Embedded newform data - 2240.4.a.v.1.1

Formats: - HTML - YAML - JSON - 2026-09-12T00:01:40.126400

• 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': 35840, 'analytic_conductor': 132.16427841285898, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [5, -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': [2240, 1, [1471, 1541, 897, 1921], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [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': 0, 'hecke_cutters': [[3, [-1, 1]], [11, [-65, 1]]], 'hecke_orbit': 22, 'hecke_orbit_code': 94575592241891520, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], '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': False, 'label': '2240.4.a.v', 'level': 2240, '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, 5, 7], 'level_radical': 70, 'minimal_twist': '70.4.a.c', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+q^{3}+5q^{5}+7q^{7}-26q^{9}+65q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2240.4.a', 'trace_display': [0, 1, 5, 7], 'trace_hash': 1016259578909103437, 'trace_moments': [0, {'__RealLiteral__': 0, 'data': '0.986', 'prec': 10}, 0, {'__RealLiteral__': 0, 'data': '1.983', 'prec': 14}, 0, {'__RealLiteral__': 0, 'data': '4.958', 'prec': 14}], 'trace_zratio': 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129456, 0, 173498, 0, 13356, 0, -102637, 0, 71435, 0, -4438, 0, -14053, 0, 132748, 0, -335, 0, -137800, 0, 152152, 0, -136708, 0, -72562, 0, 150016, 0, 1165, 0, -108711, 0, -40213, 0, -7304, 0, -71406, 0, -2275, 0, -219700, 0, -70488, 0, 62498, 0, 31082, 0, -34300, 0, 215035, 0, 5789, 0, -6327, 0, 151166, 0, 19345, 0, -77024, 0, 410948, 0, -2912, 0, -13181, 0, -42760, 0, -16994, 0, -174902, 0, 131311, 0, -170716, 0, 14380, 0, -196, 0, 33083, 0, 192335, 0, 97500, 0, 6400, 0, -11804, 0, 25112, 0, -48412, 0, 63470, 0, 46435, 0, -60208, 0, 61508, 0, 19290, 0, 36400, 0, 3780, 0, -84880, 0, -72039, 0, -107614, 0, -5980, 0, 11090, 0, 135593, 0, 2786, 0, 41269, 0, -138262, 0, -173550, 0, -70980, 0, -43810, 0, 65456, 0, -13034, 0, 17750, 0, 16060, 0, -7436, 0, 7111, 0, 177451, 0, -17160, 0, 116480, 0, 29919, 0, -40431, 0, 80054, 0, 57330, 0, 19637, 0, 75906, 0, 2401, 0, 9752, 0, -17290, 0, 27972, 0, 38090, 0, 112018, 0, 6816, 0, 4550, 0, -77274, 0, -94976, 0, 175812, 0, -81386, 0, -15125, 0, -31991, 0, -14994, 0, 61685, 0, 18498, 0, 89490, 0, 169116, 0, 163176, 0, 66320, 0, 50974, 0, 11490, 0, -65916, 0, 14592, 0, -75828, 0, 361335, 0, -16665, 0, 4823, 0, 7285, 0, -82420, 0, -9601, 0, 40515, 0, 28476, 0, -22640, 0, 40173, 0, -104930, 0, -42250, 0, 120097, 0, 28728, 0, -28818, 0, -60827, 0, 19600, 0, -20384, 0, 82644, 0, -35508, 0, -93860, 0, 70705, 0, 332085, 0, -3577, 0, -242528, 0, -166758, 0, 1555, 0, 107510, 0, 32864, 0, 166144, 0, 6328, 0, -88675, 0, -28842, 0, -206960, 0, -165707, 0, -12068, 0, 18750, 0, 93135, 0, 99346, 0, -220531, 0, 45114, 0, -10140, 0, -119616, 0, 115956, 0, 20258, 0, -181120, 0, 6230, 0, -24206, 0, -34835, 0, 164090, 0, 34580, 0, 20510, 0, -114266, 0, 11618, 0, 57252, 0, 295880, 0, -37630, 0, -17009, 0, 66157, 0, -14926, 0, -64512, 0, -8425, 0, 2764, 0, 8192, 0, 20424, 0, 77168, 0, -87425, 0, 16120, 0, -4332, 0, 10807, 0, 5165, 0, 5405, 0, 6468, 0, -242060, 0, -10816, 0, -48848, 0, 71730, 0, 3705, 0, -104138, 0, 76216, 0, -1404, 0, -77980, 0, 208041, 0, 32065, 0, -107926, 0, -305448, 0, 875, 0, 148960, 0, -118235, 0, 24274, 0, -87162, 0, -93440, 0, -46098, 0, 10101, 0, 268948, 0, 5136, 0, 23665, 0, 177572, 0, -6280, 0, -290550, 0, -8932, 0, -29120, 0, -142234, 0, -15956, 0, -20312, 0, 205847, 0, 27560, 0, 336, 0, -161914, 0, -223117, 0, 135200, 0, -15850, 0, -113749, 