Embedded newform data - 294.6.a.i.1.1

Formats: - HTML - YAML - JSON - 2024-12-08T00:41:10.863069

• 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': 10584, 'analytic_conductor': 47.1528430250163, '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': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [294, 1, [197, 199], [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': [[5, [24, 1]], [11, [-66, 1]]], 'hecke_orbit': 9, 'hecke_orbit_code': 36028797119627558, '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': '294.6.a.i', 'level': 294, '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': '42.6.a.f', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+4q^{2}-9q^{3}+2^{4}q^{4}-24q^{5}-6^{2}q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '294.6.a', 'trace_display': [4, -9, -24, 0], 'trace_hash': 1922438919962669750, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.003', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.023', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.036', 'prec': 17}], 'trace_zratio': 0, 'traces': [1, 4, -9, 16, -24, -36, 0, 64, 81, -96, 66, -144, -98, 0, 216, 256, 216, 324, 340, -384, 0, 264, -1038, -576, -2549, -392, -729, 0, -2490, 864, 7048, 1024, -594, 864, 0, 1296, -12238, 1360, 882, -1536, -6468, 0, -15412, 1056, -1944, -4152, -20604, -2304, 0, -10196, -1944, -1568, 32490, -2916, -1584, 0, -3060, -9960, -34224, 3456, -35654, 28192, 0, 4096, 2352, -2376, 12680, 3456, 9342, 0, -42642, 5184, -33734, -48952, 22941, 5440, 0, 3528, -85108, -6144, 6561, -25872, 106764, 0, -5184, -61648, 22410, 4224, -34884, -7776, 0, -16608, -63432, -82416, -8160, -9216, -18662, 0, 5346, -40784, -153084, -7776, -35864, -6272, 0, 129960, -95454, -11664, 212222, -6336, 110142, 0, 62106, -12240, 24912, -39840, -7938, -136896, 0, 13824, -156695, -142616, 58212, 112768, 136176, 0, -53044, 16384, 138708, 9408, -69324, -9504, 0, 50720, 17496, 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• mf_hecke_cc •

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

  
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-0.282955051103699, -0.39280758981959807, -0.08773445822881128, -0.36540825897155643, -0.16799511468847356, -0.24471275330497758, -0.1597038613476296, -0.1691513776071584, -0.15865409932656252, -0.2694450998145865, -0.32037446186940927, -0.37942643476498555, -0.17457428909386813, -0.2464558299945117, -0.31282572776657047, -0.11370969543423763, -0.2597357019371, -0.19531471658132282, -0.2947675321187956, -0.08027152398712697, -0.2005644201870962, -0.10419783659334163, -0.08196063942392312, -0.3627044279020842, -0.2832996597275103, -0.09522517651232774, -0.43702866698315823, -0.1971322585003415, -0.2686809624376319, -0.1186714106173092, -0.2298907676654897, -0.36299080139055745, -0.18872471703683233, -0.2648549270878318, -0.1441259761615666, -0.2143542996599391, -0.3141409352602297, -0.1815461416983806, -0.10974861712335701, -0.18338131666819465, -0.4138128892686038, -0.3068641854296154, -0.23728460462449988, -0.30202915254307633, -0.11940200818408209, -0.17530944218037997, -0.1440156602204591, -0.2160054114477978, -0.36637233999772584, -0.2158032214778752, -0.30842686652957446, -0.3364445524304993, -0.23425559771212343, -0.18171732610502325, -0.2610244458243433, -0.3746257926708125, -0.2895410674780953, -0.4413317613187619, -0.21887411759058203, -0.259078730580273, -0.05886000106033479, -0.3201868264742261, -0.2863605436281177, -0.22812143391234307, -0.21492242071120105, -0.28861422686902094, -0.2415335160459178], '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': 9, 'hecke_orbit_code': 36028797119627558, 'label': '294.6.a.i.1.1', 'level': 294, 'weight': 6}
• 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': [3, 5, 4, 4, 4, 4, 3, 6], 'Nk2': 10584, 'analytic_conductor': 47.1528430250163, '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': [294, 1, [197, 199], [1, 1]], 'conrey_index': 1, 'cusp_dim': 264, 'dim': 33, 'eis_dim': 32, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 11], 'hecke_orbit_code': 100663590, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2], 'label': '294.6.a', 'level': 294, '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': 296, 'mf_new_dim': 33, 'num_forms': 23, 'plus_dim': 14, 'prim_orbit_index': 1, 'relative_dim': 33, 'sturm_bound': 336, 'trace_bound': 11, 'trace_display': [4, 9, 22, 0], 'traces': [33, 4, 9, 528, 22, 36, 0, 64, 2673, 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10910016, -3938592, 0, 11032866, -6639360, -44120358, 197640, 9477724, 4097344, 0, -10199136, -47945064, 46080, -17088055, -32620848, -6552900, 0, -45585948, -4333032, 21490776, 8500992, -15195060, 16097976, 0, 256608, 39748798, 2153760, -19327302, 3508224, 4150996, 0, -57283820, 3958688, 7011846, 15225264, 5745848, 4179456, 0, -5196264, 14659812, 8766400, -40633866, 8654688, -50087272, 