Embedded newform data - 7600.2.a.x.1.2

Formats: - HTML - YAML - JSON - 2024-04-16T23:28:52.906768

• 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': 30400, 'analytic_conductor': 60.686305536173094, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [5, -1], [19, -1]], 'atkin_lehner_string': '+--', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [7600, 1, [4751, 5701, 5777, 401], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 2, 'field_disc': 8, 'field_disc_factorization': [[2, 3]], 'field_poly': [-2, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': True, 'field_poly_root_of_unity': 8, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [-1, 2, 1]], [7, [-1, -2, 1]], [11, [-2, 0, 1]], [13, [-7, 2, 1]]], 'hecke_orbit': 24, 'hecke_orbit_code': 103582791463083440, 'hecke_ring_generator_nbound': 3, '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': '7600.2.a.x', 'level': 7600, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 5, 19], 'level_radical': 190, 'minimal_twist': '760.2.d.c', 'nf_label': '2.2.8.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(-1+\\beta )q^{3}+(1-\\beta )q^{7}-2\\beta q^{9}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '7600.2.a', 'trace_display': [0, -2, 0, 2], 'trace_hash': 76141056028775594, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.033', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.913', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.141', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '61.541', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.018', 'prec': 17}, 'traces': [2, 0, -2, 0, 0, 0, 2, 0, 0, 0, 0, 0, -2, 0, 0, 0, 2, 0, 2, 0, -6, 0, -2, 0, 0, 0, -2, 0, 2, 0, -4, 0, 4, 0, 0, 0, 16, 0, -6, 0, 0, 0, 4, 0, 0, 0, -16, 0, -8, 0, -2, 0, 2, 0, 0, 0, -2, 0, -26, 0, 4, 0, 8, 0, 0, 0, -2, 0, 14, 0, 8, 0, 22, 0, 0, 0, -4, 0, -4, 0, -2, 0, -12, 0, 0, 0, -10, 0, -16, 0, 6, 0, 8, 0, 0, 0, 4, 0, -8, 0, 12, 0, 0, 0, 0, 0, 2, 0, -10, 0, -8, 0, -12, 0, 0, 0, 16, 0, 2, 0, -18, 0, 20, 0, 0, 0, -28, 0, 8, 0, -32, 0, 2, 0, 0, 0, 10, 0, 8, 0, 16, 0, -8, 0, 0, 0, 0, 0, -24, 0, -28, 0, 0, 0, 0, 0, 12, 0, 6, 0, -14, 0, -20, 0, 0, 0, -4, 0, -8, 0, 0, 0, 32, 0, 0, 0, 30, 0, 12, 0, -16, 0, -8, 0, 0, 0, 0, 0, 2, 0, 14, 0, 4, 0, 0, 0, 16, 0, -18, 0, -18, 0, 10, 0, 0, 0, -24, 0, 0, 0, 30, 0, 12, 0, 0, 0, -8, 0, -30, 0, -2, 0, -12, 0, 0, 0, 26, 0, -20, 0, 8, 0, -16, 0, 0, 0, -4, 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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-0.24455954795248447, -0.04617912922568679, -0.3869291818961495, -0.4256458189098828, -0.22253397079167897, -0.28161801376233886, -0.34681795412656713, -0.12557046431431707, -0.055737055611059634, -0.16577359472500405, -0.3879268717280928, -0.22029693625661984, -0.36654384380665067, -0.3844407069097948, -0.12339392977954572, -0.2911922513151363, -0.22534405505455454, -0.21628109933377226, -0.21645881165342754, -0.12089341468466633, -0.26622841870069247, -0.12648535346332485, -0.334877721593072, -0.16941826764892848, -0.12902382151643074, -0.32984809088742684, -0.1744470633647842, -0.32114088973731736, -0.21157199136451849, -0.06066172171576666, -0.27244871859032993, -0.41004820076157883, -0.2746825448709585, -0.3989942831614583, -0.38505445266348026, -0.2006631253298803, -0.22756987456310324], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 2, 'dual_embedding_m': 2, 'embedding_index': 2, 'embedding_m': 2, 'embedding_root_imag': 0.0, 'embedding_root_real': 1.4142135623730951, 'hecke_orbit': 24, 'hecke_orbit_code': 103582791463083440, 'label': '7600.2.a.x.1.2', 'level': 7600, '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], [5, 1], [19, -1]], 22, 10], [[[2, -1], [5, -1], [19, -1]], 23, 7], [[[2, 1], [5, -1], [19, -1]], 19, 8], [[[2, 1], [5, -1], [19, 1]], 25, 6], [[[2, 1], [5, 1], [19, 1]], 19, 7], [[[2, -1], [5, -1], [19, 1]], 23, 8], [[[2, -1], [5, 1], [19, 1]], 20, 10], [[[2, -1], [5, 1], [19, -1]], 20, 10]], 'ALdims': [19, 22, 25, 19, 20, 20, 23, 23], 'Nk2': 30400, 'analytic_conductor': 60.686305536173094, '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': [7600, 1, [4751, 5701, 5777, 401], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1165, 'dim': 171, 'eis_dim': 71, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 7, 11, 13], 'hecke_orbit_code': 33562032, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 6, 6, 6, 6, 6, 6, 6, 6], 'label': '7600.2.a', 'level': 7600, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 5, 19], 'level_radical': 190, 'mf_dim': 1236, 'mf_new_dim': 171, 'num_forms': 66, 'plus_dim': 81, 'prim_orbit_index': 1, 'relative_dim': 171, 'sturm_bound': 2400, 'trace_bound': 13, 'trace_display': [0, 0, 0, -2], 'traces': [171, 0, 0, 0, 0, 0, -2, 0, 171, 0, -10, 0, 2, 0, 0, 0, -2, 0, -3, 0, 8, 0, -16, 0, 0, 0, -24, 0, 18, 0, 0, 0, 8, 0, 0, 0, 18, 0, -28, 0, -2, 0, 18, 0, 0, 0, -10, 0, 179, 0, -44, 0, 10, 0, 0, 0, 0, 0, 16, 0, 10, 0, -30, 0, 0, 0, -20, 0, -8, 0, -12, 0, -2, 0, 0, 0, -8, 0, -8, 0, 163, 0, -8, 0, 0, 0, 12, 0, -18, 0, -8, 0, 8, 0, 0, 0, -10, 0, -10, 0, 2, 0, -44, 0, 0, 0, 8, 0, -22, 0, 0, 0, 30, 0, 0, 0, 18, 0, 42, 0, 195, 0, 16, 0, 0, 0, 36, 0, 32, 0, -38, 0, 0, 0, 0, 0, 14, 0, 22, 0, 32, 0, -24, 0, 0, 0, -12, 0, -38, 0, -52, 0, 2, 0, 0, 0, -22, 0, 60, 0, -4, 0, -16, 0, 0, 0, -60, 0, 161, 0, -15, 0, 26, 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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: 48498741
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 103582791463083440, 'target_is_minimal': False, 'target_label': '7600.2.a.x.1.2', 'target_level': 7600, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 2}
  • id: 48498742
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67553994444115672, 'target_is_minimal': False, 'target_label': '3800.2.a.p.1.1', 'target_level': 3800, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 2}
  • id: 48498743
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 609, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13511005074097648, 'target_is_minimal': False, 'target_label': '1520.2.d.d.609.2', 'target_level': 1520, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 2}
  • id: 48498744
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 609, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 13511005074097648, 'target_is_minimal': False, 'target_label': '1520.2.d.d.609.3', 'target_level': 1520, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 2}
  • id: 48498745
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 126100789599935920, 'target_is_minimal': False, 'target_label': '7600.2.a.bc.1.1', 'target_level': 7600, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 2}
  • id: 48498746
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 609, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 9007405446726392, 'target_is_minimal': True, 'target_label': '760.2.d.c.609.2', 'target_level': 760, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 2}
  • id: 48498747
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 609, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 9007405446726392, 'target_is_minimal': True, 'target_label': '760.2.d.c.609.3', 'target_level': 760, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, 'twisting_char_label': '20.7', 'twisting_conrey_index': 7, 'weight': 2}
  • id: 48498748
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 103582791463083440, 'source_is_minimal': False, 'source_label': '7600.2.a.x.1.2', 'source_level': 7600, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 49539595934633688, 'target_is_minimal': False, 'target_label': '3800.2.a.l.1.2', 'target_level': 3800, 'twist_class_label': '760.2.d.c.609.2', 'twist_class_level': 760, '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: 4519525
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 103582791463083440, 'p': 2}
  • id: 4519526
    {'charpoly_factorization': [[[-1, 2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 3}
  • id: 4519527
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 103582791463083440, 'p': 5}
  • id: 4519528
    {'charpoly_factorization': [[[-1, -2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 7}
  • id: 4519529
    {'charpoly_factorization': [[[-2, 0, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 11}
  • id: 4519530
    {'charpoly_factorization': [[[-7, 2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 13}
  • id: 4519531
    {'charpoly_factorization': [[[-1, 1], 2]], 'hecke_orbit_code': 103582791463083440, 'p': 17}
  • id: 4519532
    {'charpoly_factorization': [[[-1, 1], 2]], 'hecke_orbit_code': 103582791463083440, 'p': 19}
  • id: 4519533
    {'charpoly_factorization': [[[-17, 2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 23}
  • id: 4519534
    {'charpoly_factorization': [[[-7, -2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 29}
  • id: 4519535
    {'charpoly_factorization': [[[2, 4, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 31}
  • id: 4519536
    {'charpoly_factorization': [[[56, -16, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 37}
  • id: 4519537
    {'charpoly_factorization': [[[-50, 0, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 41}
  • id: 4519538
    {'charpoly_factorization': [[[-14, -4, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 43}
  • id: 4519539
    {'charpoly_factorization': [[[8, 1], 2]], 'hecke_orbit_code': 103582791463083440, 'p': 47}
  • id: 4519540
    {'charpoly_factorization': [[[-7, -2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 53}
  • id: 4519541
    {'charpoly_factorization': [[[167, 26, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 59}
  • id: 4519542
    {'charpoly_factorization': [[[2, -4, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 61}
  • id: 4519543
    {'charpoly_factorization': [[[-49, 2, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 67}
  • id: 4519544
    {'charpoly_factorization': [[[-34, -8, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 71}
  • id: 4519545
    {'charpoly_factorization': [[[113, -22, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 73}
  • id: 4519546
    {'charpoly_factorization': [[[-4, 4, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 79}
  • id: 4519547
