Embedded newform data - 6900.2.a.x.1.1

Formats: - HTML - YAML - JSON - 2024-04-25T15:31:24.067918

• 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': 27600, 'analytic_conductor': 55.096777394683464, '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': [6900, 1, [3451, 4601, 277, 1201], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 3, 'field_disc': 3144, 'field_disc_factorization': [[2, 3], [3, 1], [131, 1]], 'field_poly': [-8, -16, -1, 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, [-24, -15, 2, 1]], [11, [48, -14, -4, 1]]], 'hecke_orbit': 24, 'hecke_orbit_code': 103582791463082740, 'hecke_ring_generator_nbound': 11, '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': '6900.2.a.x', 'level': 6900, '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': '1380.2.a.j', 'nf_label': '3.3.3144.1', 'prim_orbit_index': 1, 'qexp_display': 'q-q^{3}+(-1+\\beta _{1})q^{7}+q^{9}+(1+\\beta _{2})q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 3, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '6900.2.a', 'trace_display': [0, -3, 0, -2], 'trace_hash': 2237908920126053274, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.029', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.950', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '23.409', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '273.583', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.014', 'prec': 17}, 'traces': [3, 0, -3, 0, 0, 0, -2, 0, 3, 0, 4, 0, -2, 0, 0, 0, 0, 0, 10, 0, 2, 0, -3, 0, 0, 0, -3, 0, 0, 0, 10, 0, -4, 0, 0, 0, -2, 0, 2, 0, 8, 0, -16, 0, 0, 0, 4, 0, 13, 0, 0, 0, -8, 0, 0, 0, -10, 0, 0, 0, 10, 0, -2, 0, 0, 0, -10, 0, 3, 0, -8, 0, -18, 0, 0, 0, 12, 0, 14, 0, 3, 0, -10, 0, 0, 0, 0, 0, 2, 0, 16, 0, -10, 0, 0, 0, 20, 0, 4, 0, 0, 0, -24, 0, 0, 0, 26, 0, -6, 0, 2, 0, -8, 0, 0, 0, -2, 0, -18, 0, 11, 0, -8, 0, 0, 0, 28, 0, 16, 0, -26, 0, 8, 0, 0, 0, 2, 0, 2, 0, -4, 0, 36, 0, 0, 0, -13, 0, 14, 0, -20, 0, 0, 0, 0, 0, 10, 0, 8, 0, 2, 0, -16, 0, 0, 0, 32, 0, 1, 0, 10, 0, 0, 0, 0, 0, 0, 0, -18, 0, 26, 0, -10, 0, 0, 0, 24, 0, 2, 0, -16, 0, -22, 0, 0, 0, 20, 0, -22, 0, 10, 0, -18, 0, 0, 0, -3, 0, 52, 0, 10, 0, 8, 0, 0, 0, 26, 0, 18, 0, 24, 0, 20, 0, 0, 0, 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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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-0.25856961617344437, -0.24350891325011934, -0.28852745037995353, -0.239785062134194, -0.215817212270998, -0.20991670455213876, -0.4101263857217677, -0.20895013368747958, -0.4034863468298366, -0.18293019475700703, -0.39420330952241156, -0.3288427730279537, -0.21901116112458952, -0.27893703779469253, -0.3168779234066177, -0.21379795200657944, -0.3400876561309404], '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': -3.2090497697215725, 'hecke_orbit': 24, 'hecke_orbit_code': 103582791463082740, 'label': '6900.2.a.x.1.1', 'level': 6900, 'weight': 2}
• 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]], 8, 3], [[[2, -1], [3, -1], [5, -1], [23, -1]], 6, 3], [[[2, -1], [3, 1], [5, 1], [23, -1]], 7, 5], [[[2, -1], [3, -1], [5, -1], [23, 1]], 10, 3], [[[2, -1], [3, 1], [5, 1], [23, 1]], 9, 5], [[[2, -1], [3, 1], [5, -1], [23, -1]], 11, 2], [[[2, -1], [3, 1], [5, -1], [23, 1]], 7, 3], [[[2, -1], [3, -1], [5, 1], [23, -1]], 10, 6]], 'ALdims': [0, 0, 0, 0, 0, 0, 0, 0, 9, 7, 7, 11, 8, 10, 10, 6], 'Nk2': 27600, 'analytic_conductor': 55.096777394683464, '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': [6900, 1, [3451, 4601, 277, 1201], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1405, 'dim': 68, 'eis_dim': 71, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 33561332, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 4, 4, 7, 7], 'label': '6900.2.a', 'level': 6900, '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': 1476, 'mf_new_dim': 68, 'num_forms': 30, 'plus_dim': 28, 'prim_orbit_index': 1, 'relative_dim': 68, 'sturm_bound': 2880, 'trace_bound': 11, 'trace_display': [0, 0, 0, -4], 'traces': [68, 0, 0, 0, 0, 0, -4, 0, 68, 0, 0, 0, 0, 0, 0, 0, 4, 0, -8, 0, -8, 0, 0, 0, 0, 0, 0, 0, 40, 0, -12, 0, -8, 0, 0, 0, 0, 0, -12, 0, 40, 0, -12, 0, 0, 0, -8, 0, 48, 0, -4, 0, -12, 0, 0, 0, 4, 0, 16, 0, 28, 0, -4, 0, 0, 0, 20, 0, -4, 0, -8, 0, 0, 0, 0, 0, 40, 0, -12, 0, 68, 0, 32, 0, 0, 0, 0, 0, 20, 0, 28, 0, -8, 0, 0, 0, -16, 0, 0, 0, 16, 0, -44, 0, 0, 0, 24, 0, 28, 0, 16, 0, -20, 0, 0, 0, 0, 0, -56, 0, 20, 0, 0, 0, 0, 0, 24, 0, -8, 0, 8, 0, -16, 0, 0, 0, 4, 0, 32, 0, -24, 0, -24, 0, 0, 0, 8, 0, -20, 0, 68, 0, 4, 0, 0, 0, -56, 0, 76, 0, 4, 0, -16, 0, 0, 0, 32, 0, 32, 0, -8, 0, 8, 0, 0, 0, -8, 0, -24, 0, 68, 0, -24, 0, 0, 0, 32, 0, 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-96, 0, -192, 0, 92, 0, -32, 0, 0, 0, 216, 0, 0, 0, 728, 0, -296, 0, 0, 0, 4, 0, 316, 0, -72, 0, -72, 0, 0, 0, -16, 0, -108, 0, -176, 0, -136, 0, 0, 0, -352, 0, -304, 0, 8, 0, 56, 0, 0, 0, 184, 0, 8, 0, 124, 0, 216, 0, 0, 0, -80, 0, -616, 0, 704, 0, -32, 0, 0, 0, 192, 0, 296, 0, 448, 0, 104, 0, 0, 0, 280, 0, 384, 0, 184, 0, 104, 0, 0, 0, -12, 0, 128, 0, -284, 0, -136, 0, 0, 0, 272, 0, 56, 0, 296, 0, -120, 0, 0, 0, 0, 0, 416, 0, 64, 0, -504, 0, 0, 0, 0, 0, 296, 0], 'weight': 2, '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: 48495889
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 103582791463082740, 'target_is_minimal': False, 'target_label': '6900.2.a.x.1.1', 'target_level': 6900, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 2}
  • id: 48495890
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 6349, 'target_dim': 6, 'target_embedding_index': 4, 'target_hecke_orbit_code': 76561537296243444, 'target_is_minimal': False, 'target_label': '6900.2.f.r.6349.4', 'target_level': 6900, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 2}
  • id: 48495891
