Embedded newform data - 1225.4.a.h.1.1

Formats: - HTML - YAML - JSON - 2024-10-14T12:36:14.802556

• 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': 19600, 'analytic_conductor': 72.27733975703225, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[5, -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': [1225, 1, [1177, 101], [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': [[2, [1, 1]], [3, [-7, 1]], [19, [-35, 1]]], 'hecke_orbit': 8, 'hecke_orbit_code': 31525197458703561, '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': '1225.4.a.h', 'level': 1225, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [5, 7], 'level_radical': 35, 'minimal_twist': '25.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-q^{2}+7q^{3}-7q^{4}-7q^{6}+15q^{8}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1225.4.a', 'trace_display': [-1, 7, 0, 0], 'trace_hash': 1227685654655872566, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.978', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.934', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.787', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, -1, 7, -7, 0, -7, 0, 15, 22, 0, -43, -49, -28, 0, 0, 41, 91, -22, 35, 0, 0, 43, -162, 105, 0, 28, -35, 0, 160, 0, -42, -161, -301, -91, 0, -154, 314, -35, -196, 0, 203, 0, -92, 301, 0, 162, 196, 287, 0, 0, 637, 196, -82, 35, 0, 0, 245, -160, 280, 0, 518, 42, 0, -167, 0, 301, -141, -637, -1134, 0, 412, 330, -763, -314, 0, -245, 0, 196, 510, 0, -839, -203, 777, 0, 0, 92, 1120, -645, 945, 0, 0, 1134, -294, -196, 0, -1127, 1246, 0, -946, 0, -1302, -637, 532, -420, 0, 82, 1269, 245, 1070, 0, 2198, 0, 503, -245, 0, -1120, -616, -280, 0, 0, 518, -518, 1421, 294, 0, 0, 874, 1455, -644, 0, -1092, 2107, 0, 141, 0, 1365, -411, 1134, 595, 0, 1372, -412, 1204, 902, 0, 763, 0, -2198, -3200, 0, 202, 525, 2002, 0, 0, 1372, 406, -510, -574, 0, 0, 839, 3803, -1421, 0, -777, 4116, 0, -1413, 0, 770, 644, 1512, 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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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-0.16286942817493635, -0.2295880246086549, -0.28844670717537674, -0.23685729176345913, -0.09538230769121282, -0.3670683436377587, -0.41875924962534783, -0.12032485199232083, -0.18588761503599793, -0.32614179693432027, -0.14249663171778976, -0.28354889663946575, -0.41769811326926076, -0.34882841592786434], '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': 8, 'hecke_orbit_code': 31525197458703561, 'label': '1225.4.a.h.1.1', 'level': 1225, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'ALdims': [45, 45, 46, 51], 'Nk2': 19600, 'analytic_conductor': 72.27733975703225, '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': [1225, 1, [1177, 101], [1, 1]], 'conrey_index': 1, 'cusp_dim': 396, 'dim': 187, 'eis_dim': 48, 'eis_new_dim': 15, 'hecke_cutter_primes': [2, 3, 19], 'hecke_orbit_code': 67110089, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 4, 4, 4, 4, 4, 5, 5, 5, 5, 6, 6, 8, 8, 8, 8, 8, 10, 10, 12, 12, 12], 'label': '1225.4.a', 'level': 1225, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [5, 7], 'level_radical': 35, 'mf_dim': 444, 'mf_new_dim': 202, 'num_forms': 46, 'plus_dim': 96, 'prim_orbit_index': 1, 'relative_dim': 187, 'sturm_bound': 560, 'trace_bound': 6, 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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: 46173604
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458703561, 'target_is_minimal': False, 'target_label': '1225.4.a.h.1.1', 'target_level': 1225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 46173605
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086074057, 'target_is_minimal': False, 'target_label': '1225.4.a.i.1.1', 'target_level': 1225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 46173606
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67108889, 'target_is_minimal': True, 'target_label': '25.4.a.a.1.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 46173607
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576591073, 'target_is_minimal': False, 'target_label': '225.4.a.e.1.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
  • id: 46173608
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 81064793359778192, 'target_is_minimal': False, 'target_label': '400.4.a.s.1.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 46173609
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 24, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503668413956121, 'target_is_minimal': False, 'target_label': '25.4.b.b.24.2', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '35.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 46173610
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 24, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503668413956121, 'target_is_minimal': False, 'target_label': '25.4.b.b.24.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '35.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 46173611
