Embedded newform data - 69.8.e.a.13.5

Formats: - HTML - YAML - JSON - 2024-05-16T16:31:54.024086

• 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': 4416, 'analytic_conductor': 21.554566758404402, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 23, 'char_degree': 10, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 11, 'char_parity': 1, 'char_values': [69, 11, [47, 28], [11, 2]], 'cm_discs': [], 'conrey_index': 4, 'conrey_indexes': [4, 13, 16, 25, 31, 49, 52, 55, 58, 64], 'dim': 140, 'has_non_self_twist': 1, 'hecke_orbit': 1, 'hecke_orbit_code': 275012124741, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 23, 3, 1, 11, 0]], 'is_cm': False, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '69.8.e.a', 'level': 69, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 23], 'level_radical': 69, 'minimal_twist': '69.8.e.a', 'prim_orbit_index': 3, 'related_objects': [], 'relative_dim': 14, 'rm_discs': [], 'sato_tate_group': '7.2.3.c11', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '69.8.e', 'trace_display': [-16, -378, -6, 978], 'traces': [140, -16, -378, -740, -6, 1647, 978, -824, -10206, 1322, 7892, -19980, 39810, -26296, 135, -142164, -97081, -11664, 120905, 124755, 26406, -837266, -224688, -60264, -180624, 385108, -275562, 1121760, -375654, 35694, 505029, -661528, -360423, -1872759, -964610, -1269189, -28802, -1459868, 1074870, 5371901, -1557480, 883116, 1160786, -4521825, -2009124, -4123580, 811422, -1563111, -10960262, 16636695, 4413852, -4843791, 4291672, -98415, 2093539, -12548382, -4007907, -7414367, 2955424, 7289973, 4919292, 16083211, 712962, -1673596, -13246221, 7219449, 148565, -23039568, -657018, 12781104, -7247645, -600696, 32596055, 32550658, -10061874, 12150569, -43349150, -17201700, 4815410, 36529590, -7440174, 20862470, 35160800, -5346540, 48578363, 76972708, 1505088, -35912212, 1401264, 963738, -91970208, -74293537, 555606, -32520253, 79436789, 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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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'embedding_m': 19, 'hecke_orbit': 1, 'hecke_orbit_code': 275012124741, 'label': '69.8.e.a.13.5', 'level': 69, 'weight': 8}
• 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

  
  {'Nk2': 4416, 'analytic_conductor': 21.554566758404402, 'char_conductor': 23, 'char_degree': 10, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 11, 'char_parity': 1, 'char_values': [69, 11, [47, 28], [11, 2]], 'conrey_index': 4, 'cusp_dim': 540, 'dim': 280, 'eis_dim': 40, 'eis_new_dim': 0, 'hecke_orbit_code': 275012124741, 'hecke_orbit_dims': [140, 140], 'label': '69.8.e', 'level': 69, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 23], 'level_radical': 69, 'mf_dim': 580, 'mf_new_dim': 280, 'num_forms': 2, 'prim_orbit_index': 3, 'relative_dim': 28, 'sturm_bound': 64, 'trace_bound': 2, 'trace_display': [-28, 0, -4, 584], 'traces': [280, -28, 0, -1480, -4, -108, 584, -2436, -20412, 10500, 1896, 0, -4584, -35820, -216, -307400, 55450, -20412, 124942, 118588, 37044, -738772, -385420, -54756, -195384, 788520, 0, 1205912, -170122, -212112, -757090, -2443308, 374976, 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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: 3052033
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 13, 'source_dim': 140, 'source_embedding_index': 5, 'source_hecke_orbit_code': 275012124741, 'source_is_minimal': True, 'source_label': '69.8.e.a.13.5', 'source_level': 69, 'target_conrey_index': 13, 'target_dim': 140, 'target_embedding_index': 5, 'target_hecke_orbit_code': 275012124741, 'target_is_minimal': True, 'target_label': '69.8.e.a.13.5', 'target_level': 69, 'twist_class_label': '69.8.e.a.13.5', 'twist_class_level': 69, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 8}
  • id: 3052034
    {'conductor': 23, 'degree': 10, 'order': 11, 'parity': 1, 'source_conrey_index': 13, 'source_dim': 140, 'source_embedding_index': 5, 'source_hecke_orbit_code': 275012124741, 'source_is_minimal': True, 'source_label': '69.8.e.a.13.5', 'source_level': 69, 'target_conrey_index': 16, 'target_dim': 140, 'target_embedding_index': 5, 'target_hecke_orbit_code': 275012124741, 'target_is_minimal': True, 'target_label': '69.8.e.a.16.5', 'target_level': 69, 'twist_class_label': '69.8.e.a.13.5', 'twist_class_level': 69, 'twisting_char_label': '23.16', 'twisting_conrey_index': 16, 'weight': 8}
• hecke_orbit_code 275012124741 does not appear in mf_hecke_charpolys
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 5, 'hecke_orbit': 1, 'label': '69.8.e.a', 'level': 69, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 30659000
    {'hecke_orbit_code': 275012124741, 'n': 1, 'trace_an': 140}
  • id: 30659001
    {'hecke_orbit_code': 275012124741, 'n': 2, 'trace_an': -16}
  • id: 30659002
    {'hecke_orbit_code': 275012124741, 'n': 3, 'trace_an': -378}
  • id: 30659003
    {'hecke_orbit_code': 275012124741, 'n': 4, 'trace_an': -740}
  • id: 30659004
    {'hecke_orbit_code': 275012124741, 'n': 5, 'trace_an': -6}
  • id: 30659005
    {'hecke_orbit_code': 275012124741, 'n': 6, 'trace_an': 1647}
  • id: 30659006
    {'hecke_orbit_code': 275012124741, 'n': 7, 'trace_an': 978}
  • id: 30659007
    {'hecke_orbit_code': 275012124741, 'n': 8, 'trace_an': -824}
  • id: 30659008
    {'hecke_orbit_code': 275012124741, 'n': 9, 'trace_an': -10206}
  • id: 30659009
    {'hecke_orbit_code': 275012124741, 'n': 10, 'trace_an': 1322}
  • id: 30659010
    {'hecke_orbit_code': 275012124741, 'n': 11, 'trace_an': 7892}
  • id: 30659011
    {'hecke_orbit_code': 275012124741, 'n': 12, 'trace_an': -19980}
  • id: 30659012
    {'hecke_orbit_code': 275012124741, 'n': 13, 'trace_an': 39810}
  • id: 30659013
    {'hecke_orbit_code': 275012124741, 'n': 14, 'trace_an': -26296}
  • id: 30659014