    {'charpoly_factorization': [[[-36, 12, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 83}
  • id: 4519548
    {'charpoly_factorization': [[[46, 16, 1], 1]], 'hecke_orbit_code': 103582791463083440, 'p': 89}
  • id: 4519549
    {'charpoly_factorization': [[[-28, -4, 1], 1]], 'hecke_orbit_code': 103582791463083440, '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': '7600.2.a.x', 'level': 7600, 'portrait': 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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 256139000
    {'hecke_orbit_code': 103582791463083440, 'n': 1, 'trace_an': 2}
  • id: 256139001
    {'hecke_orbit_code': 103582791463083440, 'n': 2, 'trace_an': 0}
  • id: 256139002
    {'hecke_orbit_code': 103582791463083440, 'n': 3, 'trace_an': -2}
  • id: 256139003
    {'hecke_orbit_code': 103582791463083440, 'n': 4, 'trace_an': 0}
  • id: 256139004
    {'hecke_orbit_code': 103582791463083440, 'n': 5, 'trace_an': 0}
  • id: 256139005
    {'hecke_orbit_code': 103582791463083440, 'n': 6, 'trace_an': 0}
  • id: 256139006
    {'hecke_orbit_code': 103582791463083440, 'n': 7, 'trace_an': 2}
  • id: 256139007
    {'hecke_orbit_code': 103582791463083440, 'n': 8, 'trace_an': 0}
  • id: 256139008
    {'hecke_orbit_code': 103582791463083440, 'n': 9, 'trace_an': 0}
  • id: 256139009
    {'hecke_orbit_code': 103582791463083440, 'n': 10, 'trace_an': 0}
  • id: 256139010
    {'hecke_orbit_code': 103582791463083440, 'n': 11, 'trace_an': 0}
  • id: 256139011
    {'hecke_orbit_code': 103582791463083440, 'n': 12, 'trace_an': 0}
  • id: 256139012
    {'hecke_orbit_code': 103582791463083440, 'n': 13, 'trace_an': -2}
  • id: 256139013
    {'hecke_orbit_code': 103582791463083440, 'n': 14, 'trace_an': 0}
  • id: 256139014
    {'hecke_orbit_code': 103582791463083440, 'n': 15, 'trace_an': 0}
  • id: 256139015
    {'hecke_orbit_code': 103582791463083440, 'n': 16, 'trace_an': 0}
  • id: 256139016
    {'hecke_orbit_code': 103582791463083440, 'n': 17, 'trace_an': 2}
  • id: 256139017
    {'hecke_orbit_code': 103582791463083440, 'n': 18, 'trace_an': 0}
  • id: 256139018
    {'hecke_orbit_code': 103582791463083440, 'n': 19, 'trace_an': 2}
  • id: 256139019
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  • id: 256139020
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  • id: 256139021
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  • id: 256139022
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  • id: 256139023
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  • id: 256139024
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  • id: 256139025
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  • id: 256139026
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  • id: 256139027
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  • id: 256139028
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  • id: 256139029
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  • id: 256139030
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  • id: 256139031
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  • id: 256139032
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  • id: 256139033
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  • id: 256139034
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  • id: 256139035
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  • id: 256139036
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  • id: 256139037
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  • id: 256139038
    {'hecke_orbit_code': 103582791463083440, 'n': 39, 'trace_an': -6}
  • id: 256139039
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  • id: 256139040
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  • id: 256139041
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  • id: 256139042
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  • id: 256139043
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  • id: 256139044
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  • id: 256139045
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  • id: 256139046
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  • id: 256139047
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  • id: 256139048
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  • id: 256139049
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  • id: 256139050
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  • id: 256139051
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  • id: 256139052
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  • id: 256139053
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  • id: 256139054
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  • id: 256139055
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  • id: 256139056
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  • id: 256139057
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  • id: 256139058
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  • id: 256139059
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  • id: 256139060
    {'hecke_orbit_code': 103582791463083440, 'n': 61, 'trace_an': 4}
  • id: 256139061
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  • id: 256139062
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  • id: 256139063
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  • id: 256139064
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  • id: 256139065
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  • id: 256139066
    {'hecke_orbit_code': 103582791463083440, 'n': 67, 'trace_an': -2}
  • id: 256139067
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  • id: 256139068
    {'hecke_orbit_code': 103582791463083440, 'n': 69, 'trace_an': 14}
  • id: 256139069
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  • id: 256139070
    {'hecke_orbit_code': 103582791463083440, 'n': 71, 'trace_an': 8}
  • id: 256139071
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  • id: 256139072
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  • id: 256139073
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  • id: 256139074
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  • id: 256139075
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  • id: 256139076
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  • id: 256139077
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  • id: 256139078
    {'hecke_orbit_code': 103582791463083440, 'n': 79, 'trace_an': -4}
  • id: 256139079
    {'hecke_orbit_code': 103582791463083440, 'n': 80, 'trace_an': 0}
  • id: 256139080
    {'hecke_orbit_code': 103582791463083440, 'n': 81, 'trace_an': -2}
  • id: 256139081
    {'hecke_orbit_code': 103582791463083440, 'n': 82, 'trace_an': 0}
  • id: 256139082
    {'hecke_orbit_code': 103582791463083440, 'n': 83, 'trace_an': -12}
  • id: 256139083
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  • id: 256139084
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  • id: 256139085
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  • id: 256139086
    {'hecke_orbit_code': 103582791463083440, 'n': 87, 'trace_an': -10}
  • id: 256139087
    {'hecke_orbit_code': 103582791463083440, 'n': 88, 'trace_an': 0}
  • id: 256139088
    {'hecke_orbit_code': 103582791463083440, 'n': 89, 'trace_an': -16}
  • id: 256139089
    {'hecke_orbit_code': 103582791463083440, 'n': 90, 'trace_an': 0}
  • id: 256139090
    {'hecke_orbit_code': 103582791463083440, 'n': 91, 'trace_an': 6}
  • id: 256139091
    {'hecke_orbit_code': 103582791463083440, 'n': 92, 'trace_an': 0}
  • id: 256139092
    {'hecke_orbit_code': 103582791463083440, 'n': 93, 'trace_an': 8}
  • id: 256139093
    {'hecke_orbit_code': 103582791463083440, 'n': 94, 'trace_an': 0}
  • id: 256139094
    {'hecke_orbit_code': 103582791463083440, 'n': 95, 'trace_an': 0}
  • id: 256139095
    {'hecke_orbit_code': 103582791463083440, 'n': 96, 'trace_an': 0}
  • id: 256139096
    {'hecke_orbit_code': 103582791463083440, 'n': 97, 'trace_an': 4}
  • id: 256139097
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  • id: 256139098
    {'hecke_orbit_code': 103582791463083440, 'n': 99, 'trace_an': -8}
  • id: 256139099
    {'hecke_orbit_code': 103582791463083440, 'n': 100, 'trace_an': 0}
  • id: 256139100
    {'hecke_orbit_code': 103582791463083440, 'n': 101, 'trace_an': 12}
  • id: 256139101
    {'hecke_orbit_code': 103582791463083440, 'n': 102, 'trace_an': 0}
  • id: 256139102
    {'hecke_orbit_code': 103582791463083440, 'n': 103, 'trace_an': 0}
  • id: 256139103
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  • id: 256139104
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  • id: 256139105
    {'hecke_orbit_code': 103582791463083440, 'n': 106, 'trace_an': 0}
  • id: 256139106
    {'hecke_orbit_code': 103582791463083440, 'n': 107, 'trace_an': 2}
  • id: 256139107
    {'hecke_orbit_code': 103582791463083440, 'n': 108, 'trace_an': 0}
  • id: 256139108
    {'hecke_orbit_code': 103582791463083440, 'n': 109, 'trace_an': -10}
  • id: 256139109
    {'hecke_orbit_code': 103582791463083440, 'n': 110, 'trace_an': 0}
  • id: 256139110
    {'hecke_orbit_code': 103582791463083440, 'n': 111, 'trace_an': -8}
  • id: 256139111
    {'hecke_orbit_code': 103582791463083440, 'n': 112, 'trace_an': 0}
  • id: 256139112
    {'hecke_orbit_code': 103582791463083440, 'n': 113, 'trace_an': -12}
  • id: 256139113
    {'hecke_orbit_code': 103582791463083440, 'n': 114, 'trace_an': 0}
  • id: 256139114
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  • id: 256139115
    {'hecke_orbit_code': 103582791463083440, 'n': 116, 'trace_an': 0}
  • id: 256139116
    {'hecke_orbit_code': 103582791463083440, 'n': 117, 'trace_an': 16}
  • id: 256139117
    {'hecke_orbit_code': 103582791463083440, 'n': 118, 'trace_an': 0}
  • id: 256139118
    {'hecke_orbit_code': 103582791463083440, 'n': 119, 'trace_an': 2}
  • id: 256139119
    {'hecke_orbit_code': 103582791463083440, 'n': 120, 'trace_an': 0}
  • id: 256139120
    {'hecke_orbit_code': 103582791463083440, 'n': 121, 'trace_an': -18}
  • id: 256139121
    {'hecke_orbit_code': 103582791463083440, 'n': 122, 'trace_an': 0}
  • id: 256139122
    {'hecke_orbit_code': 103582791463083440, 'n': 123, 'trace_an': 20}
  • id: 256139123
