Embedded newform data - 435.4.a.c.1.1

Formats: - HTML - YAML - JSON - 2024-09-13T06:00:52.799166

• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_largest	boolean
  is_maximal	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 6960, 'analytic_conductor': 25.665830852497166, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [5, -1], [29, -1]], 'atkin_lehner_string': '+--', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [435, 1, [146, 262, 31], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-5, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007199321850291, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '435.4.a.c', 'level': 435, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 5, 29], 'level_radical': 435, 'minimal_twist': '435.4.a.c', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+5q^{2}-3q^{3}+17q^{4}+5q^{5}-15q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '435.4.a', 'trace_display': [5, -3, 5, 16], 'trace_hash': 210990839620793982, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.016', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.038', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.040', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.106', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.083', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 5, -3, 17, 5, -15, 16, 45, 9, 25, -44, -51, 78, 80, -15, 89, 18, 45, -28, 85, -48, -220, 184, -135, 25, 390, -27, 272, 29, -75, -224, 85, 132, 90, 80, 153, 254, -140, -234, 225, -78, -240, -260, -748, 45, 920, 312, -267, -87, 125, -54, 1326, 574, -135, -220, 720, 84, 145, 180, -255, -610, -1120, 144, -287, 390, 660, -340, 306, -552, 400, 296, 405, 394, 1270, -75, -476, -704, -1170, -960, 445, 81, -390, -908, -816, 90, -1300, -87, -1980, -990, 225, 1248, 3128, 672, 1560, -140, -255, 1234, -435, -396, 425, 1022, -270, -1248, 3510, -240, 2870, -116, -459, -826, -1100, -762, 1424, -2206, 420, 920, 493, 702, 900, 288, -675, 605, -3050, 234, -3808, 125, 720, -2056, -2115, 780, 1950, 12, 2244, -448, -1700, -135, 810, -2758, -2760, -1436, 1360, -936, 1480, -3432, 801, 145, 1970, 261, 4318, -498, -375, 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• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
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-0.1709956766670207, -0.2995201031720003, -0.27428618838066837, -0.37138164797893214, -0.19712878582137033, -0.193615448869919, -0.21392246335807655, -0.3636175291337979, -0.14269952241820213, -0.21686694052564864, -0.32327962360753504, -0.2805047482107362, -0.13333370073854475, -0.16697857390386872, -0.3786578305764719, -0.29863790266022705, -0.18702925317749922, -0.14164908444034288, -0.2607256179237445, -0.27621155550846244, -0.3142714583151883, -0.26846190995637303, -0.24940562531787858, -0.2895070185733726, -0.33084771070226116, -0.43174292833074956, -0.22868710802912753, -0.3050373187303005, -0.26635858715670074, -0.2508718527845226, -0.2794765871989701, -0.1748503044675901, -0.14424902464477476, -0.26198671725118117, -0.15024037030390788, -0.22104957676982775, -0.21647266006947233, -0.35762003553959654, -0.18621708800019915, -0.22331697417918384, -0.41637642411688885, -0.14736561578177904, -0.3578313106264757, -0.32209206809306384, -0.2053205433366986, -0.3895154616078655, -0.11728283461140598, -0.35803305907499733, -0.3172949854413855, -0.24348413117316284, -0.13711561270161554, -0.12376425417390385, -0.30604956969266206, -0.2741696845353702, -0.2694840918819646, -0.1842603748958363, -0.3552151765906045, -0.13900563921176964, -0.26922492288852273, -0.3224077308526979, -0.1968832385010331, -0.1570587298954681, -0.06074956930890589], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 3, 'hecke_orbit_code': 9007199321850291, 'label': '435.4.a.c.1.1', 'level': 435, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'ALdims': [5, 8, 6, 9, 7, 8, 10, 3], 'Nk2': 6960, 'analytic_conductor': 25.665830852497166, 'char_conductor': 1, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [435, 1, [146, 262, 31], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 176, 'dim': 56, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 67109299, 'hecke_orbit_dims': [1, 1, 1, 2, 2, 5, 6, 6, 7, 7, 8, 10], 'label': '435.4.a', 'level': 435, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 5, 29], 'level_radical': 435, 'mf_dim': 184, 'mf_new_dim': 56, 'num_forms': 12, 'plus_dim': 32, 'prim_orbit_index': 1, 'relative_dim': 56, 'sturm_bound': 240, 'trace_bound': 2, 'trace_display': [0, 0, 