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479385, 'target_is_minimal': True, 'target_label': '25.4.a.b.1.1', 'target_level': 25, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 4}
  • id: 46173612
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 202661983298782784, 'target_is_minimal': False, 'target_label': '1600.4.a.bt.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 46173613
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458703936, 'target_is_minimal': False, 'target_label': '1600.4.a.h.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '56.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 46173614
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518066923438305, 'target_is_minimal': False, 'target_label': '225.4.b.f.199.2', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '105.62', 'twisting_conrey_index': 62, 'weight': 4}
  • id: 46173615
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518066923438305, 'target_is_minimal': False, 'target_label': '225.4.b.f.199.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '105.83', 'twisting_conrey_index': 83, 'weight': 4}
  • id: 46173616
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850081, 'target_is_minimal': False, 'target_label': '225.4.a.c.1.1', 'target_level': 225, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 4}
  • id: 46173617
    {'conductor': 140, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014536015544720, 'target_is_minimal': False, 'target_label': '400.4.c.e.49.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '140.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 46173618
    {'conductor': 140, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 18014536015544720, 'target_is_minimal': False, 'target_label': '400.4.c.e.49.2', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '140.83', 'twisting_conrey_index': 83, 'weight': 4}
  • id: 46173619
    {'conductor': 140, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850256, 'target_is_minimal': False, 'target_label': '400.4.a.c.1.1', 'target_level': 400, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '140.139', 'twisting_conrey_index': 139, 'weight': 4}
  • id: 46173620
    {'conductor': 280, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086074432, 'target_is_minimal': False, 'target_label': '1600.4.a.i.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '280.69', 'twisting_conrey_index': 69, 'weight': 4}
  • id: 46173621
    {'conductor': 280, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 31525197458703561, 'source_is_minimal': False, 'source_label': '1225.4.a.h.1.1', 'source_level': 1225, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 198158383671412288, 'target_is_minimal': False, 'target_label': '1600.4.a.bs.1.1', 'target_level': 1600, 'twist_class_label': '25.4.a.a.1.1', 'twist_class_level': 25, 'twisting_char_label': '280.139', 'twisting_conrey_index': 139, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1785875
    {'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 2}
  • id: 1785876
    {'charpoly_factorization': [[[-7, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 3}
  • id: 1785877
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 5}
  • id: 1785878
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 7}
  • id: 1785879
    {'charpoly_factorization': [[[43, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 11}
  • id: 1785880
    {'charpoly_factorization': [[[28, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 13}
  • id: 1785881
    {'charpoly_factorization': [[[-91, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 17}
  • id: 1785882
    {'charpoly_factorization': [[[-35, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 19}
  • id: 1785883
    {'charpoly_factorization': [[[162, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 23}
  • id: 1785884
    {'charpoly_factorization': [[[-160, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 29}
  • id: 1785885
    {'charpoly_factorization': [[[42, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 31}
  • id: 1785886
    {'charpoly_factorization': [[[-314, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 37}
  • id: 1785887
    {'charpoly_factorization': [[[-203, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 41}
  • id: 1785888
    {'charpoly_factorization': [[[92, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 43}
  • id: 1785889
    {'charpoly_factorization': [[[-196, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 47}
  • id: 1785890
    {'charpoly_factorization': [[[82, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 53}
  • id: 1785891
    {'charpoly_factorization': [[[-280, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 59}
  • id: 1785892
    {'charpoly_factorization': [[[-518, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 61}
  • id: 1785893
    {'charpoly_factorization': [[[141, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 67}
  • id: 1785894
    {'charpoly_factorization': [[[-412, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 71}
  • id: 1785895