0, -38198, 0, 4116, 0, 47420, 0, 4540, 0, 85221, 0, 46633, 0, 43940, 0, -227771, 0, 15925, 0, -28416, 0, 136975, 0, 155876, 0, -9636, 0, -115, 0, 266060, 0, 97188, 0, -266141, 0, 60928, 0, 2300, 0, -119990, 0, -245688, 0, -42618, 0, -18039, 0, 20675, 0, -39750, 0, -276148, 0, -254591, 0, 47808, 0, -60380, 0, -66430, 0, -16380, 0, 37494, 0, -38467, 0, -74360, 0, -45792, 0, -115240, 0, 4074, 0, -179764, 0, -78810, 0, -34211, 0, -47104, 0, 341770, 0, 194194, 0, 1995, 0, -114086, 0, -7280, 0, -167754, 0, -60256, 0, 6650, 0, 10779, 0, -60025, 0, 17861, 0, 376220, 0, 117640, 0, 19084, 0, -116940, 0, 165622, 0, 6958, 0, 34710, 0, -236034, 0, 30524, 0, -56705, 0, -99948, 0, -23725, 0, 36519, 0, -131453, 0, -381, 0, 67155, 0, 2100, 0, -206570, 0, -262276, 0, -23296, 0, -11196, 0, -46550, 0, 426790, 0, -55120, 0, -87756, 0, -7197, 0, 22715, 0, 57986, 0, -22703, 0, -28908, 0, -76830, 0, 16170, 0, -7618, 0, 121030, 0, 206036, 0, -67028, 0, -96860, 0, -199254, 0, 4068, 0, 199208, 0, -39158, 0, 23395, 0, -153868, 0, 33086, 0, 187590, 0, 148044, 0, 16250, 0, -2408, 0, 58779, 0, -57672, 0, 35745, 0, -25055, 0, 93748, 0, 33602, 0, 10976, 0, 177450, 0, -12640, 0, 16098, 0, -72267, 0, -9026, 0, -157385, 0, -8820, 0, 269516, 0, 257723, 0, -237440, 0, -38844, 0, 42900, 0, 194178, 0, 13258, 0, 6240, 0, 15162, 0, 8450, 0, 150558, 0, -83250, 0, -1302, 0, 42252, 0, 29520, 0, -11960, 0, 204636, 0, -78913, 0, -43831, 0, 181760, 0, 104405, 0, 31337, 0, -66417, 0, -63751, 0, -22020, 0, -280023, 0, -439530, 0, 48958, 0, -283472, 0, -74415, 0, -69420, 0, -30126, 0, 202292, 0, -24296, 0, -12775, 0, 41392, 0, 728, 0, -407940, 0, 314956, 0, -6200, 0, 37407, 0, 28028, 0, -46931, 0, -248464, 0, -35105, 0, 172634, 0, 170724, 0], 'weight': 4, 'weight_parity': 1}
• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
  {'an_normalized': [[1.0, 0.0], [0.0, 0.0], [0.19245008972987526, 0.0], [0.0, 0.0], [0.4472135954999579, 0.0], [0.0, 0.0], [0.37796447300922725, 0.0], [0.0, 0.0], [-0.9629629629629629, 0.0], [0.0, 0.0], [1.7816579452322396, 0.0], [0.0, 0.0], [-0.2773500981126146, 0.0], [0.0, 0.0], [0.08606629658238704, 0.0], [0.0, 0.0], [-1.0414765075089591, 0.0], [0.0, 0.0], [1.7145807478747248, 0.0], [0.0, 0.0], [0.07273929674533079, 0.0], [0.0, 0.0], [1.1785597316269443, 0.0], [0.0, 0.0], [0.2, 0.0], [0.0, 0.0], [-0.377772398358644, 0.0], [0.0, 0.0], [-0.7107649150914743, 0.0], [0.0, 0.0], [1.4831921715759475, 0.0], [0.0, 0.0], [0.3428802314278897, 0.0], [0.0, 0.0], [0.1690308509457033, 0.0], [0.0, 0.0], [1.1818954222493254, 0.0], [0.0, 0.0], [-0.053376051268362375, 0.0], [0.0, 0.0], [-1.6150652448968041, 0.0], [0.0, 0.0], [-1.8938194548281602, 0.0], [0.0, 0.0], [-0.43065012899995947, 0.0], [0.0, 0.0], [-0.8348443130411412, 0.0], [0.0, 0.0], [0.14285714285714285, 0.0], [0.0, 0.0], [-0.2004322473216563, 0.0], [0.0, 0.0], [0.3421055554948481, 0.0], [0.0, 0.0], [0.796781655638377, 0.0], [0.0, 0.0], [0.3299712187776074, 0.0], [0.0, 0.0], [0.4942765433848228, 0.0], [0.0, 0.0], [1.2006081200265, 0.0], [0.0, 0.0], [-0.3639657888237003, 0.0], [0.0, 0.0], [-0.12403473458920845, 0.0], [0.0, 0.0], [0.1969298506041935, 0.0], [0.0, 0.0], [0.22681392610362314, 0.0], [0.0, 0.0], [0.9360531388571237, 0.0], [0.0, 0.0], [0.9395357843415413, 0.0], [0.0, 0.0], [0.03849001794597505, 0.0], [0.0, 0.0], [0.673403406352406, 0.0], [0.0, 0.0], [0.08117722829466248, 0.0], [0.0, 0.0], [0.8902606310013718, 0.0], [0.0, 0.0], [-0.33326016286026466, 0.0], [0.0, 0.0], [-0.4657624535518206, 0.0], [0.0, 0.0], [-0.1367867716862014, 0.0], [0.0, 0.0], [-0.21914562912491037, 0.0], [0.0, 0.0], [-0.10482848367219183, 0.0], [0.0, 0.0], [0.2854404665064396, 