0, 64], 'traces': [56, 0, 0, 212, 0, 12, 64, 0, 504, 20, -136, 48, -88, -192, -60, 820, 64, 0, 368, 80, 264, -252, 208, 144, 1400, 672, 0, 700, 0, 0, 728, -1240, 0, 148, 520, 1908, 320, -1064, 336, -60, -968, 468, -848, -520, 0, 1128, -1168, 576, 984, 0, 408, 1444, 1072, 108, -1120, 336, -168, -232, -1024, 180, 600, -328, 576, 1824, 520, 0, 2472, -1040, -432, 1920, -1072, 0, 1016, 808, 0, 5320, -3776, 1764, 2264, 640, 4536, -5408, 1080, -816, -440, 3344, -1044, 440, -104, 180, 1528, -1832, 2856, -6396, 80, 804, 328, -8200, -1224, 5300, 192, -1824, -3912, 17264, 120, -4536, 2808, 432, -872, 2160, -1512, 1468, -2592, -5952, 2680, 0, -792, -472, 176, 0, 12160, 7136, -1320, 12016, 0, -1728, -10840, -9920, 3864, -3200, -5464, 852, 2816, 3496, -540, -4984, 3888, -1920, 832, 6240, 2016, -496, -1104, 7380, -1160, -9296, 2496, -7848, -7088, 300, -2984, -24488, 576, 4148, 4880, -1584, -10464, -25912, 3192, 740, -8304, 0, -6144, -4152, 240, -15768, 80, 6936, 12232, 2880, 3312, 2408, -12656, 0, 1600, -17232, -2184, 5732, -1088, 720, 3464, -12216, -528, -11624, -3880, -4392, 19704, -13424, 2376, -2520, 12848, 18912, -11096, -880, -3120, -2640, -384, -2268, 12176, 0, -8712, 12092, 0, 3396, 2080, -5288, 1872, 1612, 6048, 0, 4640, -6480, -9216, 34128, 3280, 1296, 1776, 11688, 1128, -10640, -27136, 984, -784, 35816, 12600, -23084, 12936, 2016, -6216, -1440, -120, 4524, 7000, 6048, 2720, -36776, 8232, -21556, 28080, 900, -3848, -4264, 0, 27752, -10320, 14640, -6736, -25304, -4944, 500, -9960, 6300, -7200, 544, -240, -28972, -15976, -24480, 7808, -4800, 0, -15396, -16320, 6000, 11400, -40920, -5616, -1668, 7248, 0, 19304, -12488, 18240, 4504, -3400, -10104, 9752, -45928, 6552, 18640, -8080, -25248, -5840, -17848, 9840, -36108, 16176, -11160, 11416, 0, 2376, 22776, 4640, 35352, 11920, -15504, 0, -13936, 22880, 1200, -4176, 29584, 768, 28384, -1680, 1332, -32112, -83952, 6696, 9240, 3776, 8544, 16608, -16456, 4680, 10248, 31920, 8208, 2088, 20080, 7440, 16080, -21520, 17172, -2200, -4808, -1056, -54656, 61056, 6480, -34160, 7176, 2880, 64752, -720, -3840, 26600, 30904, 16152, 7560, -1952, -9576, 18488, -17672, -2760, 7936, -1928, -8352, 3912, -4800, 3024, 15612, 26584, -3888, 13760, -23032, -11568, -76080, 9680, -540, 72504, -25016, -16416, 30340, -11280, 27288, 4792, -49848, -8712, -2800, -77744, 0, 25688, 41784, -1500, -36032, 7424, 4212, 29216, 960, 4104, -72160, 25200, 29460, 12000, 34872, -7632, 42704, 3536, 0, 43616, 3992, 9984, 3840, -2240, -4680, 33208, 110216, -4080, 20500, 15312, 8988, -63952, 43152, 0, 5220, -12016, -2736, 1872, 6480, 4080, -25864, 12080, 10152, 3440, 110264, 5520, 48224, -160, 5280, 7016, 29176, -10512, 82848, 1600, -1632, -38544, -33896, 3696, 27280, -31280, 5184, -39704, 44400, -3480, -52012, -29760, -26712, -21848, 25920, 8856, 22508, 12080, -57888, -2160, 19392, -21768, -94112, 12184, 0, 54392, 22848, 1344, 14360, 35200, -89064, 35168, 20336, 3672, 3160, 76672, -27792, -57792, 12064, 10080, -36312, -25280, 12996, -33648, 49920, 44256, -34352, -10736, -62376, 9200, -6608, 9648, -38296, -4800, 0, 43600, 7528, -19632, 44928, 30320, 972, -24440, 35952, 33096, 21620, 28984, -28896, -11832, 156280, -10080, 51328, -72192, -73056, -47224, 2000, 39312, -4132, 50160, 3024, 25200, 53216, 17184, -67688, -39632, -16920, 24816, 70400, -1512, -85944, -21480, 38544, -32592, -58080, -37944, -7600, 49984, -2088, 36424, 81304, 6600, -35776, 66624, -34140, 34912, 3360, -9216, -80456, -29904, -14640, -11640, -50488, 12552, 2084, 5960, 1620, -5112, -14792, -30624, -6108, 3040, -61620, -22072, -11056, 5400, -6300, 6960, -102864, 4032, -41424, 17280, -122988, -59680, -2952, 32432, 32440, -12528, -73912, 130528, -4260, -5240, 12448, 5184, -108248, -27096, -3840, 20440, 215952, -13440, 35656, 5200, 16416, 35672, 70984, -49584, -13920, 17600, -95880, 27152, -81808, 4680, -36964, -86536, 70992, -35984, -65800, -19752, -69992, -111656, 0, -8720, -71656, -9072, 105376, -129760, 3600, -68768, 122584, 22248, -137616, -16880, -79344, -143688, -14384, 0, -74880, -30224, -9360, 93400, 142472, -3720, -34472, -76528, -50928, 59824, -18720, -3888, 332, -114320, -720, 35000, 84248, -16560, -142400, -115856, 17280, 124856, -185904, 82008, 58812, 45320, -53760, -57848, 0, -9648, -56780, -39144, 112512, -103272, 107016, 12240, 56368, 147584, 0, -32224, 16800, 56928, -1992, -86688, -27732, -47280, 122856, 9144, 111340, -5816, -30960, 82552, 168216, 76920, -224728, -27520, 7272, -21344, 184680, -25176, -2160, -208928, -66828, 166752, -163104, 0, 42904, 25520, -4176, -38768, -40080, 