Embedded newform data - 98.4.a.g.1.2

Formats: - HTML - YAML - JSON - 2023-03-22T18:54:23.886457

• 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_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': 1568, 'analytic_conductor': 5.78218718056258, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [7, 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': [98, 1, [3], [1]], 'cm_discs': [], 'conrey_indexes': [1], 'dim': 2, 'field_disc': 8, 'field_disc_factorization': [[2, 3]], 'field_poly': [-2, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': True, 'field_poly_root_of_unity': 8, 'fricke_eigenval': 1, 'has_non_self_twist': 1, 'hecke_cutters': [[3, [-50, 0, 1]]], 'hecke_orbit': 7, 'hecke_orbit_code': 27021597831331938, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 7, 2, -1, 2, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '98.4.a.g', 'level': 98, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'minimal_twist': '98.4.a.g', 'nf_label': '2.2.8.1', 'prim_orbit_index': 1, 'qexp_display': 'q-2q^{2}+5\\beta q^{3}+4q^{4}+14\\beta q^{5}-10\\beta q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '98.4.a', 'trace_display': [-4, 0, 0, 0], 'trace_hash': 52750554849348206, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.045', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.817', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.303', 'prec': 17}, {'__RealLiteral__': 0, 'data': '13.308', 'prec': 20}, {'__RealLiteral__': 0, 'data': '2.809', 'prec': 17}, {'__RealLiteral__': 0, 'data': '123.308', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.506', 'prec': 17}, 'traces': [2, -4, 0, 8, 0, 0, 0, -16, 46, 0, -28, 0, 0, 0, 280, 32, 0, -92, 0, 0, 0, 56, 280, 0, 534, 0, 0, 0, -572, -560, 0, -64, 0, 0, 0, 184, -76, 0, -720, 0, 0, 0, -68, -112, 0, -560, 0, 0, 0, -1068, -20, 0, -148, 0, 0, 0, 20, 1144, 0, 1120, 0, 0, 0, 128, -2016, 0, 1368, 0, 0, 0, 1176, -368, 0, 152, 0, 0, 0, 1440, 2440, 0, -1642, 0, 0, 0, -56, 136, 0, 224, 0, 0, 0, 1120, 1320, 0, 56, 0, 0, 0, -644, 2136, 0, 40, 0, 0, 0, 296, -3368, 0, -1636, 0, 0, 0, -1080, -40, 0, -2288, 0, 0, 0, -2240, -2270, 0, 1780, 0, 0, 0, 3440, -256, 0, 4032, 0, 0, 0, -2736, -1120, 0, 1656, 0, 0, 0, -7400, -2352, 0, 736, 0, 0, 0, -304, 4100, 0, -944, 0, 0, 0, 3696, -2880, 0, -4880, 0, 0, 0, 3284, 6572, 0, -3920, 0, 0, 0, 790, 112, 0, -272, 0, 0, 0, -448, -6140, 0, 1080, 0, 0, 0, -200, -2240, 0, -2640, 0, 0, 0, -112, 2056, 0, 9184, 0, 0, 0, 1588, 1288, 0, -4272, 0, 0, 0, -80, 4984, 0, 6440, 0, 0, 0, -5496, -592, 0, 6736, 0, 0, 0, 3272, 3820, 0, 144, 0, 0, 0, 12282, 2160, 0, 80, 0, 0, 0, 4576, 144, 0, -20720, 0, 0, 0, 8616, 4480, 0, 4540, 0, 0, 0, -3560, -144, 0, -5980, 0, 0, 0, -3920, -6880, 0, 512, 0, 0, 0, -8064, -13156, 0, 14280, 0, 0, 0, -8740, 5472, 0, 2240, 0, 0, 0, -3312, -7476, 0, 8012, 0, 0, 0, -11968, 14800, 0, 4704, 0, 0, 0, -1472, -9822, 0, -20980, 0, 0, 0, -17192, 608, 0, -8200, 0, 0, 0, 1888, -15960, 0, -560, 0, 0, 0, 12280, -7392, 0, 5760, 0, 0, 0, 9760, 19652, 0, 8008, 0, 0, 0, -4, -6568, 0, -13144, 0, 0, 0, 7840, -11476, 0, -1748, 0, 0, 0, -4508, -1580, 0, -224, 0, 0, 0, 544, 39200, 0, -3972, 0, 0, 0, 2880, 896, 0, 12280, 0, 0, 0, -2160, 11888, 0, -13714, 0, 0, 0, 10696, 400, 0, 4480, 0, 0, 0, 5280, -11452, 0, 39760, 0, 0, 0, 20660, 224, 0, -4112, 0, 0, 0, -18368, -1564, 0, 10420, 0, 0, 0, 24540, -3176, 0, -2576, 0, 0, 0, 8544, -996, 0, -9504, 0, 0, 0, 1064, 160, 0, -9968, 0, 0, 0, -12880, -16744, 0, 6020, 0, 0, 0, 21708, 10992, 0, 1184, 0, 0, 0, -13472, 10080, 0, -10728, 0, 0, 0, -80080, -6544, 0, -7640, 0, 0, 0, -288, 11992, 0, -24472, 0, 0, 0, 5244, -24564, 0, -4320, 0, 0, 0, -160, 22416, 0, 80, 0, 0, 0, 7904, -9152, 0, -288, 0, 0, 0, 41440, 31280, 0, 952, 0, 0, 0, -3404, -17232, 0, -8960, 0, 0, 0, -9080, -58744, 0, 1944, 0, 0, 0, -14808, 7120, 0, 288, 0, 0, 0, 11960, -24488, 0, 21080, 0, 0, 0, -44688, 7840, 0, 13760, 0, 0, 0, -1024, -80, 0, 34384, 0, 0, 0, 29280, 16128, 0, 26312, 0, 0, 0, -28560, -264, 0, 14866, 0, 0, 0, -12816, 17480, 0, -10944, 0, 0, 0, -4480, 4100, 0, -53520, 0, 0, 0, 29108, 6624, 0, 14952, 0, 0, 0, -16024, -10640, 0, 13908, 0, 0, 0, 280, 23936, 0, -29600, 0, 0, 0, -9408, -14284, 0, -41212, 0, 0, 0, 74760, 2944, 0, 19644, 0, 0, 0, 41960, 2072, 0, -46368, 0, 0, 0, 264, 34384, 0, -1216, 0, 0, 0, 16400, -35160, 0, -22592, 0, 0, 0, 31464, -3776, 0, 31920, 0, 0, 0, 1120, 53280, 0, 33924, 0, 0, 0, -38068, -24560, 0, 14784, 0, 0, 0, -11520, 44578, 0, -280, 0, 0, 0, -29432, -19520, 0, -39304, 0, 0, 0, -16016, 27048, 0, 9460, 0, 0, 0, -9520, 8, 0, 13136, 0, 0, 0, 26288, 7548, 0, 68712, 0, 0, 0, -42300, -15680, 0, 22952, 0, 0, 0, 3496, -80080, 0, 48480, 0, 0, 0, -2328, 9016, 0, 3160, 0, 0, 0, 448, -74820, 0, -33192, 0, 0, 0, 38880, -1088, 0, -78400, 0, 0, 0, 7944, 16856, 0, -356, 0, 0, 0, -5508, -5760, 0, -1792, 0, 0, 0, -24560, 58868, 0, 56120, 0, 0, 0, 28224, 4320, 0, -23776, 0, 0, 0, 27428, 21780, 0, -152724, 0, 0, 0, -26966, -21392, 0, -800, 0, 0, 0, -8960, -19152, 0, 41340, 0, 0, 0, -50800, -10560, 0, 22904, 0, 0, 0, -79520, 58360, 0, -13180, 0, 0, 0, -52412, -41320, 0, -448, 0, 0, 0, 8224, -1288, 0, 44208, 0, 0, 0, -13260, 36736, 0, 3128, 0, 0, 0, -20840, 356, 0, -16464, 0, 0, 0, 87584, -49080, 0, 6352, 0, 0, 0, 5152, 1440, 0, -20720, 0, 0, 0, 1480, -17088, 0, 1992, 0, 0, 0, 19008, -65200, 0, 7552, 0, 0, 0, 33440, -2128, 0, -320, 0, 0, 0, 19936, -32820, 0, 44144, 0, 0, 0, -23256, 25760, 0, 33488, 0, 0, 0, -12040, 59024, 0, -5280, 0, 0, 0, 114814, -43416, 0, -21984, 0, 0, 0, -2368, 69700, 0, -10640, 0, 0, 0, 1288, 26944, 0, -20160, 0, 0, 0, 21456, -10904, 0, 81984, 0, 0, 0, -34160, 160160, 0, 13088, 0, 0, 0, 15280, 62212, 0, -27880, 0, 0, 0, 69592, 576, 0, -23984, 0, 0, 0, 48944, 22988, 0, -1480, 0, 0, 0, -100800, -10488, 0, 49128, 0, 0, 0, 8640, -149856, 0, -59512, 0, 0, 0, 42880, 320, 0, -44832, 0, 0, 0, -160, -16576, 0, 67420, 0, 0, 0, -20292, -15808, 0, 18304, 0, 0, 0, 576, 95840, 0, 784, 0, 0, 0, 87540, -82880, 0, -62560, 0, 0, 0, -1904, 28068, 0, -27504, 0, 0, 0, -85396, 6808, 0, 34464, 0, 0, 0, 17920, -42158, 0, -77464, 0, 0, 0, -96984, 18160, 0, 117488, 0, 0, 0, -3888, -192240, 0, -110760, 0, 0, 0, -37628, 29616, 0, -14240, 0, 0, 0, -576, -9520, 0, -79424, 0, 0, 0, -98448, -23920, 0, 48976, 0, 0], 'weight': 4, 'weight_parity': 1}
• 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

  
