Embedded newform data - 5648.2.a.p.1.1

Formats: - HTML - YAML - JSON - 2024-06-16T20:02:43.477742

• 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': 22592, 'analytic_conductor': 45.099507061619164, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [353, -1]], 'atkin_lehner_string': '--', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [5648, 1, [4943, 1413, 4945], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 14, 'field_disc': 13536795542148648504670160, 'field_disc_factorization': [[2, 4], [5, 1], [551801, 1], [12611821, 1], [24314514437, 1]], 'field_poly': [-1, -42, -410, 600, 1096, -1488, -740, 1251, 101, -452, 47, 71, -14, -4, 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': [[3, [-322, -1308, 1322, 4522, -3326, -4547, 3081, 2024, -1279, -447, 262, 48, -26, -2, 1]], [5, [10400, 36240, -25184, -98304, -10522, 60545, 13846, -16368, -4272, 2235, 592, -151, -39, 4, 1]], [7, [2290, 16770, 31114, -48708, -279130, -476445, -425708, -210050, -45654, 6997, 7591, 2260, 352, 29, 1]]], 'hecke_orbit': 16, 'hecke_orbit_code': 67553994444117520, 'hecke_ring_generator_nbound': 5, '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': True, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '5648.2.a.p', 'level': 5648, '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': [2, 353], 'level_radical': 706, 'minimal_twist': '353.2.a.d', 'prim_orbit_index': 1, 'qexp_display': 'q-\\beta _{5}q^{3}+\\beta _{12}q^{5}+(-2-\\beta _{7})q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 14, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '5648.2.a', 'trace_display': [0, 2, -4, -29], 'trace_hash': 1635209482146847829, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '12.029', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '495.218', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '35902.841', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.004', 'prec': 17}, 'traces': [14, 0, 2, 0, -4, 0, -29, 0, 14, 0, 7, 0, 2, 0, -16, 0, 8, 0, -14, 0, 6, 0, -16, 0, 24, 0, 8, 0, -9, 0, -28, 0, -10, 0, 16, 0, 8, 0, 23, 0, 14, 0, -11, 0, -37, 0, -14, 0, 39, 0, 6, 0, -27, 0, -3, 0, 7, 0, 25, 0, -3, 0, -56, 0, -41, 0, -37, 0, -32, 0, -3, 0, 14, 0, -15, 0, -43, 0, -39, 0, -26, 0, -9, 0, -12, 0, -26, 0, 0, 0, -12, 0, -7, 0, 0, 0, 24, 0, 14, 0, -27, 0, 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-97, 0, -307, 0, -93, 0, 248, 0, 118, 0, -313, 0, -65, 0, 100, 0, -34, 0, -6, 0, -208, 0, -355, 0, 68, 0, -69, 0, 119, 0, -406, 0, 89, 0, -187, 0, -210, 0, -64, 0, -130, 0, -64, 0, -85, 0, -78, 0, -218, 0, 586, 0, 111, 0, -321, 0, -51, 0, -32, 0, 104, 0, 48, 0, -91, 0, -29, 0, 99, 0, -296, 0, 35, 0, -284, 0, 263, 0, 547, 0, 179, 0, -291, 0, -127, 0, 97, 0, -342, 0, -206, 0, -190, 0, -370, 0, 141, 0, -301, 0, -152, 0, -314, 0, 119, 