Embedded newform data - 2178.4.a.cf.1.6

Formats: - HTML - YAML - JSON - 2024-06-03T08:02:46.472999

• 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': 34848, 'analytic_conductor': 128.50615999250306, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 1], [11, 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': [2178, 1, [1937, 1333], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 6, 'field_disc': 26937102110000, 'field_disc_factorization': [[2, 4], [5, 4], [29, 1], [3169, 1], [29311, 1]], 'field_poly': [-100804, -36820, 23386, 48, -331, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[5, [-166001, 10535, 21136, -2679, -254, 17, 1]], [7, [6387469, 1806607, 105595, -8670, -785, 7, 1]], [17, [5321458276, -2121675142, 62978959, 660134, -16741, -42, 1]]], 'hecke_orbit': 58, 'hecke_orbit_code': 256705178827229314, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 11, 'hecke_ring_index_factorization': [[11, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': True, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '2178.4.a.cf', 'level': 2178, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 11], 'level_radical': 66, 'minimal_twist': '198.4.f.g', 'prim_orbit_index': 1, 'qexp_display': 'q+2q^{2}+4q^{4}+(-3+\\beta _{3})q^{5}+(-1+\\cdots)q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 6, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2178.4.a', 'trace_display': [12, 0, -17, -7], 'trace_hash': 1622483657670134260, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.330', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '82.406', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1988.805', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [6, 12, 0, 24, -17, 0, -7, 48, 0, -34, 0, 0, -68, -14, 0, 96, 42, 0, -98, -68, 0, 0, -210, 0, 47, -136, 0, -28, 13, 0, -125, 192, 0, 84, 534, 0, 282, -196, 0, -136, -170, 0, -868, 0, 0, -420, -782, 0, -439, 94, 0, -272, -645, 0, 0, -56, 0, 26, -507, 0, -1772, -250, 0, 384, -1856, 0, 686, 168, 0, 1068, -2782, 0, -335, 564, 0, -392, 0, 0, -127, -272, 0, -340, -9, 0, -370, -1736, 0, 0, -2526, 0, 296, -840, 0, -1564, -1194, 0, 89, -878, 0, 188, 1205, 0, 4461, -544, 0, -1290, 1355, 0, -3086, 0, 0, -112, -3126, 0, -3358, 52, 0, -1014, -5844, 0, 0, -3544, 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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[-0.5839317905924455, 0.0], [0.0, 0.0], [-0.6806922753175266, 0.0], [-0.36222205116983275, 0.0], [0.0, 0.0], [0.6599570908203651, 0.0], [1.5823046186385705, 0.0], [0.0, 0.0], [0.34559550494072844, 0.0], [0.09007063643897555, 0.0], [0.0, 0.0], [-0.5900023659437937, 0.0], [1.8506018154249897, 0.0], [0.0, 0.0], [-0.2588618034926217, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.09575969500247866, 0.0], [-0.8632765811205151, 0.0], [0.0, 0.0], [-1.4277657104919455, 0.0], [-0.5662357841411838, 0.0], [0.0, 0.0], [-0.5870929062399511, 0.0], [-0.50627798536579, 0.0], [0.0, 0.0], [0.0, 0.0], [-1.2712628878019019, 0.0], [0.0, 0.0], [0.5452181416450006, 0.0], [-1.8993059255124896, 0.0], [0.0, 0.0], [-0.053706257474233764, 0.0], [-0.7170928731934488, 0.0], [0.0, 0.0], [2.0573919333277977, 0.0], [0.05360901145273982, 0.0], [0.0, 0.0], [0.6398367801869402, 0.0], [1.1075381004381466, 0.0], [0.0, 0.0], [-0.11152132446341217, 0.0], [-1.2767389170355097, 0.0], [0.0, 0.0], [0.2636658110547199, 0.0], [-0.6732645469297062, 0.0], [0.0, 0.0], [0.6982550067248895, 0.0], [0.0, 0.0], [0.0, 0.0], [0.8969153799685118, 0.0], [1.2773708787517284, 0.0], [0.0, 0.0], [-0.10761973301078012, 0.0], [1.69769059508035, 0.0], [0.0, 0.0], [0.12434566259995544, 0.0], [-0.24070995642838908, 0.0]], 