Embedded newform data - 1600.4.a.bt.1.1

Formats: - HTML - YAML - JSON - 2024-10-08T12:05:34.589072

• 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': 25600, 'analytic_conductor': 94.40305600918498, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [5, -1]], 'atkin_lehner_string': '+-', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [1600, 1, [1151, 901, 577], [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': [[3, [-7, 1]], [7, [6, 1]], [11, [-43, 1]], [13, [28, 1]]], 'hecke_orbit': 46, 'hecke_orbit_code': 202661983298782784, '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': False, 'label': '1600.4.a.bt', 'level': 1600, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 5], 'level_radical': 10, 'minimal_twist': '25.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+7q^{3}-6q^{7}+22q^{9}+43q^{11}-28q^{13}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1600.4.a', 'trace_display': [0, 7, 0, -6], 'trace_hash': 1880245904484375457, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.978', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.044', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.934', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.228', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.787', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 0, 7, 0, 0, 0, -6, 0, 22, 0, 43, 0, -28, 0, 0, 0, -91, 0, 35, 0, -42, 0, -162, 0, 0, 0, -35, 0, -160, 0, 42, 0, 301, 0, 0, 0, -314, 0, -196, 0, -203, 0, 92, 0, 0, 0, -196, 0, -307, 0, -637, 0, 82, 0, 0, 0, 245, 0, 280, 0, 518, 0, -132, 0, 0, 0, 141, 0, -1134, 0, 412, 0, 763, 0, 0, 0, -258, 0, 510, 0, -839, 0, 777, 0, 0, 0, -1120, 0, -945, 0, 168, 0, 294, 0, 0, 0, -1246, 0, 946, 0, -1302, 0, -532, 0, 0, 0, -1269, 0, -1070, 0, -2198, 0, 503, 0, 0, 0, -616, 0, 546, 0, 518, 0, -1421, 0, 0, 0, 874, 0, 644, 0, -1092, 0, -210, 0, 0, 0, -411, 0, 595, 0, -1372, 0, -1204, 0, 0, 0, -2149, 0, 3200, 0, 202, 0, -2002, 0, 0, 0, 406, 0, 574, 0, 972, 0, -3803, 0, 0, 0, -4116, 0, -1413, 0, 770, 0, 1512, 0, 0, 0, 1960, 0, -2585, 0, 2758, 0, 3626, 0, 0, 0, -3913, 0, 210, 0, -2378, 0, 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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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-0.26717364643397057, -0.15602499063118844, -0.3921866567195446, -0.16569175344796214, -0.15737187027265423, -0.19203494666789378, -0.18910131896264162, -0.2785634430488736, -0.26764511816227543, -0.2736341609854883, -0.2829737128581637, -0.3604328378624106, -0.19024255220777492, -0.24450967415792663, -0.3190971872429957, -0.1872801540125219, -0.3637458174038911, -0.20021074328663563, -0.29493962062315787, -0.25593729180766833, -0.3035443543131026, -0.20825789134834521, -0.25275553812028295, -0.3162810741613468, -0.16350048395014638, -0.3021660148962561, -0.30949510763489607, -0.10655821266421527, -0.07171228731387137, -0.3000018318087376, -0.20642373155761576, -0.39051639214390516, -0.30570826089673775, -0.26804469961187577, -0.1385987164812874, -0.3068357729049139, -0.3448578562420583, -0.1498697844582648, -0.3230251845480495, -0.18813983980979254, -0.08989985136229835, -0.0787541315325252, -0.3371305718250637, -0.2704119753913451, -0.28844670717537674, -0.23685729176345913, -0.09538230769121282, -0.13293165636224133, -0.41875924962534783, -0.37967514800767915, -0.18588761503599793, -0.32614179693432027, -0.14249663171778976, -0.21645110336053427, -0.08230188673073924, -0.34882841592786434], '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': 46, 'hecke_orbit_code': 202661983298782784, 'label': '1600.4.a.bt.1.1', 'level': 1600, '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': [27, 28, 26, 30], 'Nk2': 25600, 'analytic_conductor': 94.40305600918498, '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': [1600, 1, [1151, 901, 577], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 684, 'dim': 111, 'eis_dim': 72, 'eis_new_dim': 6, 'hecke_cutter_primes': [3, 7, 11, 13], 'hecke_orbit_code': 67110464, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4, 4, 4], 'label': '1600.4.a', 'level': 1600, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 5], 'level_radical': 10, 'mf_dim': 756, 'mf_new_dim': 117, 'num_forms': 76, 'plus_dim': 57, 'prim_orbit_index': 1, 'relative_dim': 111, 'sturm_bound': 960, 'trace_bound': 13, 'trace_display': [0, 0, 0, 0], 'traces': [111, 0, 0, 0, 0, 0, 0, 0, 947, 0, 0, 0, 70, 0, 0, 0, 54, 0, 0, 0, -168, 0, 0, 0, 0, 0, 0, 0, -202, 0, 0, 0, -176, 0, 0, 0, -514, 0, 0, 0, -282, 0, 0, 0, 0, 0, 0, 0, 4559, 0, 0, 0, -34, 0, 0, 0, 400, 0, 0, 0, -162, 0, 0, 0, 0, 0, 0, 0, 1432, 0, 0, 0, -146, 0, 0, 0, -1488, 0, 0, 0, 9247, 0, 0, 0, 0, 0, 0, 0, 894, 0, 0, 0, -1568, 0, 0, 0, 582, 0, 0, 0, -1578, 0, 0, 0, 0, 0, 0, 0, 3686, 0, 0, 0, 3766, 0, 0, 0, 670, 0, 0, 0, 11491, 0, 0, 0, 0, 0, 0, 0, -232, 0, 0, 0, -112, 0, 0, 0, 14, 0, 0, 0, -8232, 0, 0, 0, 0, 0, 0, 0, -1570, 0, 0, 0, 6926, 0, 0, 0, 7654, 0, 0, 0, 24, 0, 0, 0, 0, 0, 0, 0, 16185, 0, 0, 0, 7126, 0, 0, 0, -2448, 0, 0, 0, -2730, 0, 0, 0, 0, 0, 0, 0, -10624, 0, 0, 0, 870, 0, 0, 0, 6606, 0, 0, 0, 1960, 0, 0, 0, 0, 0, 0, 0, -1328, 0, 0, 0, 4544, 0, 0, 0, -4608, 0, 0, 0, 8100, 0, 0, 0, 0, 0, 0, 0, -15330, 0, 0, 0, 1934, 0, 0, 0, -26560, 0, 0, 0, -10834, 0, 0, 0, 0, 0, 0, 0, -10920, 0, 0, 0, -11888, 0, 0, 0, -890, 0, 0, 0, 4398, 0, 0, 0, 0, 0, 0, 0, 26038, 0, 0, 0, -1824, 0, 0, 0, -20690, 0, 0, 0, -21034, 0, 0, 0, 0, 0, 0, 0, 11397, 0, 0, 0, 5246, 0, 0, 0, -11424, 0, 0, 0, 32808, 0, 0, 0, 0, 0, 0, 