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#1/20           1548786674  501   20    100644  12604     `
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  ðt 4%  ÀÅ Ý$  ÀÅ %  ÀÅ ™&  ÀÅ ù$  ÀÅ N%  ÀÅ ç%  ÀÅ #&  ÀÅ ½$  ÀÅ i%  ÀÅ $  ÀÅ º&  ÀÅ a&  ÀÅ •%  ÀÅ ª$  ÀÅ <$  ÀÅ |&  ÀÅ Õ&  ÀÅ •$  ÀÅ @&  ÀÅ à'  pÿ �(  pÿ Ì(  pÿ )  pÿ ()  pÿ X'  pÿ H)  pÿ c)  pÿ €)  pÿ @'  pÿ  )  pÿ '  pÿ í&  pÿ »)  pÿ ™'  pÿ '  pÿ ´'  pÿ  (  pÿ *  0’ Ó)  0’ ô)  0’ F*  0’ x*  __ZN2cv27BackgroundSubtractorKNNImpl10initializeENS_5Size_IiEEi __ZN2cv27BackgroundSubtractorKNNImpl10setHistoryEi __ZN2cv27BackgroundSubtractorKNNImpl11setNSamplesEi __ZN2cv27BackgroundSubtractorKNNImpl13setkNNSamplesEi __ZN2cv27BackgroundSubtractorKNNImpl14setShadowValueEi __ZN2cv27BackgroundSubtractorKNNImpl16setDetectShadowsEb __ZN2cv27BackgroundSubtractorKNNImpl17setDist2ThresholdEd __ZN2cv27BackgroundSubtractorKNNImpl18setShadowThresholdEd __ZN2cv27BackgroundSubtractorKNNImpl4readERKNS_8FileNodeE __ZN2cv27BackgroundSubtractorKNNImpl5applyERKNS_11_InputArrayERKNS_12_OutputArrayEd __ZN2cv27BackgroundSubtractorKNNImplC2Eifb __ZN2cv27BackgroundSubtractorKNNImplD0Ev __ZN2cv27BackgroundSubtractorKNNImplD1Ev __ZN2cv27BackgroundSubtractorKNNImplD2Ev __ZN2cv29createBackgroundSubtractorKNNEidb __ZN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv9Algorithm5clearEv __ZNK2cv27BackgroundSubtractorKNNImpl10getHistoryEv __ZNK2cv27BackgroundSubtractorKNNImpl11getNSamplesEv __ZNK2cv27BackgroundSubtractorKNNImpl13getkNNSamplesEv __ZNK2cv27BackgroundSubtractorKNNImpl14getShadowValueEv __ZNK2cv27BackgroundSubtractorKNNImpl16getDetectShadowsEv __ZNK2cv27BackgroundSubtractorKNNImpl17getDist2ThresholdEv __ZNK2cv27BackgroundSubtractorKNNImpl18getBackgroundImageERKNS_12_OutputArrayE __ZNK2cv27BackgroundSubtractorKNNImpl18getShadowThresholdEv __ZNK2cv27BackgroundSubtractorKNNImpl5writeERNS_11FileStorageE __ZNK2cv9Algorithm5emptyEv __ZTIN2cv20BackgroundSubtractorE __ZTIN2cv23BackgroundSubtractorKNNE __ZTIN2cv27BackgroundSubtractorKNNImplE __ZTIN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail8PtrOwnerE __ZTSN2cv20BackgroundSubtractorE __ZTSN2cv23BackgroundSubtractorKNNE __ZTSN2cv27BackgroundSubtractorKNNImplE __ZTSN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail8PtrOwnerE __ZTVN2cv27BackgroundSubtractorKNNImplE __ZTVN2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEEE ___clang_call_terminate __ZN2cv11MOG2InvokerD0Ev __ZN2cv11MOG2InvokerD1Ev __ZN2cv28BackgroundSubtractorMOG2Impl10initializeENS_5Size_IiEEi __ZN2cv28BackgroundSubtractorMOG2Impl10setHistoryEi __ZN2cv28BackgroundSubtractorMOG2Impl10setVarInitEd __ZN2cv28BackgroundSubtractorMOG2Impl12setNMixturesEi __ZN2cv28BackgroundSubtractorMOG2Impl14setShadowValueEi __ZN2cv28BackgroundSubtractorMOG2Impl15setVarThresholdEd __ZN2cv28BackgroundSubtractorMOG2Impl16setDetectShadowsEb __ZN2cv28BackgroundSubtractorMOG2Impl18setBackgroundRatioEd __ZN2cv28BackgroundSubtractorMOG2Impl18setShadowThresholdEd __ZN2cv28BackgroundSubtractorMOG2Impl18setVarThresholdGenEd __ZN2cv28BackgroundSubtractorMOG2Impl23create_ocl_apply_kernelEv __ZN2cv28BackgroundSubtractorMOG2Impl31setComplexityReductionThresholdEd __ZN2cv28BackgroundSubtractorMOG2Impl4readERKNS_8FileNodeE __ZN2cv28BackgroundSubtractorMOG2Impl5applyERKNS_11_InputArrayERKNS_12_OutputArrayEd __ZN2cv28BackgroundSubtractorMOG2Impl9ocl_applyERKNS_11_InputArrayERKNS_12_OutputArrayEd __ZN2cv28BackgroundSubtractorMOG2Impl9setVarMaxEd __ZN2cv28BackgroundSubtractorMOG2Impl9setVarMinEd __ZN2cv28BackgroundSubtractorMOG2ImplC2Eifb __ZN2cv28BackgroundSubtractorMOG2ImplD0Ev __ZN2cv28BackgroundSubtractorMOG2ImplD1Ev __ZN2cv28BackgroundSubtractorMOG2ImplD2Ev __ZN2cv30createBackgroundSubtractorMOG2Eidb __ZN2cv3MatC2EiiiPvm __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEED0Ev __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv9Algorithm5clearEv __ZNK2cv11MOG2InvokerclERKNS_5RangeE __ZNK2cv28BackgroundSubtractorMOG2Impl10getHistoryEv __ZNK2cv28BackgroundSubtractorMOG2Impl10getVarInitEv __ZNK2cv28BackgroundSubtractorMOG2Impl12getNMixturesEv __ZNK2cv28BackgroundSubtractorMOG2Impl14getShadowValueEv __ZNK2cv28BackgroundSubtractorMOG2Impl15getVarThresholdEv __ZNK2cv28BackgroundSubtractorMOG2Impl16getDetectShadowsEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getBackgroundImageERKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl18getBackgroundRatioEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getShadowThresholdEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getVarThresholdGenEv __ZNK2cv28BackgroundSubtractorMOG2Impl22ocl_getBackgroundImageERKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl31getComplexityReductionThresholdEv __ZNK2cv28BackgroundSubtractorMOG2Impl5writeERNS_11FileStorageE __ZNK2cv28BackgroundSubtractorMOG2Impl9getVarMaxEv __ZNK2cv28BackgroundSubtractorMOG2Impl9getVarMinEv __ZNK2cv9Algorithm5emptyEv __ZTIN2cv11MOG2InvokerE __ZTIN2cv20BackgroundSubtractorE __ZTIN2cv24BackgroundSubtractorMOG2E __ZTIN2cv28BackgroundSubtractorMOG2ImplE __ZTIN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail8PtrOwnerE __ZTSN2cv11MOG2InvokerE __ZTSN2cv20BackgroundSubtractorE __ZTSN2cv24BackgroundSubtractorMOG2E __ZTSN2cv28BackgroundSubtractorMOG2ImplE __ZTSN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail8PtrOwnerE __ZTVN2cv11MOG2InvokerE __ZTVN2cv28BackgroundSubtractorMOG2ImplE __ZTVN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 ___clang_call_terminate __ZN2cv8CamShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE __ZN2cv9meanShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE ___clang_call_terminate __ZN2cv3MatC2EiiiPvm ___clang_call_terminate _cvCalcOpticalFlowFarneback _cvCalcOpticalFlowPyrLK _cvCamShift _cvCreateKalman _cvEstimateRigidTransform _cvKalmanCorrect _cvKalmanPredict _cvMeanShift _cvReleaseKalman __ZN2cv16findTransformECCERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEiNS_12TermCriteriaES2_ __ZN2cv7MatExprD2Ev ___clang_call_terminate __ZN2cv12KalmanFilter4initEiiii __ZN2cv12KalmanFilter7correctERKNS_3MatE __ZN2cv12KalmanFilter7predictERKNS_3MatE __ZN2cv12KalmanFilterC1Eiiii __ZN2cv12KalmanFilterC1Ev __ZN2cv12KalmanFilterC2Eiiii __ZN2cv12KalmanFilterC2Ev __ZN2cv7MatExprD2Ev ___clang_call_terminate __ZN2cv20calcOpticalFlowPyrLKERKNS_11_InputArrayES2_S2_RKNS_17_InputOutputArrayERKNS_12_OutputArrayES8_NS_5Size_IiEEiNS_12TermCriteriaEid __ZN2cv22SparsePyrLKOpticalFlow6createENS_5Size_IiEEiNS_12TermCriteriaEid __ZN2cv22estimateRigidTransformERKNS_11_InputArrayES2_b __ZN2cv23buildOpticalFlowPyramidERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEibiib __ZN2cv3MatC2ENS_5Size_IiEEiPvm __ZN2cv3MatC2EiiiPvm __ZN2cv6detail16LKTrackerInvokerC1ERKNS_3MatES4_S4_PKNS_6Point_IfEEPS6_PhPfNS_5Size_IiEENS_12TermCriteriaEiiif __ZN2cv6detail16LKTrackerInvokerC2ERKNS_3MatES4_S4_PKNS_6Point_IfEEPS6_PhPfNS_5Size_IiEENS_12TermCriteriaEiiif __ZN2cv6detail16LKTrackerInvokerD0Ev __ZN2cv6detail16LKTrackerInvokerD1Ev __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv9Algorithm5clearEv __ZNK2cv6detail16LKTrackerInvokerclERKNS_5RangeE __ZNK2cv9Algorithm5emptyEv __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZNSt3__16vectorIN2cv4UMatENS_9allocatorIS2_EEE8__appendEm __ZNSt3__16vectorIN2cv6Point_IfEENS_9allocatorIS3_EEE8__appendEm __ZNSt3__16vectorIhNS_9allocatorIhEEE8__appendEm __ZNSt3__16vectorIiNS_9allocatorIiEEE8__appendEm __ZTIN2cv17SparseOpticalFlowE __ZTIN2cv22SparsePyrLKOpticalFlowE __ZTIN2cv6detail16LKTrackerInvokerE __ZTIN2cv6detail8PtrOwnerE __ZTSN2cv17SparseOpticalFlowE __ZTSN2cv22SparsePyrLKOpticalFlowE __ZTSN2cv6detail16LKTrackerInvokerE __ZTSN2cv6detail8PtrOwnerE __ZTVN2cv6detail16LKTrackerInvokerE ___clang_call_terminate __ZN2cv20FarnebackOpticalFlow6createEidbiiidi __ZN2cv24calcOpticalFlowFarnebackERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEdiiiidi __ZN2cv3MatC2EiiiPvm __ZN2cv3MataSEOS0_ __ZN2cv4Mat_IdEC2EONS_7MatExprE __ZN2cv4Mat_IdEaSEONS_3MatE __ZN2cv7MatExprD2Ev __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv9Algorithm5clearEv __ZNK2cv9Algorithm5emptyEv __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZNSt3__16vectorIN2cv4UMatENS_9allocatorIS2_EEE21__push_back_slow_pathIS2_EEvOT_ __ZNSt3__16vectorIN2cv4UMatENS_9allocatorIS2_EEE8__appendEm __ZTIN2cv16DenseOpticalFlowE __ZTIN2cv20FarnebackOpticalFlowE __ZTIN2cv6detail8PtrOwnerE __ZTSN2cv16DenseOpticalFlowE __ZTSN2cv20FarnebackOpticalFlowE __ZTSN2cv6detail8PtrOwnerE ___clang_call_terminate __ZN2cv19DualTVL1OpticalFlow6createEdddiidiiddib __ZN2cv22createOptFlow_DualTVL1Ev __ZN2cv4Mat_IfEaSERKS1_ __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv9Algorithm5clearEv __ZNK2cv9Algorithm5emptyEv __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZNSt3__113__vector_baseIN2cv4Mat_IfEENS_9allocatorIS3_EEED2Ev __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE26__swap_out_circular_bufferERNS_14__split_bufferIS3_RS5_EE __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE6resizeEm __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE8__appendEm __ZTIN2cv16DenseOpticalFlowE __ZTIN2cv19DualTVL1OpticalFlowE __ZTIN2cv6detail8PtrOwnerE __ZTSN2cv16DenseOpticalFlowE __ZTSN2cv19DualTVL1OpticalFlowE __ZTSN2cv6detail8PtrOwnerE ___clang_call_terminate __ZN2cv3ocl5video12pyrlk_oclsrcE __ZN2cv3ocl5video16bgfg_mog2_oclsrcE __ZN2cv3ocl5video24optical_flow_tvl1_oclsrcE __ZN2cv3ocl5video29optical_flow_farneback_oclsrcE #1/20           1548786658  501   20    100644  30204     `
bgfg_KNN.cpp.o      Ïúíþ           0             ¸                          8N      P      (N                   __text          __TEXT                  g8      P     xR  K    €            __literal8      __TEXT          h8      (       ¸<                            __literal4      __TEXT          �8             à<                            __gcc_except_tab__TEXT          œ8      `      ì<                             __bss           __DATA          (N                                           __const         __DATA           @      (      PD     Ð\  "                   __cstring       __TEXT          (A      ®      xE                             __const         __TEXT          àC      æ       0H                             __data          __DATA          ÐD      ˆ        I     à]                     __compact_unwind__LD            XE             ¨I     X^  -                  __eh_frame      __TEXT          øH      0      HM     À_       h            $       
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H�Ä  H�]€H‰ßL‰þè    H�uÐ1ÒH‰ßè    ‹EÐA‰F$H�ž  H�]�H‰ßL‰þè    H�uÐWÀH‰ßè    ‹EÐA‰FH��  H�] H‰ßL‰þè    H�uÐ1ÒH‰ßè    ƒ}Ð A•F(H�b  H�]°H‰ßL‰þè    H�uÐ1ÒH‰ßè    ‹EÐ…À±ÿ1É=   rˆÈAˆF)H�2  H�]ÀH‰ßL‰þè    H�uÐWÀH‰ßè    ‹EÐA‰F,H�Ä˜   [A^A_]ÃH‰Çè    H‰ÃH�}Ðè    H‰ßè    H‰Çè    H‰Çè    €    UH‰å1À]Ã„     UH‰å‹G]Ã€    UH‰å‰w]Ã€    UH‰å‹G ]Ã€    UH‰å‰w ]Ã€    UH‰åóGóZÀ]Ã�UH‰åòZÀóG]Ã�UH‰å‹G$]Ã€    UH‰å‰w$]Ã€    UH‰åŠG(]Ã€    UH‰å@ˆw(]ÃfD  UH‰å¶G)]ÃfD  UH‰å@ˆw)]ÃfD  UH‰åóG,óZÀ]Ã�UH‰åòZÀóG,]Ã�Pè    è    D  UH‰åSPH‰ûH�   H‰H�»à  è    H‹ƒ¸  H…Àt¹ÿÿÿÿðÁHƒùuH�»€  è    HÇƒ¸      HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      ƒ»„   ~ H‹ƒÀ  1É�Çˆ    HÿÁHc“„  H9Ñ|êH‹»È  H�ƒÐ  H9Çtè    H‹ƒX  H…Àt¹ÿÿÿÿðÁHƒùuH�»   è    HÇƒX      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      ƒ»$   ~!H‹ƒ`  1Éf�Çˆ    HÿÁHc“$  H9Ñ|êH‹»h  H�ƒp  H9Çtè    H‹ƒø  H…Àt¹ÿÿÿÿðÁHƒùuH�»À  è    HÇƒø      HÇƒè      HÇƒà      HÇƒØ      HÇƒÐ      ƒ»Ä   ~!H‹ƒ   1Éf�Çˆ    HÿÁHc“Ä  H9Ñ|êH‹»  H�ƒ  H9Çtè    H‹ƒ˜  H…Àt¹ÿÿÿÿðÁHƒùuH�»`  è    HÇƒ˜      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      ƒ»d   ~!H‹ƒ   1Éf�Çˆ    HÿÁHc“d  H9Ñ|êH‹»¨  H�ƒ°  H9Çtè    H‹ƒ8  H…Àt¹ÿÿÿÿðÁHƒùuH�»   è    HÇƒ8      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      ƒ»   ~!H‹ƒ@  1Éf�Çˆ    HÿÁHc“  H9Ñ|êH‹»H  H�ƒP  H9Çtè    H‹ƒØ   H…Àt¹ÿÿÿÿðÁHƒùuH�»    è    HÇƒØ       HÇƒÈ       HÇƒÀ       HÇƒ¸       HÇƒ°       ƒ»¤    ~!H‹ƒà   1Éf�Çˆ    HÿÁHc“¤   H9Ñ|êH‹»è   H�ƒð   H9Çtè    H‹CxH…Àt¹ÿÿÿÿðÁHƒùu	H�{@è    HÇCx    HÇCh    HÇC`    HÇCX    HÇCP    ƒ{D ~&H‹ƒ€   1Éf.„     Çˆ    HÿÁHcSDH9Ñ|íH‹»ˆ   H�ƒ�   H9Çtè    H‰ßHƒÄ[]é    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    €    UH‰åAWAVAUATSH�ì¨   A‰Ô)EÀA‰öH‰ûè    H�   H‰HÇC    H�C@H‰EˆÇC@  ÿBL�{DH�CHÇC|    HÇCt    HÇCl    HÇCd    HÇC\    HÇCT    HÇCL    HÇCD    H‰ƒ€   H�ƒ�   H‰…PÿÿÿH‰ƒˆ   HÇƒ˜       HÇƒ�       H�ƒ    H‰E�Çƒ      ÿBH�ƒ¨   ÇƒÜ       HÇƒÔ       HÇƒÌ       HÇƒÄ       HÇƒ¼       HÇƒ´       HÇƒ¬       HÇƒ¤       H‰ƒà   H�ƒð   H‰…XÿÿÿH‰ƒè   HÇƒø       HÇƒð       Çƒ     ÿBH�ƒ  Çƒ<      HÇƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      H‰ƒ@  H�ƒP  H‰…`ÿÿÿH‰ƒH  HÇƒX      HÇƒP      Çƒ`    ÿBH�ƒh  Çƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      H‰ƒ   H�ƒ°  H‰…hÿÿÿH‰ƒ¨  HÇƒ¸      HÇƒ°      ÇƒÀ    ÿBH�ƒÈ  Çƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      H‰ƒ   H�ƒ  H‰…pÿÿÿH‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBH�ƒ(  Çƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      H‰ƒ`  H�ƒp  H‰…xÿÿÿH‰ƒh  HÇƒx      HÇƒp      Çƒ€    ÿBH�ƒˆ  Çƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      H‰ƒÀ  H�ƒÐ  H‰E€H‰ƒÈ  E…ö¸ô  AOÆHÇC    HÇC    HÇƒè      HÇƒà      HÇƒØ      HÇƒÐ      ‰CÇC    ò-  …À¹   OÈH�ƒ¤   H‰…0ÿÿÿ‰K$H�ƒ   H‰E˜WÀ(MÀóÂÁTÈ(Ñóà  UÁVÂóCDˆc(H�ƒ  H‰EÀÆC)ÇC,   ?H�ƒ`  H‰E H�ƒd  H‰…8ÿÿÿH�ƒÀ  H‰E¨H�ƒÄ  H‰…@ÿÿÿH�ƒ   H‰E°H�ƒ$  H‰…HÿÿÿL�«€  L�³„  L�£à  L‰çè    ¾   L‰çè    H¹ctor.KNNH‰HH¹ndSubtraH‰HH¹BackgrouH‰HÇC0    ÇC8    H�Ä¨   [A\A]A^A_]ÃH‰E¸L‰çè    H‹ƒ¸  H…Àt¹ÿÿÿÿðÁHƒùuL‰ïè    HÇƒ¸      HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      ƒ»„   ~H‹ƒÀ  1ÉÇˆ    HÿÁIcH9Ñ|îH‹»È  H;}€tè    H‹ƒX  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}°è    HÇƒX      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      ƒ»$   ~"H‹ƒ`  1ÉÇˆ    HÿÁH‹•HÿÿÿHcH9Ñ|çH‹»h  H;½xÿÿÿtè    H‹ƒø  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}¨è    HÇƒø      HÇƒè      HÇƒà      HÇƒØ      HÇƒÐ      ƒ»Ä   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•@ÿÿÿHcH9Ñ|çH‹»  H;½pÿÿÿtè    H‹ƒ˜  H…Àt¹ÿÿÿÿðÁHƒùu	H‹} è    HÇƒ˜      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      ƒ»d   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•8ÿÿÿHcH9Ñ|çH‹»¨  H;½hÿÿÿtè    H‹ƒ8  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}˜è    HÇƒ8      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      ƒ»   ~H‹ƒ@  1ÉÇˆ    HÿÁH‹UÀHcH9Ñ|êH‹»H  H;½`ÿÿÿtè    H‹ƒØ   H…Àt¹ÿÿÿÿðÁHƒùu	H‹}�è    HÇƒØ       HÇƒÈ       HÇƒÀ       HÇƒ¸       HÇƒ°       ƒ»¤    ~"H‹ƒà   1ÉÇˆ    HÿÁH‹•0ÿÿÿHcH9Ñ|çH‹»è   H;½Xÿÿÿtè    H‹CxH…Àt¹ÿÿÿÿðÁHƒùu	H‹}ˆè    HÇCx    HÇCh    HÇC`    HÇCX    HÇCP    ƒ{D ~'H‹ƒ€   1Éfff.„     Çˆ    HÿÁIcH9Ñ|îH‹»ˆ   H;½Pÿÿÿtè    H‰ßè    H‹}¸è    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    „     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`       ð?P?á$ÃÓÖ¿wààð@Rí¿Uµ»±kÀ      @  €?      ÈCÿ›š‚€ ‘    5        5   É      Q  C      ”  É       ¶     þ   æ  %   å        Ý    >       U     /   ]  —        ô     /   ü  ¬        ¨     /   š  t   Õ  )  u   Í  §     Å  è     ö  M  q   {  Ù  u   s  W     k  c                ÿ›Ö€€ N    ‰        ‰   !   ‡   ª   	     ³   ×       Š  	   ›  “               ÿ›Ù�€€ Ð    æ        æ   0   %        i   j     ›   ~     €   Ì  i   M  Q  "   ‚   s  	   x  —  „     $       0  U        …  	   “  Ô  a   a  ‡  „     1     E  =               ÿ›IA    .        .      œ    B   <        ~      ”   „   +             ÿ›¯† ¦    :        :      â   H   	   Ú  Q   :        ‹      Ä   ™   	   ¼  ¢   f          !   æ   )  	   Þ  2  E        w     ¦   …  	   ž  Ž  f        ô  !   Å     	   ½    >        \     ˆ   j  	   €  s  f        Ù  !   ¤   ú  	   œ    S        V     j   d  	   b  m  f        Ó  !   ƒ   ô  	   {  ý  U        R     I   `  	   A  i  k        Ô  !   b   õ  	   Z  þ  N        L     (   Z  	      c  k        Î  !   A   ï  	   9  ø  H        @        N  	   ÿ  W  f        ½  !       Þ  	     ç  <        #  	   1  D  	   R  e  	   s  †  	   ”  §  	   µ  È  	   Ö  é  	   ÷  
  	     +  	   9  L  	   Z  m  	   x  ‹  	   –  ©  	   ´  Ç  	   Ò  å  	   ö  î               ÿ›ð h    u        u   	   q  ~   O        Í   !   U   î   	   M  ÷   a       X  	   i  a               ÿ›ð h      ±  A   }   ©  à   ~   ¡  €  ~   ™     ~   ‘  À  ~   ‰  `  ~   �  ú  q   y       ÿ›˜�    m       m     Ì   Ð     @
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  ì  €   
  „	  s   
  ÷	  Q                         (A      …A      :             B      …A      b                                                                                                                                                                                                                                            virtual void cv::BackgroundSubtractorKNNImpl::apply(cv::InputArray, cv::OutputArray, double) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/bgfg_KNN.cpp learningRate >= 0 apply virtual void cv::BackgroundSubtractorKNNImpl::getBackgroundImage(cv::OutputArray) const  getBackgroundImage nchannels <= 512 initialize name history nsamples nKNN dist2Threshold detectShadows shadowValue shadowThreshold No element name has been given operator<< /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/persistence.hpp (String)fn["name"] == name_ read BackgroundSubtractor.KNN           N2cv27BackgroundSubtractorKNNImplE              N2cv23BackgroundSubtractorKNNE  N2cv20BackgroundSubtractorE     N2cv6detail12PtrOwnerImplINS_27BackgroundSubtractorKNNImplENS_14DefaultDeleterIS2_EEEE          N2cv6detail8PtrOwnerE                                                                                                                                                       ƒ  ÑXA        œ8      �      £  ÑXA        ¼9      @      U  ÑXA        :             ¯   A        ø:      P      
                      `                          €                            �      þ  ÑXA        D;      �%      y  aA        x>      (                             (      	                      0(      	                      @(      	                      P(      	                      `(                            p(                            €(      	                      �(      	                       (      	                      °(      
                      À(      
                      Ð(      
                      à(                            ð(                            )      ¹   A        ì>      Ð-      H
  ÑXA        `?       8                            08      
                      @8      '                           zPLR x›   �  4   $   à¶ÿÿÿÿÿÿƒ      kïÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   8Çÿÿÿÿÿÿ£      SðÿÿÿÿÿÿA†CMƒŒ�Ž�    4   ”   °ËÿÿÿÿÿÿU      wðÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   ØÑÿÿÿÿÿÿ¯       ñÿÿÿÿÿÿA†CKƒŒŽ�             zR x�  $      8Òÿÿÿÿÿÿ
        A†C       $   D    Òÿÿÿÿÿÿ        A†CBƒ    $   l   Òÿÿÿÿÿÿ        A†C       4   ”   Òÿÿÿÿÿÿþ      £ðÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   Ì  ÈÚÿÿÿÿÿÿy      ŸóÿÿÿÿÿÿA†CLƒŽ�$   ü   Ýÿÿÿÿÿÿ        A†C       $   $   Ýÿÿÿÿÿÿ	        A†C       $   L  èÜÿÿÿÿÿÿ	        A†C       $   t  ÐÜÿÿÿÿÿÿ	        A†C       $   œ  ¸Üÿÿÿÿÿÿ	        A†C       $   Ä   Üÿÿÿÿÿÿ        A†C       $   ì  ˆÜÿÿÿÿÿÿ        A†C       $     pÜÿÿÿÿÿÿ	        A†C       $   <  XÜÿÿÿÿÿÿ	        A†C       $   d  @Üÿÿÿÿÿÿ	        A†C       $   Œ  (Üÿÿÿÿÿÿ
        A†C       $   ´  Üÿÿÿÿÿÿ
        A†C       $   Ü  øÛÿÿÿÿÿÿ
        A†C       $     àÛÿÿÿÿÿÿ        A†C       $   ,  ÈÛÿÿÿÿÿÿ        A†C       ,   T  ÀÛÿÿÿÿÿÿ¹      ‹ñÿÿÿÿÿÿA†CBƒ    4   „  PàÿÿÿÿÿÿH
      ÏñÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ¼  hêÿÿÿÿÿÿ        A†C       $   ä  Pêÿÿÿÿÿÿ
        A†C       $     8êÿÿÿÿÿÿ'        A†CBƒ    68  V  -8  5  -8  5  -8  5  -ü7  5  -ô7  5  -ì7  5  -ä7  5  -Ü7  5  -Ô7  6  -Ë7  H  -Ã7  F  -Y7  7  -87  F  -Á6  7  -�6  F  -)6  7  -6  F  -Ž5  7  -j5  F  -ó4  7  -Ï4  F  -X4  7  -44  F  -Ç3  7  -¤3  D  -N3  E  -A3  D  -´2    t2    ù-  3  ò-  G  -Å-  5  -½-  5  -µ-  5  -­-  5  -¥-  5  -�-  5  -•-  5  -�-  5  -…-  H  -w-  F  --  7  -ê,  F  -q,  7  -J,  F  -Ñ+  7  -ª+  F  -1+  7  -
+  F  -‘*  7  -j*  F  -ñ)  7  -Ê)  F  -R)  7  -+)  D  -)  3  )  R  -)  X  -(  5  -ý'  5  -õ'  6  -í'  D  -á'  5  -Ä'  <  -µ'  N  -¦'    ‡'  =  -y'  N  -j'    Z'  =  -L'  N  -='    /'  <  - '  N  -'    '  =  -õ&  N  -æ&    Ø&  =  -Ê&  N  -¸&    ª&  =  -œ&  N  -Š&    ƒ&  D  -z&  >  -g&    `&    &&  E  -
&  D  -ø%  _  -è%    Î%  ;  -¸%  N  -©%    Š%  5  -‚%  6  -z%  D  -n%  5  -f%  5  -\%  D  -P%  5  -H%  5  ->%  D  -2%  5  -*%  5  - %  D  -%  5  -%  5  -%  D  -ö$  5  -î$  5  -á$  D  -Õ$  5  -Í$  5  -À$  D  -´$  5  -¬$  5  -Ÿ$  D  -“$  5  -‹$  5  -~$  D  -r$  5  -j$  5  -]$  D  -Q$  5  -I$  5  -<$  D  -0$  5  -($  5  -$  D  -$  5  -$  5  -ú#  D  -î#  5  -æ#  5  -Ù#  D  -Í#  5  -Å#  5  -¸#  D  -¬#  5  -ˆ#  B  -s#  D  -j#  >  -W#    P#    #  E  -ã"  D  -×"  I  -»"  E  -–"  C  -„"  D  -{"  >  -h"    a"    #"  E  -ï!  D  -ã!  I  -Á!  E  -œ!  C  -Š!  D  -�!  >  -n!    g!    )!  E  -õ   D  -é   I  -Ã   E  -ž   B  -‰   D  -€   >  -m     f     (   E  -ù  D  -í  I  -Ç  E  -¢  C  -�  D  -†  >  -s    l    .  E  -ÿ  D  -ó  I  -â  E  -½  C  -ª  D  -¡  >  -Ž    ‡    I  E  -  D  -  I  -ö  E  -Ñ  C  -¾  D  -µ  >  -¢    ›    ]  E  -.  D  -"  I  -  E  -ì  I  -Ý  D  -Ñ  I  -À  E  -¨  O  -x  V  -j    -V    -K  6  -C  V  -8  5  -ö  4  è  W  -Þ    -Ç  W  -‘  5  -‰  5  -�  6  -y  @  -a  5  -Y  5  -Q  5  -G  F  -Ï  7  -¥  5  -�  V  -q  F  -  7  -×  5  -Ê  D  -¼  5  -´  Z  -š  V  -s  [  =l  @  -W  F  -ß  7  -¸  D  -¯  >  -›    ”    q  F  -  7  -Æ  M  -¶  ?  -c  M  -R  :  -<  8  -{  A  -o    a  [  =/  5  -'  6  -  D  -  5  -  Z  -a  [  =Z  :  -C  :  -,  :  -  :  -ý  :  -å  :  -»  8  -g  8  -  8  -¸  8  -a  8  -  8  -º  :  -£  8  -?  D  -6  >  -#        ú  E  -©  [  =  5  -w  5  -o  5  -g  6  -_  @  -J  F  -á  7  -º  F  -U  7  -ú  5  -ð  D  -á  5  -Ù  5  -Ñ  5  -É  5  -¯  @  -š  F  -1  7  -
  F  -¢  7  -©  ^  -K  ]  -ø  ^  -¯  ]  -Y  ^  -  ]  -j	    ò    Ý    Ê    ¾  \  -µ      D  -  >  -ð    é    Ã  E  -Ž    Y  9  -A  K  -˜  J  -�  L  -\    -    ú   9  -â   K  -9   J  -1   A  -%         *    0    U         &  ø     ð   "  è     à   #  Ø     Ð   !  È     À   $  ¸     °      ¨           ˜   %  �     ˆ   P  €   Q  x   (  p     h   '  `     X     P     H   +  0     (                         
  €   -  x   1  p   U  h   2  `   T  X     P     H     @   ,  0   )  (   /      U     S     .      U  €    `    @    8    0  Y             Y       à    À         €    `    @              à    À         €    `    @               Y       ø     ð   Y  à     À           €     x     p   Y  `     X     P   Y  @     8     0   Y                Y           Y  MW     @      E    œ8          ¼9      ?     @          :      ù    ø:      Á    D;      ¯    x>      æ    ì>      Ó    `?      È    (N      «    0N      M  À �      *  À 0(      ]  À P(      ‘  À �(      ö  À Ð(      m  À °(      Å  À p(      Š  À ð(      ù  À �%      6              À Ð-      Ü  À `      V  À P        À )      B           r  À @8        À 08        À  8      X  À €      Q   À  (      ì   À @(      !  À €(      Ù  À À(      ²   À  (      Æ  À `(      N	    @      Š  À à(      v  À �      6   À (      ¾	  	€ ÐD      W  	€ ðD      Ë
    A      S  	€ @E      ú	  	€ 0E      �	  € 0D      3  € D      £
    àC      ÷  € PD      ß	  € °D      {
    @@      ›  	À E      õ  À  )                                ½             Ô             {             ¦             ¦             �                          ï             …              µ             Æ             Ç             +             q             "              @                                       m             -             Ö             %	             ÿ             C             H             ó
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bgfg_gaussmix2.cpp.o        Ïúíþ           �                                       (ˆ      °       ˆ                   __text          __TEXT                  Ç^      °     ÐŒ  �    €            __literal8      __TEXT          È^      (       xc                            __literal16     __TEXT          ð^      °        c                            __gcc_except_tab__TEXT           _      h      Pd                             __literal4      __TEXT          n      (       ¸r                            __cstring       __TEXT          0n      Ö      àr                             __bss           __DATA           ˆ                                           __const         __DATA          u      X      Ày     ¸¡  )                   __const         __TEXT          pv             {                             __data          __DATA          €w      h      0|      £  "                   __compact_unwind__LD            èx      @      ˜}     ¤  V                  __eh_frame      __TEXT          (      ø      Øƒ     À¦       h            $       
     )      È¦           Ð¦  £    ±  (     P             J   ^   E                                                   UH‰åAWAVAUATSH�ì  I‰ÕI‰÷I‰þH‹    H‹ H‰EÐA‹Ž0  �AA‰†0  fWÉf.Ár…É!ÀA‹Ž4  9ÁNÁWÉò*Èòa^  ò^ÁfWÉòE˜f.ÁslfWÀf)…0ÿÿÿL�¥0ÿÿÿ¾   L‰çè    H¹Rate >= H‰HH¹learningH‰Æ@0H�‚m  H�…m  ¿)ÿÿÿA¸  L‰æè    H�½0ÿÿÿè    H�]€ºÿÿÿÿH‰ßL‰þè    1Ò¹ÿÿÿÿE1ÀE1ÉL‰ïH‰Þè    H�½0ÿÿÿºÿÿÿÿL‰îè    H�½àþÿÿºÿÿÿÿL‰þè    óA†T  óAŽX  (Ñó_ÐóUˆó]ÈóMŒHÇ$    H�} H�•àþÿÿ¾   ¹   A¸   E1Éè    I�ž   H�U 1öH‰ßè    A‰ÇI�–Ð  HÇ$    H�} ¾   ¹   A¸   E1Éè    H�U H‰ßD‰þè    A‰ÇI�–à   HÇ$    H�} ¾   ¹   A¸   E1Éè    H�U H‰ßD‰þè    A‰ÇI�–€  HÇ$    H�} ¾   ¹   A¸   E1Éè    H�U H‰ßD‰þè    A‰ÇI�–0  HÇ$    H�} ¾   ¹   A¸   E1Éè    H�U H‰ßD‰þè    A‰ÇHÇ$    H�} H�•0ÿÿÿ¾  ¹   A¸   E1Éè    H�U H‰ßD‰þè    òE˜òZÀóE H�U ¹   H‰ß‰Æè    òÍ[  ò\E˜òZÀóE H�U ¹   H‰ß‰Æè    óA†\  óZÀòM˜òYÈWÀòZÁW°[  óE H�U ¹   H‰ß‰Æè    òA†@  òZÀóE H�U ¹   H‰ß‰Æè    I�–H  ¹   H‰ß‰Æè    I�–L  ¹   H‰ß‰Æè    H�UŒ¹   H‰ß‰Æè    H�Uˆ¹   H‰ß‰Æè    I�–P  ¹   H‰ß‰Æè    I�–d  ¹   H‰ß‰Æè    A€¾`   tI�Æa  ¹   H‰ß‰ÆL‰òè    Hc…ìþÿÿH‰E Hc…èþÿÿH‰E¨HÇE°   H�}�è    H�U L�M�¾   1ÉA¸   H‰ßè    ‰ÃH�}�è    H�½àþÿÿè    H�½0ÿÿÿè    H‹    H‹ H;EÐu‰ØH�Ä  [A\A]A^A_]Ãè    H‰Çè    H‰ÃH�½0ÿÿÿè    ëLH‰Çè    H‰ÃH�}�è    ëëëëëëH‰Ãëë
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 uH‰ßL‰þL‰òó~Eàè    „À…Ê  ÆƒØ    H�½˜þÿÿºÿÿÿÿL‰þè    ¾ÿÿÿÿL‰ÿè    H�µ˜þÿÿH‰ß‰Âè    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‰
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ò­  ëóZÀòƒ@  ‹EÐˆƒ`  Çƒ8     H¸  –BÍÌL=H‰ƒX  (  ƒH  Æƒa  Çƒd     ?L‰÷è    ¾   L‰÷è    H¹ctor.MOGH‰HH¹ndSubtraH‰HH¹BackgrouH‰Æ@2ÆƒØ   HƒÄ[A\A]A^A_]ÃI‰ÇëI‰ÇëI‰ÇL‰÷è    L‰ïè    L‰çè    L�³à   L�£0  L�«€  H�»Ð  è    L‰ïè    L‰çè    L‰÷è    H‹ƒ°   H…Àt¹ÿÿÿÿðÁHƒùu	H�{xè    HÇƒ°       HÇƒ        HÇƒ˜       HÇƒ�       HÇƒˆ       ƒ{| ~H�C|H‹‹¸   1ÒÇ‘    HÿÂHc0H9ò|îH‹»À   H;}Ètè    H‹CPH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCP    HÇC@    HÇC8    HÇC0    HÇC(    ƒ{ ~H�CH‹KX1Ò Ç‘    HÿÂHc0H9ò|îH‹{`H;}Àtè    H‰ßè    L‰ÿè    H‰Çè    H‰Çè    H‰Çè    €    UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`       ð?      ð?      ð>      ð?      0@   €   €   €   €   €   €   €   €  0C  0E              0C      0Eÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   €ÿÿÿÿÿÿÿÿÿÿÿÿfff?  A  pA  €@ÿ›š‚€ ‘    ¹        ¹   !   ¶   Ú      ®  æ   @        &     ç   a  C   ö   «  6   ô   è  6   ò   %  6   ð   b  6   î   ˜  :   ì   à     å   	     ã   E     á   j     ß   „  š   ø   <  	   Ý   E     Ï   d  U        ¹     Ç  Å  V             ÿ›÷€ u    n        n   =   	   ³   6      ñ   6      '  :      i        �  	   ÿ   ™     ñ   µ  k        ÿ›IA    ]        ]   ,   ¡    ‰   	   ™   ¤   	   µ   ­                ÿ›ó� ê    J        J   .      }   §   A   $  ž   ?   ×     Æ   ó  É   È        ù   N  %   à   s     Ø  ‘     '   Ë  s     V  _     ¾     
  ã     ñ  Q  k   ¾  ã  R   7  M     a  Y               ÿ›§‚ ž    �        �   !   å   ®   	   Ý  ·   A        ø   !   Ç     	   ¿  "  o        ‘     ©   ®     ¡  º  Â       |     –   �  Š             ”   .  ž        Ì     ’   à  q        Q     �   e  G        ¬  	   ·  Ê  	   Õ  è  	   ù  ñ               ÿ›Ö€€ N    ³        ³   !      Ô   	     Ý   @          	   .  &               ÿ›}u    Ö        Ö   (   ¾   S     .   z  j   &  í       ù  P        I  k   ¶  Ê     Þ  Ö               ÿ›}u    Û        Û   (   ž            B  r   ø  ½     ð  É  R          y   –  ª     ¾  ¶               ÿ›}u    Ö        Ö   (   ®   ?        f  n     Ý       é  P        9  k   ¦  º     Î  Æ               ÿ›}u    Ö        Ö   (   þ   “     n   º  j   f  -     ^  9  P        ‰  k   ö  
                      ÿ›IA    .        .      œ    B   <        ~      ”   „   +             ÿ›·Š ®
    8        8      8   F   	   0  O   :        ‰         —   	         f          !   —   '  	   �  0  L        |     ü   Š  	   ô  “  f        ù  !   v     	   n  #  V        y     Þ   ‡  	   Ö  �  f        ö  !   U     	   M     Q        q     À     	   ¸  ˆ  f        î  !   4     	   ,    N        f     Ÿ   t  	   —  }  f        ã  !        	       M        Z     ~   h  	   v  q  f        ×  !   ò   ø  	   ê    I        J     ]   X  	   U  a  f        Ç  !   Ñ   è  	   É  ñ  I        :     <   H  	   4  Q  f        ·  !   °   Ø  	   ¨  á  m        N        \  	     e  f        Ë  !   �   ì  	   ‡  õ  X        M	     ú   [	  	   ò  d	  n        Ò	  !   n   ó	  	   f  ü	  N        J
     Ù   X
  	   Ñ  a
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  !   M   ð
  	   E  ù
  R        K     ¸   Y  	   °  b  f        È  !   ,   é  	   $  ò  =        /  	   =  P  	   ^  q  	     ’  	      ³  	   Á  Ô  	   â  õ  	       	   $  7  	   E  X  	   f  y  	   ‡  š  	   ¨  »  	   É  Ü  	   ê  ý  	       	   ,  ?  	   M  `  	   n  �  	   �  ¢  	   °  Ã  	   Î  á  	   ì  ÿ  	   