65760, 185912, -143288, 47880, 11960, -58712, 24960, 125024, -111056, 20160, -45720, -220440, -33984, -121208, -20800, 0, -123648, 120000, 28584, 17500, 182768, 15876, 43776, -111856, -960, -88808, -84512, -116640, 11064, -68400, 20376, 145456, -165616, 11424, 7760, -189024, -39504, -179200, -31760, 5760, 22192, 196416, 72864, 58780, 0, -140688, -80888, -136024, 40824, -14160, -132208, 156720, 121920, 111824, -29340, -88264, -142368, -48672, 2288, -46920, 48528, 283152, -123536, -20256, 19840, 20488, 9720, 283284, 29744, 0, -77256, 110856, -27408, 1044, -18640, -7344, 15200, -82384, -118104, 2400, -58752, 139944, -94312, 264192, -3960, -243200, 51168, 206784, -83136, -77520, 78120, 43816, -90704, 30096, 18200, -130184, 26592, 42532, 29472, -31200, -97232, 347880, -9396, -31616, 63320, 7248, 24656, 336488, 31296, -67920, -192528, 3960, -106144, 221592, -23040, 75596, -117968, 15216, -94792, -31000, -936, 149864, 47952, -187872, -56960, -161920, 8016, 201208, 22584, 1620, 61488, 2320, -8136, 235032, -8880, 52884, 22800, 484936, 13752, 6080, 83920, -92400, 78408, 117560, 0, -113248, -75856, -16488, 5864, -72560, -816, 73768, 217456, 102132, -25920, 22832, 25704, -152664, -31392, -49200, 47096, -71992, -84192, -216112, 55040, -57564, 31672, -75272, 52200, 3700, 236192, -156072, -59104, 124216, 720, 448896, -13128, 36192, -95056, 63920, -17424, -23896, -162992, 7236, 84920, 104632, -51072, 200280, 83424, -6960, -39368, -93400, 2952, -95360, 13000, -25320, -37208, 49480, -144504, -203880, 137976, -73800, 38752, -170256, -21240, 102092, -95296, -31728, -71120, -38360, -11016, 209380, -76176, -51696, 5840, 136336, -150000, -11708, 18792, 47700, 53840, 285840, 124080, -217848, 30960, 122136, 52272, 309416, 1728, -88720, 84704, 112344, 88608, -68600, 39240, 95328, 140640, -16416, -4456, 75440, 187176, -78968, -31328, 60900, 8000, -20576, -35208, 32480, 22912, -73080, 128224, -99736, -140496, -167968, -78880, 155376, -41392, 259512, 36240, 21120, -31136, 112632, -14736, -369680, 1080, -34960, 43312, 273432, 5936, -26600, 113016, 278856, -55528, -40824, 95040, 378520, -15312, 226632, -119440, -7980, 51432, 607760, 25272, 127620, 34960, -234408, -236760, 238632, -114288, -19480, -303000, 3888, 125248, -151560, 8400, 186752, -47864, -96576, -109992, -118800, -7848, 464, 218768, -126000, -49080, 26448, -115272, -165368, -176144, 19440, -37696, -82056, 36648, 235568, 28320, 37176, -170112, 515352, -13608, -1500], 'weight': 4, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 40428768
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 9007199321850291, 'source_is_minimal': True, 'source_label': '435.4.a.c.1.1', 'source_level': 435, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850291, 'target_is_minimal': True, 'target_label': '435.4.a.c.1.1', 'target_level': 435, 'twist_class_label': '435.4.a.c.1.1', 'twist_class_level': 435, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 40428769
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 9007199321850291, 'source_is_minimal': True, 'source_label': '435.4.a.c.1.1', 'source_level': 435, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67110169, 'target_is_minimal': False, 'target_label': '1305.4.a.a.1.1', 'target_level': 1305, 'twist_class_label': '435.4.a.c.1.1', 'twist_class_level': 435, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 40428770
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 9007199321850291, 'source_is_minimal': True, 'source_label': '435.4.a.c.1.1', 'source_level': 435, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67111039, 'target_is_minimal': False, 'target_label': '2175.4.a.a.1.1', 'target_level': 2175, 'twist_class_label': '435.4.a.c.1.1', 'twist_class_level': 435, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 882600
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 2}
  • id: 882601
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 3}
  • id: 882602
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 5}
  • id: 882603
    {'charpoly_factorization': [[[-16, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 7}
  • id: 882604
    {'charpoly_factorization': [[[44, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 11}
  • id: 882605
    {'charpoly_factorization': [[[-78, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 13}
  • id: 882606
    {'charpoly_factorization': [[[-18, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 17}
  • id: 882607
    {'charpoly_factorization': [[[28, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 19}
