Embedded newform data - 675.4.a.bc.1.3

Formats: - HTML - YAML - JSON - 2026-03-11T10:41:52.485311

• 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': 10800, 'analytic_conductor': 39.82628925387491, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [5, -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': [675, 1, [326, 352], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 6, 'field_disc': 2767833920, 'field_disc_factorization': [[2, 6], [5, 1], [17, 2], [173, 2]], 'field_poly': [2, 29, 101, 5, -21, -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': 1, 'hecke_cutters': [[2, [-500, 0, 378, 0, -39, 0, 1]], [7, [4428, -711, -18, 1]]], 'hecke_orbit': 29, 'hecke_orbit_code': 126100789633483427, 'hecke_ring_generator_nbound': 11, 'hecke_ring_index': 1620, 'hecke_ring_index_factorization': [[2, 2], [3, 4], [5, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 3, 2, -1, 2, 0]], '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': '675.4.a.bc', 'level': 675, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'minimal_twist': '135.4.b.c', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(5-\\beta _{4})q^{4}+(6-\\beta _{2}-\\beta _{4}+\\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': '675.4.a', 'trace_display': [0, 0, 0, 36], 'trace_hash': 1626798303656255135, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.052', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.546', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.823', 'prec': 17}, {'__RealLiteral__': 0, 'data': '160.314', 'prec': 24}, {'__RealLiteral__': 0, 'data': '105.353', 'prec': 24}, {'__RealLiteral__': 0, 'data': '6677.455', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.510', 'prec': 17}, 'traces': [6, 0, 0, 30, 0, 0, 36, 0, 0, 0, 0, 0, 162, 0, 0, 42, 0, 0, 0, 0, 0, 450, 0, 0, 0, 0, 0, 828, 0, 0, 126, 0, 0, -534, 0, 0, 1008, 0, 0, 0, 0, 0, 558, 0, 0, -834, 0, 0, 1434, 0, 0, 2610, 0, 0, 0, 0, 0, -270, 0, 0, 396, 0, 0, -1134, 0, 0, 2268, 0, 0, 0, 0, 0, 144, 0, 0, 912, 0, 0, -1098, 0, 0, 5544, 0, 0, 0, 0, 0, 702, 0, 0, -1692, 0, 0, 2574, 0, 0, 4104, 0, 0, 0, 0, 0, 4032, 0, 0, 5340, 0, 0, -1728, 0, 0, 8784, 0, 0, 0, 0, 0, 1296, 0, 0, -1272, 0, 0, 2814, 0, 0, 5184, 0, 0, 0, 0, 0, 8532, 0, 0, -11454, 0, 0, -2676, 0, 0, 7128, 0, 0, 0, 0, 0, 3888, 0, 0, 9102, 0, 0, -4572, 0, 0, 7434, 0, 0, 0, 0, 0, 6138, 0, 0, -5748, 0, 0, 7320, 0, 0, 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-655728, 0, 0, 912690, 0, 0, 321732, 0, 0, 0, 0, 0, -809820, 0, 0, 144444, 0, 0, -987930, 0, 0, -174384, 0, 0, 0, 0, 0, 244656, 0, 0, 111996, 0, 0, -1267464, 0, 0, -1189332, 0, 0, 0, 0, 0, 218124, 0, 0, -593196, 0, 0, -776088, 0, 0, -628866, 0, 0, 0, 0, 0, -565668, 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

  
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[0.005105446075737837, 0.0], [-0.25162472268418834, 0.0], [0.0, 0.0], [0.36669824640689574, 0.0], [1.0885508806562016, 0.0], [0.0, 0.0], [0.18977727140040596, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.6650329421966837, 0.0], [-0.5882683816136358, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.3818271976308429, 0.0], [0.0, 0.0], [0.18563578512747644, 0.0], [0.3027372594719755, 0.0], [0.0, 0.0], [0.9807780439734695, 0.0], [0.4016916419903015, 0.0], [0.0, 0.0], [0.11522859763136394, 0.0], [0.0, 0.0], [0.0, 0.0], [0.7572734585125263, 0.0], [0.36759202746050945, 