Embedded newform data - 2352.4.a.cl.1.2

Formats: - HTML - YAML - JSON - 2024-06-06T08:26:41.886352

• 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': 37632, 'analytic_conductor': 138.77249233350193, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 1], [7, 1]], 'atkin_lehner_string': '-++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [2352, 1, [1471, 1765, 785, 2257], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 4, 'field_disc': 136768, 'field_disc_factorization': [[2, 6], [2137, 1]], 'field_poly': [119, 18, -23, -2, 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, [27748, -576, -412, 0, 1]], [11, [733072, -82944, -4136, 0, 1]]], 'hecke_orbit': 64, 'hecke_orbit_code': 283726776591452464, 'hecke_ring_generator_nbound': 11, 'hecke_ring_index': 112, 'hecke_ring_index_factorization': [[2, 4], [7, 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': '2352.4.a.cl', 'level': 2352, '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, 7], 'level_radical': 42, 'minimal_twist': '588.4.a.j', 'nf_label': '4.4.136768.1', 'prim_orbit_index': 1, 'qexp_display': 'q-3q^{3}+\\beta _{1}q^{5}+9q^{9}+(-3\\beta _{1}+\\beta _{3})q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 4, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2352.4.a', 'trace_display': [0, -12, 0, 0], 'trace_hash': 1518748745325541888, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.817', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '39.164', 'prec': 20}, {'__RealLiteral__': 0, 'data': '9.892', 'prec': 17}, {'__RealLiteral__': 0, 'data': '627.466', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.005', 'prec': 17}, 'traces': [4, 0, -12, 0, 0, 0, 0, 0, 36, 0, 0, 0, 0, 0, 0, 0, 48, 0, -192, 0, 0, 0, -192, 0, 324, 0, -108, 0, 96, 0, -48, 0, 0, 0, 0, 0, 256, 0, 0, 0, 1008, 0, 112, 0, 0, 0, -864, 0, 0, 0, -144, 0, -648, 0, -2352, 0, 576, 0, -336, 0, 960, 0, 0, 0, -360, 0, -720, 0, 576, 0, 1344, 0, 672, 0, -972, 0, 0, 0, 1984, 0, 324, 0, -3120, 0, 680, 0, -288, 0, 2160, 0, 0, 0, 144, 0, 3744, 0, 2016, 0, 0, 0, 192, 0, -2544, 0, 0, 0, 1824, 0, 688, 0, -768, 0, -1032, 0, -1584, 0, 0, 0, 0, 0, 2948, 0, -3024, 0, 1728, 0, -1120, 0, -336, 0, -2160, 0, 0, 0, 0, 0, -3648, 0, -3120, 0, 2592, 0, -3648, 0, 1632, 0, 0, 0, -744, 0, -2624, 0, 432, 0, 6816, 0, -4800, 0, 1944, 0, 0, 0, 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-274464, 0, -103928, 0, 170208, 0, 55488, 0, 640752, 0, -186528, 0, 0, 0, 279288, 0, 9360, 0, -466176, 0, 625888, 0, 80352, 0, -234336, 0, 0, 0, -215424, 0, 371784, 0, 497712, 0, 20736, 0, -172992, 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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-0.3604049003495282, -0.30432835741216635, -0.3838555035599836, -0.21808177548056207, -0.2995182155781834, -0.229327449795118, -0.3087278950519988, -0.3269974744794632, -0.27040894732461607, -0.22786041087744002, -0.23174730743312008, -0.22959479249583456, -0.4155760602530843, -0.275097558033551, -0.3056515662649828, -0.4156037825684139, -0.2213605997549319, -0.2595927701488234, -0.05450675060612194, -0.20857087350333645, -0.2535731220030454, -0.32194129803224925, -0.14519791687360925, -0.30860060863013, -0.3139011558638104, -0.4241783554096517, -0.15033904926373567, -0.29818267418165756, -0.2382360186851114, -0.19264732483260286, -0.3734783664219504, -0.2114828088941409, -0.17554083422295613, -0.2818378682511498, -0.1273625693448674, -0.2056583688804025, -0.14696366025600366, -0.11346480655887739, -0.23111114545554332, -0.0905224709510596, -0.22989602875791454, -0.2718199925176867, -0.23991913576320434, -0.42687910419659447, -0.400126140641605, -0.261094874298717, -0.22925076705657477, -0.3718911724796226, -0.2999172433197217, -0.1535507188340152, -0.1744673257395568