0.0], [0.0, 0.0], [0.7667838210320626, 0.0], [0.0, 0.0], [-0.6332829174287006, 0.0], [0.0, 0.0], [-1.7156706139273419, 0.0], [0.0, 0.0]], 'angles': [None, -0.23466157565698906, None, None, -0.07506222018853682, -0.27214217861892864, -0.3371716253808388, -0.08607307196135751, -0.14970577240597288, -0.3078246837081533, -0.11703456763479866, -0.14937697351443424, -0.3995987714552374, -0.44790656588912026, -0.3185331780601337, -0.22264156830344778, -0.21025490491956392, -0.1475231182072426, -0.23430338638743367, -0.17248257512047765, -0.1721688028613937, -0.24353834640332783, -0.27664428422041903, -0.26747414109652173, -0.30127759898019557, -0.18977399353965407, -0.27576695421327374, -0.29623046894824934, -0.19081494543670446, -0.3911387148881926, -0.2473310149093157, -0.21891354968281967, -0.26710425015093114, -0.15194264606485583, -0.277171332219021, -0.24000077401286826, -0.15468019455872933, -0.1569082637996414, -0.2385223672363373, -0.21183037449057768, -0.21964482909081748, -0.2349450970198599, -0.0766389725245514, -0.3281298068181712, -0.3966260652724513, -0.2854427799348919, -0.16982525172827087, -0.09283219936392463, -0.11576876115567074, -0.3259675523301929, -0.1394798643737114, -0.28958335212020553, -0.351896138357191, -0.13504079863793733, -0.10325164533270337, -0.19815247024069488, -0.3889600154217394, -0.3741666338725438, -0.18597412924908438, -0.31646701053577375, -0.23441328431435843, -0.22171961894509426, -0.3721350802148136, -0.2670667290795368, -0.12267128748316246, -0.21332805936879864, -0.25037000412672644, -0.24487960718377647, -0.2764924924182893, -0.1556985652112462, -0.1787879827114316, -0.23941631204266708, -0.13269133092621754, -0.11364610828632833, -0.2637792215819903, -0.24375574364468752, -0.27685611062497634, -0.34117087672536367, -0.19734417129575513, -0.3049003128394387, -0.19277075855180542, -0.08419155189263494, -0.22121505006019387, -0.31293935179135746, -0.267145889995439, -0.30443041359520057, -0.11482690446842364, -0.307094628232918, -0.32109642822021595, -0.22694701286205182, -0.17390337775394965, -0.15791089446896386, -0.09340107509860508, -0.2744746366783868, -0.1406428231413023, -0.3939381533011367, -0.241361372003869, -0.1469507739006785, -0.36302957388656476, -0.25014545281636363], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 22, 'hecke_orbit_code': 94575592241891520, 'label': '2240.4.a.v.1.1', 'level': 2240, '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': [19, 17, 16, 20, 17, 19, 20, 16], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [6, 6, 6, 6, 6, 6, 6, 6], 'ALdims_old': [127, 123, 120, 122, 119, 123, 126, 124], 'Nk2': 35840, 'analytic_conductor': 132.16427841285898, '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': [2240, 1, [1471, 1541, 897, 1921], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1128, 'dim': 144, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 11], 'hecke_orbit_code': 67111104, '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, 1, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 5, 5, 5, 5], 'label': '2240.4.a', 'level': 2240, '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, 5, 7], 'level_radical': 70, 'mf_dim': 1176, 'mf_new_dim': 144, 'num_forms': 68, 'plus_dim': 78, 'prim_orbit_index': 1, 'relative_dim': 144, 'sturm_bound': 1536, 'trace_bound': 11, 'trace_display': [0, 0, 0, 0], 'traces': [144, 0, 0, 0, 0, 0, 0, 0, 1296, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 3600, 0, 0, 0, -400, 0, 0, 0, -928, 0, 0, 0, -16, 0, 0, 0, -160, 0, 0, 0, 0, 0, 0, 0, 7056, 0, 0, 0, 752, 0, 0, 0, 1376, 0, 0, 0, -1824, 0, 0, 0, 0, 0, 0, 0, -1056, 0, 0, 0, 0, 0, 