 3
#define loadpix(addr)  *(__global const T*)(addr)
#define storepix(val, addr)  *(__global T*)(addr) = val
#define TSIZE ((int)sizeof(T))
#define convertScalar(a) (a)
#else
#define loadpix(addr)  vload3(0, (__global const T1*)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1*)(addr))
#define TSIZE ((int)sizeof(T1)*3)
#define convertScalar(a) (T)(a.x, a.y, a.z)
#endif
enum
{
INTER_BITS = 5,
INTER_TAB_SIZE = 1 << INTER_BITS,
INTER_TAB_SIZE2 = INTER_TAB_SIZE * INTER_TAB_SIZE
};
#ifdef INTER_NEAREST
#define convertToWT
#endif
#ifdef BORDER_CONSTANT
#define EXTRAPOLATE(v2, v) v = scalar;
#elif defined BORDER_REPLICATE
#define EXTRAPOLATE(v2, v) \
{ \
v2 = max(min(v2, (int2)(src_cols - 1, src_rows - 1)), (int2)(0)); \
v = convertToWT(loadpix((__global const T*)(srcptr + mad24(v2.y, src_step, v2.x * TSIZE + src_offset)))); \
}
#elif defined BORDER_WRAP
#define EXTRAPOLATE(v2, v) \
{ \
if (v2.x < 0) \
v2.x -= ((v2.x - src_cols + 1) / src_cols) * src_cols; \
if (v2.x >= src_cols) \
v2.x %= src_cols; \
\
if (v2.y < 0) \
v2.y -= ((v2.y - src_rows + 1) / src_rows) * src_rows; \
if( v2.y >= src_rows ) \
v2.y %= src_rows; \
v = convertToWT(loadpix((__global const T*)(srcptr + mad24(v2.y, src_step, v2.x * TSIZE + src_offset)))); \
}
#elif defined(BORDER_REFLECT) || defined(BORDER_REFLECT_101)
#ifdef BORDER_REFLECT
#define DELTA int delta = 0
#else
#define DELTA int delta = 1
#endif
#define EXTRAPOLATE(v2, v) \
{ \
DELTA; \
if (src_cols == 1) \
v2.x = 0; \
else \
do \
{ \
if( v2.x < 0 ) \
v2.x = -v2.x - 1 + delta; \
else \
v2.x = src_cols - 1 - (v2.x - src_cols) - delta; \
} \
while (v2.x >= src_cols || v2.x < 0); \
\
if (src_rows == 1) \
v2.y = 0; \
else \
do \
{ \
if( v2.y < 0 ) \
v2.y = -v2.y - 1 + delta; \
else \
v2.y = src_rows - 1 - (v2.y - src_rows) - delta; \
} \
while (v2.y >= src_rows || v2.y < 0); \
v = convertToWT(loadpix((__global const T*)(srcptr + mad24(v2.y, src_step, v2.x * TSIZE + src_offset)))); \
}
#else
#error No extrapolation method
#endif
#define NEED_EXTRAPOLATION(gx, gy) (gx >= src_cols || gy >= src_rows || gx < 0 || gy < 0)
#ifdef INTER_NEAREST
__kernel void remap_2_32FC1(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * map1ptr, int map1_step, int map1_offset,
__global const uchar * map2ptr, int map2_step, int map2_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
T scalar = convertScalar(nVal);
int map1_index = mad24(y, map1_step, mad24(x, (int)sizeof(float), map1_offset));
int map2_index = mad24(y, map2_step, mad24(x, (int)sizeof(float), map2_offset));
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map1_index += map1_step, map2_index += map2_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const float * map1 = (__global const float *)(map1ptr + map1_index);
__global const float * map2 = (__global const float *)(map2ptr + map2_index);
__global T * dst = (__global T *)(dstptr + dst_index);
int gx = convert_int_sat_rte(map1[0]);
int gy = convert_int_sat_rte(map2[0]);
if (NEED_EXTRAPOLATION(gx, gy))
{
#ifndef BORDER_CONSTANT
int2 gxy = (int2)(gx, gy);
#endif
T v;
EXTRAPOLATE(gxy, v)
storepix(v, dst);
}
else
{
int src_index = mad24(gy, src_step, mad24(gx, TSIZE, src_offset));
storepix(loadpix((__global const T*)(srcptr + src_index)), dst);
}
}
}
}
__kernel void remap_32FC2(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * mapptr, int map_step, int map_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
T scalar = convertScalar(nVal);
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map_index = mad24(y, map_step, mad24(x, (int)sizeof(float2), map_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map_index += map_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const float2 * map = (__global const float2 *)(mapptr + map_index);
__global T * dst = (__global T *)(dstptr + dst_index);
int2 gxy = convert_int2_sat_rte(map[0]);
int gx = gxy.x, gy = gxy.y;
if (NEED_EXTRAPOLATION(gx, gy))
{
T v;
EXTRAPOLATE(gxy, v)
storepix(v, dst);
}
else
{
int src_index = mad24(gy, src_step, mad24(gx, TSIZE, src_offset));
storepix(loadpix((__global const T *)(srcptr + src_index)), dst);
}
}
}
}
__kernel void remap_16SC2(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * mapptr, int map_step, int map_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
T scalar = convertScalar(nVal);
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map_index = mad24(y, map_step, mad24(x, (int)sizeof(short2), map_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map_index += map_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const short2 * map = (__global const short2 *)(mapptr + map_index);
__global T * dst = (__global T *)(dstptr + dst_index);
int2 gxy = convert_int2(map[0]);
int gx = gxy.x, gy = gxy.y;
if (NEED_EXTRAPOLATION(gx, gy))
{
T v;
EXTRAPOLATE(gxy, v)
storepix(v, dst);
}
else
{
int src_index = mad24(gy, src_step, mad24(gx, TSIZE, src_offset));
storepix(loadpix((__global const T *)(srcptr + src_index)), dst);
}
}
}
}
__kernel void remap_16SC2_16UC1(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * map1ptr, int map1_step, int map1_offset,
__global const uchar * map2ptr, int map2_step, int map2_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
T scalar = convertScalar(nVal);
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map1_index = mad24(y, map1_step, mad24(x, (int)sizeof(short2), map1_offset));
int map2_index = mad24(y, map2_step, mad24(x, (int)sizeof(ushort), map2_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map1_index += map1_step, map2_index += map2_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const short2 * map1 = (__global const short2 *)(map1ptr + map1_index);
__global const ushort * map2 = (__global const ushort *)(map2ptr + map2_index);
__global T * dst = (__global T *)(dstptr + dst_index);
int map2Value = convert_int(map2[0]) & (INTER_TAB_SIZE2 - 1);
int dx = (map2Value & (INTER_TAB_SIZE - 1)) < (INTER_TAB_SIZE >> 1) ? 1 : 0;
int dy = (map2Value >> INTER_BITS) < (INTER_TAB_SIZE >> 1) ? 1 : 0;
int2 gxy = convert_int2(map1[0]) + (int2)(dx, dy);
int gx = gxy.x, gy = gxy.y;
if (NEED_EXTRAPOLATION(gx, gy))
{
T v;
EXTRAPOLATE(gxy, v)
storepix(v, dst);
}
else
{
int src_index = mad24(gy, src_step, mad24(gx, TSIZE, src_offset));
storepix(loadpix((__global const T *)(srcptr + src_index)), dst);
}
}
}
}
#elif defined INTER_LINEAR
__constant float coeffs[64] =
{ 1.000000f, 0.000000f, 0.968750f, 0.031250f, 0.937500f, 0.062500f, 0.906250f, 0.093750f, 0.875000f, 0.125000f, 0.843750f, 0.156250f,
0.812500f, 0.187500f, 0.781250f, 0.218750f, 0.750000f, 0.250000f, 0.718750f, 0.281250f, 0.687500f, 0.312500f, 0.656250f, 0.343750f,
0.625000f, 0.375000f, 0.593750f, 0.406250f, 0.562500f, 0.437500f, 0.531250f, 0.468750f, 0.500000f, 0.500000f, 0.468750f, 0.531250f,
0.437500f, 0.562500f, 0.406250f, 0.593750f, 0.375000f, 0.625000f, 0.343750f, 0.656250f, 0.312500f, 0.687500f, 0.281250f, 0.718750f,
0.250000f, 0.750000f, 0.218750f, 0.781250f, 0.187500f, 0.812500f, 0.156250f, 0.843750f, 0.125000f, 0.875000f, 0.093750f, 0.906250f,
0.062500f, 0.937500f, 0.031250f, 0.968750f };
__kernel void remap_16SC2_16UC1(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * map1ptr, int map1_step, int map1_offset,
__global const uchar * map2ptr, int map2_step, int map2_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
WT scalar = convertToWT(convertScalar(nVal));
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map1_index = mad24(y, map1_step, mad24(x, (int)sizeof(short2), map1_offset));
int map2_index = mad24(y, map2_step, mad24(x, (int)sizeof(ushort), map2_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map1_index += map1_step, map2_index += map2_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const short2 * map1 = (__global const short2 *)(map1ptr + map1_index);
__global const ushort * map2 = (__global const ushort *)(map2ptr + map2_index);
__global T * dst = (__global T *)(dstptr + dst_index);
int2 map_dataA = convert_int2(map1[0]);
int2 map_dataB = (int2)(map_dataA.x + 1, map_dataA.y);
int2 map_dataC = (int2)(map_dataA.x, map_dataA.y + 1);
int2 map_dataD = (int2)(map_dataA.x + 1, map_dataA.y + 1);
ushort map2Value = (ushort)(map2[0] & (INTER_TAB_SIZE2 - 1));
WT2 u = (WT2)(map2Value & (INTER_TAB_SIZE - 1), map2Value >> INTER_BITS) / (WT2)(INTER_TAB_SIZE);
WT a = scalar, b = scalar, c = scalar, d = scalar;
if (!NEED_EXTRAPOLATION(map_dataA.x, map_dataA.y))
a = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataA.y, src_step, map_dataA.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataA, a);
if (!NEED_EXTRAPOLATION(map_dataB.x, map_dataB.y))
b = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataB.y, src_step, map_dataB.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataB, b);
if (!NEED_EXTRAPOLATION(map_dataC.x, map_dataC.y))
c = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataC.y, src_step, map_dataC.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataC, c);
if (!NEED_EXTRAPOLATION(map_dataD.x, map_dataD.y))
d = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataD.y, src_step, map_dataD.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataD, d);
WT dst_data = a * (1 - u.x) * (1 - u.y) +
b * (u.x)     * (1 - u.y) +
c * (1 - u.x) * (u.y) +
d * (u.x)     * (u.y);
storepix(convertToT(dst_data), dst);
}
}
}
__kernel void remap_2_32FC1(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * map1ptr, int map1_step, int map1_offset,
__global const uchar * map2ptr, int map2_step, int map2_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
WT scalar = convertToWT(convertScalar(nVal));
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map1_index = mad24(y, map1_step, mad24(x, (int)sizeof(float), map1_offset));
int map2_index = mad24(y, map2_step, mad24(x, (int)sizeof(float), map2_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map1_index += map1_step, map2_index += map2_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const float * map1 = (__global const float *)(map1ptr + map1_index);
__global const float * map2 = (__global const float *)(map2ptr + map2_index);
__global T * dst = (__global T *)(dstptr + dst_index);
#if defined BORDER_CONSTANT
float xf = map1[0], yf = map2[0];
int sx = convert_int_sat_rtz(mad(xf, (float)INTER_TAB_SIZE, 0.5f)) >> INTER_BITS;
int sy = convert_int_sat_rtz(mad(yf, (float)INTER_TAB_SIZE, 0.5f)) >> INTER_BITS;
__constant float * coeffs_x = coeffs + ((convert_int_rte(xf * INTER_TAB_SIZE) & (INTER_TAB_SIZE - 1)) << 1);
__constant float * coeffs_y = coeffs + ((convert_int_rte(yf * INTER_TAB_SIZE) & (INTER_TAB_SIZE - 1)) << 1);
WT sum = (WT)(0), xsum;
int src_index = mad24(sy, src_step, mad24(sx, TSIZE, src_offset));
#pragma unroll
for (int yp = 0; yp < 2; ++yp, src_index += src_step)
{
if (sy + yp >= 0 && sy + yp < src_rows)
{
xsum = (WT)(0);
if (sx >= 0 && sx + 2 < src_cols)
{
#if depth == 0 && cn == 1
uchar2 value = vload2(0, srcptr + src_index);
xsum = dot(convert_float2(value), (float2)(coeffs_x[0], coeffs_x[1]));
#else
#pragma unroll
for (int xp = 0; xp < 2; ++xp)
xsum = fma(convertToWT(loadpix(srcptr + mad24(xp, TSIZE, src_index))), coeffs_x[xp], xsum);
#endif
}
else
{
#pragma unroll
for (int xp = 0; xp < 2; ++xp)
xsum = fma(sx + xp >= 0 && sx + xp < src_cols ?
