Embedded newform data - 13.8.e.a.4.6

Formats: - HTML - YAML - JSON - 2025-12-09T08:58:14.346906

• 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': 832, 'analytic_conductor': 4.0610053312935825, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 13, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 6, 'char_parity': 1, 'char_values': [13, 6, [2], [1]], 'cm_discs': [], 'conrey_index': 4, 'dim': 14, 'field_disc': -151415551224665733467207633121132706555656943110912, 'field_disc_factorization': [[-1, 1], [2, 8], [3, 7], [11, 2], [4625191, 2], [323235096405989, 2]], 'field_poly': [4669637050368, 0, 10484997239808, 0, 790180980480, 0, 16872573312, 0, 148562016, 0, 629380, 0, 1279, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [], 'hecke_orbit': 1, 'hecke_orbit_code': 275012124685, 'hecke_ring_generator_nbound': 9, 'hecke_ring_index': 789654528, 'hecke_ring_index_factorization': [[2, 10], [3, 3], [13, 4]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 13, 5, 1, 6, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '13.8.e.a', 'level': 13, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [13], 'level_radical': 13, 'minimal_twist': '13.8.e.a', 'prim_orbit_index': 5, 'qexp_display': 'q+\\beta _{2}q^{2}+(4+4\\beta _{3}-\\beta _{4}-\\beta _{6})q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 7, 'rm_discs': [], 'sato_tate_group': '7.2.3.c6', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '13.8.e', 'trace_display': [-3, 26, 0, -2772], 'trace_hash': 223808004870766309, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.001', 'prec': 17}, {'__RealLiteral__': 0, 'data': '12.332', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '693.989', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '71293.789', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.165', 'prec': 17}, 'traces': [14, -3, 26, 383, 0, -264, -2772, 0, -3491, -509, 6516, 38380, 5109, -47916, -19266, -633, -38403, 0, 43254, 89409, 0, -125882, -68550, 224454, 39380, 361959, -432400, -234780, 221583, -157890, 0, -878067, 219756, 0, 659616, 635675, -565347, 953640, 30082, -77182, 1716057, 206406, -882692, 0, -4616853, -3267480, 0, 1133630, 2653979, 145128, -38964, 4962178, -1791210, 9597234, 2453536, -7457952, 0, -14978127, -1189032, 0, 3858525, 1904142, 7718520, 14570922, 10424661, -31956396, 4674330, 9569619, -13743840, 0, -25203126, -6851607, 0, 8640105, 10316152, 12934506, 19599336, 50085750, -30688440, 29127963, 13886221, -37359719, 0, -96398508, -22436313, 0, 12769686, 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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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'dual_embedding_m': 13, 'embedding_index': 6, 'embedding_m': 6, 'embedding_root_imag': 14.764372007177764, 'embedding_root_real': 0.0, 'hecke_orbit': 1, 'hecke_orbit_code': 275012124685, 'label': '13.8.e.a.4.6', 'level': 13, 'weight': 8}
• 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

  
  {'Nk2': 832, 'analytic_conductor': 4.0610053312935825, 'char_conductor': 13, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 6, 'char_parity': 1, 'char_values': [13, 6, [2], [1]], 'conrey_index': 4, 'cusp_dim': 14, 'dim': 14, 'eis_dim': 4, 'eis_new_dim': 4, 'hecke_cutter_primes': [], 'hecke_orbit_code': 275012124685, 'hecke_orbit_dims': [14], 'label': '13.8.e', 'level': 13, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [13], 'level_radical': 13, 'mf_dim': 18, 'mf_new_dim': 18, 'num_forms': 1, 'prim_orbit_index': 5, 'relative_dim': 7, 'sturm_bound': 9, 'trace_bound': 0, 'trace_display': [-3, 26, 0, -2772], 'traces': [14, -3, 26, 383, 0, -264, -2772, 0, -3491, -509, 6516, 38380, 5109, -47916, -19266, -633, -38403, 0, 43254, 89409, 0, -125882, -68550, 224454, 39380, 361959, -432400, -234780, 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• 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: 3045143