    {'hecke_orbit_code': 275012124741, 'n': 15, 'trace_an': 135}
  • id: 30659015
    {'hecke_orbit_code': 275012124741, 'n': 16, 'trace_an': -142164}
  • id: 30659016
    {'hecke_orbit_code': 275012124741, 'n': 17, 'trace_an': -97081}
  • id: 30659017
    {'hecke_orbit_code': 275012124741, 'n': 18, 'trace_an': -11664}
  • id: 30659018
    {'hecke_orbit_code': 275012124741, 'n': 19, 'trace_an': 120905}
  • id: 30659019
    {'hecke_orbit_code': 275012124741, 'n': 20, 'trace_an': 124755}
  • id: 30659020
    {'hecke_orbit_code': 275012124741, 'n': 21, 'trace_an': 26406}
  • id: 30659021
    {'hecke_orbit_code': 275012124741, 'n': 22, 'trace_an': -837266}
  • id: 30659022
    {'hecke_orbit_code': 275012124741, 'n': 23, 'trace_an': -224688}
  • id: 30659023
    {'hecke_orbit_code': 275012124741, 'n': 24, 'trace_an': -60264}
  • id: 30659024
    {'hecke_orbit_code': 275012124741, 'n': 25, 'trace_an': -180624}
  • id: 30659025
    {'hecke_orbit_code': 275012124741, 'n': 26, 'trace_an': 385108}
  • id: 30659026
    {'hecke_orbit_code': 275012124741, 'n': 27, 'trace_an': -275562}
  • id: 30659027
    {'hecke_orbit_code': 275012124741, 'n': 28, 'trace_an': 1121760}
  • id: 30659028
    {'hecke_orbit_code': 275012124741, 'n': 29, 'trace_an': -375654}
  • id: 30659029
    {'hecke_orbit_code': 275012124741, 'n': 30, 'trace_an': 35694}
  • id: 30659030
    {'hecke_orbit_code': 275012124741, 'n': 31, 'trace_an': 505029}
  • id: 30659031
    {'hecke_orbit_code': 275012124741, 'n': 32, 'trace_an': -661528}
  • id: 30659032
    {'hecke_orbit_code': 275012124741, 'n': 33, 'trace_an': -360423}
  • id: 30659033
    {'hecke_orbit_code': 275012124741, 'n': 34, 'trace_an': -1872759}
  • id: 30659034
    {'hecke_orbit_code': 275012124741, 'n': 35, 'trace_an': -964610}
  • id: 30659035
    {'hecke_orbit_code': 275012124741, 'n': 36, 'trace_an': -1269189}
  • id: 30659036
    {'hecke_orbit_code': 275012124741, 'n': 37, 'trace_an': -28802}
  • id: 30659037
    {'hecke_orbit_code': 275012124741, 'n': 38, 'trace_an': -1459868}
  • id: 30659038
    {'hecke_orbit_code': 275012124741, 'n': 39, 'trace_an': 1074870}
  • id: 30659039
    {'hecke_orbit_code': 275012124741, 'n': 40, 'trace_an': 5371901}
  • id: 30659040
    {'hecke_orbit_code': 275012124741, 'n': 41, 'trace_an': -1557480}
  • id: 30659041
    {'hecke_orbit_code': 275012124741, 'n': 42, 'trace_an': 883116}
  • id: 30659042
    {'hecke_orbit_code': 275012124741, 'n': 43, 'trace_an': 1160786}
  • id: 30659043
    {'hecke_orbit_code': 275012124741, 'n': 44, 'trace_an': -4521825}
  • id: 30659044
    {'hecke_orbit_code': 275012124741, 'n': 45, 'trace_an': -2009124}
  • id: 30659045
    {'hecke_orbit_code': 275012124741, 'n': 46, 'trace_an': -4123580}
  • id: 30659046
    {'hecke_orbit_code': 275012124741, 'n': 47, 'trace_an': 811422}
  • id: 30659047
    {'hecke_orbit_code': 275012124741, 'n': 48, 'trace_an': -1563111}
  • id: 30659048
    {'hecke_orbit_code': 275012124741, 'n': 49, 'trace_an': -10960262}
  • id: 30659049
    {'hecke_orbit_code': 275012124741, 'n': 50, 'trace_an': 16636695}
  • id: 30659050
    {'hecke_orbit_code': 275012124741, 'n': 51, 'trace_an': 4413852}
  • id: 30659051
    {'hecke_orbit_code': 275012124741, 'n': 52, 'trace_an': -4843791}
  • id: 30659052
    {'hecke_orbit_code': 275012124741, 'n': 53, 'trace_an': 4291672}
  • id: 30659053
    {'hecke_orbit_code': 275012124741, 'n': 54, 'trace_an': -98415}
  • id: 30659054
    {'hecke_orbit_code': 275012124741, 'n': 55, 'trace_an': 2093539}
  • id: 30659055
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  • id: 30659056
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  • id: 30659057
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  • id: 30659058
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  • id: 30659059
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  • id: 30659060
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  • id: 30659061
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  • id: 30659062
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  • id: 30659063
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  • id: 30659064
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  • id: 30659065
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  • id: 30659066
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  • id: 30659067
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  • id: 30659068
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  • id: 30659069
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  • id: 30659070
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  • id: 30659071
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  • id: 30659072
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  • id: 30659073
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  • id: 30659074
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  • id: 30659075
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  • id: 30659076
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  • id: 30659077
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  • id: 30659078
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  • id: 30659079
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  • id: 30659080
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  • id: 30659081
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  • id: 30659082
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  • id: 30659083
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  • id: 30659084
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  • id: 30659085
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  • id: 30659086
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  • id: 30659087
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  • id: 30659088
