Embedded newform data - 675.4.a.w.1.2

Formats: - HTML - YAML - JSON - 2026-03-13T02:30:52.738094

• 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': 4, 'field_disc': 3173728, 'field_disc_factorization': [[2, 5], [41, 2], [59, 1]], 'field_poly': [118, 0, -29, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 1, 'hecke_cutters': [[2, [118, 0, -29, 0, 1]], [7, [-36, 15, 1]]], 'hecke_orbit': 23, 'hecke_orbit_code': 99079191869260451, 'hecke_ring_generator_nbound': 2, 'hecke_ring_index': 9, 'hecke_ring_index_factorization': [[3, 2]], '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': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '675.4.a.w', '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': '675.4.a.w', 'nf_label': '4.4.3173728.1', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(7+\\beta _{2})q^{4}+(-7+\\beta _{2})q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 4, '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, -30], 'trace_hash': 1635194323065125282, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.034', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.732', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.839', 'prec': 17}, {'__RealLiteral__': 0, 'data': '70.204', 'prec': 20}, {'__RealLiteral__': 0, 'data': '12.671', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1846.554', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.509', 'prec': 17}, 'traces': [4, 0, 0, 26, 0, 0, -30, 0, 0, 0, 0, 0, -22, 0, 0, 74, 0, 0, 346, 0, 0, -100, 0, 0, 0, 0, 0, 174, 0, 0, 744, 0, 0, 796, 0, 0, 76, 0, 0, 0, 0, 0, -280, 0, 0, 1656, 0, 0, -778, 0, 0, 2440, 0, 0, 0, 0, 0, -2420, 0, 0, 178, 0, 0, 70, 0, 0, -138, 0, 0, 0, 0, 0, -1036, 0, 0, 4094, 0, 0, 2076, 0, 0, 5236, 0, 0, 0, 0, 0, -6492, 0, 0, 2748, 0, 0, -1196, 0, 0, 2050, 0, 0, 0, 0, 0, -1580, 0, 0, 2020, 0, 0, -4, 0, 0, 1290, 0, 0, 0, 0, 0, 464, 0, 0, 6860, 0, 0, 7050, 0, 0, 1256, 0, 0, 0, 0, 0, -750, 0, 0, 9876, 0, 0, 7700, 0, 0, -368, 0, 0, 0, 0, 0, 1970, 0, 0, -1550, 0, 0, -5892, 0, 0, 652, 0, 0, 0, 0, 0, 8962, 0, 0, 1092, 0, 0, 9414, 0, 0, 4822, 0, 0, 0, 0, 0, -20376, 0, 0, 5438, 0, 0, -3960, 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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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[-3.546070510179556, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.5598895077939281, 0.0], [0.9586063687553912, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.06236787031718961, 0.0], [0.0, 0.0], [0.2797750485445293, 0.0], [1.5968180487950416, 0.0], [0.0, 0.0], [-1.6646018002771685, 0.0], [-0.5392005246122772, 0.0], [0.0, 0.0], [-0.4949814201635499, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.2338494763125171, 0.0], [-0.2832900527741696, 0.0], [0.0, 0.0], [0.0, 0.0]], 'angles': [-0.31395694794760753, None, None, -0.3263950815296977, -0.4343150150038411, -0.3913427341726743, -0.20360508919431383, -0.2126886057385558, -0.43876451021040813, -0.23895304218819177, -0.1893574431380198, -0.25686820933372995, -0.3361000271627139, -0.3208652437856296, -0.329208817897882, -0.3110974487496378, -0.25310827886138304, -0.10169846580072056, -0.1693748831311329, -0.30564819331761467, -0.2782920327229643, -0.10046772432439047, -0.2768170738052145, -0.04051392621773735, -0.288488824559812, -0.1431358371563956, -0.28323556302458214, -0.3858152337232262, -0.3377282009692617, -0.21620452727662126, -0.1235150352595562, -0.3561479090666979, -0.16119610218698807, -0.12022837819843529, -0.29846629451040974, -0.3847004552439129, -0.19738368121934396, -0.19831244777619458, -0.061763455609273994, -0.22161984868929238, -0.1919656206166365, -0.1907143743368441, -0.3335158238857802, -0.23419058602191786, -0.2112873658983363, -0.19879228614068098, -0.3418534811270271, -0.3587112372699227, -0.2428862594588349, -0.25283756700303456, -0.3820229791823619, -0.3488625293867796, -0.3769501378667366, -0.3027349456607972, -0.3515850082779095, -0.33765922167632595, -0.13203019492709958, -0.1594731024886475, -0.3125650544811125, -0.25738710753023625, -0.13540975027376387, -0.26693339922441184, -0.44052502365390744, -0.19677014857407693, -0.27763361107573153, -0.18516682959185662, -0.36027372937794716, -0.24490610019772333, -0.3738406137919146, -0.13077616395479344, -0.18549978625326372, -0.4745864191434887, -0.3366610560031616, -0.16486321120723452, -0.2667909262571315, -0.21875977746515834, -0.25412754885866445, -0.23657289660585004, -0.3140840605592209, -0.11334476168046313, -0.19799863275188354, -0.19396492065594295, -0.1268103511825641, -0.2887616615860079, -0.18774160352854993, -0.32751225104398607, -0.3708591686270875, -0.25866672228074694, -0.180651046929442, -0.14847150548352392, -0.20453977151549713, -0.33397449003330565, -0.242867962095084, -0.1917512985114711, -0.22102132584087653, -0.34971363736851174, -0.2886074341650792, -0.34070048945045467, -0.25669354358835145, -0.14482998930461158, -0.2305695282461493, -0.2611685101864073, -0.16251705838375224, -0.3822566141197237, -0.2574146952472527, -0.24878495