Newform data - 33.6.a.b

Formats: - HTML - YAML - JSON - 2024-05-05T07:39:35.691498

• 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': 1188, 'analytic_conductor': 5.292666053828361, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [11, -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': [33, 1, [23, 13], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-1, 1]]], 'hecke_orbit': 2, 'hecke_orbit_code': 4503599728033825, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '33.6.a.b', 'level': 33, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 11], 'level_radical': 33, 'minimal_twist': '33.6.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+q^{2}+9q^{3}-31q^{4}-92q^{5}+9q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '33.6.a', 'trace_display': [1, 9, -92, -26], 'trace_hash': 1030489472908256755, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.010', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.041', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.157', 'prec': 17}], 'trace_zratio': 0, 'traces': [1, 1, 9, -31, -92, 9, -26, -63, 81, -92, 121, -279, -692, -26, -828, 929, -1442, 81, 2160, 2852, -234, 121, -1582, -567, 5339, -692, 729, 806, -5526, -828, 4792, 2945, 1089, -1442, 2392, -2511, -10194, 2160, -6228, 5796, -10622, -234, 8580, -3751, -7452, -1582, -2362, 8361, -16131, 5339, -12978, 21452, -30804, 729, -11132, 1638, 19440, -5526, 6416, 25668, 42096, 4792, -2106, -26783, 63664, 1089, -28444, 44702, -14238, 2392, 45690, -5103, -18374, -10194, 48051, -66960, -3146, -6228, -105214, -85468, 6561, -10622, 62292, 7254, 132664, 8580, -49734, -7623, -72246, -7452, 17992, 49042, 43128, -2362, -198720, 26505, 79262, -16131, 9801, -165509, -24958, -12978, -56812, 43596, 21528, -30804, -12492, -22599, 198748, -11132, -91746, -24154, 166554, 19440, 145544, 171306, -56052, 6416, 37492, 52164, 14641, 42096, -95598, -148552, -203688, -2106, 304226, -121023, 77220, 63664, 274428, -33759, -56160, -28444, -67068, 90846, -245458, -14238, -59888, -74152, -21258, 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-3449264, -2233178, -4320540, 1094744, -17399078, -3027213, 7131626, -223080, -2303964, 10016410, -1346972, -224622, -9646174, 6361200, 1293084, -3872832, 1634504, 3620862, 3681704, -588808, 8795016, 198198, 18319050, -511308, 1096604, 13666784, -1153278, 2518266, 1878396, -5785812, 2054921, -2235622, 2352240, 9881746, 14699748, 193752, -9580304, 6628482, 4733100, 1060792, -27988792, 8594316, 11162652, -668646, 3700890, 11134116, -11806242, -112428, -5882980, -1275092, -7104240, -3114720, -3628222, -413343, 776336, -3694588, -1121328, 13391876, -5707952, 1788732, -25247376, -9867838, -1488294, 61412, 10820524, 3105828, 11431114, -2345660, 8980776, -3924396, 5166720, -825714, 8742132, 7798980, -2207376, 2616848, 5093616, -689130, -20385826, 839978, 3892131, -3334701, 6092778, 1498986, -2060812, -8357832, -7193772, 579832, 14497760, -5423760, 22582136, 856388, -13859046, 7970820, 21316368, 1309896, 9870692, -14775654, -254826, -2025596, 5509696, 3133242, 15316924, -378924, -6496470, 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• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1], [1], [9], [-31], [-92], [9], [-26], [-63], [81], [-92], [121], [-279], [-692], [-26], [-828], [929], [-1442], [81], [2160], [2852], [-234], [121], [-1582], [-567], [5339], [-692], [729], [806], [-5526], [-828], [4792], [2945], [1089], [-1442], [2392], [-2511], [-10194], [2160], [-6228], [5796], [-10622], [-234], [8580], [-3751], [-7452], [-1582], [-2362], [8361], [-16131], [5339], [-12978], [21452], [-30804], [729], [-11132], [1638], [19440], [-5526], [6416], [25668], [42096], [4792], [-2106], [-26783], [63664], [1089], [-28444], [44702], [-14238], [2392], [45690], [-5103], [-18374], [-10194], [48051], [-66960], [-3146], [-6228], [-105214], [-85468], [6561], [-10622], [62292], [7254], [132664], [8580], [-49734], [-7623], [-72246], [-7452], [17992], [49042], [43128], [-2362], [-198720], [26505], [79262], [-16131], [9801], [-165509]], 'ap': [[1], [9], [-92], [-26], [121], [-692], [-1442], [2160], [-1582], [-5526], [4792], [-10194], [-10622], [8580], [-2362], [-30804], [6416], [42096], [-28444], [45690], [-18374], [-105214], [62292], [-72246], [79262], [-24958], [-56812], [-12492], [198748], [166554], [304226], [274428], [-245458], [-59888], [72038], [-323110], [-318766], [-431996], [-251580], [476634], [90192], [248002], [-156802], [-431234], [-864974], [-480060], [525900], [-245264], [-799308], [-1539894], [-721830], [-638436], [220990], [627304], [-468014], [1545104], [-1074572], [1587230], [692704], [-567018], [714916], [2144094], [-588808], [2518266], [-2235622], [1060792], [-2345660], [839978], [-2025596], [-378924], [-1987302], [-3439748], [-1796792], [-1435412], [2662348], [2040914], [-4299468], [728818], [-5925154], [1382118], [5477936], [1028734], [-5143104], [412954], [5963650], [2184328], [-7858], [-899922], [1136190], [-7389644], [4208508], [7394408], [-3816436], [1697164], [6951596], [6010228], [624660], [-647490], [-114676], [-2124044], [12267248], [11098006], [4619836], [10171638], [-9368656], [-6149730], [1046488], [-3317842], [-17399078], [7131626], [-9646174], [3681704], [18319050], [1096604], [-9580304], [-11806242], [-5882980], [-3628222], [-5707952], [10820524], [11431114], [-20385826], [6092778], [14497760], [9870692], [6354110], [-411382], [6297954], [11469900], [-18754740], [2797268], [-22565060], [-7492328], [28849190], [-9562794], [-744898], [6073356], [-14751188], [-27835900], [25476714], [-19191476], [3271066], [-31919496], [24555620], [-14096882], [-3014426], [-16720144], [-9158710], [15106764], [5115678], [-12699804], [-8381734], [-16952900], [-10514332], [-15374748], [12542394], [33143230], [31044174], [-31073734], [-25034934], [-5373828], [7269082], [-25442846], [9882128], [2221974], [25370634], [32413240], [-1550476]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 4503599728033825, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '33.6.a.b', 'level': 33, 'maxp': 997, 'weight': 6}
• 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': [[[[3, -1], [11, -1]], 1, 1], [[[3, -1], [11, 1]], 2, 1], [[[3, 1], [11, 1]], 2, 1], [[[3, 1], [11, -1]], 3, 2]], 'ALdims': [2, 3, 2, 1], 'Nk2': 1188, 'analytic_conductor': 5.292666053828361, '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': [33, 1, [23, 13], [1, 1]], 'conrey_index': 1, 'cusp_dim': 18, 'dim': 8, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 100663329, 'hecke_orbit_dims': [1, 1, 2, 2, 2], 'label': '33.6.a', 'level': 33, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 11], 'level_radical': 33, 'mf_dim': 22, 'mf_new_dim': 8, 'num_forms': 5, 'plus_dim': 3, 'prim_orbit_index': 1, 'relative_dim': 8, 'sturm_bound': 24, 'trace_bound': 2, 'trace_display': [8, -18, 32, -36], 'traces': [8, 8, -18, 108, 32, 180, -36, -108, 648, 544, 0, -864, 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70318576, -33505384, -22447188, -52680728, -39362520, 17843976, 31462888, -25388856, -71639784, -34593888, -80009160, 72251928, 4829352, -46795784, -2536920, -4279812, 37285408, -14632056, -79775196, 37678024, -12596328, -11367160, -111082536, 5527764, -97856192, 36768896, 36158184, -80418976, -35112992, -23150232, -47132848, 124058852, 3269808, -17510704, 330088, 12591504, 56650976, -132446032, -18864396, -19067760, -48078708, 3569184, 7090140, -29967096, 44258364, -20609688, 51109088, -14777064, 60983344, 29550312, 3445416, -91563856, 50064812, -77643000, -13344736, -11646816, 3730914, 55607744, 52302424, 17021340, -22002960, 56431632, 35160804, 31680936, 53848188, -14807592, 85069968, -49439632, -9570312, -86134864, -52071520, -60352344, 43951448, 17806664, -42798888, 50135552, -49143072, -10440576, -527076, -53978388, -2318652, 105286832, 71528544, -44722044, -18850952, -15413712, -18967608, 13824096, -56670596, 22302720, -66922816, 100795512, 35472456, 41651064, 25294320, -3601260, -83162088, 91548848, 52936362, 113130624, -11907852, 99039240, 48833040, -22922100, -21674304, -1115208, -122042352, -20948688, -64914040, -66932644, 76648032, 5059736, -10272200, -18477720, 113357400, -7621016, 37945296, -113173712, 129408976, -22076496, 13212384, -22628256, 0, 158723440, 40597872, 101326176, -123955536, -25539900, 18564048, 61366928, -133573968, 34945020, 13673544, -35195512, -46667808, -12359112, 2185856, -1313028, -64020064, 9935424, -32077620, -110717024, 16673448, 2661048, 1123848, -113911704, -37535400, 79184120, 29893680, -15478128, 62097396, 120240048, -2630052, 52762536, -26500272, 6921684, -94475296, -21439264, -5725728, -58975032, 33860472, -108069264, -128610228, 65724144, 1155384, 34301280, 19266104, -2436804, 120445792, -89617664, -68910084, -19162016, -110471796, 20269584, 72842624, -40012792, 17291880, 20827488, 162251928, -44123184, 11608016, 78977184, -2692692, -45897168, 162874844, 27367632, -2134000, -83092128, 9069192, 37404632, 123903352, 83998476, 62428872, -83189688, 161352, -133967192, -82640224, 43877520, -77146020, -1581228, -75251592, -282858352, 39359296, -5668704, 153875312, 184148296, -65680020, 23333336, -56752920, 10701360, -4356000, 25742124, 1003104, 34362736, 24678912, 4463208, 48028696, -45102480, 24706656, 52612408, 19208208, 21366180, -32618808, -65381864, -1926072, 26795616, -91403184, -19986264, -19788392, 11170432, 2697300, -58974144], 'weight': 6, 'weight_parity': 1}
• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 26650
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '33.6.a.b', 'target_level': 33, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 6}
  • id: 26651
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '99.6.a.a', 'target_level': 99, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 6}
  • id: 26652
    {'conductor': 11, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '363.6.a.b', 'target_level': 363, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '11.b', 'twisting_char_orbit': 2, 'weight': 6}
  • id: 26653
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '528.6.a.a', 'target_level': 528, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 6}
  • id: 26654
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '825.6.a.a', 'target_level': 825, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 6}
