Newform data - 966.4.a.r

Formats: - HTML - YAML - JSON - 2024-04-18T03:33:42.750067

• 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
  conrey_indexes	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_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	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': 15456, 'analytic_conductor': 56.99584506554543, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [7, -1], [23, -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': [966, 1, [323, 829, 925], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 6, 'field_disc': 20492682369470320509, 'field_disc_factorization': [[3, 3], [103, 1], [44294533, 1], [166359533, 1]], 'field_poly': [-993528, -116091, 37570, 1741, -411, -2, 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': [[5, [-386208, -252384, 1462, 5953, -246, -20, 1]]], 'hecke_orbit': 18, 'hecke_orbit_code': 76561193732408262, 'hecke_ring_generator_nbound': 13, 'hecke_ring_index': 2, 'hecke_ring_index_factorization': [[2, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '966.4.a.r', 'level': 966, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 7, 23], 'level_radical': 966, 'minimal_twist': '966.4.a.r', 'prim_orbit_index': 1, 'qexp_display': 'q+2q^{2}+3q^{3}+4q^{4}+(3+\\beta _{1})q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 6, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '966.4.a', 'trace_display': [12, 18, 20, 42], 'trace_hash': 947077771826333282, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.045', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.341', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.023', 'prec': 17}, {'__RealLiteral__': 0, 'data': '86.283', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2234.152', 'prec': 27}], 'trace_zratio': 0, 'traces': [6, 12, 18, 24, 20, 36, 42, 48, 54, 40, 79, 72, 52, 84, 60, 96, 140, 108, 93, 80, 126, 158, 138, 144, 142, 104, 162, 168, 143, 120, 130, 192, 237, 280, 140, 216, 151, 186, 156, 160, 412, 252, 250, 316, 180, 276, 666, 288, 294, 284, 420, 208, -96, 324, 51, 336, 279, 286, 514, 240, 422, 260, 378, 384, 277, 474, 669, 560, 414, 280, -357, 432, 430, 302, 426, 372, 553, 312, 750, 320, 486, 824, 222, 504, 601, 500, 429, 632, 763, 360, 364, 552, 390, 1332, -541, 576, 575, 588, 711, 568, 0, 840, 1358, 416, 420, -192, -299, 648, 302, 102, 453, 672, 240, 558, 460, 572, 468, 1028, 980, 480, 805, 844, 1236, 520, -99, 756, -679, 768, 750, 554, -589, 948, 651, 1338, 540, 1120, -26, 828, -466, 560, 1998, -714, -1671, 864, 1796, 860, 882, 604, -1379, 852, -1910, 744, 1260, 1106, -2371, 624, 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• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1, 0, 0, 0, 0, 0], [2, 0, 0, 0, 0, 0], [3, 0, 0, 0, 0, 0], [4, 0, 0, 0, 0, 0], [3, 1, 0, 0, 0, 0], [6, 0, 0, 0, 0, 0], [7, 0, 0, 0, 0, 0], [8, 0, 0, 0, 0, 0], [9, 0, 0, 0, 0, 0], [6, 2, 0, 0, 0, 0], [13, 0, 0, 1, 0, 0], [12, 0, 0, 0, 0, 0], [9, 0, 0, 0, 0, -1], [14, 0, 0, 0, 0, 0], [9, 3, 0, 0, 0, 0], [16, 0, 0, 0, 0, 0], [23, 0, 0, 0, -1, 1], [18, 0, 0, 0, 0, 0], [16, -1, 0, -1, 1, 0], [12, 4, 0, 0, 0, 0], [21, 0, 0, 0, 0, 0], [26, 0, 0, 2, 0, 0], [23, 0, 0, 0, 0, 0], [24, 0, 0, 0, 0, 0], [23, 3, -2, 0, 1, -1], [18, 0, 0, 0, 0, -2], [27, 0, 0, 0, 0, 0], [28, 0, 0, 0, 0, 0], [23, 0, 3, -3, -2, 4], [18, 6, 0, 0, 0, 0], [23, -4, 2, -2, 1, 1], [32, 0, 0, 0, 0, 0], [39, 0, 0, 3, 0, 0], [46, 0, 0, 0, -2, 2], [21, 7, 0, 0, 0, 0], [36, 0, 0, 0, 0, 0], [28, -5, -1, -3, 3, -2], [32, -2, 0, -2, 2, 0], [27, 0, 0, 0, 0, -3], [24, 8, 0, 0, 0, 0], [69, -4, -3, 4, 1, 1], [42, 0, 0, 0, 0, 0], [43, -2, 0, -6, -4, 1], [52, 0, 0, 4, 0, 0], [27, 9, 0, 0, 0, 0], [46, 0, 0, 0, 0, 0], [112, -8, -5, 2, -2, 4], [48, 0, 0, 0, 0, 0], [49, 0, 0, 0, 0, 0], [46, 6, -4, 0, 2, -2], [69, 0, 0, 0, -3, 3], [36, 0, 0, 0, 0, -4], [-10, -10, 5, -4, 5, -6], [54, 0, 0, 0, 0, 0], [7, 7, 1, 9, 1, -7], [56, 0, 0, 0, 0, 0], [48, -3, 0, -3, 3, 0], [46, 0, 6, -6, -4, 8], [85, -3, -3, -2, 0, 6], [36, 12, 0, 0, 0, 0], [76, -21, 9, -6, -5, 7], [46, -8, 4, -4, 2, 2], [63, 0, 0, 0, 0, 0], [64, 0, 0, 0, 0, 0], [39, 20, -3, 11, 0, -4], [78, 0, 0, 6, 0, 0], [122, -24, -9, -9, -4, -3], [92, 0, 0, 0, -4, 4], [69, 0, 0, 0, 0, 0], [42, 14, 0, 0, 0, 0], [-61, 8, 13, 5, -5, -6], [72, 0, 0, 0, 0, 0], [80, -25, 4, 10, 2, -5], [56, -10, -2, -6, 6, -4], [69, 9, -6, 0, 3, -3], [64, -4, 0, -4, 4, 0], [91, 0, 0, 7, 0, 0], [54, 0, 0, 0, 0, -6], [126, -11, -8, 14, 8, 1], [48, 16, 0, 0, 0, 0], [81, 0, 0, 0, 0, 0], [138, -8, -6, 8, 2, 2], [50, -25, -2, 2, -2, -15], [84, 0, 0, 0, 0, 0], [97, 9, -9, -5, -5, 3], [86, -4, 0, -12, -8, 2], [69, 0, 9, -9, -6, 12], [104, 0, 0, 8, 0, 0], [132, -19, -5, 21, 2, -6], [54, 18, 0, 0, 0, 