0, 0, 1904, 0, 0, 0, 15344, 0, 0, 0, 480, 0, 0, 0, 0, 0, 0, 0, -8544, 0, 0, 0, 0, 0, 0, 0, -6240, 0, 0, 0, 0, 0, 0, 0, 6224, 0, 0, 0, 10240, 0, 0, 0, -1632, 0, 0, 0, 20144, 0, 0, 0, 0, 0, 0, 0, 4000, 0, 0, 0, 0, 0, 0, 0, 4416, 0, 0, 0, 17712, 0, 0, 0, 0, 0, 0, 0, 10784, 0, 0, 0, 12288, 0, 0, 0, 0, 0, 0, 0, -1120, 0, 0, 0, 3120, 0, 0, 0, 24336, 0, 0, 0, 30720, 0, 0, 0, -608, 0, 0, 0, 23616, 0, 0, 0, 0, 0, 0, 0, -336, 0, 0, 0, -4192, 0, 0, 0, 16976, 0, 0, 0, 15200, 0, 0, 0, 0, 0, 0, 0, -3680, 0, 0, 0, 26016, 0, 0, 0, 0, 0, 0, 0, -2544, 0, 0, 0, 32400, 0, 0, 0, 14304, 0, 0, 0, -8032, 0, 0, 0, 0, 0, 0, 0, 15168, 0, 0, 0, 0, 0, 0, 0, 6112, 0, 0, 0, -16384, 0, 0, 0, 20576, 0, 0, 0, 11136, 0, 0, 0, 10560, 0, 0, 0, 25440, 0, 0, 0, 0, 0, 0, 0, 8976, 0, 0, 0, -12640, 0, 0, 0, 19680, 0, 0, 0, 20208, 0, 0, 0, 192, 0, 0, 0, -37184, 0, 0, 0, -8400, 0, 0, 0, 0, 0, 0, 0, -17616, 0, 0, 0, -20448, 0, 0, 0, 81008, 0, 0, 0, 26528, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -720, 0, 0, 0, -31552, 0, 0, 0, -32160, 0, 0, 0, 0, 0, 0, 0, 28224, 0, 0, 0, -39840, 0, 0, 0, 0, 0, 0, 0, 23312, 0, 0, 0, -25680, 0, 0, 0, 65760, 0, 0, 0, 8880, 0, 0, 0, 47744, 0, 0, 0, 26144, 0, 0, 0, 0, 0, 0, 0, -37424, 0, 0, 0, 89888, 0, 0, 0, -48288, 0, 0, 0, -37280, 0, 0, 0, -39040, 0, 0, 0, -9888, 0, 0, 0, 0, 0, 0, 0, 18784, 0, 0, 0, 53136, 0, 0, 0, 0, 0, 0, 0, 57680, 0, 0, 0, -6976, 0, 0, 0, 92544, 0, 0, 0, 63504, 0, 0, 0, 0, 0, 0, 0, 52480, 0, 0, 0, 196800, 0, 0, 0, 47968, 0, 0, 0, -84256, 0, 0, 0, -27840, 0, 0, 0, 20720, 0, 0, 0, 34816, 0, 0, 0, 114768, 0, 0, 0, -30528, 0, 0, 0, 0, 0, 0, 0, -58592, 0, 0, 0, 54816, 0, 0, 0, 19264, 0, 0, 0, 82256, 0, 0, 0, -25920, 0, 0, 0, -27520, 0, 0, 0, 118592, 0, 0, 0, 3104, 0, 0, 0, 87520, 0, 0, 0, 0, 0, 0, 0, 27856, 0, 0, 0, -38560, 0, 0, 0, 43232, 0, 0, 0, 46704, 0, 0, 0, 0, 0, 0, 0, -30688, 0, 0, 0, -38752, 0, 0, 0, -90320, 0, 0, 0, 92992, 0, 0, 0, -59520, 0, 0, 0, -32800, 0, 0, 0, 47808, 0, 0, 0, 76256, 0, 0, 0, -56784, 0, 0, 0, 0, 0, 0, 0, -43840, 0, 0, 0, -53600, 0, 0, 0, -22752, 0, 0, 0, -97600, 0, 0, 0, 37760, 0, 0, 0, 0, 0, 0, 0, -19248, 0, 0, 0, -36864, 0, 0, 0, 223968, 0, 0, 0, 90000, 0, 0, 0, 12416, 0, 0, 0, 23840, 0, 0, 0, 0, 0, 0, 0, -42720, 0, 0, 0, 104640, 0, 0, 0, 78048, 0, 0, 0, 20720, 0, 0, 0, -83520, 0, 0, 0, 34464, 0, 0, 0, 0, 0, 0, 0, 83696, 0, 0, 0, -79680, 0, 0, 0, 55232, 0, 0, 0, -109792, 0, 0, 0, 58080, 0, 0, 0, 0, 0, 0, 0, 85680, 0, 0, 0, -38208, 0, 0, 0, -26128, 0, 0, 0, 12480, 0, 0, 0, -116272, 0, 0, 0, 32128, 0, 0, 0, 9600, 0, 0, 0, -33600, 0, 0, 0, -10000, 0, 0, 0, 67056, 0, 0, 0, -120640, 0, 0, 0, -109312, 0, 0, 0, -41152, 0, 0, 0, 0, 0, 0, 0, -8848, 0, 0, 0, -83360, 0, 0, 0, -133648, 0, 0, 0, 63520, 0, 0, 0, -66000, 0, 0, 0, -61440, 0, 0, 0, 27744, 0, 0, 0, 0, 0, 0, 0, -122272, 0, 0, 0, 0, 0, 0, 0, -98880, 0, 0, 0, 42368, 0, 0, 0, -232672, 0, 0, 0, -82304, 0, 0, 0, 0, 0, 0, 0, -248736, 0, 0, 0, 30144, 0, 0, 0, 130016, 0, 0, 0, 481072, 0, 0, 0, -23200, 0, 0, 0, -195744, 0, 0, 0, 0, 0, 0, 0, -89184, 0, 0, 0, 82736, 0, 0, 0, -10560, 0, 0, 0, -183136, 0, 0, 0, -424800, 0, 0, 0, -223520, 0, 0, 0, 127680, 0, 0, 0, -104640, 0, 0, 0, -227184, 0, 0, 0, -160064, 0, 0, 0, -68496, 0, 0, 0, 78816, 0, 0, 0, 0, 0, 0, 0, -56000, 0, 0, 0, -45024, 0, 0, 0, -368448, 0, 0, 0, -102720, 0, 0, 0, 0, 0, 0, 0, -61408, 0, 0, 0, 36000, 0, 0, 0, 0, 0, 0, 0, -73312, 0, 0, 0, -400, 0, 0, 0, -175360, 0, 0, 0, 160032, 0, 0, 0, -164800, 0, 0, 0, 69312, 0, 0, 0, 0, 0, 0, 0, 84128, 0, 0, 0, -230080, 0, 0, 0, -348384, 0, 0, 0, 175440, 0, 0, 0, 83040, 0, 0, 0, -184320, 0, 0, 0, 0, 0, 0, 0, -25408, 0, 0, 0, 110304, 0, 0, 0, 113280, 0, 0, 0, -64640, 0, 0, 0, -283744, 0, 0, 0, -461184, 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: 48412141
