image {
  x0=0, y0=0, x1=1024, y1=1024
  numcomps=1
  comp 0 {
    dx=1, dy=1
    prec=12
    sgnd=0
  }
}
coding parameters {
  tx0=0, ty0=0
  tdx=128, tdy=128
  tw=8, th=8
  tile 0 {
    csty=0
    prg=0
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    comp 0 {
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      stepsizes=(84,8) (423,10) (408,10) (435,10) (450,9) (435,9) (470,9) (549,8) (520,8) (618,8) 
    }
  }
  tile 1 {
    csty=0
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    comp 0 {
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      cblkw=6
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      stepsizes=(75,8) (1093,10) (1098,10) (1115,10) (1157,9) (1134,9) (1186,9) (1217,8) (1245,8) (1248,8) 
    }
  }
  tile 2 {
    csty=0
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    comp 0 {
      csty=0
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      cblkw=6
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      stepsizes=(66,8) (630,10) (635,10) (665,10) (684,9) (665,9) (703,9) (776,8) (761,8) (884,8) 
    }
  }
  tile 3 {
    csty=0
    prg=0
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    comp 0 {
      csty=0
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      stepsizes=(148,8) (259,8) (228,8) (286,8) (204,7) (322,7) (248,7) (241,6) (412,6) (339,6) 
    }
  }
  tile 4 {
    csty=0
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    comp 0 {
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      stepsizes=(54,8) (799,10) (789,10) (799,10) (826,9) (812,9) (828,9) (941,8) (911,8) (1023,8) 
    }
  }
  tile 5 {
    csty=0
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    comp 0 {
      csty=0
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      cblkw=6
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      stepsizes=(432,7) (296,7) (301,7) (306,7) (316,6) (329,6) (371,6) (584,5) (637,5) (882,5) 
    }
  }
  tile 6 {
    csty=0
    prg=0
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    comp 0 {
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      stepsizes=(68,6) (67,6) (68,6) (65,6) (96,5) (92,5) (143,5) (324,4) (261,4) (473,4) 
    }
  }
  tile 7 {
    csty=0
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    comp 0 {
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      stepsizes=(2024,9) (749,9) (721,9) (792,9) (848,8) (749,8) (826,8) (1130,7) (982,7) (1363,7) 
    }
  }
  tile 8 {
    csty=0
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    comp 0 {
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      cblkw=6
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      stepsizes=(180,8) (323,10) (325,10) (330,10) (359,9) (344,9) (383,9) (423,8) (417,8) (493,8) 
    }
  }
  tile 9 {
    csty=0
    prg=0
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    mct=0
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    comp 0 {
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      stepsizes=(172,8) (643,10) (659,10) (689,10) (706,9) (686,9) (735,9) (749,8) (765,8) (854,8) 
    }
  }
  tile 10 {
    csty=0
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    comp 0 {
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      cblkw=6
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      stepsizes=(171,8) (373,10) (379,10) (386,10) (414,9) (398,9) (436,9) (512,8) (485,8) (580,8) 
    }
  }
  tile 11 {
    csty=0
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    comp 0 {
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      stepsizes=(169,8) (489,10) (502,10) (503,10) (535,9) (532,9) (577,9) (640,8) (608,8) (677,8) 
    }
  }
  tile 12 {
    csty=0
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    comp 0 {
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      stepsizes=(166,8) (334,10) (333,10) (344,10) (369,9) (349,9) (386,9) (467,8) (437,8) (542,8) 
    }
  }
  tile 13 {
    csty=0
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    comp 0 {
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      stepsizes=(121,8) (1535,9) (1546,9) (1559,9) (1557,8) (1571,8) (1676,8) (1753,7) (1953,7) (212,6) 
    }
  }
  tile 14 {
    csty=0
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    comp 0 {
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      stepsizes=(1005,7) (990,7) (1002,7) (1007,7) (1019,6) (1029,6) (1091,6) (1224,5) (1218,5) (1390,5) 
    }
  }
  tile 15 {
    csty=0
    prg=0
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    rates=0.0 
    comp 0 {
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      cblkw=6
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      stepsizes=(565,7) (435,7) (440,7) (449,7) (454,6) (514,6) (511,6) (624,5) (667,5) (787,5) 
    }
  }
  tile 16 {
    csty=0
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    comp 0 {
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      stepsizes=(201,8) (563,10) (540,10) (578,10) (591,9) (577,9) (621,9) (671,8) (645,8) (733,8) 
    }
  }
  tile 17 {
    csty=0
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    comp 0 {
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      stepsizes=(200,8) (777,10) (781,10) (807,10) (836,9) (824,9) (834,9) (907,8) (897,8) (940,8) 