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 6349, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 76561537296243444, 'target_is_minimal': False, 'target_label': '6900.2.f.r.6349.3', 'target_level': 6900, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 2}
  • id: 48495892
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 40532396679890276, 'target_is_minimal': True, 'target_label': '1380.2.a.j.1.3', 'target_level': 1380, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 2}
  • id: 48495893
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 81064793326227500, 'target_is_minimal': False, 'target_label': '4140.2.a.s.1.3', 'target_level': 4140, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 2}
  • id: 48495894
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791463082740, 'source_is_minimal': False, 'source_label': '6900.2.a.x.1.1', 'source_level': 6900, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 211669182519973264, 'target_is_minimal': False, 'target_label': '5520.2.a.bv.1.1', 'target_level': 5520, 'twist_class_label': '1380.2.a.j.1.3', 'twist_class_level': 1380, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 2}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 4312500
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 103582791463082740, 'p': 2}
  • id: 4312501
    {'charpoly_factorization': [[[1, 1], 3]], 'hecke_orbit_code': 103582791463082740, 'p': 3}
  • id: 4312502
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 103582791463082740, 'p': 5}
  • id: 4312503
    {'charpoly_factorization': [[[-24, -15, 2, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 7}
  • id: 4312504
    {'charpoly_factorization': [[[48, -14, -4, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 11}
  • id: 4312505
    {'charpoly_factorization': [[[12, -18, 2, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 13}
  • id: 4312506
    {'charpoly_factorization': [[[-18, -21, 0, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 17}
  • id: 4312507
    {'charpoly_factorization': [[[52, 14, -10, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 19}
  • id: 4312508
    {'charpoly_factorization': [[[1, 1], 3]], 'hecke_orbit_code': 103582791463082740, 'p': 23}
  • id: 4312509
    {'charpoly_factorization': [[[-18, -21, 0, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 29}
  • id: 4312510
    {'charpoly_factorization': [[[4, 17, -10, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 31}
  • id: 4312511
    {'charpoly_factorization': [[[108, -63, 2, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 37}
  • id: 4312512
    {'charpoly_factorization': [[[582, -101, -8, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 41}
  • id: 4312513
    {'charpoly_factorization': [[[-304, 20, 16, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 43}
  • id: 4312514
    {'charpoly_factorization': [[[216, -50, -4, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 47}
  • id: 4312515
    {'charpoly_factorization': [[[-582, -101, 8, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 53}
  • id: 4312516
    {'charpoly_factorization': [[[18, -21, 0, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 59}
  • id: 4312517
    {'charpoly_factorization': [[[292, -22, -10, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 61}
  • id: 4312518
    {'charpoly_factorization': [[[-4, 17, 10, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 67}
  • id: 4312519
    {'charpoly_factorization': [[[-582, -101, 8, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 71}
  • id: 4312520
    {'charpoly_factorization': [[[-1492, -66, 18, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 73}
  • id: 4312521
    {'charpoly_factorization': [[[96, 0, -14, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 79}
  • id: 4312522
    {'charpoly_factorization': [[[-228, -17, 10, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 83}
  • id: 4312523
    {'charpoly_factorization': [[[912, -200, -2, 1], 1]], 'hecke_orbit_code': 103582791463082740, 'p': 89}
  • id: 4312524
    {'charpoly_factorization': [[[2336, -88, -20, 1], 1]], 'hecke_orbit_code': 103582791463082740, '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': 24, 'label': '6900.2.a.x', 'level': 6900, 'portrait': 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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 255995000
    {'hecke_orbit_code': 103582791463082740, 'n': 1, 'trace_an': 3}
  • id: 255995001
    {'hecke_orbit_code': 103582791463082740, 'n': 2, 'trace_an': 0}
  • id: 255995002
    {'hecke_orbit_code': 103582791463082740, 'n': 3, 'trace_an': -3}
  • id: 255995003
    {'hecke_orbit_code': 103582791463082740, 'n': 4, 'trace_an': 0}
  • id: 255995004
    {'hecke_orbit_code': 103582791463082740, 'n': 5, 'trace_an': 0}
  • id: 255995005
    {'hecke_orbit_code': 103582791463082740, 'n': 6, 'trace_an': 0}
  • id: 255995006
    {'hecke_orbit_code': 103582791463082740, 'n': 7, 'trace_an': -2}
  • id: 255995007
    {'hecke_orbit_code': 103582791463082740, 'n': 8, 'trace_an': 0}
  • id: 255995008
    {'hecke_orbit_code': 103582791463082740, 'n': 9, 'trace_an': 3}
  • id: 255995009
    {'hecke_orbit_code': 103582791463082740, 'n': 10, 'trace_an': 0}
  • id: 255995010
    {'hecke_orbit_code': 103582791463082740, 'n': 11, 'trace_an': 4}
  • id: 255995011
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  • id: 255995012
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  • id: 255995013
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  • id: 255995014
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  • id: 255995015
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  • id: 255995016
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  • id: 255995017
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  • id: 255995018
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  • id: 255995019
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  • id: 255995020
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  • id: 255995021