0], '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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-0.37313780612069564, -0.3735883998937562, -0.22451130277326486, -0.353893619826776, -0.28622720117966244, -0.2579156800498223, -0.16624825404410853, -0.21322605124720756, -0.1532854418996569, -0.4088563479558062, -0.21406103474126503, -0.3655081699200028, -0.2552744180095325, -0.44083368346840995, -0.09011796794476658, -0.3805684902379271, -0.21777142595314372, -0.06435827434523353, -0.39350070029110984, -0.2980790537123238, -0.34074946677742624, -0.3514927564771167, -0.2827374613140435, -0.18893726190794188, -0.39578133029633983, -0.26948926977577975, -0.21165209982581076, -0.1835291418921347, -0.3107233365048412, -0.1640680245709599, -0.34597392558345164, -0.1725874307043681, -0.13355989625053905, -0.2864280137716215, -0.3324384343745013, -0.17240271749047295, -0.2142851920566065, -0.2184033882227189, -0.23403112441423787, -0.42808166203682074, -0.24294236060116156, -0.3037206566967328, -0.08478815683363151, -0.20748960111276976, -0.24386941191538067, -0.23202075207662992, -0.18265798873845235, -0.1819570109895451, -0.3481967347562837, -0.09224864953861499, -0.2900194569896062, -0.15524782926933958, -0.3685525634197287, -0.1189314567409081, -0.2868300386352468, -0.18405034537407355, -0.12263774818310658, -0.14662436883269175, -0.3651723944855742, -0.22546604956345662, -0.1814807723498114, -0.2539572350733634, -0.308770980406625, -0.3775578585157287, -0.30432995413390873, -0.14116654809348178, -0.18670487815255402, -0.3210991139457686, -0.2583841233916948, -0.14353456997199568, -0.3461472147157178, -0.1528548065403653, -0.15286042357445095, -0.05514331424873232, -0.21653615433253587, -0.2976753150345425, -0.3939396289139833, -0.08990957961933296, -0.10605542396923819, -0.2893919298047606, -0.2791358659055737, -0.19438703152902498, -0.18122277001587253, -0.2622201719733126, -0.299433885429396, -0.24749270427187103, -0.3560294989785361, -0.24557965637198434, -0.27176964250761193, -0.42413862980723527, -0.3143005080473284, -0.3727297623008908, -0.4256726928704355, -0.09154244774666441, -0.28623358054152964, -0.2298046894655858, -0.23553867664694833, -0.24002499300487823, -0.312086232490636, -0.1286003536616685, -0.3327603597466041, -0.2960953999604043, -0.16529062245543627, -0.08122615881174475, -0.21379602459721864, -0.1494471272154657, -0.130394827361621, -0.38149860456552726, -0.3780939679973609, -0.29273654931595694, -0.24054474934325995, -0.34351769059616005, -0.240285273633446, -0.17687239778616176, -0.2698416543951135, -0.37329160761404107, -0.20893313628247132, -0.2984816742096761, -0.17691061490401366, -0.29676412658200013, -0.15528478542968355, -0.13628762878172354, -0.23978234135863993, -0.3117219804839723, -0.35862709300480444, -0.32690399844671864, -0.40103658802946013, -0.13834093142505557, -0.2797852702542335, -0.3522265038441191, -0.3212579369700069, -0.28684329418815385, -0.2314003931096653, -0.2789637210222892, -0.1385541527880011, -0.12521041192983168, -0.24187963132092194, -0.35394629513632486, -0.3139004648149321, -0.16871718278163148, -0.2745957629658847, -0.3238858306019736, -0.18936451683898672, -0.32688102360291377, -0.32260690002618925, -0.22658951936617136, -0.20767338704798585, -0.21519269944932493, -0.31986930915312595, -0.33892065530903037, -0.1509072229182491, -0.1337734394614261], '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': -1.4117178017690026, 'hecke_orbit': 16, 'hecke_orbit_code': 67553994444117520, 'label': '5648.2.a.p.1.1', 'level': 5648, 'weight': 2}