0.0], [0.0, 0.0], [0.0, 0.0]], 'angles': [-0.2854952362976813, None, None, -0.22553985395197731, -0.202958864080812, -0.3219448575218608, -0.31936962240919664, -0.22891480411129755, -0.1760992176651277, -0.33538464793620737, -0.2822574908716993, -0.16232210827597757, -0.4427805720546152, -0.2229724791707515, -0.08781721687048209, -0.3648625199143113, -0.09763809757469931, -0.1834069126066089, -0.041111899668335984, -0.31993349808329, -0.11895767115351767, -0.13545063732235127, -0.32765466867441684, -0.2239607893337162, -0.11284209041006016, -0.19595032806253176, -0.1645372354897296, -0.26508991372210144, -0.282042060081455, -0.17199955794164365, -0.1763633995099415, -0.1751850255318353, -0.29820305478915954, -0.24867299987387412, -0.2594742406823988, -0.12185665522127659, -0.21089563505718392, -0.23167747735191313, -0.14402293456428317, -0.23273934514422884, -0.09911923470886426, -0.4273511943402103, -0.25990510001297745, -0.22181618744429785, -0.3330887389438523, -0.29392342238492813, -0.2539146983684754, -0.18684971787877755, -0.19066072434483952, -0.21761543026841568, -0.17425711497387364, -0.28607754141981684, -0.1031205964335622, -0.3126712033586583, -0.3678530672709344, -0.23211699077298034, -0.34026396781261486, -0.3203113141070342, -0.2774017674608209, -0.09243355969686538, -0.2651586308923087, -0.11093063803443555, -0.39413650298305236, -0.3885552729829178, -0.21546024505735, -0.29591565981943535, -0.14812011323657845, -0.3443660778496046, -0.19980670637191142, -0.16147404504421417, -0.3498091605781991, -0.1472074898077092, -0.2922461217522608, -0.20376136183180243, -0.20467940864301087, -0.3659974832585166, -0.3356936816692483, -0.16401636067831157, -0.292161595374001, -0.33385881608929857, -0.18371933433323331, -0.1533668636908136, -0.223071965344993, -0.21526072236804383, -0.222444761478929, -0.34760294431391675, -0.2524633966915109, -0.20526769626335561, -0.241935464625687, -0.13026697401479423, -0.23946137202844897, -0.13513655881016695, -0.20410063659710775, -0.1146191994437229, -0.31819524277967054, -0.1565582491331737, -0.3019934126026212, -0.21336510168798595, -0.09621304543110736, -0.1342982127466231, -0.11405764193041357, -0.2939078266294246, -0.3605151137448387, -0.18031789356029113, -0.18590353425985667, -0.09375468587331562, -0.32210146294524594, -0.3594447865782579, -0.4017230981223535, -0.34474877035767293, -0.23608912971387513, -0.2234709545262986, -0.1637753208060328, -0.2808314329404943, -0.18588645590344338, -0.4197556768501341, -0.3199887691106263, -0.18518104355372503, -0.2718854902364529, -0.28404612193930073, -0.24245302253599604, -0.1652843493525655, -0.3090550781373076, -0.2182923331584189, -0.37864991684563626, -0.08222824575828416, -0.30908438789965803, -0.22167425313066597, -0.3468591325351918, -0.2493295081516669, -0.12895617838147022, -0.08093964884449108, -0.2709725895828815, -0.2526795459293813, -0.3434978218219769, -0.289421211537872, -0.3200959854504988, -0.30454949243374346, -0.41060160921412137, -0.39964025606808584, -0.09980505853718195, -0.19834804423225597, -0.21032971729060948, -0.46600073967256667, -0.2447793137513715, -0.36845446102107376, -0.20145553731530477, -0.17822677609734328, -0.20666094402222704, -0.2565314717072281, -0.34088817835565194, -0.25640859183234693, -0.3250186653974618, -0.2115674683205132, -0.34939334575392117, -0.18257864745409702, -0.09956014235153565, -0.1513687841637859, -0.3534050722321615, -0.32799484426406095, -0.13019685859720068, -0.3927744235558265, -0.4172219287953672, -0.2426928460497363, -0.1584023231749892, -0.2975156303672907, -0.16842734981346022, -0.18819648870322087], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 