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  • id: 255995022
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  • id: 255995023
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  • id: 255995024
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  • id: 255995025
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  • id: 255995026
    {'hecke_orbit_code': 103582791463082740, 'n': 27, 'trace_an': -3}
  • id: 255995027
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  • id: 255995028
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  • id: 255995029
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  • id: 255995030
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  • id: 255995031
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  • id: 255995032
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  • id: 255995033
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  • id: 255995034
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  • id: 255995035
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  • id: 255995036
    {'hecke_orbit_code': 103582791463082740, 'n': 37, 'trace_an': -2}
  • id: 255995037
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  • id: 255995038
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  • id: 255995039
    {'hecke_orbit_code': 103582791463082740, 'n': 40, 'trace_an': 0}
  • id: 255995040
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  • id: 255995041
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  • id: 255995042
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  • id: 255995043
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  • id: 255995044
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  • id: 255995045
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  • id: 255995046
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  • id: 255995047
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  • id: 255995048
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  • id: 255995049
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  • id: 255995050
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  • id: 255995051
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  • id: 255995052
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  • id: 255995053
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  • id: 255995054
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  • id: 255995055
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  • id: 255995056
    {'hecke_orbit_code': 103582791463082740, 'n': 57, 'trace_an': -10}
  • id: 255995057
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  • id: 255995058
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  • id: 255995059
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  • id: 255995060
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  • id: 255995061
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  • id: 255995062
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  • id: 255995063
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  • id: 255995064
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  • id: 255995065
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  • id: 255995066
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  • id: 255995067
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  • id: 255995068
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  • id: 255995069
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  • id: 255995070
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  • id: 255995071
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  • id: 255995072
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  • id: 255995073
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  • id: 255995074
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  • id: 255995075
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  • id: 255995076
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  • id: 255995077
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  • id: 255995078
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  • id: 255995079
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  • id: 255995080
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  • id: 255995081
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  • id: 255995082
    {'hecke_orbit_code': 103582791463082740, 'n': 83, 'trace_an': -10}
  • id: 255995083
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  • id: 255995084
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  • id: 255995085
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  • id: 255995086
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  • id: 255995087
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  • id: 255995088
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  • id: 255995089
    {'hecke_orbit_code': 103582791463082740, 'n': 90, 'trace_an': 0}
  • id: 255995090
    {'hecke_orbit_code': 103582791463082740, 'n': 91, 'trace_an': 16}
  • id: 255995091
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  • id: 255995092
    {'hecke_orbit_code': 103582791463082740, 'n': 93, 'trace_an': -10}
  • id: 255995093
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  • id: 255995094
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  • id: 255995095
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  • id: 255995096
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  • id: 255995097
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  • id: 255995098
    {'hecke_orbit_code': 103582791463082740, 'n': 99, 'trace_an': 4}
  • id: 255995099
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  • id: 255995100
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  • id: 255995101
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  • id: 255995102