    {'charpoly_factorization': [[[763, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 73}
  • id: 1785896
    {'charpoly_factorization': [[[-510, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 79}
  • id: 1785897
    {'charpoly_factorization': [[[-777, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 83}
  • id: 1785898
    {'charpoly_factorization': [[[-945, 1], 1]], 'hecke_orbit_code': 31525197458703561, 'p': 89}
  • id: 1785899
    {'charpoly_factorization': [[[-1246, 1], 1]], 'hecke_orbit_code': 31525197458703561, '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': 8, 'label': '1225.4.a.h', 'level': 1225, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 49277461
    {'hecke_orbit_code': 31525197458703561, 'n': 1, 'trace_an': 1}
  • id: 49277462
    {'hecke_orbit_code': 31525197458703561, 'n': 2, 'trace_an': -1}
  • id: 49277463
    {'hecke_orbit_code': 31525197458703561, 'n': 3, 'trace_an': 7}
  • id: 49277464
    {'hecke_orbit_code': 31525197458703561, 'n': 4, 'trace_an': -7}
  • id: 49277465
    {'hecke_orbit_code': 31525197458703561, 'n': 5, 'trace_an': 0}
  • id: 49277466
    {'hecke_orbit_code': 31525197458703561, 'n': 6, 'trace_an': -7}
  • id: 49277467
    {'hecke_orbit_code': 31525197458703561, 'n': 7, 'trace_an': 0}
  • id: 49277468
    {'hecke_orbit_code': 31525197458703561, 'n': 8, 'trace_an': 15}
  • id: 49277469
    {'hecke_orbit_code': 31525197458703561, 'n': 9, 'trace_an': 22}
  • id: 49277470
    {'hecke_orbit_code': 31525197458703561, 'n': 10, 'trace_an': 0}
  • id: 49277471
    {'hecke_orbit_code': 31525197458703561, 'n': 11, 'trace_an': -43}
  • id: 49277472
    {'hecke_orbit_code': 31525197458703561, 'n': 12, 'trace_an': -49}
  • id: 49277473
    {'hecke_orbit_code': 31525197458703561, 'n': 13, 'trace_an': -28}
  • id: 49277474
    {'hecke_orbit_code': 31525197458703561, 'n': 14, 'trace_an': 0}
  • id: 49277475
    {'hecke_orbit_code': 31525197458703561, 'n': 15, 'trace_an': 0}
  • id: 49277476
    {'hecke_orbit_code': 31525197458703561, 'n': 16, 'trace_an': 41}
  • id: 49277477
    {'hecke_orbit_code': 31525197458703561, 'n': 17, 'trace_an': 91}
  • id: 49277478
    {'hecke_orbit_code': 31525197458703561, 'n': 18, 'trace_an': -22}
  • id: 49277479
    {'hecke_orbit_code': 31525197458703561, 'n': 19, 'trace_an': 35}
  • id: 49277480
    {'hecke_orbit_code': 31525197458703561, 'n': 20, 'trace_an': 0}
  • id: 49277481
    {'hecke_orbit_code': 31525197458703561, 'n': 21, 'trace_an': 0}
  • id: 49277482
    {'hecke_orbit_code': 31525197458703561, 'n': 22, 'trace_an': 43}
  • id: 49277483
    {'hecke_orbit_code': 31525197458703561, 'n': 23, 'trace_an': -162}
  • id: 49277484
    {'hecke_orbit_code': 31525197458703561, 'n': 24, 'trace_an': 105}
  • id: 49277485
    {'hecke_orbit_code': 31525197458703561, 'n': 25, 'trace_an': 0}
  • id: 49277486
    {'hecke_orbit_code': 31525197458703561, 'n': 26, 'trace_an': 28}
  • id: 49277487
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  • id: 49277488
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  • id: 49277489
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  • id: 49277490
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  • id: 49277491
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  • id: 49277492
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  • id: 49277493
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  • id: 49277494
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  • id: 49277496
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  • id: 49277499
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  • id: 49277500
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  • id: 49277501
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  • id: 49277502
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  • id: 49277503
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  • id: 49277504
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  • id: 49277505
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  • id: 49277506
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  • id: 49277507
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  • id: 49277508
    {'hecke_orbit_code': 31525197458703561, 'n': 48, 'trace_an': 287}
  • id: 49277509
    {'hecke_orbit_code': 31525197458703561, 'n': 49, 'trace_an': 0}
  • id: 49277510
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  • id: 49277511
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  • id: 49277512
    {'hecke_orbit_code': 31525197458703561, 'n': 52, 'trace_an': 196}
  • id: 49277513
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  • id: 49277514
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  • id: 49277515
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  • id: 49277516
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  • id: 49277517
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  • id: 49277518
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  • id: 49277519
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  • id: 49277520
