Embedded newform data - 2070.4.a.bj.1.1

Formats: - HTML - YAML - JSON - 2024-04-25T06:49:25.455514

• 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
  conrey_indexes	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_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	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': 33120, 'analytic_conductor': 122.13395371188307, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [5, -1], [23, -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': [2070, 1, [461, 1657, 1891], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 4, 'field_disc': 3127547581, 'field_disc_factorization': [[37, 2], [2284549, 1]], 'field_poly': [342, -111, -68, 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': [[7, [453664, 2618, -1507, 1, 1]], [11, [-977536, 94420, -1771, -39, 1]], [17, [1048184, 590494, -14205, -23, 1]]], 'hecke_orbit': 36, 'hecke_orbit_code': 157625987025078294, 'hecke_ring_generator_nbound': 13, '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_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '2070.4.a.bj', 'level': 2070, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5, 23], 'level_radical': 690, 'minimal_twist': '230.4.a.h', 'prim_orbit_index': 1, 'qexp_display': 'q+2q^{2}+4q^{4}+5q^{5}+(2\\beta _{1}+\\beta _{2})q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 4, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2070.4.a', 'trace_display': [8, 0, 20, -1], 'trace_hash': 1265355866278490982, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.045', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.830', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.633', 'prec': 17}, {'__RealLiteral__': 0, 'data': '40.844', 'prec': 20}, {'__RealLiteral__': 0, 'data': '20.793', 'prec': 20}, {'__RealLiteral__': 0, 'data': '676.884', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [4, 8, 0, 16, 20, 0, -1, 32, 0, 40, 39, 0, -20, -2, 0, 64, 23, 0, 53, 80, 0, 78, 92, 0, 100, -40, 0, -4, -161, 0, 388, 128, 0, 46, -5, 0, 466, 106, 0, 160, -484, 0, 894, 156, 0, 184, 265, 0, 1643, 200, 0, -80, -576, 0, 195, -8, 0, -322, 94, 0, 1153, 776, 0, 256, -100, 0, -1472, 92, 0, -10, -200, 0, 1147, 932, 0, 212, 2176, 0, -908, 320, 0, -968, 1048, 0, 115, 1788, 0, 312, 1784, 0, 2329, 368, 0, 530, 265, 0, -2047, 3286, 0, 400, -366, 0, 85, -160, 0, -1152, 3918, 0, 1403, 390, 0, -16, 860, 0, 460, -644, 0, 188, -1544, 0, -261, 2306, 0, 1552, 500, 0, -3219, 512, 0, -200, -943, 0, 7699, -2944, 0, 184, 3473, 0, 3843, -20, 0, -400, -2932, 0, -805, 2294, 0, 1864, -1093, 0, -700, 424, 0, 4352, 1940, 0, 1774, -1816, 0, 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'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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-0.15946786645534314, -0.3784072588549102, -0.30390874944766255, -0.27520402583207015, -0.4666998838613391, -0.22175683717261108, -0.11411444345681121, -0.23724952387993123, -0.07705711275764479, -0.16373844743624708, -0.20404562748900923, -0.25560602391938586, -0.41085064432215446, -0.186940900150587, -0.1376915442484782, -0.3416320989249016, -0.1431739385050827, -0.4021277154703609, -0.28238952335897627, -0.3210322259717209, -0.3917585578720931, -0.17192876705147134, -0.36334391315666786, -0.13978027414452004, -0.2807939492599578, -0.11418612555915969, -0.31029561892527957, -0.08536475276935795, -0.3175537401855645, -0.27908298986167723, -0.19273787081909383, -0.23071856230665688, -0.04983930204200031, -0.18356231752915808, -0.23081172119702567, -0.4052595479426808, -0.09589047526222165], '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': -6.572085461591005, 'hecke_orbit': 36, 'hecke_orbit_code': 157625987025078294, 'label': '2070.4.a.bj.1.1', 'level': 2070, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_prime	boolean
  level_is_prime_power	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

  