    	   (  ;  	   L  D               ÿ›ð h    u        u   	   ‚  ~   O        Í   !   f   î   	   ^  ÷   r       i  	   z  r               ÿ›IA    �        �   !   Ë    ±   	   Ã   Î   	   ß   ×                ÿ›‹� ‚    w       w     ø   �  $   D   Ð  #   �   R  ù   …  f    }  k  @       «  ƒ   <  b  Œ   ð  î  K             ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›¯€ '      £  †   …   ›  '  ^   “       ÿ›ð h                  )        $   Ì     .   1     ¡  ¡  s   ±  0  a   ©  ‘  (                4  €?   4  €?   4  €?   4  €?  €?   4learningRate >= 0 ocl_apply /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/bgfg_gaussmix2.cpp -D CN=%d -D FL=%d -D NMIXTURES=%d%s  -D SHADOW_DETECT  mog2_kernel virtual void cv::BackgroundSubtractorMOG2Impl::apply(cv::InputArray, cv::OutputArray, double) apply frameType == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || frameType == (((0) & ((1 << 3) - 1)) + (((3)-1) << 3)) || frameType == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) || frameType == (((5) & ((1 << 3) - 1)) + (((3)-1) << 3)) getBackgroundImage nchannels <= 512 initialize nmixtures <= 255 getBackgroundImage2_kernel -D CN=%d -D FL=%d -D NMIXTURES=%d 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 name history nmixtures backgroundRatio varThreshold varThresholdGen varInit varMin varMax complexityReductionThreshold detectShadows shadowValue shadowThreshold No element name has been given operator<< /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/core/include/opencv2/core/persistence.hpp (String)fn["name"] == name_ read !kernel_apply.empty() setDetectShadows void cv::BackgroundSubtractorMOG2Impl::getBackgroundImage_intern(cv::OutputArray) const [T = unsigned char, CN = 1] void cv::BackgroundSubtractorMOG2Impl::getBackgroundImage_intern(cv::OutputArray) const [T = unsigned char, CN = 3] void cv::BackgroundSubtractorMOG2Impl::getBackgroundImage_intern(cv::OutputArray) const [T = float, CN = 1] void cv::BackgroundSubtractorMOG2Impl::getBackgroundImage_intern(cv::OutputArray) const [T = float, CN = 3] BackgroundSubtractor.MOG2                   o      Ln      J                                                                                                                                                                                                                                                                                                                                    N2cv28BackgroundSubtractorMOG2ImplE             N2cv24BackgroundSubtractorMOG2E N2cv20BackgroundSubtractorE     N2cv11MOG2InvokerE              N2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE         N2cv6detail8PtrOwnerE                                                                                                                                                ,s      Ln      r                      s      Ln      r                     t      Ln      r                     €t      Ln      r                                                                                             ÑXA         _                A        À`      @      ½    A        <a             i  aA        ˆa      p        ÑXA        €b      €      
                      �      6  aA        ¬c             æ  A        d            Æ  ÑXA        ˆd      à       Ö  A        e      À$      &  A        ˆe      ð(      ¯   A        f       )      
                      °)                          Ð)                            à)      T  A        Tf      @9      Š  aA        �k      Ð<                            à<                            ð<                             =                            =                             =                            @=                            `=                            p=                            €=                             =                            À=                            à=                             >                             >                            @>                            `>                            €>                             >                            À>                            Ð>      ç   ! A        l      À?                            Ð?                            à?                             @                            0@                          P@      9  ÑXA        Pl      �T      €  ÑXA        àl      W      «   A        `m      ÀX      ¹  ÑXA        ”m      €^                            �^      
                       ^      '                           zPLR x›   �  4   $   °€ÿÿÿÿÿÿ      ?àÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ˜…ÿÿÿÿÿÿ       'áÿÿÿÿÿÿA†CNƒŒŽ�      ,   ”   €‡ÿÿÿÿÿÿ½       káÿÿÿÿÿÿA†CEƒ    ,   Ä   ˆÿÿÿÿÿÿi      ‡áÿÿÿÿÿÿA†CLƒŽ�4   ô   P�ÿÿÿÿÿÿ      OâÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      –ÿÿÿÿÿÿ
        A†C       ,   l  ø•ÿÿÿÿÿÿ6      ãÿÿÿÿÿÿA†CIƒŽ�4   œ  X—ÿÿÿÿÿÿæ      /ãÿÿÿÿÿÿA†CNƒŒŽ�      4   Ô  ›ÿÿÿÿÿÿÆ      wãÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ¨ŸÿÿÿÿÿÿÖ      ¿ãÿÿÿÿÿÿA†CNƒŒŽ�      4   D  P£ÿÿÿÿÿÿ&      äÿÿÿÿÿÿA†CNƒŒŽ�      4   |  H§ÿÿÿÿÿÿ¯       OäÿÿÿÿÿÿA†CKƒŒŽ�      $   Œ  À§ÿÿÿÿÿÿ
        A†C       $   ´  ¨§ÿÿÿÿÿÿ        A†CBƒ    $   Ü   §ÿÿÿÿÿÿ        A†C       4   ,  ˆ§ÿÿÿÿÿÿT      ëãÿÿÿÿÿÿA†CKƒŒŽ�      ,   d  °¶ÿÿÿÿÿÿŠ      ïèÿÿÿÿÿÿA†CLƒŽ�$   l  ºÿÿÿÿÿÿ        A†C       $   ”  ø¹ÿÿÿÿÿÿ        A†C       $   ¼  à¹ÿÿÿÿÿÿ        A†C       $   ä  È¹ÿÿÿÿÿÿ        A†C       $     °¹ÿÿÿÿÿÿ        A†C       $   4  ˜¹ÿÿÿÿÿÿ        A†C       $   \  �¹ÿÿÿÿÿÿ        A†C       $   „  ˆ¹ÿÿÿÿÿÿ        A†C       $   ¬  p¹ÿÿÿÿÿÿ        A†C       $   Ô  X¹ÿÿÿÿÿÿ        A†C       $   ü  P¹ÿÿÿÿÿÿ        A†C       $   $  H¹ÿÿÿÿÿÿ        A†C       $   L  @¹ÿÿÿÿÿÿ        A†C       $   t  8¹ÿÿÿÿÿÿ        A†C       $   œ  0¹ÿÿÿÿÿÿ        A†C       $   Ä  (¹ÿÿÿÿÿÿ        A†C       $   ì   ¹ÿÿÿÿÿÿ        A†C       $     ¹ÿÿÿÿÿÿ        A†C       $   <  ¹ÿÿÿÿÿÿ        A†C       $   d  ¹ÿÿÿÿÿÿ        A†C       ,   ´  ð¸ÿÿÿÿÿÿç       æÿÿÿÿÿÿA†CGƒŽ  $   ¼  °¹ÿÿÿÿÿÿ        A†C       $   ä  ˜¹ÿÿÿÿÿÿ        A†C       $     €¹ÿÿÿÿÿÿ        A†C       $   4  x¹ÿÿÿÿÿÿ        A†C       $   \  €¹ÿÿÿÿÿÿ        A†CBƒ    4   ¬  x¹ÿÿÿÿÿÿ9      gåÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ä  €Íÿÿÿÿÿÿ€      ¿åÿÿÿÿÿÿA†CMƒŒ�Ž�    ,     ÈÏÿÿÿÿÿÿ«      æÿÿÿÿÿÿA†CBƒ    4   L  HÑÿÿÿÿÿÿ¹      æÿÿÿÿÿÿA†CMƒŒ�Ž�    $   \  ÐÖÿÿÿÿÿÿ        A†C       $   „  ¸Öÿÿÿÿÿÿ
        A†C       $   ¬   Öÿÿÿÿÿÿ'        A†CBƒ    –^  š  -u^  ]  -m^  ]  -e^  ]  -]^  ^  -U^  „  -M^  ‚  -ñ]  a  -Ð]  ‚  -b]  a  ->]  s  -6]  s  -.]  s  -&]  s  -]  o  -ý\  o  -õ\  ~  -�\    -�\  ~  -p\    7\    ×[  n  -È[  n  -çX  S  àX  ƒ  -·X  ]  -¯X  ]  -§X  ]  -ŸX  „  -‘X  ‚  -8X  a  -X  ‚  -—W  a  -sW  s  -gW  s  -[W  s  -OW  s  -CW  o  -7W  o  -+W  ~  -W  S  W  ]  -W  ^  -üV  ~  -ðV  ]  -èV  ]  -ÞV  ~  -ÒV  ]  -vV  ~  -mV  x  -ZV    SV    V    -›U  ~  -’U  x  -U    xU    :U    -…T  ^  -dT  ™  -DT  ]  -:T  ‚  -ºS  a  -�S  ]  -zS  ‚  -S  a  -ÙR  ]  -ÑR  ]  -ÉR  Ÿ  -©R     =‰R  ™  -„O    ˜F    ·E    —E    �E    ‚E    zE  ‚  -ûD    ÛD    ÓD    ÆD    ¾D  a  -—D    wD    oD    bD    ZD  ‚  -àC    ÀC    ¸C    «C    £C  a  -†C    zC    qC    RC    ?C  �  -:C     C  ,  -ÜB  d  -±A    ¥A    œA    A    é@  ›  -j@     =H@  š  -:@  `  -'@  ”  -"@  �  -³?  ]  -«?  ^  -£?  ~  -—?  ]  -†?  ~  -}?  x  -j?    c?    3?    -?  Ž  -?     -?  Ž  -Æ<  ]  -¾<  ]  -¶<  ^  -®<  ~  -¢<  ]  -‚<  v  -s<  �  -d<    B<  w  -4<  �  -%<    <  w  -<  �  -õ;    ä;  v  -Õ;  �  -Æ;    µ;  v  -¦;  �  -—;    †;  v  -w;  �  -e;    T;  v  -E;  �  -3;    ";  v  -;  �  -;    ï:  u  -à:  �  -Î:    ½:  v  -®:  �  -œ:    ‹:  w  -}:  �  -k:    Z:  w  -L:  �  -::    3:  ~  -*:  x  -:    :    Ö9    -º9  ~  -¨9  ¢  -˜9    ~9  t  -h9  �  -Y9    09  ]  -(9  ^  - 9  ~  -9  ]  -9  ]  -9  ~  -ö8  ]  -î8  ]  -ä8  ~  -Ø8  ]  -Ð8  ]  -Æ8  ~  -º8  ]  -²8  ]  -¨8  ~  -œ8  ]  -”8  ]  -‡8  ~  -{8  ]  -s8  ]  -f8  ~  -Z8  ]  -R8  ]  -E8  ~  -98  ]  -18  ]  -$8  ~  -8  ]  -8  ]  -8  ~  -÷7  ]  -ï7  ]  -â7  ~  -Ö7  ]  -Î7  ]  -Á7  ~  -µ7  ]  -­7  ]  - 7  ~  -”7  ]  -Œ7  ]  -7  ~  -s7  ]  -k7  ]  -^7  ~  -R7  ]  -J7  ]  -=7  ~  -17  ]  -)7  ]  -7  ~  -7  ]  -7  ]  -û6  ~  -ï6  ]  -ç6  ]  -Ú6  ~  -Î6  ]  -Æ6  ]  -¹6  ~  -­6  ]  -¥6  ]  -˜6  ~  -Œ6  ]  -„6  ]  -w6  ~  -k6  ]  -c6  ]  -V6  ~  -J6  ]  -B6  ]  -56  ~  -)6  ]  -!6  ]  -6  ~  -6  ]  -æ5  |  -Î5  ~  -Å5  x  -²5    «5    m5    ->5  ~  -25  …  -5    -ç4  }  -Õ4  ~  -Ì4  x  -¹4    ²4    t4    -=4  ~  -14  …  -4    -ê3  }  -Ø3  ~  -Ï3  x  -¼3    µ3    w3    -@3  ~  -43  …  -3    -é2  |  -Ñ2  ~  -È2  x  -µ2    ®2    p2    -A2  ~  -52  …  -ú1    -Õ1  |  -½1  ~  -´1  x  -¡1    š1    \1    --1  ~  -!1  …  -
1    -å0  |  -Í0  ~  -Ä0  x  -±0    ª0    l0    -=0  ~  -10  …  -0    -õ/  |  -Ý/  ~  -Ô/  x  -Á/    º/    |/    -M/  ~  -A/  …  -&/    -/  |  -é.  ~  -à.  x  -Í.    Æ.    ˆ.    -Y.  ~  -M.  …  -1.    -.  {  -ô-  ~  -ë-  x  -Ø-    Ñ-    “-    -d-  ~  -X-  …  -9-    --  |  -ü,  ~  -ó,  x  -à,    Ù,    ›,    -l,  ~  -`,  …  -:,    -,  }  -ÿ+  ~  -ö+  x  -ã+    Ü+    ž+    -o+  ~  -c+  …  -G+    -"+  }  -+  ~  -+  x  -ð*    é*    «*    -|*  ~  -p*  …  -U*    -:*  …  -+*  ~  -*  …  -*    -ö)  ‘  -È)  š  -º)  *  -¦)  *  -›)  ^  -“)  š  -ˆ)  ]  -F)  T  8)  œ  -.)  '  -)  œ  -â(  ]  -Ú(  ^  -Ò(  y  -º(  ]  -°(  ‚  -Q(  a  -*(  ]  -"(  ]  -(  Ÿ  -ü'     =õ'  y  -à'  ‚  -‚'  a  -^'  Œ  -&    	&     &    º%  e  -§%  b  -õ$  z  -é$  W  Û$     =²$  ]  -ª$  ^  -¢$  y  -Š$  ]  -€$  ‚  -!$  a  -ú#  ]  -ò#  ]  -ê#  Ÿ  -Ì#     =Å#  y  -°#  ‚  -N#  a  -*#  Œ  -+"    #"    "    Ú!  e  -Ç!  b  -!  z  -	!  U  û      =Ò   ]  -Ê   ^  -Â   y  -ª   ]  -    ‚  -3   a  -   ]  -   ]  -ü  Ÿ  -Ü     =Õ  y  -À  ‚  -Z  a  -6  Œ  -g    ^    U      e  -ü  b  -G  z  -;  [  -     =  ]  -ú  ^  -ò  y  -Ú  ]  -Ð  ‚  -q  a  -J  ]  -B  ]  -:  Ÿ  -     =  y  -   ‚  -¢  a  -~  Œ  -k    c    [      e  -  b  -U  z  -I  Y  ;     =Â  ]  -º  ^  -²  ~  -¦  ]  -“  >  -†  =  -y  @  -i  ~  -`  x  -M    F    ?  ¡  -2    +    -  ?  -×  <  -¿  f  -†  `  -m  ]  -e  ^  -]  ~  -Q  ]  -I  ]  -?  ~  -3  ]  -+  ]  -!  ~  -  ]  -  ^  -ü  Ÿ  -Ñ  q  -Â  �  -£  r  -L  q  -=  �  -  r  -š  q  -‹  �  -l  r  -ü  q  -í  �  -Ä  r  -)     ="  e  -  b  -¹  b  -?  Ž  -3  Ž  -&  ~  -  m  -    ý  €  -ì    Ù  �  -Ô  i  =²     -“  f  -Ž  ~  -…  x  -r    k    I    -#  ~  -  x  -         Þ    -‰     =e  ]  -]  ^  -U  y  -;  ]  -1  ‚  -è  a  -Â  ]  -¸  ‚  -Y  a  -2  `  -#  ]  -  ]  -  ]  -õ  ]  -ë  ~  -Ü  ]  -Æ  y  -±  ‚  -[  a  -:  ‚  -Ó  a  -¬  `  -   _  -�    �    y    !  R      {  ~  -o  x  -X    Q    +    -ö
    ¸
  c  - 
  ‰  -÷	  †  -ï	  ‹  -¾	  c  -¬	  ‰  -(	  †  - 	    -	  ˆ  -	  ‡  -ß  $  -Å  †  -¹  f  -«    -š  ˆ  -�  ‡  -t  ˆ  -W  ‡  -:    -  z  -!    ù  ]  -ñ  ^  -é  ~  -Ý  ]  -Î  ~  -Å  m  -³    ¥  �  -   i  =™  €  -Ž    ƒ    |    <  ^  -4  s  -  h  -  Ÿ  -í     =æ  s  -Ú  h  -Ï  j  -µ  g  -”  k  -}  l  -n  p  -@  l  -1  p  -  l  -ó  p  -Ä  l  -®  p  -‚  Š  -n  ‹  -;     =  ^  -  s  -  s  -×  h  -Ë  ]  -Á  ~  -²  ]  -ª  Ÿ  -ˆ     =�  s  -u  s  -i  h  -^  j  -A  g  -  k  -÷  k  -á  k  -Ë  k  -¸  k  -¥  k  -�  k  -y  k  -T  k  -<      k  -÷    ï  k  -Î  l  -¿  p  -‘  l  -‚  p  -T  l  -E  p  -  l  -  p  -Ú  l  -Ë  p  -�  l  -ˆ  p  -6  Š  -"  Š  -  ‹  -ö   ‡  -â   ~  -Ö   x  -Ã     ¼     –     -c            =P  H  H  O  @  ˜  8    0  :  (       5        7    !     A  ø   %  ð   C  è   &  à   D  Ø     Ð   3  È     À   ;  ¸     °   6  ¨         9  ˜     �   4  ˆ     €   2  x   8  p   #  h   ’  `   “  X   E  P   "  H   B  @   0  8   (  0   )  (   I                  `  K  X  P  P  ˜  H  Q  @  —  8  -  0  .  (  /     J           ø   X  à     Ø     Ð   V  ¸     °     ¨   \  �     ˆ     €   Z  p   •  h   L  `   ˜  X   1  P     H     @   F  0   G  (   N      ˜     –     M      ˜            à    Ø    Ð  ž  À    ¸    °  ž       ˜    �  ž  €    x    p  ž  `    @              à    À    ¸    °  ž       €    `    @              à    À         €    `    @              à    À         €    `    @               ž       ø    ð  ž  à    À         €    x    p  ž  `    X    P  ž  @    8    0  ž             ž       ø     ð   ž  à     Ø     Ð   ž  À           ˜     �   ž  €     x     p   ž  `     X     P   ž  @     8     0   ž                ž           ž  MÈ  X       _      Æ    À`      Ò    <a      Ü    u      À    ˆa      ›    €b      =    ¬c          d      ó    ˆd      á    e          ˆe      Ø    f      ˆ    Tf      b    �k      *    l      ­    Pl      u    àl      O    `m          ”m      N     ˆ      ˜  À 0@      �  À €      ¯	  À p      d  À ð<      ù  À à=      ¸  À =      :	  À Ð?      B  À p=      4  À Ð>      -  À @=        À  @      ›  À  =      ž    @      {  À  >         À @9      r                       Ç  À `>      i  À  >      Ü  À ÀX      ±  À °)      ¶  À  )      L  À W          ð(      H  À �T      ß  À  ^      Û  À �^        À €^      ×  À Ð)      $  À P@      ‰   À à<      0  À À=         À  =      G  À À?      6  À `=      e  À À>      _    �      ñ  À  =      ù  À à?      a  À €=                 ƒ  À à       Å  À À$      $  À        f  À       p  À €>      |  À à)      ý   À @>      .  À  >      R   À Ð<      …  
€ àw      þ  
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€ Àx      m  	€ àv      Ý  	€ Àv      —  	€  v      ,  	  pv      Ý  	€  w        	€ `w      U  
À ¸w          0u      €  
À ˜x      X  
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€ Hx      `  
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€  x      R
  À  @      j
             Ü
                          €             ÷             .             ³             `             º             ‚             ÷             ;             ø             ‡             ~             n             k             à             ]                          ¯             Œ             Ö             ¼
             
             ×             @             ¾              ¼             ×             #
             î             š             «                           ë              >              v             6             Î             Ü             	             r	             �	             ˜                          â             �
             m              Û             Ä             I             ·             ¨                           I             î             Ç             �             6              .              ¤             A             ð	             ë             Å             z
                           9              __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv9Algorithm5emptyEv __ZNK2cv3ocl6Kernel5emptyEv __ZNK2cv28BackgroundSubtractorMOG2Impl10getHistoryEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNK2cv28BackgroundSubtractorMOG2Impl9getVarMaxEv __ZNK2cv28BackgroundSubtractorMOG2Impl10getVarInitEv __ZNK2cv28BackgroundSubtractorMOG2Impl16getDetectShadowsEv __ZNK2cv28BackgroundSubtractorMOG2Impl12getNMixturesEv __ZN2cv9Algorithm5clearEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getBackgroundRatioEv __ZNK2cv28BackgroundSubtractorMOG2Impl9getVarMinEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getVarThresholdGenEv __ZN2cv28BackgroundSubtractorMOG2Impl23create_ocl_apply_kernelEv __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEE10deleteSelfEv __ZNK2cv28BackgroundSubtractorMOG2Impl14getShadowValueEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv9Algorithm14getDefaultNameEv __ZNK2cv11_InputArray4kindEv __ZNK2cv28BackgroundSubtractorMOG2Impl18getShadowThresholdEv __ZNK2cv28BackgroundSubtractorMOG2Impl15getVarThresholdEv __ZNK2cv28BackgroundSubtractorMOG2Impl31getComplexityReductionThresholdEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv9AlgorithmD2Ev __ZN2cv28BackgroundSubtractorMOG2ImplD2Ev __ZN2cv9AlgorithmC2Ev __ZN2cv4UMatD1Ev __ZN2cv11MOG2InvokerD1Ev __ZN2cv28BackgroundSubtractorMOG2ImplD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEED1Ev __ZN2cv3ocl6KernelC1Ev __ZN2cv3ocl5QueueC1Ev __ZN2cv11MOG2InvokerD0Ev __ZN2cv28BackgroundSubtractorMOG2ImplD0Ev __ZN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEED0Ev _strcmp __Znwm __ZN2cv3MatC2EiiiPvm __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __Znam __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv4readERKNS_8FileNodeERii __ZN2cv3Mat6createEiPKii __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv28BackgroundSubtractorMOG2Impl10setHistoryEi __ZNK2cv11_InputArray7getUMatEi __ZN2cv28BackgroundSubtractorMOG2Impl12setNMixturesEi __ZN2cv5writeERNS_11FileStorageERKNS_6StringEi __ZNK2cv11_InputArray4sizeEi __ZN2cv28BackgroundSubtractorMOG2Impl14setShadowValueEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cv28BackgroundSubtractorMOG2Impl10initializeENS_5Size_IiEEi ___cxa_begin_catch __ZN2cv4readERKNS_8FileNodeERff __ZN2cv5writeERNS_11FileStorageERKNS_6StringEf ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv4readERKNS_8FileNodeERdd __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN2cv28BackgroundSubtractorMOG2Impl9ocl_applyERKNS_11_InputArrayERKNS_12_OutputArrayEd __ZN2cv28BackgroundSubtractorMOG2Impl5applyERKNS_11_InputArrayERKNS_12_OutputArrayEd __ZN2cv28BackgroundSubtractorMOG2Impl9setVarMaxEd __ZN2cv28BackgroundSubtractorMOG2Impl10setVarInitEd __ZN2cv28BackgroundSubtractorMOG2Impl18setBackgroundRatioEd __ZN2cv28BackgroundSubtractorMOG2Impl9setVarMinEd __ZN2cv28BackgroundSubtractorMOG2Impl18setVarThresholdGenEd __ZN2cv5writeERNS_11FileStorageERKNS_6StringEd __ZN2cv28BackgroundSubtractorMOG2Impl18setShadowThresholdEd __ZN2cv28BackgroundSubtractorMOG2Impl15setVarThresholdEd __ZN2cv28BackgroundSubtractorMOG2Impl31setComplexityReductionThresholdEd __ZNK2cv8FileNodeixEPKc __ZN2cv28BackgroundSubtractorMOG2ImplC2Eifb __ZN2cv30createBackgroundSubtractorMOG2Eidb __ZN2cv28BackgroundSubtractorMOG2Impl16setDetectShadowsEb __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv3MatC1ERKS0_RKNS_5RangeES5_ __ZN2cv4readERKNS_8FileNodeERNS_6StringERKS3_ __ZN2cv4UMat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl22ocl_getBackgroundImageERKNS_12_OutputArrayE __ZNK2cv28BackgroundSubtractorMOG2Impl18getBackgroundImageERKNS_12_OutputArrayE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZTSN2cv20BackgroundSubtractorE __ZTIN2cv20BackgroundSubtractorE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN2cv11MOG2InvokerE __ZTSN2cv11MOG2InvokerE __ZTIN2cv11MOG2InvokerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN2cv28BackgroundSubtractorMOG2ImplE __ZTSN2cv28BackgroundSubtractorMOG2ImplE __ZTIN2cv28BackgroundSubtractorMOG2ImplE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZN2cvlsERNS_11FileStorageERKNS_6StringE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv11MOG2InvokerclERKNS_5RangeE __ZNK2cv9Algorithm11writeFormatERNS_11FileStorageE __ZNK2cv28BackgroundSubtractorMOG2Impl5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv28BackgroundSubtractorMOG2Impl4readERKNS_8FileNodeE __ZN2cv3ocl5video16bgfg_mog2_oclsrcE __ZN2cv3MataSERKNS_7Scalar_IdEE __ZTVN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZTSN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZTIN2cv6detail12PtrOwnerImplINS_28BackgroundSubtractorMOG2ImplENS_14DefaultDeleterIS2_EEEE __ZTSN2cv24BackgroundSubtractorMOG2E __ZTIN2cv24BackgroundSubtractorMOG2E GCC_except_table9 GCC_except_table8 GCC_except_table7 GCC_except_table47 GCC_except_table37 GCC_except_table6 GCC_except_table46 GCC_except_table16 GCC_except_table45 GCC_except_table15 GCC_except_table4 GCC_except_table44 GCC_except_table3 GCC_except_table2 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayEE25__cv_trace_location_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi3EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi3EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIhLi1EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZNK2cv28BackgroundSubtractorMOG2Impl25getBackgroundImage_internIfLi1EEEvRKNS_12_OutputArrayEE31__cv_trace_location_extra_fn882 __ZZN2cv28BackgroundSubtractorMOG2Impl5applyERKNS_11_InputArrayERKNS_12_OutputArrayEdE25__cv_trace_location_fn842 __ZZN2cv28BackgroundSubtractorMOG2Impl5applyERKNS_11_InputArrayERKNS_12_OutputArrayEdE31__cv_trace_location_extra_fn842 GCC_except_table1 GCC_except_table11 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10   #1/20           1548786660  501   20    100644  12204     `
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        Í
  C     å   d  %   É   ‰     Á  É     ·     %   ›   @     “  ñ     ¸         ü   P     º           ¯     ô  *
  ^   ‹  ‘
     Õ
  ¼
     ê   û
  o   o  ž     ¯  Ì     Ý  .  €   °  á  g   m  Q     e  ]               ÿ›§‚ ž                ¯        ›   J  ‰   Ç     ¾   ¥   õ  ˜   -               ¯   �     ™   Å     †   ë     —         Û   P  Ž   %  Þ  —       u
  c   §  á
     �       ¥   K  o   ¿  ù  ƒ   ~  Ö  b   ]  A     U  M                 ´C  ´Ã  4Ã  4C   ?            p      °      .              Y      °      q      int cv::meanShift(cv::InputArray, cv::Rect &, cv::TermCriteria) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/camshift.cpp cn == 1 meanShift Input window has non-positive sizes cv::RotatedRect cv::CamShift(cv::InputArray, cv::Rect &, cv::TermCriteria)             u  ÑXA        p      €      e  ÑXA        ì             zPLR x›   �  4   $   ðßÿÿÿÿÿÿu      OûÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   8íÿÿÿÿÿÿe      “üÿÿÿÿÿÿA†CPƒŒ�Ž�    ÷    -ò    -á    -Ù    -Ñ  	  -É    -´    -^  
  -:    -+    -!    -    -    -ø    -�  
  -R    -C    -6    -Ó  
  -©    -¡    -”    -i    -T    -ý  
  -Ù    -Ž    i    ]    F    >    4        ö    î    æ    >        è    g    -]    -9    ¾    v    j    Z    -Ø  
  -±    -€    -b    -V    -%    -ž    -‡    -Í    -	    -}  
  -Y    -£    -O    -Ò    -«    -†    -¼    -°    q    -i    -a  	  -Y    -D    -é  
  -Å    -´    -ª    -6  
  -    -ø    -á    -Ô    -Å    -³    -¦    -—    -�    -‚    -s    -f    -  
  -Ù
    -Ñ
    -Ä
    -™
    -„
    -2
  
  -
    -u	    F	    >	    *	    -³  
  -�    -_    -9    -1    -     -Û    H    -<    -%        Ö    -‘    -…    -n    g    P    -    -]    -‘    -ý  
  -Ù    -#    -Ï    -T    --    -    -2     -&      0     (                           8     0                                Mò    0      µ    p      ¼    P      �    ì      T    x           €       f    €                   t  À ð      Œ             n              Á             Ï             S              «             Â              ý              &              Ü             ˆ              ã              œ                           ¥              A             !                           a             Ÿ             Ó              †              __ZSt9terminatev __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv4UMatD1Ev ___sincos_stret __ZN2cv6String8allocateEm __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv11_InputArray7getUMatEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume __ZN2cv7momentsERKNS_11_InputArrayEb __ZN2cv3Mat8copySizeERKS0_ __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9meanShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE __ZN2cv8CamShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE __ZN2cv4UMatC1ERKS0_RKNS_5Rect_IiEE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZZN2cv9meanShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaEE24__cv_trace_location_fn46 __ZZN2cv9meanShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaEE30__cv_trace_location_extra_fn46 __ZZN2cv8CamShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaEE25__cv_trace_location_fn113 __ZZN2cv8CamShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaEE31__cv_trace_location_extra_fn113 _atan2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0  #1/28           1548786661  501   20    100644  21892     `
compat_video.cpp.o          Ïúíþ                         (                          €?      À      €?                   __text          __TEXT                   3      À     @B  (    €            __gcc_except_tab__TEXT           3      T      à5                             __literal8      __TEXT          x9      (       8<                            __cstring       __TEXT           9      a      `<                             __compact_unwind__LD            <      @      È>     €K                    __eh_frame      __TEXT          H=      8      @     pL       h            $       
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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    ÿ›}u    �        �      û   ±      ñ   ç      [   &  r   S  ³  ‹   ó  v  q   é    …   ¦  ž               ÿ›‹� ‚    ˆ        ˆ   "   ü   ¾      ò   T     ð   �     Z   Ì  |   R  ²  Œ   ô  u  q   è    „   ¦  ž               ÿ›Ö€€ N    S        S   !   ¾   t   	   ¶  }   D       Á  	   Ò  Ê               ÿ›IA   "   )   <   	   !  E   ç        ,  	   =  5               ÿ›IA   "      ?   	   
  H   Í          	   &                 ÿ›IA"   "   z   D   	   r  M   0       }  	   Ž  †               ÿ›œ“    ~        ~   !      Ÿ        «           Ê      �   æ      â     $   7   C     >   w  ¡   ¾   ä       ö     <   0  Ÿ   9   ¢       }         ì  b   p   i  u   h  ù  n   `  ‚  Œ   X  )	  …   P  É	  …   H  i
  …   @        1  T  ]   ¶  Ù  Y   4  Ž  k   /    k   '  š  ƒ     U  ƒ   Ú     ƒ   …  «  ƒ   6  .               ÿ›Ù�€€ Ð    S        S         o      d   ¾      ®   Ì           à   "   ˜     	   �  j  8   È   º  ~   À  S  ‹   ¸  ù  …   °  ›  	   ¦  ã  w   \  ‚  ƒ     -  ‘   Æ  ¾               ÿ›€÷    ?        ?      „   ^      l   ½      T   ñ     ’   &     2   ]  �   Ÿ   Ç  	   —       œ   7  a   L  ³  ‹   D  Y  …   <  ù  …   4  ½  k   *  ·  \   ö	  .  ƒ   þ	  Ì  ƒ   
  j	  „   
  î	  (             ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p                         ð?      ð?      ð¿-Cëâ6?      ð?state and measurement vectors must have positive number of dimensions cvCreateKalman /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/compat_video.cpp cvReleaseKalman cvKalmanPredict cvKalmanCorrect featuresA && featuresB cvCalcOpticalFlowPyrLK flow.size() == prev.size() && flow.type() == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3)) cvCalcOpticalFlowFarneback 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         3      °      ®  ÑXA         3      `      Ú  ÑXA        04      @      E  ! A        Œ4      �      .  ! A        Ø4      À      –  ! A        $5      `      >  ÑXA        p5              Î  ÑXA        7      p&      
  ÑXA        ð7       0      €  ÑXA        ô8             zPLR x›   �  4   $   �Âÿÿÿÿÿÿ®      ŸõÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   Æÿÿÿÿÿÿ®      çõÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   €ÊÿÿÿÿÿÿÚ      ?öÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   Ì   (ÎÿÿÿÿÿÿE      cöÿÿÿÿÿÿA†CGƒŽ  ,   ü   HÏÿÿÿÿÿÿ.      öÿÿÿÿÿÿA†CGƒŽ  ,   ,  HÐÿÿÿÿÿÿ–      ›öÿÿÿÿÿÿA†CGƒŽ  4   \  ¸Ñÿÿÿÿÿÿ>      ·öÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  ÀáÿÿÿÿÿÿÎ      øÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì  Xçÿÿÿÿÿÿ
      ÇøÿÿÿÿÿÿA†CPƒŒ�Ž�    4     Pñÿÿÿÿÿÿ€      “ùÿÿÿÿÿÿA†CMƒŒ�Ž�    3    -3    -3    - 3    -ø2    -î2    -â2    -†2    -}2    -j2    c2    %2     -«1    -¢1    -�1    ˆ1    J1     -—0  '  -’0  )  -‚0    -z0    -r0    -j0    -b0    -Z0  #  -â/    -»/  #  -D/    -/  #  -¦.    -.  #  -/.    -À-    -¸-    -°-    -¨-    -ž-    -”-  #  -5-    --    -ê,  #  -q,    -J,  #  -Ñ+    -ª+  #  -++    -+  #  -¯*    -‰*    -s*  !  -8*  #  -X)  #  -Õ(    -±(    -{(  &  -s(    C'    -é&    -Ê&    -«&    -j&    -b&    -Z&  #  -Õ%    -«%    -¡%  #  -*%    - %    -ö$  #  -‹$    -d$    -\$    -T$    -J$    -@$    -4$    -$  #  -¡#    -z#  #  -û"    -Ô"  #  -b"    ->"    -§!    -ž!    -Š!    ƒ!    |!  5  -o!    h!     -*!    -!    -ï     -š     -’     -Š   #  -     -é    -ß  #  -h    ->    -4  #  -½    -“    -‹    -ƒ    -y  #  -    -Û  #  -|    -U  #  -ö    -Ì    -Ä    -¼    -´    -¬    -¤    -˜    -Ž  #  -A    -    -  #  -¼    -•    -ˆ    -y    -q    -i    -J  #  -Ñ    -ª  #  -1    -
  #  -‘    -j  #  -ê    -Ã  #  -a    -:  #  -Ñ    -ª    -¥    å  !  -  #  -+  #  -˜    -q  
  -E  #  -t  #  -ß    -¸  
  -„  
  -`  
  -B    -&    -    -û    -è    á    ±     -R    -J    -B    -6    -!  /  -        í  /  -å    Ä  /  -¿    ±    —  4  -„  3  -e  /  -]    3  /  -&    	    -     -ì    å    º    -²    -ª    -ž    -‰  ,  -z  /  -r    K  /  ->    $  /  -    õ  /  -è    Ô    -Ë    -·    °    �    -y    -q    -e    -M  .  -E  (  -8  0  -,  0  -   0  -  0  -  0  -ü  0  -ð  0  -ä  0  -Ø  0  -Ì  0  -À  0  -´  0  -¨  0  -Ÿ  0  -–  0  -�    -x    -d    ]    6    -.    -&    -    -x  -  -_  -  -H  -  -1  -  -  -  -
  2  -û
  -  -ß
  -  -Ï
  2  -À
  -  -©
  -  -™
  1  -K
  -  -;
  2  -,
  -  -
  1  -Î	  -  -¾	  1  -Q	  -  -A	  2  -5	  -  -#	  2  -	  -  -ú  (  -ê  +  -Ù    -Ð    -½    ¶    ¯  5  -¢    ›     -Z    -R    -J  #  -Ò    -¨    -œ    -’  #  --    -    -ê  #  -j    -ô  #  -„    -L    -    -}  %  -V  "  -ý    -ª    -¢    -š  #  -!    -÷    -í    -ã  #  -~    -W    -:  #  -»    -”  #  -.    -ö     -Ç     -˜   $  -F     -8    0  *             *       ø     ð   *  à     Ø     Ð   *  À     ¸     °   *        ˜     �   *  €     x     p   *  `     X     P   *  @     8     0   *                *           *  Mg     3      ?     3      -    04          Œ4      	    Ø4      ÷    $5      å    p5      Ó    7      Á    ð7      y    ô8      ?  À  0      =  À �0      ˆ            ¦    `      Á     °          `      T    p&      Þ     À      Í     �      ´             .    @      b             Œ             r             4             ¤             }              u             i             ¾             ý             —              n             E              $             1              Þ             W              ü                            
             !             Q             +                           ï              l             ž             ü                                         4             U                            _cvSetIdentity _cvCopy _memcpy __ZSt9terminatev __ZN2cv8fastFreeEPv __ZN2cv7noArrayEv __ZNK2cv11RotatedRect12boundingRectEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv _cvMeanShift _cvCamShift _cvKalmanPredict _cvKalmanCorrect _cvCreateMat _cvReleaseMat ___bzero _cvSetZero _cvCreateKalman _cvReleaseKalman __ZN2cv3MatC2EiiiPvm _cvEstimateRigidTransform __ZN2cv6String8allocateEm _cvCalcOpticalFlowFarneback __ZN2cv24calcOpticalFlowFarnebackERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEdiiiidi __ZN2cv5errorEiRKNS_6StringEPKcS4_i ___cxa_begin_catch _cvSolve ___clang_call_terminate _cvTranspose __Unwind_Resume __ZN2cv20calcOpticalFlowPyrLKERKNS_11_InputArrayES2_S2_RKNS_17_InputOutputArrayERKNS_12_OutputArrayES8_NS_5Size_IiEEiNS_12TermCriteriaEid __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd _cvAlloc __ZN2cv22estimateRigidTransformERKNS_11_InputArrayES2_b _cvFree_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ _cvGEMM _cvCalcOpticalFlowPyrLK __ZN2cv3sumERKNS_11_InputArrayE __ZN2cv9meanShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE __ZN2cv8CamShiftERKNS_11_InputArrayERNS_5Rect_IiEENS_12TermCriteriaE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN2cv10cvarrToMatEPKvbbiPNS_10AutoBufferIdLm136EEE GCC_except_table8 GCC_except_table7 GCC_except_table6 GCC_except_table5 GCC_except_table4 GCC_except_table3 GCC_except_table2 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0 GCC_except_table10 



#1/20           1548786663  501   20    100644  76380     `
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ýÿÿ‹‹IfWÀH‹•¸úÿÿ;J…�  ;…•  ‹…èüÿÿ;… þÿÿ…  éh  f)…pþÿÿ¾   H��pþÿÿH‰ßè    H¹2.size()H‰HH¹e()==srcH‰HH¹src1.sizH‰¿)ÿÿÿA¸Á   H‰ÞH�´»  H�Ø·  è    H‰ßè    fWÀ‹…èüÿÿ;… þÿÿtrf)…pþÿÿ¾   H��pþÿÿH‰ßè    H¹dst.rowsH‰HH¹s == dstH‰HH¹src1.rowH‰¿)ÿÿÿA¸Ã   H‰ÞH�4»  H�X·  è    H‰ßè    fWÀ‹…ìüÿÿÀ9…þÿÿtvf)…pþÿÿ¾   H��pþÿÿH‰ßè    H¹1.cols*2H‰HH¹ == (srcH‰HH¹dst.colsH‰Æ@)¿)ÿÿÿA¸Ä   H‰ÞH�®º  H�Ò¶  è    H‰ßè    fWÀ‹…øýÿÿ¹ÿ  !Èƒø„¦   f)…pþÿÿ¾7   H��pþÿÿH‰ßè    H¹) << 3))H‰H/H¹(((1)-1)H‰H(H¹- 1)) + H‰H H¹1 << 3) H‰HH¹(5) & ((H‰HH¹() == 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  H9Çtè    H‹ƒ¨   H…Àt¹ÿÿÿÿðÁHƒùu	H�{pè    HÇƒ¨       HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       ƒ{t ~$H‹ƒ°   1É„     Çˆ    HÿÁHcStH9Ñ|íH‹»¸   H�ƒÀ   H9Çtè    H‹CHH…Àt¹ÿÿÿÿðÁHƒùu	H�{è    HÇCH    HÇC8    HÇC0    HÇC(    HÇC     ƒ{ ~H‹CP1ÉÇˆ    HÿÁHcSH9Ñ|íH‹{XHƒÃ`H9ßtè    HƒÄ[]ÃH‰Çè    H‰Çè    H‰Çè              ð¿      ð?yå5”×à?                                                            €       €ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ   €   €   €   €                            ÿ›�±€€ ”1             Ê   “   Ï  Õ  é’   E     ™Ž   j  %   }Ž   �     uŽ  U     pŽ   z  %   TŽ   Ÿ     LŽ  Ë  %   GŽ   ð  Á   ¹’   Ì  °   „�   d	     |Œ  i	     BŽ   Œ	     Ž   Û	     �   ?