  {'an_normalized': [[1.0, 0.0], [-0.7071067811865476, 0.0], [1.3608276348795434, 0.0], [0.5, 0.0], [1.7708754896942924, 0.0], [-0.9622504486493763, 0.0], [0.0, 0.0], [-0.3535533905932738, 0.0], [0.8518518518518519, 0.0], [-1.2521980673998823, 0.0], [-0.38374171128079004, 0.0], [0.6804138174397717, 0.0], [-1.0861816715345578, 0.0], [0.0, 0.0], [2.409856304306837, 0.0], [0.25, 0.0], [-0.020176304134412803, 0.0], [-0.6023502210107627, 0.0], [0.017075939066396057, 0.0], [0.8854377448471462, 0.0], [0.0, 0.0], [0.2713463662707769, 0.0], [1.2692181725213247, 0.0], [-0.4811252243246881, 0.0], [2.136, 0.0], [0.7680464255426249, 0.0], [-0.20160409405622864, 0.0], [0.0, 0.0], [-1.8313402316771321, 0.0], [-1.7040257344605167, 0.0], [0.5407747343233918, 0.0], [-0.1767766952966369, 0.0], [-0.5222063253668662, 0.0], [0.014266801472725469, 0.0], [0.0, 0.0], [0.42592592592592593, 0.0], [-0.16884220317847506, 0.0], [-0.012074512308976935, 0.0], [-1.4781060351238813, 0.0], [-0.6260990336999411, 0.0], [0.47943443027616306, 0.0], [0.0, 0.0], [-0.12058026491415252, 0.0], [-0.19187085564039502, 0.0], [1.508523565295138, 0.0], [-0.897472776595026, 0.0], [-1.6239398345351215, 0.0], [0.34020690871988585, 0.0], [0.0, 0.0], [-1.5103800846144655, 0.0], [-0.02745647223584333, 0.0], [-0.5430908357672789, 0.0], [-0.19178644777741485, 0.0], [0.14255562202212982, 0.0], [-0.6795587908804949, 0.0], [0.0, 0.0], [0.023237409773070945, 0.0], [1.294953096478643, 0.0], [-0.9580217209992721, 0.0], [1.2049281521534185, 0.0], [-0.029683851161481485, 0.0], [-0.382385481734424, 0.0], [0.0, 0.0], [0.125, 0.0], [-1.923492499475725, 0.0], [0.36925563384541965, 0.0], [1.2472223871598922, 0.0], [-0.010088152067206401, 0.0], [1.7271871638583305, 0.0], [0.0, 0.0], [0.98285579579998, 0.0], [-0.30117511050538137, 0.0], [0.4330759581453487, 0.0], [0.11938946681797656, 0.0], [2.9067278281027047, 0.0], [0.008537969533198029, 0.0], [0.0, 0.0], [1.0451788007488576, 0.0], [1.7374775178857584, 0.0], [0.4427188724235731, 0.0], [-1.1262002743484225, 0.0], [-0.3390113367825839, 0.0], [-0.5592024269546831, 0.0], [0.0, 0.0], [-0.03572972246424925, 0.0], [0.08526312299806758, 0.0], [-2.4921383961329466, 0.0], [0.13567318313538845, 0.0], [-0.7360569620026775, 0.0], [-1.0666872425998997, 0.0], [0.0, 0.0], [0.6346090862606624, 0.0], [0.7359012027119147, 0.0], [1.1482988692387444, 0.0], [0.030239361956194016, 0.0], [-0.24056261216234406, 0.0], [-1.5528620791546541, 0.0], [0.0, 0.0], [-0.3268910873873397, 0.0], [1.068, 0.0], [-1.1118234469203423, 0.0], [0.019414657705424988, 0.0], [0.8306680985923364, 0.0], [0.38402321277131246, 0.0], [0.0, 0.0], [0.1356134977630897, 0.0], [-1.521480605189624, 0.0], [-0.10080204702811432, 0.0], [-0.7188090837714696, 0.0], [0.4805206292465289, 0.0], [-0.22976513601921553, 0.0], [0.0, 0.0], [-0.4495480255992412, 0.0], [-0.016431330027749016, 0.0], [2.2476273527925956, 0.0], [-0.9156701158385661, 0.0], [-0.9252658683442528, 0.0], [0.677423655442592, 0.0], [0.0, 0.0], [-0.8520128672302584, 0.0], [-0.8527422990232908, 0.0], [0.020989652448015733, 0.0], [0.6524276218325323, 0.0], [0.2703873671616959, 0.0], [2.0117145562927163, 0.0], [0.0, 0.0], [1.201774170232847, 0.0], [-0.08838834764831845, 0.0], [-0.16408895671627496, 0.0], [1.3601145899407467, 0.0], [1.1573177581146097, 0.0], [-0.2611031626834331, 0.0], [0.0, 0.0], [-0.8819194076084333, 0.0], [-0.3570157487861981, 0.0], [0.0071334007363627345, 0.0], [0.516356306999619, 0.0], [-1.2213057559425862, 0.0], [0.25975223498579025, 0.0], [0.0, 0.0], [-2.2099022042171064, 0.0], [-0.6949839981386664, 0.0], [0.4168132133965002, 0.0], [0.21296296296296297, 0.0], [-3.2430755295681, 0.0], [-0.3062309467734375, 0.0], [0.0, 0.0], [-0.08442110158923753, 0.0], [1.1271311658147871, 0.0], [-2.0553669583150675, 0.0], [-0.2543762599602565, 0.0], [-0.0060372561544884676, 0.0], [-0.017187222040425724, 0.0], [0.0, 0.0], [0.9576447224592374, 0.0], [-0.7390530175619406, 0.0], [1.124351925408368, 0.0], [-1.2285821350561907, 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-0.1862603734848272, -0.27376190532134753, -0.10111278586653565, -0.28259395509562213, -0.2500389870794425, -0.2112978313002435, -0.3792346548009631, -0.3992685041075803, -0.41805817145033697, -0.4307171911074471, -0.09702735896492372, -0.35980405883089456, -0.25552788766491386], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 2, 'dual_embedding_m': 2, 'embedding_index': 2, 'embedding_m': 2, 'embedding_root_imag': 0.0, 'embedding_root_real': 1.4142135623730951, 'hecke_orbit': 7, 'hecke_orbit_code': 27021597831331938, 'label': '98.4.a.g.1.2', 'level': 98, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_indexes	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], [7, -1]], 4, 3], [[[2, 1], [7, -1]], 2, 2], [[[2, 1], [7, 1]], 3, 2], [[[2, -1], [7, 1]], 1, 1]], 'Nk2': 1568, 'analytic_conductor': 5.78218718056258, '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': [98, 1, [3], [1]], 'conrey_indexes': [1], 'cusp_dim': 34, 'dim': 10, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 67108962, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 2, 2], 'label': '98.4.a', 'level': 98, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'mf_dim': 50, 'mf_new_dim': 10, 'num_forms': 8, 'plus_dim': 7, 'prim_orbit_index': 1, 'relative_dim': 10, 'sturm_bound': 56, 'trace_bound': 3, 'trace_display': [0, -6, 26, 0], 'traces': [10, 0, -6, 40, 26, 20, 0, 0, 126, -4, -12, -24, -74, 0, 92, 160, 40, 128, -82, 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47808, -47816, 236824, 14574, 34296, 0, 223888, -159328, -2912, -80996, -11072, 41400, 0, 304296, -85008, -17964, -90368, 19372, 15808, 0, 80096, 102848, 2512, -131596, -5248, -91536, 0, -95780, -59968, -7918, 122080, 13080, -4128], '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: 45653561
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 27021597831331938, 'target_is_minimal': True, 'target_label': '98.4.a.g.1.2', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 45653562
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 144115188142965618, 'target_is_minimal': False, 'target_label': '882.4.a.bg.1.1', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 45653563
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 108086391124001552, 'target_is_minimal': False, 'target_label': '784.4.a.y.1.1', 'target_level': 784, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 45653564