  • id: 882608
    {'charpoly_factorization': [[[-184, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 23}
  • id: 882609
    {'charpoly_factorization': [[[-29, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 29}
  • id: 882610
    {'charpoly_factorization': [[[224, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 31}
  • id: 882611
    {'charpoly_factorization': [[[-254, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 37}
  • id: 882612
    {'charpoly_factorization': [[[78, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 41}
  • id: 882613
    {'charpoly_factorization': [[[260, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 43}
  • id: 882614
    {'charpoly_factorization': [[[-312, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 47}
  • id: 882615
    {'charpoly_factorization': [[[-574, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 53}
  • id: 882616
    {'charpoly_factorization': [[[-180, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 59}
  • id: 882617
    {'charpoly_factorization': [[[610, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 61}
  • id: 882618
    {'charpoly_factorization': [[[340, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 67}
  • id: 882619
    {'charpoly_factorization': [[[-296, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 71}
  • id: 882620
    {'charpoly_factorization': [[[-394, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 73}
  • id: 882621
    {'charpoly_factorization': [[[960, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 79}
  • id: 882622
    {'charpoly_factorization': [[[908, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 83}
  • id: 882623
    {'charpoly_factorization': [[[990, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 89}
  • id: 882624
    {'charpoly_factorization': [[[-1234, 1], 1]], 'hecke_orbit_code': 9007199321850291, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 1, 'hecke_orbit': 3, 'label': '435.4.a.c', 'level': 435, 'portrait': 'data:image/png;base64,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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 28397005
    {'hecke_orbit_code': 9007199321850291, 'n': 1, 'trace_an': 1}
  • id: 28397006
    {'hecke_orbit_code': 9007199321850291, 'n': 2, 'trace_an': 5}
  • id: 28397007
    {'hecke_orbit_code': 9007199321850291, 'n': 3, 'trace_an': -3}
  • id: 28397008
    {'hecke_orbit_code': 9007199321850291, 'n': 4, 'trace_an': 17}
  • id: 28397009
    {'hecke_orbit_code': 9007199321850291, 'n': 5, 'trace_an': 5}
  • id: 28397010
    {'hecke_orbit_code': 9007199321850291, 'n': 6, 'trace_an': -15}
  • id: 28397011
    {'hecke_orbit_code': 9007199321850291, 'n': 7, 'trace_an': 16}
  • id: 28397012
    {'hecke_orbit_code': 9007199321850291, 'n': 8, 'trace_an': 45}
  • id: 28397013
    {'hecke_orbit_code': 9007199321850291, 'n': 9, 'trace_an': 9}
  • id: 28397014
    {'hecke_orbit_code': 9007199321850291, 'n': 10, 'trace_an': 25}
  • id: 28397015
    {'hecke_orbit_code': 9007199321850291, 'n': 11, 'trace_an': -44}
  • id: 28397016
    {'hecke_orbit_code': 9007199321850291, 'n': 12, 'trace_an': -51}
  • id: 28397017
    {'hecke_orbit_code': 9007199321850291, 'n': 13, 'trace_an': 78}
  • id: 28397018
    {'hecke_orbit_code': 9007199321850291, 'n': 14, 'trace_an': 80}
  • id: 28397019
    {'hecke_orbit_code': 9007199321850291, 'n': 15, 'trace_an': -15}
  • id: 28397020
    {'hecke_orbit_code': 9007199321850291, 'n': 16, 'trace_an': 89}
  • id: 28397021
    {'hecke_orbit_code': 9007199321850291, 'n': 17, 'trace_an': 18}
  • id: 28397022
    {'hecke_orbit_code': 9007199321850291, 'n': 18, 'trace_an': 45}
  • id: 28397023
    {'hecke_orbit_code': 9007199321850291, 'n': 19, 'trace_an': -28}
  • id: 28397024
    {'hecke_orbit_code': 9007199321850291, 'n': 20, 'trace_an': 85}
  • id: 28397025
    {'hecke_orbit_code': 9007199321850291, 'n': 21, 'trace_an': -48}
  • id: 28397026
    {'hecke_orbit_code': 9007199321850291, 'n': 22, 'trace_an': -220}
  • id: 28397027
    {'hecke_orbit_code': 9007199321850291, 'n': 23, 'trace_an': 184}
  • id: 28397028
    {'hecke_orbit_code': 9007199321850291, 'n': 24, 'trace_an': -135}
  • id: 28397029
    {'hecke_orbit_code': 9007199321850291, 'n': 25, 'trace_an': 25}
  • id: 28397030
    {'hecke_orbit_code': 9007199321850291, 'n': 26, 'trace_an': 390}
  • id: 28397031
    {'hecke_orbit_code': 9007199321850291, 'n': 27, 'trace_an': -27}
  • id: 28397032
    {'hecke_orbit_code': 9007199321850291, 'n': 28, 'trace_an': 272}