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  %   {‹        s‹  K     Q�   ½  %   5�   â     -�       (�   7  %   �   \     �  Ž     ÿŒ   Ö  %   ãŒ   û     ÛŒ  *     n‹   ;          O  %   R‹   t     J‹  ¦     E‹   Ë  %   )‹   ð     !‹       ÖŒ   '          ;  %   ºŒ   `     ²Œ  ‰      ·’   S      Ÿ’         ‡’   Õ     o’   <     W’   –     U’   Ú  “   V�   g     S’   %      ;’   ë     #’   ©     ’   g     ó‘   �  É   Ñ’   Ý     Û‘   é     ­Œ   
     ‰Œ   Q     „Œ   •     Ù‘   ý  '   ×‘   Ú  '   ¿‘   @  '   ½‘   ƒ      »‘   Ì  "   ¹‘     !   ·‘   _     µ‘   ½  '   ³‘   ä     ±‘         ç�   Å     Ï�   {     �   A      í�   !     Õ�   ¨!  0   ½�   ^"  0   »�   ·"  "   ¹�   ã"     •�   !#  "   “�   M#     ‘�   $     ��   Ñ$     w�   �%     X�   M&     9�   '     �   Í'     ûŽ   �(     ÜŽ   M)     ½Ž   *      žŽ   =+  6   ”µ   ,  "   Žµ   ±,  "   Šµ   a-  "   ˆµ   .  6   ’µ   ã.  "   �µ   “/  "   Œµ   C0  "   †µ   :1  &   Ñµ   ê1     Ïµ   2     Íµ   ¯2     Áµ   Ä2     «µ   v3  )   ¦µ   »3  
   ¤µ   ñ3     ¢µ   ¨4     óµ   ë4  !   Q§   5     `¥  @5     óµ   ƒ5  !   3¥   ¤5     º¤  6     óµ   P6  !   5§   q6     p¥  ¡6     óµ   Þ6  !   ¥   ÿ6     ²¤  ˆ7     óµ   Ä7  !   §   å7     x¥  8     óµ   Q8  !   û¤   r8     ¢¤  Á8     óµ   þ8  !   ý¦   9     h¥  A9     óµ   ~9  !   ß¤   Ÿ9     ª¤  Ã9     óµ   :  !   ´£   %:     Œ¢  O:     óµ   Ä:  !   <¢   å:     *¡  ;     óµ   N;     Ö³   |;  ‚   ý²   <     óµ   X<     ³   †<  Œ   ´±  =     óµ   b=  !   |£   ƒ=     |¢  ¥=     óµ   â=  !    ¢   >     B¡  *>     óµ   k>  !   2    Œ>     �  ¶>     óµ   +?  !   »œ   L?     ›œ  }?  "   Ñ³   Ê?  -   »³   @     Q²   5@  y   2±  à@     ¼±   /A      V±   YA     ¯   †A  ˆ   ®¬  @B     ø¬   ‘B     ¶¬   ´B     «   áB  }   a¨  �C     	©   âC      i¨   D     m§   @D  ~   t£  ÷D     óµ   /E     ì£   dE  Š   òŸ  F     óµ   NF     N    |F  ‚   Iœ  G     óµ   KG  !   Ð£   lG     t¢  ’G     óµ   ÏG  !   ¢   ðG     :¡  H     óµ   TH  !       uH     �  ŸH     óµ   I  !   ×œ   5I     “œ  RI     óµ   ‹I  !   mœ   ¬I     œ  ×I     óµ   òI     /²   J     ð±   +J     ‹±   ËJ     o°   K     :®   K     ­   2K     Ö¬   ÉK     Ó«   L     4ª   [L  %   Ç©   €L     Ü¨   ´L  $   $¨   âL     ?¦   M     ”¢  ßM     Ú¤   N     ·¢   HN  †   '�  ðN      J¡   ,O     ?Ÿ   uO  y   œ  	P  …   `›  ©P  ‰   X›  ?Q     óµ   {Q  !   ˜£   œQ     „¢  ¾Q     óµ   ôQ  !   X¢   R     2¡  :R     óµ   tR  !   úŸ   •R     �  ¿R     óµ   -S  !   óœ   NS     ‹œ  kS     óµ   �S  !   Qœ   ¾S     œ  =T     óµ   \T     1²   kT     ²   ³T     f±   PU     ³¯   —U     ®   ÀU     :­   ×U     ¾¬   íU     –¬   4V     ª   ÊV     ©   �W     ¶¨   œW     I¨   ÅW     €¥   ÜW     O¥   òW     Â¤   9X     œ¢   ÖX     O¡   ”Y     ¡   ùZ     /�   v[  ,   £œ   Å[     ‰œ   \  #   %œ   4\     h›   h\  †   F›   ]     S›   o]     N›   ’]     šš   ¿]     Zš  m^  "   yš   ²^  %   bš   ×^     Iš   t_     —™   Ä_     ™   
`  '   ©˜   ;`     ó—   o`     Â—  $a  ¡   Y”   Ib     Ê—   �b     ½—   °b      —   îb  €   Ø–   c     å–   äc  '   à–   d     –   Bd  |   	–  ðd     –   8e      –   be     L•   �e     f”  Of     G•   „f     Š”   ²f  Œ   ™“  \g      T”   ˜g     ¡“   ög  x   ‘“  ‰h  …   ‰“  )i  …   �“  Éi  …   y“  ij  …   q“  	k  …   i“  ©k  …   a“  4l     óµ   Pl     „µ   kl     lµ   ¨l     jµ   Wm     ü´   †m  !   Ò´   §m     Ê´  ¯m  +   –µ   Úm     hµ   ým     fµ   /n     dµ   ^n     bµ   ¡n     Å´   ®n          Ân  !   ›´   ãn     “´  o     `µ   &o     .µ   Bo     µ   go      ¼µ   Žo     µ   ªo     µ   æo     ¼µ   bp     Ô±   p     ^±  §p     ¼µ   q     :±   8q     ÿ®  Rq     ¼µ   _q          sq     ÿ­   �q     ý¬  Øq     ¼µ   *r     ~š   Gr     qš  ˆr     ¼µ   Úr     n”   ÷r     ^”  "s     ¼µ   ts     E“   ‘s     !“  ³s     ¼µ   t     )“   "t     “  Mt     ¼µ   ut     ·«   ’t     ª  ½t     ¼µ   ÷t     õ©   u     ©  ?u     ¼µ   uu     š¨   ’u     ¨  šu  ^       øw  ž   tŒ  ±x  •   lŒ  ay  •   dŒ  z  •   \Œ  Áz  •   TŒ  q{  •   LŒ  !|  Ž   DŒ  Ê|  •   <Œ  z}  •   4Œ  1~  •   ,Œ  á~  •   $Œ  ‘  •   Œ  A€  •   Œ  ñ€  •   Œ  ¡�  •   Œ  Q‚  …   ü‹  ñ‚  •   ô‹  ¡ƒ  •   ì‹  Q„  •   ä‹  …  •   Ü‹  ±…  •   Ô‹  a†  •   Ì‹  ‡  •   Ä‹  Á‡  •   ¼‹  qˆ  •   ´‹  !‰  u   ¬‹  ±‰  …   ¤‹  QŠ  …   œ‹  ‹     ¹’   ‹          ,‹     =‹  U‹     f‹  ~‹     �‹  ½Œ     ÎŒ  æŒ     ÷Œ  �      �  8�     I�  f�     w�  ¢�  o   Ž  WŽ     hŽ  €Ž     ‘Ž  #�  ƒ   Ç�  ‘  ƒ   ©‘  ,“     =“  H“     Y“  Æ“  �   L”  q”     ‚”  ¹”  �   ?•  {•  �   –  J–  �   Ð–  /—  �   µ—  "˜  }   ¡˜  ä˜  ~   w™  µ™  ~   Aš  �š     ’š  ¸š  �   >›  †›  }   œ  Tœ     eœ  pœ     �œ  ¾œ     Ïœ  Úœ     ëœ  öœ     �  [�  ƒ   /Ÿ  ù�  …   'Ÿ  ™ž  ‰   7Ÿ  dŸ  �   êŸ  ýŸ              *   5      F   v   �   ü   m¡  ~   ü¡  ¢     ¢  #¢     4¢  ?¢     P¢  [¢     l¢  æ¢  �   l£  £     �£  ›£     ¬£  ·£     È£  Ó£     ä£  ¤  �   š¤  â¤     ó¤  þ¤     ¥  ¥     +¥  6¥     G¥  ª¥  ˆ   7¦  n¦  ‚   õ¦   §     §  §     -§  8§     I§  T§     e§  •§  }   ¨  �¨     ®¨  3©  ~   ¿©  ø©     	ª  cª  ‹   «  )«  �   ¯«  º«     Ë«  ¬  ~   Ž¬  k­  ‡   ÷­  ®     ®  i®  ‰   ÷®  %¯  �   «¯  Ø¯  ~   g°  ž°  ~   *±  =±     N±  ×±     è±  o²  �   õ²  -³  �   ³³  ´  �   ‹´  ž´     ½´  Õ´     ô´  "¶  Œ   .È  É¶  …   &È  i·  …   È  	¸  …   È  ©¸  …   È  I¹  …   È  é¹  …   þÇ  ‰º  ~   öÇ  "»  …   îÇ  Â»  Œ   æÇ  i¼  …   ÞÇ  	½  …   ÖÇ  ©½  …   ÎÇ  I¾  …   ÆÇ  é¾  …   ¾Ç  ‰¿  u   ¶Ç  À  …   ®Ç  ¹À  …   ¦Ç  YÁ  …   žÇ  ùÁ  …   –Ç  ™Â  …   ŽÇ  9Ã  …   †Ç  ÙÃ  …   ~Ç  yÄ  …   vÇ  Å  …   nÇ  ¹Å  u   fÇ  IÆ  u   ^Ç  ÙÆ  u   VÇ  NÇ  è             ÿ›õ‚€€ ì    t        t   !   …   •      }  ¡   l          !   ©   .     ¡  :  p        ª  !   a   Ë     Y  ²     o	   Ü  ‰   Í   F     Å  n     q	   ô  !   Q
   1     Ž	   ~  €   †	  Ž  Z   Q  è  •        }     í
   ¹  o   å
  d     u  ˆ     ™  ¬     ½  ë  w   g	  ´	  Š   I
  t
  d   Ý
    p   €  x               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì       !src.empty() findTransformECC /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/ecc.cpp !dst.empty() Both input images must have the same data type Images must have 8uC1 or 32fC1 type warpMatrix must be single-channel floating-point matrix map.cols == 3 map.rows == 2 || map.rows ==3 motionType == MOTION_AFFINE || motionType == MOTION_HOMOGRAPHY || motionType == MOTION_EUCLIDEAN || motionType == MOTION_TRANSLATION map.rows ==3 criteria.type & TermCriteria::COUNT || criteria.type & TermCriteria::EPS NaN encountered. The algorithm stopped before its convergence. The correlation is going to be minimized. Images may be uncorrelated or non-overlapped src1.size() == src2.size() image_jacobian_affine_ECC src1.size() == src3.size() src1.size() == src4.size() src1.rows == dst.rows dst.cols == (6*src1.cols) dst.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) image_jacobian_homo_ECC dst.cols == (src1.cols*8) src5.isContinuous() src1.size()==src2.size() image_jacobian_translation_ECC dst.cols == (src1.cols*2) image_jacobian_euclidean_ECC src1.size()==src3.size() src1.size()==src4.size() dst.cols == (src1.cols*3) src1.rows == src2.rows project_onto_jacobian_ECC (src1.cols % src2.cols) == 0 dst.cols == dst.rows map_matrix.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) update_warping_matrix_ECC update.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) motionType == MOTION_TRANSLATION || motionType == MOTION_EUCLIDEAN || motionType == MOTION_AFFINE || motionType == MOTION_HOMOGRAPHY map_matrix.rows == 3 && update.rows == 8 map_matrix.rows == 2 && update.rows == 6 map_matrix.rows == 2 && update.rows == 3 map_matrix.rows == 2 && update.rows == 2 update.cols == 1 map_matrix.isContinuous() update.isContinuous()               6È  ÑXA        €Ö      PÈ      ˆ  ÑXA        $ï      ðÓ      ä   A         ð             zPLR x›   �  4   $   ¨ÿÿÿÿÿÿ6È      ÞÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   ÀÏÿÿÿÿÿÿˆ      ƒöÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ”   (Ûÿÿÿÿÿÿä      Ç÷ÿÿÿÿÿÿA†CBƒ    ÐÕ    -ÈÕ    -ÀÕ    -±Õ    -XÕ    -7Õ    -¾Ô    -šÔ    -Ô    -çÓ  3  -âÓ  4  -ÔÓ    -ÌÓ    -ÄÓ    -`Ó    -9Ó    -1Ó    -$Ó    -ÌÒ    -�Ò    -ŠÒ    -Ò    -ÚÑ    -»Ñ    -®Ñ    -CÑ    -Ñ    -Ñ    -Ñ    -õÐ    -íÐ    -àÐ    -ÑÐ    -ÉÐ    -¼Ð    -­Ð    -¥Ð    -tÐ    -Ð    -ÜÏ  .  -­Ï    -4Ï    -æÎ    -JÎ    -ÖÍ    -�Í  .  -aÍ    -ÓÌ    -¿Ì    -—Ì    -±Ë    -4Ë    -Ë    -#Ê    -Ê    -Ê    ýÉ    ÔÉ    -†É    -zÉ    -gÉ    `É    )É    -íÈ    -áÈ    -ÎÈ    ÇÈ    —È    -2È    -*È    -"È    -È    -È    -
È    -È    -úÇ    -òÇ    -êÇ    -âÇ    -ÚÇ    -ÒÇ    -ÊÇ    -ÂÇ    -ºÇ    -²Ç    -ªÇ    -¢Ç    -šÇ    -’Ç    -ŠÇ    -‚Ç    -zÇ    -rÇ    -jÇ    -bÇ    -ZÇ    -RÇ    -JÇ    -áÆ    -ºÆ    -QÆ    -*Æ    -ÁÅ    -šÅ    -!Å    -úÄ    -�Ä    -ZÄ    -áÃ    -ºÃ    -AÃ    -Ã    -¡Â    -zÂ    -Â    -ÚÁ    -aÁ    -:Á    -ÁÀ    -šÀ    -!À    -ú¿    -‘¿    -j¿    -ñ¾    -Ê¾    -Q¾    -*¾    -±½    -Š½    -½    -ê¼    -q¼    -J¼    -Ê»    -£»    -*»    -»    -‘º    -jº    -ñ¹    -Ê¹    -Q¹    -*¹    -±¸    -Š¸    -¸    -ê·    -q·    -J·    -Ñ¶    -ª¶    -*¶    -¶µ    -wµ    -Gµ    -(µ    -µ    -ø´    -Ý´    -Î´    -Á´    -¦´    -—´    -�´    -‚´    -´    -·³    -ª³    -5³    -³    -ù²    -ì²    -w²    -)²    -ì±    -ß±    -¸±    -§±    -‚±    -b±    -R±    -E±    -6±    -.±    -$±    -±    -¦°    -k°    -^°    -R°    -à¯    -¯¯    -¢¯    --¯    -¯    -û®    -î®    -q®    -®    -
®    -û­    -î­    -s­    -L­    -!­    -­    -ò¬    -Ð¬    -²¬    -¨¬    -’¬    -ˆ¬    -|¬    -
¬    -Ï«    -Â«    -³«    -¦«    -1«    -«    -êª    -kª    -+ª    -ª    -ª    - ª    -ã©    -Ã©    -¹©    -­©    -;©    -©    -ø¨    -²¨    -¥¨    -~¨    -e¨    -@¨    - ¨    -¨    -¨    -�§    -i§    -\§    -M§    -@§    -1§    -$§    -§    -§    -ù¦    -ì¦    -v¦    -;¦    -.¦    -²¥    -‹¥    -|¥    -t¥    -l¥    -d¥    -Z¥    -K¥    ->¥    -/¥    -"¥    -¥    -¥    -÷¤    -ê¤    -Ô¤    -¾¤    -¶¤    -®¤    -¦¤    -ž¤    -‘¤    -¤    -è£    -Û£    -Ì£    -¿£    -°£    -££    -”£    -‡£    -x£    -p£    -c£    -î¢    -®¢    -˜¢    -�¢    -ˆ¢    -€¢    -x¢    -p¢    -c¢    -T¢    -G¢    -8¢    -+¢    -¢    -¢    - ¢    -ó¡    -ç¡    -u¡    -F¡    ->¡    -6¡    -.¡    - ¡    -ó     -~     -J     -=     -.     -!     -     -     -öŸ    -îŸ    -áŸ    -lŸ    -;Ÿ    -3Ÿ    -+Ÿ    -Ÿ    -¡ž    -zž    -ž    -Ú�    -c�    -+�    -#�    -�    -�    -�    -þœ    -ïœ    -âœ    -Óœ    -Æœ    -Ÿœ    -—œ    -�œ    -…œ    -xœ    -iœ    -\œ    -Mœ    -0œ    -!œ    -œ    -œ    -	œ    -ÿ›    -Ž›    -d›    -\›    -J›    -B›    -5›    -Àš    -–š    -‰š    -uš    -^š    -Tš    -Eš    -;š    -/š    -½™    -{™    -^™    -ì˜    -Å˜    -¥˜    -›˜    -*˜    -Æ—    -¹—    -¬—    -7—    -Ü–    -Ô–    -Ç–    -R–    -–    -–    -ø•    -ƒ•    -C•    -6•    -Á”    -†”    -y”    -j”    -b”    -P”    -C”    -Î“    -�“    -•“    -�“    -…“    -}“    -u“    -m“    -e“    -]“    -P“    -A“    -4“    -%“    -“    -­‘    -�‘    -„‘    -‘    -Ë�    -®�    -¢�    -+�    - �    -•Ž    -ˆŽ    -yŽ    -lŽ    -_Ž    -PŽ    -)Ž    -Ž    -Ž    -ª�    -{�    -n�    -_�    -M�    -@�    -1�    -$�    -�    -�    -ûŒ    -îŒ    -ßŒ    -ÒŒ    -ÅŒ    -¶Œ    -”Œ    -€Œ    -xŒ    -pŒ    -hŒ    -`Œ    -XŒ    -PŒ    -HŒ    -@Œ    -8Œ    -0Œ    -(Œ    - Œ    -Œ    -Œ    -Œ    - Œ    -ø‹    -ð‹    -è‹    -à‹    -Ø‹    -Ð‹    -È‹    -À‹    -¸‹    -°‹    -¨‹    - ‹    -“‹    -†‹    -w‹    -j‹    -]‹    -N‹    -A‹    -4‹    -%‹    -‹  7  -
‹    -ÙŠ  8  =ÊŠ    -YŠ    -*Š    -¹‰    -Š‰    -)‰    -úˆ    -yˆ    -Jˆ    -É‡    -š‡    -‡    -ê†    -i†    -:†    -¹…    -Š…    -	…    -Ú„    -Y„    -*„    -©ƒ    -zƒ    -ù‚    -Ê‚    -Y‚    -*‚    -©�    -z�    -ù€    -Ê€    -I€    -€    -™    -j    -é~    -º~    -9~    -~    -‚}    -S}    -Ò|    -£|    -)|    -ú{    -y{    -J{    -Éz    -šz    -z    -êy    -iy    -:y    -¹x    -Šx    - x    -Ñw    Áv    ›v    �v  6  -\v  9  -¦u    –u    -Žu    -‰u    Hu    -(u    u    -u    -u    Æt    -¦t    –t    -Žt    -‰t    Vt    -6t    &t    -t    -t    ¼s    -•s    -�s    -ˆs    +s    -ûr    -ór    -îr    ‘r    -ir    Kr    -Cr    ->r    áq    -¾q    ”q    -Œq    -‡q    oq  :  -jq    [q    -<q    -4q    -/q    °p    -ƒp    -{p    -vp    ïo    -Ào    -œo  "  -Šo    ƒo     -co    -[o    -4o    -"o  %  -ïn    çn    -ßn    -Ún    Ón    ¾n  :  -¹n    ªn    -in  .  -6n  .  -n    -ïm  "  -Öm     -Äm     -«m    -£m    -žm    —m    gm    -¶l  .  -�l    -]l  /  -El     -*l    -­k    -Šk    -k    -êj    -mj    -Jj    -Íi    -ªi    -1i    -
i    -‘h    -jh    -÷g    -±g  1  -xg    -:g    -ºf    -“f  1  -df    -f    -
f    -“e    -Te    -
e  0  -e    Éd    -ºd    -Fd    -d    -¶c  0  -±c    yc    -jc    -òb    -¢b    -[b  0  -Áa    ¹a    -4a    ,a    -a    ö`    -ê`    -s`    --`    -Ö_  0  -Ñ_    �_    -Ž_    -†_    -ì^  )  -Ó^  0  -Î^    ‹^  0  -†^    F^    -:^    -Ã]    -„]    -:]  0  -5]    ù\    -ê\    -l\    -&\    -Û[  0  -Ö[    ž[    -‹[    [    -[    «Y    -¦Y    2Y    -#Y    -Y    -Y    -öX    -NX     -X  !  -îW  #  -ÌW  $  -µW  &  -˜W    -“W    W    -W    -W    -òV    -ãV    -BV     -þU  !  -éU  #  -ÇU  $  -°U  &  -“U    -‡U    -U    -pU    -ÈT  (  -€T  )  -gT  #  -LT  #  -ÂS    -ºS    -µS    ®S    tS    -RS    -JS    -ES    >S    ÈR    -™R    -‘R    -ŒR    …R    CR    -R    -R    -R    R    ÇQ    - Q    -˜Q    -“Q    ŒQ    HQ    -.Q    -±P    -ŠP    -P    -êO    -vO    -AO  1  -O    -ÊN    -PN    -N  1  -ôM    -³M    -«M    -œM    -ŠM    -M    -ÔL    -ŽL  )  -|L  0  -wL    4L  0  -/L    óK    -çK    -ßK    -GK  !  -.K  #  -K  #  -K    -õJ    -éJ    -áJ    -<J  !  -'J  #  -J  '  -îI  #  -°I    -¨I    -£I    œI    bI    -9I    -1I    -,I    %I    ¯H    -yH    -qH    -lH    eH    #H    -ôG    -ìG    -çG    àG    ¢G    -pG    -hG    -cG    \G    G    -úF    -„F    -]F  1  -.F    -êE    -lE    ->E  1  -E    -ÉD    -ºD    -HD    -þC    -ªC  0  -¥C    iC    -ZC    -éB    -¦B    -ZB  0  -UB    B    -
B    -ŽA    -KA    -ú@  0  -õ@    ¹@    -ª@    -9@    -ó?    -›?  0  -–?    P?    -H?    -C?    <?    Æ>    -�>    -ˆ>    -ƒ>    |>    :>    ->    -ÿ=    -ú=    ó=    µ=    -‡=    -=    -z=    s=    /=    -=    -Ž<    -g<  1  -8<    -ú;    -„;    -];  1  -.;    -é:    -á:    -Ü:    Õ:    _:    -):    -!:    -:    :    Ó9    -£9    -›9    -–9    �9    Q9    -#9    -9    -9    9    Ñ8    -v8    -n8    -i8    b8    8    -é7    -á7    -Ü7    Õ7    ‘7    -7    -û6    -ö6    ï6    ±6    -u6    -m6    -h6    a6    #6    -¨5    - 5    -›5    ”5    P5    -5    -5    -5    ü4    ¸4    -õ3    -¿3    -›3    -ä2    -³2    -’2    -÷1    -\1    -a0  	  -±/  	  -/  	  -Q.  	  --    -Ï,    -,    -o+    -e*    ]*    Q*    '*    -f)    -¦(    -æ'    -&'    -f&    -¦%    -ê$    -.$    -k#    -?#  0  -:#    #    -Õ"  0  -Ð"    Š"    -Ô!    -!    -Z     -œ    -Ú    -Á    -ÿ    -à  
  -z  2  -q    -  2  -"    ê  2  -Þ    Ÿ  2  -Ž    c  
  -ý  2  -ì       
  -°  2  -§    j    -\    (    -ü    -á  +  -F    -.  ,  -…  *  -}    -Â    -    -A    -€    -i    -â    -­    -S    -·    ¯    §    7    /    '    î    -0    -o    -¥    -¸    —    h    -\    -E    >    7  :  -*    #    -ø    -ì    -Õ    Î    ³    -|    -p    -Y    R    K  :  ->    7    -    -÷    -à    Ù    ›    -d    -X    -A    :        -ê    -Þ    -Ç    À    X    -    -    -ü
    õ
    ­
    -l
    -`
    -I
    B
    è	    -ª	    -~	    -e	    -x    -Ô    -­  ,  -ô  *  -ì  -  -§    -›    -„    }    b    -—    -‹    -t    m    R    -     -  ,  -Ó  *  -Ë    -³  ,  -	  *  -    -é   ,  -@   *  -4   8  =X     P   5  @     8     0   5                5           5  M8È    >    PÈ      ô    €Ö      Ì    $ï      º     ð      Þ            ²   À ðÓ      D  À àÓ      \             L                          —                          £             ^              -                                       A             p                          '             “             x              Ö              å             ‹             L                            !             ·             Z             R             �             Â             Ž             Ô             ê             <             u             Š             f             ¦             •              .              
             n             í             ÷             ®             Ä                          	              *             Þ             Æ              ð              l             =                            _memcpy __ZSt9terminatev __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZN2cv7noArrayEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv11_InputArray4kindEv __ZN2cv7MatExprD2Ev ___sincos_stret __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv3Mat5zerosEiii __ZN2cv3Mat4onesEiii __ZN2cv3Mat3eyeEiii __ZN2cv3Mat6createEiPKii __ZN2cv9thresholdERKNS_11_InputArrayERKNS_12_OutputArrayEddi __ZN2cv12GaussianBlurERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv6divideERKNS_11_InputArrayES2_RKNS_12_OutputArrayEdi __ZN2cv8filter2DERKNS_11_InputArrayERKNS_12_OutputArrayEiS2_NS_6Point_IiEEdi __ZNK2cv12_OutputArray6createEiiiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv8subtractERKNS_11_InputArrayES2_RKNS_12_OutputArrayES2_i __ZNK2cv3Mat3invEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _asinf ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZNK2cv3Mat3mulERKNS_11_InputArrayEd __ZN2cvmlERKNS_3MatEd __ZN2cvmlERKNS_7MatExprEd __ZN2cv3MatC1ERKS0_RKNS_5RangeES5_ __ZN2cv4normERKNS_11_InputArrayEiS2_ __ZN2cv10meanStdDevERKNS_11_InputArrayERKNS_12_OutputArrayES5_S2_ __ZN2cvmlERKNS_3MatES2_ __ZN2cvplERKNS_7MatExprES2_ __ZN2cvmiERKNS_7MatExprES2_ __ZN2cv16findTransformECCERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEiNS_12TermCriteriaES2_ __ZL25project_onto_jacobian_ECCRKN2cv3MatES2_RS0_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv6repeatERKNS_11_InputArrayEiiRKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZNK2cv3Mat3dotERKNS_11_InputArrayE __ZN2cv12countNonZeroERKNS_11_InputArrayE __ZN2cvmlEdRKNS_3MatE __ZN2cvmiERKNS_7MatExprERKNS_3MatE __ZN2cvngERKNS_3MatE __ZN2cvngERKNS_7MatExprE __ZN2cv15warpPerspectiveERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEE __ZN2cv10warpAffineERKNS_11_InputArrayERKNS_12_OutputArrayES2_NS_5Size_IiEEiiRKNS_7Scalar_IdEE __ZN2cvplERKNS_7MatExprERKNS_7Scalar_IdEE __ZN2cvmiERKNS_7MatExprERKNS_7Scalar_IdEE GCC_except_table3 GCC_except_table1 ___gxx_personality_v0 GCC_except_table0   #1/20           1548786664  501   20    100644  20028     `
kalman.cpp.o        Ïúíþ           @             È                          p=      `      `=                   __text          __TEXT                  Ä4      `     À@  ™     €            __gcc_except_tab__TEXT          Ä4      p      $8                             __literal8      __TEXT          89             ˜<                            __cstring       __TEXT          H9            ¨<                             __bss           __DATA          `=                                           __const         __DATA          `:      @       À=     ˆE                     __compact_unwind__LD             :              >     ¸E                    __eh_frame      __TEXT           ;      À       ?     HF       h            $       
           PF  )   àH  H     P       	   	   	                                                         UH‰åÇ  ÿBH�GÇG<    HÇG4    HÇG,    HÇG$    HÇG    HÇG    HÇG    HÇG    H‰G@H�GPH‰GHHÇGX    HÇGP    ÇG`  ÿBH�GhÇ‡œ       HÇ‡”       HÇ‡Œ       HÇ‡„       HÇG|    HÇGt    HÇGl    HÇGd    H‰‡    H�‡°   H‰‡¨   HÇ‡¸       HÇ‡°       Ç‡À     ÿBH�‡È   Ç‡ü       HÇ‡ô       HÇ‡ì       HÇ‡ä       HÇ‡Ü       HÇ‡Ô       HÇ‡Ì       HÇ‡Ä       H‰‡   H�‡  H‰‡  HÇ‡      HÇ‡      Ç‡     ÿBH�‡(  Ç‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      H‰‡`  H�‡p  H‰‡h  HÇ‡x      HÇ‡p      Ç‡€    ÿBH�‡ˆ  Ç‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      H‰‡À  H�‡Ð  H‰‡È  HÇ‡Ø      HÇ‡Ð      Ç‡à    ÿBH�‡è  Ç‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      H‰‡   H�‡0  H‰‡(  HÇ‡8      HÇ‡0      Ç‡@    ÿBH�‡H  Ç‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      H‰‡€  H�‡�  H‰‡ˆ  HÇ‡˜      HÇ‡�      Ç‡     ÿBH�‡¨  Ç‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      H‰‡à  H�‡ð  H‰‡è  HÇ‡ø      HÇ‡ð      Ç‡     ÿBH�‡  Ç‡<      HÇ‡4      HÇ‡,      HÇ‡$      HÇ‡      HÇ‡      HÇ‡      HÇ‡      H‰‡@  H�‡P  H‰‡H  HÇ‡X      HÇ‡P      Ç‡`    ÿBH�‡h  Ç‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      HÇ‡t      HÇ‡l      HÇ‡d      H‰‡   H�‡°  H‰‡¨  HÇ‡¸      HÇ‡°      Ç‡À    ÿBH�‡È  Ç‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      H‰‡   H�‡  H‰‡  HÇ‡      HÇ‡      Ç‡     ÿBH�‡(  Ç‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      H‰‡`  H�‡p  H‰‡h  HÇ‡x      HÇ‡p      Ç‡€    ÿBH�‡ˆ  Ç‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      H‰‡À  H�‡Ð  H‰‡È  HÇ‡Ø      HÇ‡Ð      Ç‡à    ÿBH�‡è  Ç‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      H‰‡   H�‡0  H‰‡(  HÇ‡8      HÇ‡0      Ç‡@    ÿBH�‡H  Ç‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      H‰‡€  H�‡�  H‰‡ˆ  HÇ‡˜      HÇ‡�      ]Ãffff.„     UH‰åÇ  ÿBH�GÇG<    HÇG4    HÇG,    HÇG$    HÇG    HÇG    HÇG    HÇG    H‰G@H�GPH‰GHHÇGX    HÇGP    ÇG`  ÿBH�GhÇ‡œ       HÇ‡”       HÇ‡Œ       HÇ‡„       HÇG|    HÇGt    HÇGl    HÇGd    H‰‡    H�‡°   H‰‡¨   HÇ‡¸       HÇ‡°       Ç‡À     ÿBH�‡È   Ç‡ü       HÇ‡ô       HÇ‡ì       HÇ‡ä       HÇ‡Ü       HÇ‡Ô       HÇ‡Ì       HÇ‡Ä       H‰‡   H�‡  H‰‡  HÇ‡      HÇ‡      Ç‡     ÿBH�‡(  Ç‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      H‰‡`  H�‡p  H‰‡h  HÇ‡x      HÇ‡p      Ç‡€    ÿBH�‡ˆ  Ç‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      H‰‡À  H�‡Ð  H‰‡È  HÇ‡Ø      HÇ‡Ð      Ç‡à    ÿBH�‡è  Ç‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      H‰‡   H�‡0  H‰‡(  HÇ‡8      HÇ‡0      Ç‡@    ÿBH�‡H  Ç‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      H‰‡€  H�‡�  H‰‡ˆ  HÇ‡˜      HÇ‡�      Ç‡     ÿBH�‡¨  Ç‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      H‰‡à  H�‡ð  H‰‡è  HÇ‡ø      HÇ‡ð      Ç‡     ÿBH�‡  Ç‡<      HÇ‡4      HÇ‡,      HÇ‡$      HÇ‡      HÇ‡      HÇ‡      HÇ‡      H‰‡@  H�‡P  H‰‡H  HÇ‡X      HÇ‡P      Ç‡`    ÿBH�‡h  Ç‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      HÇ‡t      HÇ‡l      HÇ‡d      H‰‡   H�‡°  H‰‡¨  HÇ‡¸      HÇ‡°      Ç‡À    ÿBH�‡È  Ç‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      H‰‡   H�‡  H‰‡  HÇ‡      HÇ‡      Ç‡     ÿBH�‡(  Ç‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      H‰‡`  H�‡p  H‰‡h  HÇ‡x      HÇ‡p      Ç‡€    ÿBH�‡ˆ  Ç‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      H‰‡À  H�‡Ð  H‰‡È  HÇ‡Ø      HÇ‡Ð      Ç‡à    ÿBH�‡è  Ç‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      H‰‡   H�‡0  H‰‡(  HÇ‡8      HÇ‡0      Ç‡@    ÿBH�‡H  Ç‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      H‰‡€  H�‡�  H‰‡ˆ  HÇ‡˜      HÇ‡�      ]Ãffff.„     UH‰åAWAVAUATSH�ìX  H‰ûÇ  ÿBH�CÇC<    HÇC4    HÇC,    HÇC$    HÇC    HÇC    HÇC    HÇC    H‰C@H�CPH‰…èþÿÿH‰CHHÇCX    HÇCP    ÇC`  ÿBH�ChÇƒœ       HÇƒ”       HÇƒŒ       HÇƒ„       HÇC|    HÇCt    HÇCl    HÇCd    H‰ƒ    H�ƒ°   H‰…ðþÿÿH‰ƒ¨   HÇƒ¸       HÇƒ°       ÇƒÀ     ÿBH�ƒÈ   Çƒü       HÇƒô       HÇƒì       HÇƒä       HÇƒÜ       HÇƒÔ       HÇƒÌ       HÇƒÄ       H‰ƒ   H�ƒ  H‰…øþÿÿH‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBH�ƒ(  Çƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      H‰ƒ`  H�ƒp  H‰… ÿÿÿH‰ƒh  HÇƒx      HÇƒp      Çƒ€    ÿBH�ƒˆ  Çƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      H‰ƒÀ  H�ƒÐ  H‰…ÿÿÿH‰ƒÈ  HÇƒØ      HÇƒÐ      Çƒà    ÿBH�ƒè  Çƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü      HÇƒô      HÇƒì      HÇƒä      H‰ƒ   H�ƒ0  H‰…ÿÿÿH‰ƒ(  HÇƒ8      HÇƒ0      Çƒ@    ÿBH�ƒH  Çƒ|      HÇƒt      HÇƒl      HÇƒd      HÇƒ\      HÇƒT      HÇƒL      HÇƒD      H‰ƒ€  H�ƒ�  H‰…ÿÿÿH‰ƒˆ  HÇƒ˜      HÇƒ�      Çƒ     ÿBH�ƒ¨  ÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      HÇƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      H‰ƒà  H�ƒð  H‰… ÿÿÿH‰ƒè  HÇƒø      HÇƒð      Çƒ     ÿBÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      HÇƒ      HÇƒ      HÇƒ      HÇƒ      H�ƒ  H‰ƒ@  H�ƒP  H‰…(ÿÿÿH‰ƒH  HÇƒX      HÇƒP      Çƒ`    ÿBÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      HÇƒ|      HÇƒt      HÇƒl      HÇƒd      H�ƒh  H‰ƒ   H�ƒ°  H‰…0ÿÿÿH‰ƒ¨  HÇƒ¸      HÇƒ°      ÇƒÀ    ÿBÇƒü      HÇƒô      HÇƒì      HÇƒä      HÇƒÜ      HÇƒÔ      HÇƒÌ      HÇƒÄ      H�ƒÈ  H‰ƒ   H�ƒ  H‰…8ÿÿÿH‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBÇƒ\      HÇƒT      HÇƒL      HÇƒD      HÇƒ<      HÇƒ4      HÇƒ,      HÇƒ$      H�ƒ(  H‰ƒ`  H�ƒp  H‰…@ÿÿÿH‰ƒh  HÇƒx      HÇƒp      Çƒ€    ÿBÇƒ¼      HÇƒ´      HÇƒ¬      HÇƒ¤      HÇƒœ      HÇƒ”      HÇƒŒ      HÇƒ„      H�ƒˆ  H‰ƒÀ  H�ƒÐ  H‰…HÿÿÿH‰ƒÈ  HÇƒØ      HÇƒÐ      Çƒà    ÿBÇƒ      HÇƒ      HÇƒ      HÇƒ      HÇƒü      HÇƒô      HÇƒì      HÇƒä      H�ƒè  H‰ƒ   H�ƒ0  H‰…PÿÿÿH‰ƒ(  HÇƒ8      HÇƒ0      Çƒ@    ÿBÇƒ|      HÇƒt      HÇƒl      HÇƒd      HÇƒ\      HÇƒT      HÇƒL      HÇƒD      H�ƒH  H‰ƒ€  L�³�  L‰³ˆ  HÇƒ˜      HÇƒ�      L�kH�C`H‰…XÿÿÿH�CdH‰…€þÿÿH�ƒÀ   H‰…`ÿÿÿH�ƒÄ   H‰…ˆþÿÿH�ƒ   H‰…hÿÿÿH�ƒ$  H‰…�þÿÿH�ƒ€  H‰…pÿÿÿH�ƒ„  H‰…˜þÿÿH�ƒà  H‰…xÿÿÿH�ƒä  H‰… þÿÿH�ƒ@  H‰E€H�ƒD  H‰…¨þÿÿH�ƒ   H‰EˆH�ƒ¤  H‰…°þÿÿH�ƒ   H‰E�H�ƒ  H‰…¸þÿÿH�ƒ`  H‰E˜H�ƒd  H‰…ÀþÿÿH�ƒÀ  H‰E H�ƒÄ  H‰…ÈþÿÿH�ƒ   H‰E¨H�ƒ$  H‰…ÐþÿÿH�ƒ€  H‰E°H�ƒ„  H‰…ØþÿÿH�ƒà  H‰E¸H�ƒä  H‰…àþÿÿL�»@  L�£D  è    H�ÄX  [A\A]A^A_]ÃL‰eÀL‰uÈH‰EÐH‹ƒx  H…Àt¹ÿÿÿÿðÁHƒùuL‰ÿè    HÇƒx      HÇƒh      HÇƒ`      HÇƒX      HÇƒP      ƒ»D   ~H‹ƒ€  1ÉÇˆ    HÿÁH‹UÀHcH9Ñ|êH‹»ˆ  H;}Ètè    H‹ƒ  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}¸è    HÇƒ      HÇƒ      HÇƒ       HÇƒø      HÇƒð      ƒ»ä   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•àþÿÿHcH9Ñ|çH‹»(  H;½Pÿÿÿtè    H‹ƒ¸  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}°è    HÇƒ¸      HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      ƒ»„   ~"H‹ƒÀ  1ÉÇˆ    HÿÁH‹•ØþÿÿHcH9Ñ|çH‹»È  H;½Hÿÿÿtè    H‹ƒX  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}¨è    HÇƒX      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      ƒ»$   ~"H‹ƒ`  1ÉÇˆ    HÿÁH‹•ÐþÿÿHcH9Ñ|çH‹»h  H;½@ÿÿÿtè    H‹ƒø  H…Àt¹ÿÿÿÿðÁHƒùu	H‹} è    HÇƒø      HÇƒè      HÇƒà      HÇƒØ      HÇƒÐ      ƒ»Ä   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•ÈþÿÿHcH9Ñ|çH‹»  H;½8ÿÿÿtè    H‹ƒ˜  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}˜è    HÇƒ˜      HÇƒˆ      HÇƒ€      HÇƒx      HÇƒp      ƒ»d   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•ÀþÿÿHcH9Ñ|çH‹»¨  H;½0ÿÿÿtè    H‹ƒ8  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}�è    HÇƒ8      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      ƒ»   ~"H‹ƒ@  1ÉÇˆ    HÿÁH‹•¸þÿÿHcH9Ñ|çH‹»H  H;½(ÿÿÿtè    H‹ƒØ  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}ˆè    HÇƒØ      HÇƒÈ      HÇƒÀ      HÇƒ¸      HÇƒ°      ƒ»¤   ~"H‹ƒà  1ÉÇˆ    HÿÁH‹•°þÿÿHcH9Ñ|çH‹»è  H;½ ÿÿÿtè    H‹ƒx  H…Àt¹ÿÿÿÿðÁHƒùu	H‹}€è    HÇƒx      HÇƒh      HÇƒ`      HÇƒX      HÇƒP      ƒ»D   ~"H‹ƒ€  1ÉÇˆ    HÿÁH‹•¨þÿÿHcH9Ñ|çH‹»ˆ  H;½ÿÿÿtè    H‹ƒ  H…Àt¹ÿÿÿÿðÁHƒùuH‹½xÿÿÿè    HÇƒ      HÇƒ      HÇƒ       HÇƒø      HÇƒð      ƒ»ä   ~"H‹ƒ   1ÉÇˆ    HÿÁH‹• þÿÿHcH9Ñ|çH‹»(  H;½ÿÿÿtè    H‹ƒ¸  H…Àt¹ÿÿÿÿðÁHƒùuH‹½pÿÿÿè    HÇƒ¸      HÇƒ¨      HÇƒ       HÇƒ˜      HÇƒ�      ƒ»„   ~"H‹ƒÀ  1ÉÇˆ    HÿÁH‹•˜þÿÿHcH9Ñ|çH‹»È  H;½ÿÿÿtè    H‹ƒX  H…Àt¹ÿÿÿÿðÁHƒùuH‹½hÿÿÿè    HÇƒX      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      ƒ»$   ~"H‹ƒ`  1ÉÇˆ    HÿÁH‹•�þÿÿHcH9Ñ|çH‹»h  H;½ ÿÿÿtè    H‹ƒø   H…Àt¹ÿÿÿÿðÁHƒùuH‹½`ÿÿÿè    HÇƒø       HÇƒè       HÇƒà       HÇƒØ       HÇƒÐ       ƒ»Ä    ~"H‹ƒ   1ÉÇˆ    HÿÁH‹•ˆþÿÿHcH9Ñ|çH‹»  H;½øþÿÿtè    H‹ƒ˜   H…Àt¹ÿÿÿÿðÁHƒùuH‹½Xÿÿÿè    HÇƒ˜       HÇƒˆ       HÇƒ€       HÇCx    HÇCp    ƒ{d ~"H‹ƒ    1ÉÇˆ    HÿÁH‹•€þÿÿHcH9Ñ|çH‹»¨   H;½ðþÿÿtè    H‹C8H…Àt¹ÿÿÿÿðÁHƒùuH‰ßè    HÇC8    HÇC(    HÇC     HÇC    HÇC    ƒ{ ~#H‹C@1Éf.„     Çˆ    HÿÁIcU H9Ñ|íH‹{HH;½èþÿÿtè    H‹}Ðè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    f.„     UH‰åAWAVAUATSH�ìx  E‰Ç‰�lþÿÿA‰ÖA‰ôH‰ûH‹    H‹ H‰EÐE…ä~E…öfWÀ)…pþÿÿL�­pþÿÿ¾   L‰ïè    H¹& MP > 0H‰HH¹DP > 0 &H‰H�  H�  ¿)ÿÿÿA¸6   L‰îè    H�½pþÿÿè    A�GûƒørtWÀ)…pþÿÿL�­pþÿÿ¾   L‰ïè    H¹ype == 6H‰HH¹5 || typH‰HH¹type == H‰H�ž  H�œ  ¿)ÿÿÿA¸7   L‰îè    H�½pþÿÿè    1É‹…lþÿÿ…ÀIÈ‰�hþÿÿL�­pþÿÿº   L‰ïD‰æD‰ùè    H‹½pþÿÿH‹¹ÿÿÿÿL‰îH‰ÚÿPH�½pþÿÿè    L�­pþÿÿº   L‰ïD‰æD‰ùè    H�S`H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰æD‰âD‰ùè    H�“À   H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰æD‰âD‰ùè    H�“à  H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰öD‰âD‰ùè    H�“€  H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰öD‰òD‰ùè    H�“@  H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰æD‰âD‰ùè    H�“   H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰æD‰âD‰ùè    H�“`  H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    L�­pþÿÿL‰ïD‰æD‰òD‰ùè    H�“   H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    ƒ½lþÿÿ ~HL�­pþÿÿL‰ïD‰æ‹•hþÿÿD‰ùè    H�“   H‹½pþÿÿH‹¹ÿÿÿÿL‰îÿPH�½pþÿÿè    é”   H‹ƒX  H…Àt¹ÿÿÿÿðÁHƒùuH�»   è    HÇƒX      HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      ƒ»$   ~-H‹ƒ`  1Éfffff.„     Çˆ    HÿÁHc“$  H9Ñ|êH�»À  A�çÿ  ƒ»Ä  (D9£È  uD9£Ì  u¸ÿ  #D9øu
Hƒ»Ð   u"D‰¥pþÿÿD‰¥tþÿÿH�•pþÿÿ¾   D‰ùè    H�»   ƒ»$  (D9³(  uD9£,  u¸ÿ  #D9øu
Hƒ»0   u"D‰µpþÿÿD‰¥tþÿÿH�•pþÿÿ¾   D‰ùè    H�»€  ƒ»„  (D9³ˆ  uD9³Œ  u¸ÿ  #D9øu
Hƒ»�   u"D‰µpþÿÿD‰µtþÿÿH�•pþÿÿ¾   D‰ùè    H�»à  ƒ»ä  (D9³è  uD9£ì  u¸ÿ  #D9øu