convertToWT(loadpix(srcptr + mad24(xp, TSIZE, src_index))) : scalar, coeffs_x[xp], xsum);
}
sum = fma(xsum, coeffs_y[yp], sum);
}
else
sum = fma(scalar, coeffs_y[yp], sum);
}
storepix(convertToT(sum), dst);
#else
float2 map_data = (float2)(map1[0], map2[0]);
int2 map_dataA = convert_int2_sat_rtn(map_data);
int2 map_dataB = (int2)(map_dataA.x + 1, map_dataA.y);
int2 map_dataC = (int2)(map_dataA.x, map_dataA.y + 1);
int2 map_dataD = (int2)(map_dataA.x + 1, map_dataA.y + 1);
float2 _u = map_data - convert_float2(map_dataA);
WT2 u = convertToWT2(convert_int2_rte(convertToWT2(_u) * (WT2)INTER_TAB_SIZE)) / (WT2)INTER_TAB_SIZE;
WT scalar = convertToWT(convertScalar(nVal));
WT a = scalar, b = scalar, c = scalar, d = scalar;
if (!NEED_EXTRAPOLATION(map_dataA.x, map_dataA.y))
a = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataA.y, src_step, map_dataA.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataA, a);
if (!NEED_EXTRAPOLATION(map_dataB.x, map_dataB.y))
b = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataB.y, src_step, map_dataB.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataB, b);
if (!NEED_EXTRAPOLATION(map_dataC.x, map_dataC.y))
c = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataC.y, src_step, map_dataC.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataC, c);
if (!NEED_EXTRAPOLATION(map_dataD.x, map_dataD.y))
d = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataD.y, src_step, map_dataD.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataD, d);
WT dst_data = a * (1 - u.x) * (1 - u.y) +
b * (u.x)     * (1 - u.y) +
c * (1 - u.x) * (u.y) +
d * (u.x)     * (u.y);
storepix(convertToT(dst_data), dst);
#endif
}
}
}
__kernel void remap_32FC2(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * mapptr, int map_step, int map_offset,
ST nVal)
{
int x = get_global_id(0);
int y = get_global_id(1) * rowsPerWI;
if (x < dst_cols)
{
WT scalar = convertToWT(convertScalar(nVal));
int dst_index = mad24(y, dst_step, mad24(x, TSIZE, dst_offset));
int map_index = mad24(y, map_step, mad24(x, (int)sizeof(float2), map_offset));
#pragma unroll
for (int i = 0; i < rowsPerWI; ++i, ++y,
map_index += map_step, dst_index += dst_step)
if (y < dst_rows)
{
__global const float2 * map = (__global const float2 *)(mapptr + map_index);
__global T * dst = (__global T *)(dstptr + dst_index);
float2 map_data = map[0];
int2 map_dataA = convert_int2_sat_rtn(map_data);
int2 map_dataB = (int2)(map_dataA.x + 1, map_dataA.y);
int2 map_dataC = (int2)(map_dataA.x, map_dataA.y + 1);
int2 map_dataD = (int2)(map_dataA.x + 1, map_dataA.y + 1);
float2 _u = map_data - convert_float2(map_dataA);
WT2 u = convertToWT2(convert_int2_rte(convertToWT2(_u) * (WT2)INTER_TAB_SIZE)) / (WT2)INTER_TAB_SIZE;
WT a = scalar, b = scalar, c = scalar, d = scalar;
if (!NEED_EXTRAPOLATION(map_dataA.x, map_dataA.y))
a = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataA.y, src_step, map_dataA.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataA, a);
if (!NEED_EXTRAPOLATION(map_dataB.x, map_dataB.y))
b = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataB.y, src_step, map_dataB.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataB, b);
if (!NEED_EXTRAPOLATION(map_dataC.x, map_dataC.y))
c = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataC.y, src_step, map_dataC.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataC, c);
if (!NEED_EXTRAPOLATION(map_dataD.x, map_dataD.y))
d = convertToWT(loadpix((__global const T *)(srcptr + mad24(map_dataD.y, src_step, map_dataD.x * TSIZE + src_offset))));
else
EXTRAPOLATE(map_dataD, d);
WT dst_data = a * (1 - u.x) * (1 - u.y) +
b * (u.x)     * (1 - u.y) +
c * (1 - u.x) * (u.y) +
d * (u.x)     * (u.y);
storepix(convertToT(dst_data), dst);
}
}
}
#endif
 d71b990c30eb48e9063ba2446a0278c6 resize #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define INTER_RESIZE_COEF_SCALE (1 << INTER_RESIZE_COEF_BITS)
#define CAST_BITS (INTER_RESIZE_COEF_BITS << 1)
#define INC(x,l) min(x+1,l-1)
#define noconvert
#if cn != 3
#define loadpix(addr)  *(__global const T *)(addr)
#define storepix(val, addr)  *(__global T *)(addr) = val
#define TSIZE (int)sizeof(T)
#else
#define loadpix(addr)  vload3(0, (__global const T1 *)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1 *)(addr))
#define TSIZE (int)sizeof(T1)*cn
#endif
#if defined USE_SAMPLER
#if cn == 1
#define READ_IMAGE(X,Y,Z)  read_imagef(X,Y,Z).x
#define INTERMEDIATE_TYPE  float
#elif cn == 2
#define READ_IMAGE(X,Y,Z)  read_imagef(X,Y,Z).xy
#define INTERMEDIATE_TYPE  float2
#elif cn == 3
#define READ_IMAGE(X,Y,Z)  read_imagef(X,Y,Z).xyz
#define INTERMEDIATE_TYPE  float3
#elif cn == 4
#define READ_IMAGE(X,Y,Z)  read_imagef(X,Y,Z)
#define INTERMEDIATE_TYPE  float4
#endif
#define __CAT(x, y) x##y
#define CAT(x, y) __CAT(x, y)
#define float1 float
#if depth == 0
#define RESULT_SCALE    255.0f
#elif depth == 1
#define RESULT_SCALE    127.0f
#elif depth == 2
#define RESULT_SCALE    65535.0f
#elif depth == 3
#define RESULT_SCALE    32767.0f
#else
#define RESULT_SCALE    1.0f
#endif
__kernel void resizeSampler(__read_only image2d_t srcImage,
__global uchar* dstptr, int dststep, int dstoffset,
int dstrows, int dstcols,
float ifx, float ify)
{
const sampler_t sampler = CLK_NORMALIZED_COORDS_FALSE |
CLK_ADDRESS_CLAMP_TO_EDGE |
CLK_FILTER_LINEAR;
int dx = get_global_id(0);
int dy = get_global_id(1);
float sx = ((dx+0.5f) * ifx), sy = ((dy+0.5f) * ify);
INTERMEDIATE_TYPE intermediate = READ_IMAGE(srcImage, sampler, (float2)(sx, sy));
#if depth <= 4
T uval = convertToDT(round(intermediate * RESULT_SCALE));
#else
T uval = convertToDT(intermediate * RESULT_SCALE);
#endif
if(dx < dstcols && dy < dstrows)
{
storepix(uval, dstptr + mad24(dy, dststep, dstoffset + dx*TSIZE));
}
}
#elif defined INTER_LINEAR_INTEGER
__kernel void resizeLN(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__global const uchar * buffer)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
__global const int * xofs = (__global const int *)(buffer), * yofs = xofs + dst_cols;
__global const short * ialpha = (__global const short *)(yofs + dst_rows);
__global const short * ibeta = ialpha + ((dst_cols + dy) << 1);
ialpha += dx << 1;
int sx0 = xofs[dx], sy0 = clamp(yofs[dy], 0, src_rows - 1),
sy1 = clamp(yofs[dy] + 1, 0, src_rows - 1);
short a0 = ialpha[0], a1 = ialpha[1];
short b0 = ibeta[0], b1 = ibeta[1];
int src_index0 = mad24(sy0, src_step, mad24(sx0, TSIZE, src_offset)),
src_index1 = mad24(sy1, src_step, mad24(sx0, TSIZE, src_offset));
WT data0 = convertToWT(loadpix(srcptr + src_index0));
WT data1 = convertToWT(loadpix(srcptr + src_index0 + TSIZE));
WT data2 = convertToWT(loadpix(srcptr + src_index1));
WT data3 = convertToWT(loadpix(srcptr + src_index1 + TSIZE));
WT val = ( (((data0 * a0 + data1 * a1) >> 4) * b0) >> 16) +
( (((data2 * a0 + data3 * a1) >> 4) * b1) >> 16);
storepix(convertToDT((val + 2) >> 2),
dstptr + mad24(dy, dst_step, mad24(dx, TSIZE, dst_offset)));
}
}
#elif defined INTER_LINEAR
__kernel void resizeLN(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
float ifx, float ify)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
float sx = ((dx+0.5f) * ifx - 0.5f), sy = ((dy+0.5f) * ify - 0.5f);
int x = floor(sx), y = floor(sy);
float u = sx - x, v = sy - y;
if ( x<0 ) x=0,u=0;
if ( x>=src_cols ) x=src_cols-1,u=0;
if ( y<0 ) y=0,v=0;
if ( y>=src_rows ) y=src_rows-1,v=0;
int y_ = INC(y, src_rows);
int x_ = INC(x, src_cols);
#if depth <= 4
u = u * INTER_RESIZE_COEF_SCALE;
v = v * INTER_RESIZE_COEF_SCALE;
int U = rint(u);
int V = rint(v);
int U1 = rint(INTER_RESIZE_COEF_SCALE - u);
int V1 = rint(INTER_RESIZE_COEF_SCALE - v);
WT data0 = convertToWT(loadpix(srcptr + mad24(y, src_step, mad24(x, TSIZE, src_offset))));
WT data1 = convertToWT(loadpix(srcptr + mad24(y, src_step, mad24(x_, TSIZE, src_offset))));
WT data2 = convertToWT(loadpix(srcptr + mad24(y_, src_step, mad24(x, TSIZE, src_offset))));
WT data3 = convertToWT(loadpix(srcptr + mad24(y_, src_step, mad24(x_, TSIZE, src_offset))));
WT val = mul24((WT)mul24(U1, V1), data0) + mul24((WT)mul24(U, V1), data1) +
mul24((WT)mul24(U1, V), data2) + mul24((WT)mul24(U, V), data3);
T uval = convertToDT((val + (1<<(CAST_BITS-1)))>>CAST_BITS);
#else
float u1 = 1.f - u;
float v1 = 1.f - v;
WT data0 = convertToWT(loadpix(srcptr + mad24(y, src_step, mad24(x, TSIZE, src_offset))));
WT data1 = convertToWT(loadpix(srcptr + mad24(y, src_step, mad24(x_, TSIZE, src_offset))));
WT data2 = convertToWT(loadpix(srcptr + mad24(y_, src_step, mad24(x, TSIZE, src_offset))));
WT data3 = convertToWT(loadpix(srcptr + mad24(y_, src_step, mad24(x_, TSIZE, src_offset))));
T uval = u1 * v1 * data0 + u * v1 * data1 + u1 * v *data2 + u * v *data3;
#endif
storepix(uval, dstptr + mad24(dy, dst_step, mad24(dx, TSIZE, dst_offset)));
}
}
#elif defined INTER_NEAREST
__kernel void resizeNN(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
float ifx, float ify)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
float s1 = dx * ifx;
float s2 = dy * ify;
int sx = min(convert_int_rtz(s1), src_cols - 1);
int sy = min(convert_int_rtz(s2), src_rows - 1);
storepix(loadpix(srcptr + mad24(sy, src_step, mad24(sx, TSIZE, src_offset))),
dstptr + mad24(dy, dst_step, mad24(dx, TSIZE, dst_offset)));
}
}
#elif defined INTER_AREA
#ifdef INTER_AREA_FAST
__kernel void resizeAREA_FAST(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
int dst_index = mad24(dy, dst_step, dst_offset);
int sx = XSCALE * dx;
int sy = YSCALE * dy;
WTV sum = (WTV)(0);
#pragma unroll
for (int py = 0; py < YSCALE; ++py)
{
int y = min(sy + py, src_rows - 1);
int src_index = mad24(y, src_step, src_offset);
#pragma unroll
for (int px = 0; px < XSCALE; ++px)
{
int x = min(sx + px, src_cols - 1);
sum += convertToWTV(loadpix(src + src_index + x*TSIZE));
}
}
storepix(convertToT(convertToWT2V(sum) * (WT2V)(SCALE)), dst + mad24(dx, TSIZE, dst_index));
}
}
#else
__kernel void resizeAREA(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
float ifx, float ify, __global const int * ofs_tab,
__global const int * map_tab, __global const float * alpha_tab)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
int dst_index = mad24(dy, dst_step, dst_offset);
__global const int * xmap_tab = map_tab;
__global const int * ymap_tab = (__global const int *)(map_tab + (src_cols << 1));
__global const float * xalpha_tab = alpha_tab;
__global const float * yalpha_tab = (__global const float *)(alpha_tab + (src_cols << 1));
__global const int * xofs_tab = ofs_tab;
__global const int * yofs_tab = (__global const int *)(ofs_tab + dst_cols + 1);
int xk0 = xofs_tab[dx], xk1 = xofs_tab[dx + 1];
int yk0 = yofs_tab[dy], yk1 = yofs_tab[dy + 1];
int sy0 = ymap_tab[yk0], sy1 = ymap_tab[yk1 - 1];
int sx0 = xmap_tab[xk0], sx1 = xmap_tab[xk1 - 1];
WTV sum = (WTV)(0), buf;
int src_index = mad24(sy0, src_step, src_offset);
for (int sy = sy0, yk = yk0; sy <= sy1; ++sy, src_index += src_step, ++yk)
{
WTV beta = (WTV)(yalpha_tab[yk]);
buf = (WTV)(0);
for (int sx = sx0, xk = xk0; sx <= sx1; ++sx, ++xk)
{
WTV alpha = (WTV)(xalpha_tab[xk]);
buf += convertToWTV(loadpix(src + mad24(sx, TSIZE, src_index))) * alpha;
}
sum += buf * beta;
}
storepix(convertToT(sum), dst + mad24(dx, TSIZE, dst_index));
}
}
#endif
#endif
 3e1ea3c21fc70a7a9166d5cc66b7ff80 sepFilter3x3 #define DIG(a) a,