• mf_newspaces •

  Column	Type
  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_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': [40, 48, 48, 40], 'Nk2': 22592, 'analytic_conductor': 45.099507061619164, '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': [5648, 1, [4943, 1413, 4945], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 703, 'dim': 176, 'eis_dim': 11, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 5, 7], 'hecke_orbit_code': 33560080, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 2, 2, 2, 3, 5, 8, 10, 11, 11, 14, 15, 17, 20, 23, 27], 'label': '5648.2.a', 'level': 5648, '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': [2, 353], 'level_radical': 706, 'mf_dim': 714, 'mf_new_dim': 176, 'num_forms': 21, 'plus_dim': 80, 'prim_orbit_index': 1, 'relative_dim': 176, 'sturm_bound': 1416, 'trace_bound': 7, 'trace_display': [0, 2, 0, 2], 'traces': [176, 0, 2, 0, 0, 0, 2, 0, 176, 0, -4, 0, 0, 0, 0, 0, 0, 0, 4, 0, -8, 0, -4, 0, 168, 0, 8, 0, 0, 0, 10, 0, -8, 0, -12, 0, 8, 0, 4, 0, -8, 0, 12, 0, -8, 0, -12, 0, 168, 0, 12, 0, 0, 0, 16, 0, -8, 0, 2, 0, -8, 0, 42, 0, -24, 0, 2, 0, -8, 0, -22, 0, 0, 0, 22, 0, 0, 0, -2, 0, 168, 0, -8, 0, 0, 0, -16, 0, 0, 0, 4, 0, 0, 0, -12, 0, 16, 0, -52, 0, -16, 0, -18, 0, -32, 0, -34, 0, 8, 0, 32, 0, -8, 0, 16, 0, 0, 0, -32, 0, 192, 0, 20, 0, 24, 0, 20, 0, -8, 0, -8, 0, 0, 0, -68, 0, 0, 0, 50, 0, -24, 0, 32, 0, 0, 0, -22, 0, 24, 0, 34, 0, -24, 0, -48, 0, -24, 0, -12, 0, 24, 0, 14, 0, 0, 0, -24, 0, 192, 0, 24, 0, 8, 0, 38, 0, -8, 0, -22, 0, -40, 0, 32, 0, -16, 0, -60, 0, -32, 0, -28, 0, 32, 0, 76, 0, 0, 0, -2, 0, 32, 0, 36, 0, 0, 0, 24, 0, 8, 0, 78, 0, -40, 0, 0, 0, 16, 0, -28, 0, 0, 0, 68, 0, 120, 0, 66, 0, -16, 0, 28, 0, 40, 0, 24, 0, -40, 0, 18, 0, 0, 0, 46, 0, 48, 0, 76, 0, -16, 0, -22, 0, 16, 0, 108, 0, -24, 0, 108, 0, -8, 0, -46, 0, -64, 0, 76, 0, 24, 0, 52, 0, -40, 0, -72, 0, -16, 0, -26, 0, 8, 0, -40, 0, 24, 0, 4, 0, 152, 0, 24, 0, 56, 0, 8, 0, -104, 0, -36, 0, 0, 0, 64, 0, -16, 0, 136, 0, 0, 0, 20, 0, -16, 0, 60, 0, 8, 0, 24, 0, 8, 0, 16, 0, 8, 0, -24, 0, -8, 0, -24, 0, 40, 0, 136, 0, -8, 0, -16, 0, 48, 0, -32, 0, -32, 0, -6, 0, 16, 0, 72, 0, 0, 0, 144, 0, -80, 0, -134, 0, 160, 0, 90, 0, 32, 0, 34, 0, -24, 0, 20, 0, 80, 0, 40, 0, -32, 0, -22, 0, -16, 0, 36, 0, -56, 0, -24, 0, 56, 0, 36, 0, 32, 0, 16, 0, 40, 0, 184, 0, 48, 0, 48, 0, -8, 0, -112, 0, -8, 0, -84, 0, 0, 0, 64, 0, -56, 0, -6, 0, 16, 0, -32, 0, 0, 0, 12, 0, -8, 0, -88, 0, 8, 0, 156, 0, 0, 0, 116, 0, 160, 0, 26, 0, -32, 0, 228, 0, -16, 0, 32, 0, -16, 0, 16, 0, 24, 0, -16, 0, 80, 0, 174, 0, -88, 0, -14, 0, -40, 0, -196, 0, -32, 0, 20, 0, 0, 0, -42, 0, -48, 0, 168, 0, 88, 0, -70, 0, -48, 0, 50, 0, -24, 0, 68, 0, 72, 0, -84, 0, 8, 0, -46, 0, -48, 0, 122, 0, 16, 0, -76, 0, 0, 0, -184, 0, -56, 0, -100, 0, -48, 0, 126, 0, -120, 0, 120, 0, 120, 0, -14, 0, -8, 0, 116, 0, -72, 0, -92, 0, -40, 0, -36, 0, -16, 0, 60, 0, -64, 0, -48, 0, -16, 0, 44, 0, 40, 0, 108, 0, -136, 0, -106, 0, -104, 0, 234, 0, 16, 0, -56, 0, 24, 0, -28, 0, -56, 