  {'AL_dims': [[[[2, -1], [3, -1], [5, 1], [23, 1]], 10, 5], [[[2, -1], [3, -1], [5, -1], [23, -1]], 10, 3], [[[2, -1], [3, 1], [5, 1], [23, -1]], 6, 1], [[[2, 1], [3, 1], [5, -1], [23, -1]], 5, 1], [[[2, 1], [3, 1], [5, -1], [23, 1]], 6, 1], [[[2, -1], [3, -1], [5, -1], [23, 1]], 7, 5], [[[2, -1], [3, 1], [5, 1], [23, 1]], 5, 1], [[[2, -1], [3, 1], [5, -1], [23, -1]], 5, 2], [[[2, 1], [3, -1], [5, -1], [23, -1]], 7, 3], [[[2, 1], [3, 1], [5, 1], [23, -1]], 6, 2], [[[2, 1], [3, -1], [5, 1], [23, -1]], 9, 3], [[[2, 1], [3, -1], [5, 1], [23, 1]], 7, 3], [[[2, 1], [3, -1], [5, -1], [23, 1]], 9, 4], [[[2, 1], [3, 1], [5, 1], [23, 1]], 5, 2], [[[2, -1], [3, 1], [5, -1], [23, 1]], 6, 2], [[[2, -1], [3, -1], [5, 1], [23, -1]], 7, 4]], 'ALdims': [5, 6, 6, 5, 7, 9, 9, 7, 5, 6, 6, 5, 10, 7, 7, 10], 'Nk2': 33120, 'analytic_conductor': 122.13395371188307, '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': [2070, 1, [461, 1657, 1891], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1280, 'dim': 110, 'eis_dim': 32, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11, 17], 'hecke_orbit_code': 67110934, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 5, 5, 5, 5, 6, 6], 'label': '2070.4.a', 'level': 2070, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5, 23], 'level_radical': 690, 'mf_dim': 1312, 'mf_new_dim': 110, 'num_forms': 42, 'plus_dim': 60, 'prim_orbit_index': 1, 'relative_dim': 110, 'sturm_bound': 1728, 'trace_bound': 7, 'trace_display': [4, 0, 0, -104], 'traces': [110, 4, 0, 440, 0, 0, -104, 16, 0, 0, -84, 0, -60, -80, 0, 1760, -84, 0, -92, 0, 0, 40, 0, 0, 2750, 0, 0, -416, -248, 0, 24, 64, 0, 360, 100, 0, 1144, 72, 0, 0, -268, 0, 428, -336, 0, 0, -912, 0, 6206, 100, 0, -240, -872, 0, 0, -320, 0, -232, -260, 0, 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-92928, 0, -30360, -164252, 0, -240856, -2344, 0, 154176, 565472, 0, 387364, -187680, 0, 267088, -916104, 0, 373480, -544960, 0, 104176, -412344, 0, 548824, -233920, 0, -90552, -606200, 0, -934348, -682192, 0, 0, -1043096, 0, 875992, -248848, 0, -1164536, -496216, 0, -1484516, -374720, 0, 326224, 1119272, 0, 13400, 23552, 0, -491176, -257860, 0, -1070960, -756736, 0, 14464, 157760, 0, -650192, -61664, 0, 313440, -371736, 0, -1253380, 713592, 0, 155520, -836320, 0, 70196, 0, 0, -1111512, -950544, 0, -374200, -356832, 0, -54272, 1213132, 0, 667400, 315312, 0, -870168, -67860, 0, 223252, -479856, 0, -32960, -2198992, 0, -393088, -17152, 0, -565744, 706648, 0, 68800, 352840, 0, 18816, -106492, 0, 285180, -41296, 0, 68448, 1452472, 0, 474448, -1008136, 0, 242144, 0, 0, -69016, 119744, 0, 48400, -1555088, 0, -34800, -1079376, 0, -20864, 67244, 0, -679236, -75200, 0, 1008048, -585272, 0, -774520, -54624, 0, -114080, -771404, 0, 109664, 28928, 0, 1175040, 38100, 0, -1166964, -849376, 0, 90080, -1605364, 0, 2489196, 13584, 0, -363792, 834312, 0, -301068, 280080, 0, -90192, -201812, 0, 886260, -444640, 0, -352032, -1200556, 0, -406576, -214784, 0, 279136, -162040, 0, 110624, -246880, 0, -86560, 719032, 0, 115748, 77648, 0, -441312, 355280, 0, 206776, 62080, 0, -160968, -891360, 0, -78400, -167712, 0, -172288, 156620, 0, 1236308, 580448, 0, 172608, -20320, 0, 63296, 201884, 0, 16960, -36584, 0, -1371408, -228160, 0, -3688, 1062512, 0, -896440, 31000, 0, 27392, 1748308, 0, 499200, -459392, 0, -665568, -536512, 0, 547024, 282632, 0, -408320, -290440, 0, -838560, 317760, 0, 75040, 201752, 0, -502984, 279472, 0, -104672, -554292, 0, 694296, -8320, 0, -637424, -17296, 0, -420360, -611664, 0, 374560, 585928, 0, 95736, -17440, 0, 211792, 255040, 0, 611584, -170624, 0, -41600, -753224, 0, 595484, -77856, 0, -96048, 611920, 0, -741162, -212160, 0, 29376, -931544, 0, -33720, -21504, 0, 734744, 531344, 0, -763880, -652320, 0, -255328, 89900, 0, -246440, 999392, 0, -59480, -473308, 0, 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-1343160, -95872, 0, 165984, -334784, 0, -622520, 59800, 0, -8064, 665856, 0, 311880, -595536, 0, 765008, 728240, 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: 48863064
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 157625987025078294, 'target_is_minimal': False, 'target_label': '2070.4.a.bj.1.1', 'target_level': 2070, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48863065
