Embedded newform data - 7105.2.a.p.1.1

Formats: - HTML - YAML - JSON - 2025-11-10T12:52:17.870416

• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_largest	boolean
  is_maximal	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 28420, 'analytic_conductor': 56.73371063611971, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[5, -1], [7, -1], [29, -1]], 'atkin_lehner_string': '---', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [7105, 1, [1422, 6961, 2206], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 3, 'field_disc': 148, 'field_disc_factorization': [[2, 2], [37, 1]], 'field_poly': [1, -3, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [5, -1, -3, 1]], [3, [4, -4, -2, 1]], [17, [-76, -40, 0, 1]]], 'hecke_orbit': 16, 'hecke_orbit_code': 67553994444118977, 'hecke_ring_generator_nbound': 2, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '7105.2.a.p', 'level': 7105, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [5, 7, 29], 'level_radical': 1015, 'minimal_twist': '145.2.a.d', 'nf_label': '3.3.148.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(1+\\beta _{2})q^{2}+(1-\\beta _{1}-\\beta _{2})q^{3}+(2+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 3, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '7105.2.a', 'trace_display': [3, 2, 3, 0], 'trace_hash': 399533407777683840, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.057', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.281', 'prec': 17}, {'__RealLiteral__': 0, 'data': '25.406', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1.038', 'prec': 17}, {'__RealLiteral__': 0, 'data': '323.783', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.007', 'prec': 17}, 'traces': [3, 3, 2, 5, 3, -4, 0, 9, 3, 3, 8, 2, 6, 0, 2, 5, 0, -13, 0, 5, 0, 2, 14, 20, 3, -10, 8, 0, 3, -4, -12, 11, 16, 14, 0, -15, 4, 2, 16, 9, 10, 0, -10, 12, 3, 8, -18, 10, 0, 3, 8, -10, 10, -12, 8, 0, -20, 3, -4, 2, -6, -14, 0, 33, 6, -12, -10, 36, 20, 0, 24, -3, 4, -22, 2, -16, 0, -28, 8, 5, -1, 14, 2, 0, 0, -16, 2, 38, -22, -13, 0, 22, 12, 0, 0, 8, 36, 0, 20, 5, -6, 36, 10, 6, 0, 14, -2, -24, -10, 2, 16, 0, 4, -16, 14, 5, 38, -12, 0, 20, -1, -22, 16, -4, 3, 0, -18, 25, 4, -10, 8, 4, 0, -16, 8, 66, -40, -20, 16, 0, -44, 40, 28, -43, 3, 58, 0, -32, -22, -4, 4, -54, -28, 0, -12, -16, 28, 6, 16, 11, 0, -9, 2, 34, 16, -20, -46, 0, 5, 14, -4, -18, -6, -4, 0, 20, 28, -42, 16, 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-84, -194, 32, 38, 96, 0, 136, -78, -28, -54, 10, 10, 0, -68, 100, 280, 28, -72, 12, 0, 0, 324, 0, 20], 'weight': 2, 'weight_parity': 1}
• 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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-0.3386365023611069, -0.11263228423419448, -0.1306661649952097, -0.3028411179308656, -0.2654296874275339, -0.3068141595987058, -0.2721446598386589, -0.15807086663444445, -0.12729733549554392, -0.2372036932259495, -0.25953648015894226, -0.260167034222758, -0.13686261774247038, -0.4309419032981063, -0.34679225521870694, -0.1362816349843474, -0.2926050604999084, -0.2050122543710753, -0.39542772480997085, -0.28177953868159816, -0.1638094670015069, -0.40146785173099736, -0.1992060627379856, -0.12563212264746723, -0.25608292972334284, -0.22084023038402828, -0.1523294627546099, -0.17509291275785105, -0.3075773771498427, -0.3190986232812323, -0.1409930918928623, -0.09950402099802429, -0.29779546613949287, -0.2642840014711688, -0.3141903293808451, -0.29358897515498233, -0.3097898118014254, -0.3280739416493621, -0.38656939266710477, -0.38860043479310413, -0.33733522811358885, -0.37733798787677175, -0.0816601595301485, -0.11236774703979044, -0.3738761905222747, -0.2918840934015229, -0.1594054173109345, -0.11395380708557437, -0.1929914061734183, -0.17787447507788975, -0.15769151047976243, -0.2737405655807164, -0.15650579103524925, -0.3068472729287478, -0.22431166495687757, -0.21280333756165604, -0.2665073173784828, -0.3676167743301441, -0.2819871426182953, -0.1152260323018435, -0.3388816768160725, -0.22013179885383372, -0.2811406105652431, -0.07504383926534225, -0.2637418218094508, -0.29361512152203556, -0.3030425345965945, -0.29288467157825393, -0.320516440340843, -0.20152859498575787, -0.09034430513648044, -0.3334925765473229, -0.17173275147525058, -0.06277482324080402, -0.08748363235900206, -0.36241546544451647, -0.4319220462847186, -0.35464538780679944, -0.064907338288742, -0.2246067596470406, -0.23458486202862525, -0.235479405342322, -0.2529591856843797, -0.18331575469841224, -0.22747839400379696, -0.20375715917620194, -0.3000954391607214, -0.2611890164512249, -0.17304093351171004, -0.4585701987064216, -0.24947707731183216, -0.06630827287198515, -0.3513403668131187, -0.16348928977893018, -0.23758854066730503, -0.24