059501643, -0.3140180021385024, -0.3763442531464861, -0.26364662389296734, -0.12160441115726449, -0.11851693799845615, -0.32230013210260067, -0.2910326014193786, -0.3503801210929971, -0.23549591951197976, -0.09614119406751946, -0.19359350290539729, -0.1945095096576464, -0.35167046128540724, -0.14039404862005245, -0.19305396040893733, -0.304724759628677, -0.38038541077263305, -0.09755197004228998, -0.22731416210246916, -0.29984901622853205, -0.24693769212635208, -0.2378153800540645, -0.07933712995528773, -0.24445495176297657, -0.2914054241032894, -0.2692233778999259, -0.3378508464661249, -0.44728565740463344, -0.2509734930870009, -0.24240477868431118, -0.23985680762293285, -0.31860190082410766, -0.10398948372942947, -0.17294326689019157, -0.3531249019688495, -0.15429001789501207, -0.2832884649588383, -0.32477768872779306, -0.2589107235737179, -0.32022150551150813, -0.20051878037301793, -0.1441494137429337, -0.1998087276393026, -0.30726813113662227, -0.14521047067521373, -0.028238152377611347, -0.23402332170714576, -0.2889204758831757, -0.1904424798169536, -0.28114354189947743, -0.29284236315524864, -0.2562662267190966, -0.1999686841436076, -0.2618409316327561, -0.20069684307854962, -0.09488484571289887, -0.1797561848725544, -0.27561608028854095, -0.16036362886903824, -0.17044471729338884, -0.40648840745763815, -0.268651815225252], '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': -2.212535568945893, 'hecke_orbit': 23, 'hecke_orbit_code': 99079191869260451, 'label': '675.4.a.w.1.2', '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: 48462908
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 99079191869260451, 'target_is_minimal': True, 'target_label': '675.4.a.w.1.2', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48462909
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 99079191869260451, 'target_is_minimal': True, 'target_label': '675.4.a.w.1.3', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48462910
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 649, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 63050463569773219, 'target_is_minimal': False, 'target_label': '675.4.b.o.649.3', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48462911
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 649, 'target_dim': 8, 'target_embedding_index': 6, 'target_hecke_orbit_code': 63050463569773219, 'target_is_minimal': False, 'target_label': '675.4.b.o.649.6', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48462912
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 103582791496630947, 'target_is_minimal': True, 'target_label': '675.4.a.x.1.3', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48462913
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 649, 'target_dim': 8, 'target_embedding_index': 5, 'target_hecke_orbit_code': 63050463569773219, 'target_is_minimal': False, 'target_label': '675.4.b.o.649.5', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48462914
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 649, 'target_dim': 8, 'target_embedding_index': 4, 'target_hecke_orbit_code': 63050463569773219, 'target_is_minimal': False, 'target_label': '675.4.b.o.649.4', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48462915
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 99079191869260451, 'source_is_minimal': True, 'source_label': '675.4.a.w.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 103582791496630947, 'target_is_minimal': True, 'target_label': '675.4.a.x.1.2', 'target_level': 675, 'twist_class_label': '675.4.a.w.1.2', 'twist_class_level': 675, '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: 1196125
    {'charpoly_factorization': [[[118, 0, -29, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 2}
  • id: 1196126
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 99079191869260451, 'p': 3}
  • id: 1196127
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 99079191869260451, 'p': 5}
  • id: 1196128
    {'charpoly_factorization': [[[-36, 15, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 7}
  • id: 1196129
    {'charpoly_factorization': [[[7257472, 0, -6092, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 11}
  • id: 1196130
    {'charpoly_factorization': [[[-4490, 11, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 13}
  • id: 1196131
    {'charpoly_factorization': [[[15980032, 0, -11468, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 17}
  • id: 1196132
    {'charpoly_factorization': [[[5176, -173, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 19}
  • id: 1196133
    {'charpoly_factorization': [[[244684800, 0, -47664, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 23}
  • id: 1196134
    {'charpoly_factorization': [[[26288512, 0, -56492, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 29}
  • id: 1196135
    {'charpoly_factorization': [[[31275, -372, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 31}
  • id: 1196136
    {'charpoly_factorization': [[[-1115, -38, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 37}