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458702566, 'target_is_minimal': True, 'target_label': '230.4.a.h.1.1', 'target_level': 230, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48863066
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 4, 'target_hecke_orbit_code': 54043195595556656, 'target_is_minimal': False, 'target_label': '1840.4.a.m.1.4', 'target_level': 1840, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48863067
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 599, 'target_dim': 8, 'target_embedding_index': 4, 'target_hecke_orbit_code': 58546863942403198, 'target_is_minimal': False, 'target_label': '1150.4.b.n.599.4', 'target_level': 1150, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48863068
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 599, 'target_dim': 8, 'target_embedding_index': 5, 'target_hecke_orbit_code': 58546863942403198, 'target_is_minimal': False, 'target_label': '1150.4.b.n.599.5', 'target_level': 1150, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48863069
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 1, 'source_hecke_orbit_code': 157625987025078294, 'source_is_minimal': False, 'source_label': '2070.4.a.bj.1.1', 'source_level': 2070, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 4, 'target_hecke_orbit_code': 67553994477667454, 'target_is_minimal': False, 'target_label': '1150.4.a.p.1.4', 'target_level': 1150, 'twist_class_label': '230.4.a.h.1.1', 'twist_class_level': 230, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2405575
    {'charpoly_factorization': [[[-2, 1], 4]], 'hecke_orbit_code': 157625987025078294, 'p': 2}
  • id: 2405576
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 157625987025078294, 'p': 3}
  • id: 2405577
    {'charpoly_factorization': [[[-5, 1], 4]], 'hecke_orbit_code': 157625987025078294, 'p': 5}
  • id: 2405578
    {'charpoly_factorization': [[[453664, 2618, -1507, 1, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 7}
  • id: 2405579
    {'charpoly_factorization': [[[-977536, 94420, -1771, -39, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 11}
  • id: 2405580
    {'charpoly_factorization': [[[3059002, 25481, -4948, 20, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 13}
  • id: 2405581
    {'charpoly_factorization': [[[1048184, 590494, -14205, -23, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 17}
  • id: 2405582
    {'charpoly_factorization': [[[-78336, 340080, -15029, -53, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 19}
  • id: 2405583
    {'charpoly_factorization': [[[-23, 1], 4]], 'hecke_orbit_code': 157625987025078294, 'p': 23}
  • id: 2405584
    {'charpoly_factorization': [[[1597064, -1886712, -27260, 161, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 29}
  • id: 2405585
    {'charpoly_factorization': [[[-397027152, 5546709, 13076, -388, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 31}
  • id: 2405586
    {'charpoly_factorization': [[[-7921024, -681856, 37920, -466, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 37}
  • id: 2405587
    {'charpoly_factorization': [[[1506099394, -17572043, -36232, 484, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 41}
  • id: 2405588
    {'charpoly_factorization': [[[-5392023552, 22823424, 166752, -894, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 43}
  • id: 2405589
    {'charpoly_factorization': [[[1306137888, 43523988, -230390, -265, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 47}
  • id: 2405590
    {'charpoly_factorization': [[[-3236491568, -79775808, -107352, 576, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 53}
  • id: 2405591
    {'charpoly_factorization': [[[11673423616, 20596976, -243460, -94, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 59}
  • id: 2405592
    {'charpoly_factorization': [[[-42772329400, 315388730, -54057, -1153, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 61}
  • id: 2405593