  • id: 26655
    {'conductor': 33, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 2, 'source_is_minimal': True, 'source_label': '33.6.a.b', 'source_level': 33, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '1089.6.a.h', 'target_level': 1089, 'twist_class_label': '33.6.a.b', 'twist_class_level': 33, 'twisting_char_label': '33.d', 'twisting_char_orbit': 4, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 120000
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 2}
  • id: 120001
    {'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 3}
  • id: 120002
    {'charpoly_factorization': [[[92, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 5}
  • id: 120003
    {'charpoly_factorization': [[[26, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 7}
  • id: 120004
    {'charpoly_factorization': [[[-121, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 11}
  • id: 120005
    {'charpoly_factorization': [[[692, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 13}
  • id: 120006
    {'charpoly_factorization': [[[1442, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 17}
  • id: 120007
    {'charpoly_factorization': [[[-2160, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 19}
  • id: 120008
    {'charpoly_factorization': [[[1582, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 23}
  • id: 120009
    {'charpoly_factorization': [[[5526, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 29}
  • id: 120010
    {'charpoly_factorization': [[[-4792, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 31}
  • id: 120011
    {'charpoly_factorization': [[[10194, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 37}
  • id: 120012
    {'charpoly_factorization': [[[10622, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 41}
  • id: 120013
    {'charpoly_factorization': [[[-8580, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 43}
  • id: 120014
    {'charpoly_factorization': [[[2362, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 47}
  • id: 120015
    {'charpoly_factorization': [[[30804, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 53}
  • id: 120016
    {'charpoly_factorization': [[[-6416, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 59}
  • id: 120017
    {'charpoly_factorization': [[[-42096, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 61}
  • id: 120018
    {'charpoly_factorization': [[[28444, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 67}
  • id: 120019
    {'charpoly_factorization': [[[-45690, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 71}
  • id: 120020
    {'charpoly_factorization': [[[18374, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 73}
  • id: 120021
    {'charpoly_factorization': [[[105214, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 79}
  • id: 120022
    {'charpoly_factorization': [[[-62292, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 83}
  • id: 120023
    {'charpoly_factorization': [[[72246, 1], 1]], 'hecke_orbit_code': 4503599728033825, 'p': 89}
  • id: 120024
    {'charpoly_factorization': [[[-79262, 1], 1]], 'hecke_orbit_code': 4503599728033825, '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': 2, 'label': '33.6.a.b', 'level': 33, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 74590000
    {'hecke_orbit_code': 4503599728033825, 'n': 1, 'trace_an': 1}
  • id: 74590001
    {'hecke_orbit_code': 4503599728033825, 'n': 2, 'trace_an': 1}
  • id: 74590002
    {'hecke_orbit_code': 4503599728033825, 'n': 3, 'trace_an': 9}
  • id: 74590003
    {'hecke_orbit_code': 4503599728033825, 'n': 4, 'trace_an': -31}
  • id: 74590004
    {'hecke_orbit_code': 4503599728033825, 'n': 5, 'trace_an': -92}
  • id: 74590005
    {'hecke_orbit_code': 4503599728033825, 'n': 6, 'trace_an': 9}
  • id: 74590006
    {'hecke_orbit_code': 4503599728033825, 'n': 7, 'trace_an': -26}
  • id: 74590007
    {'hecke_orbit_code': 4503599728033825, 'n': 8, 'trace_an': -63}
  • id: 74590008
    {'hecke_orbit_code': 4503599728033825, 'n': 9, 'trace_an': 81}
  • id: 74590009
    {'hecke_orbit_code': 4503599728033825, 'n': 10, 'trace_an': -92}
  • id: 74590010
    {'hecke_orbit_code': 4503599728033825, 'n': 11, 'trace_an': 121}
  • id: 74590011
    {'hecke_orbit_code': 4503599728033825, 'n': 12, 'trace_an': -279}
  • id: 74590012
    {'hecke_orbit_code': 4503599728033825, 'n': 13, 'trace_an': -692}
  • id: 74590013
    {'hecke_orbit_code': 4503599728033825, 'n': 14, 'trace_an': -26}
  • id: 74590014
    {'hecke_orbit_code': 4503599728033825, 'n': 15, 'trace_an': -828}
  • id: 74590015
    {'hecke_orbit_code': 4503599728033825, 'n': 16, 'trace_an': 929}
  • id: 74590016
    {'hecke_orbit_code': 4503599728033825, 'n': 17, 'trace_an': -1442}
  • id: 74590017
    {'hecke_orbit_code': 4503599728033825, 'n': 18, 'trace_an': 81}
  • id: 74590018
    {'hecke_orbit_code': 4503599728033825, 'n': 19, 'trace_an': 2160}
  • id: 74590019
    {'hecke_orbit_code': 4503599728033825, 'n': 20, 'trace_an': 2852}
  • id: 74590020
    {'hecke_orbit_code': 4503599728033825, 'n': 21, 'trace_an': -234}