0, -8, 0, 0, 0, -168, 0, -160, 0, 30, 0, -160, 0, 160, 0, -56, 0, -4, 0, -8, 0, -98, 0, -24, 0, -82, 0, 72, 0, -40, 0, -16, 0, 28, 0, 48, 0, -20, 0, -16, 0, 206, 0, -48, 0, 160, 0, 0, 0, 136, 0, -80, 0, 46, 0, -80, 0, 144, 0, -32, 0, 38, 0, 0, 0, -2, 0, -104, 0, -98, 0, -64, 0, 196, 0, 64, 0, 28, 0, -128, 0, -132, 0, -16, 0, 40, 0, 16, 0, -32, 0, -128, 0, -12, 0, 8, 0, 208, 0, -32, 0, 84, 0, -128, 0, -220, 0, -24, 0, 284, 0, -48, 0, -20, 0, -96, 0, -128, 0, -104, 0, 168, 0, 56, 0, 156, 0, -152, 0, 20, 0, 48, 0, 2, 0, -80, 0, 176, 0, -224, 0, -90, 0, -16, 0, -144, 0, 56, 0, -40, 0, 32, 0, -72, 0, 32, 0, 48, 0, -64, 0, -22, 0, 80, 0, -58, 0, -48, 0, -128, 0, 40, 0, 58, 0, -8, 0, -76, 0, 24, 0, -216, 0, -88, 0, 60, 0, -96, 0, -100, 0, 0, 0, 8, 0, -16, 0, -94, 0, -24, 0, -36, 0, 88, 0, -16, 0, -32, 0, -88, 0, -32, 0, -168, 0, -40, 0, -260, 0, 88, 0, 108, 0, -144, 0, -36, 0, -64, 0, -184, 0, 40, 0, -114, 0, 0, 0, 52, 0, 48, 0, 40, 0, 72, 0, -186, 0, -120, 0, -120, 0, -16, 0, 224, 0, -136, 0, -192, 0, -8, 0, -82, 0, 160, 0, -104, 0, 56, 0, -30, 0, -40, 0, -144, 0, 64, 0, -388, 0, 40, 0, 44, 0, 32, 0, -188, 0, -64, 0, 250, 0, 32, 0, 68, 0, -24, 0, -60, 0, 104, 0, -8, 0, -16, 0, -108, 0, -56, 0, 44, 0, 72, 0, -148, 0, -48, 0, -208, 0, 48, 0, 120, 0, 0, 0, -76, 0, -40, 0, 100, 0, 72, 0, 6, 0, 72, 0, -124, 0, 56, 0, -136, 0, -104, 0, -4, 0, -16, 0, -162, 0, -8, 0, 100, 0, -136, 0, 60, 0, 40, 0, -360, 0, 0, 0, -44, 0, -64, 0, -214, 0, 0, 0, 116, 0, 96, 0, -176, 0, 64, 0, 104, 0, 112, 0, 90, 0, 104, 0, -60, 0, -64, 0, -272, 0, -32, 0, -32, 0, -88, 0, -56, 0, 104, 0, -108, 0, -184, 0, -136, 0, -64, 0, -124, 0, -48, 0, 332, 0, -96, 0, -60, 0], 'weight': 2, 'weight_parity': 1}
• mf_twists_cc •

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

  
  
  • id: 47912098
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 14, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444117520, 'source_is_minimal': False, 'source_label': '5648.2.a.p.1.1', 'source_level': 5648, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67553994444117520, 'target_is_minimal': False, 'target_label': '5648.2.a.p.1.1', 'target_level': 5648, 'twist_class_label': '353.2.a.d.1.4', 'twist_class_level': 353, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 2}
  • id: 47912099
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 14, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444117520, 'source_is_minimal': False, 'source_label': '5648.2.a.p.1.1', 'source_level': 5648, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 4, 'target_hecke_orbit_code': 13510798915666273, 'target_is_minimal': True, 'target_label': '353.2.a.d.1.4', 'target_level': 353, 'twist_class_label': '353.2.a.d.1.4', 'twist_class_level': 353, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 2}
  • id: 47912100
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 14, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444117520, 'source_is_minimal': False, 'source_label': '5648.2.a.p.1.1', 'source_level': 5648, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 11, 'target_hecke_orbit_code': 31525197425151081, 'target_is_minimal': False, 'target_label': '3177.2.a.h.1.11', 'target_level': 3177, 'twist_class_label': '353.2.a.d.1.4', 'twist_class_level': 353, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 2}