__constant float kx[] = { KERNEL_MATRIX_X };
__constant float ky[] = { KERNEL_MATRIX_Y };
#define OP(delta, y, x) (convert_float16(arr[(y + delta) * 3 + x]) * ky[y] * kx[x])
__kernel void sepFilter3x3_8UC1_cols16_rows2(__global const uint* src, int src_step,
__global uint* dst, int dst_step,
int rows, int cols, float delta)
{
int block_x = get_global_id(0);
int y = get_global_id(1) * 2;
int ssx, dsx;
if ((block_x * 16) >= cols || y >= rows) return;
uint4 line[4];
uint4 line_out[2];
uchar a; uchar16 b; uchar c;
uchar d; uchar16 e; uchar f;
uchar g; uchar16 h; uchar i;
uchar j; uchar16 k; uchar l;
ssx = dsx = 1;
int src_index = block_x * 4 * ssx + (y - 1) * (src_step / 4);
line[1] = vload4(0, src + src_index + (src_step / 4));
line[2] = vload4(0, src + src_index + 2 * (src_step / 4));
#ifdef BORDER_CONSTANT
line[0] = (y == 0) ? (uint4)0 : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? (uint4)0 : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined BORDER_REFLECT_101
line[0] = (y == 0) ? line[2] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[1] : vload4(0, src + src_index + 3 * (src_step / 4));
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
line[0] = (y == 0) ? line[1] : vload4(0, src + src_index);
line[3] = (y == (rows - 2)) ? line[2] : vload4(0, src + src_index + 3 * (src_step / 4));
#endif
__global uchar *src_p = (__global uchar *)src;
src_index = block_x * 16 * ssx + (y - 1) * src_step;
bool line_end = ((block_x + 1) * 16 == cols);
b = as_uchar16(line[0]);
e = as_uchar16(line[1]);
h = as_uchar16(line[2]);
k = as_uchar16(line[3]);
#ifdef BORDER_CONSTANT
a = (block_x == 0 || y == 0) ? 0 : src_p[src_index - 1];
c = (line_end || y == 0) ? 0 : src_p[src_index + 16];
d = (block_x == 0) ? 0 : src_p[src_index + src_step - 1];
f = line_end ? 0 : src_p[src_index + src_step + 16];
g = (block_x == 0) ? 0 : src_p[src_index + 2 * src_step - 1];
i = line_end ? 0 : src_p[src_index + 2 * src_step + 16];
j = (block_x == 0 || y == (rows - 2)) ? 0 : src_p[src_index + 3 * src_step - 1];
l = (line_end || y == (rows - 2))? 0 : src_p[src_index + 3 * src_step + 16];
#elif defined BORDER_REFLECT_101
int offset;
offset = (y == 0) ? (2 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step + 1] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 14] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step + 1] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 14] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (1 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset + 1] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 14] : src_p[src_index + offset + 16];
#elif defined (BORDER_REPLICATE) || defined(BORDER_REFLECT)
int offset;
offset = (y == 0) ? (1 * src_step) : 0;
a = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
c = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
d = (block_x == 0) ? src_p[src_index + src_step] : src_p[src_index + src_step - 1];
f = line_end ? src_p[src_index + src_step + 15] : src_p[src_index + src_step + 16];
g = (block_x == 0) ? src_p[src_index + 2 * src_step] : src_p[src_index + 2 * src_step - 1];
i = line_end ? src_p[src_index + 2 * src_step + 15] : src_p[src_index + 2 * src_step + 16];
offset = (y == (rows - 2)) ? (2 * src_step) : (3 * src_step);
j = (block_x == 0) ? src_p[src_index + offset] : src_p[src_index + offset - 1];
l = line_end ? src_p[src_index + offset + 15] : src_p[src_index + offset + 16];
#endif
uchar16 arr[12];
float16 sum[2];
arr[0] = (uchar16)(a, b.s0123, b.s456789ab, b.scde);
arr[1] = b;
arr[2] = (uchar16)(b.s123, b.s4567, b.s89abcdef, c);
arr[3] = (uchar16)(d, e.s0123, e.s456789ab, e.scde);
arr[4] = e;
arr[5] = (uchar16)(e.s123, e.s4567, e.s89abcdef, f);
arr[6] = (uchar16)(g, h.s0123, h.s456789ab, h.scde);
arr[7] = h;
arr[8] = (uchar16)(h.s123, h.s4567, h.s89abcdef, i);
arr[9] = (uchar16)(j, k.s0123, k.s456789ab, k.scde);
arr[10] = k;
arr[11] = (uchar16)(k.s123, k.s4567, k.s89abcdef, l);
sum[0] = OP(0, 0, 0) + OP(0, 0, 1) + OP(0, 0, 2) +
OP(0, 1, 0) + OP(0, 1, 1) + OP(0, 1, 2) +
OP(0, 2, 0) + OP(0, 2, 1) + OP(0, 2, 2);
sum[1] = OP(1, 0, 0) + OP(1, 0, 1) + OP(1, 0, 2) +
OP(1, 1, 0) + OP(1, 1, 1) + OP(1, 1, 2) +
OP(1, 2, 0) + OP(1, 2, 1) + OP(1, 2, 2);
line_out[0] = as_uint4(convert_uchar16_sat_rte(sum[0] + delta));
line_out[1] = as_uint4(convert_uchar16_sat_rte(sum[1] + delta));
int dst_index = block_x * 4 * dsx + y * (dst_step / 4);
vstore4(line_out[0], 0, dst + dst_index);
vstore4(line_out[1], 0, dst + dst_index + (dst_step / 4));
}
 a8fb0c872c2ccd041ab86148ae012c62 threshold #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
__kernel void threshold(__global const uchar * srcptr, int src_step, int src_offset,
__global uchar * dstptr, int dst_step, int dst_offset, int rows, int cols,
T1 thresh, T1 max_val, T1 min_val)
{
int gx = get_global_id(0);
int gy = get_global_id(1) * STRIDE_SIZE;
if (gx < cols)
{
int src_index = mad24(gy, src_step, mad24(gx, (int)sizeof(T), src_offset));
int dst_index = mad24(gy, dst_step, mad24(gx, (int)sizeof(T), dst_offset));
#pragma unroll
for (int i = 0; i < STRIDE_SIZE; i++)
{
if (gy < rows)
{
T sdata = *(__global const T *)(srcptr + src_index);
__global T * dst = (__global T *)(dstptr + dst_index);
#ifdef THRESH_BINARY
dst[0] = sdata > (thresh) ? (T)(max_val) : (T)(0);
#elif defined THRESH_BINARY_INV
dst[0] = sdata > (thresh) ? (T)(0) : (T)(max_val);
#elif defined THRESH_TRUNC
dst[0] = clamp(sdata, (T)min_val, (T)(thresh));
#elif defined THRESH_TOZERO
dst[0] = sdata > (thresh) ? sdata : (T)(0);
#elif defined THRESH_TOZERO_INV
dst[0] = sdata > (thresh) ? (T)(0) : sdata;
#endif
gy++;
src_index += src_step;
dst_index += dst_step;
}
}
}
}
 f464151682565a20de380a62e09ae458 warp_affine #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define INTER_BITS 5
#define INTER_TAB_SIZE (1 << INTER_BITS)
#define INTER_SCALE 1.f/INTER_TAB_SIZE
#define AB_BITS max(10, (int)INTER_BITS)
#define AB_SCALE (1 << AB_BITS)
#define INTER_REMAP_COEF_BITS 15
#define INTER_REMAP_COEF_SCALE (1 << INTER_REMAP_COEF_BITS)
#define ROUND_DELTA (1 << (AB_BITS - INTER_BITS - 1))
#define noconvert
#ifndef ST
#define ST T
#endif
#if cn != 3
#define loadpix(addr)  *(__global const T*)(addr)
#define storepix(val, addr)  *(__global T*)(addr) = val
#define scalar scalar_
#define pixsize (int)sizeof(T)
#else
#define loadpix(addr)  vload3(0, (__global const T1*)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1*)(addr))
#ifdef INTER_NEAREST
#define scalar (T)(scalar_.x, scalar_.y, scalar_.z)
#else
#define scalar (WT)(scalar_.x, scalar_.y, scalar_.z)
#endif
#define pixsize ((int)sizeof(T1)*3)
#endif
#ifdef INTER_NEAREST
__kernel void warpAffine(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy0 = get_global_id(1) * rowsPerWI;
if (dx < dst_cols)
{
int round_delta = (AB_SCALE >> 1);
int X0_ = rint(M[0] * dx * AB_SCALE);
int Y0_ = rint(M[3] * dx * AB_SCALE);
int dst_index = mad24(dy0, dst_step, mad24(dx, pixsize, dst_offset));
for (int dy = dy0, dy1 = min(dst_rows, dy0 + rowsPerWI); dy < dy1; ++dy, dst_index += dst_step)
{
int X0 = X0_ + rint(fma(M[1], (CT)dy, M[2]) * AB_SCALE) + round_delta;
int Y0 = Y0_ + rint(fma(M[4], (CT)dy, M[5]) * AB_SCALE) + round_delta;
short sx = convert_short_sat(X0 >> AB_BITS);
short sy = convert_short_sat(Y0 >> AB_BITS);
if (sx >= 0 && sx < src_cols && sy >= 0 && sy < src_rows)
{
int src_index = mad24(sy, src_step, mad24(sx, pixsize, src_offset));
storepix(loadpix(srcptr + src_index), dstptr + dst_index);
}
else
storepix(scalar, dstptr + dst_index);
}
}
}
#elif defined INTER_LINEAR
__constant float coeffs[64] =
{ 1.000000f, 0.000000f, 0.968750f, 0.031250f, 0.937500f, 0.062500f, 0.906250f, 0.093750f, 0.875000f, 0.125000f, 0.843750f, 0.156250f,
0.812500f, 0.187500f, 0.781250f, 0.218750f, 0.750000f, 0.250000f, 0.718750f, 0.281250f, 0.687500f, 0.312500f, 0.656250f, 0.343750f,
0.625000f, 0.375000f, 0.593750f, 0.406250f, 0.562500f, 0.437500f, 0.531250f, 0.468750f, 0.500000f, 0.500000f, 0.468750f, 0.531250f,
0.437500f, 0.562500f, 0.406250f, 0.593750f, 0.375000f, 0.625000f, 0.343750f, 0.656250f, 0.312500f, 0.687500f, 0.281250f, 0.718750f,
0.250000f, 0.750000f, 0.218750f, 0.781250f, 0.187500f, 0.812500f, 0.156250f, 0.843750f, 0.125000f, 0.875000f, 0.093750f, 0.906250f,
0.062500f, 0.937500f, 0.031250f, 0.968750f };
__kernel void warpAffine(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy0 = get_global_id(1) * rowsPerWI;
if (dx < dst_cols)
{
int tmp = dx << AB_BITS;
int X0_ = rint(M[0] * tmp);
int Y0_ = rint(M[3] * tmp);
for (int dy = dy0, dy1 = min(dst_rows, dy0 + rowsPerWI); dy < dy1; ++dy)
{
int X0 = X0_ + rint(fma(M[1], (CT)dy, M[2]) * AB_SCALE) + ROUND_DELTA;
int Y0 = Y0_ + rint(fma(M[4], (CT)dy, M[5]) * AB_SCALE) + ROUND_DELTA;
X0 = X0 >> (AB_BITS - INTER_BITS);
Y0 = Y0 >> (AB_BITS - INTER_BITS);
short sx = convert_short_sat(X0 >> INTER_BITS), sy = convert_short_sat(Y0 >> INTER_BITS);
short ax = convert_short(X0 & (INTER_TAB_SIZE-1)), ay = convert_short(Y0 & (INTER_TAB_SIZE-1));
#if defined AMD_DEVICE || depth > 4
WT v0 = scalar, v1 = scalar, v2 = scalar, v3 = scalar;
if (sx >= 0 && sx < src_cols)
{
if (sy >= 0 && sy < src_rows)
v0 = convertToWT(loadpix(srcptr + mad24(sy, src_step, mad24(sx, pixsize, src_offset))));
if (sy+1 >= 0 && sy+1 < src_rows)
v2 = convertToWT(loadpix(srcptr + mad24(sy+1, src_step, mad24(sx, pixsize, src_offset))));
}
if (sx+1 >= 0 && sx+1 < src_cols)
{
if (sy >= 0 && sy < src_rows)
v1 = convertToWT(loadpix(srcptr + mad24(sy, src_step, mad24(sx+1, pixsize, src_offset))));
if (sy+1 >= 0 && sy+1 < src_rows)
v3 = convertToWT(loadpix(srcptr + mad24(sy+1, src_step, mad24(sx+1, pixsize, src_offset))));
}
float taby = 1.f/INTER_TAB_SIZE*ay;
float tabx = 1.f/INTER_TAB_SIZE*ax;
int dst_index = mad24(dy, dst_step, mad24(dx, pixsize, dst_offset));
#if depth <= 4
int itab0 = convert_short_sat_rte( (1.0f-taby)*(1.0f-tabx) * INTER_REMAP_COEF_SCALE );
int itab1 = convert_short_sat_rte( (1.0f-taby)*tabx * INTER_REMAP_COEF_SCALE );
int itab2 = convert_short_sat_rte( taby*(1.0f-tabx) * INTER_REMAP_COEF_SCALE );
int itab3 = convert_short_sat_rte( taby*tabx * INTER_REMAP_COEF_SCALE );
WT val = mad24(v0, itab0, mad24(v1, itab1, mad24(v2, itab2, v3 * itab3)));
storepix(convertToT((val + (1 << (INTER_REMAP_COEF_BITS-1))) >> INTER_REMAP_COEF_BITS), dstptr + dst_index);
#else
float tabx2 = 1.0f - tabx, taby2 = 1.0f - taby;
WT val = fma(tabx2, fma(v0, taby2, v2 * taby), tabx * fma(v1, taby2, v3 * taby));
storepix(convertToT(val), dstptr + dst_index);
#endif
#else
__constant float * coeffs_y = coeffs + (ay << 1), * coeffs_x = coeffs + (ax << 1);
int src_index0 = mad24(sy, src_step, mad24(sx, pixsize, src_offset)), src_index;
int dst_index = mad24(dy, dst_step, mad24(dx, pixsize, dst_offset));
WT sum = (WT)(0), xsum;
#pragma unroll
for (int y = 0; y < 2; y++)
{
src_index = mad24(y, src_step, src_index0);
if (sy + y >= 0 && sy + y < src_rows)
{
xsum = (WT)(0);
if (sx >= 0 && sx + 2 < src_cols)
{
#if depth == 0 && cn == 1
uchar2 value = vload2(0, srcptr + src_index);
xsum = dot(convert_float2(value), (float2)(coeffs_x[0], coeffs_x[1]));
#else
#pragma unroll
for (int x = 0; x < 2; x++)
xsum = fma(convertToWT(loadpix(srcptr + mad24(x, pixsize, src_index))), coeffs_x[x], xsum);
#endif
}
else
{
#pragma unroll
for (int x = 0; x < 2; x++)
xsum = fma(sx + x >= 0 && sx + x < src_cols ?