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 220676381808265618, 'target_is_minimal': False, 'target_label': '2450.4.a.bx.1.1', 'target_level': 2450, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 45653565
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 67, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525334897655906, 'target_is_minimal': False, 'target_label': '98.4.c.h.67.1', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '7.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 45653566
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 79, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 31525334897655906, 'target_is_minimal': False, 'target_label': '98.4.c.h.79.2', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 45653567
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 79, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525334897655906, 'target_is_minimal': False, 'target_label': '98.4.c.h.79.1', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '7.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 45653568
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 67, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 31525334897655906, 'target_is_minimal': False, 'target_label': '98.4.c.h.67.2', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 45653569
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597831331938, 'target_is_minimal': True, 'target_label': '98.4.a.g.1.1', 'target_level': 98, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 45653570
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 361, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 117094002695603058, 'target_is_minimal': False, 'target_label': '882.4.g.ba.361.2', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '21.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 45653571
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 361, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 117094002695603058, 'target_is_minimal': False, 'target_label': '882.4.g.ba.361.1', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '21.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 45653572
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 667, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 117094002695603058, 'target_is_minimal': False, 'target_label': '882.4.g.ba.667.2', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '21.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 45653573
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 667, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 117094002695603058, 'target_is_minimal': False, 'target_label': '882.4.g.ba.667.1', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '21.17', 'twisting_conrey_index': 17, 'weight': 4}
  • id: 45653574
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 144115188142965618, 'target_is_minimal': False, 'target_label': '882.4.a.bg.1.2', 'target_level': 882, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
  • id: 45653575
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 108086391124001552, 'target_is_minimal': False, 'target_label': '784.4.a.y.1.2', 'target_level': 784, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 45653576
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021597831331938, 'source_is_minimal': True, 'source_label': '98.4.a.g.1.2', 'source_level': 98, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 220676381808265618, 'target_is_minimal': False, 'target_label': '2450.4.a.bx.1.2', 'target_level': 2450, 'twist_class_label': '98.4.a.g.1.1', 'twist_class_level': 98, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 288625
    {'charpoly_factorization': [[[2, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 2}
  • id: 288626
    {'charpoly_factorization': [[[-50, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 3}
  • id: 288627
    {'charpoly_factorization': [[[-392, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 5}
  • id: 288628
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 7}
  • id: 288629
    {'charpoly_factorization': [[[14, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 11}
  • id: 288630
    {'charpoly_factorization': [[[-2592, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 13}
  • id: 288631
    {'charpoly_factorization': [[[-2, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 17}
  • id: 288632
    {'charpoly_factorization': [[[-2, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 19}
  • id: 288633
    {'charpoly_factorization': [[[-140, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 23}
  • id: 288634
    {'charpoly_factorization': [[[286, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 29}
  • id: 288635
    {'charpoly_factorization': [[[-8712, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 31}
  • id: 288636
    {'charpoly_factorization': [[[38, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 37}
  • id: 288637
    {'charpoly_factorization': [[[-15842, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 41}
  • id: 288638
    {'charpoly_factorization': [[[34, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 43}
  • id: 288639
    {'charpoly_factorization': [[[-273800, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 47}
  • id: 288640
    {'charpoly_factorization': [[[74, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 53}
  • id: 288641
    {'charpoly_factorization': [[[-188498, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 59}
  • id: 288642
    {'charpoly_factorization': [[[-200, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 61}
  • id: 288643
    {'charpoly_factorization': [[[-684, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 67}
  • id: 288644
    {'charpoly_factorization': [[[-588, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 71}
  • id: 288645
    {'charpoly_factorization': [[[-72962, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 73}
  • id: 288646
    {'charpoly_factorization': [[[-1220, 1], 2]], 'hecke_orbit_code': 27021597831331938, 'p': 79}
  • id: 288647
    {'charpoly_factorization': [[[-178802, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 83}
  • id: 288648
    {'charpoly_factorization': [[[-381938, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, 'p': 89}