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  • id: 255995103
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  • id: 255995104
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  • id: 255995105
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  • id: 255995106
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  • id: 255995107
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  • id: 255995108
    {'hecke_orbit_code': 103582791463082740, 'n': 109, 'trace_an': -6}
  • id: 255995109
    {'hecke_orbit_code': 103582791463082740, 'n': 110, 'trace_an': 0}
  • id: 255995110
    {'hecke_orbit_code': 103582791463082740, 'n': 111, 'trace_an': 2}
  • id: 255995111
    {'hecke_orbit_code': 103582791463082740, 'n': 112, 'trace_an': 0}
  • id: 255995112
    {'hecke_orbit_code': 103582791463082740, 'n': 113, 'trace_an': -8}
  • id: 255995113
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  • id: 255995114
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  • id: 255995115
    {'hecke_orbit_code': 103582791463082740, 'n': 116, 'trace_an': 0}
  • id: 255995116
    {'hecke_orbit_code': 103582791463082740, 'n': 117, 'trace_an': -2}
  • id: 255995117
    {'hecke_orbit_code': 103582791463082740, 'n': 118, 'trace_an': 0}
  • id: 255995118
    {'hecke_orbit_code': 103582791463082740, 'n': 119, 'trace_an': -18}
  • id: 255995119
    {'hecke_orbit_code': 103582791463082740, 'n': 120, 'trace_an': 0}
  • id: 255995120
    {'hecke_orbit_code': 103582791463082740, 'n': 121, 'trace_an': 11}
  • id: 255995121
    {'hecke_orbit_code': 103582791463082740, 'n': 122, 'trace_an': 0}
  • id: 255995122
    {'hecke_orbit_code': 103582791463082740, 'n': 123, 'trace_an': -8}
  • id: 255995123
    {'hecke_orbit_code': 103582791463082740, 'n': 124, 'trace_an': 0}
  • id: 255995124
    {'hecke_orbit_code': 103582791463082740, 'n': 125, 'trace_an': 0}
  • id: 255995125
    {'hecke_orbit_code': 103582791463082740, 'n': 126, 'trace_an': 0}
  • id: 255995126
    {'hecke_orbit_code': 103582791463082740, 'n': 127, 'trace_an': 28}
  • id: 255995127
    {'hecke_orbit_code': 103582791463082740, 'n': 128, 'trace_an': 0}
  • id: 255995128
    {'hecke_orbit_code': 103582791463082740, 'n': 129, 'trace_an': 16}
  • id: 255995129
    {'hecke_orbit_code': 103582791463082740, 'n': 130, 'trace_an': 0}
  • id: 255995130
    {'hecke_orbit_code': 103582791463082740, 'n': 131, 'trace_an': -26}
  • id: 255995131
    {'hecke_orbit_code': 103582791463082740, 'n': 132, 'trace_an': 0}
  • id: 255995132
    {'hecke_orbit_code': 103582791463082740, 'n': 133, 'trace_an': 8}
  • id: 255995133
    {'hecke_orbit_code': 103582791463082740, 'n': 134, 'trace_an': 0}
  • id: 255995134
    {'hecke_orbit_code': 103582791463082740, 'n': 135, 'trace_an': 0}
  • id: 255995135
    {'hecke_orbit_code': 103582791463082740, 'n': 136, 'trace_an': 0}
  • id: 255995136
    {'hecke_orbit_code': 103582791463082740, 'n': 137, 'trace_an': 2}
  • id: 255995137
    {'hecke_orbit_code': 103582791463082740, 'n': 138, 'trace_an': 0}
  • id: 255995138
    {'hecke_orbit_code': 103582791463082740, 'n': 139, 'trace_an': 2}
  • id: 255995139
    {'hecke_orbit_code': 103582791463082740, 'n': 140, 'trace_an': 0}
  • id: 255995140
    {'hecke_orbit_code': 103582791463082740, 'n': 141, 'trace_an': -4}
  • id: 255995141
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  • id: 255995142
    {'hecke_orbit_code': 103582791463082740, 'n': 143, 'trace_an': 36}
  • id: 255995143
    {'hecke_orbit_code': 103582791463082740, 'n': 144, 'trace_an': 0}
  • id: 255995144
    {'hecke_orbit_code': 103582791463082740, 'n': 145, 'trace_an': 0}
  • id: 255995145
    {'hecke_orbit_code': 103582791463082740, 'n': 146, 'trace_an': 0}
  • id: 255995146
    {'hecke_orbit_code': 103582791463082740, 'n': 147, 'trace_an': -13}
  • id: 255995147
    {'hecke_orbit_code': 103582791463082740, 'n': 148, 'trace_an': 0}
  • id: 255995148
    {'hecke_orbit_code': 103582791463082740, 'n': 149, 'trace_an': 14}
  • id: 255995149
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  • id: 255995150
    {'hecke_orbit_code': 103582791463082740, 'n': 151, 'trace_an': -20}
  • id: 255995151
    {'hecke_orbit_code': 103582791463082740, 'n': 152, 'trace_an': 0}
  • id: 255995152
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  • id: 255995153
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  • id: 255995154
    {'hecke_orbit_code': 103582791463082740, 'n': 155, 'trace_an': 0}
  • id: 255995155
    {'hecke_orbit_code': 103582791463082740, 'n': 156, 'trace_an': 0}
  • id: 255995156
    {'hecke_orbit_code': 103582791463082740, 'n': 157, 'trace_an': 10}
  • id: 255995157
    {'hecke_orbit_code': 103582791463082740, 'n': 158, 'trace_an': 0}
  • id: 255995158
    {'hecke_orbit_code': 103582791463082740, 'n': 159, 'trace_an': 8}
  • id: 255995159
    {'hecke_orbit_code': 103582791463082740, 'n': 160, 'trace_an': 0}
  • id: 255995160
    {'hecke_orbit_code': 103582791463082740, 'n': 161, 'trace_an': 2}
  • id: 255995161
    {'hecke_orbit_code': 103582791463082740, 'n': 162, 'trace_an': 0}
  • id: 255995162
    {'hecke_orbit_code': 103582791463082740, 'n': 163, 'trace_an': -16}
  • id: 255995163
    {'hecke_orbit_code': 103582791463082740, 'n': 164, 'trace_an': 0}
  • id: 255995164
    {'hecke_orbit_code': 103582791463082740, 'n': 165, 'trace_an': 0}
  • id: 255995165
    {'hecke_orbit_code': 103582791463082740, 'n': 166, 'trace_an': 0}
  • id: 255995166
    {'hecke_orbit_code': 103582791463082740, 'n': 167, 'trace_an': 32}
  • id: 255995167
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  • id: 255995168
    {'hecke_orbit_code': 103582791463082740, 'n': 169, 'trace_an': 1}
  • id: 255995169
    {'hecke_orbit_code': 103582791463082740, 'n': 170, 'trace_an': 0}
  • id: 255995170
    {'hecke_orbit_code': 103582791463082740, 'n': 171, 'trace_an': 10}
  • id: 255995171
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  • id: 255995172