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-2692, -1085, 1173], [50126, -1792, -836, -40, 1376, -2406], [-13031, -5788, -2092, -2968, 1619, -35], [-19511, -7272, -2520, 603, 702, -1148], [6415, 2101, 1081, -1257, -3785, 3317], [125239, -7322, 1553, -1659, -515, 1148], [91519, -294, -2555, -397, -1017, -2364], [-23857, 1829, -2144, 591, 248, 1], [17050, 2377, -161, 2870, -155, -2399], [53666, 450, -1888, 1116, -1746, -1922], [-15792, 8468, 426, 1966, 1311, -1230], [-74833, -6120, 2066, 707, -2643, 3330]], 'char_orbit_index': 1, 'field_poly': [-993528, -116091, 37570, 1741, -411, -2, 1], 'hecke_orbit_code': 76561193732408262, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 5152, 15456, 7728, 3864], 'hecke_ring_inverse_denominators': [1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0], [139, -3, -2, 0, 1, -1], [-531, 208, 23, -5, -21, 13], [30745, -1860, -726, 68, 391, -296], [-304022, 57044, 10496, -2312, -8270, 5109]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0], [87336, 15301, 5551, -68, -39, -1], [-3365448, -951737, 73717, 17268, -509, -59], [2235192, 452065, -38717, -6324, 181, 19], [1523688, 191489, -31549, -3060, 149, 11]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 6, 'label': '966.4.a.r', 'level': 966, 'maxp': 2999, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_prime	boolean
  level_is_prime_power	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

  
  {'AL_dims': [[[[2, 1], [3, 1], [7, 1], [23, 1]], 5, 1], [[[2, -1], [3, -1], [7, -1], [23, -1]], 6, 1], [[[2, 1], [3, 1], [7, -1], [23, -1]], 4, 1], [[[2, 1], [3, 1], [7, -1], [23, 1]], 5, 1], [[[2, -1], [3, -1], [7, -1], [23, 1]], 2, 1], [[[2, -1], [3, 1], [7, -1], [23, -1]], 4, 1], [[[2, 1], [3, -1], [7, -1], [23, -1]], 3, 1], [[[2, -1], [3, -1], [7, 1], [23, -1]], 3, 1], [[[2, 1], [3, -1], [7, 1], [23, -1]], 5, 1], [[[2, 1], [3, -1], [7, -1], [23, 1]], 6, 2], [[[2, -1], [3, 1], [7, -1], [23, 1]], 4, 2], [[[2, 1], [3, -1], [7, 1], [23, 1]], 4, 1], [[[2, -1], [3, 1], [7, 1], [23, -1]], 5, 1], [[[2, -1], [3, -1], [7, 1], [23, 1]], 5, 1], [[[2, 1], [3, 1], [7, 1], [23, -1]], 4, 1], [[[2, -1], [3, 1], [7, 1], [23, 1]], 3, 1]], 'ALdims': [5, 4, 5, 4, 4, 5, 6, 3, 3, 5, 4, 4, 5, 3, 2, 6], 'Nk2': 15456, 'analytic_conductor': 56.99584506554543, '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': [966, 1, [323, 829, 925], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 568, 'dim': 68, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [5], 'hecke_orbit_code': 67109830, 'hecke_orbit_dims': [1, 1, 2, 3, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 5, 5, 5, 6], 'label': '966.4.a', 'level': 966, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 7, 23], 'level_radical': 966, 'mf_dim': 584, 'mf_new_dim': 68, 'num_forms': 18, 'plus_dim': 40, 'prim_orbit_index': 1, 'relative_dim': 68, 'sturm_bound': 768, 'trace_bound': 5, 'trace_display': [-8, 0, -40, 0], 'traces': [68, -8, 0, 272, -40, 0, 0, -32, 612, -80, 0, 0, -104, 0, 0, 1088, -136, -72, 0, -160, 0, 0, 0, 0, 1700, 144, 0, 0, -24, 0, 480, -128, 384, -304, 0, 2448, -104, 0, 0, -320, -56, 0, 448, 0, -360, 368, 1040, 0, 3332, -856, -480, -416, 2136, 0, 4240, 0, 1536, 0, 2512, 0, -1944, 704, 0, 4352, 1776, 0, 2928, -544, 0, 560, 1280, -288, -2504, -1456, 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295680, 78880, 524800, 862896, -172640, 274912, 20160, -116504, -1265600, -87168, 124352, 870056, -427104, 12320, 73728, -264456, -94944, -1316592, 116736, -1355616, 53536, 302832, 31616, -491696, 100224, -12576, 676672, -235872, -250912, 1185632, 78336, -361040, -543776, 182160, -20384, 854872, -503040, -11776, -175104, 0, 301968, -355264, 46080, 1174312, 96448, 127872, -20480, -270320, -82320, -1240896, 45408, 163296, -88960, -887808, 127488, 238000, -1327968, -289704, 128192, 258288, -4032, 1412032, 0, -226056, 251952, -1255424, 91200, 120544, 683328, 129024, 196224, -1206784, -367392, 460208, -29120, -481920, -117600, 99584, -10368, -51128, -277808, -13344, 293568, 104664, 227424, 85560, -148800, 175932, -294704, -678080, -44352, -977728, 492864, 194640, -167296, -749240, -159264, -316736, -920288, 367440, 287872, -690720, -29568, 348536, 163968, 68688, 460736, 150648, 62928, -506208, -3584, 335664, 273664, -604624, -90144, -562960, 210176, 157392, -8064, 37304, -2448, 255088, 367936, -336600, -167904, -236992, -99072, 548160, 251184, -586608, 253152, -21160, 0, -1086040, 138752, 52608, -455888, 22624, -97152, 79856, -96096, -83520, 35840, -1058136, 28320, -149776, -106624, -162696, 572736, 80016, -52416, -471728, -754240, -52752, 60352, -376816, 605280, -875872, 110592, 31104, 179424, -547024, 201696, -970232, -27744, 462384, 77696, 529200, 90000, -186160, 420800, 453312, 449792, -527520, 0, -86424, -753632, -66240, 93344, 1178824, -544512, 207760, 414400, 794496, -734208, 226960, -6912, 1598352, -8064, -194016, 353344, 324368, 334272, 36464, 88864, -66528, -17792, -688160, -34944, 362424, 57408, 377424, -111328, 349312, 43776, 1707568, 59392, -435024, -322288, -537936, -187008, -645432, 148672, -161568, 247808, 548664, 45360, -264368, -1127744, 172464, 107360, -709536, 0, 43792, 160168, -83856, 186304, -1315064, -54144, 327936, 0, 301680, -629824, 1520560, 38208, -1168552, -2308736, 147840, 28672, 660504, -24624, 943280, 295296, 803952, 67200, 289520, 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4, 'weight_parity': 1}
• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 18, 'source_is_minimal': True, 'source_label': '966.4.a.r', 'source_level': 966, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 18, 'target_is_minimal': True, 'target_label': '966.4.a.r', 'target_level': 966, 'twist_class_label': '966.4.a.r', 'twist_class_level': 966, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1546575
    {'charpoly_factorization': [[[-2, 1], 6]], 'hecke_orbit_code': 76561193732408262, 'p': 2}
  • id: 1546576
    {'charpoly_factorization': [[[-3, 1], 6]], 'hecke_orbit_code': 76561193732408262, 'p': 3}
  • id: 1546577
    {'charpoly_factorization': [[[-386208, -252384, 1462, 5953, -246, -20, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 5}
  • id: 1546578
    {'charpoly_factorization': [[[-7, 1], 6]], 'hecke_orbit_code': 76561193732408262, 'p': 7}
  • id: 1546579
    {'charpoly_factorization': [[[192725280, -27778848, -520398, 156663, -1275, -79, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 11}
  • id: 1546580
    {'charpoly_factorization': [[[-140465808, -46176524, 2373164, 280135, -5540, -52, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 13}
  • id: 1546581
    {'charpoly_factorization': [[[3425508864, -193562784, -11991008, 683302, -1623, -140, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 17}
  • id: 1546582
    {'charpoly_factorization': [[[-3134263440, -489175484, 14381004, 658289, -8725, -93, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 19}
  • id: 1546583
    {'charpoly_factorization': [[[-23, 1], 6]], 'hecke_orbit_code': 76561193732408262, 'p': 23}
  • id: 1546584
    {'charpoly_factorization': [[[19245176888616, -531459971212, 2555779922, 17393399, -110183, -143, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 29}
  • id: 1546585
    {'charpoly_factorization': [[[319713093056, -14404347896, -103222076, 7366110, -50557, -130, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 31}
  • id: 1546586
    {'charpoly_factorization': [[[5645354748752, -252605923676, 2362032928, 15717435, -115753, -151, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 37}
  • id: 1546587
    {'charpoly_factorization': [[[-4381499795148, -180223750460, -422689363, 31084696, -58178, -412, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 41}
  • id: 1546588
    {'charpoly_factorization': [[[44094366778752, 1649736280512, 17174889786, 22619019, -251144, -250, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 43}
  • id: 1546589
    {'charpoly_factorization': [[[252299369778624, -6501849907464, -4346812800, 153305244, -156795, -666, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 47}
  • id: 1546590
    {'charpoly_factorization': [[[-2207491405747200, 11917823604048, 98069141238, -78749403, -620286, 96, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 53}
  • id: 1546591
    {'charpoly_factorization': [[[-233738622866880, -5143814665656, 12664454958, 103203837, -201684, -514, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 59}
  • id: 1546592
    {'charpoly_factorization': [[[-31704223036464, 3856858520220, 88159216104, 187316307, -656778, -422, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 61}
  • id: 1546593
    {'charpoly_factorization': [[[-5102499231668736, -332712019231232, 541686417336, 1041723098, -1572163, -669, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 67}
  • id: 1546594
    {'charpoly_factorization': [[[314797736912640, -116328595864096, 709063730352, -198985514, -1690963, 357, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 71}
  • id: 1546595
    {'charpoly_factorization': [[[-3631584477028224, 56724065882704, -335864411932, 901695808, -887543, -430, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 73}
  • id: 1546596
    {'charpoly_factorization': [[[32249483187714048, -233481280363392, 222639568128, 1049667906, -1335721, -750, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 79}
  • id: 1546597
    {'charpoly_factorization': [[[-179760687410703840, -73525427332024, 1056824903004, 275074606, -1886617, -222, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 83}