Hƒ»ð   u"D‰µpþÿÿD‰¥tþÿÿH�•pþÿÿ¾   D‰ùè    H�»@  ƒ»D  (D9³H  uƒ»L  u¸ÿ  #D9øu
Hƒ»P   u%D‰µpþÿÿÇ…tþÿÿ   H�•pþÿÿ¾   D‰ùè    H‹    H‹ H;EÐuH�Äx  [A\A]A^A_]Ãè    H‰Çè    H‰ÃH�½pþÿÿè    ëJH‰Çè    H‰Çè    H‰ÃH�½pþÿÿè    ë)H‰Çè    ëëëë
ëëëëë H‰ÃH�½pþÿÿè    H‰ßè    fff.„     UH‰å]é    fD  UH‰åAWAVAUATSH�ì¸  I‰ôI‰ýH�5    H�}Èè    M�½À   M�u`H�½ þÿÿL‰þL‰òè    H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿL‰êÿPH�½ þÿÿè    Iƒ|$ „  E‹D$AƒøIcD$IcT$H¯ÐE…À…¸   éñ   I‹t$@I�@ÿE‰ÂAƒâHƒøsº   1ÿM…Òuqé‡   M‰ÁM)Ñº   1ÿf.„     Hc¾H¯ÚHcT¾HcD¾H¯ÂH¯ÃHcT¾Hc\¾H¯ÚHcL¾H¯ËH¯ÈHcD¾HcT¾H¯ÐH¯ÑHƒÇI9ùu°M…ÒtH�¾I÷Ú@ HcH¯ÑHƒÀIÿÂuðE…Àt>H…Òt9I�µ   H�½ þÿÿL‰âè    H‹½ þÿÿH‹H�µ þÿÿL‰êÿP0H�½ þÿÿè    M�¥`  H�½ þÿÿL‰þL‰âè    I��À  H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿH‰ÚÿPH�½ þÿÿè    HÇ…0þÿÿ    Ç… þÿÿ  H‰�(þÿÿHÇE�    ÇE€  L‰}ˆI�…à  HÇE¨    ÇE˜  H‰E I��   HÇEÀ    ÇE°  H‰]¸H�½ þÿÿH�u€H�U˜òS  H�M°A¸   (Èè    HÇ…0þÿÿ    Ç… þÿÿ  L‰µ(þÿÿH�µ þÿÿL‰ïè    HÇ…0þÿÿ    Ç… þÿÿ  L‰¥(þÿÿH�µ þÿÿH‰ßè    ƒ}Ð t	H�}Èè    L‰èH�Ä¸  [A\A]A^A_]ÃëAH‰Ãƒ}Ð uXë_H‰Çè    H‰Ãƒ}Ð uEëLH‰Ãƒ}Ð u:ëAH‰Ãƒ}Ð u/ë6ëH‰Ãƒ}Ð u"ë)H‰ÃH�½ þÿÿè    ƒ}Ð uëH‰Ãƒ}Ð t	H�}Èè    H‰ßè    H‰Çè     UH‰åAWAVAUATSH�ì  H‰u˜I‰ÿH�5    H�}°è    M�¯€  M�·   H�½ þÿÿL‰îL‰òè    M�§   H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿL‰âÿPH�½ þÿÿè    HÇ…0þÿÿ    Ç… þÿÿ  L‰¥(þÿÿHÇ…Ðüÿÿ    Ç…Àüÿÿ  L‰­ÈüÿÿI�‡@  HÇEÐ    ÇEÀ  H‰EÈI�Ÿ€  HÇE�    ÇE€  H‰]ˆH�½ þÿÿH�µÀüÿÿH�UÀòP	  H�M€A¸   (Èè    HÇ…0þÿÿ    Ç… þÿÿ  H‰�(þÿÿHÇ…Ðüÿÿ    Ç…Àüÿÿ  L‰e L‰¥ÈüÿÿI�Ÿà  HÇEÐ    ÇEÀ  H‰]ÈH�½ þÿÿH�µÀüÿÿH�UÀ¹   è    L‰u¨H�½ þÿÿH‰Þè    M�·   H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿL‰òÿPH�½ þÿÿè    H�½ÀüÿÿL‰îL‰úè    H�½ þÿÿH�•ÀüÿÿH‹u˜è    I�Ÿ@  H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿH‰ÚÿPH�½ þÿÿè    H�½Àüÿÿè    H�½ÀüÿÿL‰öH‰Úè    H�½ þÿÿH�•ÀüÿÿL‰þè    H‹] M�g`H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿL‰âÿPH�½ þÿÿè    H�½Àüÿÿè    H�½ÀüÿÿL‰öH‰Úè    H�½ þÿÿH�•ÀüÿÿH‹u¨è    I�Ç`  H‹½ þÿÿH‹H�µ þÿÿ¹ÿÿÿÿL‰úÿPH�½ þÿÿè    H�½Àüÿÿè    ƒ}¸ t	H�}°è    L‰àH�Ä  [A\A]A^A_]ÃH‰Çè    ë#ë2H‰Ãƒ}¸ …Š   éŽ   ëëH‰Ãƒ}¸ uxëH‰ÃH�½ þÿÿè    ëH‰ÃH�½Àüÿÿè    ƒ}¸ uPëWH‰Ãƒ}¸ uEëLë!H‰Ãƒ}¸ u8ë?H‰Ãƒ}¸ u-ë4H‰Ãƒ}¸ u"ë)H‰ÃH�½ þÿÿè    ƒ}¸ uëH‰Ãƒ}¸ t	H�}°è    H‰ßè    H‰Çè    fffff.„     Pè    è    D  UH‰åSPH‰ûH‹ƒ  H…Àt¹ÿÿÿÿðÁHƒùuH�»Ð   è    HÇƒ      HÇƒø       HÇƒð       HÇƒè       HÇƒà       ƒ»Ô    ~&H‹ƒ  1É€    Çˆ    HÿÁHc“Ô   H9Ñ|êH‹»  H�ƒ   H9Çtè    H‹ƒ¨   H…Àt¹ÿÿÿÿðÁHƒùu	H�{pè    HÇƒ¨       HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       ƒ{t ~$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    ÿ›æ�€ Ý6
     M
   t
  y   Î    €   Æ  £  €   ¾  >  €   ¶  Ù  €   ®  t  €   ¦    €   ž  ª  €   –  E  €   Ž  à  ƒ   †  ~  ƒ   ~    ƒ   v  º  ƒ   n  X  z   f  ê  k   ^  U  �             ÿ›�ƒ †    w        w   !   r   ˜      j  ¤   P        ô   !   Q        I  !  7        X     �   f  4        š     ›   ¥  5        Ú     ™   å  5             —   %  5        Z     •   e  5        š     “   ¥  5        Ú     ‘   å  5             �   %  5        Z     �   e  A        ¦     ‹   ±  £       T     b  u     ƒ  �  3             ÿ›²�€ ©    5        5      ;   Q      $   a     ã   z     á   š        ½        >  )      ƒ        ®     ö   Ã  	   î  D  	   U  M               ÿ›€÷    9        9      °   \      ™   æ   ,   Ž   h     ƒ   „     x   ¨     v   Æ     k   Ø     T         C   *     8   <     6   d     4   Ž     "             È        ø  	     ¹  	   Ê  Â               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì                 ð?      ð?DP > 0 && MP > 0 init /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/kalman.cpp type == 5 || type == 6 const cv::Mat &cv::KalmanFilter::predict(const cv::Mat &) const cv::Mat &cv::KalmanFilter::correct(const cv::Mat &)               æ9      ^9      T               :      ^9      l              c                     p      c                     à      Ö  ÑXA        Ä4      À$      ´  ÑXA        °5      €+      
                      �+      ]  ÑXA        D7      ð.      Ò  ÑXA        ü7      à2      ä   A         9             zR x�  $      @Äÿÿÿÿÿÿc       A†C       $   D   ˆÌÿÿÿÿÿÿc       A†C              zPLR x›   �  4   $   °ÔÿÿÿÿÿÿÖ      ƒøÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \   Xèÿÿÿÿÿÿ´      7ùÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ü   àîÿÿÿÿÿÿ
        A†C       4   ¼   Èîÿÿÿÿÿÿ]      kúÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ô   ðñÿÿÿÿÿÿÒ      ëúÿÿÿÿÿÿA†CPƒŒ�Ž�    ,   ,  ¨õÿÿÿÿÿÿä      ·ûÿÿÿÿÿÿA†CBƒ    À4    -¸4    -°4    -¡4    -H4    -'4    -®3    -Š3    -3    -×2  $  -Ò2  %  -¾2    -¶2    -®2    -”2    -O2    ->2    -
2    -í1    -Þ1    -Ò1    -£1    -Œ1     -z1    -n1    ->1  !  -(1     -1    -
1    -Û0    -Ä0     -²0    -ƒ0  "  -p0    -þ/    -ì/    f/    -7/     -/    -/    é.    -á.    -Ù.    -¿.    -‚.    -X.    -I.  #  -.  #  -ó-    -á-    g-    -8-     --    -ü,     -û+    -Ó+     -¶+    -­+    †+    -p+    -h+    -G+    -=+    -.+    -&+    -+    -+    -+  '  -å*  (  =Þ*    -�*    -'*    -Í)    -s)    -¥(    -y(    -Q(    --(    -(    -í'    -Å'    -­'    -…'    -m'    -E'    --'    -'    -í&    -Å&    -­&    -…&    -m&    -H&    -.&    -
&    -Ý%    -Ñ%    -¾%    ·%    ‡%    -`%    -T%    -A%    :%    %    -é$  (  =²$    -ª$    -¢$    -š$    -’$    -Š$    -‚$    -z$    -r$    -j$    -b$    -Z$    -R$    -J$    -B$    -:$    -1$    -Î#    -®#    -@#    -#    -¢"    -{"    -"    -Ý!    -f!    -?!    -È     -¡     -*     -     -�    -k    -ô    -Ð    -Y    -5    -¾    -š    -#    -ÿ    -ˆ    -d    -í    -É    -X    -  	  -0     (                           ø     ð   &  à     Ø     Ð   &  À     ¸     °   &        €     x     p   &  `     X     P   &  @                 {   &  M    Ä4          °5      {    `:      i    D7      Å    €:      W    ü7      ³     9      À    `=          h=          À$           ð.      ×    �+      L    €+      É     p      /    à      ¯             ›   À à2      [  À Ð2      s             d                           i             “             Ð             ¬                          &              o             ~              ã                            L             –             )             S              ®                           H             /             ý              ƒ              __ZSt9terminatev __ZN2cv8fastFreeEPv __ZN2cv5utils5trace7details6Region7destroyEv __ZNK2cv3Mat1tEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZN2cv7MatExprD2Ev __ZN2cv12KalmanFilterC2Ev __ZN2cv12KalmanFilterC1Ev __ZN2cv6String8allocateEm ___stack_chk_fail __ZN2cv12KalmanFilter4initEiiii __ZN2cv12KalmanFilterC2Eiiii __ZN2cv12KalmanFilterC1Eiiii __ZN2cv3Mat5zerosEiii __ZN2cv3Mat3eyeEiii __ZN2cv3Mat6createEiPKii __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv4gemmERKNS_11_InputArrayES2_dS2_dRKNS_12_OutputArrayEi __ZN2cv5solveERKNS_11_InputArrayES2_RKNS_12_OutputArrayEi ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cvmlERKNS_3MatES2_ __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv12KalmanFilter7predictERKNS_3MatE __ZN2cv12KalmanFilter7correctERKNS_3MatE __ZN2cvplERKNS_3MatERKNS_7MatExprE __ZN2cvmiERKNS_3MatERKNS_7MatExprE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE GCC_except_table8 __ZZN2cv12KalmanFilter7correctERKNS_3MatEE25__cv_trace_location_fn108 __ZZN2cv12KalmanFilter7correctERKNS_3MatEE31__cv_trace_location_extra_fn108 GCC_except_table6 GCC_except_table5 __ZZN2cv12KalmanFilter7predictERKNS_3MatEE24__cv_trace_location_fn84 __ZZN2cv12KalmanFilter7predictERKNS_3MatEE30__cv_trace_location_extra_fn84 GCC_except_table3 GCC_except_table2 ___gxx_personality_v0    #1/20           1548786667  501   20    100644  86164     `
lkpyramid.cpp.o     Ïúíþ           €                                       P            0                  __text          __TEXT                  ÐÔ            Ð ‰    €            __literal4      __TEXT          ÐÔ      0       pÙ                            __literal8      __TEXT           Õ      €        Ù                            __literal16     __TEXT          €Õ      @       Ú                            __gcc_except_tab__TEXT          ÀÖ      H      `Û                             __const         __DATA          ê      È      °î     " 1                   __bss           __DATA          0                                           __cstring       __TEXT          Øë      ì      xð                             __const         __TEXT          Ðó      6      pø                             __data          __DATA          õ      H       °ù      #                    __compact_unwind__LD            Xõ      À      øù     à# B                  __eh_frame      __TEXT          ú            ¸þ     ð%      h            $       
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    HÇC    HÇC    HÇC    H‰K0H�K@H‰K8HÇCH    HÇC@    I‹OH�QPI‰WÇAP  ÿBH�QXHÇAx    HÇAp    HÇAd    HÇA\    HÇAT    H‰‘€   H�‘�   H‰‘ˆ   HÇ�˜       HÇ��       I‹_HƒÃPI‰_HƒÀþ…2ÿÿÿéi  AÇ  ÿBH�LHÇD(    HÇD     HÇD    HÇD    HÇD    H‰L0H�L@H‰L8HÇDH    HÇD@    L‰óHƒÃPI�T$ÿH‰EÈIƒü„Æ   f„     Ç  ÿBH�KHÇC(    HÇC     HÇC    HÇC    HÇC    H‰K0H�K@H‰K8HÇCH    HÇC@    ÇCP  ÿBH�KXHÇCx    HÇCp    HÇCd    HÇC\    HÇCT    H‰‹€   H�‹�   H‰‹ˆ   HÇƒ˜       HÇƒ�       H�Ã    HƒÂþ…CÿÿÿM‹'M‹oM9å„Ê   IƒÅ°I÷Üfff.„     I�F¸AE AF°I‹MI‰NÀA‹MA‰NÈóAoE óAFÐI‰FàI�FðI‰FèIÇFø    IÇFð    fH~ÀH…Àtðÿ@Aƒ}%I‹E8H‹I‹VèH‰
H‹@H‰Bë$ffff.„     AÇF´    L‰÷HƒÇ°L‰îè    IƒÆ°K�D%°IƒÅ°Hƒø°…RÿÿÿM‹/M‹gëM‰åH‹EÐH�€HÁàH‹MÈHÁM‰7I‰_I‰OM9ìt IƒÄ°L‰çè    M9åuïM…ítL‰ïHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]Ã1ÀH‰EÐ1ÀéüÿÿL‰ÿè    I‰ÇL9ót„     HƒÃ°H‰ßè    I9ÞuïH‹}ÈH…ÿtè    L‰ÿè    f„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`f„     UH‰åAWAVAUATSPI‰õI‰þI‹^M‹fL‰àH)ØHÁøL9èƒž   L‰uÐM‹>I‰ÞM)þIÁþK�.H‰ÁHÁé=…·  H¹ÿÿÿÿÿÿÿM)üL‰âHÁúH¾þÿÿÿÿÿÿH9òwvIÁüI9ÄLBàM…ä„v  I9Ìv`¿   è    H‰ÃH�5u#  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    J�4í    H‰ßè    J�ëI‰Fé  I‰ÌJ�<å    è    N�4ðN�$àJ�4í    L‰÷è    O�îL9ûtFH�KøL)ù‰ÎÁîÿÆHƒæH‹EÐt4H÷ÞL‰ò€    ‹{ø‰zø‹{üH�[ø‰züH�RøHÿÆuçHƒùsë[H‹EÐëbL‰òHƒùrLHƒÂüfff.„     ‹sø‰rü‹sü‰2‹sð‰rô‹sô‰rø‹sè‰rì‹sì‰rð‹sà‰rä‹säH�[à‰rèHƒÂàI9ßuÄH÷ÑHƒáøIÎL‹8L‰0L‰@L‰`M…ÿtL‰ÿHƒÄ[A\A]A^A_]é    HƒÄ[A\A]A^A_]ÃE1ä1ÀéòþÿÿH‹}Ðè    I‰ÆH‰ßè    L‰÷è    fff.„     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    fff.„     UH‰åAWAVAUATSHƒì(H‰óI‰þM‹nM‹~L‰øL)èHÁøH9Øƒ¡   I‹>I)ýM‰ìIÁüI�H‰ÁHÁé>…5  H¹ÿÿÿÿÿÿÿ?I)ÿL‰úHÁúH¾þÿÿÿÿÿÿH9òH‰]¸H‰}ÀwsIÑÿI9ÇLBøM…ÿ„í   I9Ïv^¿   è    H‰ÃH�5O  H‰ßè    H‹    HƒÀH‰H‹5    H‹    H‰ßè    H�4�    L‰ïè    I�D� I‰Fë~I‰ÏJ�<½    è    N�$ H‰EÐJ�¸H‰EÈL‹}¸J�4½    L‰çè    O�$¼M…íH‹]À~H‹}ÐH‰ÞL‰êè    H‹EÐI‰M‰fH‹EÈI‰FH…ÛtH‰ßHƒÄ([A\A]A^A_]é    HƒÄ([A\A]A^A_]ÃE1ÿ1ÀéyÿÿÿL‰÷è    I‰ÆH‰ßè    L‰÷è       ?   @  €?  €F  €5  €@   4   ?  pA   4  €?   ?      ð?{®Gáz„?      ð?      d@      ^@      .@š™™™™™¹?-Cëâ6?      à?{®Gáz„?š™™™™™©?      ð?      $@{®Gáz„?      ð¿      ð?                            ÿÿÿÿÿÿÿÿÿÿÿÿ                        
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    		                ?   ?   ?   ?            ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                                    €       €0                    ð?      ð?                ÿ›ÌÃ    ž        ž      ª   Æ      ï        ×   Ö	        þ	  !   ÿ   
     ÷    �   Ï  É  …   Ç  Œ     ¿         6  ˆ   À  Ù  …   ¸  œ     °  ¨                ÿ›ìã    S        S   ¾   ô   3     î   D          X  %   Ò   }     Ê  Ÿ  &   ð        Ì   @     ô   †  ›  	   U     °   Š     þ   »  ‡   Ù  ›  '   ù   Í     	   ò  ­   ò   ]     ²   Ú  ¨  t   ®	     Î   â	  Ÿ   @   ]     3  ¥     É      &   &   Q     t   w  í  r   �     ;   ¡     Ø     -   !   E     Ø   j  n   +  F  ä   Ó   “  -   Ç   Þ  p   ñ  i  n   é  ò  l   á  g     Ñ  œ  ø   Ì   ”  ˆ          ‡   ¨  Õ     æ  [  a   Á  ó  u   j  ™  u   S  )  n   K  ²  l   C  '     ;  3  (             ÿ›ð h    v        v   !   å   —      Ý  £   Ñ        t     þ   �  X       è     ö  ô  K             ÿ›IA    =        =          E   ›        à      ø   æ   -             ÿ›IA    ^        ^      ©    �      ¡   Ç      Ò   Ê                ÿ›¯† ¦    Þ        Þ      '   û   ­   E'   ¨  É   0'   æ     ]%   @  %   A%   e     9%  “     ÿ&   ÷  %   æ&        Þ&  (  +   .'   `     Ü&   ¡  $   *&   à  Ž   j%  n     %&   ¯  ,   z%   ö  …   b%  ›     %%     %   	%   +     %  s     ž"   »  %   ‚"   à     z"  Y
     ¹"   À
  '   ·"   &     µ"   �  '   ³"   Ò  Œ   £"  Ç  '   u"   B  '   p"   ‘  í  t#   É  ~   l#  b  …   d#  0  ~   /%   �  N   *%   ù  )   È$   @     «"  Ý  G   /%   W     .'   ¢     4%   '  *   ]'   v  x   '    b   	'  ƒ  d   '  ð     r%  (!     k"   7!  N       …"     –"  ×"  ƒ   \#  •#  |   À$  ,$  ‡   ¸$  ñ$     ù$  %     %  D%     U%  ˜%  €   &  H&  ‡   Ô&  é&     ÷&  â'  l   t)  f(  b   |)  ã(  d   l)  P)     d)  \)  (             ÿ›§‚ ž    v        v   !   è   —      à  £   E       è      �   ®     º   7  p   ý  Â  u   õ  R  €   å  ¬	        æ	  ˆ   í  ‰
  ~   Ý  "  Œ   Õ  ®  x        &  ‡   ²  Ø  p   ‡  c  v     ô  ~   w  °  w   Ø  B  Œ   Ð  ë     ÿ  ÷               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›«‘ ¢    O        O   K  V=     6   |9   :     79   j  �   (9   t     |9   –  =   V=   X  !   |9   y     l9   ”     d9   ¨     \9   À     T9   Ø     L9   ï  8   t9   '  "    9   Ô  '   9   5     D9   }      9     Ø   #=   ø     Ë<   j	  %   ¯<   �	     §<  ›	  B   >=   î	     ý;   \
  %   á;   �
     Ù;  ¸
     >=   Õ
  ±   =   ’     #=   ­     =   ¹     ¥<   é     i<   M  %   M<   r     E<  š  %   £<   ¿  ³   ö<        @<   Q  %   $<   v     <  ‚  %        §  ;   Þ<   â  Ö   ¡<   Ó  ¥   7;   ]     â:  w     H:   ±  %   ,:   Ö     $:    *   k=   n     :   “  %   ì9   ¸     ä9  ^     Ý:   È     Ó:   Ù          í  %   ·:        ¯:  A  )   k=   ”     ß9   ¹  %   Ã9   Þ     »9  |     Ø:   è     ª:   ù            %   Ž:   2     †:  ¼  2   ÷:   5  2   ò:   Î     <        x@   +     ¸?   q  ¤   ó>   ¹     ®>   %     ³>  1     ˜?   †  (   Ë>   É  …   »>  v     ®>        °?   "          6  !   Ð>   W     Ã>  ˆ     ¿@   ˜          ¬  !   Ÿ@   Í     —@  À      Ì@   !  c   Ä@  –!  ‘    ;  l"  i   ;F  ô"     ¡<   \#  i   +F  $  z   ~:  –$  b   v:  %  k   n:  ™%  u   p<  &     ê:  l&     û8   x&     ?9   '     ö8   ^'  !   ñ8   §'  l   ì8   E)     ç8   †)  !   â8   Ï)  l   Ý8   Å+     ¤=   ú+     ‡=   `,  }   =   H.     …=   }.     ƒ=   Î.  †   =   Z0  #   Ø8    0  #   Ó8   F1     ¨=   ¹1     ¦=   Ò2  /   %=   .3     (;   C3     ;   3     ü:  ‹3     œ<   —3  ,   Í<   4     i:   O4  %   M:   t4     :  ’4     š<   µ4     •<   Ô4  ,   x<    5  E   n<   E5  E   <   Š5  E   2;   Ï5  C   -;   6     :   K6     :   }6     :   §6     ¶9   Ñ6     ±9   û6     ¬9   %7     §9   O7     ¢9   v7     �9   �7     ˜9   œ7  +   „9   û7     Ñ;  8  ¿       Æ9     ×9  ï9      :  /:     @:  P:     a:  ‘:     ¢:  º:     Ë:  ;     ;  U;  o   É;  ä;     õ;  '<     8<  P<     a<  ²<     Ã<  (=     6=  Ó>     ë>  ?  v   �?  ä?  Š   p@  ¢@     ·@  ý@  j   F  ‚A  …   F  LB  i   3F  C  i   #F  ÄC  z   F  VD  b   F  ÓD  k   ûE  YE  u   óE  ×E     ëE  ãE  `             ÿ›ã€ [                  „        n   0  	   f  >  	   „   q  	   |  z               ÿ›)'                °     Ð        ÿ›)'    š        š         ©   {       ÿ›)'                    �   ¯   ñ                                                                Øë      'ì      ·              ·ì      'ì      ¿             yí      'ì      Ô                                                                                                                                                                                                                                           �ï      'ì      Ë                                                                    virtual void cv::detail::LKTrackerInvoker::operator()(const cv::Range &) const /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/lkpyramid.cpp status != __null operator() int cv::buildOpticalFlowPyramid(cv::InputArray, cv::OutputArrayOfArrays, cv::Size, int, bool, int, int, bool) img.depth() == 0 && winSize.width > 2 && winSize.height > 2 buildOpticalFlowPyramid cv::Mat cv::estimateRigidTransform(cv::InputArray, cv::InputArray, bool) Both input images must have the same size estimateRigidTransform Both input images must have the same data type cn == 1 || cn == 3 || cn == 4 Both input images must have either 8uC1 or 8uC3 type 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 depth == 0 calcSharrDeriv M.isContinuous() getRTMatrix virtual void cv::(anonymous namespace)::SparsePyrLKOpticalFlowImpl::calc(cv::InputArray, cv::InputArray, cv::InputArray, cv::InputOutputArray, cv::OutputArray, cv::OutputArray) maxLevel >= 0 && winSize.width > 2 && winSize.height > 2 calc (npoints = prevPtsMat.checkVector(2, 5, true)) >= 0 nextPtsMat.checkVector(2, 5, true) == npoints statusMat.isContinuous() errMat.isContinuous() levels1 >= 0 ofs.x >= winSize.width && ofs.y >= winSize.height && ofs.x + prevPyr[lvlStep1].cols + winSize.width <= fullSize.width && ofs.y + prevPyr[lvlStep1].rows + winSize.height <= fullSize.height levels2 >= 0 ofs.x >= winSize.width && ofs.y >= winSize.height && ofs.x + nextPyr[lvlStep2].cols + winSize.width <= fullSize.width && ofs.y + nextPyr[lvlStep2].rows + winSize.height <= fullSize.height prevPyr[level * lvlStep1].size() == nextPyr[level * lvlStep2].size() prevPyr[level * lvlStep1].type() == nextPyr[level * lvlStep2].type() lkSparse allocator<T>::allocate(size_t n) 'n' exceeds maximum supported size  -D CPU -D WAVE_SIZE=%d -D WSX=%d -D WSY=%d I.depth() == 5 && J.depth() == 5 lkSparse_run             N2cv6detail16LKTrackerInvokerE  N2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImplE N2cv22SparsePyrLKOpticalFlowE   N2cv17SparseOpticalFlowE                                      N2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_126SparsePyrLKOpticalFlowImplENS_14DefaultDeleterIS3_EEEE             N2cv6detail8PtrOwnerE                                                                                        –                           –                   @      È  ÑXA        ÀÖ            [  ÑXA        �×      p2      ?  ÑXA         Ú      °?        ÑXA        tÚ      Ð@      Ú   ÑXA        ÀÚ      °A      „)  ÑXA        Û      @k        ÑXA        @Þ      P{      
                      `{                          €{      „  ÑXA        lß       ~      €  ÑXA        ìß       €      
                      °€                          Ð€                            à€                            ð€                             �                            �      CF  ÑXA        là      `Ç                            €Ç                             Ç      	                      °Ç      	                      ÀÇ                            ÐÇ                            ðÇ      	                       È      	                      È                             È                            0È      ˜  aA        é      ÐÉ      ç  ÑXA        „é      ÀÎ                            ÐÎ      
                      àÎ      '                    Ï      $  ÑXA        °é      @Ñ      ä  ÑX                0Ó         ÑXA        Üé             zR x�  ,      Èÿÿÿÿÿÿ–        A†CGƒŒŽ�      ,   L   8ÿÿÿÿÿÿ–        A†CGƒŒŽ�             zPLR x›   �  4   $   ˆÿÿÿÿÿÿÈ      ÷ÛÿÿÿÿÿÿA†CPƒŒ�Ž�    4   \    ÿÿÿÿÿÿ[      �ÜÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”   H7ÿÿÿÿÿÿ?      ÇÞÿÿÿÿÿÿA†CPƒŒ�Ž�    4   Ì   PDÿÿÿÿÿÿ      ßÿÿÿÿÿÿA†CMƒŒ�Ž�    4     8EÿÿÿÿÿÿÚ       ßÿÿÿÿÿÿA†CMƒŒ�Ž�    4   <  àEÿÿÿÿÿÿ„)      +ßÿÿÿÿÿÿA†CPƒŒ�Ž�    4   t  8oÿÿÿÿÿÿ      'âÿÿÿÿÿÿA†CPƒŒ�Ž�    $   $  ÿÿÿÿÿÿ
        A†C       $   L  ø~ÿÿÿÿÿÿ        A†CBƒ    4   ü  ð~ÿÿÿÿÿÿ„      ËâÿÿÿÿÿÿA†CMƒŒ�Ž�    4   4  X�ÿÿÿÿÿÿ€      ãÿÿÿÿÿÿA†CMƒŒ�Ž�    $   ä   ƒÿÿÿÿÿÿ
        A†C       $     ˆƒÿÿÿÿÿÿ        A†CBƒ    $   4  €ƒÿÿÿÿÿÿ        A†C       $   \  hƒÿÿÿÿÿÿ        A†C       $   „  Pƒÿÿÿÿÿÿ        A†C       $   ¬  8ƒÿÿÿÿÿÿ        A†C       4   \   ƒÿÿÿÿÿÿCF      kâÿÿÿÿÿÿA†CPƒŒ�Ž�    $     8Éÿÿÿÿÿÿ        A†C       $   4  0Éÿÿÿÿÿÿ        A†C       $   \  (Éÿÿÿÿÿÿ	        A†C       $   „  Éÿÿÿÿÿÿ	        A†C       $   ¬  øÈÿÿÿÿÿÿ        A†C       $   Ô  àÈÿÿÿÿÿÿ        A†C       $   ü  ØÈÿÿÿÿÿÿ	        A†C       $   $  ÀÈÿÿÿÿÿÿ	        A†C       $   L  ¨Èÿÿÿÿÿÿ        A†C       $   t  �Èÿÿÿÿÿÿ        A†C       ,   $  xÈÿÿÿÿÿÿ˜      SéÿÿÿÿÿÿA†CIƒŽ�4   T  èÉÿÿÿÿÿÿç      ‹éÿÿÿÿÿÿA†CMƒŒ�Ž�    $      Îÿÿÿÿÿÿ        A†C       $   ,  ˆÎÿÿÿÿÿÿ
        A†C       $   T  pÎÿÿÿÿÿÿ'        A†CBƒ    4     xÎÿÿÿÿÿÿ$      éÿÿÿÿÿÿA†CJƒŒ�Ž�    ,   ´  pÐÿÿÿÿÿÿä       A†CJƒŒ�Ž�    4   l  0Òÿÿÿÿÿÿ       ËèÿÿÿÿÿÿA†CMƒŒ�Ž�    ÌÔ  M  -ÄÔ  «  -¹Ô  š  -˜Ô  ¥  -jÔ  °  -NÔ  ¨  -*Ô  §  -Ô  ¨  -ÿÓ  ¬  -÷Ó  œ  =ðÓ     =âÓ  £  =ÛÓ  ›  -ÓÓ    ÉÓ  ©  - Ó  š  -úÒ  ¥  -ÑÒ  °  -IÒ  §  -0Ñ  M  -(Ñ  «  -Ñ  š  -ûÐ  ¥  -Ð  ¨  -Ð  §  -éÏ  ¨  -ÙÏ  ¬  -ÑÏ  œ  =ÊÏ     =¼Ï  £  =µÏ  ›  -­Ï    £Ï  ©  -ÖÎ  ¥  -³Î  M  -«Î  ¥  -˜Î  n  -|Î  š  -XÎ  ¥  -8Î  n  -ãÍ  l  -uÊ  §  -ÄÉ  M  -¼É  c  -°É  L  -¦É  s  -šÉ  L  -�É  c  -É  c  -sÉ  ”  -eÉ  s  -YÉ  a  -FÉ    8É  •  -3É  [  =,É  b  -É  “  -É  \  -ŒÈ    OÇ  L  -GÇ  L  -?Ç  L  -7Ç  L  -/Ç  L  -'Ç  L  -Ç  L  -Ç  L  -Ç  L  -Ç  L  -ÿÆ  L  -÷Æ  M  -ïÆ  q  -ÚÆ  z  -qÆ  S  -JÆ  z  -ëÅ  S  -ÄÅ  z  -nÅ  S  -JÅ  z  -ÜÄ  S  -µÄ  ¥  -‘Ä  z  -0Ä  S  -åÃ  ¥  -ÁÃ  z  -`Ã  S  -Ã  z  -šÂ  S  -sÂ  z  -Â  S  -çÁ  Q  -ØÁ  L  -ËÁ  L  -ºÁ  s  -«Á  L  -„Á  L  -zÁ  z  -üÀ  S  -¤À  L  -šÀ  z  -0À  S  -ÿ¿  L  -ë¿  s  -×¿  L  -Ï¿  L  -Ç¿  L  - ¿  n  -”¿  n  -ˆ¿  n  -|¿  n  -p¿  n  -d¿  n  -X¿  n  -L¿  n  -@¿  ¥  -(¿  n  -ø¾  ¥  -Û¾  n  -¢¾  n  -J¾  L  -@¾  s  --¾  n  -è½  c  -×½  L  -Ê½  s  -»½  L  -Ÿ½  g  -“½  g  -„½  L  -u½  L  -h½  s  -Y½  L  -L½  L  -?½  s  -0½  L  -	½  L  -ü¼  s  -í¼  L  -å¼  L  -Ý¼  L  -Ð¼  z  -m¼  S  -4¼  L  -,¼  L  -¼  s  -¼  L  -þ»  L  -ö»  L  -ß»  L  -Ò»  s  -Ã»  L  -¶»  L  -©»  s  -š»  L  -’»  L  -Š»  L  -‚»  L  -u»  L  -h»  s  -T»  L  -G»  s  -8»  L  -0»  L  -»  L  -»  s  -øº  L  -ëº  L  -Þº  s  -Ïº  L  -Ÿº  Z  -Ú¹  n  -Î¹  n  -Â¹  ¥  -¥¹  n  -�¹  ¥  -d¹  n  -6¹  ®  -¹  s  -¹  c  -÷¸  g  -ë¸  g  -ß¸  Z  -Ñ¸  ]  -¨¸  Y  -œ¸  ^  -u¸  ^  -K¸  ^  -!¸  ^  -÷·  ^  -Í·  ^  -£·  ^  -q·  ^  -?·  ^  -·  `  -	·  h  -Ù¶  `  -Ä¶  h  -”¶  `  -¶  h  -O¶  `  -:¶  h  -
¶  _  -õµ  _  -àµ  f  -Ìµ  d  -ºµ  f  -¦µ  d  -Œµ  s  -€µ  o  -{µ    tµ    $µ  t  -Ï´  a  -À´    ¯´  •  -ª´  [  =£´  b  -—´  s  -[´  s  -O´  u  -J´    ´  t  -ü³  s  -ë³  “  -ã³  \  -Ž³    €³    Û²  x  -o²  x  -Ï±  —  -Â±    ‰±  —  -|±    !±  n  -±  n  -`°  z  -æ¯  i  -Ÿ¯  m  -k¯  k  -­®  n  -ž®  n  -é­  z  -t­  i  -"­  m  -è¬  k  -÷«  n  -ë«  n  -G«  z  -ãª  i  -³ª  m  -nª  k  -Ï©  n  -Ã©  n  -©  z  -»¨  i  -‹¨  m  -F¨  k  -‘§  ’  -‰§  \  -„§  ?  -6§  ¯  =/§  q  -§  z  -±¦  S  -Š¦  z  -+¦  S  -¦  z  -®¥  S  -Š¥  z  -¥  S  -õ¤  ¥  -Ñ¤  z  -p¤  S  - ¤  ¥  -¤  U  -á£  z  -€£  S  -3£  z  -®¢  S  -s¢  z  -¢  S  -î¡  Q  -æ¡  O  -á¡    (¡  K  á   s  -Ù   o  -Ô     Í     ¸   °  -³     ¤   t  -k   s  -c   o  -^     W     B   °  -=     .   t  -”Ÿ  U  -ZŸ  z  -Ýž  S  -ºž  P  -Hž    -6ž  z  -Ôœ  S  -!œ  z  -…›  S  -J›  W  -(›  5  -ï™  T  -ö˜    ¹˜    s˜  3  -ú—  3  -J—  s  ->—  o  -'—     —    —  °  -—    —  t  -›–  �  -ö•  s  -ê•  o  -Ó•    Ì•    ±•  t  -v•  ~  -U•  €  -*•  s  -•  o  -•     •    ù”  °  -ì”    å”  t  -}”  �  -Ð“  s  -Ä“  o  -­“    ¦“    ‹“  t  -P“  ~  -2“  €  -î’  s  -â’  o  -Ë’    Ä’    ”’  t  -n’  z  -„‘  z  -ë�  S  -Ä�  …  -ö�  €  -î�  ˆ  -»�  ‰  -³�  ±  -Ž�  s  -‚�  o  -k�    d�    4�  t  -~Ž  U  -fŽ  …  -Ó�  €  -Ë�  ˆ  -Š�  s  -~�  o  -g�    `�    �  t  -àŒ  Œ  -ÅŒ  U  -ªŒ  U  -’Œ  …  -é‹  €  -á‹  ‡  -™‹  s  -�‹  o  -v‹    o‹    ‹  t  -éŠ  Š  -àŠ  Š  -ØŠ  Š  -ÂŠ  Œ  -§Š  s  -›Š  o  -„Š    }Š    Š  t  -é‰  …  -‰  €  -öˆ  n  -êˆ  n  -Þˆ  n  -Òˆ  n  -Æˆ  n  -ºˆ  n  -•ˆ  ?  -\ˆ  j  -Fˆ  w  -ˆ    ˆ  {  -ú‡    y‡    m‡    U‡  –  -3‡  –  -
‡    -û†  †  -ä†  †  -Ì†  †  -´†  †  - †  †  -…†  ˆ  -d†  n  -ß…  „  -º…  �  -�…  k  -÷„  z  -‚„  i  -[„  †  -F„  ˆ  -„  ‰  -¦ƒ    -žƒ  ‡  -~ƒ  ‚  -qƒ  �  -Dƒ  �  -$ƒ    -ƒ  ‚  -õ‚  ƒ  -Þ‚  „  -Ä‚  �  -§‚  �  -‹‚    -u‚  ‚  -`‚  ƒ  -L‚  ‚  -=‚  ‚  -‚  �  -ð�  �  -Ô�  ‘  -Ì�  \  -³�  e  -—�  €  -ˆ�  €  -t�  X  -`�  X  -[�  r  -O�    A�  ¯  =È€  ¥  -º€  }  -¦€  }  -œ€  L  -”€  M  -Œ€  s  -€€  L  -x€  L  -n€  s  -b€  L  -€  s  -ý  o  -ê    ã    ¥  t  -+  s  -"  o  -        Ê~  t  -~  �  -~  ª  - ~  L  -ø}  M  -ð}  s  -ä}  L  -Ü}  L  -Ò}  s  -Æ}  L  -j}  s  -a}  o  -N}    G}    	}  t  -�|  s  -†|  o  -s|    l|    .|  t  -x{  ¥  -j{  Q  -V{  Q  -C{  L  -;{  M  -3{  s  -${  L  -{  L  -{  L  -
{  z  -Šz  S  -cz  z  -øy  S  -Ëy  L  -Ãy  L  -»y  L  -®y  z  -<y  S  -y  z  -«x  S  -„x  z  - x  S  -öw  L  -éw  z  -nw  S  -Aw  L  -9w  L  -1w  L  -)w  L  -!w  L  -w  L  -w  ®  -ñv  ¯  =êv  z  -jv  S  -Cv  z  -Ñu  S  -ªu  z  -.u  S  -u  p  -t  z  -šs  S  -ss  z  -
s  S  -ãr  z  -r  S  -2r    	r  p  -:q    ¦o    #o    Dm  Ž  -m    ‡l    l  ¨  -ßk  s  -Ók  o  -Àk    ¹k    —k  t  -`k  ¯  =0k  L  -(k  L  - k  L  -k  L  -k  M  -k  q  -ój  z  -›j  S  -tj  z  -j  S  -úi  z  -ši  S  -si  ¥  -[i  ¥  -Ci  ¥  -+i  ¥  -Åh  L  -½h  L  -µh  L  -«h  L  -¡h  s  -’h  L  -ˆh  L  -{h  z  - h  S  -Ñg  L  -Äg  z  -Pg  S  -&g  L  -g  L  -g  L  -	g  L  -üf  s  -íf  L  -Ñf  L  -Äf  s  -µf  L  -­f  L  -tf  L  -lf  L  -_f  z  -äe  S  -½e  z  -Me  S  - e  L  -e  L  -e  L  -e  z  -�d  S  -_d  L  -Wd  L  -Jd  L  -=d  s  -.d  L  -d  ®  -ãb    -¯a  ¯  =¨a  q  -“a  z  -;a  S  -a  z  -¾`  S  -š`  z  -.`  S  -`  ¥  -ï_  ¥  -×_  ¥  -¿_  ¥  -t]    k]    c]    \]    O]    ý\    -ªW    ¡W    ™W    ’W    |W    aW  N  -W  B  -ÐV  @  -•V  @  -—U  1  -ŠU    ‚U    NU  w  -àS    ×S    ÏS    ÇS    ¾S    ZS  A  -#S  @  -èR  @  -£R    “R  z  -R  S  -óQ  z  -�Q  S  -*Q  U  -eP  S  -P  U  -IO  S  -O  v  -šN  v  -
N  z  -ŠM  S  -`M  v  -ìL  y  -“L  v  -L  y  -ÐI    ÀI    °I    ˜I  s  -ŒI  o  -uI    nI    0I  t  -ëH    ãH  s  -×H  o  -ÀH    ¹H    XH  t  -'H  z  -®G  S  -‡G  �  -qG    8G  Ž  -G  z  -˜F  S  -qF  �  -cF    *F  Ž  -ùE  Œ  -ÔE  s  -ÈE  o  -±E    ªE    PE  t  -E  s  -E  o  -úD    óD    £D  t  -D  U  -D  …  -\C  €  -TC  U  -<C  …  -¯B  €  -§B  T  -ðA  r  -äA  
  ÖA  ¯  =¦A  L  -žA  M  -uA  L  -A  1  -¿@  M  -·@  ¥  -¬@  L  -h@    Z@  §  -ø?    ñ?  |  -æ?  §  -«?  M  -Š?  ¤  -j?  L  -`?  s  -Q?  L  -I?  ®  -)?  ¯  =?  ¤  -ª5    ¡5    ˜5    �5    †5    ü3  R  -ê3  R  -Ö3  ¦  -ƒ3  T  -3  s  -3  o  -ð2    é2    Ï2  t  -Š2  ¯  =g2  L  -_2  L  -W2  L  -O2  L  -G2  M  -?2  q  -*2  z  -Ê1  S  -£1  z  -A1  S  -1  z  -±0  S  -~0  L  -t0  z  -0  S  -Õ/  L  -È/  z  -s/  S  -G/  L  -?/  L  -ú.  L  -í.  s  -Þ.  L  -¼.  L  -¯.  z  -4.  S  -.  L  -ý-  L  -õ-  L  -í-  L  -å-  L  -Ó-  ®  - -  U  -ò,  S  -¶,  ‹  -†,  ¯  =,  q  -j,  z  -
,  S  -ã+  z  -�+  S  -Z+  z  -ö*  S  -Ì*  ˆ  -6*  U  -^)  S  -ä(  z  -~(  S  -^(  V  -F(  P  -¼'    -­'  W  -p'  T  -ª&  V  -�%  ‹  -j%  V  -R%  P  -Ì$  x  -n$  z  -�#  z  -ú"  S  -Ó"  W  -Ž"  T  -ê!  V  -ò   ‹  -|   U  -«  U  -  ‹  -æ  V  -Î  P  -N  z  -Ó  S  -©  �  -z  W  --  T  -š  V  -   ‹  -X  U  -0  �  -Ñ  ˆ  -•  s  -‰  o  -r    k    d  °  -W    P  t  -  …  -g  €  -_  r  -S    E  ¯  =  L  -ü  L  -ô  L  -ì  M  -ä  q  -º  ¤  -š  z  -!  S  -ú  z  -~  S  -T  L  -J  s  -;  L  -  L  -  L  -  L  -Ô  q  -ª  ¤  -Š  z  -  S  -ê  z  -f  S  -ü    (        Û    ¿    ¥    ¬    Ÿ    ˜    �    ‚    c  s  -[  o  -V    O      t  -Ö
    ‘
    l
    L
    
    
    
    õ	    .	    o    á    Ç    l    -    #    Ý    ’    ã    Ú    Ñ    È    z    ]  4  -  4  -ß  ¦  -i  r  -]     Æ   K  &   K  À  F  ¸  /  °  ¢  ¨  %     $  ˜  #  �  .  x    p    h  -  `  D  X  ,  P  ¢  H     @    8    0    (                          ø     ð   ˜  è   ™  à   =  Ø   :  Ð   >  È   ;  À     ¸     °   +      ž  ˜   I  �   ¢  x     p     h   *  X     P     H   )  8     0     (   (      <     8     9     E  @   J  8   ¡  0   C  (   H      ¢     Ÿ     G      ¢  ¸    °  ­       €    x    p  ­  `    @              ø    ð  ­  à    Ø    Ð  ­  À         €    `    @              à    À         €    x    p  ­  `    @              à    À         ˜    �  ­  €    x    p  ­  `    @               ­       ø     ð   ­  à     Ø     Ð   ­  À     ¸     °   ­        ˜     �   ­  €     x     p   ­  `     X     P   ­  @                 ‹   ­  M“    8ê      >    ÀÖ      H    Xê      ï    p2      �    �×      o     Ú      ²    ¸ê      Z    ˜ë      ]    tÚ      8    ÀÚ      P    xê      ¦    @k      â    Û      ½    @Þ      (    lß      5    ìß      Á     €      ø    °€      Û    �      ô    xë      ß    0È         	  `ô      Q    là      Õ    `Ç      e    €Ç           Ç      „    °Ç      ¥    ÀÇ      ¶    ÐÇ      G    ðÇ      G     È          È      D     È          é          „é      $    ÀÎ      .    ÐÎ      a    àÎ      J    °é      Ï    Üé      á    0     À    8     ¦    @         `ë      ç  	  ðó      “    H     ,    Àë      Ã  	  €ô      Ô    Ð@      ^    °?      n    °A      ¦          �  À €{      {  À  ~      *            »            Ó  À `{      œ  À P{      n  À ð€      Å  À Ð€      Í    @      }   À  �      þ  À à€      »	  À ÐÉ      z	  À Ï      I	  À @Ñ      	  À 0Ó      è  
€ õ      )  
€ 0õ      (     ê      Å  
€ Hõ      Ê  	€ @ô        	€  ô        	  Ðó      ª  	€ ðô      à    ê      ™  À ~      ±                                        ±             (             á             1             $
             ?             	