    }
  }
  tile 18 {
    csty=0
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    comp 0 {
      csty=0
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      stepsizes=(1930,8) (1927,8) (20,7) (1967,8) (1952,7) (63,6) (128,6) (2016,6) (656,5) (979,5) 
    }
  }
  tile 19 {
    csty=0
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    comp 0 {
      csty=0
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      stepsizes=(192,8) (1505,9) (1528,9) (1509,9) (1528,8) (1578,8) (1608,8) (1650,7) (1918,7) (42,6) 
    }
  }
  tile 20 {
    csty=0
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    comp 0 {
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      stepsizes=(630,7) (475,7) (462,7) (477,7) (496,6) (476,6) (578,6) (813,5) (560,5) (1551,5) 
    }
  }
  tile 21 {
    csty=0
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    comp 0 {
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      stepsizes=(133,7) (45,7) (37,7) (48,7) (60,6) (52,6) (139,6) (222,5) (216,5) (674,5) 
    }
  }
  tile 22 {
    csty=0
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    comp 0 {
      csty=0
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      stepsizes=(489,7) (447,7) (457,7) (466,7) (482,6) (487,6) (548,6) (660,5) (639,5) (791,5) 
    }
  }
  tile 23 {
    csty=0
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    comp 0 {
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      stepsizes=(484,7) (478,7) (473,7) (479,7) (494,6) (520,6) (551,6) (690,5) (688,5) (879,5) 
    }
  }
  tile 24 {
    csty=0
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    comp 0 {
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  }
  tile 25 {
    csty=0
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  }
  tile 26 {
    csty=0
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    comp 0 {
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  }
  tile 27 {
    csty=0
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    comp 0 {
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      stepsizes=(1198,6) (1198,6) (1197,6) (1218,6) (1240,5) (1217,5) (1427,5) (1585,4) (1410,4) (239,3) 
    }
  }
  tile 28 {
    csty=0
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    comp 0 {
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      stepsizes=(704,6) (727,6) (714,6) (744,6) (748,5) (731,5) (912,5) (1030,4) (862,4) (1667,4) 
    }
  }
  tile 29 {
    csty=0
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    comp 0 {
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      stepsizes=(663,6) (675,6) (666,6) (701,6) (704,5) (691,5) (874,5) (1005,4) (858,4) (1608,4) 
    }
  }
  tile 30 {
    csty=0
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    comp 0 {
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      stepsizes=(794,7) (812,7) (809,7) (822,7) (831,6) (831,6) (927,6) (1021,5) (1022,5) (1324,5) 
    }
  }
  tile 31 {
    csty=0
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    comp 0 {
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      stepsizes=(882,7) (847,7) (847,7) (867,7) (867,6) (871,6) (943,6) (1118,5) (1049,5) (1373,5) 
    }
  }
  tile 32 {
    csty=0
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    comp 0 {
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    }
  }
  tile 33 {
    csty=0
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    comp 0 {
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    }
  }
  tile 34 {
    csty=0
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    comp 0 {
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    }
  }
  tile 35 {
    csty=0
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    comp 0 {
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    }
  }
  tile 36 {
    csty=0
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    comp 0 {
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  }
  tile 37 {
    csty=0
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    comp 0 {
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    }
  }
  tile 38 {
    csty=0
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    comp 0 {
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  }
  tile 39 {
    csty=0
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    comp 0 {
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  }
  tile 40 {
    csty=0
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    comp 0 {
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      stepsizes=(897,6) (920,6) (919,6) (984,6) (958,5) (948,5) (1185,5) (1228,4) (1106,4) (1538,4) 
    }
  }
  tile 41 {
    csty=0
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    comp 0 {
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      stepsizes=(689,6) (696,6) (688,6) (765,6) (751,5) (708,5) (935,5) (1055,4) (823,4) (1221,4) 
    }
  }
  tile 42 {
    csty=0
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    comp 0 {
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      stepsizes=(662,6) (659,6) (662,6) (722,6) (711,5) (695,5) (855,5) (942,4) (847,4) (1130,4) 
    }
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  tile 43 {
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