    {'hecke_orbit_code': 103582791463083440, 'n': 124, 'trace_an': 0}
  • id: 256139124
    {'hecke_orbit_code': 103582791463083440, 'n': 125, 'trace_an': 0}
  • id: 256139125
    {'hecke_orbit_code': 103582791463083440, 'n': 126, 'trace_an': 0}
  • id: 256139126
    {'hecke_orbit_code': 103582791463083440, 'n': 127, 'trace_an': -28}
  • id: 256139127
    {'hecke_orbit_code': 103582791463083440, 'n': 128, 'trace_an': 0}
  • id: 256139128
    {'hecke_orbit_code': 103582791463083440, 'n': 129, 'trace_an': 8}
  • id: 256139129
    {'hecke_orbit_code': 103582791463083440, 'n': 130, 'trace_an': 0}
  • id: 256139130
    {'hecke_orbit_code': 103582791463083440, 'n': 131, 'trace_an': -32}
  • id: 256139131
    {'hecke_orbit_code': 103582791463083440, 'n': 132, 'trace_an': 0}
  • id: 256139132
    {'hecke_orbit_code': 103582791463083440, 'n': 133, 'trace_an': 2}
  • id: 256139133
    {'hecke_orbit_code': 103582791463083440, 'n': 134, 'trace_an': 0}
  • id: 256139134
    {'hecke_orbit_code': 103582791463083440, 'n': 135, 'trace_an': 0}
  • id: 256139135
    {'hecke_orbit_code': 103582791463083440, 'n': 136, 'trace_an': 0}
  • id: 256139136
    {'hecke_orbit_code': 103582791463083440, 'n': 137, 'trace_an': 10}
  • id: 256139137
    {'hecke_orbit_code': 103582791463083440, 'n': 138, 'trace_an': 0}
  • id: 256139138
    {'hecke_orbit_code': 103582791463083440, 'n': 139, 'trace_an': 8}
  • id: 256139139
    {'hecke_orbit_code': 103582791463083440, 'n': 140, 'trace_an': 0}
  • id: 256139140
    {'hecke_orbit_code': 103582791463083440, 'n': 141, 'trace_an': 16}
  • id: 256139141
    {'hecke_orbit_code': 103582791463083440, 'n': 142, 'trace_an': 0}
  • id: 256139142
    {'hecke_orbit_code': 103582791463083440, 'n': 143, 'trace_an': -8}
  • id: 256139143
    {'hecke_orbit_code': 103582791463083440, 'n': 144, 'trace_an': 0}
  • id: 256139144
    {'hecke_orbit_code': 103582791463083440, 'n': 145, 'trace_an': 0}
  • id: 256139145
    {'hecke_orbit_code': 103582791463083440, 'n': 146, 'trace_an': 0}
  • id: 256139146
    {'hecke_orbit_code': 103582791463083440, 'n': 147, 'trace_an': 0}
  • id: 256139147
    {'hecke_orbit_code': 103582791463083440, 'n': 148, 'trace_an': 0}
  • id: 256139148
    {'hecke_orbit_code': 103582791463083440, 'n': 149, 'trace_an': -24}
  • id: 256139149
    {'hecke_orbit_code': 103582791463083440, 'n': 150, 'trace_an': 0}
  • id: 256139150
    {'hecke_orbit_code': 103582791463083440, 'n': 151, 'trace_an': -28}
  • id: 256139151
    {'hecke_orbit_code': 103582791463083440, 'n': 152, 'trace_an': 0}
  • id: 256139152
    {'hecke_orbit_code': 103582791463083440, 'n': 153, 'trace_an': 0}
  • id: 256139153
    {'hecke_orbit_code': 103582791463083440, 'n': 154, 'trace_an': 0}
  • id: 256139154
    {'hecke_orbit_code': 103582791463083440, 'n': 155, 'trace_an': 0}
  • id: 256139155
    {'hecke_orbit_code': 103582791463083440, 'n': 156, 'trace_an': 0}
  • id: 256139156
    {'hecke_orbit_code': 103582791463083440, 'n': 157, 'trace_an': 12}
  • id: 256139157
    {'hecke_orbit_code': 103582791463083440, 'n': 158, 'trace_an': 0}
  • id: 256139158
    {'hecke_orbit_code': 103582791463083440, 'n': 159, 'trace_an': 6}
  • id: 256139159
    {'hecke_orbit_code': 103582791463083440, 'n': 160, 'trace_an': 0}
  • id: 256139160
    {'hecke_orbit_code': 103582791463083440, 'n': 161, 'trace_an': -14}
  • id: 256139161
    {'hecke_orbit_code': 103582791463083440, 'n': 162, 'trace_an': 0}
  • id: 256139162
    {'hecke_orbit_code': 103582791463083440, 'n': 163, 'trace_an': -20}
  • id: 256139163
    {'hecke_orbit_code': 103582791463083440, 'n': 164, 'trace_an': 0}
  • id: 256139164
    {'hecke_orbit_code': 103582791463083440, 'n': 165, 'trace_an': 0}
  • id: 256139165
    {'hecke_orbit_code': 103582791463083440, 'n': 166, 'trace_an': 0}
  • id: 256139166
    {'hecke_orbit_code': 103582791463083440, 'n': 167, 'trace_an': -4}
  • id: 256139167
    {'hecke_orbit_code': 103582791463083440, 'n': 168, 'trace_an': 0}
  • id: 256139168
    {'hecke_orbit_code': 103582791463083440, 'n': 169, 'trace_an': -8}
  • id: 256139169
    {'hecke_orbit_code': 103582791463083440, 'n': 170, 'trace_an': 0}
  • id: 256139170
    {'hecke_orbit_code': 103582791463083440, 'n': 171, 'trace_an': 0}
  • id: 256139171
    {'hecke_orbit_code': 103582791463083440, 'n': 172, 'trace_an': 0}
  • id: 256139172
    {'hecke_orbit_code': 103582791463083440, 'n': 173, 'trace_an': 32}
  • id: 256139173
    {'hecke_orbit_code': 103582791463083440, 'n': 174, 'trace_an': 0}
  • id: 256139174
    {'hecke_orbit_code': 103582791463083440, 'n': 175, 'trace_an': 0}
  • id: 256139175
    {'hecke_orbit_code': 103582791463083440, 'n': 176, 'trace_an': 0}
  • id: 256139176
    {'hecke_orbit_code': 103582791463083440, 'n': 177, 'trace_an': 30}
  • id: 256139177
    {'hecke_orbit_code': 103582791463083440, 'n': 178, 'trace_an': 0}
  • id: 256139178
    {'hecke_orbit_code': 103582791463083440, 'n': 179, 'trace_an': 12}
  • id: 256139179
    {'hecke_orbit_code': 103582791463083440, 'n': 180, 'trace_an': 0}
  • id: 256139180
    {'hecke_orbit_code': 103582791463083440, 'n': 181, 'trace_an': -16}
  • id: 256139181
    {'hecke_orbit_code': 103582791463083440, 'n': 182, 'trace_an': 0}
  • id: 256139182
    {'hecke_orbit_code': 103582791463083440, 'n': 183, 'trace_an': -8}
  • id: 256139183
    {'hecke_orbit_code': 103582791463083440, 'n': 184, 'trace_an': 0}
  • id: 256139184
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  • id: 256139185
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  • id: 256139186
    {'hecke_orbit_code': 103582791463083440, 'n': 187, 'trace_an': 0}
  • id: 256139187
    {'hecke_orbit_code': 103582791463083440, 'n': 188, 'trace_an': 0}
  • id: 256139188
    {'hecke_orbit_code': 103582791463083440, 'n': 189, 'trace_an': 2}
  • id: 256139189
    {'hecke_orbit_code': 103582791463083440, 'n': 190, 'trace_an': 0}
  • id: 256139190
    {'hecke_orbit_code': 103582791463083440, 'n': 191, 'trace_an': 14}
  • id: 256139191
    {'hecke_orbit_code': 103582791463083440, 'n': 192, 'trace_an': 0}
  • id: 256139192
    {'hecke_orbit_code': 103582791463083440, 'n': 193, 'trace_an': 4}
  • id: 256139193
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  • id: 256139194
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  • id: 256139195
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  • id: 256139196
    {'hecke_orbit_code': 103582791463083440, 'n': 197, 'trace_an': 16}
  • id: 256139197
    {'hecke_orbit_code': 103582791463083440, 'n': 198, 'trace_an': 0}
  • id: 256139198
    {'hecke_orbit_code': 103582791463083440, 'n': 199, 'trace_an': -18}
  • id: 256139199
    {'hecke_orbit_code': 103582791463083440, 'n': 200, 'trace_an': 0}
  • id: 256139200
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  • id: 256139201
    {'hecke_orbit_code': 103582791463083440, 'n': 202, 'trace_an': 0}
  • id: 256139202
    {'hecke_orbit_code': 103582791463083440, 'n': 203, 'trace_an': 10}
  • id: 256139203
    {'hecke_orbit_code': 103582791463083440, 'n': 204, 'trace_an': 0}
  • id: 256139204
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  • id: 256139205
    {'hecke_orbit_code': 103582791463083440, 'n': 206, 'trace_an': 0}
  • id: 256139206
    {'hecke_orbit_code': 103582791463083440, 'n': 207, 'trace_an': -24}
  • id: 256139207
    {'hecke_orbit_code': 103582791463083440, 'n': 208, 'trace_an': 0}
  • id: 256139208
    {'hecke_orbit_code': 103582791463083440, 'n': 209, 'trace_an': 0}
  • id: 256139209
    {'hecke_orbit_code': 103582791463083440, 'n': 210, 'trace_an': 0}
  • id: 256139210
    {'hecke_orbit_code': 103582791463083440, 'n': 211, 'trace_an': 30}
  • id: 256139211
    {'hecke_orbit_code': 103582791463083440, 'n': 212, 'trace_an': 0}
  • id: 256139212
    {'hecke_orbit_code': 103582791463083440, 'n': 213, 'trace_an': 12}
  • id: 256139213
    {'hecke_orbit_code': 103582791463083440, 'n': 214, 'trace_an': 0}
  • id: 256139214
    {'hecke_orbit_code': 103582791463083440, 'n': 215, 'trace_an': 0}
  • id: 256139215
    {'hecke_orbit_code': 103582791463083440, 'n': 216, 'trace_an': 0}
  • id: 256139216
    {'hecke_orbit_code': 103582791463083440, 'n': 217, 'trace_an': -8}
  • id: 256139217
    {'hecke_orbit_code': 103582791463083440, 'n': 218, 'trace_an': 0}
  • id: 256139218
    {'hecke_orbit_code': 103582791463083440, 'n': 219, 'trace_an': -30}
  • id: 256139219
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  • id: 256139220
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  • id: 256139228
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  • id: 256139230
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  • id: 256139232
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  • id: 256139233
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  • id: 256139236
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  • id: 256139237
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  • id: 256139238
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  • id: 256139239
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  • id: 256139240
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  • id: 256139242
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  • id: 256139246
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  • id: 256139247
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  • id: 256139248
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  • id: 256139250
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  • id: 256139252
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  • id: 256139254
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  • id: 256139256
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  • id: 256139258
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  • id: 256139260
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  • id: 256139261
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  • id: 256139262
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  • id: 256139263
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  • id: 256139264
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  • id: 256139266
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  • id: 256139267
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  • id: 256139268