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  • id: 30659089
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  • id: 30659090
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  • id: 30659091
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  • id: 30659092
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  • id: 30659093
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  • id: 30659094
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  • id: 30659095
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  • id: 30659096
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  • id: 30659097
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  • id: 30659098
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  • id: 30659099
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  • id: 30659100
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  • id: 30659101
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  • id: 30659102
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  • id: 30659103
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  • id: 30659104
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  • id: 30659105
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  • id: 30659106
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  • id: 30659107
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  • id: 30659108
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  • id: 30659109
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  • id: 30659110
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  • id: 30659111
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  • id: 30659112
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  • id: 30659113
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  • id: 30659114
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  • id: 30659115
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  • id: 30659116
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  • id: 30659117
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  • id: 30659118
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  • id: 30659119
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  • id: 30659120
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  • id: 30659121
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  • id: 30659122
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  • id: 30659123
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  • id: 30659124
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  • id: 30659125
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  • id: 30659126
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  • id: 30659127
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  • id: 30659128
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  • id: 30659129
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  • id: 30659130
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  • id: 30659131
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  • id: 30659132
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  • id: 30659133
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  • id: 30659134
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  • id: 30659135
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  • id: 30659136
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  • id: 30659137
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  • id: 30659138
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  • id: 30659139
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  • id: 30659140
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  • id: 30659141
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  • id: 30659142
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  • id: 30659143
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  • id: 30659144
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  • id: 30659145
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  • id: 30659146
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  • id: 30659147
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  • id: 30659148
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  • id: 30659149
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  • id: 30659150
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  • id: 30659151
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  • id: 30659152
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  • id: 30659153
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  • id: 30659154
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  • id: 30659155
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  • id: 30659156
    {'hecke_orbit_code': 275012124741, 'n': 157, 'trace_an': -161408983}
  • id: 30659157
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  • id: 30659158
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  • id: 30659159
    {'hecke_orbit_code': 275012124741, 'n': 160, 'trace_an': -1079569422}
  • id: 30659160
    {'hecke_orbit_code': 275012124741, 'n': 161, 'trace_an': -611753272}
  • id: 30659161
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  • id: 30659162
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  • id: 30659163
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  • id: 30659164
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  • id: 30659165
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  • id: 30659166
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  • id: 30659167
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  • id: 30659168
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  • id: 30659169
    {'hecke_orbit_code': 275012124741, 'n': 170, 'trace_an': 1397730793}