'angles': [None, None, -0.16355110114053875, -0.17933963298320138, None, -0.42772871556137365, -0.3375584724460642, -0.1545842137603512, -0.4135495924144854, -0.3373003750591349, -0.3235911020481121, -0.38611127241377, -0.22064578079899658, -0.4116075880296474, -0.32614712146027414, -0.20384329022078085, -0.2337419335386472, -0.2090020564062495, -0.20483819821468777, -0.39334077603194884, -0.16360354305913766, -0.3140507343330401, -0.2137408925142843, -0.25650071596768065, -0.09986260247366738, -0.1554719874154038, -0.2682944506425828, -0.2368650634768573, -0.30062170970313934, -0.22658045702640386, -0.189608669129321, -0.18843753425267395, -0.22123495505979915, -0.29818497076710765, -0.10883522103646531, 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-0.1301041184604338, -0.3713319868966477, -0.17462168766841446, -0.27198182514573466, -0.31601100999236514, -0.30752230924757884, -0.4013012366101071, -0.1348497558132536, -0.267699277699414, -0.23278373044846748, -0.3770240032934895, -0.38552383983764077, -0.3761635327053665, -0.2679898546307512, -0.28308177584933925, -0.2074515385703452, -0.2963847976787285, -0.3533676185443803, -0.22406975364898823, -0.3889944459514127, -0.2607749308917739, -0.3858509781047658, -0.3564575409590997, -0.3998962206546643, -0.31690500167262087, -0.15352078803039296, -0.3512076207101098, -0.23678831846808748, -0.27890718780247964, -0.18024899022019522, -0.10474075736619914, -0.22235964913338202, -0.44928209978270517, -0.24573341940257837, -0.2289568839579788, -0.17598673910628757, -0.0886491699403578, -0.24009850059577906], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 6, 'dual_embedding_m': 6, 'embedding_index': 6, 'embedding_m': 6, 'embedding_root_imag': 0.0, 'embedding_root_real': 7.9968782983253615, 'hecke_orbit': 58, 'hecke_orbit_code': 256705178827229314, 'label': '2178.4.a.cf.1.6', 'level': 2178, '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': [12, 15, 20, 21, 12, 15, 22, 19], 'Nk2': 34848, 'analytic_conductor': 128.50615999250306, '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': [2178, 1, [1937, 1333], [1, 1]], 'conrey_index': 1, 'cusp_dim': 1140, 'dim': 136, 'eis_dim': 96, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7, 17], 'hecke_orbit_code': 67111042, '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, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 6, 6, 6, 6], 'label': '2178.4.a', 'level': 2178, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 11], 'level_radical': 66, 'mf_dim': 1236, 'mf_new_dim': 136, 'num_forms': 59, 'plus_dim': 70, 'prim_orbit_index': 1, 'relative_dim': 136, 'sturm_bound': 1584, 'trace_bound': 7, 'trace_display': [0, 0, 26, -36], 'traces': [136, 0, 0, 544, 26, 0, -36, 0, 0, 32, 0, 0, -16, 0, 0, 2176, -60, 0, 128, 104, 0, 0, -104, 0, 3386, 44, 0, -144, -168, 0, -416, 0, 0, -312, -876, 0, 398, -124, 0, 128, 120, 0, 532, 0, 0, 32, 1004, 0, 6172, -480, 0, -64, 1602, 0, 0, 0, 0, -164, -78, 0, -1376, -528, 0, 8704, 2472, 0, -2250, -240, 0, 1536, -1164, 0, 2592, -1008, 0, 512, 0, 0, 3372, 416, 0, -488, 372, 0, 3876, -284, 0, 0, 1156, 0, 4760, -416, 0, 2096, -5040, 0, 5172, 2784, 0, 13544, -3612, 0, 7280, 176, 0, 672, -3012, 0, -3164, 0, 0, -576, 6504, 0, 3028, -672, 0, 672, 868, 0, 0, -2536, 0, -1664, -7842, 0, -1424, 0, 0, -3956, 9108, 0, -3656, -576, 0, -1248, -6414, 0, 2020, -3504, 0, -2336, 0, 0, 2080, 3444, 0, 1592, 3084, 0, -1068, -496, 0, 0, 832, 0, -9916, -800, 0, 512, -11124, 0, -13854, 480, 0, -228, -7440, 0, 16902, -3652, 0, 2128, -6036, 0, -21312, 0, 0, 6880, 13626, 0, -16498, -7344, 0, 128, 11766, 0, 0, 4016, 0, 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-33590, -20160, 0, 8864, -19896, 0, 0, 25524, 0, 20688, 61690, 0, -1388, 11136, 0, 27436, 14820, 0, -42562, 13536, 0, 54176, 15232, 0, -18136, -14448, 0, 14432, 0, 0, -39084, 29204, 0, 29120, 27948, 0, 8660, 704, 0, 0, -57822, 0, 5774, 10692, 0, 2688, -2424, 0, -11240, -12048, 0, -57736, 22548, 0, -100924, -1728, 0, -12656, 39192, 0, 19744, 0, 0, -28672, -45138, 0, 4986, -49488, 0, -2304, 372, 0, 0, 26016, 0, -2692, -22708, 0, -73568, 49680, 0, 12112, -21456, 0, 23372, -2688, 0, 