3, 'dual_embedding_m': 3, 'embedding_index': 3, 'embedding_m': 3, 'embedding_root_imag': 0.0, 'embedding_root_real': -0.1133177538789176, 'hecke_orbit': 29, 'hecke_orbit_code': 126100789633483427, 'label': '675.4.a.bc.1.3', 'level': 675, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	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': [20, 19, 16, 21], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [9, 9, 9, 9], 'ALdims_old': [46, 41, 44, 45], 'Nk2': 10800, 'analytic_conductor': 39.82628925387491, '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': [675, 1, [326, 352], [1, 1]], 'conrey_index': 1, 'cusp_dim': 252, 'dim': 76, 'eis_dim': 36, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 7], 'hecke_orbit_code': 67109539, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 6, 6], 'label': '675.4.a', 'level': 675, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'mf_dim': 288, 'mf_new_dim': 76, 'num_forms': 29, 'plus_dim': 41, 'prim_orbit_index': 1, 'relative_dim': 76, 'sturm_bound': 360, 'trace_bound': 7, 'trace_display': [0, 0, 0, -40], 'traces': [76, 0, 0, 298, 0, 0, -40, 0, 0, 0, 0, 0, 2, 0, 0, 1030, 0, 0, 98, 0, 0, 294, 0, 0, 0, 0, 0, -406, 0, 0, -46, 0, 0, 60, 0, 0, 1106, 0, 0, 0, 0, 0, 980, 0, 0, 1956, 0, 0, 4500, 0, 0, 152, 0, 0, 0, 0, 0, 1260, 0, 0, -2602, 0, 0, 610, 0, 0, -2722, 0, 0, 0, 0, 0, -2632, 0, 0, 3476, 0, 0, 2114, 0, 0, 5040, 0, 0, 0, 0, 0, 9294, 0, 0, 5002, 0, 0, 8712, 0, 0, -2644, 0, 0, 0, 0, 0, -1018, 0, 0, 2622, 0, 0, -8632, 0, 0, -6166, 0, 0, 0, 0, 0, -6360, 0, 0, 6178, 0, 0, 2138, 0, 0, 9926, 0, 0, 0, 0, 0, -6230, 0, 0, 3648, 0, 0, 5414, 0, 0, -9084, 0, 0, 0, 0, 0, 15956, 0, 0, 5636, 0, 0, -11034, 0, 0, -12844, 0, 0, 0, 0, 0, 3206, 0, 0, -5010, 0, 0, 13326, 0, 0, 29396, 0, 0, 0, 0, 0, -936, 0, 0, -5710, 0, 0, 23928, 0, 0, 8640, 0, 0, 0, 0, 0, 11828, 0, 0, 9876, 0, 0, -21580, 0, 0, -41910, 0, 0, 0, 0, 0, -4216, 0, 0, -4414, 0, 0, -11970, 0, 0, 32530, 0, 0, 0, 0, 0, -5944, 0, 0, -49356, 0, 0, -10792, 0, 0, -11472, 0, 0, 0, 0, 0, -9240, 0, 0, -7978, 0, 0, -57388, 0, 0, -10622, 0, 0, 0, 0, 0, -18852, 0, 0, 12814, 0, 0, 7474, 0, 0, 16038, 0, 0, 0, 0, 0, -23284, 0, 0, -15940, 0, 0, 6792, 0, 0, -8548, 0, 0, 0, 0, 0, 21236, 0, 0, -15876, 0, 0, 3340, 0, 0, -61726, 0, 0, 0, 0, 0, -40734, 0, 0, 1264, 0, 0, 29576, 0, 0, 48728, 0, 0, 0, 0, 0, 5492, 0, 0, 7184, 0, 0, 53964, 0, 0, 13140, 0, 0, 0, 0, 0, 10056, 0, 0, -5398, 0, 0, -97932, 0, 0, -48370, 0, 0, 0, 0, 0, -9560, 0, 0, 14754, 0, 0, 8126, 0, 0, 128154, 0, 0, 0, 0, 0, 41142, 0, 0, 56046, 0, 0, 65140, 0, 0, 9668, 0, 0, 0, 0, 0, 38846, 0, 0, -10416, 0, 0, -23494, 0, 0, -6276, 0, 0, 0, 0, 0, -32386, 0, 0, -8016, 0, 0, -65874, 0, 0, 7460, 0, 0, 0, 0, 0, -26456, 0, 0, -53964, 0, 0, 34916, 0, 0, -98812, 0, 0, 0, 0, 0, -42912, 0, 0, 26702, 0, 0, -71022, 0, 0, -42158, 0, 0, 0, 0, 0, -87214, 0, 0, -126736, 0, 0, 21626, 0, 0, 55872, 0, 0, 0, 0, 0, 78278, 0, 0, -14364, 0, 0, 5424, 0, 0, 5918, 0, 0, 0, 0, 0, 62120, 0, 0, -91116, 0, 0, -27578, 0, 0, -41844, 0, 0, 0, 0, 0, 84480, 0, 0, 75526, 0, 0, -86948, 0, 0, 55526, 0, 0, 0, 0, 0, -26976, 