├── ExtractMeanShiftSegmentationMask.m ├── LICENSE ├── README.md ├── data ├── MeanShiftSegDir_BSD300_F │ ├── 100075_ms.mat │ ├── 100080_ms.mat │ ├── 100098_ms.mat │ ├── 101085_ms.mat │ ├── 101087_ms.mat │ ├── 102061_ms.mat │ ├── 103041_ms.mat │ ├── 103070_ms.mat │ ├── 104022_ms.mat │ ├── 105019_ms.mat │ ├── 105025_ms.mat │ ├── 105053_ms.mat │ ├── 106020_ms.mat │ ├── 106024_ms.mat │ ├── 106025_ms.mat │ ├── 108005_ms.mat │ ├── 108041_ms.mat │ ├── 108070_ms.mat │ ├── 108073_ms.mat │ ├── 108082_ms.mat │ ├── 109034_ms.mat │ ├── 109053_ms.mat │ ├── 112082_ms.mat │ ├── 113009_ms.mat │ ├── 113016_ms.mat │ ├── 113044_ms.mat │ ├── 117054_ms.mat │ ├── 118020_ms.mat │ ├── 118035_ms.mat │ ├── 119082_ms.mat │ ├── 12003_ms.mat │ ├── 12074_ms.mat │ ├── 12084_ms.mat │ ├── 122048_ms.mat │ ├── 123074_ms.mat │ ├── 124084_ms.mat │ ├── 126007_ms.mat │ ├── 126039_ms.mat │ ├── 130026_ms.mat │ ├── 130034_ms.mat │ ├── 134008_ms.mat │ ├── 134035_ms.mat │ ├── 134052_ms.mat │ ├── 135037_ms.mat │ ├── 135069_ms.mat │ ├── 138032_ms.mat │ ├── 138078_ms.mat │ ├── 140055_ms.mat │ ├── 140075_ms.mat │ ├── 14037_ms.mat │ ├── 143090_ms.mat │ ├── 144067_ms.mat │ ├── 145014_ms.mat │ ├── 145053_ms.mat │ ├── 145086_ms.mat │ ├── 147021_ms.mat │ ├── 147062_ms.mat │ ├── 147091_ms.mat │ ├── 148026_ms.mat │ ├── 148089_ms.mat │ ├── 15004_ms.mat │ ├── 15088_ms.mat │ ├── 151087_ms.mat │ ├── 153077_ms.mat │ ├── 153093_ms.mat │ ├── 155060_ms.mat │ ├── 156065_ms.mat │ ├── 156079_ms.mat │ ├── 157036_ms.mat │ ├── 157055_ms.mat │ ├── 159008_ms.mat │ ├── 159029_ms.mat │ ├── 159045_ms.mat │ ├── 159091_ms.mat │ ├── 160068_ms.mat │ ├── 16052_ms.mat │ ├── 16077_ms.mat │ ├── 161062_ms.mat │ ├── 163014_ms.mat │ ├── 163062_ms.mat │ ├── 163085_ms.mat │ ├── 164074_ms.mat │ ├── 166081_ms.mat │ ├── 167062_ms.mat │ ├── 167083_ms.mat │ ├── 169012_ms.mat │ ├── 170054_ms.mat │ ├── 170057_ms.mat │ ├── 172032_ms.mat │ ├── 173036_ms.mat │ ├── 175032_ms.mat │ ├── 175043_ms.mat │ ├── 176019_ms.mat │ ├── 176035_ms.mat │ ├── 176039_ms.mat │ ├── 178054_ms.mat │ ├── 181018_ms.mat │ ├── 181079_ms.mat │ ├── 181091_ms.mat │ ├── 182053_ms.mat │ ├── 183055_ms.mat │ ├── 183087_ms.mat │ ├── 187003_ms.mat │ ├── 187029_ms.mat │ ├── 187039_ms.mat │ ├── 187071_ms.mat │ ├── 187083_ms.mat │ ├── 188005_ms.mat │ ├── 188063_ms.mat │ ├── 188091_ms.mat │ ├── 189003_ms.mat │ ├── 189011_ms.mat │ ├── 189080_ms.mat │ ├── 19021_ms.mat │ ├── 196015_ms.mat │ ├── 196073_ms.mat │ ├── 197017_ms.mat │ ├── 198004_ms.mat │ ├── 198023_ms.mat │ ├── 198054_ms.mat │ ├── 20008_ms.mat │ ├── 202012_ms.mat │ ├── 207056_ms.mat │ ├── 208001_ms.mat │ ├── 209070_ms.mat │ ├── 2092_ms.mat │ ├── 210088_ms.mat │ ├── 21077_ms.mat │ ├── 216041_ms.mat │ ├── 216053_ms.mat │ ├── 216066_ms.mat │ ├── 216081_ms.mat │ ├── 219090_ms.mat │ ├── 220075_ms.mat │ ├── 22013_ms.mat │ ├── 22090_ms.mat │ ├── 22093_ms.mat │ ├── 223061_ms.mat │ ├── 225017_ms.mat │ ├── 227040_ms.mat │ ├── 227046_ms.mat │ ├── 227092_ms.mat │ ├── 229036_ms.mat │ ├── 23025_ms.mat │ ├── 23080_ms.mat │ ├── 23084_ms.mat │ ├── 231015_ms.mat │ ├── 232038_ms.mat │ ├── 236017_ms.mat │ ├── 236037_ms.mat │ ├── 238011_ms.mat │ ├── 239007_ms.mat │ ├── 239096_ms.mat │ ├── 24004_ms.mat │ ├── 24063_ms.mat │ ├── 24077_ms.mat │ ├── 241004_ms.mat │ ├── 241048_ms.mat │ ├── 242078_ms.mat │ ├── 245051_ms.mat │ ├── 246016_ms.mat │ ├── 246053_ms.mat │ ├── 247085_ms.mat │ ├── 249061_ms.mat │ ├── 249087_ms.mat │ ├── 25098_ms.mat │ ├── 253027_ms.mat │ ├── 253036_ms.mat │ ├── 253055_ms.mat │ ├── 254033_ms.mat │ ├── 254054_ms.mat │ ├── 260058_ms.mat │ ├── 260081_ms.mat │ ├── 26031_ms.mat │ ├── 268002_ms.mat │ ├── 27059_ms.mat │ ├── 271008_ms.mat │ ├── 271031_ms.mat │ ├── 271035_ms.mat │ ├── 274007_ms.mat │ ├── 277095_ms.mat │ ├── 28075_ms.mat │ ├── 28096_ms.mat │ ├── 285036_ms.mat │ ├── 285079_ms.mat │ ├── 286092_ms.mat │ ├── 291000_ms.mat │ ├── 292066_ms.mat │ ├── 293029_ms.mat │ ├── 295087_ms.mat │ ├── 296007_ms.mat │ ├── 296059_ms.mat │ ├── 299086_ms.mat │ ├── 299091_ms.mat │ ├── 300091_ms.mat │ ├── 301007_ms.mat │ ├── 302003_ms.mat │ ├── 302008_ms.mat │ ├── 304034_ms.mat │ ├── 304074_ms.mat │ ├── 306005_ms.mat │ ├── 309004_ms.mat │ ├── 3096_ms.mat │ ├── 310007_ms.mat │ ├── 311068_ms.mat │ ├── 311081_ms.mat │ ├── 314016_ms.mat │ ├── 317080_ms.mat │ ├── 323016_ms.mat │ ├── 326038_ms.mat │ ├── 33039_ms.mat │ ├── 33066_ms.mat │ ├── 35008_ms.mat │ ├── 35010_ms.mat │ ├── 35058_ms.mat │ ├── 35070_ms.mat │ ├── 35091_ms.mat │ ├── 351093_ms.mat │ ├── 353013_ms.mat │ ├── 361010_ms.mat │ ├── 361084_ms.mat │ ├── 365025_ms.mat │ ├── 365073_ms.mat │ ├── 368016_ms.mat │ ├── 368078_ms.mat │ ├── 370036_ms.mat │ ├── 37073_ms.mat │ ├── 372047_ms.mat │ ├── 374020_ms.mat │ ├── 374067_ms.mat │ ├── 376001_ms.mat │ ├── 376020_ms.mat │ ├── 376043_ms.mat │ ├── 38082_ms.mat │ ├── 38092_ms.mat │ ├── 385028_ms.mat │ ├── 385039_ms.mat │ ├── 388016_ms.mat │ ├── 41004_ms.mat │ ├── 41025_ms.mat │ ├── 41033_ms.mat │ ├── 41069_ms.mat │ ├── 42012_ms.mat │ ├── 42044_ms.mat │ ├── 42049_ms.mat │ ├── 42078_ms.mat │ ├── 43070_ms.mat │ ├── 43074_ms.mat │ ├── 43083_ms.mat │ ├── 45077_ms.mat │ ├── 45096_ms.mat │ ├── 46076_ms.mat │ ├── 48055_ms.mat │ ├── 54005_ms.mat │ ├── 54082_ms.mat │ ├── 55067_ms.mat │ ├── 55073_ms.mat │ ├── 55075_ms.mat │ ├── 56028_ms.mat │ ├── 58060_ms.mat │ ├── 59078_ms.mat │ ├── 60079_ms.mat │ ├── 61060_ms.mat │ ├── 61086_ms.mat │ ├── 62096_ms.mat │ ├── 65010_ms.mat │ ├── 65019_ms.mat │ ├── 65033_ms.mat │ ├── 65074_ms.mat │ ├── 65132_ms.mat │ ├── 66039_ms.mat │ ├── 66053_ms.mat │ ├── 66075_ms.mat │ ├── 67079_ms.mat │ ├── 68077_ms.mat │ ├── 69015_ms.mat │ ├── 69020_ms.mat │ ├── 69040_ms.mat │ ├── 71046_ms.mat │ ├── 76002_ms.mat │ ├── 76053_ms.mat │ ├── 78004_ms.mat │ ├── 78019_ms.mat │ ├── 80099_ms.mat │ ├── 8023_ms.mat │ ├── 8049_ms.mat │ ├── 8143_ms.mat │ ├── 85048_ms.mat │ ├── 86000_ms.mat │ ├── 86016_ms.mat │ ├── 86068_ms.mat │ ├── 87046_ms.mat │ ├── 87065_ms.mat │ ├── 89072_ms.mat │ ├── 90076_ms.mat │ ├── 92059_ms.mat │ ├── 94079_ms.mat │ ├── 95006_ms.mat │ ├── 97017_ms.mat │ └── 97033_ms.mat └── MeanShiftSegDir_MSRA1000_F │ ├── 0_0_272_ms.mat │ ├── 0_0_280_ms.mat │ ├── 0_0_284_ms.mat │ ├── 0_0_307_ms.mat │ ├── 0_0_355_ms.mat │ ├── 0_0_547_ms.mat │ ├── 0_0_579_ms.mat │ ├── 0_0_735_ms.mat │ ├── 0_0_77_ms.mat │ ├── 0_0_818_ms.mat │ ├── 0_0_840_ms.mat │ ├── 0_0_899_ms.mat │ ├── 0_10_10938_ms.mat │ ├── 0_11_11060_ms.mat │ ├── 0_11_11136_ms.mat │ ├── 0_11_11179_ms.mat │ ├── 0_11_11219_ms.mat │ ├── 0_11_11281_ms.mat │ ├── 0_11_11297_ms.mat │ ├── 0_11_11298_ms.mat │ ├── 0_11_11313_ms.mat │ ├── 0_11_11325_ms.mat │ ├── 0_11_11346_ms.mat │ ├── 0_11_11459_ms.mat │ ├── 0_11_11480_ms.mat │ ├── 0_11_11517_ms.mat │ ├── 0_11_11533_ms.mat │ ├── 0_11_11557_ms.mat │ ├── 0_11_11571_ms.mat │ ├── 0_11_11650_ms.mat │ ├── 0_11_11830_ms.mat │ ├── 0_11_11852_ms.mat │ ├── 0_11_11875_ms.mat │ ├── 0_11_11881_ms.mat │ ├── 0_11_11987_ms.mat │ ├── 0_12_12048_ms.mat │ ├── 0_12_12072_ms.mat │ ├── 0_12_12144_ms.mat │ ├── 0_12_12171_ms.mat │ ├── 0_12_12344_ms.mat │ ├── 0_12_12435_ms.mat │ ├── 0_12_12484_ms.mat │ ├── 0_12_12518_ms.mat │ ├── 0_12_12597_ms.mat │ ├── 0_12_12619_ms.mat │ ├── 0_12_12649_ms.mat │ ├── 0_12_12705_ms.mat │ ├── 0_12_12750_ms.mat │ ├── 0_12_12816_ms.mat │ ├── 0_12_12833_ms.mat │ ├── 0_12_12892_ms.mat │ ├── 0_12_12921_ms.mat │ ├── 0_12_12923_ms.mat │ ├── 0_13_13036_ms.mat │ ├── 0_13_13198_ms.mat │ ├── 0_13_13235_ms.mat │ ├── 0_13_13308_ms.mat │ ├── 0_13_13339_ms.mat │ ├── 0_13_13420_ms.mat │ ├── 0_13_13515_ms.mat │ ├── 0_13_13553_ms.mat │ ├── 0_13_13885_ms.mat │ ├── 0_14_14532_ms.mat │ ├── 0_14_14991_ms.mat │ ├── 0_15_15030_ms.mat │ ├── 0_15_15264_ms.mat │ ├── 0_15_15522_ms.mat │ ├── 0_15_15620_ms.mat │ ├── 0_15_15622_ms.mat │ ├── 0_15_15644_ms.mat │ ├── 0_15_15742_ms.mat │ ├── 0_15_15859_ms.mat │ ├── 0_15_15935_ms.mat │ ├── 0_16_16030_ms.mat │ ├── 0_16_16079_ms.mat │ ├── 0_16_16283_ms.mat │ ├── 0_16_16431_ms.mat │ ├── 0_16_16905_ms.mat │ ├── 0_16_16940_ms.mat │ ├── 0_16_16947_ms.mat │ ├── 0_16_16968_ms.mat │ ├── 0_17_17022_ms.mat │ ├── 0_17_17057_ms.mat │ ├── 0_17_17251_ms.mat │ ├── 0_17_17275_ms.mat │ ├── 0_17_17350_ms.mat │ ├── 0_17_17369_ms.mat │ ├── 0_17_17388_ms.mat │ ├── 0_17_17525_ms.mat │ ├── 0_17_17526_ms.mat │ ├── 0_17_17553_ms.mat │ ├── 0_17_17674_ms.mat │ ├── 0_18_18160_ms.mat │ ├── 0_18_18219_ms.mat │ ├── 0_18_18310_ms.mat │ ├── 0_18_18562_ms.mat │ ├── 0_18_18636_ms.mat │ ├── 0_18_18653_ms.mat │ ├── 0_18_18720_ms.mat │ ├── 0_18_18723_ms.mat │ ├── 0_18_18734_ms.mat │ ├── 0_18_18763_ms.mat │ ├── 0_18_18852_ms.mat │ ├── 0_18_18880_ms.mat │ ├── 0_18_18957_ms.mat │ ├── 0_18_18961_ms.mat │ ├── 0_19_19011_ms.mat │ ├── 0_19_19025_ms.mat │ ├── 0_19_19068_ms.mat │ ├── 0_1_1004_ms.mat │ ├── 0_1_1039_ms.mat │ ├── 0_1_1339_ms.mat │ ├── 0_1_1611_ms.mat │ ├── 0_1_1626_ms.mat │ ├── 0_1_1650_ms.mat │ ├── 0_1_1664_ms.mat │ ├── 0_1_1696_ms.mat │ ├── 0_1_1865_ms.mat │ ├── 0_20_20573_ms.mat │ ├── 0_20_20656_ms.mat │ ├── 0_20_20772_ms.mat │ ├── 0_20_20783_ms.mat │ ├── 0_21_21001_ms.mat │ ├── 0_21_21087_ms.mat │ ├── 0_21_21093_ms.mat │ ├── 0_21_21135_ms.mat │ ├── 0_21_21147_ms.mat │ ├── 0_21_21299_ms.mat │ ├── 0_21_21332_ms.mat │ ├── 0_21_21413_ms.mat │ ├── 0_21_21422_ms.mat │ ├── 0_21_21703_ms.mat │ ├── 0_21_21938_ms.mat │ ├── 0_21_21974_ms.mat │ ├── 0_22_22047_ms.mat │ ├── 0_22_22218_ms.mat │ ├── 0_22_22234_ms.mat │ ├── 0_22_22838_ms.mat │ ├── 0_23_23003_ms.mat │ ├── 0_23_23666_ms.mat │ ├── 0_23_23683_ms.mat │ ├── 0_23_23697_ms.mat │ ├── 0_23_23748_ms.mat │ ├── 0_23_23817_ms.mat │ ├── 0_23_23934_ms.mat │ ├── 0_24_24071_ms.mat │ ├── 0_24_24196_ms.mat │ ├── 0_24_24209_ms.mat │ ├── 0_24_24234_ms.mat │ ├── 0_24_24256_ms.mat │ ├── 0_24_24455_ms.mat │ ├── 0_24_24500_ms.mat │ ├── 0_24_24670_ms.mat │ ├── 0_24_24771_ms.mat │ ├── 0_24_24829_ms.mat │ ├── 0_24_24861_ms.mat │ ├── 0_24_24918_ms.mat │ ├── 0_24_24965_ms.mat │ ├── 0_24_24973_ms.mat │ ├── 0_25_25057_ms.mat │ ├── 0_25_25064_ms.mat │ ├── 0_2_2276_ms.mat │ ├── 0_2_2304_ms.mat │ ├── 0_2_2310_ms.mat │ ├── 0_2_2551_ms.mat │ ├── 0_2_2580_ms.mat │ ├── 0_2_2721_ms.mat │ ├── 0_3_3183_ms.mat │ ├── 0_3_3294_ms.mat │ ├── 0_3_3308_ms.mat │ ├── 0_3_3317_ms.mat │ ├── 0_3_3327_ms.mat │ ├── 0_3_3344_ms.mat │ ├── 0_3_3362_ms.mat │ ├── 0_3_3434_ms.mat │ ├── 0_3_3514_ms.mat │ ├── 0_3_3524_ms.mat │ ├── 0_3_3551_ms.mat │ ├── 0_3_3559_ms.mat │ ├── 0_3_3654_ms.mat │ ├── 0_3_3692_ms.mat │ ├── 0_3_3732_ms.mat │ ├── 0_3_3914_ms.mat │ ├── 0_4_4038_ms.mat │ ├── 0_4_4283_ms.mat │ ├── 0_4_4328_ms.mat │ ├── 0_4_4870_ms.mat │ ├── 0_4_4976_ms.mat │ ├── 0_5_5010_ms.mat │ ├── 0_5_5108_ms.mat │ ├── 0_5_5189_ms.mat │ ├── 0_5_5255_ms.mat │ ├── 0_5_5303_ms.mat │ ├── 0_5_5318_ms.mat │ ├── 0_5_5416_ms.mat │ ├── 0_5_5463_ms.mat │ ├── 0_5_5528_ms.mat │ ├── 0_5_5566_ms.mat │ ├── 0_5_5586_ms.mat │ ├── 0_5_5634_ms.mat │ ├── 0_5_5673_ms.mat │ ├── 0_5_5706_ms.mat │ ├── 0_5_5785_ms.mat │ ├── 0_5_5880_ms.mat │ ├── 0_5_5887_ms.mat │ ├── 0_5_5948_ms.mat │ ├── 0_6_6048_ms.mat │ ├── 0_6_6087_ms.mat │ ├── 0_6_6618_ms.mat │ ├── 0_6_6791_ms.mat │ ├── 0_6_6833_ms.mat │ ├── 0_6_6876_ms.mat │ ├── 0_6_6917_ms.mat │ ├── 0_7_7129_ms.mat │ ├── 0_7_7540_ms.mat │ ├── 0_7_7609_ms.mat │ ├── 0_7_7677_ms.mat │ ├── 0_7_7697_ms.mat │ ├── 0_7_7702_ms.mat │ ├── 0_7_7796_ms.mat │ ├── 0_7_7804_ms.mat │ ├── 0_7_7817_ms.mat │ ├── 0_7_7819_ms.mat │ ├── 0_7_7923_ms.mat │ ├── 0_7_7981_ms.mat │ ├── 0_8_8006_ms.mat │ ├── 0_8_8040_ms.mat │ ├── 0_8_8151_ms.mat │ ├── 0_8_8248_ms.mat │ ├── 0_8_8454_ms.mat │ ├── 0_8_8648_ms.mat │ ├── 0_8_8814_ms.mat │ ├── 0_8_8976_ms.mat │ ├── 0_9_9033_ms.mat │ ├── 0_9_9127_ms.mat │ ├── 0_9_9135_ms.mat │ ├── 0_9_9228_ms.mat │ ├── 0_9_9264_ms.mat │ ├── 0_9_9353_ms.mat │ ├── 0_9_9496_ms.mat │ ├── 0_9_9659_ms.mat │ ├── 0_9_9837_ms.mat │ ├── 0_9_9938_ms.mat │ ├── 0_9_9990_ms.mat │ ├── 1_25_25191_ms.mat │ ├── 1_25_25257_ms.mat │ ├── 1_25_25389_ms.mat │ ├── 1_25_25406_ms.mat │ ├── 1_25_25580_ms.mat │ ├── 1_25_25895_ms.mat │ ├── 1_26_26026_ms.mat │ ├── 1_26_26213_ms.mat │ ├── 1_26_26230_ms.mat │ ├── 1_26_26233_ms.mat │ ├── 1_26_26640_ms.mat │ ├── 1_26_26643_ms.mat │ ├── 1_26_26833_ms.mat │ ├── 1_26_26853_ms.mat │ ├── 1_26_26980_ms.mat │ ├── 1_27_27033_ms.mat │ ├── 1_27_27051_ms.mat │ ├── 1_27_27075_ms.mat │ ├── 1_27_27491_ms.mat │ ├── 1_28_28003_ms.mat │ ├── 1_28_28351_ms.mat │ ├── 1_28_28373_ms.mat │ ├── 1_28_28407_ms.mat │ ├── 1_28_28547_ms.mat │ ├── 1_28_28717_ms.mat │ ├── 1_29_29329_ms.mat │ ├── 1_30_30051_ms.mat │ ├── 1_30_30065_ms.mat │ ├── 1_30_30226_ms.mat │ ├── 1_30_30277_ms.mat │ ├── 1_30_30895_ms.mat │ ├── 1_31_31255_ms.mat │ ├── 1_31_31764_ms.mat │ ├── 1_31_31773_ms.mat │ ├── 1_32_32148_ms.mat │ ├── 1_32_32185_ms.mat │ ├── 1_32_32195_ms.mat │ ├── 1_32_32226_ms.mat │ ├── 1_32_32258_ms.mat │ ├── 1_32_32331_ms.mat │ ├── 1_32_32486_ms.mat │ ├── 1_32_32691_ms.mat │ ├── 1_32_32951_ms.mat │ ├── 1_33_33527_ms.mat │ ├── 1_33_33554_ms.mat │ ├── 1_33_33625_ms.mat │ ├── 1_34_34236_ms.mat │ ├── 1_34_34261_ms.mat │ ├── 1_34_34288_ms.mat │ ├── 1_34_34382_ms.mat │ ├── 1_34_34999_ms.mat │ ├── 1_35_35222_ms.mat │ ├── 1_36_36235_ms.mat │ ├── 1_36_36237_ms.mat │ ├── 1_36_36321_ms.mat │ ├── 1_36_36781_ms.mat │ ├── 1_37_37003_ms.mat │ ├── 1_37_37446_ms.mat │ ├── 1_37_37488_ms.mat │ ├── 1_37_37508_ms.mat │ ├── 1_37_37702_ms.mat │ ├── 1_37_37952_ms.mat │ ├── 1_38_38093_ms.mat │ ├── 1_38_38399_ms.mat │ ├── 1_38_38642_ms.mat │ ├── 1_38_38661_ms.mat │ ├── 1_39_39185_ms.mat │ ├── 1_39_39391_ms.mat │ ├── 1_39_39648_ms.mat │ ├── 1_39_39670_ms.mat │ ├── 1_39_39738_ms.mat │ ├── 1_39_39748_ms.mat │ ├── 1_39_39917_ms.mat │ ├── 1_39_39949_ms.mat │ ├── 1_40_40642_ms.mat │ ├── 1_40_40818_ms.mat │ ├── 1_41_41001_ms.mat │ ├── 1_41_41023_ms.mat │ ├── 1_41_41677_ms.mat │ ├── 1_41_41686_ms.mat │ ├── 1_42_42334_ms.mat │ ├── 1_42_42470_ms.mat │ ├── 1_42_42484_ms.mat │ ├── 1_42_42923_ms.mat │ ├── 1_43_43183_ms.mat │ ├── 1_43_43215_ms.mat │ ├── 1_43_43257_ms.mat │ ├── 1_43_43412_ms.mat │ ├── 1_43_43894_ms.mat │ ├── 1_43_43899_ms.mat │ ├── 1_44_44044_ms.mat │ ├── 1_44_44073_ms.mat │ ├── 1_44_44118_ms.mat │ ├── 1_44_44224_ms.mat │ ├── 1_44_44321_ms.mat │ ├── 1_44_44344_ms.mat │ ├── 1_44_44379_ms.mat │ ├── 1_44_44553_ms.mat │ ├── 1_45_45131_ms.mat │ ├── 1_45_45191_ms.mat │ ├── 1_45_45246_ms.mat │ ├── 1_45_45286_ms.mat │ ├── 1_45_45287_ms.mat │ ├── 1_45_45397_ms.mat │ ├── 1_45_45595_ms.mat │ ├── 1_45_45691_ms.mat │ ├── 1_45_45762_ms.mat │ ├── 1_45_45784_ms.mat │ ├── 1_46_46151_ms.mat │ ├── 1_46_46171_ms.mat │ ├── 1_46_46312_ms.mat │ ├── 1_46_46443_ms.mat │ ├── 1_46_46856_ms.mat │ ├── 1_47_47122_ms.mat │ ├── 1_47_47184_ms.mat │ ├── 1_47_47211_ms.mat │ ├── 1_47_47334_ms.mat │ ├── 1_47_47340_ms.mat │ ├── 1_47_47764_ms.mat │ ├── 1_47_47779_ms.mat │ ├── 1_47_47781_ms.mat │ ├── 1_47_47851_ms.mat │ ├── 1_48_48060_ms.mat │ ├── 1_48_48173_ms.mat │ ├── 1_48_48240_ms.mat │ ├── 1_48_48311_ms.mat │ ├── 1_48_48388_ms.mat │ ├── 1_48_48451_ms.mat │ ├── 1_48_48594_ms.mat │ ├── 1_49_49039_ms.mat │ ├── 1_49_49481_ms.mat │ ├── 1_49_49609_ms.mat │ ├── 1_49_49612_ms.mat │ ├── 1_49_49674_ms.mat │ ├── 1_49_49859_ms.mat │ ├── 1_49_49900_ms.mat │ ├── 1_49_49937_ms.mat │ ├── 1_50_50473_ms.mat │ ├── 1_50_50477_ms.mat │ ├── 1_50_50516_ms.mat │ ├── 1_50_50979_ms.mat │ ├── 1_51_51123_ms.mat │ ├── 1_51_51725_ms.mat │ ├── 1_51_51784_ms.mat │ ├── 1_52_52036_ms.mat │ ├── 1_52_52999_ms.mat │ ├── 1_53_53692_ms.mat │ ├── 1_53_53905_ms.mat │ ├── 1_53_53918_ms.mat │ ├── 1_54_54381_ms.mat │ ├── 1_54_54383_ms.mat │ ├── 1_55_55083_ms.mat │ ├── 1_55_55346_ms.mat │ ├── 1_55_55407_ms.mat │ ├── 1_55_55469_ms.mat │ ├── 1_55_55491_ms.mat │ ├── 1_55_55512_ms.mat │ ├── 1_55_55530_ms.mat │ ├── 1_55_55589_ms.mat │ ├── 1_55_55601_ms.mat │ ├── 1_55_55623_ms.mat │ ├── 1_55_55677_ms.mat │ ├── 1_55_55731_ms.mat │ ├── 1_55_55762_ms.mat │ ├── 1_55_55825_ms.mat │ ├── 1_55_55826_ms.mat │ ├── 1_55_55915_ms.mat │ ├── 1_55_55923_ms.mat │ ├── 1_55_55970_ms.mat │ ├── 1_55_55978_ms.mat │ ├── 1_55_55982_ms.mat │ ├── 1_56_56048_ms.mat │ ├── 1_56_56055_ms.mat │ ├── 1_56_56060_ms.mat │ ├── 1_56_56150_ms.mat │ ├── 1_56_56155_ms.mat │ ├── 1_56_56159_ms.mat │ ├── 1_56_56543_ms.mat │ ├── 1_56_56546_ms.mat │ ├── 1_56_56638_ms.mat │ ├── 1_57_57302_ms.mat │ ├── 1_57_57840_ms.mat │ ├── 1_57_57941_ms.mat │ ├── 1_58_58095_ms.mat │ ├── 1_58_58150_ms.mat │ ├── 1_58_58417_ms.mat │ ├── 1_58_58478_ms.mat │ ├── 1_58_58696_ms.mat │ ├── 1_58_58837_ms.mat │ ├── 1_58_58924_ms.mat │ ├── 1_58_58944_ms.mat │ ├── 1_59_59085_ms.mat │ ├── 1_59_59137_ms.mat │ ├── 1_59_59160_ms.mat │ ├── 1_59_59208_ms.mat │ ├── 1_59_59420_ms.mat │ ├── 1_59_59421_ms.mat │ ├── 1_59_59466_ms.mat │ ├── 1_59_59468_ms.mat │ ├── 1_59_59495_ms.mat │ ├── 1_59_59625_ms.mat │ ├── 1_59_59823_ms.mat │ ├── 1_59_59909_ms.mat │ ├── 1_60_60097_ms.mat │ ├── 1_60_60281_ms.mat │ ├── 1_60_60473_ms.mat │ ├── 1_60_60730_ms.mat │ ├── 1_60_60933_ms.mat │ ├── 1_61_61018_ms.mat │ ├── 1_61_61059_ms.mat │ ├── 1_61_61098_ms.mat │ ├── 1_61_61147_ms.mat │ ├── 1_61_61562_ms.mat │ ├── 1_61_61579_ms.mat │ ├── 1_61_61603_ms.mat │ ├── 1_61_61640_ms.mat │ ├── 1_62_62066_ms.mat │ ├── 1_62_62467_ms.mat │ ├── 1_62_62514_ms.mat │ ├── 1_63_63150_ms.mat │ ├── 1_63_63377_ms.mat │ ├── 1_63_63410_ms.mat │ ├── 1_63_63499_ms.mat │ ├── 1_63_63567_ms.mat │ ├── 1_63_63633_ms.mat │ ├── 1_63_63720_ms.mat │ ├── 1_64_64272_ms.mat │ ├── 1_64_64815_ms.mat │ ├── 1_64_64878_ms.mat │ ├── 1_65_65200_ms.mat │ ├── 1_65_65241_ms.mat │ ├── 1_65_65292_ms.mat │ ├── 1_65_65742_ms.mat │ ├── 1_65_65743_ms.mat │ ├── 1_65_65856_ms.mat │ ├── 1_65_65994_ms.mat │ ├── 1_66_66053_ms.mat │ ├── 1_66_66254_ms.mat │ ├── 1_66_66552_ms.mat │ ├── 1_66_66640_ms.mat │ ├── 1_66_66667_ms.mat │ ├── 1_66_66696_ms.mat │ ├── 1_66_66821_ms.mat │ ├── 1_66_66889_ms.mat │ ├── 1_66_66903_ms.mat │ ├── 1_66_66941_ms.mat │ ├── 1_66_66988_ms.mat │ ├── 1_67_67202_ms.mat │ ├── 1_67_67219_ms.mat │ ├── 2_67_67426_ms.mat │ ├── 2_68_68315_ms.mat │ ├── 2_68_68401_ms.mat │ ├── 2_68_68592_ms.mat │ ├── 2_68_68593_ms.mat │ ├── 2_68_68615_ms.mat │ ├── 2_68_68619_ms.mat │ ├── 2_68_68825_ms.mat │ ├── 2_68_68857_ms.mat │ ├── 2_68_68931_ms.mat │ ├── 2_68_68932_ms.mat │ ├── 2_69_69152_ms.mat │ ├── 2_69_69224_ms.mat │ ├── 2_69_69370_ms.mat │ ├── 2_69_69490_ms.mat │ ├── 2_69_69606_ms.mat │ ├── 2_69_69612_ms.mat │ ├── 2_69_69648_ms.mat │ ├── 2_69_69781_ms.mat │ ├── 2_70_70132_ms.mat │ ├── 2_70_70211_ms.mat │ ├── 2_70_70304_ms.mat │ ├── 2_70_70531_ms.mat │ ├── 2_70_70587_ms.mat │ ├── 2_70_70693_ms.mat │ ├── 2_70_70761_ms.mat │ ├── 2_70_70783_ms.mat │ ├── 2_70_70895_ms.mat │ ├── 2_71_71085_ms.mat │ ├── 2_71_71279_ms.mat │ ├── 2_71_71632_ms.mat │ ├── 2_71_71771_ms.mat │ ├── 2_71_71951_ms.mat │ ├── 2_72_72074_ms.mat │ ├── 2_72_72102_ms.mat │ ├── 2_72_72152_ms.mat │ ├── 2_72_72352_ms.mat │ ├── 2_72_72377_ms.mat │ ├── 2_72_72747_ms.mat │ ├── 2_72_72778_ms.mat │ ├── 2_73_73097_ms.mat │ ├── 2_73_73493_ms.mat │ ├── 2_73_73776_ms.mat │ ├── 2_73_73838_ms.mat │ ├── 2_74_74023_ms.mat │ ├── 2_74_74096_ms.mat │ ├── 2_74_74102_ms.mat │ ├── 2_74_74560_ms.mat │ ├── 2_74_74641_ms.mat │ ├── 2_74_74783_ms.mat │ ├── 2_74_74876_ms.mat │ ├── 2_74_74953_ms.mat │ ├── 2_75_75154_ms.mat │ ├── 2_75_75169_ms.mat │ ├── 2_75_75231_ms.mat │ ├── 2_75_75252_ms.mat │ ├── 2_75_75742_ms.mat │ ├── 2_76_76026_ms.mat │ ├── 2_76_76032_ms.mat │ ├── 2_76_76123_ms.mat │ ├── 2_76_76273_ms.mat │ ├── 2_76_76635_ms.mat │ ├── 2_76_76795_ms.mat │ ├── 2_76_76819_ms.mat │ ├── 2_76_76831_ms.mat │ ├── 2_76_76847_ms.mat │ ├── 2_76_76874_ms.mat │ ├── 2_76_76952_ms.mat │ ├── 2_76_76957_ms.mat │ ├── 2_76_76961_ms.mat │ ├── 2_77_77055_ms.mat │ ├── 2_77_77109_ms.mat │ ├── 2_77_77162_ms.mat │ ├── 2_77_77805_ms.mat │ ├── 2_78_78470_ms.mat │ ├── 2_78_78545_ms.mat │ ├── 2_78_78560_ms.mat │ ├── 2_78_78867_ms.mat │ ├── 2_79_79323_ms.mat │ ├── 2_80_80028_ms.mat │ ├── 2_80_80262_ms.mat │ ├── 2_80_80595_ms.mat │ ├── 2_80_80887_ms.mat │ ├── 2_81_81304_ms.mat │ ├── 2_81_81637_ms.mat │ ├── 2_81_81639_ms.mat │ ├── 2_81_81784_ms.mat │ ├── 2_81_81973_ms.mat │ ├── 2_82_82074_ms.mat │ ├── 2_82_82372_ms.mat │ ├── 2_82_82528_ms.mat │ ├── 2_82_82695_ms.mat │ ├── 2_82_82757_ms.mat │ ├── 2_83_83048_ms.mat │ ├── 2_83_83713_ms.mat │ ├── 2_83_83786_ms.mat │ ├── 2_83_83792_ms.mat │ ├── 2_84_84202_ms.mat │ ├── 2_84_84204_ms.mat │ ├── 2_84_84233_ms.mat │ ├── 2_84_84305_ms.mat │ ├── 2_84_84342_ms.mat │ ├── 2_84_84343_ms.mat │ ├── 2_84_84392_ms.mat │ ├── 2_84_84574_ms.mat │ ├── 2_84_84979_ms.mat │ ├── 2_85_85032_ms.mat │ ├── 2_85_85861_ms.mat │ ├── 2_86_86185_ms.mat │ ├── 2_86_86206_ms.mat │ ├── 2_86_86299_ms.mat │ ├── 2_86_86534_ms.mat │ ├── 2_86_86600_ms.mat │ ├── 2_86_86610_ms.mat │ ├── 2_86_86828_ms.mat │ ├── 2_86_86832_ms.mat │ ├── 2_87_87675_ms.mat │ ├── 2_88_88163_ms.mat │ ├── 2_88_88308_ms.mat │ ├── 2_88_88645_ms.mat │ ├── 2_88_88911_ms.mat │ ├── 2_89_89079_ms.mat │ ├── 2_89_89429_ms.mat │ ├── 2_89_89660_ms.mat │ ├── 2_89_89895_ms.mat │ ├── 2_89_89905_ms.mat │ ├── 2_89_89952_ms.mat │ ├── 2_89_89954_ms.mat │ ├── 2_89_89955_ms.mat │ ├── 2_90_90354_ms.mat │ ├── 2_90_90392_ms.mat │ ├── 2_90_90407_ms.mat │ ├── 2_90_90503_ms.mat │ ├── 2_90_90658_ms.mat │ ├── 2_90_90726_ms.mat │ ├── 2_91_91116_ms.mat │ ├── 2_91_91646_ms.mat │ ├── 2_91_91717_ms.mat │ ├── 2_91_91853_ms.mat │ ├── 2_92_92133_ms.mat │ ├── 2_92_92154_ms.mat │ ├── 2_92_92287_ms.mat │ ├── 2_92_92558_ms.mat │ ├── 2_92_92678_ms.mat │ ├── 2_92_92683_ms.mat │ ├── 2_92_92712_ms.mat │ ├── 2_92_92836_ms.mat │ ├── 2_92_92976_ms.mat │ ├── 2_93_93337_ms.mat │ ├── 2_93_93365_ms.mat │ ├── 2_93_93375_ms.mat │ ├── 2_93_93506_ms.mat │ ├── 2_93_93933_ms.mat │ ├── 2_93_93978_ms.mat │ ├── 2_93_93988_ms.mat │ ├── 2_94_94015_ms.mat │ ├── 3_100_100070_ms.mat │ ├── 3_100_100391_ms.mat │ ├── 3_100_100396_ms.mat │ ├── 3_100_100461_ms.mat │ ├── 3_100_100486_ms.mat │ ├── 3_100_100517_ms.mat │ ├── 3_101_101060_ms.mat │ ├── 3_101_101372_ms.mat │ ├── 3_101_101403_ms.mat │ ├── 3_101_101449_ms.mat │ ├── 3_101_101455_ms.mat │ ├── 3_101_101875_ms.mat │ ├── 3_102_102105_ms.mat │ ├── 3_102_102136_ms.mat │ ├── 3_103_103222_ms.mat │ ├── 3_103_103299_ms.mat │ ├── 3_103_103474_ms.mat │ ├── 3_103_103561_ms.mat │ ├── 3_103_103778_ms.mat │ ├── 3_103_103946_ms.mat │ ├── 3_103_103970_ms.mat │ ├── 3_104_104060_ms.mat │ ├── 3_104_104455_ms.mat │ ├── 3_104_104547_ms.mat │ ├── 3_104_104577_ms.mat │ ├── 3_104_104584_ms.mat │ ├── 3_104_104837_ms.mat │ ├── 3_104_104849_ms.mat │ ├── 3_105_105166_ms.mat │ ├── 3_105_105413_ms.mat │ ├── 3_105_105695_ms.mat │ ├── 3_106_106188_ms.mat │ ├── 3_106_106205_ms.mat │ ├── 3_106_106258_ms.mat │ ├── 3_106_106263_ms.mat │ ├── 3_106_106307_ms.mat │ ├── 3_106_106354_ms.mat │ ├── 3_106_106394_ms.mat │ ├── 3_106_106509_ms.mat │ ├── 3_106_106954_ms.mat │ ├── 3_107_107090_ms.mat │ ├── 3_107_107210_ms.mat │ ├── 3_107_107883_ms.mat │ ├── 3_107_107913_ms.mat │ ├── 3_107_107934_ms.mat │ ├── 3_108_108132_ms.mat │ ├── 3_108_108436_ms.mat │ ├── 3_108_108450_ms.mat │ ├── 3_108_108487_ms.mat │ ├── 3_108_108559_ms.mat │ ├── 3_108_108679_ms.mat │ ├── 3_108_108793_ms.mat │ ├── 3_109_109233_ms.mat │ ├── 3_109_109297_ms.mat │ ├── 3_109_109435_ms.mat │ ├── 3_109_109506_ms.mat │ ├── 3_110_110864_ms.mat │ ├── 3_111_111223_ms.mat │ ├── 3_111_111383_ms.mat │ ├── 3_111_111694_ms.mat │ ├── 3_111_111955_ms.mat │ ├── 3_111_111956_ms.mat │ ├── 3_111_111965_ms.mat │ ├── 3_111_111980_ms.mat │ ├── 3_112_112102_ms.mat │ ├── 3_112_112131_ms.mat │ ├── 3_112_112493_ms.mat │ ├── 3_112_112861_ms.mat │ ├── 3_113_113879_ms.mat │ ├── 3_114_114110_ms.mat │ ├── 3_114_114352_ms.mat │ ├── 3_114_114781_ms.mat │ ├── 3_114_114993_ms.mat │ ├── 3_115_115358_ms.mat │ ├── 3_115_115396_ms.mat │ ├── 3_115_115555_ms.mat │ ├── 3_115_115573_ms.mat │ ├── 3_115_115926_ms.mat │ ├── 3_115_115927_ms.mat │ ├── 3_115_115958_ms.mat │ ├── 3_116_116355_ms.mat │ ├── 3_116_116365_ms.mat │ ├── 3_116_116448_ms.mat │ ├── 3_117_117086_ms.mat │ ├── 3_117_117101_ms.mat │ ├── 3_117_117104_ms.mat │ ├── 3_117_117128_ms.mat │ ├── 3_117_117218_ms.mat │ ├── 3_117_117248_ms.mat │ ├── 3_117_117328_ms.mat │ ├── 3_117_117382_ms.mat │ ├── 3_117_117435_ms.mat │ ├── 3_117_117677_ms.mat │ ├── 3_117_117679_ms.mat │ ├── 3_117_117923_ms.mat │ ├── 3_118_118274_ms.mat │ ├── 3_118_118420_ms.mat │ ├── 3_118_118582_ms.mat │ ├── 3_119_119029_ms.mat │ ├── 3_119_119047_ms.mat │ ├── 3_119_119619_ms.mat │ ├── 3_119_119710_ms.mat │ ├── 3_119_119732_ms.mat │ ├── 3_119_119956_ms.mat │ ├── 3_120_120175_ms.mat │ ├── 3_120_120282_ms.mat │ ├── 3_120_120553_ms.mat │ ├── 3_120_120641_ms.mat │ ├── 3_120_120771_ms.mat │ ├── 3_121_121090_ms.mat │ ├── 3_121_121200_ms.mat │ ├── 3_121_121217_ms.mat │ ├── 3_122_122004_ms.mat │ ├── 3_122_122851_ms.mat │ ├── 3_122_122910_ms.mat │ ├── 3_122_122956_ms.mat │ ├── 3_123_123046_ms.mat │ ├── 3_123_123287_ms.mat │ ├── 3_123_123318_ms.mat │ ├── 3_123_123495_ms.mat │ ├── 3_123_123516_ms.mat │ ├── 3_123_123538_ms.mat │ ├── 3_94_94137_ms.mat │ ├── 3_94_94592_ms.mat │ ├── 3_94_94650_ms.mat │ ├── 3_94_94683_ms.mat │ ├── 3_94_94816_ms.mat │ ├── 3_95_95044_ms.mat │ ├── 3_95_95325_ms.mat │ ├── 3_95_95340_ms.mat │ ├── 3_95_95588_ms.mat │ ├── 3_95_95642_ms.mat │ ├── 