convertToWT(loadpix(srcptr + mad24(x, pixsize, src_index))) : scalar, coeffs_x[x], xsum);
}
sum = fma(xsum, coeffs_y[y], sum);
}
else
sum = fma(scalar, coeffs_y[y], sum);
}
storepix(convertToT(sum), dstptr + dst_index);
#endif
}
}
}
#elif defined INTER_CUBIC
#ifdef AMD_DEVICE
inline void interpolateCubic( float x, float* coeffs )
{
const float A = -0.75f;
coeffs[0] = fma(fma(fma(A, (x + 1.f), - 5.0f*A), (x + 1.f), 8.0f*A), x + 1.f, - 4.0f*A);
coeffs[1] = fma(fma(A + 2.f, x, - (A + 3.f)), x*x, 1.f);
coeffs[2] = fma(fma(A + 2.f, 1.f - x, - (A + 3.f)), (1.f - x)*(1.f - x), 1.f);
coeffs[3] = 1.f - coeffs[0] - coeffs[1] - coeffs[2];
}
#else
__constant float coeffs[128] =
{ 0.000000f, 1.000000f, 0.000000f, 0.000000f, -0.021996f, 0.997841f, 0.024864f, -0.000710f, -0.041199f, 0.991516f, 0.052429f, -0.002747f,
-0.057747f, 0.981255f, 0.082466f, -0.005974f, -0.071777f, 0.967285f, 0.114746f, -0.010254f, -0.083427f, 0.949837f, 0.149040f, -0.015450f,
-0.092834f, 0.929138f, 0.185120f, -0.021423f, -0.100136f, 0.905418f, 0.222755f, -0.028038f, -0.105469f, 0.878906f, 0.261719f, -0.035156f,
-0.108971f, 0.849831f, 0.301781f, -0.042641f, -0.110779f, 0.818420f, 0.342712f, -0.050354f, -0.111031f, 0.784904f, 0.384285f, -0.058159f,
-0.109863f, 0.749512f, 0.426270f, -0.065918f, -0.107414f, 0.712471f, 0.468437f, -0.073494f, -0.103821f, 0.674011f, 0.510559f, -0.080750f,
-0.099220f, 0.634361f, 0.552406f, -0.087547f, -0.093750f, 0.593750f, 0.593750f, -0.093750f, -0.087547f, 0.552406f, 0.634361f, -0.099220f,
-0.080750f, 0.510559f, 0.674011f, -0.103821f, -0.073494f, 0.468437f, 0.712471f, -0.107414f, -0.065918f, 0.426270f, 0.749512f, -0.109863f,
-0.058159f, 0.384285f, 0.784904f, -0.111031f, -0.050354f, 0.342712f, 0.818420f, -0.110779f, -0.042641f, 0.301781f, 0.849831f, -0.108971f,
-0.035156f, 0.261719f, 0.878906f, -0.105469f, -0.028038f, 0.222755f, 0.905418f, -0.100136f, -0.021423f, 0.185120f, 0.929138f, -0.092834f,
-0.015450f, 0.149040f, 0.949837f, -0.083427f, -0.010254f, 0.114746f, 0.967285f, -0.071777f, -0.005974f, 0.082466f, 0.981255f, -0.057747f,
-0.002747f, 0.052429f, 0.991516f, -0.041199f, -0.000710f, 0.024864f, 0.997841f, -0.021996f };
#endif
__kernel void warpAffine(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
int tmp = (dx << AB_BITS);
int X0 = rint(M[0] * tmp) + rint(fma(M[1], (CT)dy, M[2]) * AB_SCALE) + ROUND_DELTA;
int Y0 = rint(M[3] * tmp) + rint(fma(M[4], (CT)dy, M[5]) * AB_SCALE) + ROUND_DELTA;
X0 = X0 >> (AB_BITS - INTER_BITS);
Y0 = Y0 >> (AB_BITS - INTER_BITS);
int sx = (short)(X0 >> INTER_BITS) - 1, sy = (short)(Y0 >> INTER_BITS) - 1;
int ay = (short)(Y0 & (INTER_TAB_SIZE - 1)), ax = (short)(X0 & (INTER_TAB_SIZE - 1));
#ifdef AMD_DEVICE
WT v[16];
#pragma unroll
for (int y = 0; y < 4; y++)
{
if (sy+y >= 0 && sy+y < src_rows)
{
#pragma unroll
for (int x = 0; x < 4; x++)
v[mad24(y, 4, x)] = sx+x >= 0 && sx+x < src_cols ?
convertToWT(loadpix(srcptr + mad24(sy+y, src_step, mad24(sx+x, pixsize, src_offset)))) : scalar;
}
else
{
#pragma unroll
for (int x = 0; x < 4; x++)
v[mad24(y, 4, x)] = scalar;
}
}
float tab1y[4], tab1x[4];
float ayy = INTER_SCALE * ay;
float axx = INTER_SCALE * ax;
interpolateCubic(ayy, tab1y);
interpolateCubic(axx, tab1x);
int dst_index = mad24(dy, dst_step, mad24(dx, pixsize, dst_offset));
WT sum = (WT)(0);
#if depth <= 4
int itab[16];
#pragma unroll
for (int i = 0; i < 16; i++)
itab[i] = rint(tab1y[(i>>2)] * tab1x[(i&3)] * INTER_REMAP_COEF_SCALE);
#pragma unroll
for (int i = 0; i < 16; i++)
sum = mad24(v[i], itab[i], sum);
storepix(convertToT( (sum + (1 << (INTER_REMAP_COEF_BITS-1))) >> INTER_REMAP_COEF_BITS ), dstptr + dst_index);
#else
#pragma unroll
for (int i = 0; i < 16; i++)
sum = fma(v[i], tab1y[(i>>2)] * tab1x[(i&3)], sum);
storepix(convertToT( sum ), dstptr + dst_index);
#endif
#else
__constant float * coeffs_y = coeffs + (ay << 2), * coeffs_x = coeffs + (ax << 2);
int src_index0 = mad24(sy, src_step, mad24(sx, pixsize, src_offset)), src_index;
int dst_index = mad24(dy, dst_step, mad24(dx, pixsize, dst_offset));
WT sum = (WT)(0), xsum;
#pragma unroll
for (int y = 0; y < 4; y++)
{
src_index = mad24(y, src_step, src_index0);
if (sy + y >= 0 && sy + y < src_rows)
{
xsum = (WT)(0);
if (sx >= 0 && sx + 4 < src_cols)
{
#if depth == 0 && cn == 1
uchar4 value = vload4(0, srcptr + src_index);
xsum = dot(convert_float4(value), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
#else
#pragma unroll
for (int x = 0; x < 4; x++)
xsum = fma(convertToWT(loadpix(srcptr + mad24(x, pixsize, src_index))), coeffs_x[x], xsum);
#endif
}
else
{
#pragma unroll
for (int x = 0; x < 4; x++)
xsum = fma(sx + x >= 0 && sx + x < src_cols ?
convertToWT(loadpix(srcptr + mad24(x, pixsize, src_index))) : scalar, coeffs_x[x], xsum);
}
sum = fma(xsum, coeffs_y[y], sum);
}
else
sum = fma(scalar, coeffs_y[y], sum);
}
storepix(convertToT(sum), dstptr + dst_index);
#endif
}
}
#endif
 ad75e82949ec363a8853f25adb4b808e warp_perspective #ifdef DOUBLE_SUPPORT
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#endif
#define INTER_BITS 5
#define INTER_TAB_SIZE (1 << INTER_BITS)
#define INTER_SCALE 1.f / INTER_TAB_SIZE
#define AB_BITS max(10, (int)INTER_BITS)
#define AB_SCALE (1 << AB_BITS)
#define INTER_REMAP_COEF_BITS 15
#define INTER_REMAP_COEF_SCALE (1 << INTER_REMAP_COEF_BITS)
#define noconvert
#ifndef ST
#define ST T
#endif
#if cn != 3
#define loadpix(addr)  *(__global const T*)(addr)
#define storepix(val, addr)  *(__global T*)(addr) = val
#define scalar scalar_
#define pixsize (int)sizeof(T)
#else
#define loadpix(addr)  vload3(0, (__global const T1*)(addr))
#define storepix(val, addr) vstore3(val, 0, (__global T1*)(addr))
#ifdef INTER_NEAREST
#define scalar (T)(scalar_.x, scalar_.y, scalar_.z)
#else
#define scalar (WT)(scalar_.x, scalar_.y, scalar_.z)
#endif
#define pixsize ((int)sizeof(T1)*3)
#endif
#ifdef INTER_NEAREST
__kernel void warpPerspective(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
CT X0 = M[0] * dx + M[1] * dy + M[2];
CT Y0 = M[3] * dx + M[4] * dy + M[5];
CT W = M[6] * dx + M[7] * dy + M[8];
W = W != 0.0f ? 1.f / W : 0.0f;
short sx = convert_short_sat_rte(X0*W);
short sy = convert_short_sat_rte(Y0*W);
int dst_index = mad24(dy, dst_step, dx * pixsize + dst_offset);
if (sx >= 0 && sx < src_cols && sy >= 0 && sy < src_rows)
{
int src_index = mad24(sy, src_step, sx * pixsize + src_offset);
storepix(loadpix(srcptr + src_index), dstptr + dst_index);
}
else
storepix(scalar, dstptr + dst_index);
}
}
#elif defined INTER_LINEAR
__kernel void warpPerspective(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
CT X0 = M[0] * dx + M[1] * dy + M[2];
CT Y0 = M[3] * dx + M[4] * dy + M[5];
CT W = M[6] * dx + M[7] * dy + M[8];
W = W != 0.0f ? INTER_TAB_SIZE / W : 0.0f;
int X = rint(X0 * W), Y = rint(Y0 * W);
short sx = convert_short_sat(X >> INTER_BITS);
short sy = convert_short_sat(Y >> INTER_BITS);
short ay = (short)(Y & (INTER_TAB_SIZE - 1));
short ax = (short)(X & (INTER_TAB_SIZE - 1));
WT v0 = (sx >= 0 && sx < src_cols && sy >= 0 && sy < src_rows) ?
convertToWT(loadpix(srcptr + mad24(sy, src_step, src_offset + sx * pixsize))) : scalar;
WT v1 = (sx+1 >= 0 && sx+1 < src_cols && sy >= 0 && sy < src_rows) ?
convertToWT(loadpix(srcptr + mad24(sy, src_step, src_offset + (sx+1) * pixsize))) : scalar;
WT v2 = (sx >= 0 && sx < src_cols && sy+1 >= 0 && sy+1 < src_rows) ?
convertToWT(loadpix(srcptr + mad24(sy+1, src_step, src_offset + sx * pixsize))) : scalar;
WT v3 = (sx+1 >= 0 && sx+1 < src_cols && sy+1 >= 0 && sy+1 < src_rows) ?
convertToWT(loadpix(srcptr + mad24(sy+1, src_step, src_offset + (sx+1) * pixsize))) : scalar;
float taby = 1.f/INTER_TAB_SIZE*ay;
float tabx = 1.f/INTER_TAB_SIZE*ax;
int dst_index = mad24(dy, dst_step, dst_offset + dx * pixsize);
#if depth <= 4
int itab0 = convert_short_sat_rte( (1.0f-taby)*(1.0f-tabx) * INTER_REMAP_COEF_SCALE );
int itab1 = convert_short_sat_rte( (1.0f-taby)*tabx * INTER_REMAP_COEF_SCALE );
int itab2 = convert_short_sat_rte( taby*(1.0f-tabx) * INTER_REMAP_COEF_SCALE );
int itab3 = convert_short_sat_rte( taby*tabx * INTER_REMAP_COEF_SCALE );
WT val = v0 * itab0 +  v1 * itab1 + v2 * itab2 + v3 * itab3;
storepix(convertToT((val + (1 << (INTER_REMAP_COEF_BITS-1))) >> INTER_REMAP_COEF_BITS), dstptr + dst_index);
#else
float tabx2 = 1.0f - tabx, taby2 = 1.0f - taby;
WT val = v0 * tabx2 * taby2 +  v1 * tabx * taby2 + v2 * tabx2 * taby + v3 * tabx * taby;
storepix(convertToT(val), dstptr + dst_index);
#endif
}
}
#elif defined INTER_CUBIC
inline void interpolateCubic( float x, float* coeffs )
{
const float A = -0.75f;
coeffs[0] = ((A*(x + 1.f) - 5.0f*A)*(x + 1.f) + 8.0f*A)*(x + 1.f) - 4.0f*A;
coeffs[1] = ((A + 2.f)*x - (A + 3.f))*x*x + 1.f;
coeffs[2] = ((A + 2.f)*(1.f - x) - (A + 3.f))*(1.f - x)*(1.f - x) + 1.f;
coeffs[3] = 1.f - coeffs[0] - coeffs[1] - coeffs[2];
}
__kernel void warpPerspective(__global const uchar * srcptr, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dstptr, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant CT * M, ST scalar_)
{
int dx = get_global_id(0);
int dy = get_global_id(1);
if (dx < dst_cols && dy < dst_rows)
{
CT X0 = M[0] * dx + M[1] * dy + M[2];
CT Y0 = M[3] * dx + M[4] * dy + M[5];
CT W = M[6] * dx + M[7] * dy + M[8];
W = W != 0.0f ? INTER_TAB_SIZE / W : 0.0f;
int X = rint(X0 * W), Y = rint(Y0 * W);
short sx = convert_short_sat(X >> INTER_BITS) - 1;
short sy = convert_short_sat(Y >> INTER_BITS) - 1;
short ay = (short)(Y & (INTER_TAB_SIZE-1));
short ax = (short)(X & (INTER_TAB_SIZE-1));
WT v[16];
#pragma unroll
for (int y = 0; y < 4; y++)
#pragma unroll
for (int x = 0; x < 4; x++)
v[mad24(y, 4, x)] = (sx+x >= 0 && sx+x < src_cols && sy+y >= 0 && sy+y < src_rows) ?