4528, -56656, 0, 23668, -12576, 0, 2688, 0, 0, 66400, 3472, 0, -14232, 20904, 0, 9992, 34988, 0, 0, -89082, 0, 40676, -10144, 0, 77568, 22800, 0, -25490, -58752, 0, -6656, -21180, 0, 6282, -31368, 0, -55104, 32268, 0, 17788, 0, 0, -5696, -78672, 0, -1552, 0, 0, 23200, -23784, 0, 0, 88064, 0, -15824, 78106, 0, 32144, 36432, 0, 4984, -5988, 0, 86828, 4224, 0, -14624, 36146, 0, -42476, -2304, 0, 40320, 0, 0, -25336, 3152, 0, -4992, 45684, 0, -120480, -25656, 0, 0, -53376, 0, -31008, 15612, 0, 8080, -6828, 0, 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263488, 107624, 0, 0, 44776, 0, -17288, 156484, 0, 121412, -25152, 0, -4764, 135936, 0, 68424, -41040, 0, -2624, -85896, 0, 185088, -23520, 0, 53120, 0, 0, -126392, 59560, 0, -34048, 67140, 0, -180528, -1248, 0, 0, -94686, 0, -50716, 13388, 0, -70784, -108972, 0, -18012, 5712, 0, -34576, 45420, 0, 110456, 74444, 0, 15200, 24504, 0, 35856, 0, 0, 91904, -33128, 0, -297228, -85392, 0, -22016, 171606, 0, 0, 26808, 0, 12204, -472464, 0, -188444, 12096, 0, -82992, 23652, 0, 184196, -8448, 0, -54096, 78120, 0, -154116, -57072, 0, 21504], '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: 49088581
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 256705178827229314, 'target_is_minimal': False, 'target_label': '2178.4.a.cf.1.6', 'target_level': 2178, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 49088582
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 252201579199858818, 'target_is_minimal': False, 'target_label': '2178.4.a.ce.1.1', 'target_level': 2178, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 49088583
    {'conductor': 11, 'degree': 4, 'order': 5, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 163, 'target_dim': 12, 'target_embedding_index': 3, 'target_hecke_orbit_code': 27021941428715718, 'target_is_minimal': True, 'target_label': '198.4.f.g.163.3', 'target_level': 198, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '11.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49088584
    {'conductor': 11, 'degree': 4, 'order': 5, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 181, 'target_dim': 12, 'target_embedding_index': 3, 'target_hecke_orbit_code': 27021941428715718, 'target_is_minimal': True, 'target_label': '198.4.f.g.181.3', 'target_level': 198, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '11.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 49088585
    {'conductor': 11, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 247697979572488322, 'target_is_minimal': False, 'target_label': '2178.4.a.cd.1.6', 'target_level': 2178, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '11.10', 'twisting_conrey_index': 10, 'weight': 4}
  • id: 49088586
    {'conductor': 33, 'degree': 4, 'order': 10, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 163, 'target_dim': 12, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525541056086214, 'target_is_minimal': True, 'target_label': '198.4.f.h.163.1', 'target_level': 198, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '33.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 49088587
    {'conductor': 33, 'degree': 4, 'order': 10, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 181, 'target_dim': 12, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525541056086214, 'target_is_minimal': True, 'target_label': '198.4.f.h.181.1', 'target_level': 198, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '33.26', 'twisting_conrey_index': 26, 'weight': 4}
  • id: 49088588
    {'conductor': 33, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 256705178827229314, 'source_is_minimal': False, 'source_label': '2178.4.a.cf.1.6', 'source_level': 2178, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 261208778454599810, 'target_is_minimal': False, 'target_label': '2178.4.a.cg.1.1', 'target_level': 2178, 'twist_class_label': '198.4.f.g.163.3', 'twist_class_level': 198, 'twisting_char_label': '33.32', 'twisting_conrey_index': 32, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2478825