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  • id: 256139270
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  • id: 256139272
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  • id: 256139273
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  • id: 256139276
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  • id: 256139278
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  • id: 256139279
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  • id: 256139280
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  • id: 256139281
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  • id: 256139282
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  • id: 256139283
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  • id: 256139287
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  • id: 256139288
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  • id: 256139289
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  • id: 256139290
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  • id: 256139291
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  • id: 256139292
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  • id: 256139293
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  • id: 256139294
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  • id: 256139295
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  • id: 256139296
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  • id: 256139297
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  • id: 256139298
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  • id: 256139299
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  • id: 256139300
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  • id: 256139301
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  • id: 256139302
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  • id: 256139303
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  • id: 256139304
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  • id: 256139305
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  • id: 256139306
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  • id: 256139307
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  • id: 256139308
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  • id: 256139309
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  • id: 256139310
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  • id: 256139311
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  • id: 256139312
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  • id: 256139313
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  • id: 256139314
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  • id: 256139315
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  • id: 256139316
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  • id: 256139317
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  • id: 256139318
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  • id: 256139319
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  • id: 256139320
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  • id: 256139321
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  • id: 256139322
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  • id: 256139323
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  • id: 256139324
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  • id: 256139325
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  • id: 256139326
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  • id: 256139327
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  • id: 256139328
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  • id: 256139329
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  • id: 256139330
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  • id: 256139331
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  • id: 256139332
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  • id: 256139333
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  • id: 256139334
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  • id: 256139335
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  • id: 256139336
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  • id: 256139337
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  • id: 256139338
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  • id: 256139339
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  • id: 256139340
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  • id: 256139341
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  • id: 256139342
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  • id: 256139343
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  • id: 256139344
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  • id: 256139345
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  • id: 256139346
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  • id: 256139347
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  • id: 256139348
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  • id: 256139349
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  • id: 256139350
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  • id: 256139351
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  • id: 256139352
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  • id: 256139353
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  • id: 256139354
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  • id: 256139355
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  • id: 256139356
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  • id: 256139357
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  • id: 256139358
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  • id: 256139359
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  • id: 256139360
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  • id: 256139361
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  • id: 256139362
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  • id: 256139363
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  • id: 256139364
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  • id: 256139365
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  • id: 256139366
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  • id: 256139367
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  • id: 256139368
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  • id: 256139369
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  • id: 256139370
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  • id: 256139371
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  • id: 256139372
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  • id: 256139373
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  • id: 256139374
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  • id: 256139375
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  • id: 256139376
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  • id: 256139377
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  • id: 256139378
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  • id: 256139379
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  • id: 256139380
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  • id: 256139381
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  • id: 256139382
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  • id: 256139383
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  • id: 256139384
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  • id: 256139385
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  • id: 256139386
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  • id: 256139387
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  • id: 256139388
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  • id: 256139389
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  • id: 256139390
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  • id: 256139391
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  • id: 256139392
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  • id: 256139393
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  • id: 256139394
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  • id: 256139395
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  • id: 256139396
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  • id: 256139397
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  • id: 256139398
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  • id: 256139399
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  • id: 256139400
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  • id: 256139401
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  • id: 256139402
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  • id: 256139403
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  • id: 256139404
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  • id: 256139405
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  • id: 256139406
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  • id: 256139407
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  • id: 256139408
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  • id: 256139409
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  • id: 256139410
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  • id: 256139411
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  • id: 256139412
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  • id: 256139413
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  • id: 256139414
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  • id: 256139415
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  • id: 256139416
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  • id: 256139417
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  • id: 256139418
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  • id: 256139419
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  • id: 256139420
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  • id: 256139421