  • id: 30659170
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  • id: 30659171
    {'hecke_orbit_code': 275012124741, 'n': 172, 'trace_an': 1897881021}
  • id: 30659172
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  • id: 30659173
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  • id: 30659174
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  • id: 30659175
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  • id: 30659176
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  • id: 30659177
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  • id: 30659178
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  • id: 30659179
    {'hecke_orbit_code': 275012124741, 'n': 180, 'trace_an': -283268259}
  • id: 30659180
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  • id: 30659181
    {'hecke_orbit_code': 275012124741, 'n': 182, 'trace_an': -1971870523}
  • id: 30659182
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  • id: 30659183
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  • id: 30659184
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  • id: 30659185
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  • id: 30659186
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  • id: 30659187
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  • id: 30659188
    {'hecke_orbit_code': 275012124741, 'n': 189, 'trace_an': 61903035}
  • id: 30659189
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  • id: 30659190
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  • id: 30659191
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  • id: 30659192
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  • id: 30659193
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  • id: 30659194
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  • id: 30659195
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  • id: 30659196
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  • id: 30659197
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  • id: 30659198
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  • id: 30659199
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  • id: 30659200
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  • id: 30659201
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  • id: 30659202
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  • id: 30659203
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  • id: 30659204
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  • id: 30659205
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  • id: 30659206
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  • id: 30659207
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  • id: 30659208
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  • id: 30659209
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  • id: 30659210
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  • id: 30659211
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  • id: 30659212
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  • id: 30659213
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  • id: 30659214
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  • id: 30659215
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  • id: 30659216
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  • id: 30659217
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  • id: 30659218
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  • id: 30659219
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  • id: 30659220
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  • id: 30659221
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  • id: 30659222
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  • id: 30659223
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  • id: 30659224
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  • id: 30659225
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  • id: 30659226
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  • id: 30659227
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  • id: 30659228
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  • id: 30659229
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  • id: 30659230
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  • id: 30659231
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  • id: 30659232
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  • id: 30659233
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  • id: 30659234
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  • id: 30659235
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  • id: 30659236
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  • id: 30659237
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  • id: 30659238
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  • id: 30659239
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  • id: 30659240
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  • id: 30659241
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  • id: 30659242
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  • id: 30659243
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  • id: 30659244
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  • id: 30659245
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  • id: 30659246
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  • id: 30659247
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  • id: 30659248
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  • id: 30659249
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  • id: 30659250
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  • id: 30659251
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