    {'charpoly_factorization': [[[-2, 1], 6]], 'hecke_orbit_code': 256705178827229314, 'p': 2}
  • id: 2478826
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 256705178827229314, 'p': 3}
  • id: 2478827
    {'charpoly_factorization': [[[-166001, 10535, 21136, -2679, -254, 17, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 5}
  • id: 2478828
    {'charpoly_factorization': [[[6387469, 1806607, 105595, -8670, -785, 7, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 7}
  • id: 2478829
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 256705178827229314, 'p': 11}
  • id: 2478830
    {'charpoly_factorization': [[[29354480, -183330700, 18341785, -301080, -7834, 68, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 13}
  • id: 2478831
    {'charpoly_factorization': [[[5321458276, -2121675142, 62978959, 660134, -16741, -42, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 17}
  • id: 2478832
    {'charpoly_factorization': [[[-132637201516, -1344343372, 220346205, -1264510, -26205, 98, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 19}
  • id: 2478833
    {'charpoly_factorization': [[[-383709146084, 4975201466, 239138299, -3401788, -19684, 210, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 23}
  • id: 2478834
    {'charpoly_factorization': [[[580276239280, 56211820880, 817407180, -1913300, -59019, -13, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 29}
  • id: 2478835
    {'charpoly_factorization': [[[-559103921759, 137371607861, 103956654, -20548463, -103674, 125, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 31}
  • id: 2478836
    {'charpoly_factorization': [[[35490237317820, -834430611090, 1462757161, 38884332, -133366, -282, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 37}
  • id: 2478837
    {'charpoly_factorization': [[[-67838856345196, 592431817218, 8473191339, -51503236, -279076, 170, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 41}
  • id: 2478838
    {'charpoly_factorization': [[[1672466963904, 113270389320, -2521804439, -13498276, 170126, 868, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 43}
  • id: 2478839
    {'charpoly_factorization': [[[833264191349524, 4238825254950, -19063942489, -128803954, -18809, 782, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 47}
  • id: 2478840
    {'charpoly_factorization': [[[403443973196039, 3247485784523, -7008553106, -97842301, -76056, 645, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 53}
  • id: 2478841
    {'charpoly_factorization': [[[-191319629200771, 3257531886317, 89155270, -125236585, -214920, 507, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 59}
  • id: 2478842
    {'charpoly_factorization': [[[183894027103620, 8822644903350, -84031942399, -122471452, 771759, 1772, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 61}
  • id: 2478843
    {'charpoly_factorization': [[[-1994216419807580, -44903217041780, 97752602461, 548215254, -930569, -686, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 67}
  • id: 2478844
    {'charpoly_factorization': [[[-2146833338912820, -10751460286590, 119917174511, 1016983018, 2667309, 2782, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 71}
  • id: 2478845
    {'charpoly_factorization': [[[-193746470207710464, 130145935852416, 1044798728464, -440880488, -1825789, 335, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 73}
  • id: 2478846
    {'charpoly_factorization': [[[-54879878997503109, -53180066089953, 619731152899, 159583906, -1710991, 127, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 79}
  • id: 2478847
    {'charpoly_factorization': [[[-8328775964519345, -151009607721405, 600336393271, 317253024, -1792919, 9, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 83}
  • id: 2478848