  • id: 74590021
    {'hecke_orbit_code': 4503599728033825, 'n': 22, 'trace_an': 121}
  • id: 74590022
    {'hecke_orbit_code': 4503599728033825, 'n': 23, 'trace_an': -1582}
  • id: 74590023
    {'hecke_orbit_code': 4503599728033825, 'n': 24, 'trace_an': -567}
  • id: 74590024
    {'hecke_orbit_code': 4503599728033825, 'n': 25, 'trace_an': 5339}
  • id: 74590025
    {'hecke_orbit_code': 4503599728033825, 'n': 26, 'trace_an': -692}
  • id: 74590026
    {'hecke_orbit_code': 4503599728033825, 'n': 27, 'trace_an': 729}
  • id: 74590027
    {'hecke_orbit_code': 4503599728033825, 'n': 28, 'trace_an': 806}
  • id: 74590028
    {'hecke_orbit_code': 4503599728033825, 'n': 29, 'trace_an': -5526}
  • id: 74590029
    {'hecke_orbit_code': 4503599728033825, 'n': 30, 'trace_an': -828}
  • id: 74590030
    {'hecke_orbit_code': 4503599728033825, 'n': 31, 'trace_an': 4792}
  • id: 74590031
    {'hecke_orbit_code': 4503599728033825, 'n': 32, 'trace_an': 2945}
  • id: 74590032
    {'hecke_orbit_code': 4503599728033825, 'n': 33, 'trace_an': 1089}
  • id: 74590033
    {'hecke_orbit_code': 4503599728033825, 'n': 34, 'trace_an': -1442}
  • id: 74590034
    {'hecke_orbit_code': 4503599728033825, 'n': 35, 'trace_an': 2392}
  • id: 74590035
    {'hecke_orbit_code': 4503599728033825, 'n': 36, 'trace_an': -2511}
  • id: 74590036
    {'hecke_orbit_code': 4503599728033825, 'n': 37, 'trace_an': -10194}
  • id: 74590037
    {'hecke_orbit_code': 4503599728033825, 'n': 38, 'trace_an': 2160}
  • id: 74590038
    {'hecke_orbit_code': 4503599728033825, 'n': 39, 'trace_an': -6228}
  • id: 74590039
    {'hecke_orbit_code': 4503599728033825, 'n': 40, 'trace_an': 5796}
  • id: 74590040
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  • id: 74590041
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  • id: 74590043
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  • id: 74590044
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  • id: 74590045
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  • id: 74590046
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  • id: 74590047
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  • id: 74590048
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  • id: 74590049
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  • id: 74590050
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  • id: 74590051
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  • id: 74590052
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  • id: 74590053
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  • id: 74590054
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  • id: 74590055
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  • id: 74590056
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  • id: 74590057
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  • id: 74590058
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  • id: 74590059
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  • id: 74590060
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  • id: 74590061
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  • id: 74590062
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  • id: 74590063
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  • id: 74590064
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  • id: 74590065
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  • id: 74590067
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  • id: 74590068
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  • id: 74590069
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  • id: 74590070
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  • id: 74590071
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  • id: 74590072
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  • id: 74590073
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  • id: 74590074
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  • id: 74590076
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  • id: 74590077
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  • id: 74590078
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  • id: 74590079
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  • id: 74590080
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  • id: 74590081
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  • id: 74590082
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  • id: 74590083
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  • id: 74590084
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  • id: 74590085
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  • id: 74590086
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  • id: 74590087
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  • id: 74590088
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  • id: 74590089
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  • id: 74590090
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  • id: 74590091
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  • id: 74590092