  • id: 1546598
    {'charpoly_factorization': [[[-50853096889793856, -216959531076792, 319705523820, 1230985194, -1520355, -763, 1], 1]], 'hecke_orbit_code': 76561193732408262, 'p': 89}
  • id: 1546599
    {'charpoly_factorization': [[[-2851948577699339104, -1755639723361804, 6595048068940, 2075408031, -4668889, -575, 1], 1]], 'hecke_orbit_code': 76561193732408262, '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': 18, 'label': '966.4.a.r', 'level': 966, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 243020000
    {'hecke_orbit_code': 76561193732408262, 'n': 1, 'trace_an': 6}
  • id: 243020001
    {'hecke_orbit_code': 76561193732408262, 'n': 2, 'trace_an': 12}
  • id: 243020002
    {'hecke_orbit_code': 76561193732408262, 'n': 3, 'trace_an': 18}
  • id: 243020003
    {'hecke_orbit_code': 76561193732408262, 'n': 4, 'trace_an': 24}
  • id: 243020004
    {'hecke_orbit_code': 76561193732408262, 'n': 5, 'trace_an': 20}
  • id: 243020005
    {'hecke_orbit_code': 76561193732408262, 'n': 6, 'trace_an': 36}
  • id: 243020006
    {'hecke_orbit_code': 76561193732408262, 'n': 7, 'trace_an': 42}
  • id: 243020007
    {'hecke_orbit_code': 76561193732408262, 'n': 8, 'trace_an': 48}
  • id: 243020008
    {'hecke_orbit_code': 76561193732408262, 'n': 9, 'trace_an': 54}
  • id: 243020009
    {'hecke_orbit_code': 76561193732408262, 'n': 10, 'trace_an': 40}
  • id: 243020010
    {'hecke_orbit_code': 76561193732408262, 'n': 11, 'trace_an': 79}
  • id: 243020011
    {'hecke_orbit_code': 76561193732408262, 'n': 12, 'trace_an': 72}
  • id: 243020012
    {'hecke_orbit_code': 76561193732408262, 'n': 13, 'trace_an': 52}
  • id: 243020013
    {'hecke_orbit_code': 76561193732408262, 'n': 14, 'trace_an': 84}
  • id: 243020014
    {'hecke_orbit_code': 76561193732408262, 'n': 15, 'trace_an': 60}
  • id: 243020015
    {'hecke_orbit_code': 76561193732408262, 'n': 16, 'trace_an': 96}
  • id: 243020016
    {'hecke_orbit_code': 76561193732408262, 'n': 17, 'trace_an': 140}
  • id: 243020017
    {'hecke_orbit_code': 76561193732408262, 'n': 18, 'trace_an': 108}
  • id: 243020018
    {'hecke_orbit_code': 76561193732408262, 'n': 19, 'trace_an': 93}
  • id: 243020019
    {'hecke_orbit_code': 76561193732408262, 'n': 20, 'trace_an': 80}
  • id: 243020020
    {'hecke_orbit_code': 76561193732408262, 'n': 21, 'trace_an': 126}
  • id: 243020021
    {'hecke_orbit_code': 76561193732408262, 'n': 22, 'trace_an': 158}
  • id: 243020022
    {'hecke_orbit_code': 76561193732408262, 'n': 23, 'trace_an': 138}
  • id: 243020023
    {'hecke_orbit_code': 76561193732408262, 'n': 24, 'trace_an': 144}
  • id: 243020024
    {'hecke_orbit_code': 76561193732408262, 'n': 25, 'trace_an': 142}
  • id: 243020025
    {'hecke_orbit_code': 76561193732408262, 'n': 26, 'trace_an': 104}
  • id: 243020026
    {'hecke_orbit_code': 76561193732408262, 'n': 27, 'trace_an': 162}
  • id: 243020027
    {'hecke_orbit_code': 76561193732408262, 'n': 28, 'trace_an': 168}
  • id: 243020028
    {'hecke_orbit_code': 76561193732408262, 'n': 29, 'trace_an': 143}
  • id: 243020029
    {'hecke_orbit_code': 76561193732408262, 'n': 30, 'trace_an': 120}
  • id: 243020030
    {'hecke_orbit_code': 76561193732408262, 'n': 31, 'trace_an': 130}
  • id: 243020031
    {'hecke_orbit_code': 76561193732408262, 'n': 32, 'trace_an': 192}
  • id: 243020032
    {'hecke_orbit_code': 76561193732408262, 'n': 33, 'trace_an': 237}
  • id: 243020033
    {'hecke_orbit_code': 76561193732408262, 'n': 34, 'trace_an': 280}
  • id: 243020034
    {'hecke_orbit_code': 76561193732408262, 'n': 35, 'trace_an': 140}
  • id: 243020035
    {'hecke_orbit_code': 76561193732408262, 'n': 36, 'trace_an': 216}
  • id: 243020036
    {'hecke_orbit_code': 76561193732408262, 'n': 37, 'trace_an': 151}
  • id: 243020037
    {'hecke_orbit_code': 76561193732408262, 'n': 38, 'trace_an': 186}
  • id: 243020038
    {'hecke_orbit_code': 76561193732408262, 'n': 39, 'trace_an': 156}
  • id: 243020039
    {'hecke_orbit_code': 76561193732408262, 'n': 40, 'trace_an': 160}
  • id: 243020040
    {'hecke_orbit_code': 76561193732408262, 'n': 41, 'trace_an': 412}
  • id: 243020041
    {'hecke_orbit_code': 76561193732408262, 'n': 42, 'trace_an': 252}
  • id: 243020042
    {'hecke_orbit_code': 76561193732408262, 'n': 43, 'trace_an': 250}
  • id: 243020043
    {'hecke_orbit_code': 76561193732408262, 'n': 44, 'trace_an': 316}
  • id: 243020044
    {'hecke_orbit_code': 76561193732408262, 'n': 45, 'trace_an': 180}
  • id: 243020045
    {'hecke_orbit_code': 76561193732408262, 'n': 46, 'trace_an': 276}
  • id: 243020046
    {'hecke_orbit_code': 76561193732408262, 'n': 47, 'trace_an': 666}
  • id: 243020047