  • id: 28397033
    {'hecke_orbit_code': 9007199321850291, 'n': 29, 'trace_an': 29}
  • id: 28397034
    {'hecke_orbit_code': 9007199321850291, 'n': 30, 'trace_an': -75}
  • id: 28397035
    {'hecke_orbit_code': 9007199321850291, 'n': 31, 'trace_an': -224}
  • id: 28397036
    {'hecke_orbit_code': 9007199321850291, 'n': 32, 'trace_an': 85}
  • id: 28397037
    {'hecke_orbit_code': 9007199321850291, 'n': 33, 'trace_an': 132}
  • id: 28397038
    {'hecke_orbit_code': 9007199321850291, 'n': 34, 'trace_an': 90}
  • id: 28397039
    {'hecke_orbit_code': 9007199321850291, 'n': 35, 'trace_an': 80}
  • id: 28397040
    {'hecke_orbit_code': 9007199321850291, 'n': 36, 'trace_an': 153}
  • id: 28397041
    {'hecke_orbit_code': 9007199321850291, 'n': 37, 'trace_an': 254}
  • id: 28397042
    {'hecke_orbit_code': 9007199321850291, 'n': 38, 'trace_an': -140}
  • id: 28397043
    {'hecke_orbit_code': 9007199321850291, 'n': 39, 'trace_an': -234}
  • id: 28397044
    {'hecke_orbit_code': 9007199321850291, 'n': 40, 'trace_an': 225}
  • id: 28397045
    {'hecke_orbit_code': 9007199321850291, 'n': 41, 'trace_an': -78}
  • id: 28397046
    {'hecke_orbit_code': 9007199321850291, 'n': 42, 'trace_an': -240}
  • id: 28397047
    {'hecke_orbit_code': 9007199321850291, 'n': 43, 'trace_an': -260}
  • id: 28397048
    {'hecke_orbit_code': 9007199321850291, 'n': 44, 'trace_an': -748}
  • id: 28397049
    {'hecke_orbit_code': 9007199321850291, 'n': 45, 'trace_an': 45}
  • id: 28397050
    {'hecke_orbit_code': 9007199321850291, 'n': 46, 'trace_an': 920}
  • id: 28397051
    {'hecke_orbit_code': 9007199321850291, 'n': 47, 'trace_an': 312}
  • id: 28397052
    {'hecke_orbit_code': 9007199321850291, 'n': 48, 'trace_an': -267}
  • id: 28397053
    {'hecke_orbit_code': 9007199321850291, 'n': 49, 'trace_an': -87}
  • id: 28397054
    {'hecke_orbit_code': 9007199321850291, 'n': 50, 'trace_an': 125}
  • id: 28397055
    {'hecke_orbit_code': 9007199321850291, 'n': 51, 'trace_an': -54}
  • id: 28397056
    {'hecke_orbit_code': 9007199321850291, 'n': 52, 'trace_an': 1326}
  • id: 28397057
    {'hecke_orbit_code': 9007199321850291, 'n': 53, 'trace_an': 574}
  • id: 28397058
    {'hecke_orbit_code': 9007199321850291, 'n': 54, 'trace_an': -135}
  • id: 28397059
    {'hecke_orbit_code': 9007199321850291, 'n': 55, 'trace_an': -220}
  • id: 28397060
    {'hecke_orbit_code': 9007199321850291, 'n': 56, 'trace_an': 720}
  • id: 28397061
    {'hecke_orbit_code': 9007199321850291, 'n': 57, 'trace_an': 84}
  • id: 28397062
    {'hecke_orbit_code': 9007199321850291, 'n': 58, 'trace_an': 145}
  • id: 28397063
    {'hecke_orbit_code': 9007199321850291, 'n': 59, 'trace_an': 180}
  • id: 28397064
    {'hecke_orbit_code': 9007199321850291, 'n': 60, 'trace_an': -255}
  • id: 28397065
    {'hecke_orbit_code': 9007199321850291, 'n': 61, 'trace_an': -610}
  • id: 28397066
    {'hecke_orbit_code': 9007199321850291, 'n': 62, 'trace_an': -1120}
  • id: 28397067
    {'hecke_orbit_code': 9007199321850291, 'n': 63, 'trace_an': 144}
  • id: 28397068
    {'hecke_orbit_code': 9007199321850291, 'n': 64, 'trace_an': -287}
  • id: 28397069
    {'hecke_orbit_code': 9007199321850291, 'n': 65, 'trace_an': 390}
  • id: 28397070
    {'hecke_orbit_code': 9007199321850291, 'n': 66, 'trace_an': 660}
  • id: 28397071
    {'hecke_orbit_code': 9007199321850291, 'n': 67, 'trace_an': -340}
  • id: 28397072
    {'hecke_orbit_code': 9007199321850291, 'n': 68, 'trace_an': 306}
  • id: 28397073
    {'hecke_orbit_code': 9007199321850291, 'n': 69, 'trace_an': -552}
  • id: 28397074
    {'hecke_orbit_code': 9007199321850291, 'n': 70, 'trace_an': 400}
  • id: 28397075
    {'hecke_orbit_code': 9007199321850291, 'n': 71, 'trace_an': 296}
  • id: 28397076
    {'hecke_orbit_code': 9007199321850291, 'n': 72, 'trace_an': 405}
  • id: 28397077
    {'hecke_orbit_code': 9007199321850291, 'n': 73, 'trace_an': 394}
  • id: 28397078
    {'hecke_orbit_code': 9007199321850291, 'n': 74, 'trace_an': 1270}
  • id: 28397079
    {'hecke_orbit_code': 9007199321850291, 'n': 75, 'trace_an': -75}
  • id: 28397080
    {'hecke_orbit_code': 9007199321850291, 'n': 76, 'trace_an': -476}
  • id: 28397081
    {'hecke_orbit_code': 9007199321850291, 'n': 77, 'trace_an': -704}
  • id: 28397082
    {'hecke_orbit_code': 9007199321850291, 'n': 78, 'trace_an': -1170}
  • id: 28397083
    {'hecke_orbit_code': 9007199321850291, 'n': 79, 'trace_an': -960}
  • id: 28397084
    {'hecke_orbit_code': 9007199321850291, 'n': 80, 'trace_an': 445}
  • id: 28397085