, -0.14895405221004282, -0.355974756512389, -0.33354672698953775, -0.05933891400423882, -0.2860141919328816, -0.337081408376452, -0.33916720413208395, -0.13657319916454702, -0.29448663238482015, -0.2996891968399564, -0.28775815765532925, -0.25535573351978025, -0.2849646002261712, -0.153537280542595, -0.2811705373600338, -0.2782652328156159, -0.16561421350698816, -0.3713871970252852, -0.18657426356145515, -0.12598945504274803, -0.22897241825960374, -0.2222508283904685, -0.29453320328338123, -0.3311454657361287, -0.22673589396567304, -0.31487050520537774, -0.2175617518144416, -0.13562942669647107, -0.28209410570098603, -0.21584643720528096, -0.06607853123075173, -0.18277088659629373, -0.28321122844603475, -0.2910298990260568, -0.3544917810240457, -0.13238312991054868, -0.21834570707507445, -0.2865384315264072, -0.4170855100986148, -0.2283538208316016, -0.4096298049286982, -0.1827838977798229, -0.24835701026636578, -0.016855685077582578, -0.13326946970519266, -0.3242197032516297, -0.13565895986185822, -0.1602785934645466, -0.23374179080019858, -0.3312202638935141, -0.21242752511722487, -0.19740525333664352, -0.21333104573123982, -0.26289208115507284, -0.2889087249409381, -0.2001892576144705, -0.19066891547266157, -0.2952751215009075, -0.17454436540555865, -0.31666912246776224, -0.37907319409100987, -0.3104425333657378, -0.16657952626185407, -0.33609447348668864, -0.28642817878567606, -0.32413821118558883, -0.4073250088212977, -0.2550770223787357, -0.17108362506792424, -0.2857594513811937, -0.09421223978204862, -0.25561896787807614, -0.3298414034830218, -0.26556409852378565, -0.4356302237731229, -0.0837343039391423, -0.3353827170924657, -0.2077774101916384, -0.30509711117959476, -0.06149781263302856, -0.12987428863749695, -0.28779776035596094, -0.26003223522518903, -0.20500730376968884, -0.22025264701568545, -0.239550224216989, -0.20970669689854146, -0.29219594611403704, -0.10765806682807494, -0.27411516425554683, -0.3030566059403149, -0.42547996794992143, -0.3817960103165309, -0.2151782484157579, -0.31002872403482, -0.3042179193939231, -0.2869265071925772, -0.06142926515403353, -0.3447312307529388, -0.28457067529781854, -0.3554706947887558, -0.29790686137003314, -0.1323644094278552, -0.33398071425152337, -0.20437077386191893, -0.18453857597210147, -0.18882988446626628, -0.3263078327889139, -0.2879275739458216, -0.11531656387514018, -0.32326508440105944, -0.14652121894546127, -0.3349228802557909, -0.32801779042445645, -0.12403678064623397, -0.357094601727767, -0.1419615048295658, -0.2260880864439229, -0.3156789348866979, -0.15397347922942695, -0.2543678906702739, -0.3059690437878731, -0.08980150555726236, -0.3598332410771843, -0.4355881914097782, -0.14872968091271915, -0.20093196346285672, -0.3005048484517707, -0.256767151760853, -0.2736335898742233, -0.18819481640110497, -0.2246736613008469, -0.40160675881392655, -0.17441864074959693, -0.22337083966577254, -0.28425234894920237, -0.21520151063980922, -0.30945871631583316, -0.37432998205404455, -0.32021909254061504, -0.3780867405442289, -0.03280755087817852, -0.38694512485063015, -0.3558749763965365], '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': -2.517315367759466, 'hecke_orbit': 64, 'hecke_orbit_code': 283726776591452464, 'label': '2352.4.a.cl.1.2', 'level': 2352, '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': [15, 15, 13, 18, 16, 15, 16, 15], 'Nk2': 37632, 'analytic_conductor': 138.77249233350193, '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': [2352, 1, [1471, 1765, 785, 2257], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1296, 'dim': 123, 'eis_dim': 96, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 11], 'hecke_orbit_code': 67111216, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 