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 4, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 275012124685, 'target_is_minimal': True, 'target_label': '13.8.e.a.4.6', 'target_level': 13, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 8}
  • id: 3045144
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 82, 'target_dim': 14, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4504699273216117, 'target_is_minimal': False, 'target_label': '117.8.q.b.82.2', 'target_level': 117, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 8}
  • id: 3045145
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 17, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 1511962706128, 'target_is_minimal': False, 'target_label': '208.8.w.a.17.6', 'target_level': 208, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 8}
  • id: 3045146
    {'conductor': 13, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 168, 'target_dim': 14, 'target_embedding_index': 11, 'target_hecke_orbit_code': 13510867735806121, 'target_is_minimal': False, 'target_label': '169.8.b.d.168.11', 'target_level': 169, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '13.4', 'twisting_conrey_index': 4, 'weight': 8}
  • id: 3045147
    {'conductor': 13, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 4, 'target_hecke_orbit_code': 27021597898440873, 'target_is_minimal': False, 'target_label': '169.8.a.g.1.4', 'target_level': 169, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '13.6', 'twisting_conrey_index': 6, 'weight': 8}
  • id: 3045148
    {'conductor': 13, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 11, 'target_hecke_orbit_code': 27021597898440873, 'target_is_minimal': False, 'target_label': '169.8.a.g.1.11', 'target_level': 169, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '13.7', 'twisting_conrey_index': 7, 'weight': 8}
  • id: 3045149
    {'conductor': 13, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 168, 'target_dim': 14, 'target_embedding_index': 4, 'target_hecke_orbit_code': 13510867735806121, 'target_is_minimal': False, 'target_label': '169.8.b.d.168.4', 'target_level': 169, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '13.9', 'twisting_conrey_index': 9, 'weight': 8}
  • id: 3045150
    {'conductor': 13, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 10, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 275012124685, 'target_is_minimal': True, 'target_label': '13.8.e.a.10.6', 'target_level': 13, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '13.10', 'twisting_conrey_index': 10, 'weight': 8}
  • id: 3045151
    {'conductor': 39, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 10, 'target_dim': 14, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4504699273216117, 'target_is_minimal': False, 'target_label': '117.8.q.b.10.2', 'target_level': 117, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '39.23', 'twisting_conrey_index': 23, 'weight': 8}
  • id: 3045152
    {'conductor': 52, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 4, 'source_dim': 14, 'source_embedding_index': 6, 'source_hecke_orbit_code': 275012124685, 'source_is_minimal': True, 'source_label': '13.8.e.a.4.6', 'source_level': 13, 'target_conrey_index': 49, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 1511962706128, 'target_is_minimal': False, 'target_label': '208.8.w.a.49.6', 'target_level': 208, 'twist_class_label': '13.8.e.a.4.6', 'twist_class_level': 13, 'twisting_char_label': '52.23', 'twisting_conrey_index': 23, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 55700
    {'charpoly_factorization': [[[4669637050368, -12720772583424, 12084121562112, -1452082650624, -303820063488, 48674276352, 9157518144, -300354336, -60074832, 1379568, 295876, -1914, -635, 3, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 2}
  • id: 55701