  • id: 288649
    {'charpoly_factorization': [[[-2200802, 0, 1], 1]], 'hecke_orbit_code': 27021597831331938, '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': 7, 'label': '98.4.a.g', 'level': 98, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 180200000
    {'hecke_orbit_code': 27021597831331938, 'n': 1, 'trace_an': 2}
  • id: 180200001
    {'hecke_orbit_code': 27021597831331938, 'n': 2, 'trace_an': -4}
  • id: 180200002
    {'hecke_orbit_code': 27021597831331938, 'n': 3, 'trace_an': 0}
  • id: 180200003
    {'hecke_orbit_code': 27021597831331938, 'n': 4, 'trace_an': 8}
  • id: 180200004
    {'hecke_orbit_code': 27021597831331938, 'n': 5, 'trace_an': 0}
  • id: 180200005
    {'hecke_orbit_code': 27021597831331938, 'n': 6, 'trace_an': 0}
  • id: 180200006
    {'hecke_orbit_code': 27021597831331938, 'n': 7, 'trace_an': 0}
  • id: 180200007
    {'hecke_orbit_code': 27021597831331938, 'n': 8, 'trace_an': -16}
  • id: 180200008
    {'hecke_orbit_code': 27021597831331938, 'n': 9, 'trace_an': 46}
  • id: 180200009
    {'hecke_orbit_code': 27021597831331938, 'n': 10, 'trace_an': 0}
  • id: 180200010
    {'hecke_orbit_code': 27021597831331938, 'n': 11, 'trace_an': -28}
  • id: 180200011
    {'hecke_orbit_code': 27021597831331938, 'n': 12, 'trace_an': 0}
  • id: 180200012
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  • id: 180200013
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  • id: 180200014
    {'hecke_orbit_code': 27021597831331938, 'n': 15, 'trace_an': 280}
  • id: 180200015
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  • id: 180200016
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  • id: 180200017
    {'hecke_orbit_code': 27021597831331938, 'n': 18, 'trace_an': -92}
  • id: 180200018
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  • id: 180200019
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  • id: 180200020
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  • id: 180200021
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  • id: 180200022
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  • id: 180200023
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  • id: 180200024
    {'hecke_orbit_code': 27021597831331938, 'n': 25, 'trace_an': 534}
  • id: 180200025
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  • id: 180200026
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  • id: 180200027
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  • id: 180200028
    {'hecke_orbit_code': 27021597831331938, 'n': 29, 'trace_an': -572}
  • id: 180200029
    {'hecke_orbit_code': 27021597831331938, 'n': 30, 'trace_an': -560}
  • id: 180200030
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  • id: 180200031
    {'hecke_orbit_code': 27021597831331938, 'n': 32, 'trace_an': -64}
  • id: 180200032
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  • id: 180200033
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  • id: 180200034
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  • id: 180200035
    {'hecke_orbit_code': 27021597831331938, 'n': 36, 'trace_an': 184}
  • id: 180200036
    {'hecke_orbit_code': 27021597831331938, 'n': 37, 'trace_an': -76}
  • id: 180200037
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  • id: 180200038
    {'hecke_orbit_code': 27021597831331938, 'n': 39, 'trace_an': -720}
  • id: 180200039
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  • id: 180200040
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  • id: 180200041
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  • id: 180200042
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  • id: 180200043
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  • id: 180200044
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  • id: 180200045
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  • id: 180200046
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  • id: 180200047
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  • id: 180200048
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  • id: 180200049
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  • id: 180200050
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  • id: 180200051
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  • id: 180200052
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  • id: 180200053
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  • id: 180200054
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  • id: 180200055
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  • id: 180200056
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  • id: 180200057
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  • id: 180200058
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  • id: 180200059
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  • id: 180200060
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  • id: 180200061
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  • id: 180200062
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  • id: 180200063
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  • id: 180200064
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  • id: 180200065
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  • id: 180200066
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  • id: 180200067
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  • id: 180200068
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  • id: 180200069
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  • id: 180200070
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  • id: 180200071
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  • id: 180200072
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  • id: 180200073
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  • id: 180200074
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  • id: 180200075
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  • id: 180200076
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  • id: 180200077
    {'hecke_orbit_code': 27021597831331938, 'n': 78, 'trace_an': 1440}
  • id: 180200078
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  • id: 180200079
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  • id: 180200080