  • id: 47912101
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 14, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67553994444117520, 'source_is_minimal': False, 'source_label': '5648.2.a.p.1.1', 'source_level': 5648, 'target_conrey_index': 1, 'target_dim': 14, 'target_embedding_index': 11, 'target_hecke_orbit_code': 36028797052527225, 'target_is_minimal': False, 'target_label': '8825.2.a.i.1.11', 'target_level': 8825, 'twist_class_label': '353.2.a.d.1.4', 'twist_class_level': 353, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 2}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 3959275
    {'charpoly_factorization': [[[0, 1], 14]], 'hecke_orbit_code': 67553994444117520, 'p': 2}
  • id: 3959276
    {'charpoly_factorization': [[[-322, -1308, 1322, 4522, -3326, -4547, 3081, 2024, -1279, -447, 262, 48, -26, -2, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 3}
  • id: 3959277
    {'charpoly_factorization': [[[10400, 36240, -25184, -98304, -10522, 60545, 13846, -16368, -4272, 2235, 592, -151, -39, 4, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 5}
  • id: 3959278
    {'charpoly_factorization': [[[2290, 16770, 31114, -48708, -279130, -476445, -425708, -210050, -45654, 6997, 7591, 2260, 352, 29, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 7}
  • id: 3959279
    {'charpoly_factorization': [[[-57856, -229888, 168704, 578384, -195880, -399873, 105583, 101229, -21587, -10840, 1808, 473, -70, -7, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 11}
  • id: 3959280
    {'charpoly_factorization': [[[8277472, -20177168, 2569392, 9702888, -2466086, -1845067, 560201, 176589, -59691, -8885, 3314, 219, -92, -2, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 13}
  • id: 3959281
    {'charpoly_factorization': [[[-1456, 66496, 223952, 141104, -194086, -206101, 35634, 68318, -3799, -9027, 710, 464, -49, -8, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 17}
  • id: 3959282
    {'charpoly_factorization': [[[-418368, -2954176, -5357680, 131232, 5593740, 993027, -1441191, -384488, 102791, 36131, -1778, -1249, -41, 14, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 19}
  • id: 3959283
    {'charpoly_factorization': [[[-48674240, -76852320, -9882816, 39469000, 17859040, -4797689, -4121083, -188851, 311272, 50725, -6722, -1976, -48, 16, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 23}
  • id: 3959284
    {'charpoly_factorization': [[[-35333612, -200755628, -207423068, 11405736, 88556590, 24991953, -6807486, -3349868, -13559, 128706, 8892, -1875, -180, 9, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 29}
  • id: 3959285
    {'charpoly_factorization': [[[-9849648574, -1430653402, 5579713338, 2329689162, -295584198, -312715001, -35713854, 10345662, 2661859, 38561, -43989, -4019, 103, 28, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 31}
  • id: 3959286