convertToWT(loadpix(srcptr + mad24(sy+y, src_step, src_offset + (sx+x) * pixsize))) : scalar;
float tab1y[4], tab1x[4];
float ayy = INTER_SCALE * ay;
float axx = INTER_SCALE * ax;
interpolateCubic(ayy, tab1y);
interpolateCubic(axx, tab1x);
int dst_index = mad24(dy, dst_step, dst_offset + dx * pixsize);
WT sum = (WT)(0);
#if depth <= 4
int itab[16];
#pragma unroll
for (int i = 0; i < 16; i++)
itab[i] = rint(tab1y[(i>>2)] * tab1x[(i&3)] * INTER_REMAP_COEF_SCALE);
#pragma unroll
for (int i = 0; i < 16; i++)
sum += v[i] * itab[i];
storepix(convertToT( (sum + (1 << (INTER_REMAP_COEF_BITS-1))) >> INTER_REMAP_COEF_BITS ), dstptr + dst_index);
#else
#pragma unroll
for (int i = 0; i < 16; i++)
sum += v[i] * tab1y[(i>>2)] * tab1x[(i&3)];
storepix(convertToT( sum ), dstptr + dst_index);
#endif
}
}
#endif
 a369fbc4026cb59e20aead1fb3f896f0 warp_transform __constant short4 vec_offset = (short4)(0, 1, 2, 3);
#define GET_VAL(x, y) ((x) < 0 || (x) >= src_cols || (y) < 0 || (y) >= src_rows) ? scalar : src[src_offset + y * src_step + x]
__kernel void warpAffine_nearest_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
short4 new_x, new_y;
new_x = convert_short4_sat_rte(M[0] * convert_float4(vec_offset + (short4)(x)) +
M[1] * convert_float4((short4)y) + M[2]);
new_y = convert_short4_sat_rte(M[3] * convert_float4(vec_offset + (short4)(x)) +
M[4] * convert_float4((short4)y) + M[5]);
uchar4 pix = (uchar4)scalar;
pix.s0 = GET_VAL(new_x.s0, new_y.s0);
pix.s1 = GET_VAL(new_x.s1, new_y.s1);
pix.s2 = GET_VAL(new_x.s2, new_y.s2);
pix.s3 = GET_VAL(new_x.s3, new_y.s3);
int dst_index = x + y * dst_step + dst_offset;
vstore4(pix, 0,  dst + dst_index);
}
uchar4 read_pixels(__global const uchar * src, short tx, short ty,
int src_offset, int src_step, int src_cols, int
src_rows, uchar scalar)
{
uchar2 pt, pb;
short bx, by;
bx = tx + 1;
by = ty + 1;
if (tx >= 0 && (tx + 1) < src_cols && ty >= 0 && ty < src_rows)
{
pt = vload2(0, src + src_offset + ty * src_step + tx);
}
else
{
pt.s0 = GET_VAL(tx, ty);
pt.s1 = GET_VAL(bx, ty);
}
if (tx >= 0 && (tx + 1) < src_cols && by >= 0 && by < src_rows)
{
pb = vload2(0, src + src_offset + by * src_step + tx);
}
else
{
pb.s0 = GET_VAL(tx, by);
pb.s1 = GET_VAL(bx, by);
}
return (uchar4)(pt, pb);
}
__kernel void warpAffine_linear_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
float4 nx, ny;
nx = M[0] * convert_float4((vec_offset + (short4)x)) + M[1] * convert_float4((short4)y) + M[2];
ny = M[3] * convert_float4((vec_offset + (short4)x)) + M[4] * convert_float4((short4)y) + M[5];
float4 s, t;
s = round((nx - floor(nx)) * 32.0f) / 32.0f;
t = round((ny - floor(ny)) * 32.0f) / 32.0f;
short4 tx, ty;
tx = convert_short4_sat_rtn(nx);
ty = convert_short4_sat_rtn(ny);
uchar4 pix[4];
pix[0] = read_pixels(src, tx.s0, ty.s0, src_offset, src_step, src_cols, src_rows, scalar);
pix[1] = read_pixels(src, tx.s1, ty.s1, src_offset, src_step, src_cols, src_rows, scalar);
pix[2] = read_pixels(src, tx.s2, ty.s2, src_offset, src_step, src_cols, src_rows, scalar);
pix[3] = read_pixels(src, tx.s3, ty.s3, src_offset, src_step, src_cols, src_rows, scalar);
float4 tl, tr, bl, br;
tl = convert_float4((uchar4)(pix[0].s0, pix[1].s0, pix[2].s0, pix[3].s0));
tr = convert_float4((uchar4)(pix[0].s1, pix[1].s1, pix[2].s1, pix[3].s1));
bl = convert_float4((uchar4)(pix[0].s2, pix[1].s2, pix[2].s2, pix[3].s2));
br = convert_float4((uchar4)(pix[0].s3, pix[1].s3, pix[2].s3, pix[3].s3));
float4 pixel;
pixel = tl * (1 - s) * (1 - t) + tr * s * (1 - t) + bl * (1 - s) * t + br * s * t;
int dst_index = x + y * dst_step + dst_offset;
vstore4(convert_uchar4_sat_rte(pixel), 0, dst + dst_index);
}
__constant float coeffs[128] =
{ 0.000000f, 1.000000f, 0.000000f, 0.000000f, -0.021996f, 0.997841f, 0.024864f, -0.000710f, -0.041199f, 0.991516f, 0.052429f, -0.002747f,
-0.057747f, 0.981255f, 0.082466f, -0.005974f, -0.071777f, 0.967285f, 0.114746f, -0.010254f, -0.083427f, 0.949837f, 0.149040f, -0.015450f,
-0.092834f, 0.929138f, 0.185120f, -0.021423f, -0.100136f, 0.905418f, 0.222755f, -0.028038f, -0.105469f, 0.878906f, 0.261719f, -0.035156f,
-0.108971f, 0.849831f, 0.301781f, -0.042641f, -0.110779f, 0.818420f, 0.342712f, -0.050354f, -0.111031f, 0.784904f, 0.384285f, -0.058159f,
-0.109863f, 0.749512f, 0.426270f, -0.065918f, -0.107414f, 0.712471f, 0.468437f, -0.073494f, -0.103821f, 0.674011f, 0.510559f, -0.080750f,
-0.099220f, 0.634361f, 0.552406f, -0.087547f, -0.093750f, 0.593750f, 0.593750f, -0.093750f, -0.087547f, 0.552406f, 0.634361f, -0.099220f,
-0.080750f, 0.510559f, 0.674011f, -0.103821f, -0.073494f, 0.468437f, 0.712471f, -0.107414f, -0.065918f, 0.426270f, 0.749512f, -0.109863f,
-0.058159f, 0.384285f, 0.784904f, -0.111031f, -0.050354f, 0.342712f, 0.818420f, -0.110779f, -0.042641f, 0.301781f, 0.849831f, -0.108971f,
-0.035156f, 0.261719f, 0.878906f, -0.105469f, -0.028038f, 0.222755f, 0.905418f, -0.100136f, -0.021423f, 0.185120f, 0.929138f, -0.092834f,
-0.015450f, 0.149040f, 0.949837f, -0.083427f, -0.010254f, 0.114746f, 0.967285f, -0.071777f, -0.005974f, 0.082466f, 0.981255f, -0.057747f,
-0.002747f, 0.052429f, 0.991516f, -0.041199f, -0.000710f, 0.024864f, 0.997841f, -0.021996f };
uchar4 read_pixels_cubic(__global const uchar * src, int tx, int ty,
int src_offset, int src_step, int src_cols, int src_rows, uchar scalar)
{
uchar4 pix;
if (tx >= 0 && (tx + 3) < src_cols && ty >= 0 && ty < src_rows)
{
pix = vload4(0, src + src_offset + ty * src_step + tx);
}
else
{
pix.s0 = GET_VAL((tx + 0), ty);
pix.s1 = GET_VAL((tx + 1), ty);
pix.s2 = GET_VAL((tx + 2), ty);
pix.s3 = GET_VAL((tx + 3), ty);
}
return pix;
}
__kernel void warpAffine_cubic_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
float4 nx, ny;
nx = M[0] * convert_float4((vec_offset + (short4)x)) + M[1] * convert_float4((short4)y) + M[2];
ny = M[3] * convert_float4((vec_offset + (short4)x)) + M[4] * convert_float4((short4)y) + M[5];
int4 ax, ay;
ax = convert_int4_sat_rte((nx - floor(nx)) * 32.0f) & 31;
ay = convert_int4_sat_rte((ny - floor(ny)) * 32.0f) & 31;
int4 tx, ty;
int4 delta_x, delta_y;
delta_x = select((int4)1, (int4)0, ((nx - floor(nx))) * 64 > 63);
delta_y = select((int4)1, (int4)0, ((ny - floor(ny))) * 64 > 63);
tx = convert_int4_sat_rtn(nx) - delta_x;
ty = convert_int4_sat_rtn(ny) - delta_y;
__constant float * coeffs_x, * coeffs_y;
float4 sum = (float4)0.0f;
uchar4 pix;
float xsum;
coeffs_x = coeffs + (ax.s0 << 2);
coeffs_y = coeffs + (ay.s0 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s0, ty.s0 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s0 = fma(xsum, coeffs_y[i], sum.s0);
}
coeffs_x = coeffs + (ax.s1 << 2);
coeffs_y = coeffs + (ay.s1 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s1, ty.s1 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s1 = fma(xsum, coeffs_y[i], sum.s1);
}
coeffs_x = coeffs + (ax.s2 << 2);
coeffs_y = coeffs + (ay.s2 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s2, ty.s2 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s2 = fma(xsum, coeffs_y[i], sum.s2);
}
coeffs_x = coeffs + (ax.s3 << 2);
coeffs_y = coeffs + (ay.s3 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s3, ty.s3 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s3 = fma(xsum, coeffs_y[i], sum.s3);
}
int dst_index = x + y * dst_step + dst_offset;
vstore4(convert_uchar4_sat_rte(sum), 0, dst + dst_index);
}
__kernel void warpPerspective_nearest_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
float4 nx, ny, nz;
nx = M[0] * convert_float4(vec_offset + (short4)(x)) +
M[1] * convert_float4((short4)y) + M[2];
ny = M[3] * convert_float4(vec_offset + (short4)(x)) +
M[4] * convert_float4((short4)y) + M[5];
nz = M[6] * convert_float4(vec_offset + (short4)(x)) +
M[7] * convert_float4((short4)y) + M[8];
short4 new_x, new_y;
float4 fz = select((float4)(0.0f), (float4)(1.0f / nz), nz != 0.0f);
new_x = convert_short4_sat_rte(nx * fz);
new_y = convert_short4_sat_rte(ny * fz);
uchar4 pix = (uchar4)scalar;
pix.s0 = GET_VAL(new_x.s0, new_y.s0);
pix.s1 = GET_VAL(new_x.s1, new_y.s1);
pix.s2 = GET_VAL(new_x.s2, new_y.s2);
pix.s3 = GET_VAL(new_x.s3, new_y.s3);
int dst_index = x + y * dst_step + dst_offset;
vstore4(pix, 0,  dst + dst_index);
}
__kernel void warpPerspective_linear_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
float4 nx, ny, nz;
nx = M[0] * convert_float4(vec_offset + (short4)(x)) + M[1] * convert_float4((short4)y) + M[2];
ny = M[3] * convert_float4(vec_offset + (short4)(x)) + M[4] * convert_float4((short4)y) + M[5];
nz = M[6] * convert_float4(vec_offset + (short4)(x)) + M[7] * convert_float4((short4)y) + M[8];
float4 fz = select((float4)(0.0f), (float4)(1.0f / nz), nz != 0.0f);
nx = nx * fz;
ny = ny * fz;
float4 s, t;
s = round((nx - floor(nx)) * 32.0f) / (float4)32.0f;
t = round((ny - floor(ny)) * 32.0f) / (float4)32.0f;
short4 tx, ty;
tx = convert_short4_sat_rtn(nx);
ty = convert_short4_sat_rtn(ny);
uchar4 pix[4];
pix[0] = read_pixels(src, tx.s0, ty.s0, src_offset, src_step, src_cols, src_rows, scalar);
pix[1] = read_pixels(src, tx.s1, ty.s1, src_offset, src_step, src_cols, src_rows, scalar);
pix[2] = read_pixels(src, tx.s2, ty.s2, src_offset, src_step, src_cols, src_rows, scalar);
pix[3] = read_pixels(src, tx.s3, ty.s3, src_offset, src_step, src_cols, src_rows, scalar);
float4 tl, tr, bl, br;
tl = convert_float4((uchar4)(pix[0].s0, pix[1].s0, pix[2].s0, pix[3].s0));
tr = convert_float4((uchar4)(pix[0].s1, pix[1].s1, pix[2].s1, pix[3].s1));
bl = convert_float4((uchar4)(pix[0].s2, pix[1].s2, pix[2].s2, pix[3].s2));
br = convert_float4((uchar4)(pix[0].s3, pix[1].s3, pix[2].s3, pix[3].s3));
float4 pixel;
pixel = tl * (1 - s) * (1 - t) + tr * s * (1 - t) + bl * (1 - s) * t + br * s * t;
int dst_index = x + y * dst_step + dst_offset;
vstore4(convert_uchar4_sat_rte(pixel), 0,  dst + dst_index);
}
__kernel void warpPerspective_cubic_8u(__global const uchar * src, int src_step, int src_offset, int src_rows, int src_cols,
__global uchar * dst, int dst_step, int dst_offset, int dst_rows, int dst_cols,
__constant float * M, ST scalar_)
{