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  • id: 256139422
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  • id: 256139423
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  • id: 256139424
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  • id: 256139425
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  • id: 256139426
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  • id: 256139427
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  • id: 256139428
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  • id: 256139429
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  • id: 256139430
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  • id: 256139431
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  • id: 256139432
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  • id: 256139433
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  • id: 256139434
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  • id: 256139435
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  • id: 256139436
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  • id: 256139437
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  • id: 256139438
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  • id: 256139439
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  • id: 256139440
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  • id: 256139441
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  • id: 256139442
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  • id: 256139443
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  • id: 256139444
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  • id: 256139445
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  • id: 256139446
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  • id: 256139447
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  • id: 256139448
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  • id: 256139449
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  • id: 256139450
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  • id: 256139451
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  • id: 256139452
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  • id: 256139453
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  • id: 256139454
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  • id: 256139455
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  • id: 256139456
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  • id: 256139457
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  • id: 256139458
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  • id: 256139459
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  • id: 256139460
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  • id: 256139461
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  • id: 256139462
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  • id: 256139463
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  • id: 256139464
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  • id: 256139465
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  • id: 256139466
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  • id: 256139467
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  • id: 256139468
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  • id: 256139469
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  • id: 256139470
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  • id: 256139471
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  • id: 256139472
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  • id: 256139473
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  • id: 256139474
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  • id: 256139475
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  • id: 256139476
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  • id: 256139477
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  • id: 256139478
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  • id: 256139479
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  • id: 256139480
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  • id: 256139481
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  • id: 256139482
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  • id: 256139483
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  • id: 256139484
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  • id: 256139485
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  • id: 256139486
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  • id: 256139487
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  • id: 256139488
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  • id: 256139489
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  • id: 256139490
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  • id: 256139491
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  • id: 256139492
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  • id: 256139493
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  • id: 256139494
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  • id: 256139495
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  • id: 256139496
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  • id: 256139497
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  • id: 256139498
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  • id: 256139499
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  • id: 256139500
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  • id: 256139501
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  • id: 256139502
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  • id: 256139503
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  • id: 256139504
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  • id: 256139505
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  • id: 256139506
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  • id: 256139507
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  • id: 256139508
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  • id: 256139509
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  • id: 256139510
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  • id: 256139511
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  • id: 256139512
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  • id: 256139513
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  • id: 256139514
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  • id: 256139515
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  • id: 256139516
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  • id: 256139517
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  • id: 256139518
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  • id: 256139519
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  • id: 256139520
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  • id: 256139521
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  • id: 256139522
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  • id: 256139523
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  • id: 256139524
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  • id: 256139525
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  • id: 256139526
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  • id: 256139527
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  • id: 256139528
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  • id: 256139529
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  • id: 256139530
    {'hecke_orbit_code': 103582791463083440, 'n': 531, 'trace_an': -8}
  • id: 256139531
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  • id: 256139532
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  • id: 256139533
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  • id: 256139534
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  • id: 256139535
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  • id: 256139536
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  • id: 256139537
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  • id: 256139538
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  • id: 256139539
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  • id: 256139540
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  • id: 256139541
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  • id: 256139542
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  • id: 256139543
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  • id: 256139544
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  • id: 256139545
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  • id: 256139546
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  • id: 256139547
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  • id: 256139548
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  • id: 256139549
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  • id: 256139550
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  • id: 256139551
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  • id: 256139552
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  • id: 256139553
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  • id: 256139554
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  • id: 256139555
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  • id: 256139556
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  • id: 256139557
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  • id: 256139558
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  • id: 256139559
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  • id: 256139560
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  • id: 256139561
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  • id: 256139562
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  • id: 256139563
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  • id: 256139564
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  • id: 256139565