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], 'label': '2352.4.a', 'level': 2352, '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, 7], 'level_radical': 42, 'mf_dim': 1392, 'mf_new_dim': 123, 'num_forms': 70, 'plus_dim': 64, 'prim_orbit_index': 1, 'relative_dim': 123, 'sturm_bound': 1792, 'trace_bound': 11, 'trace_display': [0, 3, 2, 0], 'traces': [123, 0, 3, 0, 2, 0, 0, 0, 1107, 0, 20, 0, -46, 0, 30, 0, -26, 0, 36, 0, 0, 0, 248, 0, 3013, 0, 27, 0, 58, 0, -288, 0, 12, 0, 0, 0, 74, 0, -54, 0, -178, 0, 320, 0, 18, 0, -168, 0, 0, 0, -678, 0, -1054, 0, -2048, 0, 84, 0, -628, 0, -734, 0, 0, 0, -68, 0, -96, 0, -264, 0, -32, 0, 14, 0, -27, 0, 0, 0, 1684, 0, 9963, 0, -964, 0, -1228, 0, 162, 0, 1646, 0, 0, 0, -456, 0, 4448, 0, 918, 0, 180, 0, 1730, 0, -2824, 0, 0, 0, 2172, 0, -366, 0, -1350, 0, 2678, 0, -232, 0, -414, 0, 0, 0, 18887, 0, -486, 0, 2436, 0, -1508, 0, -36, 0, 8636, 0, 0, 0, 270, 0, -1314, 0, -1532, 0, 624, 0, 6976, 0, 1276, 0, 0, 0, -814, 0, -872, 0, -234, 0, 8664, 0, -2590, 0, -3438, 0, 0, 0, -14476, 0, -792, 0, 5648, 0, 17677, 0, 324, 0, 1514, 0, 0, 0, -1716, 0, -12212, 0, -182, 0, -4410, 0, 7724, 0, 15712, 0, 0, 0, -5672, 0, 3878, 0, 5892, 0, 8914, 0, 6944, 0, 996, 0, 0, 0, 9444, 0, 2232, 0, 5024, 0, 6116, 0, 888, 0, -25016, 0, 0, 0, -6426, 0, 15940, 0, -11592, 0, 27117, 0, -8204, 0, 9450, 0, 0, 0, 3902, 0, -28944, 0, 3000, 0, -9032, 0, -3466, 0, 243, 0, 0, 0, 18916, 0, -204, 0, 5388, 0, -1936, 0, -588, 0, -4554, 0, 0, 0, 522, 0, 27320, 0, -10116, 0, -846, 0, -7510, 0, -34880, 0, 0, 0, -17620, 0, 2890, 0, -2592, 0, -16402, 0, -5940, 0, 936, 0, 0, 0, 31281, 0, 12930, 0, -17870, 0, -14656, 0, 108, 0, 38520, 0, 0, 0, 6582, 0, 5884, 0, 17908, 0, 4608, 0, 23104, 0, 4510, 0, 0, 0, -36598, 0, 33808, 0, 12, 0, 26168, 0, -14802, 0, -14238, 0, 0, 0, -20312, 0, 666, 0, -32504, 0, -9578, 0, 486, 0, -4624, 0, 0, 0, -2304, 0, 8348, 0, 5938, 0, -486, 0, -1258, 0, 56680, 0, 0, 0, 76312, 0, 48575, 0, -2889, 0, -22348, 0, 22040, 0, -1602, 0, 0, 0, 10234, 0, 28692, 0, -20756, 0, 62952, 0, 11064, 0, -42672, 0, 0, 0, 2880, 0, -28366, 0, -4312, 0, 11748, 0, -46944, 0, -4430, 0, 0, 0, -19850, 0, -10348, 0, 162, 0, -6736, 0, -11074, 0, 26406, 0, 0, 0, 5184, 0, -2004, 0, 19492, 0, -7510, 0, -1512, 0, 26522, 0, 0, 0, -3768, 0, 56328, 0, 18966, 0, 2628, 0, 16144, 0, -68896, 0, 0, 0, -25652, 0, 24196, 0, 12258, 0, 10662, 0, -8256, 0, 10800, 0, 0, 0, 20478, 0, -6102, 0, 12506, 0, -33492, 0, 21840, 0, 81764, 0, 0, 0, 59958, 0, -23920, 0, -4388, 0, -9486, 0, 27336, 0, -5012, 0, 0, 0, -40220, 0, 83388, 0, -828, 0, 22044, 0, 42484, 0, -18432, 0, 0, 0, 792, 0, 13656, 0, -40408, 0, 51004, 0, 3789, 0, -40822, 0, 0, 0, 756, 0, -65112, 0, -17456, 0, -1674, 0, 9086, 0, 96916, 0, 0, 0, 41936, 0, 81155, 0, -5652, 0, -3276, 0, 32736, 0, -396, 0, 0, 0, -27742, 0, 36018, 0, 42828, 0, 93684, 0, -6606, 0, -66472, 0, 0, 0, 25164, 0, -89110, 0, 2504, 0, -22632, 0, -83116, 0, -22524, 0, 0, 0, 41070, 0, -60368, 0, 10272, 0, -88008, 0, 30070, 0, 38022, 0, 0, 0, 3792, 0, -612, 0, 41420, 0, -27088, 0, -22542, 0, -170, 0, 0, 0, 9696, 0, -30680, 0, -15442, 0, -864, 0, -6198, 0, -58072, 0, 0, 0, -46920, 0, -23398, 0, 14388, 0, 5614, 0, 11044, 0, -2376, 0, 0, 0, 14783, 0, -20808, 0, -91324, 0, 114056, 0, -39756, 0, 40224, 0, 0, 0, -288, 0, 5046, 0, 20004, 0, 33576, 0, 60496, 0, -10592, 0, 0, 0, -79398, 0, 59712, 0, 126, 0, 50900, 0, -16278, 0, -23028, 0, 0, 0, -131776, 0, -6024, 0, -50528, 0, -77450, 0, -243, 0, 47330, 0, 0, 0, 11844, 0, -33892, 0, 90372, 0, 47010, 0, 6652, 0, 50892, 0, 0, 0, 46848, 0, -7300, 0, 5190, 0, 17226, 0, 2136, 0, -9744, 0, 0, 0, 40906, 0, 15156, 0, -100848, 0, -14192, 0, 37920, 0, -23712, 0, 0, 0, 141282, 0, -113482, 0, -3560, 0, 89667, 0, -55464, 0, -45646, 0, 0, 0, -82240, 0, 32504, 0, -12072, 