0, 64872, 0, 0, 0, -15106, 0, 0, 0, 36630, 0, 0, 0, -11512, 0, 0, 0, 0, 0, 0, 0, -9816, 0, 0, 0, 31094, 0, 0, 0, -1994, 0, 0, 0, 26976, 0, 0, 0, 0, 0, 0, 0, -26186, 0, 0, 0, -7674, 0, 0, 0, 14432, 0, 0, 0, 22619, 0, 0, 0, 0, 0, 0, 0, -8242, 0, 0, 0, -18866, 0, 0, 0, 18988, 0, 0, 0, 45320, 0, 0, 0, 0, 0, 0, 0, 5694, 0, 0, 0, 10672, 0, 0, 0, -71386, 0, 0, 0, -40418, 0, 0, 0, 0, 0, 0, 0, -16978, 0, 0, 0, -19408, 0, 0, 0, 19824, 0, 0, 0, -51226, 0, 0, 0, 0, 0, 0, 0, 108656, 0, 0, 0, -12522, 0, 0, 0, 18224, 0, 0, 0, 27379, 0, 0, 0, 0, 0, 0, 0, -20682, 0, 0, 0, 50624, 0, 0, 0, -3154, 0, 0, 0, -8834, 0, 0, 0, 0, 0, 0, 0, -36760, 0, 0, 0, 30544, 0, 0, 0, 89622, 0, 0, 0, 7812, 0, 0, 0, 0, 0, 0, 0, 28600, 0, 0, 0, 47948, 0, 0, 0, 18400, 0, 0, 0, 67896, 0, 0, 0, 0, 0, 0, 0, -64506, 0, 0, 0, 39520, 0, 0, 0, 3632, 0, 0, 0, -35210, 0, 0, 0, 0, 0, 0, 0, 44287, 0, 0, 0, -68772, 0, 0, 0, -22256, 0, 0, 0, 38158, 0, 0, 0, 0, 0, 0, 0, -28874, 0, 0, 0, -28928, 0, 0, 0, -62218, 0, 0, 0, 44704, 0, 0, 0, 0, 0, 0, 0, 28590, 0, 0, 0, -58784, 0, 0, 0, -16730, 0, 0, 0, -50600, 0, 0, 0, 0, 0, 0, 0, -34880, 0, 0, 0, 5398, 0, 0, 0, 18592, 0, 0, 0, -6954, 0, 0, 0, 0, 0, 0, 0, -32560, 0, 0, 0, 68814, 0, 0, 0, -27890, 0, 0, 0, -76784, 0, 0, 0, 0, 0, 0, 0, 24468, 0, 0, 0, -51984, 0, 0, 0, 20918, 0, 0, 0, -52546, 0, 0, 0, 0, 0, 0, 0, -11504, 0, 0, 0, 870, 0, 0, 0, -6362, 0, 0, 0, -46234, 0, 0, 0, 0, 0, 0, 0, -17000, 0, 0, 0, -85914, 0, 0, 0, -8914, 0, 0, 0, 63656, 0, 0, 0, 0, 0, 0, 0, -36284, 0, 0, 0, -184400, 0, 0, 0, -16772, 0, 0, 0, -85058, 0, 0, 0, 0, 0, 0, 0, -118402, 0, 0, 0, 34688, 0, 0, 0, -41664, 0, 0, 0, -30248, 0, 0, 0, 0, 0, 0, 0, 7187, 0, 0, 0, -111834, 0, 0, 0, 26480, 0, 0, 0, -283984, 0, 0, 0, 0, 0, 0, 0, -105208, 0, 0, 0, -52720, 0, 0, 0, 45390, 0, 0, 0, 147622, 0, 0, 0, 0, 0, 0, 0, 56134, 0, 0, 0, 128238, 0, 0, 0, 59296, 0, 0, 0, -162608, 0, 0, 0, 0, 0, 0, 0, -72552, 0, 0, 0, 71564, 0, 0, 0, -20746, 0, 0, 0, 13942, 0, 0, 0, 0, 0, 0, 0, -156866, 0, 0, 0, 141280, 0, 0, 0, 75728, 0, 0, 0, 115542, 0, 0, 0, 0, 0, 0, 0, -174474, 0, 0, 0, 106982, 0, 0, 0, -132672, 0, 0, 0, 50321, 0, 0, 0, 0, 0, 0, 0, -112728, 0, 0, 0, -219426, 0, 0, 0, -57218, 0, 0, 0, 211232, 0, 0, 0, 0, 0, 0, 0, 110448, 0, 0, 0, -4130, 0, 0, 0, 15190, 0, 0, 0, -47778, 0, 0, 0, 0, 0, 0, 0, -19160, 0, 0, 0, -53040, 0, 0, 0, -28128, 0, 0, 0, -270684, 0, 0, 0, 0, 0, 0, 0, 1326, 0, 0, 0, 101776, 0, 0, 0, 210896, 0, 0, 0, -178376, 0, 0, 0, 0, 0, 0, 0, -17290, 0, 0, 0, 410368, 0, 0, 0, 13998, 0, 0, 0, -43026, 0, 0, 0, 0, 0, 0, 0, -144172, 0, 0, 0, -122146, 0, 0, 0, -87264, 0, 0, 0, -147377, 0, 0, 0, 0, 0, 0, 0, -38000, 0, 0, 0, 140976, 0, 0, 0, -4074, 0, 0, 0, 479390, 0, 0, 0, 0, 0, 0, 0, 243544, 0, 0, 0, -175792, 0, 0, 0, -127538, 0, 0, 0], '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: 49006505
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 202661983298782784, 'target_is_minimal': False, 'target_label': '1600.4.a.bt.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 49006506
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458703936, 'target_is_minimal': False, 'target_label': '1600.4.a.h.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49006507
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086074432, 'target_is_minimal': False, 'target_label': '1600.4.a.i.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 49006508
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 81064793359778192, 'target_is_minimal': False, 'target_label': '400.4.a.s.1.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49006509
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67108889, 'target_is_minimal': True, 'target_label': '25.4.a.a.1.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 49006510
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 198158383671412288, 'target_is_minimal': False, 'target_label': '1600.4.a.bs.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 49006511
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576591073, 'target_is_minimal': False, 'target_label': '225.4.a.e.1.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 49006512
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 18014536015544720, 'target_is_minimal': False, 'target_label': '400.4.c.e.49.2', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49006513
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 24, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503668413956121, 'target_is_minimal': False, 'target_label': '25.4.b.b.24.2', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 49006514
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850256, 'target_is_minimal': False, 'target_label': '400.4.a.c.1.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 49006515
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014536015544720, 'target_is_minimal': False, 'target_label': '400.4.c.e.49.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 49006516
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479385, 'target_is_minimal': True, 'target_label': '25.4.a.b.1.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 49006517
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 24, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503668413956121, 'target_is_minimal': False, 'target_label': '25.4.b.b.24.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '40.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 49006518