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  • id: 256139566
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  • id: 256139567
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  • id: 256139568
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  • id: 256139569
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  • id: 256139570
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  • id: 256139571
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  • id: 256139572
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  • id: 256139573
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  • id: 256139574
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  • id: 256139575
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  • id: 256139576
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  • id: 256139577
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  • id: 256139578
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  • id: 256139579
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  • id: 256139580
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  • id: 256139581
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  • id: 256139582
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  • id: 256139583
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  • id: 256139584
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  • id: 256139585
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  • id: 256139586
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  • id: 256139587
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  • id: 256139588
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  • id: 256139589
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  • id: 256139590
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  • id: 256139591
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  • id: 256139592
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  • id: 256139593
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  • id: 256139594
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  • id: 256139595
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  • id: 256139596
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  • id: 256139597
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  • id: 256139598
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  • id: 256139599
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  • id: 256139600
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  • id: 256139601
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  • id: 256139602
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  • id: 256139603
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  • id: 256139604
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  • id: 256139605
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  • id: 256139606
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  • id: 256139607
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  • id: 256139608
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  • id: 256139609
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  • id: 256139610
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  • id: 256139611
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  • id: 256139612
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  • id: 256139613
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  • id: 256139614
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  • id: 256139615
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  • id: 256139616
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  • id: 256139617
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  • id: 256139618
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  • id: 256139619
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  • id: 256139620
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  • id: 256139621
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  • id: 256139622
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  • id: 256139623
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  • id: 256139624
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  • id: 256139625
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  • id: 256139626
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  • id: 256139627
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  • id: 256139628
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  • id: 256139629
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  • id: 256139630
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  • id: 256139631
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  • id: 256139632
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  • id: 256139633
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  • id: 256139634
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  • id: 256139635
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  • id: 256139636
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  • id: 256139637
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  • id: 256139638
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  • id: 256139639
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  • id: 256139640
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  • id: 256139641
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  • id: 256139642
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  • id: 256139643
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  • id: 256139644
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  • id: 256139645
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  • id: 256139646
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  • id: 256139647
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  • id: 256139648
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  • id: 256139649
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  • id: 256139650
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  • id: 256139651
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  • id: 256139652
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  • id: 256139653
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  • id: 256139654
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  • id: 256139655
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  • id: 256139656
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  • id: 256139657
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  • id: 256139658
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  • id: 256139659
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  • id: 256139660
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  • id: 256139661
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  • id: 256139662
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  • id: 256139663
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  • id: 256139664
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  • id: 256139665
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  • id: 256139666
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  • id: 256139667
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  • id: 256139668
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  • id: 256139669
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  • id: 256139670
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  • id: 256139671
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  • id: 256139672
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  • id: 256139673
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  • id: 256139674
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  • id: 256139675
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  • id: 256139676
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  • id: 256139677
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  • id: 256139678
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  • id: 256139679
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  • id: 256139680
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  • id: 256139681
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  • id: 256139682
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  • id: 256139683
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  • id: 256139684
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  • id: 256139685
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  • id: 256139686
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  • id: 256139687
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  • id: 256139688
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  • id: 256139689
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  • id: 256139690
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  • id: 256139691
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  • id: 256139692
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  • id: 256139693
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  • id: 256139694
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  • id: 256139695
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  • id: 256139696
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  • id: 256139697
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  • id: 256139698
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  • id: 256139699
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  • id: 256139700
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  • id: 256139701
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  • id: 256139702
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  • id: 256139703
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  • id: 256139704
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  • id: 256139705
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  • id: 256139706
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  • id: 256139707
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  • id: 256139708
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  • id: 256139709
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  • id: 256139710