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  • id: 74590093
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  • id: 74590094
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  • id: 74590095
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  • id: 74590096
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  • id: 74590097
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  • id: 74590098
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  • id: 74590099
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  • id: 74590100
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  • id: 74590101
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  • id: 74590102
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  • id: 74590103
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  • id: 74590104
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  • id: 74590105
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  • id: 74590106
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  • id: 74590107
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  • id: 74590108
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  • id: 74590109
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  • id: 74590110
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  • id: 74590111
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  • id: 74590112
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  • id: 74590113
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  • id: 74590114
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  • id: 74590115
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  • id: 74590116
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  • id: 74590117
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  • id: 74590118
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  • id: 74590119
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  • id: 74590120
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  • id: 74590121
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  • id: 74590122
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  • id: 74590123
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  • id: 74590124
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  • id: 74590125
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  • id: 74590126
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  • id: 74590127
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  • id: 74590128
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  • id: 74590129
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  • id: 74590130
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  • id: 74590131
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  • id: 74590132
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  • id: 74590133
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  • id: 74590134
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  • id: 74590135
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  • id: 74590136
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  • id: 74590137
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  • id: 74590138
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  • id: 74590139
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  • id: 74590140
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  • id: 74590141
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  • id: 74590142
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  • id: 74590143
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  • id: 74590144
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  • id: 74590145
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  • id: 74590146
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  • id: 74590147
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  • id: 74590148
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  • id: 74590149
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  • id: 74590150
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  • id: 74590151
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  • id: 74590152
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  • id: 74590153
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  • id: 74590154
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  • id: 74590155
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  • id: 74590156
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  • id: 74590157
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  • id: 74590158
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  • id: 74590159
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  • id: 74590160
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  • id: 74590161
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  • id: 74590162
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  • id: 74590163
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  • id: 74590164
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  • id: 74590165
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  • id: 74590166