    {'charpoly_factorization': [[[-15760288, 89904592, -79336336, -145845488, 188494630, -51746961, -8952033, 5165417, -149749, -156594, 12807, 1899, -204, -8, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 37}
  • id: 3959287
    {'charpoly_factorization': [[[-109420, -3444720, 27765228, 31909320, -124563566, 101409655, -30051253, 322864, 1599533, -269715, -3056, 3893, -191, -14, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 41}
  • id: 3959288
    {'charpoly_factorization': [[[-7146304, 5093056, 19671136, -17648032, -12827204, 15605121, -771181, -2142612, 67447, 124581, 5671, -2199, -167, 11, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 43}
  • id: 3959289
    {'charpoly_factorization': [[[-15261760, -117972800, 2253536, 840258632, 655591020, 104620139, -37194203, -11294929, 365508, 333841, 11513, -3810, -231, 14, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 47}
  • id: 3959290
    {'charpoly_factorization': [[[1008864, -1988240, -3365152, 2168464, 2595622, -796385, -833743, 100646, 126211, 564, -8355, -739, 170, 27, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 53}
  • id: 3959291
    {'charpoly_factorization': [[[86637542314, -160206330018, 109653816756, -31441171846, 720746608, 1754884631, -368831780, 2558640, 7497079, -693205, -37494, 7737, -123, -25, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 59}
  • id: 3959292
    {'charpoly_factorization': [[[-156221060, 3758394020, -276128656, -1736469692, -75629986, 231102027, 24123658, -11687728, -1659416, 220900, 38271, -1507, -336, 3, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 61}
  • id: 3959293
    {'charpoly_factorization': [[[-3880568794, -10037699974, 23607814314, 16044350434, 61105306, -1486606081, -202087564, 36328627, 8962192, 49691, -116478, -8260, 192, 37, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 67}
  • id: 3959294
    {'charpoly_factorization': [[[269110066458, -461520924248, 83385232374, 100360199336, -18057141614, -5449999017, 1124441575, 70671185, -20710316, -264210, 169308, -407, -657, 3, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 71}
  • id: 3959295
    {'charpoly_factorization': [[[-120468679468, -155075345536, -11729821332, 37457410724, 3969068778, -3580623519, -73876981, 126697215, -4453840, -1564089, 86824, 7878, -516, -14, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 73}
  • id: 3959296
    {'charpoly_factorization': [[[-7688346874, -19832128534, -1741198974, 5998143462, 1201265852, -567314195, -157038040, 15053137, 7054950, 208056, -93598, -7248, 245, 39, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 79}
  • id: 3959297
    {'charpoly_factorization': [[[-838875264, 675316480, 2462905632, -868751760, -1912118592, 50987007, 249873717, -19370821, -7164062, 474420, 88094, -3765, -497, 9, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 83}
  • id: 3959298
    {'charpoly_factorization': [[[-790691221600, 500300953520, 542412704624, -158207340632, -54747654702, 5301067391, 1721826898, -66368443, -24743285, 360413, 182337, -718, -675, 0, 1], 1]], 'hecke_orbit_code': 67553994444117520, 'p': 89}
  • id: 3959299