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  • id: 256139711
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  • id: 256139712
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  • id: 256139713
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  • id: 256139714
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  • id: 256139715
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  • id: 256139716
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  • id: 256139717
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  • id: 256139718
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  • id: 256139719
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  • id: 256139720
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  • id: 256139721
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  • id: 256139722
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  • id: 256139723
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  • id: 256139724
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  • id: 256139725
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  • id: 256139726
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  • id: 256139727
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  • id: 256139728
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  • id: 256139729
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  • id: 256139730
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  • id: 256139731
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  • id: 256139732
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  • id: 256139733
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  • id: 256139734
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  • id: 256139735
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  • id: 256139736
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  • id: 256139737
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  • id: 256139738
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  • id: 256139739
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  • id: 256139740
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  • id: 256139741
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  • id: 256139742
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  • id: 256139743
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  • id: 256139744
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  • id: 256139745
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  • id: 256139746
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  • id: 256139747
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  • id: 256139748
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  • id: 256139749
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  • id: 256139750
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  • id: 256139751
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  • id: 256139752
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  • id: 256139753
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  • id: 256139754
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  • id: 256139755
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  • id: 256139756
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  • id: 256139757
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  • id: 256139758
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  • id: 256139759
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  • id: 256139760
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  • id: 256139761
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  • id: 256139762
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  • id: 256139763
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  • id: 256139764
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  • id: 256139765
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  • id: 256139766
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  • id: 256139767
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  • id: 256139768
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  • id: 256139769
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  • id: 256139770
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  • id: 256139771
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  • id: 256139772
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  • id: 256139773
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  • id: 256139774
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  • id: 256139775
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  • id: 256139776
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  • id: 256139777
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  • id: 256139778
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  • id: 256139779
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  • id: 256139780
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  • id: 256139781
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  • id: 256139782
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  • id: 256139783
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  • id: 256139784
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  • id: 256139785
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  • id: 256139786
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  • id: 256139787
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  • id: 256139788
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  • id: 256139789
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  • id: 256139790
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  • id: 256139791
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  • id: 256139792
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  • id: 256139793
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  • id: 256139794
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  • id: 256139795
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  • id: 256139796
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  • id: 256139797
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  • id: 256139798
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  • id: 256139799
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  • id: 256139800
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  • id: 256139801
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  • id: 256139802
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  • id: 256139803
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  • id: 256139804
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  • id: 256139805
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  • id: 256139806
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  • id: 256139807
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  • id: 256139808
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  • id: 256139809
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  • id: 256139810
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  • id: 256139811
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  • id: 256139812
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  • id: 256139813
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  • id: 256139814
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  • id: 256139815
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  • id: 256139816
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  • id: 256139817
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  • id: 256139818
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  • id: 256139819
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  • id: 256139820
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  • id: 256139821
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  • id: 256139822
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  • id: 256139823
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  • id: 256139824
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  • id: 256139825
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  • id: 256139826
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  • id: 256139827
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  • id: 256139828
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  • id: 256139829
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  • id: 256139830
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  • id: 256139831
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  • id: 256139832
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  • id: 256139833
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  • id: 256139834
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  • id: 256139835
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  • id: 256139836
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  • id: 256139837
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  • id: 256139838
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  • id: 256139839
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  • id: 256139840
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  • id: 256139841
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  • id: 256139842
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  • id: 256139843
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  • id: 256139844
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  • id: 256139845
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  • id: 256139846
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  • id: 256139847
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  • id: 256139848
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  • id: 256139849
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  • id: 256139850
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  • id: 256139851
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  • id: 256139852
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  • id: 256139853
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  • id: 256139854
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  • id: 256139855