367312137871866, -0.24091414227047867, -0.13429512692951093, -0.34153964760357425, -0.19059394663755203, -0.14999011893402805, -0.4343218933241729, -0.27047656435048406, -0.31158401872924363, -0.20950153164707472, -0.3350714292245163, -0.22668906551693874, -0.10286260654727089, -0.15929937945770875, -0.36933271947847834, -0.15290828193491737, -0.18237192598477875, -0.2544410034104473, -0.2807312662565443, -0.29315592340878316, -0.3392997859451047, -0.21303708949514719, -0.1276642501601372, -0.14922449602683688, -0.3784978278008521, -0.17784174848530074, -0.37981901026185544, -0.4189956647359833, -0.14624824052398358, -0.23842727844669728, -0.18887559424047545, -0.3716307482757746, -0.1875531405687864, -0.1579222566769506, -0.19832592096853896, -0.17076549585720652, -0.19267836718111403, -0.3889666000752754, -0.372201649570959, -0.2794166973627277, -0.2615049712912868, -0.2123442624448081, -0.20736361362010616, -0.15598230393984286, -0.2750346301163629, -0.2220511223809998, -0.1384689605976538, -0.2600703457729679, -0.40255660234750934, -0.3324183907214164, -0.2230521149115131, -0.3128748482073508, -0.25068050243412165, -0.3858221597727862], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.3111078174659819, 'hecke_orbit': 16, 'hecke_orbit_code': 67553994444118977, 'label': '7105.2.a.p.1.1', 'level': 7105, 'weight': 2}
• mf_newspaces •

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

  
  {'ALdims': [45, 49, 52, 46, 49, 45, 46, 52], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [3, 4, 4, 4, 4, 4, 4, 4], 'ALdims_old': [46, 61, 61, 51, 53, 61, 61, 47], 'Nk2': 28420, 'analytic_conductor': 56.73371063611971, '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': [7105, 1, [1422, 6961, 2206], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 825, 'dim': 384, 'eis_dim': 31, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 3, 17], 'hecke_orbit_code': 33561537, 'hecke_orbit_dims': [1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 6, 7, 7, 8, 11, 14, 14, 14, 14, 17, 17, 17, 17, 19, 19, 21, 21, 26, 26, 28, 28], 'label': '7105.2.a', 'level': 7105, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [5, 7, 29], 'level_radical': 1015, 'mf_dim': 856, 'mf_new_dim': 384, 'num_forms': 37, 'plus_dim': 182, 'prim_orbit_index': 1, 'relative_dim': 384, 'sturm_bound': 1680, 'trace_bound': 5, 'trace_display': [-2, 0, 0, 0], 'traces': [384, -2, 0, 384, 0, -8, 0, -6, 376, -2, -4, 20, 16, 0, -4, 392, -8, 26, -4, 8, 0, 0, -4, -8, 384, 12, 0, 0, 0, -16, 12, -14, -24, -32, 0, 384, -32, 8, -48, -18, -40, 0, -48, -44, -8, -24, 0, 80, 0, -2, 32, 32, 8, 0, 16, 0, -48, -2, -16, 16, 16, -56, 0, 376, 8, 8, -44, -76, 32, 0, 24, 62, 12, 64, 0, -20, 0, 88, -36, 0, 384, 28, 36, 0, -20, -24, 12, 16, 16, -6, 0, 92, 72, 96, -16, -64, 12, 0, -164, 384, 0, 12, 20, 44, 0, 84, -132, 48, 8, 24, 0, 0, -20, -64, 4, 0, 96, 68, 0, -32, 392, 4, -80, 164, 0, 0, -16, 110, -24, 52, -116, 112, 0, -104, -16, -32, -16, -32, -24, 0, 56, -4, 16, 520, 4, 64, 0, -132, 24, -8, -184, 0, -136, 0, 16, -144, 84, 152, 48, -38, 0, 26, -240, -48, 16, -128, -28, 0, 456, 0, 20, -124, -48, 0, 0, -116, -56, 20, -32, -8, -56, 0, -104, -104, 28, -40, -88, -100, 0, -128, -4, 116, -8, 72, -24, 0, 88, -8, 16, -6, 16, 156, 0, 64, 16, -120, 172, 88, -72, 0, -172, 128, 80, -88, 44, 88, 0, 0, -152, -24, 64, 156, 76, 0, 376, -168, -116, 0, 24, -4, 0, 6, 40, 220, -44, 16, 88, 0, 24, -100, 16, -38, 0, -8, 0, 304, -120, -48, -8, -2, -28, 0, 20, 120, 16, 216, -128, 132, 0, 88, 8, -56, -104, 328, -24, 0, -264, -164, 88, 24, -28, -32, 0, -128, -4, 152, 120, 144, 20, 0, 160, 244, 20, 136, 16, -72, 0, 286, 320, 10, -160, -32, 20, 0, 48, 104, -16, -204, -232, 20, 0, 180, 264, -148, 0, -168, 56, 0, 200, -48, -12, 352, 32, 64, 0, -404, 56, -208, -4, 32, -16, 0, -8, 632, 16, 168, 8, -36, 0, 72, -100, 156, -40, -16, -12, 0, -292, -30, 16, -192, -40, -24, 0, 136, -40, -244, -44, 24, 24, 0, -24, 232, 40, 216, -48, 120, 0, 8, 92, 34, 312, 40, -40, 0, -16, 56, 88, 92, -272, -80, 0, 280, -96, 272, -4, 24, 8, 0, -12, 32, -40, 32, -52, 24, 0, -72, -248, -64, 168, -96, -32, 0, -160, -60, 8, -604, 72, -36, 0, 392, -416, -96, -336, -80, -88, 0, 128, -212, -16, 68, 120, 116, 0, 224, -20, -36, -416, -132, -144, 0, -200, -136, 8, 100, -8, -312, 0, -276, 96, 8, 336, 216, -48, 0, -8, -96, 92, -236, 72, -32, 0, 240, 64, 176, 80, -128, 24, 0, 64, 26, 16, -72, -56, 160, 0, -248, 80, -60, -152, -92, -248, 0, 60, 16, -64, 36, 176, -40, 0, 32, 112, 100, -224, -152, -4, 0, 192, 196, -76, 104, 256, -12, 0, 712, -8, 120, -52, 36, -96, 0, 44, -296, 12, 0, 56, 188, 0, -32, -16, 8, -128, -64, 112, 0, 16, 144, 80, 84, -24, 84, 0, 182, -824, 148, -132, -120, 24, 0, 240, 76, -88, -62, 172, 76, 0, -184, -232, 168, 280, 52, 144, 0, -128, 