    {'charpoly_factorization': [[[-10308616192, 42702336, 602032, 1472, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 67}
  • id: 2405594
    {'charpoly_factorization': [[[274201266224, -93278335, -1067322, 200, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 71}
  • id: 2405595
    {'charpoly_factorization': [[[-4754107544, -9049904, 356120, -1147, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 73}
  • id: 2405596
    {'charpoly_factorization': [[[145785325568, -272612224, -923664, 908, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 79}
  • id: 2405597
    {'charpoly_factorization': [[[-178673654272, 675145440, -359444, -1048, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 83}
  • id: 2405598
    {'charpoly_factorization': [[[-969417760000, 2249185600, -492084, -1784, 1], 1]], 'hecke_orbit_code': 157625987025078294, 'p': 89}
  • id: 2405599
    {'charpoly_factorization': [[[-658266694276, -2746911284, -716799, 2047, 1], 1]], 'hecke_orbit_code': 157625987025078294, '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': 36, 'label': '2070.4.a.bj', 'level': 2070, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 270831000
    {'hecke_orbit_code': 157625987025078294, 'n': 1, 'trace_an': 4}
  • id: 270831001
    {'hecke_orbit_code': 157625987025078294, 'n': 2, 'trace_an': 8}
  • id: 270831002
    {'hecke_orbit_code': 157625987025078294, 'n': 3, 'trace_an': 0}
  • id: 270831003
    {'hecke_orbit_code': 157625987025078294, 'n': 4, 'trace_an': 16}
  • id: 270831004
    {'hecke_orbit_code': 157625987025078294, 'n': 5, 'trace_an': 20}
  • id: 270831005
    {'hecke_orbit_code': 157625987025078294, 'n': 6, 'trace_an': 0}
  • id: 270831006
    {'hecke_orbit_code': 157625987025078294, 'n': 7, 'trace_an': -1}
  • id: 270831007
    {'hecke_orbit_code': 157625987025078294, 'n': 8, 'trace_an': 32}
  • id: 270831008
    {'hecke_orbit_code': 157625987025078294, 'n': 9, 'trace_an': 0}
  • id: 270831009
    {'hecke_orbit_code': 157625987025078294, 'n': 10, 'trace_an': 40}
  • id: 270831010
    {'hecke_orbit_code': 157625987025078294, 'n': 11, 'trace_an': 39}
  • id: 270831011
    {'hecke_orbit_code': 157625987025078294, 'n': 12, 'trace_an': 0}
  • id: 270831012
    {'hecke_orbit_code': 157625987025078294, 'n': 13, 'trace_an': -20}
  • id: 270831013
    {'hecke_orbit_code': 157625987025078294, 'n': 14, 'trace_an': -2}
  • id: 270831014
    {'hecke_orbit_code': 157625987025078294, 'n': 15, 'trace_an': 0}
  • id: 270831015
    {'hecke_orbit_code': 157625987025078294, 'n': 16, 'trace_an': 64}
  • id: 270831016
    {'hecke_orbit_code': 157625987025078294, 'n': 17, 'trace_an': 23}
  • id: 270831017
    {'hecke_orbit_code': 157625987025078294, 'n': 18, 'trace_an': 0}
  • id: 270831018
    {'hecke_orbit_code': 157625987025078294, 'n': 19, 'trace_an': 53}
  • id: 270831019
    {'hecke_orbit_code': 157625987025078294, 'n': 20, 'trace_an': 80}
  • id: 270831020
    {'hecke_orbit_code': 157625987025078294, 'n': 21, 'trace_an': 0}
  • id: 270831021
    {'hecke_orbit_code': 157625987025078294, 'n': 22, 'trace_an': 78}
  • id: 270831022
    {'hecke_orbit_code': 157625987025078294, 'n': 23, 'trace_an': 92}
  • id: 270831023
    {'hecke_orbit_code': 157625987025078294, 'n': 24, 'trace_an': 0}
  • id: 270831024
    {'hecke_orbit_code': 157625987025078294, 'n': 25, 'trace_an': 100}
  • id: 270831025
    {'hecke_orbit_code': 157625987025078294, 'n': 26, 'trace_an': -40}
  • id: 270831026
    {'hecke_orbit_code': 157625987025078294, 'n': 27, 'trace_an': 0}
  • id: 270831027
    {'hecke_orbit_code': 157625987025078294, 'n': 28, 'trace_an': -4}
  • id: 270831028
    {'hecke_orbit_code': 157625987025078294, 'n': 29, 'trace_an': -161}
  • id: 270831029
    {'hecke_orbit_code': 157625987025078294, 'n': 30, 'trace_an': 0}
  • id: 270831030
    {'hecke_orbit_code': 157625987025078294, 'n': 31, 'trace_an': 388}
  • id: 270831031
    {'hecke_orbit_code': 157625987025078294, 'n': 32, 'trace_an': 128}
  • id: 270831032
    {'hecke_orbit_code': 157625987025078294, 'n': 33, 'trace_an': 0}