0, -258320, 0, -84324, 0, -8676, 0, 0, 0, 119356, 0, 20028, 0, 33824, 0, 31178, 0, -52128, 0, 27150, 0, 0, 0, -11052, 0, -11176, 0, 90374, 0, 42114, 0, -34590, 0, -80384, 0, 0, 0, -47680, 0, 46880, 0, 1458, 0, -78276, 0, 84028, 0, -4440, 0, 0, 0, 33308, 0, -10092, 0, 72314, 0, 181600, 0, 14814, 0, -45920, 0, 0, 0, 4230, 0, -90802, 0, 7972, 0, -25080, 0, 112840, 0, -49776, 0, 0, 0, 22194, 0, 95472, 0, -32556, 0, -81676, 0, 18690, 0, -10374, 0, 0, 0, 59696, 0, -4104, 0, -44480, 0, 103437, 0, 51990, 0, 37790, 0, 0, 0, -20532, 0, 28704, 0, -138070, 0, 40032, 0, 3630, 0, -65972, 0, 0, 0, 29992, 0, 2844, 0, -6807, 0, 36080, 0, -123832, 0, 8262, 0, 0, 0, -72750, 0, 67302, 0, 167094, 0, 9216, 0, -9336, 0, 62816, 0, 0, 0, 1620, 0, 65584, 0, 69920, 0, -32160, 0, -131264, 0, 97332, 0, 0, 0, 154188, 0, 38856, 0, 15570, 0, -71328, 0, 17104, 0, -300, 0, 0, 0, -236172, 0, -34332, 0, 8232, 0, -145530, 0, -25416, 0, -3226, 0, 0, 0, 33576, 0, -602080, 0, -103826, 0, -99186, 0, 34170, 0, 71144, 0, 0, 0, -374836, 0, -14444, 0, 32106, 0, -42178, 0, 64504, 0, -20232, 0, 0, 0, 29755, 0, 19548, 0, -149740, 0, -285316, 0, -18888, 0, -95804, 0, 0, 0, -52362, 0, 32550, 0, -74624, 0, -3294, 0, 211720, 0, 101852, 0, 0, 0, -136368, 0, 17676, 0, 63324, 0, -144896, 0, -56934, 0, -12150, 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: 49113581
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 283726776591452464, 'target_is_minimal': False, 'target_label': '2352.4.a.cl.1.2', 'target_level': 2352, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 49113582
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 45035996340814412, 'target_is_minimal': True, 'target_label': '588.4.a.k.1.2', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49113583
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 306244774728304944, 'target_is_minimal': False, 'target_label': '2352.4.a.cq.1.3', 'target_level': 2352, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 49113584
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 117093590378743524, 'target_is_minimal': False, 'target_label': '1764.4.a.ba.1.3', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 49113585
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 373, 'target_dim': 8, 'target_embedding_index': 2, 'target_hecke_orbit_code': 49540145723998796, 'target_is_minimal': False, 'target_label': '588.4.i.l.373.2', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '28.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 49113586
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 373, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 45036546096628300, 'target_is_minimal': False, 'target_label': '588.4.i.k.373.3', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '28.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 49113587
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 361, 'target_dim': 8, 'target_embedding_index': 2, 'target_hecke_orbit_code': 49540145723998796, 'target_is_minimal': False, 'target_label': '588.4.i.l.361.2', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '28.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 49113588
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 361, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 45036546096628300, 'target_is_minimal': False, 'target_label': '588.4.i.k.361.3', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '28.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 49113589
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 40532396713443916, 'target_is_minimal': True, 'target_label': '588.4.a.j.1.3', 'target_level': 588, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 49113590