    {'charpoly_factorization': [[[-6876953855303884, -131555954073394, -470946129125, -111292180, 1732860, 2526, 1], 1]], 'hecke_orbit_code': 256705178827229314, 'p': 89}
  • id: 2478849
    {'charpoly_factorization': [[[12001345021955619, 112098560271291, 200444847844, -679909273, -1931344, -89, 1], 1]], 'hecke_orbit_code': 256705178827229314, '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': 58, 'label': '2178.4.a.cf', 'level': 2178, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 72012679
    {'hecke_orbit_code': 256705178827229314, 'n': 1, 'trace_an': 6}
  • id: 72012680
    {'hecke_orbit_code': 256705178827229314, 'n': 2, 'trace_an': 12}
  • id: 72012681
    {'hecke_orbit_code': 256705178827229314, 'n': 3, 'trace_an': 0}
  • id: 72012682
    {'hecke_orbit_code': 256705178827229314, 'n': 4, 'trace_an': 24}
  • id: 72012683
    {'hecke_orbit_code': 256705178827229314, 'n': 5, 'trace_an': -17}
  • id: 72012684
    {'hecke_orbit_code': 256705178827229314, 'n': 6, 'trace_an': 0}
  • id: 72012685
    {'hecke_orbit_code': 256705178827229314, 'n': 7, 'trace_an': -7}
  • id: 72012686
    {'hecke_orbit_code': 256705178827229314, 'n': 8, 'trace_an': 48}
  • id: 72012687
    {'hecke_orbit_code': 256705178827229314, 'n': 9, 'trace_an': 0}
  • id: 72012688
    {'hecke_orbit_code': 256705178827229314, 'n': 10, 'trace_an': -34}
  • id: 72012689
    {'hecke_orbit_code': 256705178827229314, 'n': 11, 'trace_an': 0}
  • id: 72012690
    {'hecke_orbit_code': 256705178827229314, 'n': 12, 'trace_an': 0}
  • id: 72012691
    {'hecke_orbit_code': 256705178827229314, 'n': 13, 'trace_an': -68}
  • id: 72012692
    {'hecke_orbit_code': 256705178827229314, 'n': 14, 'trace_an': -14}
  • id: 72012693
    {'hecke_orbit_code': 256705178827229314, 'n': 15, 'trace_an': 0}
  • id: 72012694
    {'hecke_orbit_code': 256705178827229314, 'n': 16, 'trace_an': 96}
  • id: 72012695
    {'hecke_orbit_code': 256705178827229314, 'n': 17, 'trace_an': 42}
  • id: 72012696
    {'hecke_orbit_code': 256705178827229314, 'n': 18, 'trace_an': 0}
  • id: 72012697
    {'hecke_orbit_code': 256705178827229314, 'n': 19, 'trace_an': -98}
  • id: 72012698
    {'hecke_orbit_code': 256705178827229314, 'n': 20, 'trace_an': -68}
  • id: 72012699
    {'hecke_orbit_code': 256705178827229314, 'n': 21, 'trace_an': 0}
  • id: 72012700
    {'hecke_orbit_code': 256705178827229314, 'n': 22, 'trace_an': 0}
  • id: 72012701
    {'hecke_orbit_code': 256705178827229314, 'n': 23, 'trace_an': -210}
  • id: 72012702
    {'hecke_orbit_code': 256705178827229314, 'n': 24, 'trace_an': 0}
  • id: 72012703
    {'hecke_orbit_code': 256705178827229314, 'n': 25, 'trace_an': 47}
  • id: 72012704
    {'hecke_orbit_code': 256705178827229314, 'n': 26, 'trace_an': -136}
  • id: 72012705
    {'hecke_orbit_code': 256705178827229314, 'n': 27, 'trace_an': 0}
  • id: 72012706
    {'hecke_orbit_code': 256705178827229314, 'n': 28, 'trace_an': -28}
  • id: 72012707
    {'hecke_orbit_code': 256705178827229314, 'n': 29, 'trace_an': 13}
  • id: 72012708
    {'hecke_orbit_code': 256705178827229314, 'n': 30, 'trace_an': 0}
  • id: 72012709
    {'hecke_orbit_code': 256705178827229314, 'n': 31, 'trace_an': -125}
  • id: 72012710
    {'hecke_orbit_code': 256705178827229314, 'n': 32, 'trace_an': 192}
  • id: 72012711
    {'hecke_orbit_code': 256705178827229314, 'n': 33, 'trace_an': 0}
  • id: 72012712
    {'hecke_orbit_code': 256705178827229314, 'n': 34, 'trace_an': 84}
  • id: 72012713
    {'hecke_orbit_code': 256705178827229314, 'n': 35, 'trace_an': 534}
  • id: 72012714
    {'hecke_orbit_code': 256705178827229314, 'n': 36, 'trace_an': 0}
  • id: 72012715
    {'hecke_orbit_code': 256705178827229314, 'n': 37, 'trace_an': 282}
  • id: 72012716
    {'hecke_orbit_code': 256705178827229314, 'n': 38, 'trace_an': -196}
  • id: 72012717
    {'hecke_orbit_code': 256705178827229314, 'n': 39, 'trace_an': 0}
  • id: 72012718