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  • id: 256139856
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  • id: 256139857
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  • id: 256139858
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  • id: 256139859
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  • id: 256139860
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  • id: 256139861
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  • id: 256139862
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  • id: 256139863
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  • id: 256139864
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  • id: 256139865
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  • id: 256139866
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  • id: 256139867
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  • id: 256139868
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  • id: 256139869
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  • id: 256139870
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  • id: 256139871
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  • id: 256139872
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  • id: 256139873
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  • id: 256139874
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  • id: 256139875
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  • id: 256139876
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  • id: 256139877
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  • id: 256139878
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  • id: 256139879
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  • id: 256139880
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  • id: 256139881
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  • id: 256139882
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  • id: 256139883
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  • id: 256139884
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  • id: 256139885
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  • id: 256139886
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  • id: 256139887
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  • id: 256139888
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  • id: 256139889
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  • id: 256139890
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  • id: 256139891
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  • id: 256139892
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  • id: 256139893
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  • id: 256139894
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  • id: 256139895
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  • id: 256139896
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  • id: 256139897
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  • id: 256139898
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  • id: 256139899
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  • id: 256139900
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  • id: 256139901
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  • id: 256139902
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  • id: 256139903
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  • id: 256139904
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  • id: 256139905
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  • id: 256139906
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  • id: 256139907
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  • id: 256139908
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  • id: 256139909
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  • id: 256139910
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  • id: 256139911
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  • id: 256139912
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  • id: 256139913
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  • id: 256139914
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  • id: 256139915
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  • id: 256139916
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  • id: 256139917
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  • id: 256139918
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  • id: 256139919
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  • id: 256139920
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  • id: 256139921
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  • id: 256139922
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  • id: 256139923
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  • id: 256139924
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  • id: 256139925
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  • id: 256139926
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  • id: 256139927
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  • id: 256139928
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  • id: 256139929
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  • id: 256139930
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  • id: 256139931
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  • id: 256139932
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  • id: 256139933
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  • id: 256139934
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  • id: 256139935
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  • id: 256139936
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  • id: 256139937
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  • id: 256139938
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  • id: 256139939
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  • id: 256139940
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  • id: 256139941
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  • id: 256139942
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  • id: 256139943
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  • id: 256139944
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  • id: 256139945
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  • id: 256139946
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  • id: 256139947
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  • id: 256139948
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  • id: 256139949
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  • id: 256139950
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  • id: 256139951
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  • id: 256139952
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  • id: 256139953
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  • id: 256139954
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  • id: 256139955
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  • id: 256139956
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  • id: 256139957
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  • id: 256139958
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  • id: 256139959
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  • id: 256139960
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  • id: 256139961
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  • id: 256139962
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  • id: 256139963
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  • id: 256139964
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  • id: 256139965
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  • id: 256139966
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  • id: 256139967
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  • id: 256139968
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  • id: 256139969
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  • id: 256139970
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  • id: 256139971
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  • id: 256139972
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  • id: 256139973
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  • id: 256139974
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  • id: 256139975
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  • id: 256139976
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  • id: 256139977
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  • id: 256139978
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  • id: 256139979
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  • id: 256139980
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  • id: 256139981
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  • id: 256139982
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  • id: 256139983
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  • id: 256139984
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  • id: 256139985
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  • id: 256139986
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  • id: 256139987
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  • id: 256139988
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  • id: 256139989
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  • id: 256139990
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  • id: 256139991
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  • id: 256139992
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  • id: 256139993
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  • id: 256139994
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  • id: 256139995
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  • id: 256139996
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  • id: 256139997
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  • id: 256139998
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  • id: 256139999
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