344, -36, -200, -192, 60, 0, 48, -80, -32, 296, -88, -64, 0, -180, 28, -200, 0, 12, -16, 0, 36, 32, 32, -120, -376, 8, 0, -344, 216, 136, 328, -120, -72, 0, 172, -184, 160, -344, -48, -48, 0, -4, 208, -80, -738, -88, 12, 0, -764, -16, 24, 32, -256, -268, 0, -592, -116, 56, -440, -152, -48, 0, -552, -248, -376, -124, -8, -64, 0, 36, -568, -56, -656, -40, -88, 0, 68, 176, -612, -232, -120, -8, 0, -492, -440, 148, 96, 16, 48, 0, -208, 384, -76, 232, 144, -120, 0, -144, -304, 56, 80, 28, 328, 0, -20, 200, -78, 104, -448, -60, 0, -56, 64, 28, -722, -96, 12, 0, -268, 316, -48, 8, 120, -204, 0, -236, 248, 56, -40, -136, -176, 0, -384, 8, -468, -568, 60, 40, 0, -208, -288, 0, 432, -60, 652, 0, -264, -328, 228, -124, 460, -28, 0, 400, -96, -96, -152, 144, -96, 0, 216, 72, -64, -64, 60, 200, 0, 16, 392, 232, -468, -24, -44, 0, -608, -368, 68, 140, -316, 84, 0, -176, -184, 40, 304, 96, 8, 0, 170, 168, -320, 0, 368, 56, 0, 760, -256, 64, -600, 304, -312, 0, 96, -140, -76, -332, 24, -8, 0, 360, 8, -32, 68, -292, -224, 0, -16, -116, 152, -96, 12, -8, 0, -116, -528, 296, -240, 144, -28, 0, -452, -36, 80, 184, -168, -160, 0, 176, 372, -216, -168, 12, 40, 0, 284, -184, -72, 368, 352, 48, 0, 112, -560, 60, 504, -72, 72, 0, 24, 120, -116, 48, -200, 124, 0, -312, -14, 184, -160, 96, 0, 0, 304, 48, 436, 344, 178, 32, 0, -80, -16, -28, -416, 88, -276, 0, 104, 264, -580, 72, -312, -24, 0, 16, 956, -48, -276, 264, 80, 0, -576, -180, -200, -80, -236, -188, 0, 384, -452, -328, -636, -144, 184, 0, -680, -544, -32, 272, 64, 216, 0, 0, -16, -112, -528, -12, 120, 0, 128, 292, -128, -32, -352, -72, 0, -408, -8, -16, 200, 372, 88, 0, -320, -168, -108, 392, 0, -264, 0, -380, 160, 112, -248, 104, -68, 0, -76, -68, 228, 144, 344, 72, 0, -248, -76, -12, 384, 104, 128, 0, -72, 136, -264, -408, -164, -112, 0, 148, -16, 36, -324, 80, 24, 0, -768, 16, 180, 32, -148, 192, 0, -32, 16, 228, 10, 184, -16, 0, -192, -16, -120, 128, 740, 168, 0, -280, -160, 176, 828, -128, 136, 0, -224, 208, -120, 80, 8, 416, 0, 40, 12, 0, -400, 56, 184, 0, -96, 568, -312, -28, -144, 60, 0, 296, -106, 176, 112, -108, -388, 0, 368, -48, 40, -448, -548, 256, 0, 336, 240, 160, 936, 64, -32, 0, 160, -64, 136, -104, 40, 8, 0, 40, -344, 28, 144, -24, -18], 'weight': 2, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 47921967
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67553994444118977, 'target_is_minimal': False, 'target_label': '7105.2.a.p.1.1', 'target_level': 7105, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 2}
  • id: 47921968
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798915666065, 'target_is_minimal': True, 'target_label': '145.2.a.d.1.1', 'target_level': 145, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 2}
  • id: 47921969
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 63050394816742681, 'target_is_minimal': False, 'target_label': '1305.2.a.o.1.3', 'target_level': 1305, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 2}
  • id: 47921970
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 81064793326225680, 'target_is_minimal': False, 'target_label': '2320.2.a.s.1.3', 'target_level': 2320, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 2}
  • id: 47921971
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 349, 'target_dim': 6, 'target_embedding_index': 4, 'target_hecke_orbit_code': 13510867635143381, 'target_is_minimal': False, 'target_label': '725.2.b.d.349.4', 'target_level': 725, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '35.13', 'twisting_conrey_index': 13, 'weight': 2}
  • id: 47921972
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 349, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 13510867635143381, 'target_is_minimal': False, 'target_label': '725.2.b.d.349.3', 'target_level': 725, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '35.27', 'twisting_conrey_index': 27, 'weight': 2}
  • id: 47921973
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 13510798915666645, 'target_is_minimal': False, 'target_label': '725.2.a.d.1.3', 'target_level': 725, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 2}
  • id: 47921974
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 207165582892606528, 'target_is_minimal': False, 'target_label': '9280.2.a.bu.1.3', 'target_level': 9280, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 2}
  • id: 47921975
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 171136785873642560, 'target_is_minimal': False, 'target_label': '9280.2.a.bm.1.1', 'target_level': 9280, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '56.27', 'twisting_conrey_index': 27, 'weight': 2}
  • id: 47921976