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458703561, 'target_is_minimal': False, 'target_label': '1225.4.a.h.1.1', 'target_level': 1225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 49006519
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850081, 'target_is_minimal': False, 'target_label': '225.4.a.c.1.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '120.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 49006520
    {'conductor': 120, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518066923438305, 'target_is_minimal': False, 'target_label': '225.4.b.f.199.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '120.53', 'twisting_conrey_index': 53, 'weight': 4}
  • id: 49006521
    {'conductor': 120, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518066923438305, 'target_is_minimal': False, 'target_label': '225.4.b.f.199.2', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '120.77', 'twisting_conrey_index': 77, 'weight': 4}
  • id: 49006522
    {'conductor': 280, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 202661983298782784, 'source_is_minimal': False, 'source_label': '1600.4.a.bt.1.1', 'source_level': 1600, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086074057, 'target_is_minimal': False, 'target_label': '1225.4.a.i.1.1', 'target_level': 1225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '280.69', 'twisting_conrey_index': 69, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1968925
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 2}
  • id: 1968926
    {'charpoly_factorization': [[[-7, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 3}
  • id: 1968927
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 5}
  • id: 1968928
    {'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 7}
  • id: 1968929
    {'charpoly_factorization': [[[-43, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 11}
  • id: 1968930
    {'charpoly_factorization': [[[28, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 13}
  • id: 1968931
    {'charpoly_factorization': [[[91, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 17}
  • id: 1968932
    {'charpoly_factorization': [[[-35, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 19}
  • id: 1968933
    {'charpoly_factorization': [[[162, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 23}
  • id: 1968934
    {'charpoly_factorization': [[[160, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 29}
  • id: 1968935
    {'charpoly_factorization': [[[-42, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 31}
  • id: 1968936
    {'charpoly_factorization': [[[314, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 37}
  • id: 1968937
    {'charpoly_factorization': [[[203, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 41}
  • id: 1968938
    {'charpoly_factorization': [[[-92, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 43}
  • id: 1968939
    {'charpoly_factorization': [[[196, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 47}
  • id: 1968940
    {'charpoly_factorization': [[[-82, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 53}
  • id: 1968941
    {'charpoly_factorization': [[[-280, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 59}
  • id: 1968942
    {'charpoly_factorization': [[[-518, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 61}
  • id: 1968943
    {'charpoly_factorization': [[[-141, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 67}
  • id: 1968944
    {'charpoly_factorization': [[[-412, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 71}
  • id: 1968945
    {'charpoly_factorization': [[[-763, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 73}
  • id: 1968946
    {'charpoly_factorization': [[[-510, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 79}
  • id: 1968947
    {'charpoly_factorization': [[[-777, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 83}
  • id: 1968948
    {'charpoly_factorization': [[[945, 1], 1]], 'hecke_orbit_code': 202661983298782784, 'p': 89}
  • id: 1968949
    {'charpoly_factorization': [[[1246, 1], 1]], 'hecke_orbit_code': 202661983298782784, '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': 46, 'label': '1600.4.a.bt', 'level': 1600, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 71234809
    {'hecke_orbit_code': 202661983298782784, 'n': 1, 'trace_an': 1}
  • id: 71234810
    {'hecke_orbit_code': 202661983298782784, 'n': 2, 'trace_an': 0}
  • id: 71234811
    {'hecke_orbit_code': 202661983298782784, 'n': 3, 'trace_an': 7}
  • id: 71234812
    {'hecke_orbit_code': 202661983298782784, 'n': 4, 'trace_an': 0}
  • id: 71234813
    {'hecke_orbit_code': 202661983298782784, 'n': 5, 'trace_an': 0}
  • id: 71234814
    {'hecke_orbit_code': 202661983298782784, 'n': 6, 'trace_an': 0}
  • id: 71234815
    {'hecke_orbit_code': 202661983298782784, 'n': 7, 'trace_an': -6}
  • id: 71234816
    {'hecke_orbit_code': 202661983298782784, 'n': 8, 'trace_an': 0}
  • id: 71234817
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  • id: 71234818
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  • id: 71234819
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  • id: 71234820
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  • id: 71234821
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  • id: 71234822
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  • id: 71234823
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  • id: 71234824
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  • id: 71234825
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  • id: 71234826