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 94575592241891520, 'target_is_minimal': False, 'target_label': '2240.4.a.v.1.1', 'target_level': 2240, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48412142
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 76561193732409536, 'target_is_minimal': False, 'target_label': '2240.4.a.r.1.1', 'target_level': 2240, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48412143
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086073392, 'target_is_minimal': False, 'target_label': '560.4.a.i.1.1', 'target_level': 560, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48412144
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321849926, 'target_is_minimal': True, 'target_label': '70.4.a.c.1.1', 'target_level': 70, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48412145
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 103582791496630902, 'target_is_minimal': False, 'target_label': '630.4.a.x.1.1', 'target_level': 630, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48412146
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 99, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 31525334897656158, 'target_is_minimal': False, 'target_label': '350.4.c.h.99.2', 'target_level': 350, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '40.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 48412147
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 76561193732407646, 'target_is_minimal': False, 'target_label': '350.4.a.r.1.1', 'target_level': 350, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48412148
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 99, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525334897656158, 'target_is_minimal': False, 'target_label': '350.4.c.h.99.1', 'target_level': 350, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '40.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 48412149
    {'conductor': 56, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 361, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58547070100832746, 'target_is_minimal': False, 'target_label': '490.4.e.n.361.1', 'target_level': 490, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '56.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48412150
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949220842, 'target_is_minimal': False, 'target_label': '490.4.a.d.1.1', 'target_level': 490, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 48412151
    {'conductor': 56, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 361, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050669728203242, 'target_is_minimal': False, 'target_label': '490.4.e.o.361.1', 'target_level': 490, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '56.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 48412152
    {'conductor': 56, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 471, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58547070100832746, 'target_is_minimal': False, 'target_label': '490.4.e.n.471.1', 'target_level': 490, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '56.45', 'twisting_conrey_index': 45, 'weight': 4}
  • id: 48412153
    {'conductor': 56, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 471, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050669728203242, 'target_is_minimal': False, 'target_label': '490.4.e.o.471.1', 'target_level': 490, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '56.53', 'twisting_conrey_index': 53, 'weight': 4}
  • id: 48412154