             B             d             ½                          •             &             ¡             Ú             •             Q             \             ¦             ÷             L                          J             Ž             °                          Å             |             #             ¡             r             ƒ             §             ˜              *             K             þ                           ©
             Å              `             =
             K              ð
             \             F                          !             þ                          #             _              Å             @                          S             .             …             h             ã                          w             ‘
             Ø                          ×              û              ‰             É             ë             x
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EES3_iRNS_3MatEb __ZN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImpl4calcERKNS_11_InputArrayES4_S4_RKNS_17_InputOutputArrayERKNS_12_OutputArrayESA_ __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv4UMatC1ERKS0_RKNS_5RangeES5_ __ZN2cv4UMat5setToERKNS_11_InputArrayES3_ __ZN12_GLOBAL__N_1L14calcSharrDerivERKN2cv3MatERS1_ __ZN2cv4UMat8copySizeERKS0_ __ZN2cv3Mat8copySizeERKS0_ __ZTIN2cv16ParallelLoopBodyE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZN2cv12boundingRectERKNS_11_InputArrayE __ZTSN2cv17SparseOpticalFlowE __ZTIN2cv17SparseOpticalFlowE __ZTSN2cv22SparsePyrLKOpticalFlowE __ZTIN2cv22SparsePyrLKOpticalFlowE __ZN2cv3ocl7Image2D14canCreateAliasERKNS_4UMatE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN2cv6detail16LKTrackerInvokerE __ZTSN2cv6detail16LKTrackerInvokerE __ZTIN2cv6detail16LKTrackerInvokerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImplE __ZTSN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImplE __ZTIN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImplE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv6detail16LKTrackerInvokerclERKNS_5RangeE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv3ocl5video12pyrlk_oclsrcE __ZN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImpl15setTermCriteriaERNS_12TermCriteriaE __ZNK2cv3Mat9locateROIERNS_5Size_IiEERNS_6Point_IiEE __ZN2cv3MatC1ERKS0_RKNS_5Rect_IiEE __ZN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImpl10setWinSizeENS_5Size_IiEE __ZN2cv14copyMakeBorderERKNS_11_InputArrayERKNS_12_OutputArrayEiiiiiRKNS_7Scalar_IdEE __ZNK2cv11_InputArray12getMatVectorERNSt3__16vectorINS_3MatENS1_9allocatorIS3_EEEE __ZTVN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_126SparsePyrLKOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZTSN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_126SparsePyrLKOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZTIN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_126SparsePyrLKOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZN2cv3ocl6Kernel3setEiRKNS0_7Image2DE GCC_except_table8 GCC_except_table38 GCC_except_table7 __ZZN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImpl4calcERKNS_11_InputArrayES4_S4_RKNS_17_InputOutputArrayERKNS_12_OutputArrayESA_E26__cv_trace_location_fn1227 __ZZN2cv12_GLOBAL__N_126SparsePyrLKOpticalFlowImpl4calcERKNS_11_InputArrayES4_S4_RKNS_17_InputOutputArrayERKNS_12_OutputArrayESA_E32__cv_trace_location_extra_fn1227 GCC_except_table6 GCC_except_table36 GCC_except_table5 GCC_except_table4 GCC_except_table3 __ZZNK2cv6detail16LKTrackerInvokerclERKNS_5RangeEE25__cv_trace_location_fn183 __ZZNK2cv6detail16LKTrackerInvokerclERKNS_5RangeEE31__cv_trace_location_extra_fn183 GCC_except_table13 __ZZN2cv23buildOpticalFlowPyramidERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEibiibE25__cv_trace_location_fn703 __ZZN2cv23buildOpticalFlowPyramidERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEibiibE31__cv_trace_location_extra_fn703 GCC_except_table2 __ZZN2cv22estimateRigidTransformERKNS_11_InputArrayES2_bE26__cv_trace_location_fn1492 __ZZN2cv22estimateRigidTransformERKNS_11_InputArrayES2_bE32__cv_trace_location_extra_fn1492 GCC_except_table32 GCC_except_table31 GCC_except_table11 ___gxx_personality_v0 GCC_except_table20 



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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‰åAWAVATSHƒìpI‰ÖI‰ôI‰ÿH‹    H‹ H‰EØ(s  )EÀIcD$H‰E°IcD$H‰E¸H�}¨è    H‹=    è    WÀ)E€H�5©  H�}¨H�M€E1ÀH‰Âè    ‰ÃH�}€è    „ÛtPHÇ$    H�}€¾   ¹   A¸   E1ÉL‰úè    H�}¨H�U€1öè    ‰ÆI‹G@IcOH…É~I‹W8H‹LÊøë	1Ûéd  1É1ÒH÷ñ‰E€H�}¨H�U€¹   è    A‰ÇHÇ$    H�}€¾   ¹   A¸   E1ÉL‰âè    H�}¨H�U€D‰þè    ‰ÆI‹D$@IcL$H…É~I‹T$8H‹LÊøë1É1ÒH÷ñ‰E€H�}¨H�U€¹   è    ‰ÃHÇ$    H�}€¾   ¹   A¸   E1ÉL‰òè    H�}¨H�U€‰Þè    ‰ÆI‹F@IcNH…É~I‹V8H‹LÊøë1É1ÒH÷ñ‰E€H�}¨H�U€¹   è    A‹N‰M€H�}¨H�U€¹   ‰Æè    A‹N‰M€H�}¨H�U€¹   ‰Æè    H�}€è    H�}¨H�U°H�MÀL�M€¾   E1Àè    ˆÃH�}€è    H�}¨è    H‹    H‹ H;EØu‰ØHƒÄp[A\A^A_]Ãè    H‰ÃH�}€è    ë3ë.ë,ë*ë(ë&ë$ë"ë ëH‰Çè    H‰ÃH�}€è    ëH‰Çè    H‰ÃH�}¨è    H‰ßè    fffff.„     UH‰åSPH‰ûH‹ƒ  H…Àt¹ÿÿÿÿðÁHƒùuH�»Ð   è    HÇƒ      HÇƒø       HÇƒð       HÇƒè       HÇƒà       ƒ»Ô    ~&H‹ƒ  1É€    Çˆ    HÿÁHc“Ô   H9Ñ|êH‹»  H�ƒ   H9Çtè    H‹ƒ¨   H…Àt¹ÿÿÿÿðÁHƒùu	H�{pè    HÇƒ¨       HÇƒ˜       HÇƒ�       HÇƒˆ       HÇƒ€       ƒ{t ~$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    fff.„     UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ` ÿ›}u    C        C   (   /   š      õ   ¡         É      í   Õ   	   ý        '  8  	   I  A               ÿ›)'    <        <      '   D   ö       ÿ›¢€€     P        P      ]        ÿ›Š‡€ �    E        E   ·   ­K        ÀJ   U     ‹J   i     ‡J   Ð     …J   N     ¾J   b     žJ   }      �J   Ü     ‰J   R  Ê   «K     Ð   “K   	     wK   .	          B	  %   [K   g	     SK  ‹	     yK   ª	  Á   {K   ¢  !   �M   k  "   L   ½     þK     Ì  �M   )     1L   L     L   Ç  &   6L   	     L   E     ÈM   £  #   ÆM     #   ÄM   ‰     ÂM   ÷  !   ¦M        ™M  y     ÂM   Ì     ¡M     Æ   àM   ê   $   òK   ç!  Å   ùK   î"     êK   G#     ÚK   ˜#     ÒK   ½%  
   ÷K   €8  W   ;L   ÐA  Y   /M   ÝB  Ø   òK   D  �   ÊK  ±D  •   ÂK  ^E    âK  ½F  q   KK  IG  …   CK  éG  …   ;K  ‰H  …   3K  )I  u   +K  ¹I  u   #K  7J     K  oJ     {K   {J  ã        ^K     oK  ©M     ºM  jN  „   ST  	O  …   KT  ­O  á   ƒT  ©P  u   kT  9Q  …   {T  ÙQ  …   sT  yR  …   cT  S  u   [T  ©S  u   CT  'T     ;T  3T  X             ÿ›”‹    Î        Î   !   2   ï       2  û           z  !   “/   ›     ‹/  §  t          !   _/   <     W/  H  µ        ý  !   ;/        3/  Q  }   32   m     ƒ/        {/   ê      )2   5  $   $2   ¿    .2   Ž     G4   ö     E4   q     Ü1   |  Y        Õ  "   Ú1   ú     Ø1   @     !1   S     1   •     t0   ¯     r0   ñ     Ç/   K  ›   ¿/    •   ·/  ±  •   ¯/  Î  Œ   4   ñ  ,   L3   q     C3        >3   ¡     43     ß  4   s     ³3   ·     §3   3  ,   b3   ³     [3   C     V3   µ     Q3   õ     
4        4        ¿3   2     º3   u  ¤   4   �     4   —     ô2   ¯  !   Î2   Ð     ª2  à  N   k3   ˜     4         ï2   ¸  !   ²2   Ù     ¢2  é  N   m3   l      “2   �   =   i3   ó      ˜2   !  =   g3   �!     j2   ˜!  /   ”3   Î!     `2   "     ”3   "     V2   "      B2   _"  f   4   ì"     e2   ü"  *   ’3   &#  A   H3   n#     [2   ¥#     ’3   ±#     =2   À#  #   ;2   $  b   4   Ç$     4   j%  %   93   �%     ,3   §%     $3   Æ%     3   Þ%     3   B&     ®3   J&     �3   b&  !   w3   ƒ&     o3  Ä&     �2   ú&  !   w2   '     o2  +'  2   ¸3   Ž'     `3   «'  5   ¬3   (     J3   -(  (   Ä3   U(  >   ¥3    (     3   ²(     Ä3   Å(     3   Ô(      ù2   e)  '   ê2   ”)     ®3   *  7  4   @,  Ê  .2   
.         '/     Ü1   >/     O/  b/     s/  –/     §/  å/  ƒ   j0  ’0  ƒ   1  ?1  �   Ð1  2     2  z2     ‹2  µ2     Æ2  Ñ2     â2  z3     ˆ3  †3              ÿ›)'    2       2     Ý   7  á        ÿ›)'    ¸       ¸  œ  ¯   T  r        ÿ›ó� ê    ~        ~   	   2   ‡   )   9   ´   8   0           *  9   .   …        ›  )   7   È  5   ,     5   "   @  3       s  ,   7   Ÿ  	      ¨        Ù     $  å  `        E     Y  Q               ÿ›ð h    J        J      S   ƒ      Ì   «   j   Ä  0  ~   ¼  ç  b   K  q  }   ö  î               ÿ›š‚€ ‘    V        V      ­   i      —   …   	   �  ’   8   �   ö      ƒ     9   ‹   i     �   ‚        �     }   ³  8   ‰        {   ,  9   ‡   ‡     y   ›  8   …   õ     w     	   u        g   /  k        š  	   ¥  £               ÿ›)'                °     Ð        ÿ›}u    0       0     }   n     {   †     ^     €   V  ©  ~   N  '  t        ›  |                    ÿ›ã€ [ã         ï      †     ^   ~  ¡  b     +  ^     ¡  o                     ÿ›Ö€€ N    n        n   Œ   a   C     ç   ƒ  Ò   ß  |  Y   ×  Õ               ÿ›}u    å        å   !   d     	   \    ±        À  !   F   á  	   >  I  	   T  g  	   x  p               ÿ›æ�€ Ý    L        L      ®   _      ˜   {   	   �  ˆ   8   Ž   é      ˆ   þ   9   Œ   \     †   p  8   Š   Ê     „   ã     ‚   þ     €     	   ~        p   :  a        ›  	   ¦  ¤               ÿ›¯€ '+   ƒ   Ü  Í   ~   Ô  g  ^   Ì             ð?      @@      ð¿      à?      @333333Ó?ü©ñÒMbP?      à¿�íµ ÷Æ°>      ð?      @@      ð¿      à?      @333333Ó?      €>      ð?      ð?        ü©ñÒMbP?ü©ñÒMbP?      ð?      ð?                ÿÿÿÿÿÿÿÿÿÿÿÿÿÿ                                                                                    €                 ?  €?  €>š™™>        Øß      Yà      ¥                                                                                                                                                                                                                                                                    Íà      Yà      K                                                                    void cv::calcOpticalFlowFarneback(cv::InputArray, cv::InputArray, cv::InputOutputArray, double, int, int, int, int, double, int) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/optflowgf.cpp virtual void cv::(anonymous namespace)::FarnebackOpticalFlowImpl::calc(cv::InputArray, cv::InputArray, cv::InputOutputArray) prev0.size() == next0.size() && prev0.channels() == next0.channels() && prev0.channels() == 1 && pyrScale_ < 1 calc frame0.channels() == 1 && frame1.channels() == 1 operator() frame0.size() == frame1.size() polyN_ == 5 || polyN_ == 7 !fastPyramids_ || std::abs(pyrScale_ - 0.5) < 1e-6 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 polyN=%d polynomialExpansion gaussianBlur dst.size() == src.size() gaussianBlurOcl updateMatrices gaussianBlur5 updateFlow boxFilter5 src.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) FarnebackPolyExp   N2cv12_GLOBAL__N_124FarnebackOpticalFlowImplE   N2cv20FarnebackOpticalFlowE     N2cv16DenseOpticalFlowE         )\>)\>f÷ä>f÷ä>f÷ä>            N2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEEE               N2cv6detail8PtrOwnerE                                                                                        Q  ÑXA        ˜Ì      `      :  ÑXA        Í             e    A        DÍ       	      l  a                �
                          °
                            À
                            Ð
                            à
                            ð
      ‹T  ÑXA        lÍ      €_      C  a                Ðc      	                      àc      	                      ðc                             d                            d      	                       d      
                      0d      	                      @d      	                      Pd      	                      `d      	                      pd      	                      €d      	                      �d                             d                            °d      	                      Àd      	                      Ðd      ¹  ÑX                �j      š4  ÑXA        üÐ      0Ÿ        ÑXA        ×      P¢      Æ  ÑXA        @×       ¦      a  A        l×      �©      þ  aA        dØ      �¬      Á  ÑXA        ØØ      `°      ç  ÑXA        øÙ      Pµ      '  ÑXA        $Ú      €½      (  A        ¤Ú      °À      ò  ! A        Û      °Ã      Z                  Å      €  ÑXA        hÛ      �Ç      Â  A        èÛ      `Ê      ä   A        ÔÜ      PÌ                            `Ì      
                      pÌ      '                           zPLR x›   �  4   $   ÐÿÿÿÿÿÿQ      WáÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \   øÿÿÿÿÿÿ:      ŸáÿÿÿÿÿÿA†CMƒŒ�Ž�    ,   ”    ÿÿÿÿÿÿe       “áÿÿÿÿÿÿA†CEƒ           zR x�  $      8ÿÿÿÿÿÿl       A†CFƒŽ�$   D   €ÿÿÿÿÿÿ        A†CBƒ    $   l   xÿÿÿÿÿÿ        A†C       $   ”   `ÿÿÿÿÿÿ        A†C       $   ¼   Hÿÿÿÿÿÿ        A†C       $   ä   0ÿÿÿÿÿÿ        A†C       4   Ì  ÿÿÿÿÿÿ‹T      ƒàÿÿÿÿÿÿA†CPƒŒ�Ž�    $   D  prÿÿÿÿÿÿC       A†CFƒŽ�$   l  ˜vÿÿÿÿÿÿ	        A†C       $   ”  €vÿÿÿÿÿÿ	        A†C       $   ¼  hvÿÿÿÿÿÿ        A†C       $   ä  Pvÿÿÿÿÿÿ        A†C       $     8vÿÿÿÿÿÿ	        A†C       $   4   vÿÿÿÿÿÿ
        A†C       $   \  vÿÿÿÿÿÿ	        A†C       $   „  ðuÿÿÿÿÿÿ	        A†C       $   ¬  Øuÿÿÿÿÿÿ	        A†C       $   Ô  Àuÿÿÿÿÿÿ	        A†C       $   ü  ¨uÿÿÿÿÿÿ	        A†C       $   $  �uÿÿÿÿÿÿ	        A†C       $   L  xuÿÿÿÿÿÿ        A†C       $   t  `uÿÿÿÿÿÿ        A†C       $   œ  Huÿÿÿÿÿÿ	        A†C       $   Ä  0uÿÿÿÿÿÿ	        A†C       ,   ì  uÿÿÿÿÿÿ¹       A†CPƒŒ�Ž�    4   Ü  ¨zÿÿÿÿÿÿš4      áÿÿÿÿÿÿA†CPƒŒ�Ž�    4     ¯ÿÿÿÿÿÿ      ãæÿÿÿÿÿÿA†CMƒŒ�Ž�    4   L  ø±ÿÿÿÿÿÿÆ      ×æÿÿÿÿÿÿA†CMƒŒ�Ž�    4   „  �µÿÿÿÿÿÿa      ËæÿÿÿÿÿÿA†CNƒŒŽ�      ,   ¼  È¸ÿÿÿÿÿÿþ      ‹çÿÿÿÿÿÿA†CLƒŽ�4   ì  ˜»ÿÿÿÿÿÿÁ      ÏçÿÿÿÿÿÿA†CMƒŒ�Ž�    4   $  0¿ÿÿÿÿÿÿç      ·èÿÿÿÿÿÿA†CMƒŒ�Ž�    4   \  èÃÿÿÿÿÿÿ'      «èÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ”  àËÿÿÿÿÿÿ(      óèÿÿÿÿÿÿA†CKƒŒŽ�      ,   Ì  ØÎÿÿÿÿÿÿò      #éÿÿÿÿÿÿA†CGƒŽ  ,   <  ¨ÑÿÿÿÿÿÿZ       A†CGƒŒŽ�      4   ,  ØÒÿÿÿÿÿÿ€      éÿÿÿÿÿÿA†CMƒŒ�Ž�    4   d   ÕÿÿÿÿÿÿÂ      géÿÿÿÿÿÿA†CKƒŒŽ�      ,   œ  ¸×ÿÿÿÿÿÿä      êÿÿÿÿÿÿA†CBƒ    $     xÙÿÿÿÿÿÿ        A†C       $   4  `Ùÿÿÿÿÿÿ
        A†C       $   \  HÙÿÿÿÿÿÿ'        A†CBƒ    fÌ  ‘  -@Ì  P  -8Ì  P  -0Ì  P  -!Ì  x  -ÈË  U  -§Ë  x  -.Ë  U  -
Ë  x  -ŒÊ  U  -NÊ  Q  -FÊ  c  -:Ê  P  -0Ê  r  -$Ê  P  -Ê  \  -üÉ  —  -ßÉ  ˜  =ØÉ  c  -ÏÉ  \  -ÄÉ  ^  -§É  [  -žÉ  _  -ƒÉ  _  -hÉ  _  -2É  `  -#É  e  -úÈ  _  -ÁÈ  `  -±È  e  -‡È  _  -JÈ  `  -;È  e  -È  r  -È  a  -òÇ    äÇ  ‡  -ßÇ  ]  =ØÇ  b  -¹Ç    «Ç  ˜  =ŒÇ  P  -„Ç  Q  -|Ç  r  -pÇ  P  -hÇ  P  -^Ç  r  -RÇ  P  -öÆ  r  -íÆ  m  -ÚÆ    ÓÆ    •Æ  s  -Æ  r  -Æ  m  -ÿÅ    øÅ    ºÅ  s  -gÄ  x  -æÃ  U  -žÃ  Q  -“Ã  P  -‹Ã  P  -�Ã  x  -1Ã  U  -Ã  x  -8Â  U  -Â  †  -ûÁ    ¦Á  x  -"Á  U  -ùÀ  …  -ÑÀ  @  -¤À  P  -œÀ  P  -”À  Q  -ŒÀ  x  -%À  U  -À  x  -°¿  U  -Œ¿  P  -¿  x  -&¿  U  -¿  P  -í¾  x  -˜¾  U  -w¾  B  -s½  P  -k½  Q  -c½  x  -ó¼  U  -¹¼  C  -ª¼  P  -¢¼  P  -š¼  —  -z¼  ˜  =s¼  x  -¼  U  -Ú»  x  -f»  U  -ùº  C  -åº  A  -Òº  ƒ  -—¹  V  -�¹  v  -H¹  X  -€·    w·    o·    Y·    …¶    /¶  ™  -¸µ  -  m¬µ    {µ  ˜  =Cµ  Q  -;µ  ‘  -(µ  k  -µ  ‹  -è´  ‘  -È´  k  -s´  i  -±  “  -M°  Q  -E°  c  -9°  P  -/°  r  -#°  P  -ÿ¯  \  -ó¯  —  -Ô¯  ˜  =Í¯  c  -Ä¯  \  -¹¯  ^  -œ¯  [  -“¯  _  -]¯  `  -N¯  e  -%¯  _  -ï®  `  -ß®  e  -µ®  _  -u®  `  -f®  e  -=®  _  -"®  _  -®  _  -Î­  `  -¾­  e  -”­  _  -T­  `  -E­  e  -­  r  -­  a  -ü¬    î¬  ‡  -é¬  ]  =â¬  b  -Å¬    ·¬  ˜  =Š¬  P  -‚¬  Q  -z¬  x  -	¬  U  -ß«  P  -Õ«  x  -|«  U  -X«  P  -P«  P  -:«  x  -Èª  U  -¡ª  x  -@ª  U  -ª  „  -ì©  ?  -µ©  S  -}©  P  -u©  Q  -m©  r  -a©  c  -H©  P  -4©  \  -(©  —  -©  ˜  =©  r  -õ¨  c  -ì¨  \  -á¨  ^  -Ä¨  [  -»¨  _  -¡¨  _  -�¨  `  -€¨  e  -S¨  `  -D¨  e  -¨  `  -¨  e  -Þ§  _  -Ç§  _  -³§  _  -}§  `  -m§  e  -C§  _  -§  `  -÷¦  e  -Ì¦  a  -¶¦    ¯¦  ‡  -ª¦  ]  =£¦  b  -š¦  t  -Š¦    L¦    >¦  ˜  =¦  Q  -
¦  k  -û¥  —  -ô¥  j  -³¥  ˜  =¬¥  k  - ¥  i  -v¤  x  -¤  f  -ã£  h  -j¢  ˜  =D¢  Q  -<¢  ‘  -$¢  k  -	¢  ‹  -è¡  ‘  -È¡  k  -c¡  i  -ºŸ  “  -&Ÿ  Q  -Ÿ  k  -Ÿ  k  -Ÿ  k  -úž  k  -îž  k  -âž  k  -Ïž  k  -Ãž  k  -·ž  k  -«ž  k  -�ž  k  -ƒž  k  -wž  k  -kž  k  -_ž  c  -/ž  c  -ž  P  -ž  r  -ž  P  -”�  \  -v�  P  -i�  r  -Z�  P  -M�  r  ->�  P  -6�  P  -�  P  -�  r  -�  P  -Ýœ  \  -°œ  P  -£œ  r  -”œ  P  -‡œ  ‘  -dœ  P  -Zœ  x  -×›  U  -«›  P  -¡›  x  -*›  U  -þš  P  -ôš  x  -}š  U  -Sš  P  -Kš  P  -Cš  P  -;š  P  -.š  r  -š  P  -š  P  -ú™  r  -ë™  P  -ã™  P  -Ö™  r  -Ç™  P  -¿™  ‹  -³™  —  -‘™  ˜  =Š™  k  -~™  k  -r™  k  -f™  k  -Z™  k  -N™  k  -@™  k  -4™  k  -(™  k  -™  k  -™  k  -™  k  -ø˜  k  -ì˜  k  -à˜  c  -Ò˜  c  -–˜  i  -ñ—  f  -v—  i  -Ø–  f  -v–    ?–  k  -7–  k  -+–  k  -–  k  -à•  i  -&•  f  -¼”  i  -~”  k  -v”  k  -j”  k  -[”  k  -2”  "  -”  u  -”    �“  c  -ˆ“  \  -~“  ^  -`“  [  -Q“  _  ->“  _  -“  `  -“  e  -ß’  _  -È’  _  -±’  _  -j’  `  -]’  e  -*’  _  -ç‘  `  -Ú‘  e  -¯‘  r  -§‘  m  -¢‘    ›‘    ]‘  s  -‘  r  -‘  a  -û�    â�  ‡  -Ý�  ]  =Ö�  b  -®�    ƒ�  $  -j�  !  -R�  !  -3�  !  -�  !  -_�  f  -ûŽ  #  -ÆŽ  %  -¬Ž  l  -|Ž  c  -tŽ  \  -jŽ  ^  -LŽ  [  -=Ž  _  -Ž  _  -ó�  `  -æ�  e  -°�  _  -š�  _  -ˆ�  _  -Q�  #  -�  %  -þŒ  l  -ÕŒ  c  -ÍŒ  \  -ÃŒ  ^  -¥Œ  [  -�Œ  _  -lŒ  _  -SŒ  _  -:Œ  _  -$Œ  _  -Ï‹  `  -¾‹  e  -�‹  _  -H‹  `  -7‹  e  -‹  _  -ÁŠ  `  -­Š  e  -mŠ  r  -cŠ  a  -QŠ    8Š  ‡  -3Š  ]  =,Š  b  -Š    ¸‰  `  -¤‰  e  -d‰  r  -Z‰  a  -H‰    /‰  ‡  -*‰  ]  =#‰  b  -‰    ¥ˆ  $  -œˆ    eˆ  #  -5ˆ  "  -ˆ  "  -Ö‡  !  -¾‡  !  -ª‡  !  -’‡  !  -_‡  y  -Z‡    ê†  y  -å†    ^†  u  -ë…  u  -Z…  g  -H…  v  -…  g  -…  v  -€„  i  -½ƒ  f  -Sƒ  i  -­�  f  -D�  y  -Â€    º€  y  -$€    €  u  -©  u  -æ~  h  -v~  h  -x}    h}    `}    T}    }    ò{    ê{  ‘  -Ò{    Ê{  x  -Q{    I{  U  -"{    {  x  -¡z    ™z  U  -rz    jz  x  -ëy    ãy  U  -Æy    �y  „  -Zy  ?  -4y  „  -þx  ?  -ßx  „  -¥x  ?  -ƒx    -%x  ”  -x  “  -•w  w  --w  w  -Vv  i  -±u  f  -+u  i  -ut  f  -t  k  -ãs  I  -ˆs  k  -Ws  I  -år  ˆ  -Ðr    –r  ˆ  -…r    r    r    ¶q  i  -q  i  -Zp  h  -ùo  h  -¶m  r  -ªm  m  -—m    �m    0m  s  -m    þl    öl    Ôl  r  -Èl  m  -µl    ®l    xl  s  -3l  r  -'l  m  -l    l    Ïk  s  -‡k  r  -{k  m  -hk    ak    k  s  -ºj  ˜  =…j  —  -ej  ˜  =‰i     li     Ni     –f     &f    f    f    ie  X  -ôd  ˜  =¨c  k  -xc  k  -c  f  -´b  f  -Tb  f  -ôa  f  -”a  f  -4a  f  -Ô`  f  -t`  f  -`  f  -°_  f  -w_  P  -o_  P  -g_  P  -__  P  -W_  P  -O_  P  -G_  P  -?_  P  -7_  P  -/_  P  -'_  Q  -_  p  -
_  x  -¡^  U  -z^  x  -^  U  -ê]  x  -q]  U  -J]  x  -Ñ\  U  -ª\  x  -1\  U  -
\  x  -¡[  U  -z[  x  -[  U  -ôZ  x  -žZ  U  -zZ  x  -Z  U  -ÚY  x  -bY  U  -"Y  �  -ìX  �  -®X  P  -¡X  r  -�X  P  -?X  �  -íW  �  -³W  �  -}W  �  -GW  �  -W  C  -ÖV  P  -¾V  P  -¶V  P  -cV  P  -VV  r  -GV  P  -?V  P  -7V  P  -/V  P  -'V  P  -V  P  -V  P  -V  P  -ðU  ‘  -ØU  k  -™U  k  -ˆU  k  -qU  —  -gU  Y  -6U  ˜  =/U  p  -U  x  -±T  U  -ŠT  x  -!T  U  -úS  x  -�S  U  -ZS  x  -áR  U  -ºR  x  -AR  U  -R  x  -µQ  U  -bQ    ZQ  x  -ëP    ãP  U  -¼P    ´P  x  -^P    VP  U  -2P    *P  x  -±O    ©O  U  -‚O    zO  x  -O    þN  U  -áN    ¡N  Y  -ÕM  U  -eM    \M  �  -M    ãL    -^K    @K    ÙG    ÒD    ÉD  �  -�D    †D  �  -PD    GD  �  -D    D  �  -ÃC    ºC    ²C    “C    -?B    î4    û0    ò0    é0    ³0  T  -Z/    /  ™  -ø.    Ó.    ³.    Œ.  ’  -;.  ’  -â-  ’  -•-  ’  -î,    Û,  ’  -,    ú+    -Ÿ+    �+  �  -a+    R+  �  -1+    ½!  X  -:!    -À   ’  -m   ’  -   r  -   m  -ÿ    ø    ‚  s  -,  u  -'    ²  R  -E  †  -ø      †  -Ù  u  -R  C  -.  W  -¼  Y  -  U  -½  †  -�    y  u  -¨  X  -Ð    À    ¸    ¬    f    N    Ý    Ž    |    W  €  -ž  |  -–  ‚  -_  r  -S  m  -<    5    .  š  -!      s  -ô    Ø  Y  -À  €  -  |  -  Y  -ð  €  -F  |  -0  ‘  -  k  -×  n  -¡  k  -•  k  -‡    -b  �  -N  �  -:  k  -Ï  H  -Ø  k  -n  H  -P  o  -    -è  ~  -Ù  ~  -¨  }  -”  }  -b  d  -F  |  -6  Z  -1  q  -%  
    ˜  =¨
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    -ˆ
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  k  -û	  k  -ó	  k  -à	  k  -Ø	  k  -Å	  ‘  -¨	  k  -u	  ‘  -X	  k  -0	    	  Œ  -	  •  -	  P  -º    -–  Q  -Ž  ‘  -b    T  “  -ª       z  -•  “  -M  P  -E  Q  -=  p  -+  P  -  P  -ù   P  -ñ   P  -Ú   p  -g     -?   q  -6      p  L  h  <  `  �  X  6  P  5  H  4  @  ;  (           :    K    9     �  ø     ð     è     à     Ø     Ð     È     À     ¸     °     ¨           ˜     �     ˆ     €     x     p   	  h   ‰  `   Š  X   F  P   D  H   G  @   E  8     0     (   8                7  @   O  8   Ž  0   J  (   N      �     �     M      �  €    `    @    8    0  –             –       ø    ð  –  à    À    ¸    °  –       ˜    �  –  €    x    p  –  `    X    P  –  @    8    0  –             –       ø    ð  –  à    Ø    Ð  –  À    ¸    °  –       ˜    �  –  €    `    @              à    À         €    `    @              à    À         €    `    @    8    0  –            à     À           €     `     X     P   –  @     8     0   –                –           –  M‡    `Þ      z    `      �    ˜Ì      D    €Þ      F    ˜ß      8    Í           DÍ           	          �
      y    ð
      {    xß      :    �j      Û    Pµ      â    Ðd      Ç    lÍ      �    €_      
    Ðc      ®
    àc      M    ðc      ;     d      ‡    d      å     d      —    0d      F    @d      Ê     Pd      o
    `d      N    pd      Á    €d          �d      z     d      K    °d      î
    Àd      ª  	  pä      ï    P¢      ƒ     ¦      '    �¬      ’    �©      ‚    �Ç      {    üÐ      ´    ×      f    @×      %    l×      í    dØ      Ú    ØØ      Ç    øÙ      J    €Ý      ´    $Ú      ¡    ¤Ú      Ž    Û      ¡    hÛ      S    èÛ          ÔÜ      y    PÌ      B    `Ì      %    pÌ      þ    Hó      ª    `ß      w  	   ä      þ    Pó          Àß      ­  	  �ä      �           4              À Å      /  À °Ã      ˆ  À €½      >  À °À      Ç  À `Ê      É  À Ð
        À °
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      (  À 0Ÿ      ~  À `°      Ò  
€  å      ”  
€ @å      Ã  
€ Xå      µ  	€ Pä      s  	€ 0ä      ¨  	€  å      W  À 	      o             Ú             »             /