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  • id: 71234827
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  • id: 71234828
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  • id: 71234829
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  • id: 71234830
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  • id: 71234831
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  • id: 71234832
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  • id: 71234833
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  • id: 71234834
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  • id: 71234835
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  • id: 71234836
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  • id: 71234837
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  • id: 71234838
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  • id: 71234839
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  • id: 71234840
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  • id: 71234841
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  • id: 71234842
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  • id: 71234843
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  • id: 71234844
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  • id: 71234845
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  • id: 71234846
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  • id: 71234847
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  • id: 71234848
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  • id: 71234849
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  • id: 71234850
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  • id: 71234851
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  • id: 71234852
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  • id: 71234853
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  • id: 71234855
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  • id: 71234856
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  • id: 71234857
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  • id: 71234858
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  • id: 71234859
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  • id: 71234860
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  • id: 71234861
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  • id: 71234862
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  • id: 71234863
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  • id: 71234864
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  • id: 71234865
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  • id: 71234866
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  • id: 71234867
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  • id: 71234868
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  • id: 71234869
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  • id: 71234870
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  • id: 71234871
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  • id: 71234872
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  • id: 71234873
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  • id: 71234875
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  • id: 71234876
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  • id: 71234877
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  • id: 71234878
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  • id: 71234879
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  • id: 71234880
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  • id: 71234881
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  • id: 71234883
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  • id: 71234884
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  • id: 71234885
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  • id: 71234886
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  • id: 71234887
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  • id: 71234888
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  • id: 71234889
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  • id: 71234890
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  • id: 71234891
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  • id: 71234892
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  • id: 71234893
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  • id: 71234894
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  • id: 71234895
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  • id: 71234896
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  • id: 71234897
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  • id: 71234898
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  • id: 71234899
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  • id: 71234900
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  • id: 71234901
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  • id: 71234902
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  • id: 71234903
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  • id: 71234904
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  • id: 71234905
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  • id: 71234906
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  • id: 71234907