0, -23855040, 2123240, -11956060, -13075200, -22571892, 1371184, 0, 6326784, -10878366, -3170592, 33752788, -31177344, 4100544, 0, 40370568, 10948608, 6871762, -12333524, -5425902, -1615296, 0, 3899016, 34676156, -4767104, 11866500, 16730328, 19539548, 0, -46998416, 34391744, 27302094, -8104448, 10622946, 2997648, 0, -8841376, 6864480, -1968384, 32009592, 4284864, 28586602, 0, 10040436, 4193088, -41843026, -23772024, -20839640, 561152, 0, 24620080, 12658096, -1365984, 10960910, -46223408, -15519492, 0, 66304786, 26540928, 14137036, 25154816, -7202520, -6785568, 0, -2594304, -76942387, 1028392, 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48186266, 10450944, 0, -16265728, -122520708, -31800072, 12757968, -869760, 127264270, 0, 24530688, -9150464, 76485066, 5137920, 61197532, 10788224, 0, 150090432, -66608640, 746496, 115159380, 8540552, -33830901, 0, 125877320, -20395008, 17306696, -55252608, -13255326, -23250048, 0, -43047072, 39193182, 62669760, -11302146, -17836032, -81506814, 0, 27001500, -33339840, -35523000, 110176, -32057832, 21144960, 0, -24389936, -4277772, -10184576, 94755808, 1801656, -64182744, 0, 172458288, -77167704, -2348304, 31657392, 67486812, 47266272, 0, -27711360, 51388796, 11341440, 39714940, -30177216, -28858842, 0, -12324200, 20505600, -20594928, 1288232, 23292900, 27899104, 0, -5021352, -72612704, 13291520, -149276844, -39495432, 42111504, 0, -252712990, 167899616, 1820880, 624640, 7795506, -9035712, 0, -94933984, -50165928, 35655312, -204123000, -5692032, -108772838, 0, -76792554, -140430080, 41983966, 34483464, -121701360, -20710400, 0, -18458240, 7029164, -20248704, -265205348, 29294704, -39753018, 0, 5281962, -5691384, -181702752, -83623296, -18337896, 35656896, 0, 811008, 69234205, -64978416, -44808876, 23420704, -112119220, 0, -22018204, 29504832, -9679896, 87369056, 735132, 944784, 0, 149152992, -4063986, 22160896, 44947082, -37715472, 153638664, 0, -206226, 36377184, 45759384, 22481280, -19181676, 32128688, 0, -31804544, 88032048, -13029984, -33419940, 27353088, 39342852, 0, -18024496, 20874240, 132149038, 161070256, -9980010, -1968384], 'weight': 6, '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: 46580231
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797119627558, 'target_is_minimal': False, 'target_label': '294.6.a.i.1.1', 'target_level': 294, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 46580232
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797119628146, 'target_is_minimal': False, 'target_label': '882.6.a.i.1.1', 'target_level': 882, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 46580233
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518273115423014, 'target_is_minimal': False, 'target_label': '294.6.e.f.67.1', 'target_level': 294, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '7.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 46580234
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503874605941030, 'target_is_minimal': False, 'target_label': '294.6.e.b.79.1', 'target_level': 294, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 46580235
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518273115423014, 'target_is_minimal': False, 'target_label': '294.6.e.f.79.1', 'target_level': 294, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '7.4', 'twisting_conrey_index': 4, 'weight': 6}
  • id: 46580236
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503874605941030, 'target_is_minimal': False, 'target_label': '294.6.e.b.67.1', 'target_level': 294, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 6}
  • id: 46580237
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998237515818, 'target_is_minimal': True, 'target_label': '42.6.a.f.1.1', 'target_level': 42, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 6}
  • id: 46580238
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599728033918, 'target_is_minimal': False, 'target_label': '126.6.a.b.1.1', 'target_level': 126, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 6}
  • id: 46580239
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597864886608, 'target_is_minimal': False, 'target_label': '336.6.a.g.1.1', 'target_level': 336, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 46580240
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 799, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 54043607945970714, 'target_is_minimal': False, 'target_label': '1050.6.g.m.799.1', 'target_level': 1050, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '35.13', 'twisting_conrey_index': 13, 'weight': 6}
  • id: 46580241
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 799, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 54043607945970714, 'target_is_minimal': False, 'target_label': '1050.6.g.m.799.2', 'target_level': 1050, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '35.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 46580242