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  • id: 72012719
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  • id: 72012721
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  • id: 72012724
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  • id: 72012725
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  • id: 72012727
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  • id: 72012728
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  • id: 72012730
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  • id: 72012731
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  • id: 72012737
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  • id: 72012739
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  • id: 72012740
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  • id: 72012742
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  • id: 72012743
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  • id: 72012745
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  • id: 72012748
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  • id: 72012777
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  • id: 72012780
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  • id: 72012781
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  • id: 72012782
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  • id: 72012785
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  • id: 72012788
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  • id: 72012789
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  • id: 72012791
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  • id: 72012792
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  • id: 72012793
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  • id: 72012794
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  • id: 72012798
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  • id: 72012800
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  • id: 72012802
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  • id: 72012806
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  • id: 72012808
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  • id: 72012809
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  • id: 72012810
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  • id: 72012812
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  • id: 72012813
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  • id: 72012814
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  • id: 72012815
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  • id: 72012816
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  • id: 72012817
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  • id: 72012818
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  • id: 72012819
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  • id: 72012820
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  • id: 72012821
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  • id: 72012822
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  • id: 72012823
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  • id: 72012824
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  • id: 72012825
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  • id: 72012826
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  • id: 72012827
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  • id: 72012828
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  • id: 72012829
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  • id: 72012830
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  • id: 72012831
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  • id: 72012832
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  • id: 72012835
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  • id: 72012836