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  • id: 71234908
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  • id: 71234909
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  • id: 71234910
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  • id: 71234911
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  • id: 71234912
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  • id: 71234913
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  • id: 71234914
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  • id: 71234915
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  • id: 71234916
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  • id: 71234917
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  • id: 71234918
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  • id: 71234919
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  • id: 71234920
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  • id: 71234921
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  • id: 71234922
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  • id: 71234923
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  • id: 71234924
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  • id: 71234925
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  • id: 71234926
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  • id: 71234927
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  • id: 71234928
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  • id: 71234929
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  • id: 71234930
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  • id: 71234931
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  • id: 71234932
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  • id: 71234933
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  • id: 71234934
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  • id: 71234935
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  • id: 71234936
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  • id: 71234937
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  • id: 71234938
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  • id: 71234939
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  • id: 71234940
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  • id: 71234941
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  • id: 71234942
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  • id: 71234943
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  • id: 71234944
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  • id: 71234945
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  • id: 71234946
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  • id: 71234947
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  • id: 71234948
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  • id: 71234949
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  • id: 71234950
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  • id: 71234951
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  • id: 71234952
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  • id: 71234953
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  • id: 71234954
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  • id: 71234955
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  • id: 71234956
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  • id: 71234957
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  • id: 71234958
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  • id: 71234959
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  • id: 71234960
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  • id: 71234961
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  • id: 71234962
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  • id: 71234963
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  • id: 71234964
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  • id: 71234965
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  • id: 71234966
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  • id: 71234967
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  • id: 71234968
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  • id: 71234969
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  • id: 71234970
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  • id: 71234971
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  • id: 71234972
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  • id: 71234973
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  • id: 71234974
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  • id: 71234975
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  • id: 71234976
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  • id: 71234977
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  • id: 71234978
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  • id: 71234979
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  • id: 71234980
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  • id: 71234981
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  • id: 71234982
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  • id: 71234983
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  • id: 71234984
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  • id: 71234985
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  • id: 71234986