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  • id: 49277521
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  • id: 49277522
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  • id: 49277523
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  • id: 49277524
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  • id: 49277525
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  • id: 49277526
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  • id: 49277527
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  • id: 49277528
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  • id: 49277529
    {'hecke_orbit_code': 31525197458703561, 'n': 69, 'trace_an': -1134}
  • id: 49277530
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  • id: 49277531
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  • id: 49277532
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  • id: 49277533
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  • id: 49277534
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  • id: 49277535
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  • id: 49277536
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  • id: 49277537
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  • id: 49277538
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  • id: 49277539
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  • id: 49277540
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  • id: 49277541
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  • id: 49277542
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  • id: 49277543
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  • id: 49277544
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  • id: 49277545
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  • id: 49277546
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  • id: 49277547
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  • id: 49277548
    {'hecke_orbit_code': 31525197458703561, 'n': 88, 'trace_an': -645}
  • id: 49277549
    {'hecke_orbit_code': 31525197458703561, 'n': 89, 'trace_an': 945}
  • id: 49277550
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  • id: 49277551
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  • id: 49277552
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  • id: 49277553
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  • id: 49277554
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  • id: 49277555
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  • id: 49277556
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  • id: 49277557
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  • id: 49277558
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  • id: 49277559
    {'hecke_orbit_code': 31525197458703561, 'n': 99, 'trace_an': -946}
  • id: 49277560
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  • id: 49277561
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  • id: 49277562
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  • id: 49277563
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  • id: 49277564
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  • id: 49277565
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  • id: 49277566
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  • id: 49277567
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  • id: 49277568
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  • id: 49277569
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  • id: 49277570
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  • id: 49277571
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  • id: 49277572
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  • id: 49277573
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  • id: 49277574
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  • id: 49277575
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  • id: 49277576
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  • id: 49277577
    {'hecke_orbit_code': 31525197458703561, 'n': 167, 'trace_an': 4116}
  • id: 49277578
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  • id: 49277579
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  • id: 49277580
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  • id: 49277581
    {'hecke_orbit_code': 31525197458703561, 'n': 181, 'trace_an': 2758}
  • id: 49277582
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  • id: 49277583
    {'hecke_orbit_code': 31525197458703561, 'n': 193, 'trace_an': -3067}
  • id: 49277584
    {'hecke_orbit_code': 31525197458703561, 'n': 197, 'trace_an': -2346}
  • id: 49277585
    {'hecke_orbit_code': 31525197458703561, 'n': 199, 'trace_an': -4900}
  • id: 49277586
    {'hecke_orbit_code': 31525197458703561, 'n': 211, 'trace_an': 4307}
  • id: 49277587
    {'hecke_orbit_code': 31525197458703561, 'n': 223, 'trace_an': 2212}
  • id: 49277588
    {'hecke_orbit_code': 31525197458703561, 'n': 227, 'trace_an': 476}
  • id: 49277589