3_95_95651_ms.mat │ ├── 3_95_95681_ms.mat │ ├── 3_95_95684_ms.mat │ ├── 3_95_95695_ms.mat │ ├── 3_95_95850_ms.mat │ ├── 3_95_95922_ms.mat │ ├── 3_96_96013_ms.mat │ ├── 3_96_96016_ms.mat │ ├── 3_96_96207_ms.mat │ ├── 3_96_96221_ms.mat │ ├── 3_96_96778_ms.mat │ ├── 3_96_96962_ms.mat │ ├── 3_97_97769_ms.mat │ ├── 3_97_97770_ms.mat │ ├── 3_97_97847_ms.mat │ ├── 3_97_97863_ms.mat │ ├── 3_97_97915_ms.mat │ ├── 3_97_97923_ms.mat │ ├── 3_97_97970_ms.mat │ ├── 3_98_98012_ms.mat │ ├── 3_98_98257_ms.mat │ ├── 3_98_98431_ms.mat │ ├── 3_98_98592_ms.mat │ ├── 3_98_98996_ms.mat │ ├── 3_99_99711_ms.mat │ ├── 4_123_123581_ms.mat │ ├── 4_123_123636_ms.mat │ ├── 4_123_123637_ms.mat │ ├── 4_123_123716_ms.mat │ ├── 4_123_123733_ms.mat │ ├── 4_123_123856_ms.mat │ ├── 4_123_123861_ms.mat │ ├── 4_123_123878_ms.mat │ ├── 4_123_123977_ms.mat │ ├── 4_124_124127_ms.mat │ ├── 4_124_124232_ms.mat │ ├── 4_124_124323_ms.mat │ ├── 4_124_124375_ms.mat │ ├── 4_124_124475_ms.mat │ ├── 4_124_124483_ms.mat │ ├── 4_124_124643_ms.mat │ ├── 4_124_124760_ms.mat │ ├── 4_125_125345_ms.mat │ ├── 4_125_125471_ms.mat │ ├── 4_125_125518_ms.mat │ ├── 4_125_125649_ms.mat │ ├── 4_125_125685_ms.mat │ ├── 4_125_125923_ms.mat │ ├── 4_125_125929_ms.mat │ ├── 4_125_125956_ms.mat │ ├── 4_125_125980_ms.mat │ ├── 4_126_126005_ms.mat │ ├── 4_126_126037_ms.mat │ ├── 4_126_126053_ms.mat │ ├── 4_126_126054_ms.mat │ ├── 4_126_126766_ms.mat │ ├── 4_126_126800_ms.mat │ ├── 4_126_126893_ms.mat │ ├── 4_127_127026_ms.mat │ ├── 4_127_127386_ms.mat │ ├── 4_127_127394_ms.mat │ ├── 4_127_127435_ms.mat │ ├── 4_127_127517_ms.mat │ ├── 4_127_127671_ms.mat │ ├── 4_127_127785_ms.mat │ ├── 4_127_127788_ms.mat │ ├── 4_127_127894_ms.mat │ ├── 4_127_127915_ms.mat │ ├── 4_128_128152_ms.mat │ ├── 4_128_128295_ms.mat │ ├── 4_128_128373_ms.mat │ ├── 4_128_128599_ms.mat │ ├── 4_128_128692_ms.mat │ ├── 4_128_128805_ms.mat │ ├── 4_128_128828_ms.mat │ ├── 4_128_128867_ms.mat │ ├── 4_129_129095_ms.mat │ ├── 4_129_129438_ms.mat │ ├── 4_129_129806_ms.mat │ ├── 4_129_129870_ms.mat │ ├── 4_129_129872_ms.mat │ ├── 4_130_130039_ms.mat │ ├── 4_130_130048_ms.mat │ ├── 4_130_130314_ms.mat │ ├── 4_130_130330_ms.mat │ ├── 4_130_130344_ms.mat │ ├── 4_130_130704_ms.mat │ ├── 4_130_130762_ms.mat │ ├── 4_131_131164_ms.mat │ ├── 4_131_131262_ms.mat │ ├── 4_131_131610_ms.mat │ ├── 4_131_131686_ms.mat │ ├── 4_131_131961_ms.mat │ ├── 4_132_132100_ms.mat │ ├── 4_132_132238_ms.mat │ ├── 4_132_132405_ms.mat │ ├── 4_132_132455_ms.mat │ ├── 4_132_132501_ms.mat │ ├── 4_132_132581_ms.mat │ ├── 4_132_132584_ms.mat │ ├── 4_132_132900_ms.mat │ ├── 4_133_133027_ms.mat │ ├── 4_133_133086_ms.mat │ ├── 4_133_133167_ms.mat │ ├── 4_133_133219_ms.mat │ ├── 4_133_133388_ms.mat │ ├── 4_133_133490_ms.mat │ ├── 4_133_133761_ms.mat │ ├── 4_133_133920_ms.mat │ ├── 4_133_133974_ms.mat │ ├── 4_134_134054_ms.mat │ ├── 4_134_134121_ms.mat │ ├── 4_134_134170_ms.mat │ ├── 4_134_134647_ms.mat │ ├── 4_134_134652_ms.mat │ ├── 4_134_134664_ms.mat │ ├── 4_134_134679_ms.mat │ ├── 4_134_134693_ms.mat │ ├── 4_134_134797_ms.mat │ ├── 4_134_134970_ms.mat │ ├── 4_135_135127_ms.mat │ ├── 4_135_135138_ms.mat │ ├── 4_135_135150_ms.mat │ ├── 4_135_135259_ms.mat │ ├── 4_135_135402_ms.mat │ ├── 4_135_135701_ms.mat │ ├── 4_135_135739_ms.mat │ ├── 4_135_135964_ms.mat │ ├── 4_136_136025_ms.mat │ ├── 4_136_136065_ms.mat │ ├── 4_136_136550_ms.mat │ ├── 4_136_136640_ms.mat │ ├── 4_136_136642_ms.mat │ ├── 4_136_136759_ms.mat │ ├── 4_137_137324_ms.mat │ ├── 4_137_137457_ms.mat │ ├── 4_138_138100_ms.mat │ ├── 4_138_138371_ms.mat │ ├── 4_138_138730_ms.mat │ ├── 4_138_138864_ms.mat │ ├── 4_138_138911_ms.mat │ ├── 4_139_139056_ms.mat │ ├── 4_139_139219_ms.mat │ ├── 4_139_139240_ms.mat │ ├── 4_139_139244_ms.mat │ ├── 4_139_139245_ms.mat │ ├── 4_139_139246_ms.mat │ ├── 4_139_139249_ms.mat │ ├── 4_139_139256_ms.mat │ ├── 4_139_139261_ms.mat │ ├── 4_139_139387_ms.mat │ ├── 4_139_139556_ms.mat │ ├── 4_139_139824_ms.mat │ ├── 4_139_139965_ms.mat │ ├── 4_140_140140_ms.mat │ ├── 4_140_140318_ms.mat │ ├── 4_140_140686_ms.mat │ ├── 4_140_140696_ms.mat │ ├── 4_140_140699_ms.mat │ ├── 4_140_140700_ms.mat │ ├── 4_140_140705_ms.mat │ ├── 4_140_140735_ms.mat │ ├── 4_140_140766_ms.mat │ ├── 4_140_140875_ms.mat │ ├── 4_141_141132_ms.mat │ ├── 4_141_141190_ms.mat │ ├── 4_141_141284_ms.mat │ ├── 4_141_141410_ms.mat │ ├── 4_141_141474_ms.mat │ ├── 4_141_141591_ms.mat │ ├── 4_141_141728_ms.mat │ ├── 4_141_141769_ms.mat │ ├── 4_141_141771_ms.mat │ ├── 4_141_141857_ms.mat │ ├── 4_141_141892_ms.mat │ ├── 4_141_141904_ms.mat │ ├── 4_141_141905_ms.mat │ ├── 4_141_141906_ms.mat │ ├── 4_142_142009_ms.mat │ ├── 4_142_142131_ms.mat │ ├── 4_142_142237_ms.mat │ ├── 4_142_142305_ms.mat │ ├── 4_142_142344_ms.mat │ ├── 4_142_142537_ms.mat │ ├── 4_142_142642_ms.mat │ ├── 4_142_142887_ms.mat │ ├── 4_142_142948_ms.mat │ ├── 4_143_143056_ms.mat │ ├── 4_143_143196_ms.mat │ ├── 4_143_143198_ms.mat │ ├── 4_143_143199_ms.mat │ ├── 4_143_143253_ms.mat │ ├── 4_143_143609_ms.mat │ ├── 4_143_143630_ms.mat │ ├── 4_143_143691_ms.mat │ ├── 4_143_143776_ms.mat │ ├── 4_143_143828_ms.mat │ ├── 4_144_144110_ms.mat │ ├── 4_144_144178_ms.mat │ ├── 4_144_144363_ms.mat │ ├── 4_144_144408_ms.mat │ ├── 4_144_144604_ms.mat │ ├── 4_144_144785_ms.mat │ ├── 4_144_144868_ms.mat │ ├── 5_145_145114_ms.mat │ ├── 5_145_145322_ms.mat │ ├── 5_145_145486_ms.mat │ ├── 5_145_145612_ms.mat │ ├── 5_145_145732_ms.mat │ ├── 5_145_145834_ms.mat │ ├── 5_145_145839_ms.mat │ ├── 5_145_145845_ms.mat │ ├── 5_146_146158_ms.mat │ ├── 5_146_146290_ms.mat │ ├── 5_146_146319_ms.mat │ ├── 5_146_146332_ms.mat │ ├── 5_146_146373_ms.mat │ ├── 5_146_146546_ms.mat │ └── 5_146_146660_ms.mat ├── distinguishable_colors.m ├── drawFmeasure.m ├── drawMAE.m ├── drawOverlapRatio.m ├── drawPR.m ├── drawROC.m ├── edison_matlab_interface ├── GUI │ ├── BgImagPGM.cpp │ ├── BgImagPGM.h │ ├── BgImagPNM.cpp │ ├── BgImagPNM.h │ ├── bgimsystem.cpp │ ├── bgimsystem.h │ └── icons │ │ ├── arrow.bmp │ │ ├── bgimsystem.ico │ │ ├── caip_logo.bmp │ │ ├── chart.ico │ │ ├── copy.bmp │ │ ├── copy.xpm │ │ ├── cross.bmp │ │ ├── cut.bmp │ │ ├── cut.xpm │ │ ├── down_arrow.bmp │ │ ├── h.bmp │ │ ├── help.bmp │ │ ├── help.xpm │ │ ├── mondrian.ico │ │ ├── mondrian.xpm │ │ ├── new.bmp │ │ ├── new.xpm │ │ ├── new_e.bmp │ │ ├── new_s.bmp │ │ ├── open.bmp │ │ ├── open.xpm │ │ ├── p.bmp │ │ ├── paste.bmp │ │ ├── paste.xpm │ │ ├── print.bmp │ │ ├── print.xpm │ │ ├── riul_logo.bmp │ │ ├── rotated_h.bmp │ │ ├── rotated_p.bmp │ │ ├── rutgers_logo.bmp │ │ ├── save.bmp │ │ ├── save.xpm │ │ ├── zoom_in.bmp │ │ └── zoom_out.bmp ├── Lab2RGB.m ├── Luv2RGB.m ├── Makefile ├── RGB2Lab.m ├── RGB2Luv.m ├── SysReadme.txt ├── compile_edison_wrapper.m ├── edge │ ├── BgDefaults.h │ ├── BgEdge.cpp │ ├── BgEdge.h │ ├── BgEdgeDetect.cpp │ ├── BgEdgeDetect.h │ ├── BgEdgeList.cpp │ ├── BgEdgeList.h │ ├── BgGlobalFc.cpp │ ├── BgImage.cpp │ └── BgImage.h ├── edison_wrapper.m ├── edison_wrapper_mex.cpp ├── edison_wrapper_mex.h ├── edison_wrapper_mex.mexa64 ├── edison_wrapper_mex.mexmaci64 ├── edison_wrapper_mex.mexw32 ├── edison_wrapper_mex.opt ├── edison_wrapper_mex.pdb ├── help │ ├── doc │ │ ├── edge.html │ │ ├── figs │ │ │ ├── edge_fig1.jpg │ │ │ ├── rh.jpg │ │ │ ├── segm_fig.jpg │ │ │ ├── syng_fig.jpg │ │ │ ├── sys_fig1.jpg │ │ │ ├── sys_fig2.jpg │ │ │ ├── sys_fig3.jpg │ │ │ ├── sys_fig4.jpg │ │ │ ├── win_fig1.jpg │ │ │ └── win_fig2.jpg │ │ ├── help.html │ │ ├── overview.html │ │ ├── ref.html │ │ ├── segm.html │ │ └── syng.html │ └── specification.html ├── project │ ├── EDISON.001 │ ├── EDISON.APS │ ├── EDISON.DSP │ ├── EDISON.DSW │ ├── EDISON.OPT │ ├── EDISON.PLG │ ├── EDISON.ncb │ ├── edison.rc │ └── filelog.txt ├── prompt │ ├── defs.h │ ├── edison.cpp │ ├── edison.h │ ├── error.h │ ├── flags.h │ ├── globalFnc.cpp │ ├── imfilt.h │ ├── libppm.cpp │ ├── libppm.h │ ├── main.cpp │ ├── parser.cpp │ └── parser.h ├── readme.txt └── segm │ ├── MSReadme.txt │ ├── RAList.cpp │ ├── RAList.h │ ├── ms.cpp │ ├── ms.h │ ├── msImageProcessor.cpp │ ├── msImageProcessor.h │ ├── msSys.cpp │ ├── msSys.h │ ├── msSysPrompt.cpp │ ├── rlist.cpp │ ├── rlist.h │ └── tdef.h ├── evalFmeasure.m ├── evalMAE.m ├── evalOverlapRatio.m ├── evalPR.m ├── evalROC.m ├── feature_util ├── ExtractFeature.m ├── computeColorCenter.m ├── computeColorWeight.m ├── computeQuantMatrix.m ├── computeRegionHist.m ├── gaborconvolve.m ├── gaborfilter.m ├── highpassfilter.m ├── histDist.m ├── lowpassfilter.m ├── mergeAdjacentRegions_fast.m ├── mexMergeAdjacentRegions.mexw32 ├── rgb2lab.m ├── sigmoid.m ├── spatialgabor.m └── stdv.m ├── matlabPyrTools ├── ChangeLog ├── Contents.m ├── MEX │ ├── -MacReadMe │ ├── .nfs0000000000116fef00000004 │ ├── compilePyrTools.m │ ├── convolve.c │ ├── convolve.h │ ├── corrDn.c │ ├── corrDn.mexa64 │ ├── corrDn.mexglx │ ├── corrDn.mexmac │ ├── corrDn.mexmaci │ ├── corrDn.mexmaci64 │ ├── corrDn.mexw32 │ ├── edges-orig.c │ ├── edges.c │ ├── histo.c │ ├── histo.mexa64 │ ├── histo.mexglx │ ├── histo.mexmac │ ├── histo.mexmaci │ ├── histo.mexmaci64 │ ├── histo.mexw32 │ ├── histo.mexw64 │ ├── innerProd.c │ ├── pointOp.c │ ├── pointOp.mexa64 │ ├── pointOp.mexglx │ ├── pointOp.mexmac │ ├── pointOp.mexmaci │ ├── pointOp.mexmaci64 │ ├── pointOp.mexw32 │ ├── pointOp.mexw64 │ ├── range2.c │ ├── range2.mexa64 │ ├── range2.mexglx │ ├── range2.mexmac │ ├── range2.mexmaci │ ├── range2.mexmaci64 │ ├── range2.mexw32 │ ├── range2.mexw64 │ ├── upConv.c │ ├── upConv.mexa64 │ ├── upConv.mexglx │ ├── upConv.mexmac │ ├── upConv.mexmaci │ ├── upConv.mexmaci64 │ ├── upConv.mexw32 │ ├── upConv.mexw64 │ └── wrap.c ├── README ├── TUTORIALS │ ├── .AppleDouble │ │ └── .Parent │ ├── .FBCIndex │ ├── .FBCLockFolder │ │ └── .FBCSemaphoreFile │ ├── HTML │ │ ├── lcv.css │ │ ├── matlabPyrTools.png │ │ ├── matlabPyrTools_0.1.png │ │ ├── matlabPyrTools_0.2.png │ │ ├── matlabPyrTools_0.3.png │ │ ├── matlabPyrTools_01.png │ │ ├── matlabPyrTools_02.png │ │ ├── matlabPyrTools_03.png │ │ ├── matlabPyrTools_04.png │ │ ├── matlabPyrTools_05.png │ │ ├── matlabPyrTools_06.png │ │ ├── matlabPyrTools_07.png │ │ ├── matlabPyrTools_08.png │ │ ├── matlabPyrTools_09.png │ │ ├── matlabPyrTools_10.png │ │ ├── matlabPyrTools_11.png │ │ ├── matlabPyrTools_12.png │ │ ├── matlabPyrTools_13.png │ │ ├── matlabPyrTools_14.png │ │ ├── matlabPyrTools_15.png │ │ ├── matlabPyrTools_16.png │ │ ├── matlabPyrTools_17.png │ │ ├── matlabPyrTools_18.png │ │ ├── matlabPyrTools_19.png │ │ ├── matlabPyrTools_20.png │ │ ├── matlabPyrTools_21.png │ │ ├── matlabPyrTools_22.png │ │ ├── matlabPyrTools_23.png │ │ ├── matlabPyrTools_24.png │ │ ├── pyramids.png │ │ ├── pyramids_01.png │ │ ├── pyramids_02.png │ │ ├── pyramids_03.png │ │ ├── pyramids_04.png │ │ ├── pyramids_05.png │ │ ├── pyramids_06.png │ │ ├── pyramids_07.png │ │ ├── pyramids_08.png │ │ ├── pyramids_09.png │ │ ├── pyramids_10.png │ │ ├── pyramids_11.5.png │ │ ├── pyramids_11.png │ │ ├── pyramids_12.png │ │ ├── pyramids_13.png │ │ ├── pyramids_14.png │ │ ├── pyramids_15.png │ │ ├── pyramids_16.png │ │ ├── pyramids_17.png │ │ ├── pyramids_18.png │ │ ├── pyramids_19.png │ │ ├── pyramids_20.png │ │ ├── pyramids_21.png │ │ ├── pyramids_22.png │ │ ├── pyramids_23.png │ │ ├── pyramids_24.png │ │ ├── pyramids_25.png │ │ ├── pyramids_26.png │ │ ├── pyramids_27.png │ │ ├── pyramids_28.5.png │ │ ├── pyramids_28.png │ │ ├── pyramids_29.png │ │ ├── pyramids_30.png │ │ ├── pyramids_31.png │ │ ├── pyramids_32.png │ │ ├── pyramids_33.png │ │ ├── pyramids_34.png │ │ ├── pyramids_35.png │ │ ├── pyramids_36.5.png │ │ ├── pyramids_36.png │ │ ├── pyramids_37.3.png │ │ ├── pyramids_37.6.png │ │ ├── pyramids_37.png │ │ ├── pyramids_38.5.png │ │ ├── pyramids_38.png │ │ ├── pyramids_39.5.png │ │ ├── pyramids_39.png │ │ ├── pyramids_40.png │ │ ├── pyramids_41.png │ │ ├── pyramids_42.png │ │ ├── pyramids_43.png │ │ ├── pyramids_44.png │ │ ├── pyramids_45.png │ │ ├── pyramids_46.png │ │ ├── pyramids_47.png │ │ ├── pyramids_48.png │ │ ├── pyramids_49.png │ │ ├── pyramids_5.5.png │ │ ├── pyramids_50.png │ │ ├── pyramids_51.png │ │ ├── pyramids_52.5.png │ │ ├── pyramids_52.png │ │ ├── pyramids_53.png │ │ ├── pyramids_54.png │ │ ├── pyramids_55.png │ │ ├── pyramids_56.png │ │ ├── pyramids_57.png │ │ ├── pyramids_58.png │ │ ├── pyramids_59.png │ │ ├── pyramids_60.png │ │ ├── pyramids_61.png │ │ ├── pyramids_62.png │ │ ├── pyramids_63.png │ │ ├── pyramids_64.png │ │ ├── pyramids_65.png │ │ ├── pyramids_66.png │ │ ├── pyramids_67.png │ │ ├── pyramids_68.png │ │ ├── pyramids_69.png │ │ ├── pyramids_70.png │ │ ├── pyramids_71.png │ │ ├── pyramids_72.png │ │ ├── pyramids_73.png │ │ ├── pyramids_74.png │ │ └── pyramids_75.png │ ├── README │ ├── matlabPyrTools.html │ ├── matlabPyrTools.m │ ├── pyramids.html │ └── pyramids.m ├── binomialFilter.m ├── blur.m ├── blurDn.m ├── buildGpyr.m ├── buildLpyr.m ├── buildSCFpyr.m ├── buildSCFpyrLevs.m ├── buildSFpyr.m ├── buildSFpyrLevs.m ├── buildSpyr.m ├── buildSpyrLevs.m ├── buildWpyr.m ├── cconv2.m ├── clip.m ├── corrDn.m ├── corrDn.mexa64 ├── corrDn.mexglx ├── corrDn.mexmac ├── corrDn.mexmaci64 ├── corrDn.mexw32 ├── einstein.pgm ├── entropy2.m ├── factorial.m ├── feynman.pgm ├── getSpyr.m ├── histo.m ├── histo.mexa64 ├── histo.mexglx ├── histo.mexmac ├── histo.mexmaci64 ├── histo.mexw32 ├── histoMatch.m ├── imGradient.m ├── imStats.m ├── innerProd.m ├── kurt2.m ├── lplot.m ├── lpyrHt.m ├── make-tar-file ├── maxPyrHt.m ├── mean2.m ├── mkAngle.m ├── mkAngularSine.m ├── mkDisc.m ├── mkFract.m ├── mkGaussian.m ├── mkImpulse.m ├── mkR.m ├── mkRamp.m ├── mkSine.m ├── mkSquare.m ├── mkZonePlate.m ├── modulateFlip.m ├── namedFilter.m ├── nextFig.m ├── pgmRead.m ├── pgmWrite.m ├── pixelAxes.m ├── pointOp.m ├── pointOp.mexa64 ├── pointOp.mexglx ├── pointOp.mexmac ├── pointOp.mexmaci64 ├── pointOp.mexw32 ├── pwd2path.m ├── pyrBand.m ├── pyrBandIndices.m ├── pyrLow.m ├── pyrTools.pdf ├── range2.m ├── range2.mexa64 ├── range2.mexglx ├── range2.mexmac ├── range2.mexmaci64 ├── range2.mexw32 ├── rconv2.m ├── rcosFn.m ├── reconLpyr.m ├── reconSCFpyr.m ├── reconSFpyr.m ├── reconSFpyrLevs.m ├── reconSpyr.m ├── reconSpyrLevs.m ├── reconWpyr.m ├── setPyrBand.m ├── shift.m ├── showIm.m ├── showLpyr.m ├── showSpyr.m ├── showWpyr.m ├── skew2.m ├── sp0Filters.m ├── sp1Filters.m ├── sp3Filters.m ├── sp5Filters.m ├── spyrBand.m ├── spyrHigh.m ├── spyrHt.m ├── spyrLev.m ├── spyrNumBands.m ├── steer.m ├── steer2HarmMtx.m ├── subMtx.m ├── upBlur.m ├── upConv.m ├── upConv.mexa64 ├── upConv.mexglx ├── upConv.mexmac ├── upConv.mexmaci64 ├── upConv.mexw32 ├── var2.m ├── vectify.m ├── wpyrBand.m ├── wpyrHt.m ├── wpyrLev.m └── zconv2.m └── result ├── Fmeasure ├── MSRA1000_RC_Fmeasure_meanshift.mat ├── MSRA1000_SF_Fmeasure_meanshift.mat └── MSRA1000_hypergraph_Fmeasure_meanshift.mat ├── MAE └── MSRA1000_hypergraph_MAE.mat ├── OverlapRatio └── MSRA1000_hypergraph_OverlapRatio.mat ├── PRcurve └── MSRA1000_hypergraph_PRCurve.txt └── ROC └── 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