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  • id: 180200081
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  • id: 180200082
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  • id: 180200083
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  • id: 180200084
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  • id: 180200085
    {'hecke_orbit_code': 27021597831331938, 'n': 86, 'trace_an': 136}
  • id: 180200086
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  • id: 180200087
    {'hecke_orbit_code': 27021597831331938, 'n': 88, 'trace_an': 224}
  • id: 180200088
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  • id: 180200089
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  • id: 180200090
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  • id: 180200091
    {'hecke_orbit_code': 27021597831331938, 'n': 92, 'trace_an': 1120}
  • id: 180200092
    {'hecke_orbit_code': 27021597831331938, 'n': 93, 'trace_an': 1320}
  • id: 180200093
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  • id: 180200094
    {'hecke_orbit_code': 27021597831331938, 'n': 95, 'trace_an': 56}
  • id: 180200095
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  • id: 180200096
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  • id: 180200097
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  • id: 180200098
    {'hecke_orbit_code': 27021597831331938, 'n': 99, 'trace_an': -644}
  • id: 180200099
    {'hecke_orbit_code': 27021597831331938, 'n': 100, 'trace_an': 2136}
  • id: 180200100
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  • id: 180200101
    {'hecke_orbit_code': 27021597831331938, 'n': 102, 'trace_an': 40}
  • id: 180200102
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  • id: 180200103
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  • id: 180200104
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  • id: 180200105
    {'hecke_orbit_code': 27021597831331938, 'n': 106, 'trace_an': 296}
  • id: 180200106
    {'hecke_orbit_code': 27021597831331938, 'n': 107, 'trace_an': -3368}
  • id: 180200107
    {'hecke_orbit_code': 27021597831331938, 'n': 108, 'trace_an': 0}
  • id: 180200108
    {'hecke_orbit_code': 27021597831331938, 'n': 109, 'trace_an': -1636}
  • id: 180200109
    {'hecke_orbit_code': 27021597831331938, 'n': 110, 'trace_an': 0}
  • id: 180200110
    {'hecke_orbit_code': 27021597831331938, 'n': 111, 'trace_an': 0}
  • id: 180200111
    {'hecke_orbit_code': 27021597831331938, 'n': 112, 'trace_an': 0}
  • id: 180200112
    {'hecke_orbit_code': 27021597831331938, 'n': 113, 'trace_an': -1080}
  • id: 180200113
    {'hecke_orbit_code': 27021597831331938, 'n': 114, 'trace_an': -40}
  • id: 180200114
    {'hecke_orbit_code': 27021597831331938, 'n': 115, 'trace_an': 0}
  • id: 180200115
    {'hecke_orbit_code': 27021597831331938, 'n': 116, 'trace_an': -2288}
  • id: 180200116
    {'hecke_orbit_code': 27021597831331938, 'n': 117, 'trace_an': 0}
  • id: 180200117
    {'hecke_orbit_code': 27021597831331938, 'n': 118, 'trace_an': 0}
  • id: 180200118
    {'hecke_orbit_code': 27021597831331938, 'n': 119, 'trace_an': 0}
  • id: 180200119
    {'hecke_orbit_code': 27021597831331938, 'n': 120, 'trace_an': -2240}
  • id: 180200120
    {'hecke_orbit_code': 27021597831331938, 'n': 121, 'trace_an': -2270}
  • id: 180200121
    {'hecke_orbit_code': 27021597831331938, 'n': 122, 'trace_an': 0}
  • id: 180200122
    {'hecke_orbit_code': 27021597831331938, 'n': 123, 'trace_an': 1780}
  • id: 180200123
    {'hecke_orbit_code': 27021597831331938, 'n': 124, 'trace_an': 0}
  • id: 180200124
    {'hecke_orbit_code': 27021597831331938, 'n': 125, 'trace_an': 0}
  • id: 180200125
    {'hecke_orbit_code': 27021597831331938, 'n': 126, 'trace_an': 0}
  • id: 180200126
    {'hecke_orbit_code': 27021597831331938, 'n': 127, 'trace_an': 3440}
  • id: 180200127
    {'hecke_orbit_code': 27021597831331938, 'n': 128, 'trace_an': -256}
  • id: 180200128
    {'hecke_orbit_code': 27021597831331938, 'n': 129, 'trace_an': 0}
  • id: 180200129
    {'hecke_orbit_code': 27021597831331938, 'n': 130, 'trace_an': 4032}
  • id: 180200130
    {'hecke_orbit_code': 27021597831331938, 'n': 131, 'trace_an': 0}
  • id: 180200131
    {'hecke_orbit_code': 27021597831331938, 'n': 132, 'trace_an': 0}
  • id: 180200132
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  • id: 180200133
    {'hecke_orbit_code': 27021597831331938, 'n': 134, 'trace_an': -2736}
  • id: 180200134
    {'hecke_orbit_code': 27021597831331938, 'n': 135, 'trace_an': -1120}
  • id: 180200135
    {'hecke_orbit_code': 27021597831331938, 'n': 136, 'trace_an': 0}
  • id: 180200136
    {'hecke_orbit_code': 27021597831331938, 'n': 137, 'trace_an': 1656}
  • id: 180200137
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  • id: 180200138
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  • id: 180200139
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  • id: 180200140
    {'hecke_orbit_code': 27021597831331938, 'n': 141, 'trace_an': -7400}
  • id: 180200141
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  • id: 180200142
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  • id: 180200143
    {'hecke_orbit_code': 27021597831331938, 'n': 144, 'trace_an': 736}
  • id: 180200144
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  • id: 180200145
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  • id: 180200146
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  • id: 180200147
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  • id: 180200148
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  • id: 180200149
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  • id: 180200150
    {'hecke_orbit_code': 27021597831331938, 'n': 151, 'trace_an': -944}
  • id: 180200151
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  • id: 180200152
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  • id: 180200153
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  • id: 180200154
    {'hecke_orbit_code': 27021597831331938, 'n': 155, 'trace_an': 3696}
  • id: 180200155
    {'hecke_orbit_code': 27021597831331938, 'n': 156, 'trace_an': -2880}
  • id: 180200156
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  • id: 180200157
    {'hecke_orbit_code': 27021597831331938, 'n': 158, 'trace_an': -4880}
  • id: 180200158