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  • id: 255995173
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  • id: 255995174
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  • id: 255995175
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  • id: 255995176
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  • id: 255995177
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  • id: 255995178
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  • id: 255995179
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  • id: 255995180
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  • id: 255995181
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  • id: 255995182
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  • id: 255995183
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  • id: 255995184
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  • id: 255995185
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  • id: 255995186
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  • id: 255995187
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  • id: 255995188
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  • id: 255995189
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  • id: 255995190
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  • id: 255995191
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  • id: 255995192
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  • id: 255995193
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  • id: 255995194
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  • id: 255995195
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  • id: 255995196
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  • id: 255995197
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  • id: 255995198
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  • id: 255995199
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  • id: 255995200
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  • id: 255995201
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  • id: 255995202
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  • id: 255995203
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  • id: 255995204
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  • id: 255995205
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  • id: 255995206
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  • id: 255995207
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  • id: 255995208
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  • id: 255995209
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  • id: 255995210
    {'hecke_orbit_code': 103582791463082740, 'n': 211, 'trace_an': 10}
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  • id: 255995413
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  • id: 255995418
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  • id: 255995419
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  • id: 255995420
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  • id: 255995421
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  • id: 255995422
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  • id: 255995424
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  • id: 255995425
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  • id: 255995426
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  • id: 255995427
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  • id: 255995428
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  • id: 255995429
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  • id: 255995430
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  • id: 255995431
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  • id: 255995432
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  • id: 255995435
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  • id: 255995438
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  • id: 255995440
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  • id: 255995442
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  • id: 255995448
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  • id: 255995452
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  • id: 255995456
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  • id: 255995457
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  • id: 255995458
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  • id: 255995460
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  • id: 255995461
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  • id: 255995462
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  • id: 255995463
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  • id: 255995467
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  • id: 255995471
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  • id: 255995476
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  • id: 255995477
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  • id: 255995478
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  • id: 255995479
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  • id: 255995480
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  • id: 255995481
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  • id: 255995482
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  • id: 255995486
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  • id: 255995488
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  • id: 255995489
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  • id: 255995490
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  • id: 255995500
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  • id: 255995502
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  • id: 255995503