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 148618787736787325, 'target_is_minimal': False, 'target_label': '6525.2.a.bh.1.1', 'target_level': 6525, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 2}
  • id: 47921977
    {'conductor': 203, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444118977, 'source_is_minimal': False, 'source_label': '7105.2.a.p.1.1', 'source_level': 7105, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 18014398543040621, 'target_is_minimal': False, 'target_label': '4205.2.a.e.1.3', 'target_level': 4205, 'twist_class_label': '145.2.a.d.1.1', 'twist_class_level': 145, 'twisting_char_label': '203.202', 'twisting_conrey_index': 202, 'weight': 2}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 4380975
    {'charpoly_factorization': [[[5, -1, -3, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 2}
  • id: 4380976
    {'charpoly_factorization': [[[4, -4, -2, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 3}
  • id: 4380977
    {'charpoly_factorization': [[[-1, 1], 3]], 'hecke_orbit_code': 67553994444118977, 'p': 5}
  • id: 4380978
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 67553994444118977, 'p': 7}
  • id: 4380979
    {'charpoly_factorization': [[[-4, 16, -8, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 11}
  • id: 4380980
    {'charpoly_factorization': [[[8, -4, -6, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 13}
  • id: 4380981
    {'charpoly_factorization': [[[-76, -40, 0, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 17}
  • id: 4380982
    {'charpoly_factorization': [[[-52, -28, 0, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 19}
  • id: 4380983
    {'charpoly_factorization': [[[-76, 60, -14, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 23}
  • id: 4380984
    {'charpoly_factorization': [[[-1, 1], 3]], 'hecke_orbit_code': 67553994444118977, 'p': 29}
  • id: 4380985
    {'charpoly_factorization': [[[4, 20, 12, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 31}
  • id: 4380986
    {'charpoly_factorization': [[[68, -40, -4, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 37}
  • id: 4380987
    {'charpoly_factorization': [[[8, 20, -10, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 41}
  • id: 4380988
    {'charpoly_factorization': [[[20, 28, 10, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 43}
  • id: 4380989
    {'charpoly_factorization': [[[-92, 60, 18, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 47}
  • id: 4380990
    {'charpoly_factorization': [[[8, 20, -10, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 53}
  • id: 4380991
    {'charpoly_factorization': [[[80, -48, 4, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 59}
  • id: 4380992
    {'charpoly_factorization': [[[-40, -4, 6, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 61}
  • id: 4380993
    {'charpoly_factorization': [[[20, 28, 10, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 67}
  • id: 4380994
    {'charpoly_factorization': [[[-368, 176, -24, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 71}
  • id: 4380995
    {'charpoly_factorization': [[[1108, -180, -4, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 73}
  • id: 4380996
    {'charpoly_factorization': [[[20, -56, -8, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 79}
  • id: 4380997
    {'charpoly_factorization': [[[-52, -32, -2, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 83}
  • id: 4380998
    {'charpoly_factorization': [[[200, 124, 22, 1], 1]], 'hecke_orbit_code': 67553994444118977, 'p': 89}
  • id: 4380999
    {'charpoly_factorization': [[[-452, 348, -36, 1], 1]], 'hecke_orbit_code': 67553994444118977, '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': 16, 'label': '7105.2.a.p', 'level': 7105, 'portrait': 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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 60795871
    {'hecke_orbit_code': 67553994444118977, 'n': 1, 'trace_an': 3}
  • id: 60795872
    {'hecke_orbit_code': 67553994444118977, 'n': 2, 'trace_an': 3}
  • id: 60795873
    {'hecke_orbit_code': 67553994444118977, 'n': 3, 'trace_an': 2}
  • id: 60795874
    {'hecke_orbit_code': 67553994444118977, 'n': 4, 'trace_an': 5}
  • id: 60795875
    {'hecke_orbit_code': 67553994444118977, 'n': 5, 'trace_an': 3}
  • id: 60795876
    {'hecke_orbit_code': 67553994444118977, 'n': 6, 'trace_an': -4}
  • id: 60795877
    {'hecke_orbit_code': 67553994444118977, 'n': 7, 'trace_an': 0}
  • id: 60795878
    {'hecke_orbit_code': 67553994444118977, 'n': 8, 'trace_an': 9}
  • id: 60795879
    {'hecke_orbit_code': 67553994444118977, 'n': 9, 'trace_an': 3}
  • id: 60795880
    {'hecke_orbit_code': 67553994444118977, 'n': 10, 'trace_an': 3}
  • id: 60795881
    {'hecke_orbit_code': 67553994444118977, 'n': 11, 'trace_an': 8}