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 100664346, 'target_is_minimal': False, 'target_label': '1050.6.a.a.1.1', 'target_level': 1050, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 6}
  • id: 46580243
    {'conductor': 84, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 36028797119627558, 'source_is_minimal': False, 'source_label': '294.6.a.i.1.1', 'source_level': 294, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 45035996374369264, 'target_is_minimal': False, 'target_label': '1008.6.a.k.1.1', 'target_level': 1008, 'twist_class_label': '42.6.a.f.1.1', 'twist_class_level': 42, 'twisting_char_label': '84.83', 'twisting_conrey_index': 83, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 650400
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 2}
  • id: 650401
    {'charpoly_factorization': [[[9, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 3}
  • id: 650402
    {'charpoly_factorization': [[[24, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 5}
  • id: 650403
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 7}
  • id: 650404
    {'charpoly_factorization': [[[-66, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 11}
  • id: 650405
    {'charpoly_factorization': [[[98, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 13}
  • id: 650406
    {'charpoly_factorization': [[[-216, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 17}
  • id: 650407
    {'charpoly_factorization': [[[-340, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 19}
  • id: 650408
    {'charpoly_factorization': [[[1038, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 23}
  • id: 650409
    {'charpoly_factorization': [[[2490, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 29}
  • id: 650410
    {'charpoly_factorization': [[[-7048, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 31}
  • id: 650411
    {'charpoly_factorization': [[[12238, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 37}
  • id: 650412
    {'charpoly_factorization': [[[6468, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 41}
  • id: 650413
    {'charpoly_factorization': [[[15412, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 43}
  • id: 650414
    {'charpoly_factorization': [[[20604, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 47}
  • id: 650415
    {'charpoly_factorization': [[[-32490, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 53}
  • id: 650416
    {'charpoly_factorization': [[[34224, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 59}
  • id: 650417
    {'charpoly_factorization': [[[35654, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 61}
  • id: 650418
    {'charpoly_factorization': [[[-12680, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 67}
  • id: 650419
    {'charpoly_factorization': [[[42642, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 71}
  • id: 650420
    {'charpoly_factorization': [[[33734, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 73}
  • id: 650421
    {'charpoly_factorization': [[[85108, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 79}
  • id: 650422
    {'charpoly_factorization': [[[-106764, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 83}
  • id: 650423
    {'charpoly_factorization': [[[34884, 1], 1]], 'hecke_orbit_code': 36028797119627558, 'p': 89}
  • id: 650424
    {'charpoly_factorization': [[[18662, 1], 1]], 'hecke_orbit_code': 36028797119627558, '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': 9, 'label': '294.6.a.i', 'level': 294, 'portrait': 'data:image/png;base64,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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 51767677
    {'hecke_orbit_code': 36028797119627558, 'n': 1, 'trace_an': 1}
  • id: 51767678
    {'hecke_orbit_code': 36028797119627558, 'n': 2, 'trace_an': 4}
  • id: 51767679
    {'hecke_orbit_code': 36028797119627558, 'n': 3, 'trace_an': -9}
  • id: 51767680
    {'hecke_orbit_code': 36028797119627558, 'n': 4, 'trace_an': 16}
  • id: 51767681
    {'hecke_orbit_code': 36028797119627558, 'n': 5, 'trace_an': -24}
  • id: 51767682
    {'hecke_orbit_code': 36028797119627558, 'n': 6, 'trace_an': -36}
  • id: 51767683
    {'hecke_orbit_code': 36028797119627558, 'n': 7, 'trace_an': 0}
  • id: 51767684
    {'hecke_orbit_code': 36028797119627558, 'n': 8, 'trace_an': 64}
  • id: 51767685
    {'hecke_orbit_code': 36028797119627558, 'n': 9, 'trace_an': 81}
  • id: 51767686
    {'hecke_orbit_code': 36028797119627558, 'n': 10, 'trace_an': -96}
  • id: 51767687
    {'hecke_orbit_code': 36028797119627558, 'n': 11, 'trace_an': 66}
  • id: 51767688
    {'hecke_orbit_code': 36028797119627558, 'n': 12, 'trace_an': -144}
  • id: 51767689
    {'hecke_orbit_code': 36028797119627558, 'n': 13, 'trace_an': -98}
  • id: 51767690