0, 0, 2138, 0, 0, 78416, 0, 0, -62928, 0, 0, 0, 0, 0, -38302, 0, 0, 90436, 0, 0, -39828, 0, 0, 26748, 0, 0, 0, 0, 0, -10294, 0, 0, 114192, 0, 0, 74476, 0, 0, -152396, 0, 0, 0, 0, 0, 76704, 0, 0, 143066, 0, 0, -54780, 0, 0, 13622, 0, 0, 0, 0, 0, 67918, 0, 0, -78172, 0, 0, 68956, 0, 0, -24240, 0, 0, 0, 0, 0, -111948, 0, 0, -111538, 0, 0, 169164, 0, 0, 9602, 0, 0, 0, 0, 0, -21738, 0, 0, -6576, 0, 0, 69040, 0, 0, 155144, 0, 0, 0, 0, 0, -82248, 0, 0, 160118, 0, 0, 152834, 0, 0, -60202, 0, 0, 0, 0, 0, 151706, 0, 0, 249102, 0, 0, -135850, 0, 0, 71652, 0, 0, 0, 0, 0, -22456, 0, 0, 3668, 0, 0, 30750, 0, 0, 46644, 0, 0, 0, 0, 0, 21200, 0, 0, -15756, 0, 0, 52848, 0, 0, 269888, 0, 0, 0, 0, 0, 107868, 0, 0, -146482, 0, 0, -41574, 0, 0, -175728, 0, 0, 0, 0, 0, -125620, 0, 0, -15066, 0, 0, -305672, 0, 0, -56538, 0, 0, 0, 0, 0, 19448, 0, 0, -122152, 0, 0, 302166, 0, 0, 69936, 0, 0, 0, 0, 0, -59474, 0, 0, 102060, 0, 0, 215834, 0, 0, -187992, 0, 0, 0, 0, 0, 153816, 0, 0, -73958, 0, 0, -114172, 0, 0, 166298, 0, 0, 0, 0, 0, 125744, 0, 0, 313980, 0, 0, -14584, 0, 0, 155766, 0, 0, 0, 0, 0, 318048, 0, 0, -23968, 0, 0, 123984, 0, 0, 10862, 0, 0, 0, 0, 0, -179288, 0, 0, -240, 0, 0, 76532, 0, 0, -77242, 0, 0, 0, 0, 0, -450030, 0, 0, 179928, 0, 0, 110268, 0, 0, 21866, 0, 0, 0, 0, 0, 56470, 0, 0, -211438, 0, 0, -9864, 0, 0, -378996, 0, 0, 0, 0, 0, -244494, 0, 0, 76880, 0, 0, -45072, 0, 0, -127832, 0, 0, 0, 0, 0, 122912, 0, 0, -371448, 0, 0, 148082, 0, 0, 152036, 0, 0, 0, 0, 0, -142164, 0, 0, -26780, 0, 0, -432268, 0, 0, -135550, 0, 0, 0, 0, 0, 75938, 0, 0, -205410, 0, 0, -231850, 0, 0, 107196, 0, 0, 0, 0, 0, -55778, 0, 0, 227818, 0, 0, 3732, 0, 0, 53474, 0, 0, 0, 0, 0, 125834, 0, 0, 177024, 0, 0, -122798, 0, 0, -121228, 0, 0, 0, 0, 0, 88932, 0, 0, -99600, 0, 0, -606012, 0, 0, 46334, 0, 0, 0, 0, 0, -60210, 0, 0, -607804, 0, 0, 33314, 0, 0, 306282, 0, 0, 0, 0, 0, 29952, 0, 0, -227292, 0, 0, -101334, 0, 0, -153976, 0, 0, 0, 0, 0, -284016, 0, 0, 438588, 0, 0, -326486, 0, 0, 3636, 0, 0, 0, 0, 0, -138480, 0, 0, 33114, 0, 0, 72632, 0, 0, 104900, 0, 0, 0, 0, 0, -165014, 0, 0, -261616, 0, 0, 129780, 0, 0, -207222, 0, 0, 0, 0, 0, 701152, 0, 0, -91684, 0, 0, 393912, 0, 0, 178964, 0, 0, 0], 'weight': 4, 'weight_parity': 1}
• mf_twists_cc •

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

  
  
  • id: 48689201
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 126100789633483427, 'target_is_minimal': False, 'target_label': '675.4.a.bc.1.3', 'target_level': 675, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48689202
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 4, 'target_hecke_orbit_code': 126100789633483427, 'target_is_minimal': False, 'target_label': '675.4.a.bc.1.4', 'target_level': 675, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48689203
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 6, 'target_hecke_orbit_code': 9007268041326727, 'target_is_minimal': True, 'target_label': '135.4.b.c.109.6', 'target_level': 135, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48689204
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 8, 'target_hecke_orbit_code': 9007268041326727, 'target_is_minimal': True, 'target_label': '135.4.b.c.109.8', 'target_level': 135, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48689205