    {'charpoly_factorization': [[[614213489904094868544, -531248873778286582752, 463704551287083870336, 2411168606601652152, 559105604579798784, 1181458792983042, 446143375686105, 772947079200, 195518020914, -67561626, 60652507, -27380, 9738, -26, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 3}
  • id: 55702
    {'charpoly_factorization': [[[105837813980649106145280000000000, 0, 62960647276378486944000000000, 0, 8846481621613558464000000, 0, 426218310290403360000, 0, 9436314936905475, 0, 103135355371, 0, 527185, 0, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 5}
  • id: 55703
    {'charpoly_factorization': [[[748043232672026958958358093008235048140800, 461879130118434123851654970166806896640, -3338266814780828645803120595075275776, -2119908364781292956752273653940224, 10847788274010278757853136087712, 9349351030853973824713491456, -13852979991037181787228927, -14828861955758982429060, 13065028132971905370, 18311096230280280, -1366747147053, -8118428472, -367398, 2772, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 7}
  • id: 55704
    {'charpoly_factorization': [[[4814918555017119712174393097761851174228787200, 46823161135553911043156588565738628005765120, 64324874440099673542690260441698596783104, -850455016541924986996385054787682587648, 1807702509158802938517519160471195296, -1275733064733222119627757654247968, 192783730027003654107845205729, 142969259481023455309042020, -18566225540196159758262, -10903975090373221560, 1884473059691491, 356395004856, -40542614, -6516, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 11}
  • id: 55705
    {'charpoly_factorization': [[[3830224792147131369362629348887201408953937846517364173, -311857863717794225576258214093963559303651247373021, 31764544128814136911198785822755528906032672262, 5890715400220218692409159014253792683086355, -1478299988155662437887658113070716320384, 59684224712820177326141674276107025, 1701632737646977781905664016729, -2733218441823860459366329614, 27118294088878272324837, 15158374223403103225, -5983457008983168, 379974258755, 32653166, -5109, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 13}
  • id: 55706
    {'charpoly_factorization': [[[302323129762923112461270320843616404647111492763144273529, 141246275286794368260977062972374941238333819448321299, 57654747138558520950602976503268311191035558878532, 7315181120414296036675507896261164701159414065, 1197904565155789576810376875061959233611313, 113273817542716868097793751114555959314, 14494519690903936165664363602139181, 1146575778674550068321372705805, 106550128734740631635932485, 6626978615909354648562, 492594579974697561, 25000049670417, 1329989604, 38403, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 17}
  • id: 55707
    {'charpoly_factorization': [[[27835741048727474360568822104784531405686595487275046971072, 31821940482303096183726207055932587198908784436564639072, 14266808965114347821750318870334025348878370356039072, 2447008293133858230559350523462727520648206007048, 122052513679163653366537633281394026114537816, -11651490836439965267381088159951012344346, -934139746851893733538383751772551431, 55403489690570678399239231167696, 3623702793263656944758884530, -273856126510786970970774, 3689317600660320147, 105368901942060, -1812413718, -43254, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 19}
  • id: 55708
    {'charpoly_factorization': [[[19563929053656181814903437052773541174708790087504211884337928256, -4809072861992535950859400061427508920673931917537260625061856, 1447613773298132124558288172728051475534242905730573245184, 67779759655510699985656051901350251852621804351258360, 3183444124914452648263172075821053291487806280032, 72061256550781556218696833847707229505741346, 1855366111379342825163763837384707806265, 29563921634624669351830782184564896, 629859204364276253736409067010, 7734173455432813408097958, 126549588672823643307, 940592936802348, 13756808634, 68550, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 23}