    {'hecke_orbit_code': 36028797119627558, 'n': 14, 'trace_an': 0}
  • id: 51767691
    {'hecke_orbit_code': 36028797119627558, 'n': 15, 'trace_an': 216}
  • id: 51767692
    {'hecke_orbit_code': 36028797119627558, 'n': 16, 'trace_an': 256}
  • id: 51767693
    {'hecke_orbit_code': 36028797119627558, 'n': 17, 'trace_an': 216}
  • id: 51767694
    {'hecke_orbit_code': 36028797119627558, 'n': 18, 'trace_an': 324}
  • id: 51767695
    {'hecke_orbit_code': 36028797119627558, 'n': 19, 'trace_an': 340}
  • id: 51767696
    {'hecke_orbit_code': 36028797119627558, 'n': 20, 'trace_an': -384}
  • id: 51767697
    {'hecke_orbit_code': 36028797119627558, 'n': 21, 'trace_an': 0}
  • id: 51767698
    {'hecke_orbit_code': 36028797119627558, 'n': 22, 'trace_an': 264}
  • id: 51767699
    {'hecke_orbit_code': 36028797119627558, 'n': 23, 'trace_an': -1038}
  • id: 51767700
    {'hecke_orbit_code': 36028797119627558, 'n': 24, 'trace_an': -576}
  • id: 51767701
    {'hecke_orbit_code': 36028797119627558, 'n': 25, 'trace_an': -2549}
  • id: 51767702
    {'hecke_orbit_code': 36028797119627558, 'n': 26, 'trace_an': -392}
  • id: 51767703
    {'hecke_orbit_code': 36028797119627558, 'n': 27, 'trace_an': -729}
  • id: 51767704
    {'hecke_orbit_code': 36028797119627558, 'n': 28, 'trace_an': 0}
  • id: 51767705
    {'hecke_orbit_code': 36028797119627558, 'n': 29, 'trace_an': -2490}
  • id: 51767706
    {'hecke_orbit_code': 36028797119627558, 'n': 30, 'trace_an': 864}
  • id: 51767707
    {'hecke_orbit_code': 36028797119627558, 'n': 31, 'trace_an': 7048}
  • id: 51767708
    {'hecke_orbit_code': 36028797119627558, 'n': 32, 'trace_an': 1024}
  • id: 51767709
    {'hecke_orbit_code': 36028797119627558, 'n': 33, 'trace_an': -594}
  • id: 51767710
    {'hecke_orbit_code': 36028797119627558, 'n': 34, 'trace_an': 864}
  • id: 51767711
    {'hecke_orbit_code': 36028797119627558, 'n': 35, 'trace_an': 0}
  • id: 51767712
    {'hecke_orbit_code': 36028797119627558, 'n': 36, 'trace_an': 1296}
  • id: 51767713
    {'hecke_orbit_code': 36028797119627558, 'n': 37, 'trace_an': -12238}
  • id: 51767714
    {'hecke_orbit_code': 36028797119627558, 'n': 38, 'trace_an': 1360}
  • id: 51767715
    {'hecke_orbit_code': 36028797119627558, 'n': 39, 'trace_an': 882}
  • id: 51767716
    {'hecke_orbit_code': 36028797119627558, 'n': 40, 'trace_an': -1536}
  • id: 51767717
    {'hecke_orbit_code': 36028797119627558, 'n': 41, 'trace_an': -6468}
  • id: 51767718
    {'hecke_orbit_code': 36028797119627558, 'n': 42, 'trace_an': 0}
  • id: 51767719
    {'hecke_orbit_code': 36028797119627558, 'n': 43, 'trace_an': -15412}
  • id: 51767720
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  • id: 51767721
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  • id: 51767722
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  • id: 51767723
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  • id: 51767724
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  • id: 51767725
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  • id: 51767726
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  • id: 51767727
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  • id: 51767728
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  • id: 51767729
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  • id: 51767730
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  • id: 51767731
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  • id: 51767732
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  • id: 51767733
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  • id: 51767734
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  • id: 51767735
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  • id: 51767736
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  • id: 51767737
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  • id: 51767738
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  • id: 51767739
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  • id: 51767740
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  • id: 51767741
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  • id: 51767742
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  • id: 51767743
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  • id: 51767744
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  • id: 51767745
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  • id: 51767746
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  • id: 51767747
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  • id: 51767748
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  • id: 51767749
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  • id: 51767750
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  • id: 51767751
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  • id: 51767752