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  • id: 72012837
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  • id: 72012838
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  • id: 72012839
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  • id: 72012840
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  • id: 72012844
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  • id: 72012846
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  • id: 72012847
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  • id: 72012848
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  • id: 72012853
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  • id: 72012902
    {'hecke_orbit_code': 256705178827229314, 'n': 769, 'trace_an': -64817}
  • id: 72012903
    {'hecke_orbit_code': 256705178827229314, 'n': 773, 'trace_an': 769}
  • id: 72012904
    {'hecke_orbit_code': 256705178827229314, 'n': 787, 'trace_an': 5936}
  • id: 72012905
    {'hecke_orbit_code': 256705178827229314, 'n': 797, 'trace_an': -2303}
  • id: 72012906
    {'hecke_orbit_code': 256705178827229314, 'n': 809, 'trace_an': 19490}
  • id: 72012907
    {'hecke_orbit_code': 256705178827229314, 'n': 811, 'trace_an': -6388}
  • id: 72012908
    {'hecke_orbit_code': 256705178827229314, 'n': 821, 'trace_an': 59327}
  • id: 72012909
    {'hecke_orbit_code': 256705178827229314, 'n': 823, 'trace_an': 12249}
  • id: 72012910
    {'hecke_orbit_code': 256705178827229314, 'n': 827, 'trace_an': -22401}
  • id: 72012911
    {'hecke_orbit_code': 256705178827229314, 'n': 829, 'trace_an': 32064}
  • id: 72012912
    {'hecke_orbit_code': 256705178827229314, 'n': 839, 'trace_an': 29500}
  • id: 72012913
    {'hecke_orbit_code': 256705178827229314, 'n': 841, 'trace_an': -28127}
  • id: 72012914
    {'hecke_orbit_code': 256705178827229314, 'n': 853, 'trace_an': -36874}
  • id: 72012915
    {'hecke_orbit_code': 256705178827229314, 'n': 857, 'trace_an': 30698}
  • id: 72012916
    {'hecke_orbit_code': 256705178827229314, 'n': 859, 'trace_an': -15872}
  • id: 72012917
    {'hecke_orbit_code': 256705178827229314, 'n': 863, 'trace_an': 57026}
  • id: 72012918
    {'hecke_orbit_code': 256705178827229314, 'n': 877, 'trace_an': -30066}
  • id: 72012919
    {'hecke_orbit_code': 256705178827229314, 'n': 881, 'trace_an': 91936}
  • id: 72012920
    {'hecke_orbit_code': 256705178827229314, 'n': 883, 'trace_an': 73316}
  • id: 72012921
    {'hecke_orbit_code': 256705178827229314, 'n': 887, 'trace_an': 76230}
  • id: 72012922
    {'hecke_orbit_code': 256705178827229314, 'n': 907, 'trace_an': -96042}
  • id: 72012923
    {'hecke_orbit_code': 256705178827229314, 'n': 911, 'trace_an': 73512}
  • id: 72012924
    {'hecke_orbit_code': 256705178827229314, 'n': 919, 'trace_an': -58145}
  • id: 72012925
    {'hecke_orbit_code': 256705178827229314, 'n': 929, 'trace_an': 66630}
  • id: 72012926
    {'hecke_orbit_code': 256705178827229314, 'n': 937, 'trace_an': -56021}
  • id: 72012927
    {'hecke_orbit_code': 256705178827229314, 'n': 941, 'trace_an': -104896}
  • id: 72012928
    {'hecke_orbit_code': 256705178827229314, 'n': 947, 'trace_an': 32167}
  • id: 72012929
    {'hecke_orbit_code': 256705178827229314, 'n': 953, 'trace_an': 37206}
  • id: 72012930
    {'hecke_orbit_code': 256705178827229314, 'n': 961, 'trace_an': 44227}
  • id: 72012931
    {'hecke_orbit_code': 256705178827229314, 'n': 967, 'trace_an': -6411}
  • id: 72012932
    {'hecke_orbit_code': 256705178827229314, 'n': 971, 'trace_an': 22852}
  • id: 72012933
    {'hecke_orbit_code': 256705178827229314, 'n': 977, 'trace_an': 122246}
  • id: 72012934
    {'hecke_orbit_code': 256705178827229314, 'n': 983, 'trace_an': -54750}
  • id: 72012935
    {'hecke_orbit_code': 256705178827229314, 'n': 991, 'trace_an': 52887}
  • id: 72012936
    {'hecke_orbit_code': 256705178827229314, 'n': 997, 'trace_an': 44438}