    {'hecke_orbit_code': 31525197458703561, 'n': 229, 'trace_an': 2940}
  • id: 49277590
    {'hecke_orbit_code': 31525197458703561, 'n': 233, 'trace_an': -1002}
  • id: 49277591
    {'hecke_orbit_code': 31525197458703561, 'n': 239, 'trace_an': 2480}
  • id: 49277592
    {'hecke_orbit_code': 31525197458703561, 'n': 241, 'trace_an': -1897}
  • id: 49277593
    {'hecke_orbit_code': 31525197458703561, 'n': 243, 'trace_an': -4928}
  • id: 49277594
    {'hecke_orbit_code': 31525197458703561, 'n': 251, 'trace_an': 2373}
  • id: 49277595
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  • id: 49277596
    {'hecke_orbit_code': 31525197458703561, 'n': 257, 'trace_an': -4494}
  • id: 49277597
    {'hecke_orbit_code': 31525197458703561, 'n': 263, 'trace_an': -722}
  • id: 49277598
    {'hecke_orbit_code': 31525197458703561, 'n': 269, 'trace_an': 6160}
  • id: 49277599
    {'hecke_orbit_code': 31525197458703561, 'n': 271, 'trace_an': 7238}
  • id: 49277600
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  • id: 49277601
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  • id: 49277602
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  • id: 49277603
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  • id: 49277604
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  • id: 49277605
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  • id: 49277606
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  • id: 49277607
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  • id: 49277608
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  • id: 49277609
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  • id: 49277610
    {'hecke_orbit_code': 31525197458703561, 'n': 337, 'trace_an': -2861}
  • id: 49277611
    {'hecke_orbit_code': 31525197458703561, 'n': 343, 'trace_an': 0}
  • id: 49277612
    {'hecke_orbit_code': 31525197458703561, 'n': 347, 'trace_an': 629}
  • id: 49277613
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  • id: 49277614
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  • id: 49277615
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  • id: 49277616
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  • id: 49277617
    {'hecke_orbit_code': 31525197458703561, 'n': 367, 'trace_an': 8316}
  • id: 49277618
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  • id: 49277619
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  • id: 49277620
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  • id: 49277621
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  • id: 49277622
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  • id: 49277623
    {'hecke_orbit_code': 31525197458703561, 'n': 401, 'trace_an': 1077}
  • id: 49277624
    {'hecke_orbit_code': 31525197458703561, 'n': 409, 'trace_an': 3955}
  • id: 49277625
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  • id: 49277626
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  • id: 49277627
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  • id: 49277628
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  • id: 49277629
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  • id: 49277630
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  • id: 49277631
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  • id: 49277632
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  • id: 49277633
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  • id: 49277634
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  • id: 49277635
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  • id: 49277636
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  • id: 49277637
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  • id: 49277638
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  • id: 49277639
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  • id: 49277640
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  • id: 49277641
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  • id: 49277642
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  • id: 49277643
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  • id: 49277644
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  • id: 49277645
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  • id: 49277646
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  • id: 49277647
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  • id: 49277648
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  • id: 49277649
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  • id: 49277650
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  • id: 49277651
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  • id: 49277652
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  • id: 49277653
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  • id: 49277654
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  • id: 49277655
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  • id: 49277656
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  • id: 49277657
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  • id: 49277658