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 4, 'target_hecke_orbit_code': 121597190006112931, 'target_is_minimal': False, 'target_label': '675.4.a.bb.1.4', 'target_level': 675, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48689206
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 7, 'target_hecke_orbit_code': 9007268041326727, 'target_is_minimal': True, 'target_label': '135.4.b.c.109.7', 'target_level': 135, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48689207
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 5, 'target_hecke_orbit_code': 9007268041326727, 'target_is_minimal': True, 'target_label': '135.4.b.c.109.5', 'target_level': 135, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48689208
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 3, 'source_hecke_orbit_code': 126100789633483427, 'source_is_minimal': False, 'source_label': '675.4.a.bc.1.3', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 121597190006112931, 'target_is_minimal': False, 'target_label': '675.4.a.bb.1.3', 'target_level': 675, 'twist_class_label': '135.4.b.c.109.5', 'twist_class_level': 135, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1196275
    {'charpoly_factorization': [[[-500, 0, 378, 0, -39, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 2}
  • id: 1196276
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 126100789633483427, 'p': 3}
  • id: 1196277
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 126100789633483427, 'p': 5}
  • id: 1196278
    {'charpoly_factorization': [[[4428, -711, -18, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 7}
  • id: 1196279
    {'charpoly_factorization': [[[-192820500, 0, 1739232, 0, -3357, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 11}
  • id: 1196280
    {'charpoly_factorization': [[[128925, -1845, -81, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 13}
  • id: 1196281
    {'charpoly_factorization': [[[-76335368000, 0, 65963952, 0, -16113, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 17}
  • id: 1196282
    {'charpoly_factorization': [[[119558, -5943, 0, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 19}
  • id: 1196283
    {'charpoly_factorization': [[[-307148112500, 0, 160585200, 0, -22989, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 23}
  • id: 1196284
    {'charpoly_factorization': [[[-4585850680500, 0, 909626112, 0, -54117, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 29}
  • id: 1196285
    {'charpoly_factorization': [[[186100, -6528, -63, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 31}
  • id: 1196286
    {'charpoly_factorization': [[[-3593970, 78489, -504, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 37}
  • id: 1196287
    {'charpoly_factorization': [[[-967871758050000, 0, 34599903300, 0, -368208, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 41}
  • id: 1196288
    {'charpoly_factorization': [[[3020436, -14184, -279, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 43}
  • id: 1196289
    {'charpoly_factorization': [[[-869738053832000, 0, 35337801648, 0, -408921, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 47}
  • id: 1196290
    {'charpoly_factorization': [[[-108910045472000, 0, 67194516852, 0, -516828, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 53}
  • id: 1196291
    {'charpoly_factorization': [[[-3571887155328000, 0, 222409654848, 0, -942336, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 59}
  • id: 1196292