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1549, 'target_dim': 8, 'target_embedding_index': 2, 'target_hecke_orbit_code': 130605076455622372, 'target_is_minimal': False, 'target_label': '1764.4.k.bd.1549.2', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '84.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 49113591
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 361, 'target_dim': 8, 'target_embedding_index': 2, 'target_hecke_orbit_code': 130605076455622372, 'target_is_minimal': False, 'target_label': '1764.4.k.bd.361.2', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '84.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 49113592
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 361, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 121597877200881380, 'target_is_minimal': False, 'target_label': '1764.4.k.bb.361.3', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '84.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 49113593
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1549, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 121597877200881380, 'target_is_minimal': False, 'target_label': '1764.4.k.bb.1549.3', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '84.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 49113594
    {'conductor': 84, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 283726776591452464, 'source_is_minimal': False, 'source_label': '2352.4.a.cl.1.2', 'source_level': 2352, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 126100789633484516, 'target_is_minimal': False, 'target_label': '1764.4.a.bc.1.2', 'target_level': 1764, 'twist_class_label': '588.4.a.j.1.3', 'twist_class_level': 588, 'twisting_char_label': '84.83', 'twisting_conrey_index': 83, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2600875
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 283726776591452464, 'p': 2}
  • id: 2600876
    {'charpoly_factorization': [[[3, 1], 4]], 'hecke_orbit_code': 283726776591452464, 'p': 3}
  • id: 2600877
    {'charpoly_factorization': [[[27748, -576, -412, 0, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 5}
  • id: 2600878
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 283726776591452464, 'p': 7}
  • id: 2600879
    {'charpoly_factorization': [[[733072, -82944, -4136, 0, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 11}
  • id: 2600880
    {'charpoly_factorization': [[[10008036, -31104, -7092, 0, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 13}
  • id: 2600881
    {'charpoly_factorization': [[[-4865084, 590496, -9772, -48, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 17}
  • id: 2600882
    {'charpoly_factorization': [[[-41971136, -1549824, -3280, 192, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 19}
  • id: 2600883
    {'charpoly_factorization': [[[-40554608, -908544, 3928, 192, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 23}
  • id: 2600884
    {'charpoly_factorization': [[[38719552, 648960, -11696, -96, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 29}
  • id: 2600885
    {'charpoly_factorization': [[[-189895104, -5705856, -43632, 48, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 31}
  • id: 2600886
    {'charpoly_factorization': [[[-1479272192, 41160704, -135840, -256, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 37}
  • id: 2600887
    {'charpoly_factorization': [[[1611829828, -41616864, 334100, -1008, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 41}
  • id: 2600888
    {'charpoly_factorization': [[[-789373952, 14991872, -71040, -112, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 43}
  • id: 2600889
    {'charpoly_factorization': [[[-1168478144, 13356288, 226928, 864, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 47}
  • id: 2600890