  • id: 60795882
    {'hecke_orbit_code': 67553994444118977, 'n': 12, 'trace_an': 2}
  • id: 60795883
    {'hecke_orbit_code': 67553994444118977, 'n': 13, 'trace_an': 6}
  • id: 60795884
    {'hecke_orbit_code': 67553994444118977, 'n': 14, 'trace_an': 0}
  • id: 60795885
    {'hecke_orbit_code': 67553994444118977, 'n': 15, 'trace_an': 2}
  • id: 60795886
    {'hecke_orbit_code': 67553994444118977, 'n': 16, 'trace_an': 5}
  • id: 60795887
    {'hecke_orbit_code': 67553994444118977, 'n': 17, 'trace_an': 0}
  • id: 60795888
    {'hecke_orbit_code': 67553994444118977, 'n': 18, 'trace_an': -13}
  • id: 60795889
    {'hecke_orbit_code': 67553994444118977, 'n': 19, 'trace_an': 0}
  • id: 60795890
    {'hecke_orbit_code': 67553994444118977, 'n': 20, 'trace_an': 5}
  • id: 60795891
    {'hecke_orbit_code': 67553994444118977, 'n': 21, 'trace_an': 0}
  • id: 60795892
    {'hecke_orbit_code': 67553994444118977, 'n': 22, 'trace_an': 2}
  • id: 60795893
    {'hecke_orbit_code': 67553994444118977, 'n': 23, 'trace_an': 14}
  • id: 60795894
    {'hecke_orbit_code': 67553994444118977, 'n': 24, 'trace_an': 20}
  • id: 60795895
    {'hecke_orbit_code': 67553994444118977, 'n': 25, 'trace_an': 3}
  • id: 60795896
    {'hecke_orbit_code': 67553994444118977, 'n': 26, 'trace_an': -10}
  • id: 60795897
    {'hecke_orbit_code': 67553994444118977, 'n': 27, 'trace_an': 8}
  • id: 60795898
    {'hecke_orbit_code': 67553994444118977, 'n': 28, 'trace_an': 0}
  • id: 60795899
    {'hecke_orbit_code': 67553994444118977, 'n': 29, 'trace_an': 3}
  • id: 60795900
    {'hecke_orbit_code': 67553994444118977, 'n': 30, 'trace_an': -4}
  • id: 60795901
    {'hecke_orbit_code': 67553994444118977, 'n': 31, 'trace_an': -12}
  • id: 60795902
    {'hecke_orbit_code': 67553994444118977, 'n': 32, 'trace_an': 11}
  • id: 60795903
    {'hecke_orbit_code': 67553994444118977, 'n': 33, 'trace_an': 16}
  • id: 60795904
    {'hecke_orbit_code': 67553994444118977, 'n': 34, 'trace_an': 14}
  • id: 60795905
    {'hecke_orbit_code': 67553994444118977, 'n': 35, 'trace_an': 0}
  • id: 60795906
    {'hecke_orbit_code': 67553994444118977, 'n': 36, 'trace_an': -15}
  • id: 60795907
    {'hecke_orbit_code': 67553994444118977, 'n': 37, 'trace_an': 4}
  • id: 60795908
    {'hecke_orbit_code': 67553994444118977, 'n': 38, 'trace_an': 2}
  • id: 60795909
    {'hecke_orbit_code': 67553994444118977, 'n': 39, 'trace_an': 16}
  • id: 60795910
    {'hecke_orbit_code': 67553994444118977, 'n': 40, 'trace_an': 9}
  • id: 60795911
    {'hecke_orbit_code': 67553994444118977, 'n': 41, 'trace_an': 10}
  • id: 60795912
    {'hecke_orbit_code': 67553994444118977, 'n': 42, 'trace_an': 0}
  • id: 60795913
    {'hecke_orbit_code': 67553994444118977, 'n': 43, 'trace_an': -10}
  • id: 60795914
    {'hecke_orbit_code': 67553994444118977, 'n': 44, 'trace_an': 12}
  • id: 60795915
    {'hecke_orbit_code': 67553994444118977, 'n': 45, 'trace_an': 3}
  • id: 60795916
    {'hecke_orbit_code': 67553994444118977, 'n': 46, 'trace_an': 8}
  • id: 60795917
    {'hecke_orbit_code': 67553994444118977, 'n': 47, 'trace_an': -18}
  • id: 60795918
    {'hecke_orbit_code': 67553994444118977, 'n': 48, 'trace_an': 10}
  • id: 60795919
    {'hecke_orbit_code': 67553994444118977, 'n': 49, 'trace_an': 0}
  • id: 60795920
    {'hecke_orbit_code': 67553994444118977, 'n': 50, 'trace_an': 3}
  • id: 60795921
    {'hecke_orbit_code': 67553994444118977, 'n': 51, 'trace_an': 8}
  • id: 60795922
    {'hecke_orbit_code': 67553994444118977, 'n': 52, 'trace_an': -10}
  • id: 60795923
    {'hecke_orbit_code': 67553994444118977, 'n': 53, 'trace_an': 10}
  • id: 60795924
    {'hecke_orbit_code': 67553994444118977, 'n': 54, 'trace_an': -12}
  • id: 60795925
    {'hecke_orbit_code': 67553994444118977, 'n': 55, 'trace_an': 8}
  • id: 60795926
    {'hecke_orbit_code': 67553994444118977, 'n': 56, 'trace_an': 0}
  • id: 60795927
    {'hecke_orbit_code': 67553994444118977, 'n': 57, 'trace_an': -20}
  • id: 60795928
    {'hecke_orbit_code': 67553994444118977, 'n': 58, 'trace_an': 3}
  • id: 60795929
    {'hecke_orbit_code': 67553994444118977, 'n': 59, 'trace_an': -4}
  • id: 60795930
    {'hecke_orbit_code': 67553994444118977, 'n': 60, 'trace_an': 2}
  • id: 60795931
    {'hecke_orbit_code': 67553994444118977, 'n': 61, 'trace_an': -6}
  • id: 60795932
    {'hecke_orbit_code': 67553994444118977, 'n': 62, 'trace_an': -14}
  • id: 60795933
    {'hecke_orbit_code': 67553994444118977, 'n': 63, 'trace_an': 0}
  • id: 60795934
    {'hecke_orbit_code': 67553994444118977, 'n': 64, 'trace_an': 33}
  • id: 60795935
    {'hecke_orbit_code': 67553994444118977, 'n': 65, 'trace_an': 6}
  • id: 60795936
    {'hecke_orbit_code': 67553994444118977, 'n': 66, 'trace_an': -12}
  • id: 60795937