    {'charpoly_factorization': [[[210539761328, -233779474768, -75161762528, 72345570960, 10025231662, -5527108921, -383787583, 165805806, 4010107, -2319596, 21008, 14159, -452, -24, 1], 1]], 'hecke_orbit_code': 67553994444117520, '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': '5648.2.a.p', 'level': 5648, 'portrait': 'data:image/png;base64,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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 60682351
    {'hecke_orbit_code': 67553994444117520, 'n': 1, 'trace_an': 14}
  • id: 60682352
    {'hecke_orbit_code': 67553994444117520, 'n': 2, 'trace_an': 0}
  • id: 60682353
    {'hecke_orbit_code': 67553994444117520, 'n': 3, 'trace_an': 2}
  • id: 60682354
    {'hecke_orbit_code': 67553994444117520, 'n': 4, 'trace_an': 0}
  • id: 60682355
    {'hecke_orbit_code': 67553994444117520, 'n': 5, 'trace_an': -4}
  • id: 60682356
    {'hecke_orbit_code': 67553994444117520, 'n': 6, 'trace_an': 0}
  • id: 60682357
    {'hecke_orbit_code': 67553994444117520, 'n': 7, 'trace_an': -29}
  • id: 60682358
    {'hecke_orbit_code': 67553994444117520, 'n': 8, 'trace_an': 0}
  • id: 60682359
    {'hecke_orbit_code': 67553994444117520, 'n': 9, 'trace_an': 14}
  • id: 60682360
    {'hecke_orbit_code': 67553994444117520, 'n': 10, 'trace_an': 0}
  • id: 60682361
    {'hecke_orbit_code': 67553994444117520, 'n': 11, 'trace_an': 7}
  • id: 60682362
    {'hecke_orbit_code': 67553994444117520, 'n': 12, 'trace_an': 0}
  • id: 60682363
    {'hecke_orbit_code': 67553994444117520, 'n': 13, 'trace_an': 2}
  • id: 60682364
    {'hecke_orbit_code': 67553994444117520, 'n': 14, 'trace_an': 0}
  • id: 60682365
    {'hecke_orbit_code': 67553994444117520, 'n': 15, 'trace_an': -16}
  • id: 60682366
    {'hecke_orbit_code': 67553994444117520, 'n': 16, 'trace_an': 0}
  • id: 60682367
    {'hecke_orbit_code': 67553994444117520, 'n': 17, 'trace_an': 8}
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  • id: 60682559
    {'hecke_orbit_code': 67553994444117520, 'n': 673, 'trace_an': -66}
  • id: 60682560
    {'hecke_orbit_code': 67553994444117520, 'n': 677, 'trace_an': 9}
  • id: 60682561
    {'hecke_orbit_code': 67553994444117520, 'n': 683, 'trace_an': 21}
  • id: 60682562
    {'hecke_orbit_code': 67553994444117520, 'n': 691, 'trace_an': -35}
  • id: 60682563
    {'hecke_orbit_code': 67553994444117520, 'n': 701, 'trace_an': -8}
  • id: 60682564
    {'hecke_orbit_code': 67553994444117520, 'n': 709, 'trace_an': -25}
  • id: 60682565
    {'hecke_orbit_code': 67553994444117520, 'n': 719, 'trace_an': -15}
  • id: 60682566
    {'hecke_orbit_code': 67553994444117520, 'n': 727, 'trace_an': -66}
  • id: 60682567
    {'hecke_orbit_code': 67553994444117520, 'n': 729, 'trace_an': -52}
  • id: 60682568
    {'hecke_orbit_code': 67553994444117520, 'n': 733, 'trace_an': 1}
  • id: 60682569
    {'hecke_orbit_code': 67553994444117520, 'n': 739, 'trace_an': 98}
  • id: 60682570
    {'hecke_orbit_code': 67553994444117520, 'n': 743, 'trace_an': -221}
  • id: 60682571
    {'hecke_orbit_code': 67553994444117520, 'n': 751, 'trace_an': 78}
  • id: 60682572
    {'hecke_orbit_code': 67553994444117520, 'n': 757, 'trace_an': -57}
  • id: 60682573