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  • id: 255995510
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  • id: 255995511
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  • id: 255995512
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  • id: 255995513
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  • id: 255995514
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  • id: 255995515
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  • id: 255995516
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  • id: 255995517
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  • id: 255995518
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  • id: 255995519
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  • id: 255995520
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  • id: 255995521
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  • id: 255995522
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  • id: 255995523
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  • id: 255995524
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  • id: 255995525
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  • id: 255995526
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  • id: 255995527
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  • id: 255995528
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  • id: 255995529
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  • id: 255995530
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  • id: 255995531
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  • id: 255995532
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  • id: 255995533
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  • id: 255995537
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  • id: 255995538
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  • id: 255995539
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  • id: 255995540
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  • id: 255995541
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  • id: 255995542
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  • id: 255995543
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  • id: 255995544
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  • id: 255995545
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  • id: 255995546
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  • id: 255995547
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  • id: 255995548
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  • id: 255995549
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  • id: 255995550
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  • id: 255995551
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  • id: 255995552
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  • id: 255995553
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  • id: 255995556
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  • id: 255995558
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  • id: 255995560
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  • id: 255995561
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  • id: 255995562
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  • id: 255995563
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  • id: 255995568
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  • id: 255995570
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  • id: 255995610
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  • id: 255995611
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  • id: 255995612
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  • id: 255995616
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  • id: 255995617
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  • id: 255995618
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  • id: 255995619
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  • id: 255995620
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  • id: 255995621
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  • id: 255995622
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  • id: 255995623
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  • id: 255995624
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  • id: 255995625
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  • id: 255995626
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  • id: 255995627
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  • id: 255995628
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  • id: 255995629
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  • id: 255995630
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  • id: 255995631
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  • id: 255995632
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  • id: 255995639
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  • id: 255995640
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  • id: 255995643
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  • id: 255995651
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  • id: 255995656
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  • id: 255995658
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  • id: 255995677
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  • id: 255995681
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  • id: 255995689
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  • id: 255995690
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  • id: 255995702
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  • id: 255995703
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  • id: 255995707
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  • id: 255995710