    {'conductor': 280, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 94575592241891520, 'source_is_minimal': False, 'source_label': '2240.4.a.v.1.1', 'source_level': 2240, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 126100789633485202, 'target_is_minimal': False, 'target_label': '2450.4.a.bc.1.1', 'target_level': 2450, 'twist_class_label': '70.4.a.c.1.1', 'twist_class_level': 70, 'twisting_char_label': '280.69', 'twisting_conrey_index': 69, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2469600
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 2}
  • id: 2469601
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 3}
  • id: 2469602
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 5}
  • id: 2469603
    {'charpoly_factorization': [[[-7, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 7}
  • id: 2469604
    {'charpoly_factorization': [[[-65, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 11}
  • id: 2469605
    {'charpoly_factorization': [[[13, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 13}
  • id: 2469606
    {'charpoly_factorization': [[[73, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 17}
  • id: 2469607
    {'charpoly_factorization': [[[-142, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 19}
  • id: 2469608
    {'charpoly_factorization': [[[-130, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 23}
  • id: 2469609
    {'charpoly_factorization': [[[111, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 29}
  • id: 2469610
    {'charpoly_factorization': [[[-256, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 31}
  • id: 2469611
    {'charpoly_factorization': [[[-266, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 37}
  • id: 2469612
    {'charpoly_factorization': [[[424, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 41}
  • id: 2469613
    {'charpoly_factorization': [[[534, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 43}
  • id: 2469614
    {'charpoly_factorization': [[[269, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 47}
  • id: 2469615
    {'charpoly_factorization': [[[-132, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 53}
  • id: 2469616
    {'charpoly_factorization': [[[-224, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 59}
  • id: 2469617
    {'charpoly_factorization': [[[-572, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 61}
  • id: 2469618
    {'charpoly_factorization': [[[-108, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 67}
  • id: 2469619
    {'charpoly_factorization': [[[-560, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 71}
  • id: 2469620
    {'charpoly_factorization': [[[-586, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 73}
  • id: 2469621
    {'charpoly_factorization': [[[-57, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 79}
  • id: 2469622
    {'charpoly_factorization': [[[252, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 83}
  • id: 2469623
    {'charpoly_factorization': [[[184, 1], 1]], 'hecke_orbit_code': 94575592241891520, 'p': 89}
  • id: 2469624
    {'charpoly_factorization': [[[605, 1], 1]], 'hecke_orbit_code': 94575592241891520, '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': 22, 'label': '2240.4.a.v', 'level': 2240, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  Showing the first 100 of 258 matching records in this table.
  • id: 65264689
    {'hecke_orbit_code': 94575592241891520, 'n': 1, 'trace_an': 1}
  • id: 65264690
    {'hecke_orbit_code': 94575592241891520, 'n': 2, 'trace_an': 0}
  • id: 65264691
    {'hecke_orbit_code': 94575592241891520, 'n': 3, 'trace_an': 1}