    {'hecke_orbit_code': 67553994444118977, 'n': 67, 'trace_an': -10}
  • id: 60795938
    {'hecke_orbit_code': 67553994444118977, 'n': 68, 'trace_an': 36}
  • id: 60795939
    {'hecke_orbit_code': 67553994444118977, 'n': 69, 'trace_an': 20}
  • id: 60795940
    {'hecke_orbit_code': 67553994444118977, 'n': 70, 'trace_an': 0}
  • id: 60795941
    {'hecke_orbit_code': 67553994444118977, 'n': 71, 'trace_an': 24}
  • id: 60795942
    {'hecke_orbit_code': 67553994444118977, 'n': 72, 'trace_an': -3}
  • id: 60795943
    {'hecke_orbit_code': 67553994444118977, 'n': 73, 'trace_an': 4}
  • id: 60795944
    {'hecke_orbit_code': 67553994444118977, 'n': 74, 'trace_an': -22}
  • id: 60795945
    {'hecke_orbit_code': 67553994444118977, 'n': 75, 'trace_an': 2}
  • id: 60795946
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  • id: 60795947
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  • id: 60795948
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  • id: 60795949
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  • id: 60795950
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  • id: 60795951
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  • id: 60795952
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  • id: 60795953
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  • id: 60795954
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  • id: 60795955
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  • id: 60795956
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  • id: 60795957
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  • id: 60795958
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  • id: 60795959
    {'hecke_orbit_code': 67553994444118977, 'n': 89, 'trace_an': -22}
  • id: 60795960
    {'hecke_orbit_code': 67553994444118977, 'n': 90, 'trace_an': -13}
  • id: 60795961
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  • id: 60795962
    {'hecke_orbit_code': 67553994444118977, 'n': 92, 'trace_an': 22}
  • id: 60795963
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  • id: 60795964
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  • id: 60795965
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  • id: 60795966
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  • id: 60795967
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  • id: 60795968
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  • id: 60795969
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  • id: 60795970
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  • id: 60795971
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  • id: 60795972
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  • id: 60795973
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  • id: 60795974
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  • id: 60795975
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  • id: 60795976
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  • id: 60795977
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  • id: 60795978
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  • id: 60795979
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  • id: 60795980
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  • id: 60795981
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  • id: 60795982
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  • id: 60795983
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  • id: 60795984
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  • id: 60795985
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  • id: 60795986
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  • id: 60795987
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  • id: 60795988
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  • id: 60795989
    {'hecke_orbit_code': 67553994444118977, 'n': 173, 'trace_an': -6}
  • id: 60795990
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  • id: 60795991
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  • id: 60795992
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  • id: 60795993
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  • id: 60795994
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  • id: 60795995
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  • id: 60795996
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  • id: 60795997
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  • id: 60795998
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  • id: 60795999
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  • id: 60796000
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  • id: 60796001
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  • id: 60796002
