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"##characteristics#run#run_time_state#TRANSPOSE#s#exp": 0.0, "##characteristics#run#run_time_state#TRANSPOSE#s#exp_allx": [ 0.0 ], "##characteristics#run#run_time_state#TRANSPOSE#s#exp_ally": [ 100.0 ], "##characteristics#run#run_time_state#TRANSPOSE#s#exp_warning": "no", "##characteristics#run#run_time_state#TRANSPOSE#s#halfrange": 0, "##characteristics#run#run_time_state#TRANSPOSE#s#max": 0, "##characteristics#run#run_time_state#TRANSPOSE#s#mean": 0.0, "##characteristics#run#run_time_state#TRANSPOSE#s#min": 0, "##characteristics#run#run_time_state#TRANSPOSE#s#range": 0, "##characteristics#run#run_time_state#TRANSPOSE#s#repeats": 4, "##characteristics#run#run_time_state#TRANSPOSE#us#all": [ 102.405, 95.984, 101.08, 98.916 ], "##characteristics#run#run_time_state#TRANSPOSE#us#all_unique": [ 102.405, 95.984, 101.08, 98.916 ], "##characteristics#run#run_time_state#TRANSPOSE#us#center": 99.1945, "##characteristics#run#run_time_state#TRANSPOSE#us#exp": 99.55122222222222, "##characteristics#run#run_time_state#TRANSPOSE#us#exp_allx": [ 99.55122222222222 ], "##characteristics#run#run_time_state#TRANSPOSE#us#exp_ally": [ 0.010290241584762624 ], "##characteristics#run#run_time_state#TRANSPOSE#us#exp_warning": "no", "##characteristics#run#run_time_state#TRANSPOSE#us#halfrange": 3.2105000000000032, "##characteristics#run#run_time_state#TRANSPOSE#us#max": 102.405, "##characteristics#run#run_time_state#TRANSPOSE#us#mean": 99.59625, "##characteristics#run#run_time_state#TRANSPOSE#us#min": 95.984, "##characteristics#run#run_time_state#TRANSPOSE#us#range": 6.4210000000000065, "##characteristics#run#run_time_state#TRANSPOSE#us#range_percent": 0.06689656609434913, "##characteristics#run#run_time_state#TRANSPOSE#us#repeats": 4, "##characteristics#run#stderr#all": [ "", "", "", "" ], "##characteristics#run#stderr#all_unique": [ "" ], "##characteristics#run#stderr#min": "", "##characteristics#run#stderr#repeats": 4, "##characteristics#run#stdout#all": [ "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153902238654000\n[interleave] SUBMIT 1461153902238930000\n[interleave] START 6400620346457\n[interleave] END 6400620513344\n[transpose] QUEUED 1461153902238722000\n[transpose] SUBMIT 1461153902238932000\n[transpose] START 6400621305860\n[transpose] END 6400621408265\n[multiply] QUEUED 1461153902238822000\n[multiply] SUBMIT 1461153902238934000\n[multiply] START 6400621626001\n[multiply] END 6400626584791\nCalculating performance... 44.9613 Gflops/s (performed 222953472 flops in 4958790 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153907725575000\n[interleave] SUBMIT 1461153907725845000\n[interleave] START 6406107172657\n[interleave] END 6406107340724\n[transpose] QUEUED 1461153907725641000\n[transpose] SUBMIT 1461153907725847000\n[transpose] START 6406108105667\n[transpose] END 6406108201651\n[multiply] QUEUED 1461153907725742000\n[multiply] SUBMIT 1461153907725849000\n[multiply] START 6406108434881\n[multiply] END 6406113386868\nCalculating performance... 45.023 Gflops/s (performed 222953472 flops in 4951987 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153913205485000\n[interleave] SUBMIT 1461153913205753000\n[interleave] START 6411587101671\n[interleave] END 6411587268860\n[transpose] QUEUED 1461153913205553000\n[transpose] SUBMIT 1461153913205755000\n[transpose] START 6411587859437\n[transpose] END 6411587960517\n[multiply] QUEUED 1461153913205654000\n[multiply] SUBMIT 1461153913205757000\n[multiply] START 6411588174248\n[multiply] END 6411593136252\nCalculating performance... 44.9321 Gflops/s (performed 222953472 flops in 4962004 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153918703323000\n[interleave] SUBMIT 1461153918703595000\n[interleave] START 6417084926066\n[interleave] END 6417085091942\n[transpose] QUEUED 1461153918703390000\n[transpose] SUBMIT 1461153918703597000\n[transpose] START 6417085398375\n[transpose] END 6417085497291\n[multiply] QUEUED 1461153918703492000\n[multiply] SUBMIT 1461153918703599000\n[multiply] START 6417086145167\n[multiply] END 6417091108082\nCalculating performance... 