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  • id: 51767753
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  • id: 51767754
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  • id: 51767755
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  • id: 51767756
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  • id: 51767759
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  • id: 51767760
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  • id: 51767761
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  • id: 51767762
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  • id: 51767763
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  • id: 51767764
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  • id: 51767765
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  • id: 51767766
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  • id: 51767767
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  • id: 51767768
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  • id: 51767769
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  • id: 51767770
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  • id: 51767771
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  • id: 51767772
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  • id: 51767773
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  • id: 51767775
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  • id: 51767776
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  • id: 51767777
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  • id: 51767778
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  • id: 51767779
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  • id: 51767780
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  • id: 51767781
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  • id: 51767782
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  • id: 51767783
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  • id: 51767784
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  • id: 51767785
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  • id: 51767786
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  • id: 51767787
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  • id: 51767788
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  • id: 51767789
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  • id: 51767790
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  • id: 51767791
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  • id: 51767792
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  • id: 51767793
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  • id: 51767794
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  • id: 51767795
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  • id: 51767796
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  • id: 51767797
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  • id: 51767798
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  • id: 51767799
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  • id: 51767800
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  • id: 51767801
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  • id: 51767802
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  • id: 51767803
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  • id: 51767804
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  • id: 51767805
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  • id: 51767806
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  • id: 51767807
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  • id: 51767808
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  • id: 51767809
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  • id: 51767810
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  • id: 51767811
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  • id: 51767812
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  • id: 51767813
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  • id: 51767814
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  • id: 51767815
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  • id: 51767816
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  • id: 51767817
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  • id: 51767818
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  • id: 51767819
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  • id: 51767820
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  • id: 51767821
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  • id: 51767822
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  • id: 51767823
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  • id: 51767824