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  • id: 60796003
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  • id: 60796004
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  • id: 60796005
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  • id: 60796006
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  • id: 60796007
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  • id: 60796008
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  • id: 60796009
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  • id: 60796010
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  • id: 60796011
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  • id: 60796012
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  • id: 60796013
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  • id: 60796014
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  • id: 60796015
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  • id: 60796016
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  • id: 60796017
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  • id: 60796018
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  • id: 60796019
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  • id: 60796020
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  • id: 60796021
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  • id: 60796022
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  • id: 60796023
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  • id: 60796024
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  • id: 60796025
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  • id: 60796026
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  • id: 60796027
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  • id: 60796028
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  • id: 60796029
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  • id: 60796030
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  • id: 60796031
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  • id: 60796032
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  • id: 60796033
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  • id: 60796034
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  • id: 60796035
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  • id: 60796036
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  • id: 60796037
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  • id: 60796038
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  • id: 60796039
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  • id: 60796040
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  • id: 60796041
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  • id: 60796042
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  • id: 60796043
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  • id: 60796044
    {'hecke_orbit_code': 67553994444118977, 'n': 463, 'trace_an': -30}
  • id: 60796045
    {'hecke_orbit_code': 67553994444118977, 'n': 467, 'trace_an': -38}
  • id: 60796046
    {'hecke_orbit_code': 67553994444118977, 'n': 479, 'trace_an': 36}
  • id: 60796047
    {'hecke_orbit_code': 67553994444118977, 'n': 487, 'trace_an': 2}
  • id: 60796048
    {'hecke_orbit_code': 67553994444118977, 'n': 491, 'trace_an': 16}
  • id: 60796049
    {'hecke_orbit_code': 67553994444118977, 'n': 499, 'trace_an': -36}
  • id: 60796050
    {'hecke_orbit_code': 67553994444118977, 'n': 503, 'trace_an': 34}
  • id: 60796051
    {'hecke_orbit_code': 67553994444118977, 'n': 509, 'trace_an': 14}
  • id: 60796052
    {'hecke_orbit_code': 67553994444118977, 'n': 512, 'trace_an': -1}
  • id: 60796053
    {'hecke_orbit_code': 67553994444118977, 'n': 521, 'trace_an': 18}
  • id: 60796054
    {'hecke_orbit_code': 67553994444118977, 'n': 523, 'trace_an': 42}
  • id: 60796055
    {'hecke_orbit_code': 67553994444118977, 'n': 529, 'trace_an': 7}
  • id: 60796056
    {'hecke_orbit_code': 67553994444118977, 'n': 541, 'trace_an': 106}
  • id: 60796057
    {'hecke_orbit_code': 67553994444118977, 'n': 547, 'trace_an': -78}
  • id: 60796058
    {'hecke_orbit_code': 67553994444118977, 'n': 557, 'trace_an': 10}
  • id: 60796059
    {'hecke_orbit_code': 67553994444118977, 'n': 563, 'trace_an': 26}
  • id: 60796060
    {'hecke_orbit_code': 67553994444118977, 'n': 569, 'trace_an': -26}
  • id: 60796061
    {'hecke_orbit_code': 67553994444118977, 'n': 571, 'trace_an': -16}
  • id: 60796062
    {'hecke_orbit_code': 67553994444118977, 'n': 577, 'trace_an': -56}
  • id: 60796063
    {'hecke_orbit_code': 67553994444118977, 'n': 587, 'trace_an': 30}
  • id: 60796064
