# captures

measure_data_serialized:
  {"normalizer":{"NormalizeMethod":"HeadToCloakIn50mmCuvette","NormalizeReference":50.0,"NormalizePixelSize":0.1,"NormalizedWidthPx":400,"NormalizedHeightPx":1000,"PatternRelWidth":0.3,"PatternRelHeight":0.8},"normalizePoints":[{"X":283.3225,"Y":1165.7997},{"X":996.26135,"Y":1157.9974}],"measurePoints":[{"X":367.6853,"Y":853.0559},{"X":394.9935,"Y":1375.1625}],"Threshold":0.1,"BinaryThresholdMode":3}

pattern_image_src:
  data:image/png;base64,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

m_lnet_result_serialized:
  {"iidProbabilities":[{"iid":37,"probability":0.023781203},{"iid":31,"probability":0.021812588},{"iid":87,"probability":0.019967226},{"iid":96,"probability":0.019452907},{"iid":48,"probability":0.019392623},{"iid":36,"probability":0.01859316},{"iid":47,"probability":0.018492065},{"iid":51,"probability":0.017967764},{"iid":23,"probability":0.017889317},{"iid":28,"probability":0.01760728},{"iid":115,"probability":0.017272914},{"iid":40,"probability":0.017213384},{"iid":68,"probability":0.01706935},{"iid":83,"probability":0.016177392},{"iid":85,"probability":0.015967116},{"iid":17,"probability":0.015877057},{"iid":25,"probability":0.0155531345},{"iid":45,"probability":0.014935469},{"iid":69,"probability":0.014882893},{"iid":8,"probability":0.014045476},{"iid":94,"probability":0.014013382},{"iid":91,"probability":0.013938203},{"iid":95,"probability":0.01390457},{"iid":44,"probability":0.013715091},{"iid":16,"probability":0.013347364},{"iid":18,"probability":0.012826564},{"iid":53,"probability":0.012709402},{"iid":148,"probability":0.012289488},{"iid":26,"probability":0.011592479},{"iid":78,"probability":0.011473199},{"iid":46,"probability":0.011429578},{"iid":144,"probability":0.011399029},{"iid":4,"probability":0.011138204},{"iid":52,"probability":0.011105895},{"iid":124,"probability":0.011088995},{"iid":112,"probability":0.01084029},{"iid":39,"probability":0.01007301},{"iid":75,"probability":0.010027115}]}


measure_data_serialized:
  {"normalizer":{"NormalizeMethod":"HeadToCloakIn50mmCuvette","NormalizeReference":50.0,"NormalizePixelSize":0.1,"NormalizedWidthPx":400,"NormalizedHeightPx":1000,"PatternRelWidth":0.3,"PatternRelHeight":0.8},"normalizePoints":[{"X":197.49675,"Y":1302.3407},{"X":881.1769,"Y":1286.736}],"measurePoints":[{"X":453.51105,"Y":999.3498},{"X":340.20953,"Y":1474.3182},{"X":359.88846,"Y":1243.172},{"X":334.20392,"Y":1367.1958}],"Threshold":0.2,"BinaryThresholdMode":3}

pattern_image_src:
  data:image/png;base64,[encoded data, 5356 characters]

m_lnet_result_serialized:
  {"iidProbabilities":[{"iid":50,"probability":0.10227033},{"iid":18,"probability":0.07763282},{"iid":70,"probability":0.04146355},{"iid":91,"probability":0.036009688},{"iid":95,"probability":0.03134559},{"iid":23,"probability":0.02640381},{"iid":85,"probability":0.023035076},{"iid":112,"probability":0.018261485},{"iid":73,"probability":0.017835373},{"iid":143,"probability":0.015301968},{"iid":147,"probability":0.0151718445},{"iid":36,"probability":0.014779373},{"iid":144,"probability":0.014682302},{"iid":80,"probability":0.013058292},{"iid":32,"probability":0.012570644},{"iid":8,"probability":0.012312749},{"iid":27,"probability":0.012271171},{"iid":101,"probability":0.012142527},{"iid":141,"probability":0.01212702},{"iid":94,"probability":0.011846361},{"iid":34,"probability":0.011504402},{"iid":79,"probability":0.011122793},{"iid":37,"probability":0.01097591},{"iid":31,"probability":0.010938905},{"iid":16,"probability":0.010930276},{"iid":30,"probability":0.010731769},{"iid":28,"probability":0.010350746},{"iid":24,"probability":0.010182227},{"iid":25,"probability":0.010096944}]}


measure_data_serialized:
  {"normalizer":{"NormalizeMethod":"HeadToCloakIn50mmCuvette","NormalizeReference":50.0,"NormalizePixelSize":0.1,"NormalizedWidthPx":400,"NormalizedHeightPx":1000,"PatternRelWidth":0.3,"PatternRelHeight":0.8},"normalizePoints":[{"X":419.86346,"Y":1302.3407},{"X":1214.7269,"Y":1358.9077}],"measurePoints":[{"X":913.8492,"Y":1087.1261},{"X":545.18854,"Y":1566.32}],"Threshold":0.1,"BinaryThresholdMode":3}

pattern_image_src:
  data:image/png;base64,[encoded data, 5160 characters]

m_lnet_result_serialized:
  {"iidProbabilities":[{"iid":51,"probability":0.049497224},{"iid":23,"probability":0.03514761},{"iid":83,"probability":0.02561787},{"iid":37,"probability":0.025501437},{"iid":96,"probability":0.023224873},{"iid":68,"probability":0.02238803},{"iid":95,"probability":0.021558682},{"iid":31,"probability":0.021307975},{"iid":91,"probability":0.020641753},{"iid":48,"probability":0.02058984},{"iid":45,"probability":0.018633839},{"iid":18,"probability":0.018608136},{"iid":36,"probability":0.017525949},{"iid":16,"probability":0.017286086},{"iid":78,"probability":0.016202446},{"iid":85,"probability":0.015969178},{"iid":144,"probability":0.01556479},{"iid":28,"probability":0.014829469},{"iid":70,"probability":0.014783351},{"iid":73,"probability":0.013735411},{"iid":17,"probability":0.013355954},{"iid":52,"probability":0.013186943},{"iid":74,"probability":0.013036065},{"iid":33,"probability":0.012953471},{"iid":26,"probability":0.0129084615},{"iid":112,"probability":0.012247506},{"iid":22,"probability":0.011935331},{"iid":90,"probability":0.011489038},{"iid":53,"probability":0.011222604},{"iid":124,"probability":0.010818936},{"iid":121,"probability":0.010229357},{"iid":44,"probability":0.010096643}]}


measure_data_serialized:
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pattern_image_src:
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