  • id: 55709
    {'charpoly_factorization': [[[79269094153900348458633094666528855725863457592366665570581627617281, -32342808689660885159205189892149592793117547968277691107581670447, 12123746638731143008850032533635700761823233857756328580541284, -433078657315060968466034644492022164782138457282411209165, 13687054206655419865451125339542406466945492985056313, -111293940917712892846657096454329126309395473226, 1581675451686091667790130229472641957953101, -9176974101846838090597738671247953753, 116898466956003745230424616159085, -526497027684953963247502218, 4379562627098946813657, -12014101641542157, 95591033988, -221583, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 29}
  • id: 55710
    {'charpoly_factorization': [[[2065466438332045801735398236585308073715604559863563427768332000000000000, 0, 944140978228223280254461397733207322204038311160278372544000000, 0, 165988266926470389015101605560155020561411182322560000, 0, 14456687134088396167781434049214155135404800, 0, 674397693463186041156635822756928, 0, 16888136634241046316432, 0, 210072928836, 0, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 31}
  • id: 55711
    {'charpoly_factorization': [[[2589338998246373480780019480339826711215154414797501088435359557764216875, -26548814093585383368867306950210992608174086785151004909521562182325, -996721942979346028162976001009542677940874714409142776699447986, 11149842222483507469235823687632180860461981796617737584821, 422205975047008136248077249265338594634164874042772457, 1710215659816965966306749534508474635039941414626, -16411347080541877511098683267246359012445777, -94978826160151470281040482667595297575, 584538801039881768862909218161125, 4178497870211359462675160850, -2338149040211195825013, -55476262435288347, 8411267802, 565347, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 37}
  • id: 55712
    {'charpoly_factorization': [[[151996617083441587805492581331284569061578137644538895630085479322548394824483, 5099155205110958044602284048212945276035168157982630340903847323800429055, 70194251397342457238785229840392438484534239655913256154227936180374, 441905436242074963524320794786121727191521431367582123195501665, 898870883495562284460761379144415212993839628693442663017, -3089084464635608243056914999292514783101936178331222, -11801068510319496820728978532440257063431711305, 17315347855230553468319688487068167955957, 86462595705962633265240020450092965, -93109414443218032248703100934, -324353692575551392140653, 438152984031588273, 726291783394, -1716057, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 41}
  • id: 55713
    {'charpoly_factorization': [[[669292934852295267561706876110579023756666629019916122421514788023209984000000, 1206771043436640647782258319857338085431579515893807040106750994042880000, 58900845490364961891008112298367792831798244927225586746200058265600, -68115792311220196172069258057021411350406918104245906692026880, 4300086822624463101753236654142466347715702584761649219584, 37625732542268431615476747984790092224631082857160, 43661296961264091676877304110708973151170869745, 74200073724219384558442369005145803745356, 382440861648272764721615688608315874, 459839742062929470564601095208, 981743369532793361834891, 742858210062385888, 1428578385010, 882692, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 43}
  • id: 55714
    {'charpoly_factorization': [[[1266969076346238425287340188415265460532593951001681529346892205676333325119438848, 0, 32436238231450578973528801983840277172406513940407191141923325933432832, 0, 320014591985786778995476960196773906205736961918797984132096, 0, 1554833036170387283400992548935204883464320674560, 0, 3981739945689431285083309880587265088, 0, 5434140176072740411548304, 0, 3720079700740, 0, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 47}
  • id: 55715