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  • id: 255995711
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  • id: 255995712
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  • id: 255995713
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  • id: 255995714
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  • id: 255995716
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  • id: 255995717
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  • id: 255995718
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  • id: 255995719
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  • id: 255995720
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  • id: 255995721
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  • id: 255995722
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  • id: 255995723
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  • id: 255995727
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  • id: 255995728
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  • id: 255995729
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  • id: 255995730
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  • id: 255995731
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  • id: 255995732
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  • id: 255995733
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  • id: 255995736
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  • id: 255995737
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  • id: 255995738
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  • id: 255995739
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  • id: 255995740
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  • id: 255995741
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  • id: 255995742
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  • id: 255995743
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  • id: 255995744
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  • id: 255995745
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  • id: 255995746
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  • id: 255995747
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  • id: 255995748
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  • id: 255995749
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  • id: 255995750
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  • id: 255995751
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  • id: 255995752
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  • id: 255995753
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  • id: 255995760
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  • id: 255995762
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  • id: 255995763
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  • id: 255995767
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  • id: 255995771
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  • id: 255995871
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  • id: 255995903
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  • id: 255995907
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  • id: 255995910
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  • id: 255995911
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  • id: 255995912
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  • id: 255995913
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  • id: 255995917
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  • id: 255995918
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  • id: 255995921
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  • id: 255995923
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  • id: 255995926
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  • id: 255995927
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  • id: 255995928
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  • id: 255995929
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  • id: 255995930
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  • id: 255995931
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  • id: 255995932
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  • id: 255995933
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  • id: 255995934
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  • id: 255995935
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  • id: 255995936
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  • id: 255995937
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  • id: 255995938
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  • id: 255995939
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  • id: 255995940
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  • id: 255995942
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  • id: 255995943
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  • id: 255995944
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  • id: 255995945
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  • id: 255995946
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  • id: 255995947
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  • id: 255995948
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  • id: 255995949
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  • id: 255995950
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  • id: 255995951
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  • id: 255995957
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  • id: 255995959
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  • id: 255995961
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  • id: 255995962
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  • id: 255995963
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