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  • id: 74590167
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  • id: 74590168
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  • id: 74590169
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  • id: 74590170
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  • id: 74590171
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  • id: 74590172
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  • id: 74590173
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  • id: 74590174
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  • id: 74590175
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  • id: 74590176
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  • id: 74590177
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  • id: 74590178
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  • id: 74590179
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  • id: 74590180
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  • id: 74590181
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  • id: 74590182
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  • id: 74590183
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  • id: 74590184
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  • id: 74590185
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  • id: 74590186
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  • id: 74590187
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  • id: 74590188
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  • id: 74590189
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  • id: 74590190
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  • id: 74590191
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  • id: 74590192
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  • id: 74590193
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  • id: 74590195
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  • id: 74590200
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  • id: 74590220
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  • id: 74590513
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  • id: 74590519
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  • id: 74590520
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  • id: 74590521
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  • id: 74590971
    {'hecke_orbit_code': 4503599728033825, 'n': 972, 'trace_an': -1830519}
  • id: 74590972
    {'hecke_orbit_code': 4503599728033825, 'n': 973, 'trace_an': 1557088}
  • id: 74590973
    {'hecke_orbit_code': 4503599728033825, 'n': 974, 'trace_an': -3816436}
  • id: 74590974
    {'hecke_orbit_code': 4503599728033825, 'n': 975, 'trace_an': -33251292}
  • id: 74590975
    {'hecke_orbit_code': 4503599728033825, 'n': 976, 'trace_an': 39107184}
  • id: 74590976
    {'hecke_orbit_code': 4503599728033825, 'n': 977, 'trace_an': 2221974}
  • id: 74590977
    {'hecke_orbit_code': 4503599728033825, 'n': 978, 'trace_an': -3887964}
  • id: 74590978
    {'hecke_orbit_code': 4503599728033825, 'n': 979, 'trace_an': -8741766}
  • id: 74590979
    {'hecke_orbit_code': 4503599728033825, 'n': 980, 'trace_an': -46005612}
  • id: 74590980
    {'hecke_orbit_code': 4503599728033825, 'n': 981, 'trace_an': 16098588}
  • id: 74590981
    {'hecke_orbit_code': 4503599728033825, 'n': 982, 'trace_an': 1697164}
  • id: 74590982
    {'hecke_orbit_code': 4503599728033825, 'n': 983, 'trace_an': 25370634}
  • id: 74590983
    {'hecke_orbit_code': 4503599728033825, 'n': 984, 'trace_an': 6022674}
  • id: 74590984
    {'hecke_orbit_code': 4503599728033825, 'n': 985, 'trace_an': 79577608}
  • id: 74590985
    {'hecke_orbit_code': 4503599728033825, 'n': 986, 'trace_an': 7968492}
  • id: 74590986
    {'hecke_orbit_code': 4503599728033825, 'n': 987, 'trace_an': 552708}
  • id: 74590987
    {'hecke_orbit_code': 4503599728033825, 'n': 988, 'trace_an': 46336320}
  • id: 74590988
    {'hecke_orbit_code': 4503599728033825, 'n': 989, 'trace_an': -13573560}
  • id: 74590989
    {'hecke_orbit_code': 4503599728033825, 'n': 990, 'trace_an': -901692}
  • id: 74590990
    {'hecke_orbit_code': 4503599728033825, 'n': 991, 'trace_an': 32413240}
  • id: 74590991
    {'hecke_orbit_code': 4503599728033825, 'n': 992, 'trace_an': 14112440}
  • id: 74590992
    {'hecke_orbit_code': 4503599728033825, 'n': 993, 'trace_an': -21110940}
  • id: 74590993
    {'hecke_orbit_code': 4503599728033825, 'n': 994, 'trace_an': -1187940}
  • id: 74590994
    {'hecke_orbit_code': 4503599728033825, 'n': 995, 'trace_an': 44165520}
  • id: 74590995
    {'hecke_orbit_code': 4503599728033825, 'n': 996, 'trace_an': -17379468}
  • id: 74590996
    {'hecke_orbit_code': 4503599728033825, 'n': 997, 'trace_an': -1550476}
  • id: 74590997
    {'hecke_orbit_code': 4503599728033825, 'n': 998, 'trace_an': 6951596}
  • id: 74590998
    {'hecke_orbit_code': 4503599728033825, 'n': 999, 'trace_an': -7431426}
  • id: 74590999
    {'hecke_orbit_code': 4503599728033825, 'n': 1000, 'trace_an': 12832344}