    {'charpoly_factorization': [[[19133944, -122655, -198, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 61}
  • id: 1196293
    {'charpoly_factorization': [[[-1053540, 78993, -1134, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 67}
  • id: 1196294
    {'charpoly_factorization': [[[-74765000118258000, 0, 619676923428, 0, -1537056, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 71}
  • id: 1196295
    {'charpoly_factorization': [[[-51707970, -714663, -72, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 73}
  • id: 1196296
    {'charpoly_factorization': [[[-285462565, -1056801, 549, 1], 2]], 'hecke_orbit_code': 126100789633483427, 'p': 79}
  • id: 1196297
    {'charpoly_factorization': [[[-14271238605128000, 0, 315345597012, 0, -1073532, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 83}
  • id: 1196298
    {'charpoly_factorization': [[[-3598493299200000, 0, 82280188800, 0, -531684, 0, 1], 1]], 'hecke_orbit_code': 126100789633483427, 'p': 89}
  • id: 1196299
    {'charpoly_factorization': [[[2585429982, -910071, -2052, 1], 2]], 'hecke_orbit_code': 126100789633483427, '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': 29, 'label': '675.4.a.bc', 'level': 675, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 68124877
    {'hecke_orbit_code': 126100789633483427, 'n': 1, 'trace_an': 6}
  • id: 68124878
    {'hecke_orbit_code': 126100789633483427, 'n': 2, 'trace_an': 0}
  • id: 68124879
    {'hecke_orbit_code': 126100789633483427, 'n': 3, 'trace_an': 0}
  • id: 68124880
    {'hecke_orbit_code': 126100789633483427, 'n': 4, 'trace_an': 30}
  • id: 68124881
    {'hecke_orbit_code': 126100789633483427, 'n': 5, 'trace_an': 0}
  • id: 68124882
    {'hecke_orbit_code': 126100789633483427, 'n': 6, 'trace_an': 0}
  • id: 68124883
    {'hecke_orbit_code': 126100789633483427, 'n': 7, 'trace_an': 36}
  • id: 68124884
    {'hecke_orbit_code': 126100789633483427, 'n': 8, 'trace_an': 0}
  • id: 68124885
    {'hecke_orbit_code': 126100789633483427, 'n': 9, 'trace_an': 0}
  • id: 68124886
    {'hecke_orbit_code': 126100789633483427, 'n': 10, 'trace_an': 0}
  • id: 68124887
    {'hecke_orbit_code': 126100789633483427, 'n': 11, 'trace_an': 0}
  • id: 68124888
    {'hecke_orbit_code': 126100789633483427, 'n': 12, 'trace_an': 0}
  • id: 68124889
    {'hecke_orbit_code': 126100789633483427, 'n': 13, 'trace_an': 162}
  • id: 68124890
    {'hecke_orbit_code': 126100789633483427, 'n': 14, 'trace_an': 0}
  • id: 68124891
    {'hecke_orbit_code': 126100789633483427, 'n': 15, 'trace_an': 0}
  • id: 68124892
    {'hecke_orbit_code': 126100789633483427, 'n': 16, 'trace_an': 42}
  • id: 68124893
    {'hecke_orbit_code': 126100789633483427, 'n': 17, 'trace_an': 0}
  • id: 68124894
    {'hecke_orbit_code': 126100789633483427, 'n': 18, 'trace_an': 0}
  • id: 68124895
    {'hecke_orbit_code': 126100789633483427, 'n': 19, 'trace_an': 0}
  • id: 68124896
    {'hecke_orbit_code': 126100789633483427, 'n': 20, 'trace_an': 0}
  • id: 68124897
    {'hecke_orbit_code': 126100789633483427, 'n': 21, 'trace_an': 0}
  • id: 68124898
    {'hecke_orbit_code': 126100789633483427, 'n': 22, 'trace_an': 450}
  • id: 68124899
    {'hecke_orbit_code': 126100789633483427, 'n': 23, 'trace_an': 0}
  • id: 68124900
    {'hecke_orbit_code': 126100789633483427, 'n': 24, 'trace_an': 0}
  • id: 68124901
    {'hecke_orbit_code': 126100789633483427, 'n': 25, 'trace_an': 0}