    {'hecke_orbit_code': 67553994444117520, 'n': 761, 'trace_an': 119}
  • id: 60682574
    {'hecke_orbit_code': 67553994444117520, 'n': 769, 'trace_an': -166}
  • id: 60682575
    {'hecke_orbit_code': 67553994444117520, 'n': 773, 'trace_an': 118}
  • id: 60682576
    {'hecke_orbit_code': 67553994444117520, 'n': 787, 'trace_an': -85}
  • id: 60682577
    {'hecke_orbit_code': 67553994444117520, 'n': 797, 'trace_an': 155}
  • id: 60682578
    {'hecke_orbit_code': 67553994444117520, 'n': 809, 'trace_an': -194}
  • id: 60682579
    {'hecke_orbit_code': 67553994444117520, 'n': 811, 'trace_an': -29}
  • id: 60682580
    {'hecke_orbit_code': 67553994444117520, 'n': 821, 'trace_an': 118}
  • id: 60682581
    {'hecke_orbit_code': 67553994444117520, 'n': 823, 'trace_an': -61}
  • id: 60682582
    {'hecke_orbit_code': 67553994444117520, 'n': 827, 'trace_an': -91}
  • id: 60682583
    {'hecke_orbit_code': 67553994444117520, 'n': 829, 'trace_an': -126}
  • id: 60682584
    {'hecke_orbit_code': 67553994444117520, 'n': 839, 'trace_an': 35}
  • id: 60682585
    {'hecke_orbit_code': 67553994444117520, 'n': 841, 'trace_an': 35}
  • id: 60682586
    {'hecke_orbit_code': 67553994444117520, 'n': 853, 'trace_an': 37}
  • id: 60682587
    {'hecke_orbit_code': 67553994444117520, 'n': 857, 'trace_an': 42}
  • id: 60682588
    {'hecke_orbit_code': 67553994444117520, 'n': 859, 'trace_an': 64}
  • id: 60682589
    {'hecke_orbit_code': 67553994444117520, 'n': 863, 'trace_an': 36}
  • id: 60682590
    {'hecke_orbit_code': 67553994444117520, 'n': 877, 'trace_an': 0}
  • id: 60682591
    {'hecke_orbit_code': 67553994444117520, 'n': 881, 'trace_an': 50}
  • id: 60682592
    {'hecke_orbit_code': 67553994444117520, 'n': 883, 'trace_an': 1}
  • id: 60682593
    {'hecke_orbit_code': 67553994444117520, 'n': 887, 'trace_an': 31}
  • id: 60682594
    {'hecke_orbit_code': 67553994444117520, 'n': 907, 'trace_an': 123}
  • id: 60682595
    {'hecke_orbit_code': 67553994444117520, 'n': 911, 'trace_an': -109}
  • id: 60682596
    {'hecke_orbit_code': 67553994444117520, 'n': 919, 'trace_an': -88}
  • id: 60682597
    {'hecke_orbit_code': 67553994444117520, 'n': 929, 'trace_an': 104}
  • id: 60682598
    {'hecke_orbit_code': 67553994444117520, 'n': 937, 'trace_an': 28}
  • id: 60682599
    {'hecke_orbit_code': 67553994444117520, 'n': 941, 'trace_an': 53}
  • id: 60682600
    {'hecke_orbit_code': 67553994444117520, 'n': 947, 'trace_an': 60}
  • id: 60682601
    {'hecke_orbit_code': 67553994444117520, 'n': 953, 'trace_an': 62}
  • id: 60682602
    {'hecke_orbit_code': 67553994444117520, 'n': 961, 'trace_an': 144}
  • id: 60682603
    {'hecke_orbit_code': 67553994444117520, 'n': 967, 'trace_an': -193}
  • id: 60682604
    {'hecke_orbit_code': 67553994444117520, 'n': 971, 'trace_an': 155}
  • id: 60682605
    {'hecke_orbit_code': 67553994444117520, 'n': 977, 'trace_an': 119}
  • id: 60682606
    {'hecke_orbit_code': 67553994444117520, 'n': 983, 'trace_an': 34}
  • id: 60682607
    {'hecke_orbit_code': 67553994444117520, 'n': 991, 'trace_an': -15}
  • id: 60682608
    {'hecke_orbit_code': 67553994444117520, 'n': 997, 'trace_an': 39}