    {'hecke_orbit_code': 67553994444118977, 'n': 593, 'trace_an': 2}
  • id: 60796065
    {'hecke_orbit_code': 67553994444118977, 'n': 599, 'trace_an': 12}
  • id: 60796066
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  • id: 60796067
    {'hecke_orbit_code': 67553994444118977, 'n': 607, 'trace_an': -18}
  • id: 60796068
    {'hecke_orbit_code': 67553994444118977, 'n': 613, 'trace_an': -34}
  • id: 60796069
    {'hecke_orbit_code': 67553994444118977, 'n': 617, 'trace_an': -36}
  • id: 60796070
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  • id: 60796071
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  • id: 60796072
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  • id: 60796073
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  • id: 60796074
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  • id: 60796075
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  • id: 60796076
    {'hecke_orbit_code': 67553994444118977, 'n': 653, 'trace_an': 48}
  • id: 60796077
    {'hecke_orbit_code': 67553994444118977, 'n': 659, 'trace_an': -16}
  • id: 60796078
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  • id: 60796079
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  • id: 60796080
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  • id: 60796081
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  • id: 60796082
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  • id: 60796083
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  • id: 60796084
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  • id: 60796085
    {'hecke_orbit_code': 67553994444118977, 'n': 719, 'trace_an': 36}
  • id: 60796086
    {'hecke_orbit_code': 67553994444118977, 'n': 727, 'trace_an': 66}
  • id: 60796087
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  • id: 60796088
    {'hecke_orbit_code': 67553994444118977, 'n': 733, 'trace_an': 4}
  • id: 60796089
    {'hecke_orbit_code': 67553994444118977, 'n': 739, 'trace_an': 64}
  • id: 60796090
    {'hecke_orbit_code': 67553994444118977, 'n': 743, 'trace_an': 42}
  • id: 60796091
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  • id: 60796092
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  • id: 60796093
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  • id: 60796094
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  • id: 60796095
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  • id: 60796096
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  • id: 60796097
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  • id: 60796098
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  • id: 60796099
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  • id: 60796100
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  • id: 60796101
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  • id: 60796102
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  • id: 60796103
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  • id: 60796104
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  • id: 60796105
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  • id: 60796106
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  • id: 60796107
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  • id: 60796108
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  • id: 60796109
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  • id: 60796110
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  • id: 60796111
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  • id: 60796112
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  • id: 60796113
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  • id: 60796114
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  • id: 60796115
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  • id: 60796116
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  • id: 60796117
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  • id: 60796118
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  • id: 60796119
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  • id: 60796120
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  • id: 60796121
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  • id: 60796122
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  • id: 60796123
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  • id: 60796124
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  • id: 60796125
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  • id: 60796126
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  • id: 60796127
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  • id: 60796128
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