  • id: 1196137
    {'charpoly_factorization': [[[12373196800, 0, -242348, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 41}
  • id: 1196138
    {'charpoly_factorization': [[[-24989, 140, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 43}
  • id: 1196139
    {'charpoly_factorization': [[[6419834368, 0, -162476, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 47}
  • id: 1196140
    {'charpoly_factorization': [[[475783552, 0, -89228, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 53}
  • id: 1196141
    {'charpoly_factorization': [[[483328, 0, -1856, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 59}
  • id: 1196142
    {'charpoly_factorization': [[[-516926, -89, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 61}
  • id: 1196143
    {'charpoly_factorization': [[[-319932, 69, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 67}
  • id: 1196144
    {'charpoly_factorization': [[[8294391808, 0, -217376, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 71}
  • id: 1196145
    {'charpoly_factorization': [[[65605, 518, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 73}
  • id: 1196146
    {'charpoly_factorization': [[[-108495, -1038, 1], 2]], 'hecke_orbit_code': 99079191869260451, 'p': 79}
  • id: 1196147
    {'charpoly_factorization': [[[611712, 0, -64332, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 83}
  • id: 1196148
    {'charpoly_factorization': [[[4761627379200, 0, -4443984, 0, 1], 1]], 'hecke_orbit_code': 99079191869260451, 'p': 89}
  • id: 1196149
    {'charpoly_factorization': [[[-678386, -1025, 1], 2]], 'hecke_orbit_code': 99079191869260451, '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': 23, 'label': '675.4.a.w', 'level': 675, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 65738377
    {'hecke_orbit_code': 99079191869260451, 'n': 1, 'trace_an': 4}
  • id: 65738378
    {'hecke_orbit_code': 99079191869260451, 'n': 2, 'trace_an': 0}
  • id: 65738379
    {'hecke_orbit_code': 99079191869260451, 'n': 3, 'trace_an': 0}
  • id: 65738380
    {'hecke_orbit_code': 99079191869260451, 'n': 4, 'trace_an': 26}
  • id: 65738381
    {'hecke_orbit_code': 99079191869260451, 'n': 5, 'trace_an': 0}
  • id: 65738382
    {'hecke_orbit_code': 99079191869260451, 'n': 6, 'trace_an': 0}
  • id: 65738383
    {'hecke_orbit_code': 99079191869260451, 'n': 7, 'trace_an': -30}
  • id: 65738384
    {'hecke_orbit_code': 99079191869260451, 'n': 8, 'trace_an': 0}
  • id: 65738385
    {'hecke_orbit_code': 99079191869260451, 'n': 9, 'trace_an': 0}
  • id: 65738386
    {'hecke_orbit_code': 99079191869260451, 'n': 10, 'trace_an': 0}
  • id: 65738387
    {'hecke_orbit_code': 99079191869260451, 'n': 11, 'trace_an': 0}
  • id: 65738388
    {'hecke_orbit_code': 99079191869260451, 'n': 12, 'trace_an': 0}
  • id: 65738389
    {'hecke_orbit_code': 99079191869260451, 'n': 13, 'trace_an': -22}
  • id: 65738390
    {'hecke_orbit_code': 99079191869260451, 'n': 14, 'trace_an': 0}
  • id: 65738391
    {'hecke_orbit_code': 99079191869260451, 'n': 15, 'trace_an': 0}
  • id: 65738392
    {'hecke_orbit_code': 99079191869260451, 'n': 16, 'trace_an': 74}
  • id: 65738393
    {'hecke_orbit_code': 99079191869260451, 'n': 17, 'trace_an': 0}
  • id: 65738394
    {'hecke_orbit_code': 99079191869260451, 'n': 18, 'trace_an': 0}
  • id: 65738395
    {'hecke_orbit_code': 99079191869260451, 'n': 19, 'trace_an': 346}
  • id: 65738396
    {'hecke_orbit_code': 99079191869260451, 'n': 20, 'trace_an': 0}
  • id: 65738397
    {'hecke_orbit_code': 99079191869260451, 'n': 21, 'trace_an': 0}
  • id: 65738398
    {'hecke_orbit_code': 99079191869260451, 'n': 22, 'trace_an': -100}
  • id: 65738399
    {'hecke_orbit_code': 99079191869260451, 'n': 23, 'trace_an': 0}
  • id: 65738400
    {'hecke_orbit_code': 99079191869260451, 'n': 24, 'trace_an': 0}
  • id: 65738401
    {'hecke_orbit_code': 99079191869260451, 'n': 25, 'trace_an': 0}
  • id: 65738402
    {'hecke_orbit_code': 99079191869260451, 'n': 26, 'trace_an': 0}
  • id: 65738403
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  • id: 65738419
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  • id: 65738420
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  • id: 65738422
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  • id: 65738428
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  • id: 65738510
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  • id: 65738513
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  • id: 65738514
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  • id: 65738515
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  • id: 65738516
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  • id: 65738517
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  • id: 65738518
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  • id: 65738519
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  • id: 65738520
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  • id: 65738521
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  • id: 65738522