    {'charpoly_factorization': [[[-325458088147605182670835467368300960936976, -526896251119962345945317851586834928, 5634454438480816474021040576760, 6466935307982189218802064, -4443708570650784729, -5028720500997, 895605, 1], 2]], 'hecke_orbit_code': 275012124685, 'p': 53}
  • id: 55716
    {'charpoly_factorization': [[[154292799683467942562433458106916633917039792224737436694966193528580674239466057728, -784189159591184458940031400383538610238280614951656157354700427119039855070208, 562797333678092004255468108779059452114329024096421835145599158811671552, 3891869139547533582246036905814354636329743460167569309272963313984, -3328963874105007813959139217570937444246544833974103038716096, -15945321794423231757682212018721328100882413591750286252, 25960378348354439234514630447135590892922163307825, 9104405844024206234176622638073916363476004, -30333672119228104174430410465024730982, -4986113005613516444296350915756, 29101353735104858116849747, -6978056137583522160, -5397420877622, 1189032, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 59}
  • id: 55717
    {'charpoly_factorization': [[[230005101632839206218931607782291444693497555514708271653187985879444633364853515625, -3596671898479287648028716423662363167067679163095486892248866514137257277578125, 56501398636314190520872187563451809898175331232838751044727344402507327500, -17453176858035749935579700047855377210273624600163390129406006905175, 177405551453064481557037805828378809661282580839693118692045721, -293062593848909534580448328963180745592639743052172981662, 500442515754617313381601717391894886801016083874005, -449132025924285670778295713315854993806223659, 355763720011431371669852267732061720957, -183238112088682792400203873300414, 95096252646430401995284977, -35282108668165172087, 15463109638988, -3858525, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 61}
  • id: 55718
    {'charpoly_factorization': [[[2971454650381133701276425494936276477290088831667301381207480289302033880667289176120000, -13535886799699631648727608027439777832334946825912354587282494841590853115790332000, 17548263374990309844330640809854880665596509689289178609762813438597695828000, 13689187405116499713618888730239566631048575847437695157138283360040440, -12435578330778414261774208607413833660181354400672561918414533032, -7713749448696657108790177370576667805233295398380960064870, 6090156462373191442162076614257329075377492710813369, 3407471359394917496002431595107016715505887040, -1049065193980400341746086269620299364798, -668837158763444502283217331213930, 162124829188912012554351459, 84484061681177446740, -10790927019078, -4674330, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 67}
  • id: 55719
    {'charpoly_factorization': [[[6533491116585631589214626520684234650297370621932772025635843313711545140772532646520000, -46142159224127847596934543893105860679518283049954736767670711735663123893675756000, 129118290669946794296524139808854309356686450757593540220450307493539265866400, -144732837352685685754128161978346232767367256349537157182291671108355240, 1918976632291744743449521290145378693108799171478040541624481912, 100461170667547743554434994063180362829099221427638361588418, 4345842772735187908112346681379933636712516192947113, -34296347600875754191620237760043706114196632984, -5748978366650473826576799090305156603790, 9022304708604736374875595517008606, 5894210272376555274458653459, 1714382483802957745140, 279755132958682, 25203126, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 71}
  • id: 55720
    {'charpoly_factorization': [[[1336973466550491817663198729332148018629268183466746902061161188835030999868848000000000000, 0, 6007988892419657781921125040182173154130865526256168530375111739483992064000000, 0, 3509651795015408035854395680704955579182297159774028891190685120000, 0, 796257817192960823049640495792733256099703503322478400, 0, 85319075998038052469866387994104910760747, 0, 4462063280696367783154876347, 0, 109210493185305, 0, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 73}