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  • id: 28397090
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  • id: 28397095
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  • id: 28397098
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  • id: 28397110
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  • id: 28397112
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  • id: 28397116
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  • id: 28397117
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  • id: 28397118
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  • id: 28397119
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  • id: 28397120
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  • id: 28397121
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  • id: 28397122
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  • id: 28397126
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  • id: 28397127
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  • id: 28397128
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  • id: 28397129
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  • id: 28397130
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  • id: 28397131
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  • id: 28397132
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  • id: 28397133
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  • id: 28397134
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  • id: 28397138
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  • id: 28397140
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  • id: 28397144
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  • id: 28397146
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  • id: 28397148
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  • id: 28397151
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  • id: 28397152
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  • id: 28397153
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  • id: 28397154
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  • id: 28397155
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  • id: 28397156
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  • id: 28397157
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  • id: 28397158
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  • id: 28397159
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  • id: 28397160
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  • id: 28397161
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  • id: 28397162
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  • id: 28397163
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  • id: 28397164
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  • id: 28397165
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  • id: 28397166
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  • id: 28397167
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  • id: 28397168
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  • id: 28397169
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  • id: 28397170
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  • id: 28397171
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  • id: 28397172
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  • id: 28397173
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  • id: 28397174
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  • id: 28397175
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  • id: 28397176
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  • id: 28397177
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  • id: 28397178
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  • id: 28397179
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  • id: 28397180
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  • id: 28397181
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  • id: 28397182
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  • id: 28397183
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  • id: 28397184
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  • id: 28397185
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  • id: 28397186
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  • id: 28397187
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  • id: 28397188
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  • id: 28397189