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  • id: 65738523
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  • id: 65738524
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  • id: 65738525
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  • id: 65738526
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  • id: 65738527
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  • id: 65738528
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  • id: 65738529
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  • id: 65738530
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  • id: 65738531
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  • id: 65738532
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  • id: 65738533
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  • id: 65738534
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  • id: 65738535
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  • id: 65738537
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  • id: 65738538
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  • id: 65738539
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  • id: 65738540
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  • id: 65738541
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  • id: 65738542
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  • id: 65738543
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  • id: 65738544
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  • id: 65738545
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  • id: 65738546
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  • id: 65738547
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  • id: 65738548
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  • id: 65738549
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  • id: 65738556
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  • id: 65738598
    {'hecke_orbit_code': 99079191869260451, 'n': 757, 'trace_an': -91294}
  • id: 65738599
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  • id: 65738600
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  • id: 65738601
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  • id: 65738602
    {'hecke_orbit_code': 99079191869260451, 'n': 787, 'trace_an': 16526}
  • id: 65738603
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  • id: 65738604
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  • id: 65738605
    {'hecke_orbit_code': 99079191869260451, 'n': 811, 'trace_an': 2280}
  • id: 65738606
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  • id: 65738607
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  • id: 65738608
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  • id: 65738609
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  • id: 65738610
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  • id: 65738611
    {'hecke_orbit_code': 99079191869260451, 'n': 841, 'trace_an': 15428}
  • id: 65738612
    {'hecke_orbit_code': 99079191869260451, 'n': 853, 'trace_an': -35346}
  • id: 65738613
    {'hecke_orbit_code': 99079191869260451, 'n': 857, 'trace_an': 0}
  • id: 65738614
    {'hecke_orbit_code': 99079191869260451, 'n': 859, 'trace_an': -31580}
  • id: 65738615
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  • id: 65738616
    {'hecke_orbit_code': 99079191869260451, 'n': 877, 'trace_an': 158286}
  • id: 65738617
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  • id: 65738618
    {'hecke_orbit_code': 99079191869260451, 'n': 883, 'trace_an': -52382}
  • id: 65738619
    {'hecke_orbit_code': 99079191869260451, 'n': 887, 'trace_an': 0}
  • id: 65738620
    {'hecke_orbit_code': 99079191869260451, 'n': 907, 'trace_an': 20868}
  • id: 65738621
    {'hecke_orbit_code': 99079191869260451, 'n': 911, 'trace_an': 0}
  • id: 65738622
    {'hecke_orbit_code': 99079191869260451, 'n': 919, 'trace_an': -118976}
  • id: 65738623
    {'hecke_orbit_code': 99079191869260451, 'n': 929, 'trace_an': 0}
  • id: 65738624
    {'hecke_orbit_code': 99079191869260451, 'n': 937, 'trace_an': -14994}
  • id: 65738625
    {'hecke_orbit_code': 99079191869260451, 'n': 941, 'trace_an': 0}
  • id: 65738626
    {'hecke_orbit_code': 99079191869260451, 'n': 947, 'trace_an': 0}
  • id: 65738627
    {'hecke_orbit_code': 99079191869260451, 'n': 953, 'trace_an': 0}
  • id: 65738628
    {'hecke_orbit_code': 99079191869260451, 'n': 961, 'trace_an': 32504}
  • id: 65738629
    {'hecke_orbit_code': 99079191869260451, 'n': 967, 'trace_an': -50300}
  • id: 65738630
    {'hecke_orbit_code': 99079191869260451, 'n': 971, 'trace_an': 0}
  • id: 65738631
    {'hecke_orbit_code': 99079191869260451, 'n': 977, 'trace_an': 0}
  • id: 65738632
    {'hecke_orbit_code': 99079191869260451, 'n': 983, 'trace_an': 0}
  • id: 65738633
    {'hecke_orbit_code': 99079191869260451, 'n': 991, 'trace_an': -196234}
  • id: 65738634
    {'hecke_orbit_code': 99079191869260451, 'n': 997, 'trace_an': 17424}