int x = get_global_id(0) * 4;
int y = get_global_id(1);
uchar scalar = convert_uchar_sat_rte(scalar_);
if (x >= dst_cols || y >= dst_rows) return;
float4 nx, ny, nz;
nx = M[0] * convert_float4(vec_offset + (short4)(x)) + M[1] * convert_float4((short4)y) + M[2];
ny = M[3] * convert_float4(vec_offset + (short4)(x)) + M[4] * convert_float4((short4)y) + M[5];
nz = M[6] * convert_float4(vec_offset + (short4)(x)) + M[7] * convert_float4((short4)y) + M[8];
float4 fz = select((float4)(0.0f), (float4)(1.0f / nz), nz != 0.0f);
nx = nx * fz;
ny = ny * fz;
int4 ax, ay;
ax = convert_int4_sat_rte((nx - floor(nx)) * 32.0f) & 31;
ay = convert_int4_sat_rte((ny - floor(ny)) * 32.0f) & 31;
int4 tx, ty;
int4 delta_x, delta_y;
delta_x = select((int4)1, (int4)0, ((nx - floor(nx))) * 64 > 63);
delta_y = select((int4)1, (int4)0, ((ny - floor(ny))) * 64 > 63);
tx = convert_int4_sat_rtn(nx) - delta_x;
ty = convert_int4_sat_rtn(ny) - delta_y;
__constant float * coeffs_x, * coeffs_y;
float4 sum = (float4)0.0f;
uchar4 pix;
float xsum;
coeffs_x = coeffs + (ax.s0 << 2);
coeffs_y = coeffs + (ay.s0 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s0, ty.s0 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s0 = fma(xsum, coeffs_y[i], sum.s0);
}
coeffs_x = coeffs + (ax.s1 << 2);
coeffs_y = coeffs + (ay.s1 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s1, ty.s1 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s1 = fma(xsum, coeffs_y[i], sum.s1);
}
coeffs_x = coeffs + (ax.s2 << 2);
coeffs_y = coeffs + (ay.s2 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s2, ty.s2 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s2 = fma(xsum, coeffs_y[i], sum.s2);
}
coeffs_x = coeffs + (ax.s3 << 2);
coeffs_y = coeffs + (ay.s3 << 2);
for (int i = 0; i < 4; i++)
{
pix = read_pixels_cubic(src, tx.s3, ty.s3 + i, src_offset, src_step, src_cols, src_rows, scalar);
xsum = dot(convert_float4(pix), (float4)(coeffs_x[0], coeffs_x[1], coeffs_x[2], coeffs_x[3]));
sum.s3 = fma(xsum, coeffs_y[i], sum.s3);
}
int dst_index = x + y * dst_step + dst_offset;
vstore4(convert_uchar4_sat_rte(sum), 0, dst + dst_index);
}
 14b9aef8e98f5e09295cf556e35dbf81                                                  -      7      Q                      r            ‘                      ²      ¼      7+                      X+      e+      (@                      I@      [@      °J                      ÑJ      ×J      ªl                      Ël      Ñl      S~                      t~      {~      X’                      y’      ƒ’      µ¯                      Ö¯      ß¯      ·…                     Ø…     á…     ù˜                     ™     (™     º                     <º     Iº     zÃ                     ›Ã     ¨Ã     ²ë                     Óë     èë     ¦ú                     Çú     Óú     ƒ%                     ¤%     ´%     À8                     á8     ñ8     èK                     	L     L     @W                     aW     kW     ¥e                     Æe     Òe     *„                     K„     X„     <–                     ]–     h–     ©                     3©     >©     ½»                     Þ»     ê»     ÑÂ                     òÂ     ûÂ     ÉÉ                     êÉ     ùÉ     W                     x     …     Ý<                     þ<     =     N                     7N     =N     ù]                     ^     #^     ©m                     Êm     Úm     ,s                     Ms     Vs     f‘                     ‡‘     Ž‘     �¨                     ®¨     ¹¨     p¹                     ‘¹     —¹      û                     !û     (û     ã                               7/                     X/     b/     14                     R4     ^4      `                     A`     R`     =x                     ^x     mx     Z­             ¨         ˜    �    €    x    p    h    X    P    H    @    0    (                      ø    ð    à    Ø    Ð    È    ¸    °    ¨         �    ˆ    €    x    h    `    X    P    @    8    0    (                     ð    è    à    Ø    È    À    ¸    °         ˜    �    ˆ    x    p    h    `    P    H    @    8    (                      ø    ð    è    Ø    Ð    È    À    °    ¨         ˜    ˆ    €    x    p    `    X    P    H    8    0    (     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³     Ã    À®     `    Ð²     :    H³     Ì     ²     L    ¯     z    8¯         �±     v    X²     Ï    ¨²     ð    ¨­     r    ø­     S    è®     K     °     ,    ˜³     Œ    €­     œ    ±     Í    @±     „    ø²     œ     °     #    È°     ç    h±     à    À³     6    Ð­     "     ®     r    ˆ¯     $     °¯     õ    ð°     ™    à±     L    p³     Å    `¯     ´    ¸±         ´     õ    (°          P°     p     €²     ^    è³     �     H®     ñ     Ø¯      __ZN2cv3ocl7imgproc12canny_oclsrcE __ZN2cv3ocl7imgproc19filterSepRow_oclsrcE __ZN2cv3ocl7imgproc11gftt_oclsrcE __ZN2cv3ocl7imgproc22precornerdetect_oclsrcE __ZN2cv3ocl7imgproc24calc_back_project_oclsrcE __ZN2cv3ocl7imgproc14moments_oclsrcE __ZN2cv3ocl7imgproc27filterSep_singlePass_oclsrcE __ZN2cv3ocl7imgproc18hough_lines_oclsrcE __ZN2cv3ocl7imgproc15cvtcolor_oclsrcE __ZN2cv3ocl7imgproc16boxFilter_oclsrcE __ZN2cv3ocl7imgproc19medianFilter_oclsrcE __ZN2cv3ocl7imgproc13corner_oclsrcE __ZN2cv3ocl7imgproc18linearPolar_oclsrcE __ZN2cv3ocl7imgproc15logPolar_oclsrcE __ZN2cv3ocl7imgproc19blend_linear_oclsrcE __ZN2cv3ocl7imgproc13pyr_up_oclsrcE __ZN2cv3ocl7imgproc17pyramid_up_oclsrcE __ZN2cv3ocl7imgproc12remap_oclsrcE __ZN2cv3ocl7imgproc15pyr_down_oclsrcE __ZN2cv3ocl7imgproc19integral_sum_oclsrcE __ZN2cv3ocl7imgproc21warp_transform_oclsrcE __ZN2cv3ocl7imgproc16histogram_oclsrcE __ZN2cv3ocl7imgproc19filterSepCol_oclsrcE __ZN2cv3ocl7imgproc18filterSmall_oclsrcE __ZN2cv3ocl7imgproc20filter2DSmall_oclsrcE __ZN2cv3ocl7imgproc16bilateral_oclsrcE __ZN2cv3ocl7imgproc12morph_oclsrcE __ZN2cv3ocl7imgproc13resize_oclsrcE __ZN2cv3ocl7imgproc23warp_perspective_oclsrcE __ZN2cv3ocl7imgproc17accumulate_oclsrcE __ZN2cv3ocl7imgproc21match_template_oclsrcE __ZN2cv3ocl7imgproc18warp_affine_oclsrcE __ZN2cv3ocl7imgproc12clahe_oclsrcE __ZN2cv3ocl7imgproc16threshold_oclsrcE __ZN2cv3ocl7imgproc16covardata_oclsrcE __ZN2cv3ocl7imgproc15filter2D_oclsrcE __ZN2cv3ocl7imgproc22gaussianBlur5x5_oclsrcE __ZN2cv3ocl7imgproc17laplacian5_oclsrcE __ZN2cv3ocl7imgproc22gaussianBlur3x3_oclsrcE __ZN2cv3ocl7imgproc19boxFilter3x3_oclsrcE __ZN2cv3ocl7imgproc19sepFilter3x3_oclsrcE __ZN2cv3ocl7imgproc15morph3x3_oclsrcE __ZN2cv3ocl7imgproc17laplacian3_oclsrcE 



#1/20           1548786612  501   20    100644  69972     `
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                        ÿÿÿÿ ÿÿÿÿ	                                 ÿÿÿÿ ÿÿÿÿ	              	            
                        ÿÿÿÿ ÿÿÿÿ	       ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?      ð?  €?  €?  €?            !                     0      Š  ÑX                À
      q                     @      ñ                  @                           `      «  ÑX                      “                     °#      z  ÑX                0&      µ  ÑX                ð*      Š  ÑX                €-      ¶                     @0      ‘  ÑX                à4                             8      ƒ  ÑX                �>      3                     ÐD      -  ÑX                 K      ³                     ÀN      ¾  ÑX                €S      ;                     ÀW        ÑX                à]      Ð                     °b        a                Ðd      …                     `i      $  a                �k      ¦                     @n      Ì  ÑX                r      j                     €u      û  ÑX                €|      %  !                 °ƒ      5  ÑX                ðˆ      y  !                 p�        ÑX                ��      (  !                 À•        ÑX                @œ      i  !                 °¢      Ÿ                  P¥         !                 P«      Ÿ                  ð­      W  !                 P±      x  ÑX                Ðµ      õ  !                 Ð¹      ›  ÑX                pÀ      í                      `Á      Ó  ÑX                @È      ž                      àÈ      g  ÑX                PÎ      /                     €Ï      ©  ÑX                0Ö                           P×      t  a                ÐÙ      û                      ÐÚ      „  a                `Ý      ã                      PÞ      4  ÑX                �â      M                     àã      õ  ÑX                       zR x�  $      Hÿÿÿÿÿÿ!       m†C     ,   D   PÿÿÿÿÿÿŠ       A†CIƒŒ�Ž�    $   t   °ÿÿÿÿÿÿq       A†C       ,   œ   ÿÿÿÿÿÿñ       A†CGƒŒŽ�      $   Ì   Øÿÿÿÿÿÿ       A†C       ,   ô   Ð!ÿÿÿÿÿÿ«       A†CIƒŒ�Ž�    $   $  P'ÿÿÿÿÿÿ“       ˜†C     ,   L  È/ÿÿÿÿÿÿz       A†CIƒŒ�Ž�    ,   |  2ÿÿÿÿÿÿµ       A†CIƒŒ�Ž�    ,   ¬  ¨6ÿÿÿÿÿÿŠ       A†CIƒŒ�Ž�    $   Ü  9ÿÿÿÿÿÿ¶       A†C       ,      ;ÿÿÿÿÿÿ‘       A†CIƒŒ�Ž�    $   4  @ÿÿÿÿÿÿ        A†C       ,   \  Cÿÿÿÿÿÿƒ       A†CIƒŒ�Ž�    $   Œ  hIÿÿÿÿÿÿ3       u†C     ,   ´  €Oÿÿÿÿÿÿ-       A†CIƒŒ�Ž�    $   ä  €Uÿÿÿÿÿÿ³       A†C       ,     Yÿÿÿÿÿÿ¾       A†CIƒŒ�Ž�    $   <  ¨]ÿÿÿÿÿÿ;       A†C       ,   d  Àaÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ”  °gÿÿÿÿÿÿÐ       A†C       $   ¼  Xlÿÿÿÿÿÿ       A†CEƒŽ�$   ä  Pnÿÿÿÿÿÿ…       A†C       $     ¸rÿÿÿÿÿÿ$       A†CEƒŽ�$   4  Àtÿÿÿÿÿÿ¦       A†C       ,   \  HwÿÿÿÿÿÿÌ       A†CIƒŒ�Ž�    $   Œ  èzÿÿÿÿÿÿj       A†C       ,   ´  0~ÿÿÿÿÿÿû       A†CIƒŒ�Ž�    $   ä   …ÿÿÿÿÿÿ%       A†CGƒŽ  ,     Œÿÿÿÿÿÿ5       A†CIƒŒ�Ž�    $   <  ‘ÿÿÿÿÿÿy       A†CGƒŽ  ,   d  p•ÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ”  `˜ÿÿÿÿÿÿ(       A†CGƒŽ  ,   ¼  h�ÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ì  ¸£ÿÿÿÿÿÿi       A†CGƒŽ  ,      ªÿÿÿÿÿÿŸ       A†CGƒŒŽ�      $   D  p¬ÿÿÿÿÿÿ        A†CGƒŽ  ,   l  H²ÿÿÿÿÿÿŸ       A†CGƒŒŽ�      $   œ  ¸´ÿÿÿÿÿÿW       A†CGƒŽ  ,   Ä  ð·ÿÿÿÿÿÿx       A†CIƒŒ�Ž�    $   ô  @¼ÿÿÿÿÿÿõ       A†CGƒŽ  ,     Àÿÿÿÿÿÿ›       A†CIƒŒ�Ž�    $   L  ˆÆÿÿÿÿÿÿí        A†C       ,   t  PÇÿÿÿÿÿÿÓ       A†CIƒŒ�Ž�    $   ¤   Îÿÿÿÿÿÿž        A†C       ,   Ì  xÎÿÿÿÿÿÿg       A†CIƒŒ�Ž�    $   ü  ¸Óÿÿÿÿÿÿ/       A†C       ,   $  ÀÔÿÿÿÿÿÿ©       A†CIƒŒ�Ž�    $   T  @Ûÿÿÿÿÿÿ       A†C       $   |  8Üÿÿÿÿÿÿt       A†CEƒŽ�$   ¤  �Þÿÿÿÿÿÿû        A†C       $   Ì  hßÿÿÿÿÿÿ„       A†CEƒŽ�$   ô  Ðáÿÿÿÿÿÿã        A†C       ,   	  ˜âÿÿÿÿÿÿ4       A†CIƒŒ�Ž�    $   L	  ¨æÿÿÿÿÿÿM       A†C       ,   t	  Ðçÿÿÿÿÿÿõ       A†CIƒŒ�Ž�    ñã    Ðã    -ºâ    aÞ    ?Þ    -ŠÝ    ÝÚ    ÇÚ  !  -úÙ    ]×    >×    -ƒÖ    zÖ    ZÖ    •Ï    rÏ    -}Î    öÈ    ÚÈ  "  -iÈ    çÆ    _Æ    CÆ    :Æ    uÁ    YÁ     -ŸÀ    ¨¹  *  -:±  +  -C«  /  -œ¢  -  -x�    p�    ›•  ,  -\�  0  -˜ƒ  .  -fu  #  -¾s  #  -2n  $  -˜l  $  -Qi  (  -¿h    Xf  (  -¬b  &  -b    �_  &  -ç^    ß^    §W  %  -ðT  %  -¯N  )  -L  )  -CI    :I    1I    (I    ¿D  '  -oB    ÷?  '  -T?  '  -ì7    -f6    -20    -�.    -á*    -™)    Ÿ#    -š    -œ    “    h    -T    K    D    -ž    --    -®    -    -×    _    -¼     -à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à     À           €     `     @                 ÿ	    �â      Ö	    `Ý      „	    PÎ      Q