    {'hecke_orbit_code': 27021597831331938, 'n': 159, 'trace_an': 0}
  • id: 180200159
    {'hecke_orbit_code': 27021597831331938, 'n': 160, 'trace_an': 0}
  • id: 180200160
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  • id: 180200161
    {'hecke_orbit_code': 27021597831331938, 'n': 162, 'trace_an': 3284}
  • id: 180200162
    {'hecke_orbit_code': 27021597831331938, 'n': 163, 'trace_an': 6572}
  • id: 180200163
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  • id: 180200164
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  • id: 180200165
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  • id: 180200166
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  • id: 180200167
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  • id: 180200168
    {'hecke_orbit_code': 27021597831331938, 'n': 169, 'trace_an': 790}
  • id: 180200169
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  • id: 180200170
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  • id: 180200171
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  • id: 180200172
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  • id: 180200173
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  • id: 180200174
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  • id: 180200175
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  • id: 180200176
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  • id: 180200177
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  • id: 180200178
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  • id: 180200179
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  • id: 180200180
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  • id: 180200181
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  • id: 180200182
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  • id: 180200183
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  • id: 180200184
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  • id: 180200185
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  • id: 180200186
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  • id: 180200187
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  • id: 180200188
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  • id: 180200189
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  • id: 180200190
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  • id: 180200191
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  • id: 180200192
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  • id: 180200193
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  • id: 180200194
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  • id: 180200195
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  • id: 180200196
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  • id: 180200197
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  • id: 180200198
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  • id: 180200199
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  • id: 180200200
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  • id: 180200201
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  • id: 180200202
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  • id: 180200203
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  • id: 180200204
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  • id: 180200205
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  • id: 180200206
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  • id: 180200207
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  • id: 180200208
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  • id: 180200209
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  • id: 180200210
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  • id: 180200211
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  • id: 180200212
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  • id: 180200213
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  • id: 180200214
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  • id: 180200215
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  • id: 180200216
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  • id: 180200217
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  • id: 180200219
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  • id: 180200220
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  • id: 180200221
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  • id: 180200222
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  • id: 180200223
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  • id: 180200224
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  • id: 180200225
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  • id: 180200226
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  • id: 180200227
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  • id: 180200230
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  • id: 180200231
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  • id: 180200232
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  • id: 180200233
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  • id: 180200235
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  • id: 180200238
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  • id: 180200241
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  • id: 180200248
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  • id: 180200252
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  • id: 180200254
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  • id: 180200259
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  • id: 180200261
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  • id: 180200262
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  • id: 180200303
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  • id: 180200310
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  • id: 180200312
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  • id: 180200313
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  • id: 180200315
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  • id: 180200316
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  • id: 180200317