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  • id: 243020048
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  • id: 243020049
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  • id: 243020050
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  • id: 243020051
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  • id: 243020052
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  • id: 243020053
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  • id: 243020054
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  • id: 243020055
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  • id: 243020056
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  • id: 243020057
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  • id: 243020058
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  • id: 243020059
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  • id: 243020060
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  • id: 243020061
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  • id: 243020062
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  • id: 243020063
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  • id: 243020064
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  • id: 243020065
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  • id: 243020066
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  • id: 243020067
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  • id: 243020068
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  • id: 243020069
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  • id: 243020070
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  • id: 243020071
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  • id: 243020072
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  • id: 243020073
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  • id: 243020074
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  • id: 243020075
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  • id: 243020076
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  • id: 243020077
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  • id: 243020078
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  • id: 243020079
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  • id: 243020080
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  • id: 243020081
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  • id: 243020082
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  • id: 243020083
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  • id: 243020084
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  • id: 243020085
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  • id: 243020086
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  • id: 243020087
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  • id: 243020088
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  • id: 243020089
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  • id: 243020090
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  • id: 243020091
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  • id: 243020092
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  • id: 243020093
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  • id: 243020094
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  • id: 243020095
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  • id: 243020096
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  • id: 243020097
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  • id: 243020098
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  • id: 243020099
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  • id: 243020100
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  • id: 243020101
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  • id: 243020102
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  • id: 243020103
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  • id: 243020104
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  • id: 243020105
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  • id: 243020106
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  • id: 243020107
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  • id: 243020108
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  • id: 243020109
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  • id: 243020110
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  • id: 243020111
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  • id: 243020112
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  • id: 243020113
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  • id: 243020114