  • id: 55721
    {'charpoly_factorization': [[[-609226451242809075250769380252074988748800, -539536382685239240064987599270445895680, -772522642615669611182390811360256, -251375990188354334565920000, 98916053051219312960, 76013297345680, 15344220, 1], 2]], 'hecke_orbit_code': 275012124685, 'p': 79}
  • id: 55722
    {'charpoly_factorization': [[[202763851060825965471709882022540882312015027137000529045043163994659439718888897352040448, 0, 529871308081023817478773561573005094936440911191158222275818052255595919048704, 0, 426771607281516115965023190121737884238805883325739389045482078208, 0, 152601462012737923913813984000440170985266034901541120, 0, 26190851633509077453768541112456237971200, 0, 2086359527416501203817961056, 0, 75373560989488, 0, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 83}
  • id: 55723
    {'charpoly_factorization': [[[350994541496629706728053833215635185274725213073726999538752076544588984818815462157037568, 1998381539377748413590309709933137012893105703959721690724397964076395607436915241984, 4389574386261182638832767607150920201929157691826645170019785021982669260046336, 3398955134879675885555342610017299255004180056198126323601847366663785536, 154219407868273212837710630676527743398771897340696976523819453696, -940847937717270613634489146842443796963290033116180751254188, -71953282667802897898008461505660726027683829884958399, 162483806459278963633397571375548552814137273028, 6212233271446513386039433758189101255634, -20056940922805040972907984385389804, 3604981153291246148115044875, 139863643222082828880, -64372622445518, -2123160, 1], 1]], 'hecke_orbit_code': 275012124685, 'p': 89}
  • id: 55724
    {'charpoly_factorization': [[[28235520329834590733964680827646918785345577045718296427811597986628495990390510065444523388928, 17950736380961244613853585850710024961390561025084065444752457363556652992686513338428416, -3815484243054243998723706771133975601674756446003913020903576171851238168414302208, -4844127143513652860544739808716340931074379619127858175862225796632830057024, 1002408225525640489702498921059531424579216716041049020421573793715712, 1034710119014740885611645967636593774696287652012596857297763532, 144367495480068392305155839435164054998964382665133312289, -25015685146148215913851547161465349622892547366316, -4752718831571102798397127837640486931785742, 727453583390269883672375656605993468, 269598413483281675309384627371, 32395391482609061415936, 2039192003432370, 68556288, 1], 1]], 'hecke_orbit_code': 275012124685, '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': 5, 'hecke_orbit': 1, 'label': '13.8.e.a', 'level': 13, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 7900284
    {'hecke_orbit_code': 275012124685, 'n': 1, 'trace_an': 14}
  • id: 7900285
    {'hecke_orbit_code': 275012124685, 'n': 2, 'trace_an': -3}
  • id: 7900286
    {'hecke_orbit_code': 275012124685, 'n': 3, 'trace_an': 26}
  • id: 7900287
    {'hecke_orbit_code': 275012124685, 'n': 4, 'trace_an': 383}
  • id: 7900288
    {'hecke_orbit_code': 275012124685, 'n': 5, 'trace_an': 0}
  • id: 7900289
    {'hecke_orbit_code': 275012124685, 'n': 6, 'trace_an': -264}
  • id: 7900290
    {'hecke_orbit_code': 275012124685, 'n': 7, 'trace_an': -2772}
  • id: 7900291
    {'hecke_orbit_code': 275012124685, 'n': 8, 'trace_an': 0}
  • id: 7900292
    {'hecke_orbit_code': 275012124685, 'n': 9, 'trace_an': -3491}
  • id: 7900293
    {'hecke_orbit_code': 275012124685, 'n': 10, 'trace_an': -509}
  • id: 7900294
    {'hecke_orbit_code': 275012124685, 'n': 11, 'trace_an': 6516}
  • id: 7900295
    {'hecke_orbit_code': 275012124685, 'n': 12, 'trace_an': 38380}
  • id: 7900296
    {'hecke_orbit_code': 275012124685, 'n': 13, 'trace_an': 5109}
  • id: 7900297
    {'hecke_orbit_code': 275012124685, 'n': 14, 'trace_an': -47916}
  • id: 7900298