             ñ             þ             Ì                          ^             ì             ø             c             ð             -             @             Ý             õ             á             L             º                          Ö             Ô             Z             B             "                                       Ý	                          Þ             ‹              …                          d                           (	             ¸              ü             >              o	             ñ             Û             Ï             )             „             R              ¡             O
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             J             
                          Š             Ü             (                          Ë                           /                          Þ             6              .              ]             ú             ñ             D             y             º                          ì                            __ZN2cv6formatEPKcz _memcpy __ZSt9terminatev __ZdlPv __ZdaPv __ZN2cv8fastFreeEPv __ZNK2cv11_InputArray5emptyEv __ZNK2cv9Algorithm5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl11getNumItersEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl12getNumLevelsEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl8getFlagsEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl15getFastPyramidsEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZN2cv9Algorithm5clearEv __ZN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEE10deleteSelfEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl10getWinSizeEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv9Algorithm14getDefaultNameEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl11getPyrScaleEv __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl14collectGarbageEv __ZNK2cv11_InputArray4kindEv __ZN2cv3ocl17isOpenCLActivatedEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl12getPolySigmaEv __ZNK2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl8getPolyNEv __ZNK2cv3ocl8internal12ProgramEntrycvRNS0_13ProgramSourceEEv __ZN2cv7MatExprD2Ev __ZN2cv9AlgorithmD2Ev __ZN2cv9AlgorithmC2Ev __ZN2cv4UMatD1Ev __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplD1Ev __ZN2cv3ocl6KernelD1Ev __ZN2cv3ocl5QueueD1Ev __ZN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEED1Ev __ZN2cv3ocl6KernelC1Ev __ZN2cv3ocl5QueueC1Ev __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplD0Ev __ZN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEED0Ev __ZZN2cvL23FarnebackUpdateMatricesERKNS_3MatES2_S2_RS0_iiE6border _exp ___bzero __Znwm __ZN2cv3MatC2EiiiPvm __ZN2cv3ocl9KernelArgC1EiPNS_4UMatEiiPKvm __ZN2cv3ocl6Kernel3setEiPKvm __Znam __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv4UMatENS_9allocatorIS2_EEE8__appendEm ___stack_chk_fail __ZN2cv3Mat5zerosEiii __ZN2cvL23FarnebackUpdateMatricesERKNS_3MatES2_S2_RS0_ii __ZN2cv3Mat6createEiPKii __ZN2cv24calcOpticalFlowFarnebackERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEdiiiidi __ZN2cv20FarnebackOpticalFlow6createEidbiiidi __ZN2cv17getGaussianKernelEidi __ZN2cv12GaussianBlurERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv6resizeERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv8multiplyERKNS_11_InputArrayES2_RKNS_12_OutputArrayEdi __ZNK2cv12_OutputArray6createENS_5Size_IiEEiibi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZNK2cv3Mat7reshapeEiiPKi __ZNK2cv3Mat3invEi __ZN2cv20checkHardwareSupportEi __ZNK2cv11_InputArray7getUMatEi __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl11setNumItersEi __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl12setNumLevelsEi __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl8setFlagsEi __ZNK2cv11_InputArray4sizeEi __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl10setWinSizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl8setPolyNEi __ZN2cv7pyrDownERKNS_11_InputArrayERKNS_12_OutputArrayERKNS_5Size_IiEEi ___cxa_begin_catch ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl21setGaussianBlurKernelEid __ZNK2cv4UMat9convertToERKNS_12_OutputArrayEidd __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl11setPyrScaleEd __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl12setPolySigmaEd __ZN2cv3ocl7Image2D17isFormatSupportedEiib __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl15setFastPyramidsEb __ZNSt3__16vectorIN2cv4UMatENS_9allocatorIS2_EEE21__push_back_slow_pathIS2_EEvOT_ __ZN2cv7makePtrINS_12_GLOBAL__N_124FarnebackOpticalFlowImplEidbiiidiEENS_3PtrIT_EERKT0_RKT1_RKT2_RKT3_RKT4_RKT5_RKT6_RKT7_ __ZN2cv3ocl6Kernel6createEPKcRKNS0_13ProgramSourceERKNS_6StringEPS7_ __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplclERKNS_4UMatES4_RS2_S5_ __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl13updateFlowOclERKNS_4UMatERS2_S5_ __ZN2cv4UMat5setToERKNS_11_InputArrayES3_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl17updateMatricesOclERKNS_4UMatES4_S4_S4_RS2_ __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl22polynomialExpansionOclERKNS_4UMatERS2_ __ZN2cvL24FarnebackPrepareGaussianEidPfS0_S0_RdS1_S1_S1_ __ZN2cv4swapERNS_4UMatES1_ __ZN2cv3MataSEOS0_ __ZN2cv4UMat8copySizeERKS0_ __ZN2cv3Mat8copySizeERKS0_ __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl4calcERKNS_11_InputArrayES4_RKNS_17_InputOutputArrayE __ZN2cv5splitERKNS_11_InputArrayERKNS_12_OutputArrayE __ZN2cv5mergeERKNS_11_InputArrayERKNS_12_OutputArrayE __ZNK2cv3Mat6copyToERKNS_12_OutputArrayE __ZTSN2cv20FarnebackOpticalFlowE __ZTIN2cv20FarnebackOpticalFlowE __ZTSN2cv16DenseOpticalFlowE __ZTIN2cv16DenseOpticalFlowE __ZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl15allocMatFromBufEiiiRNS_4UMatE __ZN2cv4Mat_IdEaSEONS_3MatE __ZN2cv4UMat6createEiPKiiNS_14UMatUsageFlagsE __ZN2cv4Mat_IdEC2EONS_7MatExprE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZTVN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplE __ZTSN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplE __ZTIN2cv12_GLOBAL__N_124FarnebackOpticalFlowImplE __ZN2cv3ocl6Kernel3setEiRKNS0_9KernelArgE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZN2cv3ocl6Kernel3runEiPmS2_bRKNS0_5QueueE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv3ocl5video29optical_flow_farneback_oclsrcE __ZN2cv4UMatC1ERKS0_RKNS_5Rect_IiEE __ZTVN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZTSN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZTIN2cv6detail12PtrOwnerImplINS_12_GLOBAL__N_124FarnebackOpticalFlowImplENS_14DefaultDeleterIS3_EEEE __ZZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl4calcERKNS_11_InputArrayES4_RKNS_17_InputOutputArrayEE26__cv_trace_location_fn1099 __ZZN2cv12_GLOBAL__N_124FarnebackOpticalFlowImpl4calcERKNS_11_InputArrayES4_RKNS_17_InputOutputArrayEE32__cv_trace_location_extra_fn1099 __ZZN2cv24calcOpticalFlowFarnebackERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEdiiiidiE26__cv_trace_location_fn1189 __ZZN2cv24calcOpticalFlowFarnebackERKNS_11_InputArrayES2_RKNS_17_InputOutputArrayEdiiiidiE32__cv_trace_location_extra_fn1189 GCC_except_table29 GCC_except_table38 GCC_except_table37 GCC_except_table36 GCC_except_table35 GCC_except_table34 GCC_except_table33 GCC_except_table2 GCC_except_table42 GCC_except_table32 GCC_except_table1 LCPI36_1 GCC_except_table41 GCC_except_table31 ___gxx_personality_v0 GCC_except_table0 GCC_except_table40 GCC_except_table30 GCC_except_table10   



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tvl1flow.cpp.o      Ïúíþ           €                                       @E            8E                  __text          __TEXT                  W           ØI b    €            __literal16     __TEXT          `     p                                   __literal8      __TEXT          Ð     8       p                           __gcc_except_tab__TEXT                     ¨                            __literal4      __TEXT          )            ´-                           __const         __DATA          0)     X      Ð-    èd a                   __const         __TEXT          �,     &      01                            __data          __DATA          À.     H       `3    ðg                    __bss           __DATA          8E                                          __cstring       __TEXT          /           ¨3                            __compact_unwind__LD            1     `      °5    0h g                  __eh_frame      __TEXT          p9     È      >    hk      h            $       
           pk §   àu Œ     P       g   g      y   .                                                   UH‰åAVSI‰þ¿`  è    H‰ÃH‰ßè    H�   H‰H�{Xè    HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      HÇƒ      HÇƒ       HÇƒø
      HÇƒð
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   ÆC@ ÇCP   H¸š™™™™™é?H‰CH¿    è    Ç@   H�   H‰H‰XI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ð[A^]ÃH‰Çè    I‰ÆH‰ßè    ëI‰ÆH‰ßè    L‰÷è    D  UH‰åAWAVAUATSHƒìHD‰MÔòm òe˜E‰ÄA‰Íò]¨A‰ÖA‰÷òU°òM¸òEÀH‰}È¿`  è    H‰ÃH‰ßè    ŠEH�   H‰òEÀòCòE¸òCòE°òCòE òC D‰{(D‰s,òE¨òC0D‰k8D‰c<ˆC@òE˜òCH‹EÔ‰CPH�{Xè    HÇƒH      HÇƒ@      HÇƒ8      HÇƒ0      HÇƒ(      HÇƒ       HÇƒ      HÇƒ      HÇƒ      HÇƒ       HÇƒø
      HÇƒð
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      Çƒ0    ÿBH�ƒ8  HÇƒX      HÇƒP      HÇƒD      HÇƒ<      HÇƒ4      H‰ƒ`  H�ƒp  H‰ƒh  HÇƒx      HÇƒp      Çƒ€    ÿBH�ƒˆ  HÇƒ¨      HÇƒ       HÇƒ”      HÇƒŒ      HÇƒ„      H‰ƒ°  H�ƒÀ  H‰ƒ¸  HÇƒÈ      HÇƒÀ      ÇƒÐ    ÿBH�ƒØ  HÇƒø      HÇƒð      HÇƒä      HÇƒÜ      HÇƒÔ      H‰ƒ   H�ƒ  H‰ƒ  HÇƒ      HÇƒ      Çƒ     ÿBH�ƒ(  HÇƒH      HÇƒ@      HÇƒ4      HÇƒ,      HÇƒ$      H‰ƒP  H�ƒ`  H‰ƒX  HÇƒh      HÇƒ`      Çƒp    ÿBH�ƒx  HÇƒ˜      HÇƒ�      HÇƒ„      HÇƒ|      HÇƒt      H‰ƒ   H�ƒ°  H‰ƒ¨  HÇƒ¸      HÇƒ°      ÇƒÀ    ÿBH�ƒÈ  HÇƒè      HÇƒà      HÇƒÔ      HÇƒÌ      HÇƒÄ      H‰ƒð  H�ƒ   H‰ƒø  HÇƒ      HÇƒ       Çƒ    ÿBH�ƒ  HÇƒ8      HÇƒ0      HÇƒ$      HÇƒ      HÇƒ      H‰ƒ@  H‰ØHP  H‰ƒH  HÇƒX      HÇƒP      ¿    è    Ç@   H�   H‰H‰XL‹uÈI‰I‰^ðÿ@¹ÿÿÿÿðÁHƒùu	H‹H‰ÇÿQL‰ðHƒÄH[A\A]A^A_]ÃH‰Çè    I‰ÆH‰ßè    ëI‰ÆH‰ßè    L‰÷è    UH‰åH‰øHƒè€Ç‡´       HÇ‡¬       HÇ‡¤       HÇ‡œ       HÇ‡”       HÇ‡Œ       HÇ‡„       HÇG|    HÇGp    HÇGh    HÇG`    HÇGX    HÇGP    HÇGH    HÇG@    HÇG8    HÇG0    HÇG(    HÇG     HÇG    HÇG    HÇG    HÇ    H‰‡¸   H�‡È   H‰‡À   HÇ‡Ð       HÇ‡È       ÇGx ÿBH�‡à   Ç‡      HÇ‡      HÇ‡      HÇ‡ü       HÇ‡ô       HÇ‡ì       HÇ‡ä       HÇ‡Ü       H‰‡  H�‡(  H‰‡   HÇ‡0      HÇ‡(      Ç‡Ø    ÿBH�‡@  Ç‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      H‰‡x  H�‡ˆ  H‰‡€  HÇ‡�      HÇ‡ˆ      Ç‡8   ÿBH�‡   Ç‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      H‰‡Ø  H�‡è  H‰‡à  HÇ‡ð      HÇ‡è      Ç‡˜   ÿBH�‡   Ç‡4      HÇ‡,      HÇ‡$      HÇ‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      H‰‡8  H�‡H  H‰‡@  HÇ‡P      HÇ‡H      Ç‡ø   ÿBH�‡`  Ç‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      H‰‡˜  H�‡¨  H‰‡   HÇ‡°      HÇ‡¨      Ç‡X   ÿBH�‡À  Ç‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      H‰‡ø  H�‡  H‰‡   HÇ‡      HÇ‡      Ç‡¸   ÿBH�‡   Ç‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      HÇ‡      H‰‡X  H�‡h  H‰‡`  HÇ‡p      HÇ‡h      Ç‡   ÿBH�‡€  Ç‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      H‰‡¸  H�‡È  H‰‡À  HÇ‡Ð      HÇ‡È      Ç‡x   ÿBH�‡à  Ç‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      H‰‡  H�‡(  H‰‡   HÇ‡0      HÇ‡(      Ç‡Ø   ÿBH�‡@  Ç‡t      HÇ‡l      HÇ‡d      HÇ‡\      HÇ‡T      HÇ‡L      HÇ‡D      HÇ‡<      H‰‡x  H�‡ˆ  H‰‡€  HÇ‡�      HÇ‡ˆ      Ç‡8   ÿBH�‡   Ç‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      HÇ‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      H‰‡Ø  H�‡è  H‰‡à  HÇ‡ð      HÇ‡è      Ç‡˜   ÿBH�‡   Ç‡4      HÇ‡,      HÇ‡$      HÇ‡      HÇ‡      HÇ‡      HÇ‡      HÇ‡ü      H‰‡8  H�‡H  H‰‡@  HÇ‡P      HÇ‡H      Ç‡ø   ÿBH�‡`  Ç‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      HÇ‡t      HÇ‡l      HÇ‡d      HÇ‡\      H‰‡˜  H�‡¨  H‰‡   HÇ‡°      HÇ‡¨      Ç‡X   ÿBH�‡À  Ç‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      HÇ‡Ô      HÇ‡Ì      HÇ‡Ä      HÇ‡¼      H‰‡ø  H�‡  H‰‡   HÇ‡      HÇ‡      Ç‡¸   ÿBH�‡   Ç‡T      HÇ‡L      HÇ‡D      HÇ‡<      HÇ‡4      HÇ‡,      HÇ‡$      HÇ‡      H‰‡X  H�‡h  H‰‡`  HÇ‡p      HÇ‡h      Ç‡   ÿBH�‡€  Ç‡´      HÇ‡¬      HÇ‡¤      HÇ‡œ      HÇ‡”      HÇ‡Œ      HÇ‡„      HÇ‡|      H‰‡¸  H�‡È  H‰‡À  HÇ‡Ð      HÇ‡È      Ç‡x   ÿBH�‡à  Ç‡      HÇ‡      HÇ‡      HÇ‡ü      HÇ‡ô      HÇ‡ì      HÇ‡ä      HÇ‡Ü      H‰‡  H�‡(  H‰‡ 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ëëëëë I‰ÆH‹…¸ýÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½€ýÿÿè    HÇ…¸ýÿÿ    fïÀf… ýÿÿf…�ýÿÿƒ½„ýÿÿ ~'H‹…Àýÿÿ1É„     Çˆ    HÿÁHc•„ýÿÿH9Ñ|êH‹½ÈýÿÿH�…ÐýÿÿH9Çtè    H‹…XþÿÿH…Àt¹ÿÿÿÿðÁHƒùuH�½ þÿÿè    HÇ…Xþÿÿ    fïÀf…@þÿÿf…0þÿÿƒ½$þÿÿ ~)H‹…`þÿÿ1Éf.„     Çˆ    HÿÁHc•$þÿÿH9Ñ|êH‹½hþÿÿH�…pþÿÿH9Çtè    ƒ½`ýÿÿ tH�½Xýÿÿè    L‰÷è    H‰Çè    H‰Çè    H‰Çè    ffff.„     UH‰åAWAVATSI‰þM‹~XI‹^`L9û„’   �L�c H‹CØH…Àt¹ÿÿÿÿðÁHƒùuL‰çè    HÇCØ    HÇCÈ    HÇCÀ    HÇC¸    HÇC°    ƒ{¤ ~!H‹Cà1É„     Çˆ    HÿÁHcS¤H9Ñ|íH‹{èHƒÃðH9ßtè    M9üL‰ã…oÿÿÿM‰~`M‹~pI‹^xL9û„›   f.„     L�c H‹CØH…Àt¹ÿÿÿÿðÁHƒùuL‰çè    HÇCØ    HÇCÈ    HÇCÀ    HÇC¸    HÇC°    ƒ{¤ ~!H‹Cà1É„     Çˆ    HÿÁHcS¤H9Ñ|íH‹{èHƒÃðH9ßtè    M9üL‰ã…oÿÿÿM‰~xM‹¾ˆ   I‹ž�   L9û„•   @ L�c H‹CØH…Àt¹ÿÿÿÿðÁHƒùuL‰çè    HÇCØ    HÇCÈ    HÇCÀ    HÇC¸    HÇC°    ƒ{¤ ~!H‹Cà1É„     Çˆ    HÿÁHcS¤H9Ñ|íH‹{èHƒÃðH9ßtè    M9üL‰ã…oÿÿÿM‰¾�   M‹¾    I‹ž¨   L9û„’   �L�c H‹CØH…Àt¹ÿÿÿÿðÁHƒùuL‰çè    HÇCØ    HÇCÈ    HÇCÀ    HÇC¸    HÇC°    ƒ{¤ ~!H‹Cà1É„     Çˆ    HÿÁHcS¤H9Ñ|íH‹{èHƒÃðH9ßtè    M9üL‰ã…oÿÿÿM‰¾¨   I‹†  H…Àt¹ÿÿÿÿðÁHƒùuI�¾Ð   è    IÇ†      IÇ†ø       IÇ†ð       IÇ†è       IÇ†à       Aƒ¾Ô    ~&I‹†  1É€    Çˆ    HÿÁIc–Ô   H9Ñ|êI‹†h  H…Àt¹ÿÿÿÿðÁHƒùuI�¾0  è    IÇ†h      IÇ†X      IÇ†P      IÇ†H      IÇ†@      Aƒ¾4   ~(I‹†p  1Éf„     Çˆ    HÿÁIc–4  H9Ñ|êI‹†È  H…Àt¹ÿÿÿÿðÁHƒùuI�¾�  è    IÇ†È      IÇ†¸      IÇ†°      IÇ†¨      IÇ†       Aƒ¾”   ~(I‹†Ð  1Éf„     Çˆ    HÿÁIc–”  H9Ñ|êI‹†(  H…Àt¹ÿÿÿÿðÁHƒùuI�¾ð  è    IÇ†(      IÇ†      IÇ†      IÇ†      IÇ†       Aƒ¾ô   ~(I‹†0  1Éf„     Çˆ    HÿÁIc–ô  H9Ñ|êI‹†ˆ  H…Àt¹ÿÿÿÿðÁHƒùuI�¾P  è    IÇ†ˆ      IÇ†x      IÇ†p      IÇ†h      IÇ†`      Aƒ¾T   ~(I‹†�  1Éf„     Çˆ    HÿÁIc–T  H9Ñ|êI‹†è  H…Àt¹ÿÿÿÿðÁHƒùuI�¾°  è    IÇ†è      IÇ†Ø      IÇ†Ð      IÇ†È      IÇ†À      Aƒ¾´   ~(I‹†ð  1Éf„     Çˆ    HÿÁIc–´  H9Ñ|êI‹†H  H…Àt¹ÿÿÿÿðÁHƒùuI�¾  è    IÇ†H      IÇ†8      IÇ†0      IÇ†(      IÇ†       Aƒ¾   ~(I‹†P  1Éf„     Çˆ    HÿÁIc–  H9Ñ|êI‹†¨  H…Àt¹ÿÿÿÿðÁHƒùuI�¾p  è    IÇ†¨      IÇ†˜      IÇ†�      IÇ†ˆ      IÇ†€      Aƒ¾t   ~(I‹†°  1Éf„     Çˆ    HÿÁIc–t  H9Ñ|êI‹†  H…Àt¹ÿÿÿÿðÁHƒùuI�¾Ð  è    IÇ†      IÇ†ø      IÇ†ð      IÇ†è      IÇ†à      Aƒ¾Ô   ~(I‹†  1Éf„     Çˆ    HÿÁIc–Ô  H9Ñ|êI‹†h  H…Àt¹ÿÿÿÿðÁHƒùuI�¾0  è    IÇ†h      IÇ†X      IÇ†P      IÇ†H      IÇ†@      Aƒ¾4   ~(I‹†p  1Éf„     Çˆ    HÿÁIc–4  H9Ñ|êI‹†È  H…Àt¹ÿÿÿÿðÁHƒùuI�¾�  è    IÇ†È      IÇ†¸      IÇ†°      IÇ†¨      IÇ†       Aƒ¾”   ~(I‹†Ð  1Éf„     Çˆ    HÿÁIc–”  H9Ñ|êI‹†ˆ  H…Àt¹ÿÿÿÿðÁHƒùuI�¾P  è    IÇ†ˆ      IÇ†x      IÇ†p      IÇ†h      IÇ†`      Aƒ¾T   ~(I‹†�  1Éf„     Çˆ    HÿÁIc–T  H9Ñ|êI‹†è  H…Àt¹ÿÿÿÿðÁHƒùuI�¾°  è    IÇ†è      IÇ†Ø      IÇ†Ð      IÇ†È      IÇ†À      Aƒ¾´   ~(I‹†ð  1Éf„     Çˆ    HÿÁIc–´  H9Ñ|êI‹†H  H…Àt¹ÿÿÿÿðÁHƒùuI�¾  è    IÇ†H      IÇ†8      IÇ†0      IÇ†(      IÇ†       Aƒ¾   ~(I‹†P  1Éf„     Çˆ    HÿÁIc–  H9Ñ|êI‹†¨  H…Àt¹ÿÿÿÿðÁHƒùuI�¾p  è    IÇ†¨      IÇ†˜      IÇ†�      IÇ†ˆ      IÇ†€      Aƒ¾t   ~(I‹†°  1Éf„     Çˆ    HÿÁIc–t  H9Ñ|êI‹†È  H…Àt¹ÿÿÿÿðÁHƒùuI�¾�  è    IÇ†È      IÇ†¸      IÇ†°      IÇ†¨      IÇ†       Aƒ¾”   ~(I‹†Ð  1Éf„     Çˆ    HÿÁIc–”  H9Ñ|êI‹†(  H…Àt¹ÿÿÿÿðÁHƒùuI�¾ð  è    IÇ†(      IÇ†      IÇ†      IÇ†      IÇ†       Aƒ¾ô   ~(I‹†0  1Éf„     Çˆ    HÿÁIc–ô  H9Ñ|êI‹†è  H…Àt¹ÿÿÿÿðÁHƒùuI�¾°  è    IÇ†è      IÇ†Ø      IÇ†Ð      IÇ†È      IÇ†À      Aƒ¾´   ~(I‹†ð  1Éf„     Çˆ    HÿÁIc–´  H9Ñ|êI‹†H	  H…Àt¹ÿÿÿÿðÁHƒùuI�¾	  è    IÇ†H	      IÇ†8	      IÇ†0	      IÇ†(	      IÇ† 	      Aƒ¾	   ~(I‹†P	  1Éf„     Çˆ    HÿÁIc–	  H9Ñ|êI‹†¨	  H…Àt¹ÿÿÿÿðÁHƒùuI�¾p	  è    IÇ†¨	      IÇ†˜	      IÇ†�	      IÇ†ˆ	      IÇ†€	      Aƒ¾t	   ~(I‹†°	  1Éf„     Çˆ    HÿÁIc–t	  H9Ñ|êI‹†
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HƒÆøuªH‹u�H9u€H‹µpÿÿÿL‹EÈL‹M H‹E¨H‹}°H‹M¸H‹]ÀL‹eÐu-ëW¾   L‹U˜L‹eÐL‹EÈL‹M H‹E¨H‹}°H‹M¸H‹]ÀfD  óADµ óA\DµüóA·óA\¶óXÈóA³HÿÆH9Ö|ÔIÿÂHÿÃLáH‹µxÿÿÿIñHðLÇMåI÷IöMÃL;•ÿÿÿŒ²ýÿÿHƒÄ@[A\A]A^A_]Ã UH‰åSPH‰ûH�   H‰H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»È   è    HÇƒ       HÇƒð       HÇƒè       HÇƒà       HÇƒØ       ƒ»Ì    ~,H‹ƒ  1Éffff.„     Çˆ    HÿÁHc“Ì   H9Ñ|êH‹»  H�ƒ  H9Çtè    H‹ƒ    H…Àt¹ÿÿÿÿðÁHƒùu	H�{hè    HÇƒ        HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    ƒ{l ~'H‹ƒ¨   1Éff.„     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    H‰Çè    D  UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSHƒì8LcHcFH‰…0ÿÿÿA9Á�©  ‹_ƒûŒ�  ÿËL‹oH‹GPH‹L‹WxH‹‡°   H‹0L‹·Ø   H‹‡  H‰÷H‹ A‰ÛI‰üM¯áH‰E¸I¯ÁI�IH¯ÊH‰U°I¯Ñ‰ÞƒæM‰ßH‰u€I)÷L‰}¨K�4œH‰µ`ÿÿÿJ�4˜H‰µhÿÿÿJ�4™H‰µpÿÿÿJ�tšH‰µxÿÿÿI�sÿH‰µ8ÿÿÿH‰•XÿÿÿM�| L‰U˜L‰¥@ÿÿÿO�$"L‰m�H‰�PÿÿÿM�l L‰u H‰…HÿÿÿM�41ö‰]ÐH‰}ÈëE1ÒL‹Mˆ‹]ÐH‹}Èé¨  „     L‰�(ÿÿÿIÿÁƒûH‰µ ÿÿÿs
E1Òé‚  f�L‰MˆH‰úH¯ÖH‹…@ÿÿÿH�H‹E˜HÁH‰MÀH•`ÿÿÿHÂH‹}¸H¯þH‹…HÿÿÿH�8H‹M HÈH½hÿÿÿHÏH‹M°H¯ÎH‹�PÿÿÿL�H‹]�IÚH‹µpÿÿÿL�IÙH‹µXÿÿÿL�IØH�xÿÿÿHÙH‹uÀH9þ’EÕH9Ð’EÖL9Î’ÃI9Ò’E×H9Î@’ÆI9Ð’EÀL9È’ÂI9úA’ÂH9È’ÀI9øA’ÀŠMÖ„MÕ…ãþÿÿ"]×L‹Mˆ‹]ÐH‹}È… ÿÿÿ@"uÀ…öþÿÿD Ò…íþÿÿD ÀAº    ulH‹E¨L‰òL‰îL‰çL‰ùfff.„     I\È	\ÁHƒÁHƒÇHƒÆHƒÂHƒÀüuÑƒ}€ L‹U¨H‹}È„è   ffffff.„     D‰ØD)Ð¨L‰Òt]H‹M°H‰ÈL‹…(ÿÿÿI¯ÀH‹U�HÐI¯ÉHÑH‰þI¯ðHu˜L¯E¸LE I�RóBD�óB\�óB–óB‘óB\�óC�L9•8ÿÿÿtfffff.„     óAD—óA\—óA”óAD• óA\—óA–óAD—óA\D—óAD”óAD•óA\D—óAD–H�RI9Óu§H‹µ ÿÿÿHÿÆH‹E°IÇIüIÅLu¸L;�0ÿÿÿŒ_ýÿÿHƒÄ8[A\A]A^A_]ÃUH‰åSPH‰ûH�   H‰H‹ƒ`  H…Àt¹ÿÿÿÿðÁHƒùuH�»(  è    HÇƒ`      HÇƒP      HÇƒH      HÇƒ@      HÇƒ8      ƒ»,   ~,H‹ƒh  1Éffff.„     Çˆ    HÿÁHc“,  H9Ñ|êH‹»p  H�ƒx  H9Çtè    H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»È  è    HÇƒ       HÇƒð      HÇƒè      HÇƒà      HÇƒØ      ƒ»Ì   ~!H‹ƒ  1Éf�Çˆ    HÿÁHc“Ì  H9Ñ|êH‹»  H�ƒ  H9Çtè    H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»h  è    HÇƒ       HÇƒ�      HÇƒˆ      HÇƒ€      HÇƒx      ƒ»l   ~!H‹ƒ¨  1Éf�Çˆ    HÿÁHc“l  H9Ñ|êH‹»°  H�ƒ¸  H9Çtè    H‹ƒ@  H…Àt¹ÿÿÿÿðÁHƒùuH�»  è    HÇƒ@      HÇƒ0      HÇƒ(      HÇƒ       HÇƒ      ƒ»   ~!H‹ƒH  1Éf�Çˆ    HÿÁHc“  H9Ñ|êH‹»P  H�ƒX  H9Çtè    H‹ƒà  H…Àt¹ÿÿÿÿðÁHƒùuH�»¨  è    HÇƒà      HÇƒÐ      HÇƒÈ      HÇƒÀ      HÇƒ¸      ƒ»¬   ~!H‹ƒè  1Éf�Çˆ    HÿÁHc“¬  H9Ñ|êH‹»ð  H�ƒø  H9Çtè    H‹ƒ€  H…Àt¹ÿÿÿÿðÁHƒùuH�»H  è    HÇƒ€      HÇƒp      HÇƒh      HÇƒ`      HÇƒX      ƒ»L   ~!H‹ƒˆ  1Éf�Çˆ    HÿÁHc“L  H9Ñ|êH‹»�  H�ƒ˜  H9Çtè    H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»è  è    HÇƒ       HÇƒ      HÇƒ      HÇƒ       HÇƒø      ƒ»ì   ~!H‹ƒ(  1Éf�Çˆ    HÿÁHc“ì  H9Ñ|êH‹»0  H�ƒ8  H9Çtè    H‹ƒÀ  H…Àt¹ÿÿÿÿðÁHƒùuH�»ˆ  è    HÇƒÀ      HÇƒ°      HÇƒ¨      HÇƒ       HÇƒ˜      ƒ»Œ   ~!H‹ƒÈ  1Éf�Çˆ    HÿÁHc“Œ  H9Ñ|êH‹»Ð  H�ƒØ  H9Çtè    H‹ƒ`  H…Àt¹ÿÿÿÿðÁHƒùuH�»(  è    HÇƒ`      HÇƒP      HÇƒH      HÇƒ@      HÇƒ8      ƒ»,   ~!H‹ƒh  1Éf�Çˆ    HÿÁHc“,  H9Ñ|êH‹»p  H�ƒx  H9Çtè    H‹ƒ   H…Àt¹ÿÿÿÿðÁHƒùuH�»È   è    HÇƒ       HÇƒð       HÇƒè       HÇƒà       HÇƒØ       ƒ»Ì    ~!H‹ƒ  1Éf�Çˆ    HÿÁHc“Ì   H9Ñ|êH‹»  H�ƒ  H9Çtè    H‹ƒ    H…Àt¹ÿÿÿÿðÁHƒùu	H�{hè    HÇƒ        HÇƒ�       HÇƒˆ       HÇƒ€       HÇCx    ƒ{l ~'H‹ƒ¨   1Éff.„     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    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    H‰Çè    ffff.„     UH‰åSPH‰ûè    H‰ßHƒÄ[]é    @ UH‰åAWAVAUATSH�ìØ   I‰ÿLc6HcFH‰…ÿÿÿA9Æ�í  I‹GPI‹�°   H‹0H‹	I‹‡  L‹I‹‡p  L‹I‹‡Ð  H‹ H‰…hÿÿÿI‹‡0  H‹ H‰…pÿÿÿI‹‡�  L‹ I‹‡ð  L‹I‹‡P  L‹(I‹‡°  H‹I‹‡  L‹ I‹‡p  H‹ H‰…xÿÿÿH‰µÿÿÿI¯öIwH‰�ÿÿÿI¯ÎIOxL‰� ÿÿÿM¯ÎM�Ø   L‰•(ÿÿÿM¯ÖM—8  L‰…0ÿÿÿM¯ÆM‡X  L‰�8ÿÿÿM¯ÞMŸ¸  L‰­@ÿÿÿL‰èI¯ÆI‡  H‰•HÿÿÿI‰ÕM¯îM¯x  H‹�hÿÿÿI¯ÞIŸ˜  H‰]°H‹�pÿÿÿI¯ÞIŸø  H‰]¸L‰¥PÿÿÿM¯æM§Ø  L‰eÀH‹�xÿÿÿI¯ÞIŸ8  H‰]ÈIcH‰½`ÿÿÿD  H‰E¨L‰] L‰E˜L‰U�L‰MˆL‰µ ÿÿÿ…ÿŽ£  A€¿Œ   H‰µXÿÿÿH‰M€„„  E1ä�óB¦óEÔóB¡è    óEÐH‹]ˆóB£L‹u�óC¦è    óA�ˆ  óUÐóYÑóX
  óYÁóXþ  ó]ÔóYÙH‹E˜óBX ó^ÚóB óA�ˆ  H‹E€óBY H‹E óBX ó^ÊóB óA�ˆ  óBY£H‹E¨óBX ó^ÈóB óA�ˆ  óCY¦óCXL¥ ó^ÈóCL¥ H‹E°óB óEÔH‹]¸óB£è    H‹½`ÿÿÿH‹M€H‹µXÿÿÿóA�ˆ  óYÁóX1  óUÔóYÑH‹EÀóBX ó^ÐóB óA�ˆ  óBY£H‹EÈóBX ó^ÈóB IÿÄI9üŒ�þÿÿé  „     1Ûfffff.„     óžóEÔó™è    óEÐL‹eˆóAœL‹u�óAžè    H‹½`ÿÿÿó‡  (ÑH‹M€H‹µXÿÿÿóA�ˆ  ó]ÐóYÙóXÚóYÁóXÂóUÔóYÑH‹E˜óX˜ó^Óó˜óA�ˆ  óY™H‹E óX˜ó^Ëó˜óA�ˆ  óAYœH‹E¨óX˜ó^Èó˜óA�ˆ  óAYžóAXL� ó^ÈóAL� HÿÃH9ûŒ
ÿÿÿL‹µ ÿÿÿIÿÆHµÿÿÿH�ÿÿÿL‹MˆL� ÿÿÿL‹U�L•(ÿÿÿL‹E˜L…0ÿÿÿH‹] H�8ÿÿÿH‹U¨H•@ÿÿÿL­HÿÿÿH‹E°H…hÿÿÿH‰E°H‹E¸H…pÿÿÿH‰E¸H‹EÀH…PÿÿÿH‰EÀH‹EÈH…xÿÿÿH‰EÈL;µÿÿÿI‰ÛH‰ÐŒ•üÿÿH�ÄØ   [A\A]A^A_]Ã UH‰å]Ãf.„     UH‰å]é    fD  UH‰åSPH‰ûH‹{H…ÿtH‹ÿPH‹H‰ßHƒÄ[]ÿ`               Ð?333333Ã?     ào@      ð?   ?   ?   ?   ?                                        €   €   €   €333333Ó?      ð?              ð¿              ð¿      ð¿ÿ›Ö€€ N                  H   -      ;   2   ó       %     3  +  0             ÿ›Ö€€ N    P        P      �   ¾      €   Ã   �       `     x  f  :             ÿ›èß  ƒ   é  °  ~   á  P  ~   Ù  ð  ~   Ñ  �  ~   É  0  ~   Á  Ð  ~   ¹  p  ~   ±    ~   ©  °  ~   ¡  P  ~   ™  ð  ~   ‘  �	  ~   ‰  0
  ~   �  Ð
  ~   y  p  ~   q    ~   i  °  ~   a  P  ~   Y  ð  ~   Q  �  ~   I  0  ~   A  Ð  ~   9  p  ~   1    ~   )  °  ~   !  P  ~          ÿ›¾‡€ µ    E        E   É   ž+     Ä   †+   ò     (               %   ï'   <     ç'  p     –)   ª  %   z)   Ï     r)  ù     i*   3  %   M*   X     E*  u     @*   ¥     â'   Ã     m)   Ô          è  %   Q)        I)  3     D)   [  %   ()   €      )  ±  }   ³+   m     €*   º     {*     à   ³+   ©     Ý'   >     J'   C  ²   …*   	     †+   	     …*   (	     ­)   V	  x   ¥)  í	  Ú   ~+  1    ³+   Ö  (   Ë+   Z     É+     %   ½+   ‹     »+   -  -   ·+   Ý     µ+   q  &  Í+   6  '    )   ¢  !   ›)   )  !   v*   »     Ç+   A      Å+   Ã   "   Ã+   g!     ¹+   $"  $   Á+   ç"     ¿+   ·#     ='   L$     ª&   Q$      (   „$  Ó   n*  r%  l   (  ù%  u   (  w&     B'  ƒ&  E        È&  h   5'  h'  h   Õ'  ò'     (  B(  Ñ   )  +)     <)  T)     e)  })     Ž)  Ë)  k   8*  P*     a*  §*  Í   v+  ë+  s   -  y,  u   -  ÷,     -  -                ÿ›IA<   i   b  ì   i   Z  œ  i   R  L  i   J  µ  µ            ÿ›L   i   ã        ÿ›¢€€     |        |   i   þ        ÿ›ÑŠ€€ È
    µ        µ      A   ¢  .   YA   î     A   I     A   �     í@   ¹     Õ@   ñ     ½@   )     ¥@   a     �@   ™     u@   Ñ     ]@   		     E@   A	     -@   y	     @   ±	     ý?   é	     å?   !