44.9239 Gflops/s (performed 222953472 flops in 4962915 ns).\nReference comparison passed!\n\nTest passed\nStop program\n" ], "##characteristics#run#stdout#all_unique": [ "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153902238654000\n[interleave] SUBMIT 1461153902238930000\n[interleave] START 6400620346457\n[interleave] END 6400620513344\n[transpose] QUEUED 1461153902238722000\n[transpose] SUBMIT 1461153902238932000\n[transpose] START 6400621305860\n[transpose] END 6400621408265\n[multiply] QUEUED 1461153902238822000\n[multiply] SUBMIT 1461153902238934000\n[multiply] START 6400621626001\n[multiply] END 6400626584791\nCalculating performance... 44.9613 Gflops/s (performed 222953472 flops in 4958790 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153907725575000\n[interleave] SUBMIT 1461153907725845000\n[interleave] START 6406107172657\n[interleave] END 6406107340724\n[transpose] QUEUED 1461153907725641000\n[transpose] SUBMIT 1461153907725847000\n[transpose] START 6406108105667\n[transpose] END 6406108201651\n[multiply] QUEUED 1461153907725742000\n[multiply] SUBMIT 1461153907725849000\n[multiply] START 6406108434881\n[multiply] END 6406113386868\nCalculating performance... 45.023 Gflops/s (performed 222953472 flops in 4951987 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153913205485000\n[interleave] SUBMIT 1461153913205753000\n[interleave] START 6411587101671\n[interleave] END 6411587268860\n[transpose] QUEUED 1461153913205553000\n[transpose] SUBMIT 1461153913205755000\n[transpose] START 6411587859437\n[transpose] END 6411587960517\n[multiply] QUEUED 1461153913205654000\n[multiply] SUBMIT 1461153913205757000\n[multiply] START 6411588174248\n[multiply] END 6411593136252\nCalculating performance... 44.9321 Gflops/s (performed 222953472 flops in 4962004 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153918703323000\n[interleave] SUBMIT 1461153918703595000\n[interleave] START 6417084926066\n[interleave] END 6417085091942\n[transpose] QUEUED 1461153918703390000\n[transpose] SUBMIT 1461153918703597000\n[transpose] START 6417085398375\n[transpose] END 6417085497291\n[multiply] QUEUED 1461153918703492000\n[multiply] SUBMIT 1461153918703599000\n[multiply] START 6417086145167\n[multiply] END 6417091108082\nCalculating performance... 44.9239 Gflops/s (performed 222953472 flops in 4962915 ns).\nReference comparison passed!\n\nTest passed\nStop program\n" ], "##characteristics#run#stdout#min": "\nSGEMM - Single precision floating point GEneral Matrix Matrix multiplication\n\nGEMM_TYPE = 1\nMTX_A = 1728 x 168\nMTX_B = 168 x 384\nALPHA = 1.000000\nBETA = 0.000000\nCK_LWS_X = 8\nCK_LWS_Y = 8\nCK_SKIP_PADDING = 0\nCK_SKIP_VALIDATION = 0\nPLATFORM_ID = 0\nDEVICE_ID = 0\nLWS = [8, 8]\nInternal Matrix A: [1728, 168]\nInternal Matrix B: [168, 384]\n[multiply] Global Work Size = [48, 432]\n[multiply] Local Work Size = [4, 8]\n[finalize] skipped as alpha = 1 and beta = 0\n[interleave] QUEUED 1461153902238654000\n[interleave] SUBMIT 1461153902238930000\n[interleave] START 6400620346457\n[interleave] END 6400620513344\n[transpose] QUEUED 1461153902238722000\n[transpose] SUBMIT 1461153902238932000\n[transpose] START 6400621305860\n[transpose] END 6400621408265\n[multiply] QUEUED 1461153902238822000\n[multiply] SUBMIT 1461153902238934000\n[multiply] START 6400621626001\n[multiply] END 6400626584791\nCalculating performance... 44.9613 Gflops/s (performed 222953472 flops in 4958790 ns).\nReference comparison passed!\n\nTest passed\nStop program\n", "##characteristics#run#stdout#repeats": 4, "##characteristics#run#total_execution_time#all": [ 0, 0, 0, 0 ], "##characteristics#run#total_execution_time#all_unique": [ 0 ], "##characteristics#run#total_execution_time#center": 0, "##characteristics#run#total_execution_time#exp": 0.0, 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