    {'charpoly_factorization': [[[-20504773616, -174760416, -208616, 648, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 53}
  • id: 2600891
    {'charpoly_factorization': [[[18986185792, -47665536, -287152, 336, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 59}
  • id: 2600892
    {'charpoly_factorization': [[[-106656271196, 499716480, -330196, -960, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 61}
  • id: 2600893
    {'charpoly_factorization': [[[14336621568, -330683904, -669312, 720, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 67}
  • id: 2600894
    {'charpoly_factorization': [[[-17989567344, 15945984, 460440, -1344, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 71}
  • id: 2600895
    {'charpoly_factorization': [[[-90986816444, 459082560, -467428, -672, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 73}
  • id: 2600896
    {'charpoly_factorization': [[[-1013049875456, 2268354560, -246720, -1984, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 79}
  • id: 2600897
    {'charpoly_factorization': [[[74256064768, 1203548928, 3243872, 3120, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 83}
  • id: 2600898
    {'charpoly_factorization': [[[-311467391228, 994684320, 523124, -2160, 1], 1]], 'hecke_orbit_code': 283726776591452464, 'p': 89}
  • id: 2600899
    {'charpoly_factorization': [[[-580580611196, 2679572160, -752260, -2016, 1], 1]], 'hecke_orbit_code': 283726776591452464, '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': 64, 'label': '2352.4.a.cl', 'level': 2352, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 72215467
    {'hecke_orbit_code': 283726776591452464, 'n': 1, 'trace_an': 4}
  • id: 72215468
    {'hecke_orbit_code': 283726776591452464, 'n': 2, 'trace_an': 0}
  • id: 72215469
    {'hecke_orbit_code': 283726776591452464, 'n': 3, 'trace_an': -12}
  • id: 72215470
    {'hecke_orbit_code': 283726776591452464, 'n': 4, 'trace_an': 0}
  • id: 72215471
    {'hecke_orbit_code': 283726776591452464, 'n': 5, 'trace_an': 0}
  • id: 72215472
    {'hecke_orbit_code': 283726776591452464, 'n': 6, 'trace_an': 0}
  • id: 72215473
    {'hecke_orbit_code': 283726776591452464, 'n': 7, 'trace_an': 0}
  • id: 72215474
    {'hecke_orbit_code': 283726776591452464, 'n': 8, 'trace_an': 0}
  • id: 72215475
    {'hecke_orbit_code': 283726776591452464, 'n': 9, 'trace_an': 36}
  • id: 72215476
    {'hecke_orbit_code': 283726776591452464, 'n': 10, 'trace_an': 0}
  • id: 72215477
    {'hecke_orbit_code': 283726776591452464, 'n': 11, 'trace_an': 0}
  • id: 72215478
    {'hecke_orbit_code': 283726776591452464, 'n': 12, 'trace_an': 0}
  • id: 72215479
    {'hecke_orbit_code': 283726776591452464, 'n': 13, 'trace_an': 0}
  • id: 72215480
    {'hecke_orbit_code': 283726776591452464, 'n': 14, 'trace_an': 0}
  • id: 72215481
    {'hecke_orbit_code': 283726776591452464, 'n': 15, 'trace_an': 0}
  • id: 72215482
    {'hecke_orbit_code': 283726776591452464, 'n': 16, 'trace_an': 0}
  • id: 72215483
    {'hecke_orbit_code': 283726776591452464, 'n': 17, 'trace_an': 48}
  • id: 72215484
    {'hecke_orbit_code': 283726776591452464, 'n': 18, 'trace_an': 0}
  • id: 72215485
    {'hecke_orbit_code': 283726776591452464, 'n': 19, 'trace_an': -192}
  • id: 72215486
    {'hecke_orbit_code': 283726776591452464, 'n': 20, 'trace_an': 0}
  • id: 72215487
    {'hecke_orbit_code': 283726776591452464, 'n': 21, 'trace_an': 0}
  • id: 72215488
    {'hecke_orbit_code': 283726776591452464, 'n': 22, 'trace_an': 0}
  • id: 72215489
    {'hecke_orbit_code': 283726776591452464, 'n': 23, 'trace_an': -192}
  • id: 72215490
    {'hecke_orbit_code': 283726776591452464, 'n': 24, 'trace_an': 0}
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  • id: 72215719
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