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  • id: 243020115
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  • id: 243020116
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  • id: 243020117
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  • id: 243020118
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  • id: 243020119
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  • id: 243020120
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  • id: 243020121
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  • id: 243020122
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  • id: 243020123
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  • id: 243020124
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  • id: 243020125
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  • id: 243020126
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  • id: 243020127
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  • id: 243020128
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  • id: 243020129
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  • id: 243020130
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  • id: 243020131
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  • id: 243020132
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  • id: 243020133
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  • id: 243020134
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  • id: 243020135
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  • id: 243020136
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  • id: 243020137
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  • id: 243020138
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  • id: 243020139
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  • id: 243020140
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  • id: 243020141
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  • id: 243020142
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  • id: 243020143
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  • id: 243020144
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  • id: 243020145
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  • id: 243020146
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  • id: 243020147
    {'hecke_orbit_code': 76561193732408262, 'n': 148, 'trace_an': 604}
  • id: 243020148
    {'hecke_orbit_code': 76561193732408262, 'n': 149, 'trace_an': -1379}
  • id: 243020149
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  • id: 243020150
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  • id: 243020151
    {'hecke_orbit_code': 76561193732408262, 'n': 152, 'trace_an': 744}
  • id: 243020152
    {'hecke_orbit_code': 76561193732408262, 'n': 153, 'trace_an': 1260}
  • id: 243020153
    {'hecke_orbit_code': 76561193732408262, 'n': 154, 'trace_an': 1106}
  • id: 243020154
    {'hecke_orbit_code': 76561193732408262, 'n': 155, 'trace_an': -2371}
  • id: 243020155
    {'hecke_orbit_code': 76561193732408262, 'n': 156, 'trace_an': 624}
  • id: 243020156
    {'hecke_orbit_code': 76561193732408262, 'n': 157, 'trace_an': -1171}
  • id: 243020157
    {'hecke_orbit_code': 76561193732408262, 'n': 158, 'trace_an': 1500}
  • id: 243020158
    {'hecke_orbit_code': 76561193732408262, 'n': 159, 'trace_an': -288}
  • id: 243020159
    {'hecke_orbit_code': 76561193732408262, 'n': 160, 'trace_an': 640}
  • id: 243020160
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  • id: 243020161
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  • id: 243020162
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  • id: 243020163
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  • id: 243020164
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  • id: 243020165
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  • id: 243020166
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  • id: 243020167
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  • id: 243020168
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  • id: 243020169
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  • id: 243020170
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  • id: 243020171
    {'hecke_orbit_code': 76561193732408262, 'n': 172, 'trace_an': 1000}
  • id: 243020172
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  • id: 243020173
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  • id: 243020174
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  • id: 243020175
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  • id: 243020176
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  • id: 243020177