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  • id: 49277659
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  • id: 49277660
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  • id: 49277661
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  • id: 49277662
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  • id: 49277663
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  • id: 49277664
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  • id: 49277665
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  • id: 49277666
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  • id: 49277667
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  • id: 49277668
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  • id: 49277669
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  • id: 49277670
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  • id: 49277671
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  • id: 49277672
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  • id: 49277673
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  • id: 49277674
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  • id: 49277675
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  • id: 49277676
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  • id: 49277677
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  • id: 49277678
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  • id: 49277679
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  • id: 49277680
    {'hecke_orbit_code': 31525197458703561, 'n': 743, 'trace_an': -28642}
  • id: 49277681
    {'hecke_orbit_code': 31525197458703561, 'n': 751, 'trace_an': 8752}
  • id: 49277682
    {'hecke_orbit_code': 31525197458703561, 'n': 757, 'trace_an': -10256}
  • id: 49277683
    {'hecke_orbit_code': 31525197458703561, 'n': 761, 'trace_an': -33957}
  • id: 49277684
    {'hecke_orbit_code': 31525197458703561, 'n': 769, 'trace_an': -27965}
  • id: 49277685
    {'hecke_orbit_code': 31525197458703561, 'n': 773, 'trace_an': 9912}
  • id: 49277686
    {'hecke_orbit_code': 31525197458703561, 'n': 787, 'trace_an': -25564}
  • id: 49277687
    {'hecke_orbit_code': 31525197458703561, 'n': 797, 'trace_an': 12446}
  • id: 49277688
    {'hecke_orbit_code': 31525197458703561, 'n': 809, 'trace_an': 33970}
  • id: 49277689
    {'hecke_orbit_code': 31525197458703561, 'n': 811, 'trace_an': -18732}
  • id: 49277690
    {'hecke_orbit_code': 31525197458703561, 'n': 821, 'trace_an': 6162}
  • id: 49277691
    {'hecke_orbit_code': 31525197458703561, 'n': 823, 'trace_an': 25388}
  • id: 49277692
    {'hecke_orbit_code': 31525197458703561, 'n': 827, 'trace_an': -25201}
  • id: 49277693
    {'hecke_orbit_code': 31525197458703561, 'n': 829, 'trace_an': 19740}
  • id: 49277694
    {'hecke_orbit_code': 31525197458703561, 'n': 839, 'trace_an': -29680}
  • id: 49277695
    {'hecke_orbit_code': 31525197458703561, 'n': 841, 'trace_an': 1211}
  • id: 49277696
    {'hecke_orbit_code': 31525197458703561, 'n': 853, 'trace_an': -1218}
  • id: 49277697
    {'hecke_orbit_code': 31525197458703561, 'n': 857, 'trace_an': 38731}
  • id: 49277698
    {'hecke_orbit_code': 31525197458703561, 'n': 859, 'trace_an': 23555}
  • id: 49277699
    {'hecke_orbit_code': 31525197458703561, 'n': 863, 'trace_an': -24872}
  • id: 49277700
    {'hecke_orbit_code': 31525197458703561, 'n': 877, 'trace_an': 17124}
  • id: 49277701
    {'hecke_orbit_code': 31525197458703561, 'n': 881, 'trace_an': 658}
  • id: 49277702
    {'hecke_orbit_code': 31525197458703561, 'n': 883, 'trace_an': -33727}
  • id: 49277703
    {'hecke_orbit_code': 31525197458703561, 'n': 887, 'trace_an': 36036}
  • id: 49277704
    {'hecke_orbit_code': 31525197458703561, 'n': 907, 'trace_an': -39156}
  • id: 49277705
    {'hecke_orbit_code': 31525197458703561, 'n': 911, 'trace_an': 43532}
  • id: 49277706
    {'hecke_orbit_code': 31525197458703561, 'n': 919, 'trace_an': -28610}
  • id: 49277707
    {'hecke_orbit_code': 31525197458703561, 'n': 929, 'trace_an': 24290}
  • id: 49277708
    {'hecke_orbit_code': 31525197458703561, 'n': 937, 'trace_an': 34461}
  • id: 49277709
    {'hecke_orbit_code': 31525197458703561, 'n': 941, 'trace_an': 40628}
  • id: 49277710
    {'hecke_orbit_code': 31525197458703561, 'n': 947, 'trace_an': 20904}
  • id: 49277711
    {'hecke_orbit_code': 31525197458703561, 'n': 953, 'trace_an': -1807}
  • id: 49277712
    {'hecke_orbit_code': 31525197458703561, 'n': 961, 'trace_an': -28027}
  • id: 49277713
    {'hecke_orbit_code': 31525197458703561, 'n': 967, 'trace_an': 57584}
  • id: 49277714
    {'hecke_orbit_code': 31525197458703561, 'n': 971, 'trace_an': -27237}
  • id: 49277715
    {'hecke_orbit_code': 31525197458703561, 'n': 977, 'trace_an': 13649}
  • id: 49277716
    {'hecke_orbit_code': 31525197458703561, 'n': 983, 'trace_an': 16002}
  • id: 49277717
    {'hecke_orbit_code': 31525197458703561, 'n': 991, 'trace_an': 37022}
  • id: 49277718
    {'hecke_orbit_code': 31525197458703561, 'n': 997, 'trace_an': 18396}