  • id: 65264692
    {'hecke_orbit_code': 94575592241891520, 'n': 4, 'trace_an': 0}
  • id: 65264693
    {'hecke_orbit_code': 94575592241891520, 'n': 5, 'trace_an': 5}
  • id: 65264694
    {'hecke_orbit_code': 94575592241891520, 'n': 6, 'trace_an': 0}
  • id: 65264695
    {'hecke_orbit_code': 94575592241891520, 'n': 7, 'trace_an': 7}
  • id: 65264696
    {'hecke_orbit_code': 94575592241891520, 'n': 8, 'trace_an': 0}
  • id: 65264697
    {'hecke_orbit_code': 94575592241891520, 'n': 9, 'trace_an': -26}
  • id: 65264698
    {'hecke_orbit_code': 94575592241891520, 'n': 10, 'trace_an': 0}
  • id: 65264699
    {'hecke_orbit_code': 94575592241891520, 'n': 11, 'trace_an': 65}
  • id: 65264700
    {'hecke_orbit_code': 94575592241891520, 'n': 12, 'trace_an': 0}
  • id: 65264701
    {'hecke_orbit_code': 94575592241891520, 'n': 13, 'trace_an': -13}
  • id: 65264702
    {'hecke_orbit_code': 94575592241891520, 'n': 14, 'trace_an': 0}
  • id: 65264703
    {'hecke_orbit_code': 94575592241891520, 'n': 15, 'trace_an': 5}
  • id: 65264704
    {'hecke_orbit_code': 94575592241891520, 'n': 16, 'trace_an': 0}
  • id: 65264705
    {'hecke_orbit_code': 94575592241891520, 'n': 17, 'trace_an': -73}
  • id: 65264706
    {'hecke_orbit_code': 94575592241891520, 'n': 18, 'trace_an': 0}
  • id: 65264707
    {'hecke_orbit_code': 94575592241891520, 'n': 19, 'trace_an': 142}
  • id: 65264708
    {'hecke_orbit_code': 94575592241891520, 'n': 20, 'trace_an': 0}
  • id: 65264709
    {'hecke_orbit_code': 94575592241891520, 'n': 21, 'trace_an': 7}
  • id: 65264710
    {'hecke_orbit_code': 94575592241891520, 'n': 22, 'trace_an': 0}
  • id: 65264711
    {'hecke_orbit_code': 94575592241891520, 'n': 23, 'trace_an': 130}
  • id: 65264712
    {'hecke_orbit_code': 94575592241891520, 'n': 24, 'trace_an': 0}
  • id: 65264713
    {'hecke_orbit_code': 94575592241891520, 'n': 25, 'trace_an': 25}
  • id: 65264714
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  • id: 65264715
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  • id: 65264716
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  • id: 65264717
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  • id: 65264718
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  • id: 65264719
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  • id: 65264720
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  • id: 65264721
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  • id: 65264722
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  • id: 65264723
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  • id: 65264724
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  • id: 65264725
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  • id: 65264726
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  • id: 65264727
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  • id: 65264728
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  • id: 65264729
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  • id: 65264730
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  • id: 65264731
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  • id: 65264732
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  • id: 65264733
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  • id: 65264734
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  • id: 65264735
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  • id: 65264736
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  • id: 65264737
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  • id: 65264738
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  • id: 65264739