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  • id: 243020178
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  • id: 243020179
    {'hecke_orbit_code': 76561193732408262, 'n': 180, 'trace_an': 720}
  • id: 243020180
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  • id: 243020181
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  • id: 243020182
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  • id: 243020183
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  • id: 243020184
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  • id: 243020185
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  • id: 243020186
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  • id: 243020187
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  • id: 243020188
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  • id: 243020189
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  • id: 243020190
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  • id: 243020191
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  • id: 243020192
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  • id: 243020193
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  • id: 243020194
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  • id: 243020195
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  • id: 243020196
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  • id: 243020197
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  • id: 243020198
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  • id: 243020199
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  • id: 243020200
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  • id: 243020201
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  • id: 243020202
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  • id: 243020203
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  • id: 243020204
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  • id: 243020205
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  • id: 243020206
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  • id: 243020207
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  • id: 243020208
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  • id: 243020209
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  • id: 243020210
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  • id: 243020211
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  • id: 243020212
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  • id: 243020213
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  • id: 243020214
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  • id: 243020215
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  • id: 243020216
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  • id: 243020217
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  • id: 243020218
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  • id: 243020219
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  • id: 243020220
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  • id: 243020221
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  • id: 243020222
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  • id: 243020223
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  • id: 243020224
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  • id: 243020225
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  • id: 243020226
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  • id: 243020227
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  • id: 243020228
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  • id: 243020229
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  • id: 243020230
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  • id: 243020231
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  • id: 243020232
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  • id: 243020233
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  • id: 243020234
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  • id: 243020235
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  • id: 243020236
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  • id: 243020237
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  • id: 243020238
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  • id: 243020239
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  • id: 243020240
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  • id: 243020241
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  • id: 243020242
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