  • id: 270831033
    {'hecke_orbit_code': 157625987025078294, 'n': 34, 'trace_an': 46}
  • id: 270831034
    {'hecke_orbit_code': 157625987025078294, 'n': 35, 'trace_an': -5}
  • id: 270831035
    {'hecke_orbit_code': 157625987025078294, 'n': 36, 'trace_an': 0}
  • id: 270831036
    {'hecke_orbit_code': 157625987025078294, 'n': 37, 'trace_an': 466}
  • id: 270831037
    {'hecke_orbit_code': 157625987025078294, 'n': 38, 'trace_an': 106}
  • id: 270831038
    {'hecke_orbit_code': 157625987025078294, 'n': 39, 'trace_an': 0}
  • id: 270831039
    {'hecke_orbit_code': 157625987025078294, 'n': 40, 'trace_an': 160}
  • id: 270831040
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  • id: 270831045
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  • id: 270831046
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  • id: 270831060
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  • id: 270831112
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  • id: 270831126
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  • id: 270831135
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  • id: 270831138
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  • id: 270831139
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  • id: 270831141
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  • id: 270831142
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  • id: 270831144
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  • id: 270831147
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  • id: 270831148
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  • id: 270831165
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  • id: 270831168
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  • id: 270831177
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  • id: 270831178
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  • id: 270831180
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  • id: 270831190
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  • id: 270831192
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  • id: 270831231
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  • id: 270831234
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  • id: 270831333
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  • id: 270831421
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  • id: 270831982
    {'hecke_orbit_code': 157625987025078294, 'n': 983, 'trace_an': 110857}
  • id: 270831983
    {'hecke_orbit_code': 157625987025078294, 'n': 984, 'trace_an': 0}
  • id: 270831984
    {'hecke_orbit_code': 157625987025078294, 'n': 985, 'trace_an': -9840}
  • id: 270831985
    {'hecke_orbit_code': 157625987025078294, 'n': 986, 'trace_an': -84592}
  • id: 270831986
    {'hecke_orbit_code': 157625987025078294, 'n': 987, 'trace_an': 0}
  • id: 270831987
    {'hecke_orbit_code': 157625987025078294, 'n': 988, 'trace_an': 26236}
  • id: 270831988
    {'hecke_orbit_code': 157625987025078294, 'n': 989, 'trace_an': 20562}
  • id: 270831989
    {'hecke_orbit_code': 157625987025078294, 'n': 990, 'trace_an': 0}
  • id: 270831990
    {'hecke_orbit_code': 157625987025078294, 'n': 991, 'trace_an': 62507}
  • id: 270831991
    {'hecke_orbit_code': 157625987025078294, 'n': 992, 'trace_an': 12416}
  • id: 270831992
    {'hecke_orbit_code': 157625987025078294, 'n': 993, 'trace_an': 0}
  • id: 270831993
    {'hecke_orbit_code': 157625987025078294, 'n': 994, 'trace_an': -159104}
  • id: 270831994
    {'hecke_orbit_code': 157625987025078294, 'n': 995, 'trace_an': -580}
  • id: 270831995
    {'hecke_orbit_code': 157625987025078294, 'n': 996, 'trace_an': 0}
  • id: 270831996
    {'hecke_orbit_code': 157625987025078294, 'n': 997, 'trace_an': -27872}
  • id: 270831997
    {'hecke_orbit_code': 157625987025078294, 'n': 998, 'trace_an': 32190}
  • id: 270831998
    {'hecke_orbit_code': 157625987025078294, 'n': 999, 'trace_an': 0}
  • id: 270831999
    {'hecke_orbit_code': 157625987025078294, 'n': 1000, 'trace_an': 4000}