     Í?   Y
     µ?   ‘
     �?   Ú
  "   AA   %     ?A   i     =A   ­     ;A        9A   U     7A   ¤     ˜?   Ü     €?        h?   S     P?   ‹     8?   Ã      ?   û     ?   3     ð>   k     Ø>   :  9   ÝA   �     �A   3  3   ‹A   ö     ‰A   ¥     ‡A     ž   úA   È     …A   r     �A   º     A   h  ß   ÀA   t      ƒA   �   \  �A   e+  ä   £A   v,     }A   &-  ˆ   Ð>  É-  …   È>  i.  …   À>  	/  …   ¸>  ©/  …   °>  I0  …   ¨>  é0  …    >  ‰1  …   ˜>  )2  …   �>  É2  …   ˆ>  i3  …   €>  	4  …   x>  ©4  …   p>  I5  …   h>  é5  …   `>  ‰6  …   X>  )7  …   P>  É7  …   H>  i8  …   @>  	9  …   8>  ©9  …   0>  I:  …   (>  é:  …    >  ‰;  …   >  )<  …   >  É<  …   >  i=  …    >  $B  Š   ÆS  ÉB  …   ¾S  iC  …   ¶S  	D  …   ®S  ©D  …   ¦S  IE  …   žS  éE  …   –S  ‰F  …   ŽS  )G  …   †S  ÉG  …   ~S  iH  …   vS  	I  …   nS  ©I  …   fS  IJ  …   ^S  éJ  …   VS  ‰K  …   NS  )L  …   FS  ÉL  …   >S  iM  …   6S  	N  …   .S  ©N  …   &S  IO  …   S  éO  …   S  ‰P  …   S  )Q  …   S  ÉQ  …   þR  iR  …   öR  îR  à             ÿ›Ö€€ N    [       [     F   �  l   ÿ  	  q        z  b   ÷  Ü  +             ÿ›)'Ê  &   ß   ÿ     Ý     ß       ÿ›)'ó  &   Ú   +     Ø   C  ®       ÿ›¯€ '5   ‰   ó  Ý   ~   ë  w  ^   ã       ÿ›¼ 45   ‰   ›  à   ~   “  }  ~   ‹    ^   ƒ       ÿ›ð h5   ‰   ;  à   ~   3  €  ~   +     ~   #  À  ~     `  ~     ý  ~     —  ^          ÿ›‹� ‚5   ‰   ‹  à   ~   ƒ  €  ~   {     ~   s  À  ~   k  `  ~   c     ~   [     ~   S  =  ~   K  ×  ^   C       ÿ›¯€ '5   ‰   ó  Ý   ~   ë  w  ^   ã       ÿ›¯€ '5   ‰   ó  Ý   ~   ë  w  ^   ã       ÿ›¥�€€ œ5   ‰   Û  à   ~   Ó  €  ~   Ë     ~   Ã  À  ~   »  `  ~   ³     ~   «     ~   £  @  ~   ›  à  ~   “  }  ~   ‹    ^   ƒ          ?ÿÿ       ?   4  €?                                                                                                                                                                                                                                                                                                                                   /     }/     ‰                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                     N12_GLOBAL__N_120OpticalFlowDual_TVL1E          N2cv19DualTVL1OpticalFlowE      N2cv16DenseOpticalFlowE         N12_GLOBAL__N_120CenteredGradientBodyE          N12_GLOBAL__N_116BuildFlowMapBodyE              N12_GLOBAL__N_115CalcGradRhoBodyE               N12_GLOBAL__N_113EstimateVBodyE N12_GLOBAL__N_114DivergenceBodyE                N12_GLOBAL__N_119ForwardGradientBodyE           N12_GLOBAL__N_125EstimateDualVariablesBodyE     N2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEEE     N2cv6detail8PtrOwnerE                                                                                virtual void (anonymous namespace)::OpticalFlowDual_TVL1::calc(cv::InputArray, cv::InputArray, cv::InputOutputArray) /Users/build/buildAgent/work/b5d3ba53e49a4b81/build-victor-deps/build-opencv/opencv/modules/video/src/tvl1flow.cpp I0.type() == (((0) & ((1 << 3) - 1)) + (((1)-1) << 3)) || I0.type() == (((5) & ((1 << 3) - 1)) + (((1)-1) << 3)) calc I0.size() == I1.size() I0.type() == I1.type() !useInitialFlow || (_flow.size() == I0.size() && _flow.type() == (((5) & ((1 << 3) - 1)) + (((2)-1) << 3))) nscales > 0             [  ! A             `         ÑXA        d            ø                            ñ  aA        À      3                           3                            03                            @3                            P3                            `3      #-  ÑXA        ,     �`      j  A        ð      u                            u                             u                            0u                            @u                            Pu                            `u                            pu                            €u      	                      �u      	                       u      	                      °u      	                      Àu                            Ðu                            àu      	                      ðu      	                       v      	                      v      	                       v      	                      0v      
                      @v                            Pv                            `v      	                      pv      	                      �v      ë   A        <      €w        A        T      �x      ÎS  ÑXA        |      `Ì        A        Ô%     pÓ                        �Ô      ö  ÑXA        0&     �Ø      ñ  ÑXA        \&     �Þ        !                  ß      û   A        ˆ&      á                          Àá      v  ÑX                @ç      £   A        ¼&     ðé                          ê      •  ÑX                °î      C   A        ü&      ô                           ô      ‰  ÑX                °õ      “   A        p'     Pü                          pü      ”  ÑX                      û   A         (                              0     �  ÑX                Ð     û   A        4(     Ð                         ð     à  ÑX                Ð     ã   A        h(     À                         à     -  ÑX                                                 
                      0     '                           zPLR x›   �  ,   $   hÆþÿÿÿÿÿ[      _àÿÿÿÿÿÿA†CCƒŽ  4   T   ˜Íþÿÿÿÿÿ       ‹àÿÿÿÿÿÿA†CMƒŒ�Ž�           zR x�  $      èÔþÿÿÿÿÿø       A†C       ,   Ì   Àäþÿÿÿÿÿñ      oàÿÿÿÿÿÿA†CFƒŽ�$   t   �øþÿÿÿÿÿ        A†CBƒ    $   œ   ˆøþÿÿÿÿÿ        A†C       $   Ä   pøþÿÿÿÿÿ        A†C       $   ì   Xøþÿÿÿÿÿ        A†C       $     @øþÿÿÿÿÿ        A†C       4   Ä  (øþÿÿÿÿÿ#-      ãàÿÿÿÿÿÿA†CPƒŒ�Ž�    4   ü   %ÿÿÿÿÿÿj      oäÿÿÿÿÿÿA†CGƒŒŽ�      $   ¬  X9ÿÿÿÿÿÿ        A†C       $   Ô  @9ÿÿÿÿÿÿ        A†C       $   ü  (9ÿÿÿÿÿÿ        A†C       $   $  9ÿÿÿÿÿÿ        A†C       $   L  ø8ÿÿÿÿÿÿ        A†C       $   t  à8ÿÿÿÿÿÿ        A†C       $   œ  È8ÿÿÿÿÿÿ        A†C       $   Ä  °8ÿÿÿÿÿÿ        A†C       $   ì  ˜8ÿÿÿÿÿÿ	        A†C       $     €8ÿÿÿÿÿÿ	        A†C       $   <  h8ÿÿÿÿÿÿ	        A†C       $   d  P8ÿÿÿÿÿÿ	        A†C       $   Œ  88ÿÿÿÿÿÿ        A†C       $   ´   8ÿÿÿÿÿÿ        A†C       $   Ü  8ÿÿÿÿÿÿ	        A†C       $     ð7ÿÿÿÿÿÿ	        A†C       $   ,  Ø7ÿÿÿÿÿÿ	        A†C       $   T  À7ÿÿÿÿÿÿ	        A†C       $   |  ¨7ÿÿÿÿÿÿ	        A†C       $   ¤  �7ÿÿÿÿÿÿ
        A†C       $   Ì  x7ÿÿÿÿÿÿ        A†C       $   ô  `7ÿÿÿÿÿÿ        A†C       $     H7ÿÿÿÿÿÿ	        A†C       $   D  07ÿÿÿÿÿÿ	        A†C       4   ô  (7ÿÿÿÿÿÿë       ÃàÿÿÿÿÿÿA†CGƒŒŽ�      4   ,  à7ÿÿÿÿÿÿ      £àÿÿÿÿÿÿA†CGƒŒŽ�      4   d  ¸8ÿÿÿÿÿÿÎS      “àÿÿÿÿÿÿA†CPƒŒ�Ž�    4   œ  PŒÿÿÿÿÿÿ      ³åÿÿÿÿÿÿA†CKƒŒŽ�      ,   L  (“ÿÿÿÿÿÿ       A†CGƒŒŽ�      4     ”ÿÿÿÿÿÿö      §åÿÿÿÿÿÿA†CPƒŒ�Ž�    4   <  à—ÿÿÿÿÿÿñ      ›åÿÿÿÿÿÿA†CPƒŒ�Ž�    $   ì  ¨�ÿÿÿÿÿÿ       A†CCƒŽ  ,   œ  �žÿÿÿÿÿÿû      gåÿÿÿÿÿÿA†CBƒ    $   D  ` ÿÿÿÿÿÿ        A†CBƒ    ,   l  X ÿÿÿÿÿÿv       A†CPƒŒ�Ž�    ,   $  ¨¥ÿÿÿÿÿÿ£      åÿÿÿÿÿÿA†CBƒ    $   Ì  (¨ÿÿÿÿÿÿ        A†CBƒ    ,   ô   ¨ÿÿÿÿÿÿ•       A†CMƒŒ�Ž�    ,   ¬  �¬ÿÿÿÿÿÿC      ËäÿÿÿÿÿÿA†CBƒ    $   T  °±ÿÿÿÿÿÿ        A†CBƒ    ,   |  ¨±ÿÿÿÿÿÿ‰       A†CIƒŒ�Ž�    ,   4	  ³ÿÿÿÿÿÿ“      ·äÿÿÿÿÿÿA†CBƒ    $   Ü  x¹ÿÿÿÿÿÿ        A†CBƒ    ,   	  p¹ÿÿÿÿÿÿ”       A†CIƒŒ�Ž�    ,   ¼	  à¼ÿÿÿÿÿÿû      ¿äÿÿÿÿÿÿA†CBƒ    $   d	  °¾ÿÿÿÿÿÿ        A†CBƒ    ,   Œ	  ¨¾ÿÿÿÿÿÿ�       A†CMƒŒ�Ž�    ,   D
  Âÿÿÿÿÿÿû      käÿÿÿÿÿÿA†CBƒ    $   ì	  èÃÿÿÿÿÿÿ        A†CBƒ    ,   
  àÃÿÿÿÿÿÿà       A†CMƒŒ�Ž�    ,   Ì
  �Çÿÿÿÿÿÿã      äÿÿÿÿÿÿA†CBƒ    $   t
  PÏÿÿÿÿÿÿ        A†CBƒ    ,   œ
  HÏÿÿÿÿÿÿ-       A†CPƒŒ�Ž�    $   Ì
  HÔÿÿÿÿÿÿ        A†C       $   ô
  0Ôÿÿÿÿÿÿ
        A†C       $     Ôÿÿÿÿÿÿ'        A†CBƒ    & Ÿ  -�   Ž ¥  -p ¥  -ó   Ì ¥  -&        ¥  -â ¥  -Ø Ÿ  -Ê 3  -¯ x  -§ x  -Ÿ x  -— x  -� x  -‡ x  - x  -w x  -o x  -g x  -_ x  -W x  -O |  -A Ž  -è }  -Ç Ž  -N }  -* Ž  -± }  -Š Ž  - }  -ê Ž  -q }  -J Ž  -Ñ }  -ª Ž  -1 }  -
 Ž  -‘ }  -j Ž  -ñ }  -Ê Ž  -Q }  -* Ž  -± }  -Š Ž  - }  -Ü 2  è Ÿ  -Ú :  -Ç x  -¿ x  -· x  -¯ |  -¡ Ž  -H }  -' Ž  -® }  -Š Ž  - }  -Ü 9  ( Ÿ  - 7  - x  -ÿ x  -÷ x  -ï |  -á Ž  -ˆ }  -g Ž  -î  }  -Ê  Ž  -F  }  -  6  pý    gý    hü  Ÿ  -Zü  /  -?ü  x  -7ü  x  -/ü  x  -'ü  x  -ü  x  -ü  x  -ü  x  -ü  x  -ÿû  x  -÷û  x  -ïû  |  -áû  Ž  -ˆû  }  -gû  Ž  -îú  }  -Êú  Ž  -Qú  }  -*ú  Ž  -±ù  }  -Šù  Ž  -ù  }  -êø  Ž  -qø  }  -Jø  Ž  -Ñ÷  }  -ª÷  Ž  -1÷  }  -
÷  Ž  -‘ö  }  -jö  Ž  -æõ  }  -¼õ  .  ô  Ÿ  -
ô  -  -ïó  x  -çó  x  -ßó  x  -×ó  x  -Ïó  x  -Çó  x  -¿ó  x  -·ó  x  -¯ó  |  -¡ó  Ž  -Hó  }  -'ó  Ž  -®ò  }  -Šò  Ž  -ò  }  -êñ  Ž  -qñ  }  -Jñ  Ž  -Ñð  }  -ªð  Ž  -1ð  }  -
ð  Ž  -‘ï  }  -jï  Ž  -æî  }  -¼î  ,  õê    íê    åê    ê  Ÿ  -úé  +  -ßé  x  -×é  x  -Ïé  x  -Çé  x  -¿é  |  -±é  Ž  -Xé  }  -7é  Ž  -¾è  }  -šè  Ž  -!è  }  -úç  Ž  -vç  }  -Lç  *  ã    ã    ¸á  Ÿ  -ªá  )  -—á  x  -�á  x  -‡á  x  -á  |  -qá  Ž  -á  }  -÷à  Ž  -~à  }  -Zà  Ž  -Öß  }  -¬ß  (  tß  €  -ÏÞ  }  -}Þ  y  -uÞ  :  -éÚ  :  -ÏÚ  {  -ÊÚ    ¥Ú  i  -–Ú  i  -‡Ú  i  -¸Ø  9  ‚Ø  y  -zØ  7  -¯Ö  7  -£Ö  {  -žÖ    |Ö  i  -mÖ  i  -^Ö  i  -°Ô  6  Ô  €  -cÓ  x  -[Ó  x  -SÓ  y  -KÓ  Ÿ  -8Ó  Ž  -ÛÒ  }  -¢Ò  ™  -xÒ  Ÿ  -eÒ  Ž  -þÑ  }  -ÃÑ  o  -ÅÎ     -ZÌ  x  -RÌ  x  -JÌ  x  -BÌ  x  -:Ì  x  -2Ì  x  -*Ì  x  -"Ì  x  -Ì  x  -Ì  x  -
Ì  x  -Ì  x  -úË  x  -òË  x  -êË  x  -âË  x  -ÚË  x  -ÒË  x  -ÊË  x  -ÂË  x  -ºË  x  -²Ë  x  -ªË  x  -¢Ë  x  -šË  x  -’Ë  x  -ŠË  x  -‚Ë  y  -zË  Ž  -Ë  }  -ÚÊ  Ž  -aÊ  }  -:Ê  Ž  -ÁÉ  }  -šÉ  Ž  -!É  }  -úÈ  Ž  -�È  }  -ZÈ  Ž  -áÇ  }  -ºÇ  Ž  -AÇ  }  -Ç  Ž  -¡Æ  }  -zÆ  Ž  -Æ  }  -ÚÅ  Ž  -aÅ  }  -:Å  Ž  -ÁÄ  }  -šÄ  Ž  -!Ä  }  -úÃ  Ž  -�Ã  }  -ZÃ  Ž  -áÂ  }  -ºÂ  Ž  -AÂ  }  -Â  Ž  -¡Á  }  -zÁ  Ž  -Á  }  -ÚÀ  Ž  -aÀ  }  -:À  Ž  -Á¿  }  -š¿  Ž  -!¿  }  -ú¾  Ž  -�¾  }  -Z¾  Ž  -á½  }  -º½  Ž  -A½  }  -½  Ž  -¡¼  }  -z¼  Ž  -¼  }  -Ú»  Ž  -a»  }  -:»  Ž  -¼º  }  -•º  -  -xº  +  -[º  /  ->º  3  -ô¹  )  -d·  x  -\·  x  -T·  x  -L·  x  -D·  x  -<·  x  -4·  x  -,·  x  -$·  x  -·  x  -·  x  -·  x  -·  x  -ü¶  x  -ô¶  x  -ì¶  x  -ä¶  x  -Ü¶  x  -Ô¶  x  -Ì¶  x  -Ä¶  x  -¼¶  x  -´¶  x  -¬¶  x  -¤¶  x  -œ¶  x  -”¶  x  -z¶  Ž  -¶  }  -Úµ  Ž  -aµ  }  -:µ  Ž  -Á´  }  -š´  Ž  -!´  }  -ú³  Ž  -�³  }  -Z³  Ž  -á²  }  -º²  Ž  -A²  }  -²  Ž  -¡±  }  -z±  Ž  -±  }  -Ú°  Ž  -a°  }  -:°  Ž  -Á¯  }  -š¯  Ž  -!¯  }  -ú®  Ž  -�®  }  -Z®  Ž  -á­  }  -º­  Ž  -A­  }  -­  Ž  -¡¬  }  -z¬  Ž  -¬  }  -Ú«  Ž  -a«  }  -:«  Ž  -Áª  }  -šª  Ž  -!ª  }  -ú©  Ž  -�©  }  -Z©  Ž  -á¨  }  -º¨  Ž  -A¨  }  -¨  Ž  -¡§  }  -z§  Ž  -§  }  -Ú¦  Ž  -a¦  }  -:¦  Ž  -¾¥  }  -Š¥  *  ¥  3  -¥  {  -¥    Õ¤  i  -Â¤  i  -¯¤  i  -œ¤  i  -‰¤  i  -v¤  i  -c¤  i  -P¤  i  -=¤  i  -*¤  i  -¤  i  -¤  i  -�  2  x�  1  -Z�    J�  1  -�  1  -Eš    ~™  0  -`™    P™  0  -6™  0  -™  /  -™  {  -™    Ó˜  i  -¼˜    °˜  i  -�˜  i  -Š˜  i  -w˜  i  -d˜  i  -M˜    8˜  i  -)˜  i  -˜  i  -˜  i  -¨’  .  T’  z  -’  z  -¤‘    x‘    p‘  -  -h‘  {  -c‘    A‘  i  -.‘  i  -‘  i  -‘  i  -ý�  i  -ê�  i  -×�  i  -¶�  i  -ZŒ  ,  PŒ  †  -¡‹  †  -òŠ  †  -,Š  +  -$Š  {  -Š    ÿ‰  i  -ì‰  i  -Ý‰  i  -Î‰  i  -»‡  *  ‡  �  -Ò†  �  -š†  �  -b†  �  -*†  �  -ò…  �  -³…  �  -{…  �  -C…  �  -ü„  ~  -æ„  �  -¸„  ~  -¢„  �  -T„  ~  ->„  �  -„  ~  -úƒ  �  -Ìƒ  ~  -¶ƒ  �  -ˆƒ  ~  -kƒ  �  -3ƒ  �  -ø‚  �  -À‚  �  -ˆ‚  �  -P‚  �  -‚  �  -à�  �  -¨�  �  -p�  �  -8�  �  - �  �  -È€  �  -�€  �  -X€  �  - €  �  -è  �  -á~    '}    :|    ¥{  )  -•{  {  -�{    \{  i  -I{  i  -6{  i  -gy  (  Ty  �  -y  �  -‚x  x  -ax  Ž  - x  }  -Áw  q  -ww  x  -ow  Ÿ  -Aw  Ž  -àv  }  -‡v  š  -‚v  ¡  -öt  x  -ît  x  -æt  x  -Þt  x  -”t  ‚  -4t  ‚  -Ôs  ‚  -ts  ‚  -s  ‚  -´r  ‚  -Tr  ‚  -ôq  ‚  -”q  ‚  -4q  ‚  -Ôp  ‚  -tp  ‚  -p  ‚  -Øo  ƒ  -¨o  ƒ  -xo  ƒ  -Ho  ƒ  -¹n  }  -)n  }  -™m  }  -	m  }  -yl  }  -ék  }  -Yk  }  -Éj  }  -9j  }  -©i  }  -i  }  -‰h  }  -ùg  }  -ig  }  -Ùf  }  -If  }  -¹e  }  -)e  }  -™d  }  -	d  }  -{c  }  -Ac  Ž  -àb  }  -‘b  Ž  -0b  }  -áa  Ž  -€a  }  -1a  Ž  -Ð`  }  -`  x  -w`  x  -o`  x  -g`  y  -_`  ˆ  -J`  Ž  -á_  }  -º_  Ž  -S_  }  -â^  x  -Ú^  x  -Ð^  Ž  -x^  }  -Q^  Ž  -^  }  -Ò]  x  -Å]  x  -¸]  Š  -©]  x  -œ]  x  -’]  Ž  -3]  }  -	]  x  -ò\  x  -å\  Š  -Ö\  x  -É\  x  -¼\  Š  -­\  x  - \  x  -“\  Š  -„\  x  -|\  x  -o\  Ž  -\  }  -ì[  Ž  -£[  }  -|[  x  -t[  x  -g[  x  -Z[  Š  -K[  x  -9[  x  -,[  Ž  -ÐZ  }  -¦Z  x  -™Z  x  -ŒZ  Ž  -0Z  }  -Z  £  -æY  ¤  =ßY  ˆ  -ÊY  Ž  -aY  }  -:Y  Ž  -ÚX  }  -³X  Ž  -WX  }  -0X  Ž  -åW  }  -ÁW  …  -­W  €  -W  €  -SV  �  -ÙU    ¤U  �  -U    áT  Œ  -QT    AT  Œ  -¼S  Œ  -S  
  -¦R  ~  -ŠR  �  -R  ~  -R  �  -¹Q  ~  -—Q  �  -óP    -sP    cP    -ãO    -XO  �  -SO    ¶N  �  -±N    N  Œ  -ˆM  Œ  -ÑL  Œ  -ZL  Œ  -£K    -#K    -£J    -#J    -£I    -#I    -£H    -#H    -£G    -#G    -£F    -#F    -£E    -#E    -£D    -#D    -£C    -#C    -£B    -#B    -£A    -#A    -£@    -#@    -£?    -#?    -£>    -#>  Ž  -Ç=  }  - =  Ž  -N=  }  -*=  Ž  -¾<  }  -—<  ‡  -„<  €  -i<  €  -Q<  •  -§;  ’  -Ÿ;  €  -;  €  -Z:    -ë9    -�9    -59  –  -å8  –  -Ä8    Š8  p  -l8  p  -N8  p  -08  p  -8  p  -è7  Š  -Ü7  „  -Å7  
  ¾7  
   7  ‹  -u7  Š  -i7  „  -R7  
  K7  
  D7  ¦  -77  
  07  ‹  -7  ”  -å6  “  -À6  Š  -´6  „  -�6  
  –6  
  f6  ‹  -76  Š  -+6  „  -6  
  6  
  Ý5  ‹  -¤5  Š  -˜5  „  -�5  
  z5  
  s5  ¦  -f5  
  _5  ‹  -.5  •  -r4  ’  -j4  €  -R4  •  -©3  ’  -¡3  ‰  -•3  	  ‡3  ¤  =3  Ÿ  -
3    -í2  x  -å2  x  -Ý2  x  -Õ2  x  -Í2  x  -Å2  x  -½2  x  -µ2  x  -­2  x  -¥2  x  -�2  x  -•2  x  -�2  x  -…2  x  -}2  x  -u2  x  -m2  x  -e2  x  -]2  x  -U2  x  -M2  x  -E2  x  -=2  x  -52  x  --2  x  -%2  x  -2  x  -2  ‘  -2  n  -û1  n  -ò1  n  -æ1  n  -Ú1  n  -Ê1  Ž  -Q1  }  -*1  Ž  -±0  }  -Š0  Ž  -0  }  -ê/  Ž  -q/  }  -J/  Ž  -Ñ.  }  -ª.  Ž  -1.  }  -
.  Ž  -‘-  }  -j-  Ž  -ñ,  }  -Ê,  Ž  -Q,  }  -*,  Ž  -±+  }  -Š+  Ž  -+  }  -ê*  Ž  -q*  }  -J*  Ž  -Ñ)  }  -ª)  Ž  -1)  }  -
)  Ž  -‘(  }  -j(  Ž  -ñ'  }  -Ê'  Ž  -Q'  }  -*'  Ž  -±&  }  -Š&  Ž  -&  }  -ê%  Ž  -q%  }  -J%  Ž  -Ñ$  }  -ª$  Ž  -1$  }  -
$  Ž  -‘#  }  -j#  Ž  -ñ"  }  -Ê"  Ž  -Q"  }  -*"  Ž  -±!  }  -Š!  Ž  -!  }  -å   Ÿ  -È   ƒ  -•   Ÿ  -x   ƒ  -E   Ÿ  -(   ƒ  -õ  Ÿ  -Ø  ƒ  -¯  ƒ  -£  ƒ  -—  ƒ  -‹  ƒ  -  ƒ  -s  ƒ  -g  ƒ  -[  ƒ  -O  ƒ  -C  ƒ  -7  ƒ  -+  ƒ  -  ƒ  -     ü  y  -ô  Ÿ  -ç  ‘  -Ü  x  -”    †     -    -¾     ´  �  -©     -W  y  -O  Ÿ  -B  ‘  -7  x  -ý    ï     -º    ’    .     -"         �  -      -P  t  H  f  @  ž  8  S  0  R  (  Q     e    ›    d     ž  ø  P  ð  O  è  3  à  c  Ð  ›  È  b  À  ž  ¸  M  °  L  ¨  :     a  �  ›  ˆ  `  €  ž  x  J  p  I  h  7  `  _  P  ›  H  ^  @  ž  8  G  0  F  (  /     ]    ›    \     ž  ø  D  ð  C  è  -  à  [  Ð  ›  È  Z  À  ž  ¸  A  °  @  ¨  +     Y  �  ›  ˆ  X  €  ž  x  >  p  =  h  )  `  W  H  
  @  
  8  V  0  s  (  U     ž    %    $    #     "  ø   !  ð      è     à     Ø     Ð     È     À     ¸     °     ¨           ˜     �     ˆ     €     x     p     h     `     X     P     H   —  @   ˜  8   l  0   j  (   m      k               T  @   w  8   �  0   r  (   v      ž     œ     u      ž  @              à    À    ¸    °  ¢       €    `    X    P  ¢  @              ø    ð  ¢  à    À         ˜    �  ¢  €    `    @    8    0  ¢            à    Ø    Ð  ¢  À         €    x    p  ¢  `    @    8    0  ¢             ¢       à    Ø    Ð  ¢  À    ¸    °  ¢       ˜    �  ¢  €    x    p  ¢  `    @              à    À         €    `    @              à    À         €    `    @              à    À         €    `    X    P  ¢  @    8    0  ¢            à     À           €     x     p   ¢  `     @     8     0   ¢                ¢           ¢  M     0)     Z           }    H,     T             d     -           Î    À     	     3      ·    `3      à    h*     ö    �x      $    ,     í    �`      y    ð     Ï      u      H    u      ¯     u      R    0u      E    @u      ê    Pu      z    `u          pu          €u      ±    �u      Â     u      s    °u      ’    Àu      ³    Ðu      B    àu      4    ðu           v      õ
    v      �      v      ¸    0v      X    @v      z    Pv      Ê    `v      í    pv      ¨    <      ‚    T      µ    ˆ*     ½     ß      é    È*         @ç      a    +     E    °î      H    H+     ”    °õ      ®    �Ô      J    �Ø      9    ,     ê    Ð     \    |      I    Ô%     Ö    ˆ+     m          +    0&     4    È+     ‘    Ð         \&     »    ˆ&     »     á      º    Àá      o    ¼&         ðé      3    ê      f    ü&     C     ô      i     ô      à    p'     ’    Pü      Ò    pü      •     (     k         ž    0     6    4(     �    Ð     �    ð     ó    h(     è    À     ô    à     Ë         ¸          
    0     ø    P*     Ì    �,     ]  	  8E         °*     á     -     9    ð*         0-     ¯    0+     ˆ    `-     ’    p+     m    �-     "    °+     ü    °-     Š    ð+     _    à-     ›    0,     j    .     ?    p,     Þ    @.     ‡    `      o            ä  À �Þ      u  À @3      >  À  3      6   À P3        À 03        À �v        À pÓ      N	  À €w      ¥	  À `Ì      b  € À.     Ÿ  € à.     Ú  € ø.     E  € à,       € À,     ¿  €  .     ¡  À €v      ¹             ¸
                          å             ‘             …             ö	                          œ             v             º             ”
                          ¿             ü             Q              1             «             ‹	             
             ~              "              V
             Y                          (             ,             I             f             Ü             È             [             ‚             	              Ì             F                          õ                           G	             †             >             ä	             É             ™                            _memcpy __ZSt9terminatev __ZdlPv __ZN2cv8fastFreeEPv __ZNK2cv9Algorithm5emptyEv __ZN2cv5utils5trace7details6Region7destroyEv __ZN2cv7noArrayEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL117getUseInitialFlowEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL16getTauEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL118getOuterIterationsEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL118getInnerIterationsEv __ZNKSt3__120__vector_base_commonILb1EE20__throw_length_errorEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL117getWarpingsNumberEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL115getScalesNumberEv __ZN2cv9Algorithm5clearEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL112getScaleStepEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL110getEpsilonEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL118getMedianFilteringEv __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEE10deleteSelfEv __ZN2cv4UMat10deallocateEv __ZN2cv3Mat10deallocateEv __ZN2cv6String10deallocateEv __ZNK2cv9Algorithm14getDefaultNameEv __ZN12_GLOBAL__N_120OpticalFlowDual_TVL114collectGarbageEv __ZNK2cv11_InputArray4kindEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL18getThetaEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL18getGammaEv __ZNK12_GLOBAL__N_120OpticalFlowDual_TVL19getLambdaEv __ZN2cv16ParallelLoopBodyD2Ev __ZN2cv9AlgorithmD2Ev __ZNSt3__113__vector_baseIN2cv4Mat_IfEENS_9allocatorIS3_EEED2Ev __ZN2cv9AlgorithmC2Ev __ZN2cv22createOptFlow_DualTVL1Ev __ZN12_GLOBAL__N_119ForwardGradientBodyD1Ev __ZN12_GLOBAL__N_120CenteredGradientBodyD1Ev __ZN12_GLOBAL__N_125EstimateDualVariablesBodyD1Ev __ZN12_GLOBAL__N_116BuildFlowMapBodyD1Ev __ZN12_GLOBAL__N_115CalcGradRhoBodyD1Ev __ZN12_GLOBAL__N_114DivergenceBodyD1Ev __ZN12_GLOBAL__N_113EstimateVBodyD1Ev __ZN2cv4UMatD1Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEED1Ev __ZN12_GLOBAL__N_120OpticalFlowDual_TVL1D1Ev __ZN12_GLOBAL__N_120OpticalFlowDual_TVL17dataMatC1Ev __ZN12_GLOBAL__N_119ForwardGradientBodyD0Ev __ZN12_GLOBAL__N_120CenteredGradientBodyD0Ev __ZN12_GLOBAL__N_125EstimateDualVariablesBodyD0Ev __ZN12_GLOBAL__N_116BuildFlowMapBodyD0Ev __ZN12_GLOBAL__N_115CalcGradRhoBodyD0Ev __ZN12_GLOBAL__N_114DivergenceBodyD0Ev __ZN12_GLOBAL__N_113EstimateVBodyD0Ev __ZN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEED0Ev __ZN12_GLOBAL__N_120OpticalFlowDual_TVL1D0Ev __Znwm __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE6resizeEm __ZN2cv6String8allocateEm __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE8__appendEm ___stack_chk_fail __ZN2cv3Mat6createEiPKii __ZN2cv6resizeERKNS_11_InputArrayERKNS_12_OutputArrayENS_5Size_IiEEddi __ZN2cv8multiplyERKNS_11_InputArrayES2_RKNS_12_OutputArrayEdi __ZN2cv5errorEiRKNS_6StringEPKcS4_i __ZN2cv10medianBlurERKNS_11_InputArrayERKNS_12_OutputArrayEi __ZN12_GLOBAL__N_120OpticalFlowDual_TVL118setOuterIterationsEi __ZN12_GLOBAL__N_120OpticalFlowDual_TVL118setInnerIterationsEi __ZN12_GLOBAL__N_120OpticalFlowDual_TVL117setWarpingsNumberEi __ZN12_GLOBAL__N_120OpticalFlowDual_TVL115setScalesNumberEi __ZN12_GLOBAL__N_120OpticalFlowDual_TVL118setMedianFilteringEi __ZNK2cv11_InputArray4sizeEi __ZNK2cv11_InputArray4typeEi __ZNK2cv11_InputArray7getMat_Ei ___cxa_begin_catch _hypotf ___clang_call_terminate __Unwind_Resume ___stack_chk_guard __ZNK2cv3Mat9convertToERKNS_12_OutputArrayEidd __ZN2cv13parallel_for_ERKNS_5RangeERKNS_16ParallelLoopBodyEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL16setTauEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL112setScaleStepEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL110setEpsilonEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL18setThetaEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL18setGammaEd __ZN12_GLOBAL__N_120OpticalFlowDual_TVL19setLambdaEd __ZN2cv19DualTVL1OpticalFlow6createEdddiidiiddib __ZN12_GLOBAL__N_120OpticalFlowDual_TVL117setUseInitialFlowEb __ZN12_GLOBAL__N_120OpticalFlowDual_TVL112procOneScaleERKN2cv4Mat_IfEES5_RS3_S6_S6_ __ZN12_GLOBAL__N_115forwardGradientERKN2cv4Mat_IfEERS2_S5_ __ZN2cv3Mat5setToERKNS_11_InputArrayES3_ __ZN12_GLOBAL__N_110divergenceERKN2cv4Mat_IfEES4_RS2_ __ZN2cv4Mat_IfEaSERKS1_ __ZN2cv5splitERKNS_3MatEPS0_ __ZN2cv3Mat8copySizeERKS0_ __ZTVN12_GLOBAL__N_119ForwardGradientBodyE __ZTSN12_GLOBAL__N_119ForwardGradientBodyE __ZTIN12_GLOBAL__N_119ForwardGradientBodyE __ZTVN12_GLOBAL__N_120CenteredGradientBodyE __ZTSN12_GLOBAL__N_120CenteredGradientBodyE __ZTIN12_GLOBAL__N_120CenteredGradientBodyE __ZTVN12_GLOBAL__N_125EstimateDualVariablesBodyE __ZTSN12_GLOBAL__N_125EstimateDualVariablesBodyE __ZTIN12_GLOBAL__N_125EstimateDualVariablesBodyE __ZTIN2cv16ParallelLoopBodyE __ZTVN12_GLOBAL__N_116BuildFlowMapBodyE __ZTSN12_GLOBAL__N_116BuildFlowMapBodyE __ZTIN12_GLOBAL__N_116BuildFlowMapBodyE __ZTVN12_GLOBAL__N_115CalcGradRhoBodyE __ZTSN12_GLOBAL__N_115CalcGradRhoBodyE __ZTIN12_GLOBAL__N_115CalcGradRhoBodyE __ZTVN12_GLOBAL__N_114DivergenceBodyE __ZTSN12_GLOBAL__N_114DivergenceBodyE __ZTIN12_GLOBAL__N_114DivergenceBodyE __ZTVN12_GLOBAL__N_113EstimateVBodyE __ZTSN12_GLOBAL__N_113EstimateVBodyE __ZTIN12_GLOBAL__N_113EstimateVBodyE __ZN12_GLOBAL__N_120OpticalFlowDual_TVL14calcERKN2cv11_InputArrayES4_RKNS1_17_InputOutputArrayE __ZN2cv5mergeEPKNS_3MatEmRKNS_12_OutputArrayE __ZTSN2cv16DenseOpticalFlowE __ZTIN2cv16DenseOpticalFlowE __ZTSN2cv19DualTVL1OpticalFlowE __ZTIN2cv19DualTVL1OpticalFlowE __ZTSN2cv6detail8PtrOwnerE __ZTIN2cv6detail8PtrOwnerE __ZTVN10__cxxabiv120__si_class_type_infoE __ZTVN10__cxxabiv117__class_type_infoE __ZTIN2cv9AlgorithmE __ZNK2cv9Algorithm4saveERKNS_6StringE __ZNK12_GLOBAL__N_119ForwardGradientBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_120CenteredGradientBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_125EstimateDualVariablesBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_116BuildFlowMapBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_115CalcGradRhoBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_114DivergenceBodyclERKN2cv5RangeE __ZNK12_GLOBAL__N_113EstimateVBodyclERKN2cv5RangeE __ZNK2cv9Algorithm5writeERNS_11FileStorageE __ZN2cv5utils5trace7details6RegionC1ERKNS3_21LocationStaticStorageE __ZN2cv9Algorithm4readERKNS_8FileNodeE __ZN2cv3MatC2ERKS0_RKNS_5Rect_IiEE __ZN2cv5remapERKNS_11_InputArrayERKNS_12_OutputArrayES2_S2_iiRKNS_7Scalar_IdEE __ZNSt3__16vectorIN2cv4Mat_IfEENS_9allocatorIS3_EEE26__swap_out_circular_bufferERNS_14__split_bufferIS3_RS5_EE __ZTVN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEEE __ZTSN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEEE __ZTIN2cv6detail12PtrOwnerImplIN12_GLOBAL__N_120OpticalFlowDual_TVL1ENS_14DefaultDeleterIS3_EEEE __ZTVN12_GLOBAL__N_120OpticalFlowDual_TVL1E __ZTSN12_GLOBAL__N_120OpticalFlowDual_TVL1E __ZTIN12_GLOBAL__N_120OpticalFlowDual_TVL1E GCC_except_table9 GCC_except_table59 GCC_except_table39 GCC_except_table38 GCC_except_table47 GCC_except_table37 GCC_except_table56 GCC_except_table36 GCC_except_table44 GCC_except_table3 __ZZN12_GLOBAL__N_120OpticalFlowDual_TVL14calcERKN2cv11_InputArrayES4_RKNS1_17_InputOutputArrayEE25__cv_trace_location_fn393 __ZZN12_GLOBAL__N_120OpticalFlowDual_TVL14calcERKN2cv11_InputArrayES4_RKNS1_17_InputOutputArrayEE31__cv_trace_location_extra_fn393 GCC_except_table53 GCC_except_table62 GCC_except_table42 GCC_except_table1 GCC_except_table41 ___gxx_personality_v0 GCC_except_table0 GCC_except_table50 GCC_except_table10 



#1/36           1548786668  501   20    100644  36092     `
opencl_kernels_video.cpp.o          Ïúíþ           °             8                           ‰      Ð       ‰                   __text          __TEXT                          Ð                 €            __cstring       __TEXT                  ÿˆ      Ð                             __data          __DATA           ‰              ÐŠ     p‹                     $       
           ð‹     0Œ  ¨      P                                                                         video bgfg_mog2 #if CN==1
#define T_MEAN float
#define F_ZERO (0.0f)
#define cnMode 1
#define frameToMean(a, b) (b) = *(a);
#if FL==0
#define meanToFrame(a, b) *b = convert_uchar_sat(a);
#else
#define meanToFrame(a, b) *b = (float)a;
#endif
inline float sum(float val)
{
return val;
}
#else
#define T_MEAN float4
#define F_ZERO (0.0f, 0.0f, 0.0f, 0.0f)
#define cnMode 4
#if FL == 0
#define meanToFrame(a, b)\
b[0] = convert_uchar_sat(a.x); \
b[1] = convert_uchar_sat(a.y); \
b[2] = convert_uchar_sat(a.z);
#else
#define meanToFrame(a, b)\
b[0] = a.x; \
b[1] = a.y; \
b[2] = a.z;
#endif
#define frameToMean(a, b)\
b.x = a[0]; \
b.y = a[1]; \
b.z = a[2]; \
b.w = 0.0f;
inline float sum(const float4 val)
{
return (val.x + val.y + val.z);
}
#endif
__kernel void mog2_kernel(__global const uchar* frame, int frame_step, int frame_offset, int frame_row, int frame_col,
__global uchar* modesUsed,
__global uchar* weight,
__global uchar* mean,
__global uchar* variance,
__global uchar* fgmask, int fgmask_step, int fgmask_offset,
float alphaT, float alpha1, float prune,
float c_Tb, float c_TB, float c_Tg, float c_varMin,
float c_varMax, float c_varInit, float c_tau
#ifdef SHADOW_DETECT
, uchar c_shadowVal
#endif
)
{
int x = get_global_id(0);
int y = get_global_id(1);
if( x < frame_col && y < frame_row)
{
#if FL==0
__global const uchar* _frame = (frame + mad24(y, frame_step, mad24(x, CN, frame_offset)));
#else
__global const float* _frame = ((__global const float*)( frame + mad24(y, frame_step, frame_offset)) + mad24(x, CN, 0));
#endif
T_MEAN pix;
frameToMean(_frame, pix);
uchar foreground = 255;
bool fitsPDF = false;
int pt_idx =  mad24(y, frame_col, x);
int idx_step = frame_row * frame_col;
__global uchar* _modesUsed = modesUsed + pt_idx;
uchar nmodes = _modesUsed[0];
float totalWeight = 0.0f;
__global float* _weight = (__global float*)(weight);
__global float* _variance = (__global float*)(variance);
__global T_MEAN* _mean = (__global T_MEAN*)(mean);
uchar mode = 0;
for (; mode < nmodes; ++mode)
{
int mode_idx = mad24(mode, idx_step, pt_idx);
float c_weight = mad(alpha1, _weight[mode_idx], prune);
float c_var = _variance[mode_idx];
T_MEAN c_mean = _mean[mode_idx];
T_MEAN diff = c_mean - pix;
float dist2 = dot(diff, diff);
if (totalWeight < c_TB && dist2 < c_Tb * c_var)
foreground = 0;
if (dist2 < c_Tg * c_var)
{
fitsPDF = true;
c_weight += alphaT;
float k = alphaT / c_weight;
T_MEAN mean_new = mad((T_MEAN)-k, diff, c_mean);
float variance_new  = clamp(mad(k, (dist2 - c_var), c_var), c_varMin, c_varMax);
for (int i = mode; i > 0; --i)
{
int prev_idx = mode_idx - idx_step;
if (c_weight < _weight[prev_idx])
break;
_weight[mode_idx]   = _weight[prev_idx];
_variance[mode_idx] = _variance[prev_idx];
_mean[mode_idx]     = _mean[prev_idx];
mode_idx = prev_idx;
}
_mean[mode_idx]     = mean_new;
_variance[mode_idx] = variance_new;
_weight[mode_idx]   = c_weight;
totalWeight += c_weight;
mode ++;
break;
}
if (c_weight < -prune)
c_weight = 0.0f;
_weight[mode_idx] = c_weight;
totalWeight += c_weight;
}
for (; mode < nmodes; ++mode)
{
int mode_idx = mad24(mode, idx_step, pt_idx);
float c_weight = mad(alpha1, _weight[mode_idx], prune);
if (c_weight < -prune)
{
c_weight = 0.0f;
nmodes = mode;
break;
}
_weight[mode_idx] = c_weight;
totalWeight += c_weight;
}
if (0.f < totalWeight)
{
totalWeight = 1.f / totalWeight;
for (int mode = 0; mode < nmodes; ++mode)
_weight[mad24(mode, idx_step, pt_idx)] *= totalWeight;
}
if (!fitsPDF)
{
uchar mode = nmodes == (NMIXTURES) ? (NMIXTURES) - 1 : nmodes++;
int mode_idx = mad24(mode, idx_step, pt_idx);
if (nmodes == 1)
_weight[mode_idx] = 1.f;
else
{
_weight[mode_idx] = alphaT;
for (int i = pt_idx; i < mode_idx; i += idx_step)
_weight[i] *= alpha1;
}
for (int i = nmodes - 1; i > 0; --i)
{
int prev_idx = mode_idx - idx_step;
if (alphaT < _weight[prev_idx])
break;
_weight[mode_idx]   = _weight[prev_idx];
_variance[mode_idx] = _variance[prev_idx];
_mean[mode_idx]     = _mean[prev_idx];
mode_idx = prev_idx;
}
_mean[mode_idx] = pix;
_variance[mode_idx] = c_varInit;
}
_modesUsed[0] = nmodes;
#ifdef SHADOW_DETECT
if (foreground)
{
float tWeight = 0.0f;
for (uchar mode = 0; mode < nmodes; ++mode)
{
int mode_idx = mad24(mode, idx_step, pt_idx);
T_MEAN c_mean = _mean[mode_idx];
T_MEAN pix_mean = pix * c_mean;
float numerator = sum(pix_mean);
float denominator = dot(c_mean, c_mean);
if (denominator == 0)
break;
if (numerator <= denominator && numerator >= c_tau * denominator)
{
float a = numerator / denominator;
T_MEAN dD = mad(a, c_mean, -pix);
if (dot(dD, dD) < c_Tb * _variance[mode_idx] * a * a)
{
foreground = c_shadowVal;
break;
}
}
tWeight += _weight[mode_idx];
if (tWeight > c_TB)
break;
}
}
#endif
__global uchar* _fgmask = fgmask + mad24(y, fgmask_step, x + fgmask_offset);
*_fgmask = (uchar)foreground;
}
}
__kernel void getBackgroundImage2_kernel(__global const uchar* modesUsed,
__global const uchar* weight,
__global const uchar* mean,
__global uchar* dst, int dst_step, int dst_offset, int dst_row, int dst_col,
float c_TB)