    {'hecke_orbit_code': 275012124685, 'n': 15, 'trace_an': -19266}
  • id: 7900299
    {'hecke_orbit_code': 275012124685, 'n': 16, 'trace_an': -633}
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  • id: 7900500
    {'hecke_orbit_code': 275012124685, 'n': 729, 'trace_an': 31756772614}
  • id: 7900501
    {'hecke_orbit_code': 275012124685, 'n': 733, 'trace_an': 0}
  • id: 7900502
    {'hecke_orbit_code': 275012124685, 'n': 739, 'trace_an': 35300894688}
  • id: 7900503
    {'hecke_orbit_code': 275012124685, 'n': 743, 'trace_an': 2034514776}
  • id: 7900504
    {'hecke_orbit_code': 275012124685, 'n': 751, 'trace_an': 17759014876}
  • id: 7900505
    {'hecke_orbit_code': 275012124685, 'n': 757, 'trace_an': -41085618102}
  • id: 7900506
    {'hecke_orbit_code': 275012124685, 'n': 761, 'trace_an': 6697706352}
  • id: 7900507
    {'hecke_orbit_code': 275012124685, 'n': 769, 'trace_an': -42103321920}
  • id: 7900508
    {'hecke_orbit_code': 275012124685, 'n': 773, 'trace_an': 92010268776}
  • id: 7900509
    {'hecke_orbit_code': 275012124685, 'n': 787, 'trace_an': 28998261390}
  • id: 7900510
    {'hecke_orbit_code': 275012124685, 'n': 797, 'trace_an': -17724122418}
  • id: 7900511
    {'hecke_orbit_code': 275012124685, 'n': 809, 'trace_an': -48818620263}
  • id: 7900512
    {'hecke_orbit_code': 275012124685, 'n': 811, 'trace_an': 0}
  • id: 7900513
    {'hecke_orbit_code': 275012124685, 'n': 821, 'trace_an': 129988149588}
  • id: 7900514
    {'hecke_orbit_code': 275012124685, 'n': 823, 'trace_an': 58922038744}
  • id: 7900515
    {'hecke_orbit_code': 275012124685, 'n': 827, 'trace_an': 0}
  • id: 7900516
    {'hecke_orbit_code': 275012124685, 'n': 829, 'trace_an': -3385461915}
  • id: 7900517
    {'hecke_orbit_code': 275012124685, 'n': 839, 'trace_an': -10232572782}
  • id: 7900518
    {'hecke_orbit_code': 275012124685, 'n': 841, 'trace_an': -21333907924}
  • id: 7900519
    {'hecke_orbit_code': 275012124685, 'n': 853, 'trace_an': 0}
  • id: 7900520
    {'hecke_orbit_code': 275012124685, 'n': 857, 'trace_an': -163876517934}
  • id: 7900521
    {'hecke_orbit_code': 275012124685, 'n': 859, 'trace_an': -41002522428}
  • id: 7900522
    {'hecke_orbit_code': 275012124685, 'n': 863, 'trace_an': 0}
  • id: 7900523
    {'hecke_orbit_code': 275012124685, 'n': 877, 'trace_an': -48850509585}
  • id: 7900524
    {'hecke_orbit_code': 275012124685, 'n': 881, 'trace_an': 16712018739}
  • id: 7900525
    {'hecke_orbit_code': 275012124685, 'n': 883, 'trace_an': 120159244308}
  • id: 7900526
    {'hecke_orbit_code': 275012124685, 'n': 887, 'trace_an': 45544765224}
  • id: 7900527
    {'hecke_orbit_code': 275012124685, 'n': 907, 'trace_an': 23247159600}
  • id: 7900528
    {'hecke_orbit_code': 275012124685, 'n': 911, 'trace_an': -132347718912}
  • id: 7900529
    {'hecke_orbit_code': 275012124685, 'n': 919, 'trace_an': 42347878422}
  • id: 7900530
    {'hecke_orbit_code': 275012124685, 'n': 929, 'trace_an': 75718465497}
  • id: 7900531
    {'hecke_orbit_code': 275012124685, 'n': 937, 'trace_an': -6096064758}
  • id: 7900532
    {'hecke_orbit_code': 275012124685, 'n': 941, 'trace_an': 0}
  • id: 7900533
    {'hecke_orbit_code': 275012124685, 'n': 947, 'trace_an': 113685986598}
  • id: 7900534
    {'hecke_orbit_code': 275012124685, 'n': 953, 'trace_an': -81505091610}
  • id: 7900535
    {'hecke_orbit_code': 275012124685, 'n': 961, 'trace_an': -34969260118}
  • id: 7900536
    {'hecke_orbit_code': 275012124685, 'n': 967, 'trace_an': 0}
  • id: 7900537
    {'hecke_orbit_code': 275012124685, 'n': 971, 'trace_an': 60893791710}
  • id: 7900538
    {'hecke_orbit_code': 275012124685, 'n': 977, 'trace_an': 185890104813}
  • id: 7900539
    {'hecke_orbit_code': 275012124685, 'n': 983, 'trace_an': 0}
  • id: 7900540
    {'hecke_orbit_code': 275012124685, 'n': 991, 'trace_an': 61288458322}
  • id: 7900541
    {'hecke_orbit_code': 275012124685, 'n': 997, 'trace_an': -6668664923}