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  • id: 28397190
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  • id: 28397191
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  • id: 28397192
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  • id: 28397193
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  • id: 28397194
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  • id: 28397195
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  • id: 28397196
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  • id: 28397197
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  • id: 28397198
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  • id: 28397199
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  • id: 28397200
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  • id: 28397201
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  • id: 28397202
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  • id: 28397203
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  • id: 28397204
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  • id: 28397205
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  • id: 28397206
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  • id: 28397207
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  • id: 28397208
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  • id: 28397209
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  • id: 28397210
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  • id: 28397211
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  • id: 28397212
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  • id: 28397213
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  • id: 28397214
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  • id: 28397215
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  • id: 28397216
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  • id: 28397217
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  • id: 28397218
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  • id: 28397219
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  • id: 28397220
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  • id: 28397221
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  • id: 28397222
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  • id: 28397223
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  • id: 28397224
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  • id: 28397225
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  • id: 28397226
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  • id: 28397227
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  • id: 28397228
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  • id: 28397229
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  • id: 28397230
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  • id: 28397231
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  • id: 28397232
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  • id: 28397233
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  • id: 28397234
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  • id: 28397235
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  • id: 28397236
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  • id: 28397237
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  • id: 28397238
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  • id: 28397239
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  • id: 28397240
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  • id: 28397241
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  • id: 28397242
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  • id: 28397243
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  • id: 28397244
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  • id: 28397245
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  • id: 28397246
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  • id: 28397247
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  • id: 28397248
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  • id: 28397249
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  • id: 28397250
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  • id: 28397251
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  • id: 28397252
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  • id: 28397260
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