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  • id: 71234987
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  • id: 71234988
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  • id: 71234989
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  • id: 71234990
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  • id: 71234992
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  • id: 71234994
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  • id: 71234996
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  • id: 71234997
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  • id: 71234998
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  • id: 71234999
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  • id: 71235000
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  • id: 71235001
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  • id: 71235002
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  • id: 71235003
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  • id: 71235004
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  • id: 71235005
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  • id: 71235006
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  • id: 71235007
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  • id: 71235008
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  • id: 71235009
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  • id: 71235010
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  • id: 71235011
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  • id: 71235012
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  • id: 71235013
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  • id: 71235014
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  • id: 71235015
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  • id: 71235016
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  • id: 71235017
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  • id: 71235018
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  • id: 71235019
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  • id: 71235020
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  • id: 71235021
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  • id: 71235022
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  • id: 71235023
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  • id: 71235024
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  • id: 71235025
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  • id: 71235026
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  • id: 71235027
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  • id: 71235028
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  • id: 71235029
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  • id: 71235030
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  • id: 71235031
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  • id: 71235032
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  • id: 71235033
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  • id: 71235034
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  • id: 71235035
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  • id: 71235036
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  • id: 71235037
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  • id: 71235038
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  • id: 71235039
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  • id: 71235040
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  • id: 71235041
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  • id: 71235042
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  • id: 71235043
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  • id: 71235044
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  • id: 71235045
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  • id: 71235046
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  • id: 71235047
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  • id: 71235048
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  • id: 71235049
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  • id: 71235050
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  • id: 71235051
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  • id: 71235052
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  • id: 71235053
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  • id: 71235054
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  • id: 71235055
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  • id: 71235056
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  • id: 71235057
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  • id: 71235058
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  • id: 71235059
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  • id: 71235060
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  • id: 71235061
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  • id: 71235062
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  • id: 71235063
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  • id: 71235064
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  • id: 71235065
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  • id: 71235066
    {'hecke_orbit_code': 202661983298782784, 'n': 997, 'trace_an': 18396}