{
int x = get_global_id(0);
int y = get_global_id(1);
if(x < dst_col && y < dst_row)
{
int pt_idx =  mad24(y, dst_col, x);
__global const uchar* _modesUsed = modesUsed + pt_idx;
uchar nmodes = _modesUsed[0];
T_MEAN meanVal = (T_MEAN)F_ZERO;
float totalWeight = 0.0f;
__global const float* _weight = (__global const float*)weight;
__global const T_MEAN* _mean = (__global const T_MEAN*)(mean);
int idx_step = dst_row * dst_col;
for (uchar mode = 0; mode < nmodes; ++mode)
{
int mode_idx = mad24(mode, idx_step, pt_idx);
float c_weight = _weight[mode_idx];
T_MEAN c_mean = _mean[mode_idx];
meanVal = mad(c_weight, c_mean, meanVal);
totalWeight += c_weight;
if (totalWeight > c_TB)
break;
}
if (0.f < totalWeight)
meanVal = meanVal / totalWeight;
else
meanVal = (T_MEAN)(0.f);
#if FL==0
__global uchar* _dst = dst + mad24(y, dst_step, mad24(x, CN, dst_offset));
meanToFrame(meanVal, _dst);
#else
__global float* _dst = ((__global float*)( dst + mad24(y, dst_step, dst_offset)) + mad24(x, CN, 0));
meanToFrame(meanVal, _dst);
#endif
}
}
 a502386253c964907c0593109986217d optical_flow_farneback #define tx  (int)get_local_id(0)
#define ty  get_local_id(1)
#define bx  get_group_id(0)
#define bdx (int)get_local_size(0)
#define BORDER_SIZE 5
#define MAX_KSIZE_HALF 100
#ifndef polyN
#define polyN 5
#endif
#if USE_DOUBLE
#ifdef cl_amd_fp64
#pragma OPENCL EXTENSION cl_amd_fp64:enable
#elif defined (cl_khr_fp64)
#pragma OPENCL EXTENSION cl_khr_fp64:enable
#endif
#define TYPE double
#define VECTYPE double4
#else
#define TYPE float
#define VECTYPE float4
#endif
__kernel void polynomialExpansion(__global __const float * src, int srcStep,
__global float * dst, int dstStep,
const int rows, const  int cols,
__global __const float * c_g,
__global __const float * c_xg,
__global __const float * c_xxg,
__local float * smem,
const VECTYPE ig)
{
const int y = get_global_id(1);
const int x = bx * (bdx - 2*polyN) + tx - polyN;
int xWarped;
__local float *row = smem + tx;
if (y < rows && y >= 0)
{
xWarped = min(max(x, 0), cols - 1);
row[0] = src[mad24(y, srcStep, xWarped)] * c_g[0];
row[bdx] = 0.f;
row[2*bdx] = 0.f;
#pragma unroll
for (int k = 1; k <= polyN; ++k)
{
float t0 = src[mad24(max(y - k, 0), srcStep, xWarped)];
float t1 = src[mad24(min(y + k, rows - 1), srcStep, xWarped)];
row[0] += c_g[k] * (t0 + t1);
row[bdx] += c_xg[k] * (t1 - t0);
row[2*bdx] += c_xxg[k] * (t0 + t1);
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (y < rows && y >= 0 && tx >= polyN && tx + polyN < bdx && x < cols)
{
TYPE b1 = c_g[0] * row[0];
TYPE b3 = c_g[0] * row[bdx];
TYPE b5 = c_g[0] * row[2*bdx];
TYPE b2 = 0, b4 = 0, b6 = 0;
#pragma unroll
for (int k = 1; k <= polyN; ++k)
{
b1 += (row[k] + row[-k]) * c_g[k];
b4 += (row[k] + row[-k]) * c_xxg[k];
b2 += (row[k] - row[-k]) * c_xg[k];
b3 += (row[k + bdx] + row[-k + bdx]) * c_g[k];
b6 += (row[k + bdx] - row[-k + bdx]) * c_xg[k];
b5 += (row[k + 2*bdx] + row[-k + 2*bdx]) * c_g[k];
}
dst[mad24(y, dstStep, xWarped)] = (float)(b3*ig.s0);
dst[mad24(rows + y, dstStep, xWarped)] = (float)(b2*ig.s0);
dst[mad24(2*rows + y, dstStep, xWarped)] = (float)(b1*ig.s1 + b5*ig.s2);
dst[mad24(3*rows + y, dstStep, xWarped)] = (float)(b1*ig.s1 + b4*ig.s2);
dst[mad24(4*rows + y, dstStep, xWarped)] = (float)(b6*ig.s3);
}
}
inline int idx_row_low(const int y, const int last_row)
{
return abs(y) % (last_row + 1);
}
inline int idx_row_high(const int y, const int last_row)
{
return abs(last_row - abs(last_row - y)) % (last_row + 1);
}
inline int idx_col_low(const int x, const int last_col)
{
return abs(x) % (last_col + 1);
}
inline int idx_col_high(const int x, const int last_col)
{
return abs(last_col - abs(last_col - x)) % (last_col + 1);
}
inline int idx_col(const int x, const int last_col)
{
return idx_col_low(idx_col_high(x, last_col), last_col);
}
__kernel void gaussianBlur(__global const float * src, int srcStep,
__global float * dst, int dstStep, const int rows, const  int cols,
__global const float * c_gKer, const int ksizeHalf,
__local float * smem)
{
const int y = get_global_id(1);
const int x = get_global_id(0);
__local float *row = smem + ty * (bdx + 2*ksizeHalf);
if (y < rows)
{
for (int i = tx; i < bdx + 2*ksizeHalf; i += bdx)
{
int xExt = (int)(bx * bdx) + i - ksizeHalf;
xExt = idx_col(xExt, cols - 1);
row[i] = src[mad24(y, srcStep, xExt)] * c_gKer[0];
for (int j = 1; j <= ksizeHalf; ++j)
row[i] += (src[mad24(idx_row_low(y - j, rows - 1), srcStep, xExt)]
+ src[mad24(idx_row_high(y + j, rows - 1), srcStep, xExt)]) * c_gKer[j];
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (y < rows && y >= 0 && x < cols && x >= 0)
{
row += tx + ksizeHalf;
float res = row[0] * c_gKer[0];
for (int i = 1; i <= ksizeHalf; ++i)
res += (row[-i] + row[i]) * c_gKer[i];
dst[mad24(y, dstStep, x)] = res;
}
}
__kernel void gaussianBlur5(__global const float * src, int srcStep,
__global float * dst, int dstStep,
const int rows, const  int cols,
__global const float * c_gKer, const int ksizeHalf,
__local float * smem)
{
const int y = get_global_id(1);
const int x = get_global_id(0);
const int smw = bdx + 2*ksizeHalf;
__local volatile float *row = smem + 5 * ty * smw;
if (y < rows)
{
for (int i = tx; i < bdx + 2*ksizeHalf; i += bdx)
{
int xExt = (int)(bx * bdx) + i - ksizeHalf;
xExt = idx_col(xExt, cols - 1);
#pragma unroll
for (int k = 0; k < 5; ++k)
row[k*smw + i] = src[mad24(k*rows + y, srcStep, xExt)] * c_gKer[0];
for (int j = 1; j <= ksizeHalf; ++j)
#pragma unroll
for (int k = 0; k < 5; ++k)
row[k*smw + i] +=
(src[mad24(k*rows + idx_row_low(y - j, rows - 1), srcStep, xExt)] +
src[mad24(k*rows + idx_row_high(y + j, rows - 1), srcStep, xExt)]) * c_gKer[j];
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (y < rows && y >= 0 && x < cols && x >= 0)
{
row += tx + ksizeHalf;
float res[5];
#pragma unroll
for (int k = 0; k < 5; ++k)
res[k] = row[k*smw] * c_gKer[0];
for (int i = 1; i <= ksizeHalf; ++i)
#pragma unroll
for (int k = 0; k < 5; ++k)
res[k] += (row[k*smw - i] + row[k*smw + i]) * c_gKer[i];
#pragma unroll
for (int k = 0; k < 5; ++k)
dst[mad24(k*rows + y, dstStep, x)] = res[k];
}
}
__constant float c_border[BORDER_SIZE + 1] = { 0.14f, 0.14f, 0.4472f, 0.4472f, 0.4472f, 1.f };
__kernel void updateMatrices(__global const float * flowx, int xStep,
__global const float * flowy, int yStep,
const int rows, const int cols,
__global const float * R0, int R0Step,
__global const float * R1, int R1Step,
__global float * M, int mStep)
{
const int y = get_global_id(1);
const int x = get_global_id(0);
if (y < rows && y >= 0 && x < cols && x >= 0)
{
float dx = flowx[mad24(y, xStep, x)];
float dy = flowy[mad24(y, yStep, x)];
float fx = x + dx;
float fy = y + dy;
int x1 = convert_int(floor(fx));
int y1 = convert_int(floor(fy));
fx -= x1;
fy -= y1;
float r2, r3, r4, r5, r6;
if (x1 >= 0 && y1 >= 0 && x1 < cols - 1 && y1 < rows - 1)
{
float a00 = (1.f - fx) * (1.f - fy);
float a01 = fx * (1.f - fy);
float a10 = (1.f - fx) * fy;
float a11 = fx * fy;
r2 = a00 * R1[mad24(y1, R1Step, x1)] +
a01 * R1[mad24(y1, R1Step, x1 + 1)] +
a10 * R1[mad24(y1 + 1, R1Step, x1)] +
a11 * R1[mad24(y1 + 1, R1Step, x1 + 1)];
r3 = a00 * R1[mad24(rows + y1, R1Step, x1)] +
a01 * R1[mad24(rows + y1, R1Step, x1 + 1)] +
a10 * R1[mad24(rows + y1 + 1, R1Step, x1)] +
a11 * R1[mad24(rows + y1 + 1, R1Step, x1 + 1)];
r4 = a00 * R1[mad24(2*rows + y1, R1Step, x1)] +
a01 * R1[mad24(2*rows + y1, R1Step, x1 + 1)] +
a10 * R1[mad24(2*rows + y1 + 1, R1Step, x1)] +
a11 * R1[mad24(2*rows + y1 + 1, R1Step, x1 + 1)];
r5 = a00 * R1[mad24(3*rows + y1, R1Step, x1)] +
a01 * R1[mad24(3*rows + y1, R1Step, x1 + 1)] +
a10 * R1[mad24(3*rows + y1 + 1, R1Step, x1)] +
a11 * R1[mad24(3*rows + y1 + 1, R1Step, x1 + 1)];
r6 = a00 * R1[mad24(4*rows + y1, R1Step, x1)] +
a01 * R1[mad24(4*rows + y1, R1Step, x1 + 1)] +
a10 * R1[mad24(4*rows + y1 + 1, R1Step, x1)] +
a11 * R1[mad24(4*rows + y1 + 1, R1Step, x1 + 1)];
r4 = (R0[mad24(2*rows + y, R0Step, x)] + r4) * 0.5f;
r5 = (R0[mad24(3*rows + y, R0Step, x)] + r5) * 0.5f;
r6 = (R0[mad24(4*rows + y, R0Step, x)] + r6) * 0.25f;
}
else
{
r2 = r3 = 0.f;
r4 = R0[mad24(2*rows + y, R0Step, x)];
r5 = R0[mad24(3*rows + y, R0Step, x)];
r6 = R0[mad24(4*rows + y, R0Step, x)] * 0.5f;
}
r2 = (R0[mad24(y, R0Step, x)] - r2) * 0.5f;
r3 = (R0[mad24(rows + y, R0Step, x)] - r3) * 0.5f;
r2 += r4*dy + r6*dx;
r3 += r6*dy + r5*dx;
float scale =
c_border[min(x, BORDER_SIZE)] *
c_border[min(y, BORDER_SIZE)] *
c_border[min(cols - x - 1, BORDER_SIZE)] *
c_border[min(rows - y - 1, BORDER_SIZE)];
r2 *= scale;
r3 *= scale;
r4 *= scale;
r5 *= scale;
r6 *= scale;
M[mad24(y, mStep, x)] = r4*r4 + r6*r6;
M[mad24(rows + y, mStep, x)] = (r4 + r5)*r6;
M[mad24(2*rows + y, mStep, x)] = r5*r5 + r6*r6;
M[mad24(3*rows + y, mStep, x)] = r4*r2 + r6*r3;
M[mad24(4*rows + y, mStep, x)] = r6*r2 + r5*r3;
}
}
__kernel void boxFilter5(__global const float * src, int srcStep,
__global float * dst, int dstStep,
const int rows, const  int cols,
const int ksizeHalf,
__local float * smem)
{
const int y = get_global_id(1);
const int x = get_global_id(0);
const float boxAreaInv = 1.f / ((1 + 2*ksizeHalf) * (1 + 2*ksizeHalf));
const int smw = bdx + 2*ksizeHalf;
__local float *row = smem + 5 * ty * smw;
if (y < rows)
{
for (int i = tx; i < bdx + 2*ksizeHalf; i += bdx)
{
int xExt = (int)(bx * bdx) + i - ksizeHalf;
xExt = min(max(xExt, 0), cols - 1);
#pragma unroll
for (int k = 0; k < 5; ++k)
row[k*smw + i] = src[mad24(k*rows + y, srcStep, xExt)];
for (int j = 1; j <= ksizeHalf; ++j)
#pragma unroll
for (int k = 0; k < 5; ++k)
row[k*smw + i] +=
src[mad24(k*rows + max(y - j, 0), srcStep, xExt)] +
src[mad24(k*rows + min(y + j, rows - 1), srcStep, xExt)];
}
}
barrier(CLK_LOCAL_MEM_FENCE);
if (y < rows && y >= 0 && x < cols && x >= 0)
{
row += tx + ksizeHalf;
float res[5];
#pragma unroll
for (int k = 0; k < 5; ++k)
res[k] = row[k*smw];
for (int i = 1; i <= ksizeHalf; ++i)
#pragma unroll
for (int k = 0; k < 5; ++k)
res[k] += row[k*smw - i] + row[k*smw + i];
#pragma unroll
for (int k = 0; k < 5; ++k)
dst[mad24(k*rows + y, dstStep, x)] = res[k] * boxAreaInv;
}
}
__kernel void updateFlow(__global const float * M, int mStep,
__global float * flowx, int xStep,
__global float * flowy, int yStep,
const int rows, const int cols)
{
const int y = get_global_id(1);
const int x = get_global_id(0);
if (y < rows && y >= 0 && x < cols && x >= 0)
{
float g11 = M[mad24(y, mStep, x)];
float g12 = M[mad24(rows + y, mStep, x)];
float g22 = M[mad24(2*rows + y, mStep, x)];
float h1 =  M[mad24(3*rows + y, mStep, x)];
float h2 =  M[mad24(4*rows + y, mStep, x)];
float detInv = 1.f / (g11*g22 - g12*g12 + 1e-3f);
flowx[mad24(y, xStep, x)] = (g11*h2 - g12*h1) * detInv;
flowy[mad24(y, yStep, x)] = (g22*h1 - g12*h2) * detInv;
}
}
 529300e6242f574f83d11a089cc120c0 optical_flow_tvl1 __kernel void centeredGradientKernel(__global const float* src_ptr, int src_col, int src_row, int src_step,
__global float* dx, __global float* dy, int d_step)
{
int x = get_global_id(0);
int y = get_global_id(1);
if((x < src_col)&&(y < src_row))
{
int src_x1 = (x + 1) < (src_col -1)? (x + 1) : (src_col - 1);
int src_x2 = (x - 1) > 0 ? (x -1) : 0;
dx[y * d_step+ x] = 0.5f * (src_ptr[y * src_step + src_x1] - src_ptr[y * src_step+ src_x2]);
int src_y1 = (y+1) < (src_row - 1) ? (y + 1) : (src_row - 1);
int src_y2 = (y - 1) > 0 ? (y - 1) : 0;
dy[y * d_step+ x] = 0.5f * (src_ptr[src_y1 * src_step + x] - src_ptr[src_y2 * src_step+ x]);
}
}
inline float bicubicCoeff(float x_)
{
float x = fabs(x_);
if (x <= 1.0f)
return x * x * (1.5f * x - 2.5f) + 1.0f;
else if (x < 2.0f)
return x * (x * (-0.5f * x + 2.5f) - 4.0f) + 2.0f;
else
return 0.0f;
}
__kernel void warpBackwardKernel(__global const float* I0, int I0_step, int I0_col, int I0_row,
image2d_t tex_I1, image2d_t tex_I1x, image2d_t tex_I1y,
__global const float* u1, int u1_step,
__global const float* u2,
__global float* I1w,
__global float* I1wx, 
__global float* I1wy, 
__global float* grad, 
__global float* rho,
int I1w_step,
int u2_step,
int u1_offset_x,
int u1_offset_y,
int u2_offset_x,
int u2_offset_y)
{
int x = get_global_id(0);
int y = get_global_id(1);
if(x < I0_col&&y < I0_row)
{
float u1Val = u1[(y + u1_offset_y) * u1_step + x + u1_offset_x];
float u2Val = u2[(y + u2_offset_y) * u2_step + x + u2_offset_x];
float wx = x + u1Val;
float wy = y + u2Val;
int xmin = ceil(wx - 2.0f);
int xmax = floor(wx + 2.0f);
int ymin = ceil(wy - 2.0f);
int ymax = floor(wy + 2.0f);
float sum  = 0.0f;
float sumx = 0.0f;
float sumy = 0.0f;
float wsum = 0.0f;
sampler_t sampleri = CLK_NORMALIZED_COORDS_FALSE | CLK_ADDRESS_CLAMP_TO_EDGE | CLK_FILTER_NEAREST;
for (int cy = ymin; cy <= ymax; ++cy)
{
for (int cx = xmin; cx <= xmax; ++cx)
{
float w = bicubicCoeff(wx - cx) * bicubicCoeff(wy - cy);
int2 cood = (int2)(cx, cy);
sum += w * read_imagef(tex_I1, sampleri, cood).x;
sumx += w * read_imagef(tex_I1x, sampleri, cood).x;
sumy += w * read_imagef(tex_I1y, sampleri, cood).x;
wsum += w;
}
}
float coeff = 1.0f / wsum;
float I1wVal  = sum  * coeff;
float I1wxVal = sumx * coeff;
float I1wyVal = sumy * coeff;
I1w[y * I1w_step + x]  = I1wVal;
I1wx[y * I1w_step + x] = I1wxVal;
I1wy[y * I1w_step + x] = I1wyVal;
float Ix2 = I1wxVal * I1wxVal;
float Iy2 = I1wyVal * I1wyVal;
grad[y * I1w_step + x] = Ix2 + Iy2;
float I0Val = I0[y * I0_step + x];
rho[y * I1w_step + x] = I1wVal - I1wxVal * u1Val - I1wyVal * u2Val - I0Val;
}
}
inline float readImage(__global const float *image,  int x,  int y,  int rows,  int cols, int elemCntPerRow)
{
int i0 = clamp(x, 0, cols - 1);
int j0 = clamp(y, 0, rows - 1);
return image[j0 * elemCntPerRow + i0];
}
__kernel void warpBackwardKernelNoImage2d(__global const float* I0, int I0_step, int I0_col, int I0_row,
__global const float* tex_I1, __global const float* tex_I1x, __global const float* tex_I1y,
__global const float* u1, int u1_step,
__global const float* u2,
__global float* I1w,
__global float* I1wx, 
__global float* I1wy, 
__global float* grad, 
__global float* rho,
int I1w_step,
int u2_step,
int I1_step,
int I1x_step)
{
int x = get_global_id(0);
int y = get_global_id(1);
if(x < I0_col&&y < I0_row)
{
float u1Val = u1[y * u1_step + x];
float u2Val = u2[y * u2_step + x];
float wx = x + u1Val;
float wy = y + u2Val;
int xmin = ceil(wx - 2.0f);
int xmax = floor(wx + 2.0f);
int ymin = ceil(wy - 2.0f);
int ymax = floor(wy + 2.0f);
float sum  = 0.0f;
float sumx = 0.0f;
float sumy = 0.0f;
float wsum = 0.0f;
for (int cy = ymin; cy <= ymax; ++cy)
{
for (int cx = xmin; cx <= xmax; ++cx)
{
float w = bicubicCoeff(wx - cx) * bicubicCoeff(wy - cy);
int2 cood = (int2)(cx, cy);
sum += w * readImage(tex_I1, cood.x, cood.y, I0_col, I0_row, I1_step);
sumx += w * readImage(tex_I1x, cood.x, cood.y, I0_col, I0_row, I1x_step);
sumy += w * readImage(tex_I1y, cood.x, cood.y, I0_col, I0_row, I1x_step);
wsum += w;
}
}
float coeff = 1.0f / wsum;
float I1wVal  = sum  * coeff;
float I1wxVal = sumx * coeff;
float I1wyVal = sumy * coeff;
I1w[y * I1w_step + x]  = I1wVal;
I1wx[y * I1w_step + x] = I1wxVal;
I1wy[y * I1w_step + x] = I1wyVal;
float Ix2 = I1wxVal * I1wxVal;
float Iy2 = I1wyVal * I1wyVal;
grad[y * I1w_step + x] = Ix2 + Iy2;
float I0Val = I0[y * I0_step + x];
rho[y * I1w_step + x] = I1wVal - I1wxVal * u1Val - I1wyVal * u2Val - I0Val;
}
}
__kernel void estimateDualVariablesKernel(__global const float* u1, int u1_col, int u1_row, int u1_step,
__global const float* u2,
__global float* p11, int p11_step,
__global float* p12,
__global float* p21,
__global float* p22,
float taut,
int u2_step,
int u1_offset_x,
int u1_offset_y,
int u2_offset_x,
int u2_offset_y)
{
int x = get_global_id(0);
int y = get_global_id(1);
if(x < u1_col && y < u1_row)
{
int src_x1 = (x + 1) < (u1_col - 1) ? (x + 1) : (u1_col - 1);
float u1x = u1[(y + u1_offset_y) * u1_step + src_x1 + u1_offset_x] - u1[(y + u1_offset_y) * u1_step + x + u1_offset_x];
int src_y1 = (y + 1) < (u1_row - 1) ? (y + 1) : (u1_row - 1);
float u1y = u1[(src_y1 + u1_offset_y) * u1_step + x + u1_offset_x] - u1[(y + u1_offset_y) * u1_step + x + u1_offset_x];
int src_x2 = (x + 1) < (u1_col - 1) ? (x + 1) : (u1_col - 1);
float u2x = u2[(y + u2_offset_y) * u2_step + src_x2 + u2_offset_x] - u2[(y + u2_offset_y) * u2_step + x + u2_offset_x];
int src_y2 = (y + 1) <  (u1_row - 1) ? (y + 1) : (u1_row - 1);
float u2y = u2[(src_y2 + u2_offset_y) * u2_step + x + u2_offset_x] - u2[(y + u2_offset_y) * u2_step + x + u2_offset_x];
float g1 = hypot(u1x, u1y);
float g2 = hypot(u2x, u2y);
float ng1 = 1.0f + taut * g1;
float ng2 = 1.0f + taut * g2;
p11[y * p11_step + x] = (p11[y * p11_step + x] + taut * u1x) / ng1;
p12[y * p11_step + x] = (p12[y * p11_step + x] + taut * u1y) / ng1;
p21[y * p11_step + x] = (p21[y * p11_step + x] + taut * u2x) / ng2;
p22[y * p11_step + x] = (p22[y * p11_step + x] + taut * u2y) / ng2;
}
}
inline float divergence(__global const float* v1, __global const float* v2, int y, int x, int v1_step, int v2_step)
{
if (x > 0 && y > 0)
{
float v1x = v1[y * v1_step + x] - v1[y * v1_step + x - 1];
float v2y = v2[y * v2_step + x] - v2[(y - 1) * v2_step + x];
return v1x + v2y;
}
else
{
if (y > 0)
return v1[y * v1_step + 0] + v2[y * v2_step + 0] - v2[(y - 1) * v2_step + 0];
else
{
if (x > 0)
return v1[0 * v1_step + x] - v1[0 * v1_step + x - 1] + v2[0 * v2_step + x];
else
return v1[0 * v1_step + 0] + v2[0 * v2_step + 0];
}
}
}
__kernel void estimateUKernel(__global const float* I1wx, int I1wx_col, int I1wx_row, int I1wx_step,
__global const float* I1wy, 
__global const float* grad, 
__global const float* rho_c, 
__global const float* p11, 
__global const float* p12, 
__global const float* p21, 
__global const float* p22, 
__global float* u1, int u1_step,
__global float* u2,
__global float* error, float l_t, float theta, int u2_step,
int u1_offset_x,
int u1_offset_y,
int u2_offset_x,
int u2_offset_y,
char calc_error)
{
int x = get_global_id(0);
int y = get_global_id(1);
if(x < I1wx_col && y < I1wx_row)
{
float I1wxVal = I1wx[y * I1wx_step + x];
float I1wyVal = I1wy[y * I1wx_step + x];
float gradVal = grad[y * I1wx_step + x];
float u1OldVal = u1[(y + u1_offset_y) * u1_step + x + u1_offset_x];
float u2OldVal = u2[(y + u2_offset_y) * u2_step + x + u2_offset_x];
float rho = rho_c[y * I1wx_step + x] + (I1wxVal * u1OldVal + I1wyVal * u2OldVal);
float d1 = 0.0f;
float d2 = 0.0f;
if (rho < -l_t * gradVal)
{
d1 = l_t * I1wxVal;
d2 = l_t * I1wyVal;
}
else if (rho > l_t * gradVal)
{
d1 = -l_t * I1wxVal;
d2 = -l_t * I1wyVal;
}
else if (gradVal > 1.192092896e-07f)
{
float fi = -rho / gradVal;
d1 = fi * I1wxVal;
d2 = fi * I1wyVal;
}
float v1 = u1OldVal + d1;
float v2 = u2OldVal + d2;
float div_p1 = divergence(p11, p12, y, x, I1wx_step, I1wx_step);
float div_p2 = divergence(p21, p22, y, x, I1wx_step, I1wx_step);
float u1NewVal = v1 + theta * div_p1;
float u2NewVal = v2 + theta * div_p2;
u1[(y + u1_offset_y) * u1_step + x + u1_offset_x] = u1NewVal;
u2[(y + u2_offset_y) * u2_step + x + u2_offset_x] = u2NewVal;
if(calc_error)
{
float n1 = (u1OldVal - u1NewVal) * (u1OldVal - u1NewVal);
float n2 = (u2OldVal - u2NewVal) * (u2OldVal - u2NewVal);
error[y * I1wx_step + x] = n1 + n2;
}
}
}
 9474ca90cbcc7660f6c47b8a45d6730d pyrlk #define GRIDSIZE    3
#define LSx 8
#define LSy 8
#define LM_W (LSx*GRIDSIZE+2)
#define LM_H (LSy*GRIDSIZE+2)
#define BUFFER  (LSx*LSy)
#define BUFFER2 BUFFER>>1
#ifndef WAVE_SIZE
#define WAVE_SIZE 1
#endif
#ifdef CPU
inline void reduce3(float val1, float val2, float val3,  __local float* smem1,  __local float* smem2,  __local float* smem3, int tid)
{
smem1[tid] = val1;
smem2[tid] = val2;
smem3[tid] = val3;
barrier(CLK_LOCAL_MEM_FENCE);
for(int i = BUFFER2; i > 0; i >>= 1)
{
if(tid < i)
{
smem1[tid] += smem1[tid + i];
smem2[tid] += smem2[tid + i];
smem3[tid] += smem3[tid + i];
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
inline void reduce2(float val1, float val2, volatile __local float* smem1, volatile __local float* smem2, int tid)
{
smem1[tid] = val1;
smem2[tid] = val2;
barrier(CLK_LOCAL_MEM_FENCE);
for(int i = BUFFER2; i > 0; i >>= 1)
{
if(tid < i)
{
smem1[tid] += smem1[tid + i];
smem2[tid] += smem2[tid + i];
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
inline void reduce1(float val1, volatile __local float* smem1, int tid)
{
smem1[tid] = val1;
barrier(CLK_LOCAL_MEM_FENCE);
for(int i = BUFFER2; i > 0; i >>= 1)
{
if(tid < i)
{
smem1[tid] += smem1[tid + i];
}
barrier(CLK_LOCAL_MEM_FENCE);
}
}
#else
inline void reduce3(float val1, float val2, float val3,
__local volatile float* smem1, __local volatile float* smem2, __local volatile float* smem3, int tid)
{
smem1[tid] = val1;
smem2[tid] = val2;
smem3[tid] = val3;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 32)
{
smem1[tid] += smem1[tid + 32];
smem2[tid] += smem2[tid + 32];
smem3[tid] += smem3[tid + 32];
#if WAVE_SIZE < 32
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 16)
{
#endif
smem1[tid] += smem1[tid + 16];
smem2[tid] += smem2[tid + 16];
smem3[tid] += smem3[tid + 16];
#if WAVE_SIZE <16
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid<1)
{
#endif
local float8* m1 = (local float8*)smem1;
local float8* m2 = (local float8*)smem2;
local float8* m3 = (local float8*)smem3;
float8 t1 = m1[0]+m1[1];
float8 t2 = m2[0]+m2[1];
float8 t3 = m3[0]+m3[1];
float4 t14 = t1.lo + t1.hi;
float4 t24 = t2.lo + t2.hi;
float4 t34 = t3.lo + t3.hi;
smem1[0] = t14.x+t14.y+t14.z+t14.w;
smem2[0] = t24.x+t24.y+t24.z+t24.w;
smem3[0] = t34.x+t34.y+t34.z+t34.w;
}
barrier(CLK_LOCAL_MEM_FENCE);
}
inline void reduce2(float val1, float val2, __local volatile float* smem1, __local volatile float* smem2, int tid)
{
smem1[tid] = val1;
smem2[tid] = val2;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 32)
{
smem1[tid] += smem1[tid + 32];
smem2[tid] += smem2[tid + 32];
#if WAVE_SIZE < 32
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 16)
{
#endif
smem1[tid] += smem1[tid + 16];
smem2[tid] += smem2[tid + 16];
#if WAVE_SIZE <16
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid<1)
{
#endif
local float8* m1 = (local float8*)smem1;
local float8* m2 = (local float8*)smem2;
float8 t1 = m1[0]+m1[1];
float8 t2 = m2[0]+m2[1];
float4 t14 = t1.lo + t1.hi;
float4 t24 = t2.lo + t2.hi;
smem1[0] = t14.x+t14.y+t14.z+t14.w;
smem2[0] = t24.x+t24.y+t24.z+t24.w;
}
barrier(CLK_LOCAL_MEM_FENCE);
}
inline void reduce1(float val1, __local volatile float* smem1, int tid)
{
smem1[tid] = val1;
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 32)
{
smem1[tid] += smem1[tid + 32];
#if WAVE_SIZE < 32
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid < 16)
{
#endif
smem1[tid] += smem1[tid + 16];
#if WAVE_SIZE <16
}
barrier(CLK_LOCAL_MEM_FENCE);
if (tid<1)
{
#endif
local float8* m1 = (local float8*)smem1;
float8 t1 = m1[0]+m1[1];
float4 t14 = t1.lo + t1.hi;
smem1[0] = t14.x+t14.y+t14.z+t14.w;
}
barrier(CLK_LOCAL_MEM_FENCE);
}
#endif
#define SCALE (1.0f / (1 << 20))
#define  THRESHOLD  0.01f
__constant sampler_t sampler    = CLK_NORMALIZED_COORDS_FALSE | CLK_ADDRESS_CLAMP_TO_EDGE | CLK_FILTER_LINEAR;
#define VAL(_y,_x,_yy,_xx)    (IPatchLocal[mad24(((_y) + (_yy)), LM_W, ((_x) + (_xx)))])
inline void SetPatch(local float* IPatchLocal, int TileY, int TileX,
float* Pch, float* Dx, float* Dy,
float* A11, float* A12, float* A22, float w)
{
int xid=get_local_id(0);
int yid=get_local_id(1);
int xBase = mad24(TileX, LSx, (xid + 1));
int yBase = mad24(TileY, LSy, (yid + 1));
*Pch = VAL(yBase,xBase,0,0);
*Dx = mad((VAL(yBase,xBase,-1,1) + VAL(yBase,xBase,+1,1) - VAL(yBase,xBase,-1,-1) - VAL(yBase,xBase,+1,-1)), 3.0f, (VAL(yBase,xBase,0,1) - VAL(yBase,xBase,0,-1)) * 10.0f) * w;
*Dy = mad((VAL(yBase,xBase,1,-1) + VAL(yBase,xBase,1,+1) - VAL(yBase,xBase,-1,-1) - VAL(yBase,xBase,-1,+1)), 3.0f, (VAL(yBase,xBase,1,0) - VAL(yBase,xBase,-1,0)) * 10.0f) * w;
*A11 = mad(*Dx, *Dx, *A11);
*A12 = mad(*Dx, *Dy, *A12);
*A22 = mad(*Dy, *Dy, *A22);
}
#undef VAL
inline void GetPatch(image2d_t J, float x, float y,
float* Pch, float* Dx, float* Dy,
float* b1, float* b2)
{
float diff = read_imagef(J, sampler, (float2)(x,y)).x-*Pch;
*b1 = mad(diff, *Dx, *b1);
*b2 = mad(diff, *Dy, *b2);
}
inline void GetError(image2d_t J, const float x, const float y, const float* Pch, float* errval, float w)
{
float diff = ((((read_imagef(J, sampler, (float2)(x,y)).x * 16384) + 256) / 512) - (((*Pch * 16384) + 256) /512)) * w;
*errval += fabs(diff);
}
#define READI(_y,_x) IPatchLocal[mad24(mad24((_y), LSy, yid), LM_W, mad24((_x), LSx, xid))] = read_imagef(I, sampler, (float2)(mad((float)(_x), (float)LSx, Point.x + xid - 0.5f), mad((float)(_y), (float)LSy, Point.y + yid - 0.5f))).x;
void ReadPatchIToLocalMem(image2d_t I, float2 Point, local float* IPatchLocal)
{
int xid=get_local_id(0);
int yid=get_local_id(1);
READI(0,0);READI(0,1);READI(0,2);
READI(1,0);READI(1,1);READI(1,2);
READI(2,0);READI(2,1);READI(2,2);
if(xid<2)
{
READI(0,3);
READI(1,3);
READI(2,3);
}
if(yid<2)
{
READI(3,0);READI(3,1);READI(3,2);
}
if(yid<2 && xid<2)
{
READI(3,3);
}
barrier(CLK_LOCAL_MEM_FENCE);
}
#undef READI
__attribute__((reqd_work_group_size(LSx, LSy, 1)))
__kernel void lkSparse(image2d_t I, image2d_t J,
__global const float2* prevPts, __global float2* nextPts, __global uchar* status, __global float* err,
const int level, const int rows, const int cols, int PATCH_X, int PATCH_Y, int c_winSize_x, int c_winSize_y, int c_iters, char calcErr)
{
__local float smem1[BUFFER];
__local float smem2[BUFFER];
__local float smem3[BUFFER];
int xid=get_local_id(0);
int yid=get_local_id(1);
int gid=get_group_id(0);
int xsize=get_local_size(0);
int ysize=get_local_size(1);
int k;
#ifdef CPU
float wx0 = 1.0f;
float wy0 = 1.0f;
int xBase = mad24(xsize, 2, xid);
int yBase = mad24(ysize, 2, yid);
float wx1 = (xBase < c_winSize_x) ? 1 : 0;
float wy1 = (yBase < c_winSize_y) ? 1 : 0;
#else
#if WSX == 1
float wx0 = 1.0f;
int xBase = mad24(xsize, 2, xid);
float wx1 = (xBase < c_winSize_x) ? 1 : 0;
#else
int xBase = mad24(xsize, 1, xid);
float wx0 = (xBase < c_winSize_x) ? 1 : 0;
float wx1 = 0.0f;
#endif
#if WSY == 1
float wy0 = 1.0f;
int yBase = mad24(ysize, 2, yid);
float wy1 = (yBase < c_winSize_y) ? 1 : 0;
#else
int yBase = mad24(ysize, 1, yid);
float wy0 = (yBase < c_winSize_y) ? 1 : 0;
float wy1 = 0.0f;
#endif
#endif
float2 c_halfWin = (float2)((c_winSize_x - 1)>>1, (c_winSize_y - 1)>>1);
const int tid = mad24(yid, xsize, xid);
float2 prevPt = prevPts[gid] / (float2)(1 << level);
if (prevPt.x < 0 || prevPt.x >= cols || prevPt.y < 0 || prevPt.y >= rows)
{
if (tid == 0 && level == 0)
{
status[gid] = 0;
}
return;
}
prevPt -= c_halfWin;
float A11 = 0;
float A12 = 0;
float A22 = 0;
float I_patch[GRIDSIZE][GRIDSIZE];
float dIdx_patch[GRIDSIZE][GRIDSIZE];
float dIdy_patch[GRIDSIZE][GRIDSIZE];
local float IPatchLocal[LM_W*LM_H];
ReadPatchIToLocalMem(I,prevPt,IPatchLocal);
{
SetPatch(IPatchLocal, 0, 0,
&I_patch[0][0], &dIdx_patch[0][0], &dIdy_patch[0][0],
&A11, &A12, &A22,1);
SetPatch(IPatchLocal, 0, 1,
&I_patch[0][1], &dIdx_patch[0][1], &dIdy_patch[0][1],
&A11, &A12, &A22,wx0);
SetPatch(IPatchLocal, 0, 2,
&I_patch[0][2], &dIdx_patch[0][2], &dIdy_patch[0][2],
&A11, &A12, &A22,wx1);
}
{
SetPatch(IPatchLocal, 1, 0,
&I_patch[1][0], &dIdx_patch[1][0], &dIdy_patch[1][0],
&A11, &A12, &A22,wy0);
SetPatch(IPatchLocal, 1,1,
&I_patch[1][1], &dIdx_patch[1][1], &dIdy_patch[1][1],
&A11, &A12, &A22,wx0*wy0);
SetPatch(IPatchLocal, 1,2,
&I_patch[1][2], &dIdx_patch[1][2], &dIdy_patch[1][2],
&A11, &A12, &A22,wx1*wy0);
}
{
SetPatch(IPatchLocal, 2,0,
&I_patch[2][0], &dIdx_patch[2][0], &dIdy_patch[2][0],
&A11, &A12, &A22,wy1);
SetPatch(IPatchLocal, 2,1,
&I_patch[2][1], &dIdx_patch[2][1], &dIdy_patch[2][1],
&A11, &A12, &A22,wx0*wy1);
SetPatch(IPatchLocal, 2,2,
&I_patch[2][2], &dIdx_patch[2][2], &dIdy_patch[2][2],
&A11, &A12, &A22,wx1*wy1);
}
reduce3(A11, A12, A22, smem1, smem2, smem3, tid);
A11 = smem1[0];
A12 = smem2[0];
A22 = smem3[0];
barrier(CLK_LOCAL_MEM_FENCE);
float D = mad(A11, A22, - A12 * A12);
if (D < 1.192092896e-07f)
{
if (tid == 0 && level == 0)
status[gid] = 0;
return;
}
A11 /= D;
A12 /= D;
A22 /= D;
prevPt = mad(nextPts[gid], 2.0f, - c_halfWin);
float2 offset0 = (float2)(xid + 0.5f, yid + 0.5f);
float2 offset1 = (float2)(xsize, ysize);
float2 loc0 = prevPt + offset0;
float2 loc1 = loc0 + offset1;
float2 loc2 = loc1 + offset1;
for (k = 0; k < c_iters; ++k)
{
if (prevPt.x < -c_halfWin.x || prevPt.x >= cols || prevPt.y < -c_halfWin.y || prevPt.y >= rows)
{
if (tid == 0 && level == 0)
status[gid] = 0;
break;
}
float b1 = 0;
float b2 = 0;
{
GetPatch(J, loc0.x, loc0.y,
&I_patch[0][0], &dIdx_patch[0][0], &dIdy_patch[0][0],
&b1, &b2);
GetPatch(J, loc1.x, loc0.y,
&I_patch[0][1], &dIdx_patch[0][1], &dIdy_patch[0][1],
&b1, &b2);
GetPatch(J, loc2.x, loc0.y,
&I_patch[0][2], &dIdx_patch[0][2], &dIdy_patch[0][2],
&b1, &b2);
}
{
GetPatch(J, loc0.x, loc1.y,
&I_patch[1][0], &dIdx_patch[1][0], &dIdy_patch[1][0],
&b1, &b2);
GetPatch(J, loc1.x, loc1.y,
&I_patch[1][1], &dIdx_patch[1][1], &dIdy_patch[1][1],
&b1, &b2);
GetPatch(J, loc2.x, loc1.y,
&I_patch[1][2], &dIdx_patch[1][2], &dIdy_patch[1][2],
&b1, &b2);
}
{
GetPatch(J, loc0.x, loc2.y,
&I_patch[2][0], &dIdx_patch[2][0], &dIdy_patch[2][0],
&b1, &b2);
GetPatch(J, loc1.x, loc2.y,
&I_patch[2][1], &dIdx_patch[2][1], &dIdy_patch[2][1],
&b1, &b2);
GetPatch(J, loc2.x, loc2.y,
&I_patch[2][2], &dIdx_patch[2][2], &dIdy_patch[2][2],
&b1, &b2);
}
reduce2(b1, b2, smem1, smem2, tid);
b1 = smem1[0];
b2 = smem2[0];
barrier(CLK_LOCAL_MEM_FENCE);
float2 delta;
delta.x = mad(A12, b2, - A22 * b1) * 32.0f;
delta.y = mad(A12, b1, - A11 * b2) * 32.0f;
prevPt += delta;
loc0 += delta;
loc1 += delta;
loc2 += delta;
if (fabs(delta.x) < THRESHOLD && fabs(delta.y) < THRESHOLD)
break;
}
D = 0.0f;
if (calcErr)
{
{
GetError(J, loc0.x, loc0.y, &I_patch[0][0], &D, 1);
GetError(J, loc1.x, loc0.y, &I_patch[0][1], &D, wx0);
}
{
GetError(J, loc0.x, loc1.y, &I_patch[1][0], &D, wy0);
GetError(J, loc1.x, loc1.y, &I_patch[1][1], &D, wx0*wy0);
}
if(xBase < c_winSize_x)
{
GetError(J, loc2.x, loc0.y, &I_patch[0][2], &D, wx1);
GetError(J, loc2.x, loc1.y, &I_patch[1][2], &D, wx1*wy0);
}
if(yBase < c_winSize_y)
{
GetError(J, loc0.x, loc2.y, &I_patch[2][0], &D, wy1);
GetError(J, loc1.x, loc2.y, &I_patch[2][1], &D, wx0*wy1);
if(xBase < c_winSize_x)
GetError(J, loc2.x, loc2.y, &I_patch[2][2], &D, wx1*wy1);
}
reduce1(D, smem1, tid);
}
if (tid == 0)
{
prevPt += c_halfWin;
nextPts[gid] = prevPt;
if (calcErr)
err[gid] = smem1[0] / (float)(32 * c_winSize_x * c_winSize_y);
}
}
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