    0Ö      (
    pÀ      ­	    ÐÙ      [	    @È          r      Â    �k      Æ    €S      j    à]      ì    �>      r    Ðd      v     K      ­  À  8      D  À @0      	  À `      Û  À °#          À 0      r  À ð*      7   À @      ¾    Ðµ      �    ð­      D    ��      º    @œ      <    €|      b    P¥          ðˆ      &	  À àã      ñ  À PÞ      R  À €Ï      ¼  À P×        À `Á      ‡  À ÐÚ      è  À àÈ      w  À €u        À @n      Ó   À ÀW      ¥  À °b      j   À ÐD      <  À `i         À ÀN      <  À Ð¹        À P±      T  À À•      È  À °¢        À °ƒ      Ž  À P«      à  À p�      <    à4      ì    €-      ð    @      ”                      œ    0&           À
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ÿÿÿ[A\A]A^A_]Ãffffff.„     UH‰åSPH‰ûH�   H‰H‹ƒ    H…Àt¹ÿÿÿÿðÁHƒùu	H�{hè    HÇƒ        HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    ƒ{l ~"H‹ƒ¨   1ÉfD  Çˆ    HÿÁHcSlH9Ñ|íH‹»°   H�ƒ¸   H9Çtè    H‹C@H…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇC@    HÇC0    HÇC(    HÇC     HÇC    ƒ{ ~H‹CH1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{PH�CXH9Çtè    H‰ßHƒÄ[]é    H‰Çè    H‰Çè                   0C  0E              0C      0E  0C  0E              0C      0E      ð>      ð>ÿ›IAê      X   �     ®   �     o   Ó  {   P  N  8             ÿ›IAê      X   �     ®   �     o   Ó  {   P  N  8             ÿ›¢€€ 2   y   ;  Ç   ^   3       ÿ›¢€€ 2   y   ;  Ç   ^   3                                                                                                                                                             N2cv10opt_SSE4_119resizeNNInvokerSSE2E          N2cv10opt_SSE4_119resizeNNInvokerSSE4E          †  ÑXA        @      �      
                             †  ÑXA        Œ      0      
                      @      o  a                °                          Ð      F  ÑX                0      C   A        Ø      €                                 ñ  ÑX                       C   A                      zPLR x›   �  4   $   `êÿÿÿÿÿÿ†      �üÿÿÿÿÿÿA†CPƒŒ�Ž�           zR x�  $       íÿÿÿÿÿÿ
        A†C       4   œ   ˆíÿÿÿÿÿÿ†      cüÿÿÿÿÿÿA†CPƒŒ�Ž�    $   |   àðÿÿÿÿÿÿ
        A†C       $   ¤   Èðÿÿÿÿÿÿo       L†CEƒŽ�$   Ì   òÿÿÿÿÿÿ        A†CBƒ    ,   ô   òÿÿÿÿÿÿF       A†CIƒŒ�Ž�    ,   |  8õÿÿÿÿÿÿC      ÏûÿÿÿÿÿÿA†CBƒ    $   T  Xöÿÿÿÿÿÿ        A†CBƒ    ,   |  Pöÿÿÿÿÿÿñ       A†CIƒŒ�Ž�    ,      ùÿÿÿÿÿÿC      oûÿÿÿÿÿÿA†CBƒ    ß    -×    -Ï    -Á    -h    -G    -Ó    -¬    ˜    -Š    -o    -g    -_    -Q    -ø    -×    -c    -<    '    -"     -È    -º    -6    -"    -    -    -    -ô    -ê    -w    -8    -,    -        	    1    -Ž    -È    –    -‚    -z    -k    -c    -T    -J    -×    -˜    -Œ    -}    q    i    ‘    -î     -(     €     x     p     h     `   	  X   
  P     @     8     0                          X    P  !  @              ø     ð   !  à     À           €     `     X     P   !  @                   !           !  Mß    @      ¤    Œ      ’    Ø      ¶           4            ï           G  À °      í   À �      “   À 0        À €      À   À 0      f   À        t    @      Q  À Ð        À        f  € `      â  €        :  € À      ¶  € ð        À 0      Š  À x      Ç  À        ß             y             H              .              ¶                                         Ñ             î                           ´             É              __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZN2cv3Mat10deallocateEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE4D2Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE2D2Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE4D1Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE2D1Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE4D0Ev __ZN2cv10opt_SSE4_119resizeNNInvokerSSE2D0Ev __ZN2cv10opt_SSE4_131VResizeLanczos4Vec_32f16u_SSE41EPPKhPhS2_i ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZN2cv10opt_SSE4_116resizeNN4_SSE4_1ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv10opt_SSE4_116resizeNN2_SSE4_1ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZTVN10__cxxabiv120__si_class_type_infoE __ZNK2cv10opt_SSE4_119resizeNNInvokerSSE4clERKNS_5RangeE __ZNK2cv10opt_SSE4_119resizeNNInvokerSSE2clERKNS_5RangeE __ZTVN2cv10opt_SSE4_119resizeNNInvokerSSE4E __ZTSN2cv10opt_SSE4_119resizeNNInvokerSSE4E __ZTIN2cv10opt_SSE4_119resizeNNInvokerSSE4E __ZTVN2cv10opt_SSE4_119resizeNNInvokerSSE2E __ZTSN2cv10opt_SSE4_119resizeNNInvokerSSE2E __ZTIN2cv10opt_SSE4_119resizeNNInvokerSSE2E GCC_except_table8 GCC_except_table2 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0    



#1/20           1548786612  501   20    100644  1812      `
corner.avx.cpp.o    Ïúíþ                         ˆ                                                          __text          __TEXT                  á            0       €            __const         __TEXT                                                       __compact_unwind__LD                   `       @     8                    __eh_frame      __TEXT          €      �                       h            $       
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HƒÂu¡M…Ét)H�†H�‡I÷Ù�Åü ÅüYÀÅüXÅüHƒÂ HƒÀ IÿÁuãAƒâøE‰Ñ1Ò]Åøwé    �UH‰åH…Òt]é    E‰ÂD¯ÑE1ÉAƒú|RA�BøHcÐ1À„     Åü‡ÅüZÈÄã}ÀÅüZÀÅõYÉÅýYÀÅõXÆÅýXDÆ ÅýÆÅýDÆ HƒÀH9Ð~ÆAƒâøE‰Ñ1Ò]Åøwé    @ UH‰åH…Ò„Œ   E1ÉAƒø„Ó   Aƒø…7  ƒùŒ.  �AüLcÈ1ÀÅùïÀ€    ÅùnÄây0ÉÄây3ÉÄây5ÑÅñjÈÅéÂÐÅéTÇÅñÂÈÅñTLÇÅéYÒÅñYÉÅéXÆÅùÆÅñXLÆÅùLÆHƒÀL9È~¬é»  E‰ÂD¯ÑE1ÉAƒúŒW  IcÂHƒÀýHƒøº   HOÐHÿÊH‰ÐHÁèD�HAƒáHƒúƒ„  1ÀM…É…ì  é  ƒùŒe  �AüLcÈH�FPL�WPE1ÛÄA9ïÀ@ Ä¡ynÄây0ÉÄây3ÉÄây5ÑÄAqjÈÄÁzoZ°ÄÁzobÀÄÁzojÐÄÁzoràÄãaüðÄãQÛÄãYåðÄÁzojðÄÁzoÄãIÍðÄãyöÄãQÀðÄÁiÂÐÅéTïÄÁ1ÂøÅÁTÉÅéTÛÅÁTöÅéTÔÅÁTÀÅÑYåÅqYÙÅáYÛÅÉYîÅiYÒÅyYÈÅúop°ÅúoxÀÅúo@ÐÅúoPàÄãIÏðÅÙXÉÄãyæÅáXÜÄãAÀðÅúo`ðÅúo0ÄãiüðÅ¡XÿÄãIÒÅÑXÒÄãYæðÅ©XÀÅñlëÄãqÈÅámÀÅúh°ÅùHÀÅú@ÐÅ±XÄÅÁlÊÄãAØÅémÀÅúHàÅùXðÅú IƒÃHƒÀ`IƒÂ`M9ËŽ¼þÿÿA‰ÉAƒáü]é    I�QÿH)Â1ÀfD  ÅýÇÅýYÀÅýXÆÅýÆÅýDÇ ÅýYÀÅýXDÆ ÅýDÆ ÅýDÇ@ÅýYÀÅýXDÆ@ÅýDÆ@ÅýDÇ`ÅýYÀÅýXDÆ`ÅýDÆ`HƒÀHƒÂu¡M…Ét)H�ÆH�ÇI÷Ù�Åý ÅýYÀÅýXÅýHƒÂ HƒÀ IÿÁuãAƒâüE‰Ñ1Ò]Åøwé    �H…Été    E‰ËE¯Ø1ÀAƒûŒ™   IcÃHƒÀùHƒø¹   HOÈHÿÉHÁéD�QAƒâH…É„ˆ   I�BÿH)È1Éfffff.„     Åü�ÅüYŽÅüXŠÅüŠÅüD� ÅüYDŽ ÅüXDŠ ÅüDŠ HƒÁHƒÀuÊM…ÒtÅü�ÅüYŽÅüXŠÅüŠAƒãøD‰ØUH‰åHƒì‰$1ÉÅøwè    HƒÄ]Ã1ÉM…ÒuÃëÕfD  H…Été    E‰ÊE¯Ð1ÀAƒú|kA�BøHcÈ1Àfffff.„     Åü‡Åü†ÅüZÐÄã}ÀÅüZÀÅüZÙÅíYÓÄã}ÉÅüZÉÅýYÁÅíXÂÅýXDÂ ÅýÂÅýDÂ HƒÀH9È~³AƒâøD‰ÐUH‰åHƒì‰$1ÉÅøwè    HƒÄ]Ã�H…Été    E‰ËE¯Ø1ÀAƒûŒ™   IcÃHƒÀýHƒø¹   HOÈHÿÉHÁéD�QAƒâH…É„ˆ   I�BÿH)È1Éfffff.„     ÅýÏÅýYÎÅýXÊÅýÊÅýDÏ ÅýYDÎ ÅýXDÊ ÅýDÊ HƒÁHƒÀuÊM…ÒtÅýÏÅýYÎÅýXÊÅýÊAƒãüD‰ØUH‰åHƒì‰$1ÉÅøwè    HƒÄ]Ã1ÉM…ÒuÃëÕfD  UH‰åH…Òt	E1É]é    E‰ÂD¯ÑE1ÉAƒúŒþ   ÅûZÈÄãyÉ ÄãuÉÅûª  Åë\ÐÅëZÒÄãyÒ ÄãmÒIcÂHƒÀñHƒøº   HOÐHÿÊHÁêD�JAƒáH…Ò„±   I�AÿH)Ð1Òf„     ÅìY–ÅôY$—ÅäXÜÅü–ÅìY\– ÅôYd— ÅäXÜÅü\– ÅìY\–@ÅôYd—@ÅäXÜÅü\–@ÅìY\–`ÅôYd—`ÅäXÜÅü\–`HƒÂ HƒÀu¡M…Ét)ÅìY–ÅôY$—ÅäXÜÅü–ÅìYT– ÅôYL— ÅìXÉÅüL– AƒâðE‰Ñ1Ò]Åøwé    1ÒM…Éu¾ëå„     UH‰åH…Òt	E1É]é    E‰ÂD¯ÑE1ÉAƒúŒ¯   ÅûÈÄãuÉÅûx  Åë\ÐÅûÒÄãmÒA�BðHcÐ1À�Åü‡Åüd‡ ÅüZëÄã}ÛÅüZÛÅüZôÄã}äÅüZäÅíY<ÆÅõYíÅÅXíÅý,ÆÅíYlÆ ÅõYÛÅåXÝÅý\Æ ÅíY\Æ@ÅõYîÅÕXÛÅý\Æ@ÅíY\Æ`ÅõYäÅÝXÛÅý\Æ`HƒÀH9Ð~‚AƒâðE‰Ñ1Ò]Åøwé    UH‰åH…Òt	E1É]é    E‰ÂD¯ÑE1ÉAƒúŒî   ÅûÈÄãuÉÅû   Åë\ÐÅûÒÄãmÒIcÂHƒÀùHƒøº   HOÐHÿÊHÁêD�JAƒáH…Ò„­   I�AÿH)Ð1ÒD  ÅíYÖÅõY$×ÅÝXÛÅõYd× ÅýÖÅíY\Ö ÅÝXÛÅý\Ö ÅíY\Ö@ÅõYd×@ÅÝXÛÅõYd×`Åý\Ö@ÅíY\Ö`ÅÝXÛÅý\Ö`HƒÂHƒÀu¡M…Ét)ÅíYÖÅõY$×ÅÝXÛÅõYL× ÅýÖÅíYTÖ ÅõXÊÅýLÖ AƒâøE‰Ñ1Ò]Åøwé    1ÒM…Éu¾ëå         		             
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  ÑX                �¤      M  !                 à¨      	  ÑX                ð±      á  !                 à¶      â  ÑX                Ð½      Ð  !                  Ã      ‡  ÑX                0Ì      d  !                  Ñ      #  ÑX                Ð×         !                 ðÚ      ‹  ÑX                €à        !                  ä      þ  ÑX                 ë      ë                      ðë      
  ÑX                ö      ¢                      Àö      f  ÑX                0ÿ      #                     `      þ  ÑX                `	     ò                      `
     ö  ÑX                `     Ý                      @     ²  ÑX                      Ë                      Ð     S  ÑX                0                          P     ?  ÑX                �%     û                      �&                           '     ë                     �*                           +     |                       ,                          0/     Ú                      0     Ÿ                      °0     Ú                      �1     8                     Ð2     à                      °3     (                            zR x�  $      À¾þÿÿÿÿÿ–       ]†C     ,   D   8Äþÿÿÿÿÿ†       A†CIƒŒ�Ž�    $   t   ˜ÌþÿÿÿÿÿB       A†C       ,   œ   ÀÏþÿÿÿÿÿj       A†CIƒŒ�Ž�    $   Ì    ×þÿÿÿÿÿ¿       A†C       ,   ô   ˜Úþÿÿÿÿÿž       A†CIƒŒ�Ž�    $   $  àþÿÿÿÿÿ²       8†C     ,   L   çþÿÿÿÿÿ+       A†CIƒŒ�Ž�    ,   |   îþÿÿÿÿÿ%       A†CIƒŒ�Ž�    ,   ¬   òþÿÿÿÿÿÚ       A†CIƒŒ�Ž�    $   Ü  P÷þÿÿÿÿÿ€       A†C       ,     ¨ùþÿÿÿÿÿ›       A†CIƒŒ�Ž�    $   4  þþÿÿÿÿÿÙ       A†C       ,   \  Ð ÿÿÿÿÿÿ4       A†CIƒŒ�Ž�    $   Œ  àÿÿÿÿÿÿÎ       u†C     ,   ´  ˆÿÿÿÿÿÿî       A†CIƒŒ�Ž�    $   ä  Hÿÿÿÿÿÿ�       A†C       ,     °ÿÿÿÿÿÿ~       A†CIƒŒ�Ž�    $   <    ÿÿÿÿÿÿ÷       A†C       ,   d  Ø#ÿÿÿÿÿÿ       A†CIƒŒ�Ž�    $   ”  È)ÿÿÿÿÿÿE       A†C       ,   ¼  ð-ÿÿÿÿÿÿ"       A†CIƒŒ�Ž�    $   ì  ð3ÿÿÿÿÿÿú       A†C       ,     È7ÿÿÿÿÿÿî       A†CIƒŒ�Ž�    $   D  ˆ<ÿÿÿÿÿÿ{       A†C       ,   l  à>ÿÿÿÿÿÿ¯       A†CIƒŒ�Ž�    $   œ  `Cÿÿÿÿÿÿ       A†C       ,   Ä  XFÿÿÿÿÿÿ´       A†CIƒŒ�Ž�    $   ô  èLÿÿÿÿÿÿ«       A†CGƒŽ  ,     pSÿÿÿÿÿÿÚ