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  • id: 65264740
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  • id: 65264741
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  • id: 65264742
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  • id: 65264743
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  • id: 65264744
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  • id: 65264745
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  • id: 65264746
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  • id: 65264747
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  • id: 65264748
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  • id: 65264749
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  • id: 65264750
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  • id: 65264751
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  • id: 65264752
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  • id: 65264753
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  • id: 65264754
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  • id: 65264755
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  • id: 65264756
    {'hecke_orbit_code': 94575592241891520, 'n': 68, 'trace_an': 0}
  • id: 65264757
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  • id: 65264758
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  • id: 65264759
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  • id: 65264760
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  • id: 65264761
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  • id: 65264762
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  • id: 65264763
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  • id: 65264764
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  • id: 65264765
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  • id: 65264766
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  • id: 65264767
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  • id: 65264768
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  • id: 65264769
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  • id: 65264770
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  • id: 65264771
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  • id: 65264772
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  • id: 65264773
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  • id: 65264774
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  • id: 65264775
    {'hecke_orbit_code': 94575592241891520, 'n': 87, 'trace_an': -111}
  • id: 65264776
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  • id: 65264777
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  • id: 65264778
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  • id: 65264779
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  • id: 65264780
    {'hecke_orbit_code': 94575592241891520, 'n': 92, 'trace_an': 0}
  • id: 65264781
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  • id: 65264782
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  • id: 65264783
    {'hecke_orbit_code': 94575592241891520, 'n': 95, 'trace_an': 710}
  • id: 65264784
    {'hecke_orbit_code': 94575592241891520, 'n': 96, 'trace_an': 0}
  • id: 65264785
    {'hecke_orbit_code': 94575592241891520, 'n': 97, 'trace_an': -605}
  • id: 65264786
    {'hecke_orbit_code': 94575592241891520, 'n': 98, 'trace_an': 0}
  • id: 65264787
    {'hecke_orbit_code': 94575592241891520, 'n': 99, 'trace_an': -1690}
  • id: 65264788
    {'hecke_orbit_code': 94575592241891520, 'n': 100, 'trace_an': 0}