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  • id: 180200318
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  • id: 180200319
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  • id: 180200320
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  • id: 180200322
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  • id: 180200323
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  • id: 180200324
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  • id: 180200325
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  • id: 180200326
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  • id: 180200328
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  • id: 180200329
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  • id: 180200330
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  • id: 180200331
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  • id: 180200332
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  • id: 180200333
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  • id: 180200350
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  • id: 180200351
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  • id: 180200352
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  • id: 180200360
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  • id: 180200361
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  • id: 180200364
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  • id: 180200372
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  • id: 180200373
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  • id: 180200374
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  • id: 180200379
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  • id: 180200380
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  • id: 180200382
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  • id: 180200401
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  • id: 180200410
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  • id: 180200411
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  • id: 180200412
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  • id: 180200413
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  • id: 180200414
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  • id: 180200415
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  • id: 180200416
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  • id: 180200417
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  • id: 180200418
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  • id: 180200419
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  • id: 180200420
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  • id: 180200421
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  • id: 180200422
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  • id: 180200430
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  • id: 180200436
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  • id: 180200519
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  • id: 180200521
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  • id: 180200522
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  • id: 180200524
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  • id: 180200525
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  • id: 180200526
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  • id: 180200527
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  • id: 180200528
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  • id: 180200529
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  • id: 180200530
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  • id: 180200531
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  • id: 180200532
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  • id: 180200533
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  • id: 180200534
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  • id: 180200535
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  • id: 180200536
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  • id: 180200538
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  • id: 180200613
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  • id: 180200618
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  • id: 180200627
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  • id: 180200771
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  • id: 180200821
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  • id: 180200828
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  • id: 180200842
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  • id: 180200863
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  • id: 180200876
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  • id: 180200877
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  • id: 180200879
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  • id: 180200883
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  • id: 180200884
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  • id: 180200885
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  • id: 180200886
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  • id: 180200890
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  • id: 180200891
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  • id: 180200892
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  • id: 180200893
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  • id: 180200896
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  • id: 180200897
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  • id: 180200898
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  • id: 180200899
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  • id: 180200900
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  • id: 180200901
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  • id: 180200902
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  • id: 180200903
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  • id: 180200904
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  • id: 180200905
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  • id: 180200906
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  • id: 180200907