       A†CIƒŒ�Ž�    $   L   ^ÿÿÿÿÿÿM       A†CGƒŽ  ,   t  Hbÿÿÿÿÿÿ	       A†CIƒŒ�Ž�    $   ¤  (kÿÿÿÿÿÿá       A†CGƒŽ  ,   Ì  ðoÿÿÿÿÿÿâ       A†CIƒŒ�Ž�    $   ü  °vÿÿÿÿÿÿÐ       A†CGƒŽ  ,   $  X|ÿÿÿÿÿÿ‡       A†CIƒŒ�Ž�    $   T  ¸„ÿÿÿÿÿÿd       A†CGƒŽ  ,   |   Šÿÿÿÿÿÿ#       A†CIƒŒ�Ž�    $   ¬   �ÿÿÿÿÿÿ        A†CGƒŽ  ,   Ô  ø’ÿÿÿÿÿÿ‹       A†CIƒŒ�Ž�    $     X˜ÿÿÿÿÿÿ       A†CGƒŽ  ,   ,  °›ÿÿÿÿÿÿþ       A†CIƒŒ�Ž�    $   \  €¢ÿÿÿÿÿÿë        A†C       ,   „  H£ÿÿÿÿÿÿ
       A†CTƒŒ�Ž�    $   ´  8­ÿÿÿÿÿÿ¢        A†C       ,   Ü  À­ÿÿÿÿÿÿf       A†CTƒŒ�Ž�    $      ¶ÿÿÿÿÿÿ#       A†C       ,   4  ·ÿÿÿÿÿÿþ       A†CTƒŒ�Ž�    $   d  Ø¿ÿÿÿÿÿÿò        A†C       ,   Œ  °Àÿÿÿÿÿÿö       A†CIƒŒ�Ž�    $   ¼  €ÇÿÿÿÿÿÿÝ        A†C       ,   ä  8Èÿÿÿÿÿÿ²       A†CIƒŒ�Ž�    $   	  ÈÍÿÿÿÿÿÿË        A†C       ,   <	  pÎÿÿÿÿÿÿS       A†CIƒŒ�Ž�    $   l	   Óÿÿÿÿÿÿ       A†C       ,   ”	  ˜Ôÿÿÿÿÿÿ?       A†CIƒŒ�Ž�    $   Ä	  ¨Úÿÿÿÿÿÿû        A†C       $   ì	  €Ûÿÿÿÿÿÿ       A†C       $   
  hÜÿÿÿÿÿÿë       A†C       $   <
  0ßÿÿÿÿÿÿ       A†C       $   d
  àÿÿÿÿÿÿ|        A†C       $   Œ
  pàÿÿÿÿÿÿ       A†C       $   ´
  XãÿÿÿÿÿÿÚ        ·†C      $   Ü
  äÿÿÿÿÿÿŸ        …†C      $     ˆäÿÿÿÿÿÿÚ        ·†C      $   ,  @åÿÿÿÿÿÿ8       A†C       $   T  Xæÿÿÿÿÿÿà        A†C       $   |  çÿÿÿÿÿÿ(       A†C       Ë4 !  -ä3   ¾3 !  -¬3 "  -3   Þ2 "  -»2 #  -Ê1   ž1 #  -w1 5  -¶0   -¥0 6  -0   -÷/ 7  -6/   -+/ -  -}. -  -, .  -«+   -›+ /  -›*   -‡*   -å)   -‹'   -›& ?  -‡&   -›% @  -d   6 !  -Y   á   Ç "  -)   Q   9 &  -‰   ˆ   )         q
   N
 $  -¯	   §	   ‰	   †    F  #  -_ÿ    àö    ®ö  '  -?ö    ˆó    Ró    ó    Ãñ    µñ    žñ    ì    çë  %  -/ë    âã  5  -ûâ     mãÚ  6  -‡Ñ  :  -‹È    ƒÈ    {È    sÈ    “Ã  8  -ô¾    ì¾    ´¶  7  -Ð¨  ;  -Ë¢    {¢    &¢    Ã     ­     “     ž™  9  -Œ  -  -¦Š  -  -g„  .  -ã‚  .  -ö|  2  -t|    Xz  2  -v    v    v    v    Ár  0  ->r    ùo  0  -so    ko    Ch  /  -Öe  /  -Ü\  3  -fZ  3  -ÞV    ¬V    ‡U    yU    ^U    BU    ZP  1  -÷K  1  -LK  1  -5D    -ÎB    -Ì<    -K;    -a5    ->4    .    
.    .    ú-    þ)    -z$    -¡#    ™#    o#    -’"    Š"    ›    ->    -n    -    -    è    Ç
    ¹
    ž
    }
    ’    -O    -´     -`    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    @              à     À           €     `     @                 R    P7     Ú    0     ˆ              0ÿ      *    `	          ë      3    `     ¹
    ö      Ú    �%     ù     '     !     ‰      €    ð�          `d      Ò    €n      W    �J      Ù     y      a    PY      á
    �1     °    °3        À PD      9  À Ð<        À °      Ò  À *      �   À        k  À p5      6   À €      *    €à      Î    Ð×      ¬    ð±       	    Ð½      ¥     “      o    0Ì      P    �¤      …
  À P     Q
  À Ð     µ	  À `      
  À `
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#1/28           1548786613  501   20    100644  3148      `
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             a     p      .     à                     ___bzero __ZN2cv14RowVec_32f_AVXEPKfS1_Pfiii __ZN2cv28SymmColumnVec_32f_Unsymm_AVXEPPKfS1_Pffii __ZN2cv26SymmColumnVec_32f_Symm_AVXEPPKfS1_Pffii   



#1/28           1548786613  501   20    100644  988       `
imgwarp.avx2.cpp.o          Ïúíþ                         ˆ                          H             H                   __text          __TEXT                  á             h       €            __literal4      __TEXT          ä                                          __compact_unwind__LD            è                    p                    __eh_frame      __TEXT                @       (               h            $       
           x     ˆ  8      P                                                                         UH‰åD‹U1ÀAƒúŒÈ   ÄÁynÀÄâ}XÀÄÁynÉÄâ}XÉA�BðLcÀ1ÀÄâ}Xª   fD  Åýþ‡Åõþ$†Åýþl‡ Åõþt† ÅÅrÓÅ½rÔÅµrÕÅ­rÖÅÅÛúÅ5ÛÊÄÁEkùÅ=ÛÂÅ-ÛÊÄA=kÁÅårã
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ÅÝkåÄÁUqðÅÅííÄãý íØÅåaôÅþ4‚ÅåiÜÅþ\‚ Åþ,AHƒÀL9ÀŽkÿÿÿAƒâðD‰ÐÅøw]Ã              á                             zR x�  $      Øþÿÿÿÿÿÿá        A†C       6                         __ZN2cv8opt_AVX219warpAffineBlocklineEPiS1_PsS2_iii    #1/28           1548786613  501   20    100644  11412     `
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        A†C       4   œ   hæÿÿÿÿÿÿœ      SüÿÿÿÿÿÿA†CPƒŒ�Ž�    $   |   Ðêÿÿÿÿÿÿ
        A†C       $   ¤   ¸êÿÿÿÿÿÿ        A†CBƒ    ,   Ì   °êÿÿÿÿÿÿ(       A†CIƒŒ�Ž�    ,   T  Àðÿÿÿÿÿÿ      çûÿÿÿÿÿÿA†CBƒ    $   ,  °ñÿÿÿÿÿÿ        A†CBƒ    ,   T  ¨ñÿÿÿÿÿÿà       A†CIƒŒ�Ž�    ,   Ü  Xùÿÿÿÿÿÿ      ‡ûÿÿÿÿÿÿA†CBƒ    õ    -í    -å    -Ô    -Ž    -j    -    -ì    ø    -ê    -Õ    -Í    -Å    -´    -n    -J    -ó    -Ì    ·    -²    -³    
    x	    -j	    -V	    -H	    -@	    -1	    -)	    -	    -	    -§    -h    -\    -M    A    9    ƒ    %    -�    -Ø    ¦    -˜    -�    -�    -y    -g    -]    -÷    -¸    -¬    -�    ‘    ‰    Ó    u    -à     -(     €     x     p     h     `   	  X   
  P     @     8     0                          8    0               à     Ø     Ð      À           €     `     X     P      @                                  MX    `      0    ¬          ø      j           Ý            �    °      8  À `	      ä   À        �   À À        À à      º   À P	      f   À à      ò  À €	      ¼  À        õ  €       z  € P      Ì  € €      Q  € °      £  À à      (  À (      u  À °      �                          H              .              Z                                         u             ’                           b             B              __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZN2cv3Mat10deallocateEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D2Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX2D2Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D1Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX2D1Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX4D0Ev __ZN2cv8opt_AVX219resizeNNInvokerAVX2D0Ev ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZN2cv8opt_AVX214resizeNN4_AVX2ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv8opt_AVX214resizeNN2_AVX2ERKNS_5RangeERKNS_3MatERS4_Piid __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZTVN10__cxxabiv120__si_class_type_infoE __ZNK2cv8opt_AVX219resizeNNInvokerAVX4clERKNS_5RangeE __ZNK2cv8opt_AVX219resizeNNInvokerAVX2clERKNS_5RangeE __ZTVN2cv8opt_AVX219resizeNNInvokerAVX4E __ZTSN2cv8opt_AVX219resizeNNInvokerAVX4E __ZTIN2cv8opt_AVX219resizeNNInvokerAVX4E __ZTVN2cv8opt_AVX219resizeNNInvokerAVX2E __ZTSN2cv8opt_AVX219resizeNNInvokerAVX2E __ZTIN2cv8opt_AVX219resizeNNInvokerAVX2E GCC_except_table7 GCC_except_table2 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10    #1/28           1548786614  501   20    100644  4532      `
undistort.avx2.cpp.o        Ïúíþ           ð             x                          è                               __text          __TEXT                               $     €            __literal8      __TEXT                (        
                            __literal16     __TEXT          @             P
                            __const         __TEXT          `      @       p
                             __bss           __DATA                 È                                     __compact_unwind__LD                           °
     8                    __eh_frame      __TEXT          À      H       Ð
               h            $       
           @     ð  ¨     P                	                                                      UH‰åAWAVAUATSHƒäàH�ìÀ  L‰ËM‰ÇH‰L$0H‰T$(H‰t$ H‰|$Š    „Àu0H�=    è    …Àt Äâ}»  Åý)    H�=    Åøwè    D‹e(Š    „Àu0H�=    è    …Àt Äâ}…  Åý)    H�=    Åøwè    E1öAƒüŒB  H‹•°   H‹µ¨   H‹½    L‹…˜   L‹��   L‹•ˆ   L‹�€   ÄB}ÄB}gÄB}o0ÄB}wÄB} ÄÂ}G8Åü)„$€  ÄÂ}GÅü)„$`  ÄÂ}G(Åü)„$@  ÄÂ}G@Åý)„$   H‹E AƒÄüIcÌH‰L$8Åû‹M0L‹mL‹}E1äE1öÅ})œ$   Å})¤$à   Å})¬$À   Å})´$    Å})¼$€   ffff.„     Åý(    ÅûS0Åûk  Åù(ûÅëYßÅóXÛÅëXâÅóXäÅóXÒÅÙÛÅñÊÄãuËÅý^ÑÄÁ{ÅûÅûcÅãYïÅóXíÅãXóÅóXöÅóXÛÅÉíÅñËÄãuÍÅíYÉÄÁ{] ÅÛYïÅãXíÅÛXôÅãXöÅãXäÅÉíÅáÜÄãeÝÅíYÓÅõYñÅíYêÅÍXÝÅý(=    ÅõYâÅEYÄH‹EHÄâ} H‹E@Äb}ÄÂå¨áH‹E8Äb}ÄÂå¨áH‹E`Äb}H‹EXÄb}ÄBå¨ÊH‹EPÄb}ÄBå¨ÊH‹EhÄb}ÄâÅ¨óÄâÅ¨ëH‹EpÄâ}8ÅÍY÷ÄÂ­¸ðÅ½YÿÅeYÃÄâ­¸ýH‹ExÄâ}(ÄB}ÄA=YÒÄÂå¨êÄB}ÄA=YÂÄB}ÄBå¨ÐÄâå¨àÄbå¨ÈÄÁ]^ÙÅÍXåÄâå¨ÌÄÁEXâÄâí¸ãÅý(ÔÅý(œ$   Äâå˜”$€  Äâ•¸ÑÅý^ÚÅíÂ2   Äã}KÓ Åý(ÜÄâ�¨œ$`  Äâ¥¸ÙÄâ}ÅíYÀÄÂ}(Äâå¨ÅÄâ…¨¤$@  Äâ�¸áÄâ}
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  -            �  	  -‚    s    A    Ï  
  -Ç    À    ¸    >  	  -*            I    eO    ±    ¤    ¦   
  -ž     —     �     ‚   	  -}     r     h   
  -`      Y     Q     D   	  -?      4            ¥    @      +           {     €           `                 “    �      {    à      ÷     À      !                                       __ZZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E5__two __ZGVZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E5__two __ZZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E14__permute_mask __ZGVZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E14__permute_mask ___cxa_guard_release ___cxa_guard_acquire __ZZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E5__one __ZGVZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E5__one __ZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_ __ZZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E19__INTER_TAB_SIZE_m1 __ZGVZN2cv31initUndistortRectifyMapLine_AVXEPfS0_PsPtPdPKdRdS6_S6_iiS6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_S6_E19__INTER_TAB_SIZE_m1  