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  • id: 51767825
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  • id: 51767826
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  • id: 51767827
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  • id: 51767828
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  • id: 51767829
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  • id: 51767830
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  • id: 51767831
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  • id: 51767832
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  • id: 51767833
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  • id: 51767834
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  • id: 51767835
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  • id: 51767836
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  • id: 51767837
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  • id: 51767838
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  • id: 51767839
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  • id: 51767840
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  • id: 51767841
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  • id: 51767842
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  • id: 51767843
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  • id: 51767844
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  • id: 51767845
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  • id: 51767846
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  • id: 51767847
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  • id: 51767848
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  • id: 51767849
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  • id: 51767850
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  • id: 51767851
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  • id: 51767860
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  • id: 51767861
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  • id: 51767862
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  • id: 51767864
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  • id: 51767865
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  • id: 51767867
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  • id: 51767868
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  • id: 51767869
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  • id: 51767870
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  • id: 51767910
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  • id: 51767911
    {'hecke_orbit_code': 36028797119627558, 'n': 841, 'trace_an': -14311049}
  • id: 51767912
    {'hecke_orbit_code': 36028797119627558, 'n': 853, 'trace_an': 19221538}
  • id: 51767913
    {'hecke_orbit_code': 36028797119627558, 'n': 857, 'trace_an': 26565468}
  • id: 51767914
    {'hecke_orbit_code': 36028797119627558, 'n': 859, 'trace_an': 9168436}
  • id: 51767915
    {'hecke_orbit_code': 36028797119627558, 'n': 863, 'trace_an': -29219598}
  • id: 51767916
    {'hecke_orbit_code': 36028797119627558, 'n': 877, 'trace_an': 9712862}
  • id: 51767917
    {'hecke_orbit_code': 36028797119627558, 'n': 881, 'trace_an': -16537248}
  • id: 51767918
    {'hecke_orbit_code': 36028797119627558, 'n': 883, 'trace_an': -23948692}
  • id: 51767919
    {'hecke_orbit_code': 36028797119627558, 'n': 887, 'trace_an': 4628460}
  • id: 51767920
    {'hecke_orbit_code': 36028797119627558, 'n': 907, 'trace_an': 20612588}
  • id: 51767921
    {'hecke_orbit_code': 36028797119627558, 'n': 911, 'trace_an': -3467490}
  • id: 51767922
    {'hecke_orbit_code': 36028797119627558, 'n': 919, 'trace_an': -36122704}
  • id: 51767923
    {'hecke_orbit_code': 36028797119627558, 'n': 929, 'trace_an': -12936612}
  • id: 51767924
    {'hecke_orbit_code': 36028797119627558, 'n': 937, 'trace_an': -50139362}
  • id: 51767925
    {'hecke_orbit_code': 36028797119627558, 'n': 941, 'trace_an': 10556832}
  • id: 51767926
    {'hecke_orbit_code': 36028797119627558, 'n': 947, 'trace_an': -3146838}
  • id: 51767927
    {'hecke_orbit_code': 36028797119627558, 'n': 953, 'trace_an': 52282890}
  • id: 51767928
    {'hecke_orbit_code': 36028797119627558, 'n': 961, 'trace_an': 21045153}
  • id: 51767929
    {'hecke_orbit_code': 36028797119627558, 'n': 967, 'trace_an': -24823468}
  • id: 51767930
    {'hecke_orbit_code': 36028797119627558, 'n': 971, 'trace_an': -13307724}
  • id: 51767931
    {'hecke_orbit_code': 36028797119627558, 'n': 977, 'trace_an': 8177046}
  • id: 51767932
    {'hecke_orbit_code': 36028797119627558, 'n': 983, 'trace_an': 13246512}
  • id: 51767933
    {'hecke_orbit_code': 36028797119627558, 'n': 991, 'trace_an': -14854984}
  • id: 51767934
    {'hecke_orbit_code': 36028797119627558, 'n': 997, 'trace_an': 3337690}