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  • id: 180200910
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  • id: 180200911
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  • id: 180200912
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  • id: 180200913
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  • id: 180200914
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  • id: 180200915
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  • id: 180200916
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  • id: 180200917
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  • id: 180200918
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  • id: 180200919
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  • id: 180200920
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  • id: 180200921
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  • id: 180200922
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  • id: 180200923
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  • id: 180200924
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  • id: 180200925
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  • id: 180200926
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  • id: 180200927
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  • id: 180200928
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  • id: 180200929
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  • id: 180200930
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  • id: 180200931
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  • id: 180200932
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  • id: 180200933
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  • id: 180200934
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  • id: 180200935
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  • id: 180200936
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  • id: 180200937
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  • id: 180200938
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  • id: 180200939
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  • id: 180200940
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  • id: 180200941
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  • id: 180200942
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  • id: 180200943
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  • id: 180200944
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  • id: 180200945
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  • id: 180200946
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  • id: 180200947
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  • id: 180200948
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  • id: 180200949
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  • id: 180200950
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  • id: 180200951
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  • id: 180200952
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  • id: 180200953
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  • id: 180200954
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  • id: 180200955
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  • id: 180200956
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  • id: 180200957
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  • id: 180200958
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  • id: 180200959
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  • id: 180200960
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  • id: 180200961
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  • id: 180200962
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  • id: 180200963
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  • id: 180200964
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  • id: 180200965
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  • id: 180200966
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  • id: 180200967
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  • id: 180200968
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  • id: 180200969
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  • id: 180200970
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  • id: 180200972
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  • id: 180200973
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  • id: 180200974
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  • id: 180200975
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  • id: 180200976
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  • id: 180200977
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  • id: 180200979
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  • id: 180200980
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  • id: 180200981
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  • id: 180200982
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  • id: 180200983
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  • id: 180200984
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  • id: 180200985
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  • id: 180200986
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  • id: 180200987
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  • id: 180200988
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  • id: 180200989
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  • id: 180200990
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  • id: 180200991
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  • id: 180200992
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  • id: 180200993
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  • id: 180200994
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  • id: 180200995
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  • id: 180200996
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  • id: 180200997
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  • id: 180200998
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  • id: 180200999
    {'hecke_orbit_code': 27021597831331938, 'n': 1000, 'trace_an': 0}