  • id: 68124902
    {'hecke_orbit_code': 126100789633483427, 'n': 26, 'trace_an': 0}
  • id: 68124903
    {'hecke_orbit_code': 126100789633483427, 'n': 27, 'trace_an': 0}
  • id: 68124904
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  • id: 68125100
    {'hecke_orbit_code': 126100789633483427, 'n': 769, 'trace_an': -66006}
  • id: 68125101
    {'hecke_orbit_code': 126100789633483427, 'n': 773, 'trace_an': 0}
  • id: 68125102
    {'hecke_orbit_code': 126100789633483427, 'n': 787, 'trace_an': -91350}
  • id: 68125103
    {'hecke_orbit_code': 126100789633483427, 'n': 797, 'trace_an': 0}
  • id: 68125104
    {'hecke_orbit_code': 126100789633483427, 'n': 809, 'trace_an': 0}
  • id: 68125105
    {'hecke_orbit_code': 126100789633483427, 'n': 811, 'trace_an': 106932}
  • id: 68125106
    {'hecke_orbit_code': 126100789633483427, 'n': 821, 'trace_an': 0}
  • id: 68125107
    {'hecke_orbit_code': 126100789633483427, 'n': 823, 'trace_an': -72180}
  • id: 68125108
    {'hecke_orbit_code': 126100789633483427, 'n': 827, 'trace_an': 0}
  • id: 68125109
    {'hecke_orbit_code': 126100789633483427, 'n': 829, 'trace_an': 140172}
  • id: 68125110
    {'hecke_orbit_code': 126100789633483427, 'n': 839, 'trace_an': 0}
  • id: 68125111
    {'hecke_orbit_code': 126100789633483427, 'n': 841, 'trace_an': -38100}
  • id: 68125112
    {'hecke_orbit_code': 126100789633483427, 'n': 853, 'trace_an': 4986}
  • id: 68125113
    {'hecke_orbit_code': 126100789633483427, 'n': 857, 'trace_an': 0}
  • id: 68125114
    {'hecke_orbit_code': 126100789633483427, 'n': 859, 'trace_an': 32976}
  • id: 68125115
    {'hecke_orbit_code': 126100789633483427, 'n': 863, 'trace_an': 0}
  • id: 68125116
    {'hecke_orbit_code': 126100789633483427, 'n': 877, 'trace_an': 25470}
  • id: 68125117
    {'hecke_orbit_code': 126100789633483427, 'n': 881, 'trace_an': 0}
  • id: 68125118
    {'hecke_orbit_code': 126100789633483427, 'n': 883, 'trace_an': -74556}
  • id: 68125119
    {'hecke_orbit_code': 126100789633483427, 'n': 887, 'trace_an': 0}
  • id: 68125120
    {'hecke_orbit_code': 126100789633483427, 'n': 907, 'trace_an': -170694}
  • id: 68125121
    {'hecke_orbit_code': 126100789633483427, 'n': 911, 'trace_an': 0}
  • id: 68125122
    {'hecke_orbit_code': 126100789633483427, 'n': 919, 'trace_an': 117978}
  • id: 68125123
    {'hecke_orbit_code': 126100789633483427, 'n': 929, 'trace_an': 0}
  • id: 68125124
    {'hecke_orbit_code': 126100789633483427, 'n': 937, 'trace_an': 67140}
  • id: 68125125
    {'hecke_orbit_code': 126100789633483427, 'n': 941, 'trace_an': 0}
  • id: 68125126
    {'hecke_orbit_code': 126100789633483427, 'n': 947, 'trace_an': 0}
  • id: 68125127
    {'hecke_orbit_code': 126100789633483427, 'n': 953, 'trace_an': 0}
  • id: 68125128
    {'hecke_orbit_code': 126100789633483427, 'n': 961, 'trace_an': -144696}
  • id: 68125129
    {'hecke_orbit_code': 126100789633483427, 'n': 967, 'trace_an': -161856}
  • id: 68125130
    {'hecke_orbit_code': 126100789633483427, 'n': 971, 'trace_an': 0}
  • id: 68125131
    {'hecke_orbit_code': 126100789633483427, 'n': 977, 'trace_an': 0}
  • id: 68125132
    {'hecke_orbit_code': 126100789633483427, 'n': 983, 'trace_an': 0}
  • id: 68125133
    {'hecke_orbit_code': 126100789633483427, 'n': 991, 'trace_an': 23274}
  • id: 68125134
    {'hecke_orbit_code': 126100789633483427, 'n': 997, 'trace_an': 62586}