Embedded newform data - 675.4.a.ba.1.2

Formats: - HTML - YAML - JSON - 2026-02-08T11:57:20.327609

• 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': 10800, 'analytic_conductor': 39.82628925387491, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [5, -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': [675, 1, [326, 352], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 4, 'field_disc': 467024, 'field_disc_factorization': [[2, 4], [17, 2], [101, 1]], 'field_poly': [101, 0, -26, 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': 1, 'hecke_cutters': [[2, [-2, -3, 1]], [7, [32724, 0, -927, 0, 1]]], 'hecke_orbit': 27, 'hecke_orbit_code': 117093590378742435, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 18, 'hecke_ring_index_factorization': [[2, 1], [3, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 15, 4, -1, 2, 0]], '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': '675.4.a.ba', 'level': 675, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'minimal_twist': '135.4.b.b', 'nf_label': '4.4.467024.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(2+\\beta _{3})q^{2}+3\\beta _{3}q^{4}+\\beta _{2}q^{7}+(-4+\\cdots)q^{8}+\\cdots', 'related_objects': [], 'relative_dim': 4, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '675.4.a', 'trace_display': [6, 0, 0, 0], 'trace_hash': 133920726702008673, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.026', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '78.075', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2058.562', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.507', 'prec': 17}, 'traces': [4, 6, 0, -6, 0, 0, 0, -6, 0, 0, 0, 0, 0, 0, 0, -46, -66, 0, -110, 0, 0, 0, -6, 0, 0, 0, 0, 0, 0, 0, -268, -582, 0, -388, 0, 0, 0, 192, 0, 0, 0, 0, 0, 0, 0, -944, -1116, 0, 482, 0, 0, 0, -1824, 0, 0, 0, 0, 0, 0, 0, -1798, -1830, 0, -862, 0, 0, 0, -768, 0, 0, 0, 0, 0, 0, 0, 1236, -4086, 0, 682, 0, 0, 0, -384, 0, 0, 0, 0, 0, 0, 0, -360, -2796, 0, -76, 0, 0, 0, -2796, 0, 0, 0, 0, 0, 0, 0, -1682, -6210, 0, 358, 0, 0, 0, -3096, 0, 0, 0, 0, 0, 0, 0, 8482, -2748, 0, -3882, 0, 0, 0, 4842, 0, 0, 0, 0, 0, 0, 0, 1544, -2802, 0, 5536, 0, 0, 0, -6408, 0, 0, 0, 0, 0, 0, 0, -3070, -1620, 0, -774, 0, 0, 0, 156, 0, 0, 0, 0, 0, 0, 0, 8434, -534, 0, 2084, 0, 0, 0, -60, 0, 0, 0, 0, 0, 0, 0, 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50084, 0, 0, 0, -107952, 0, 0, 0, 0, 0, 0, 0, 206704, 83520, 0, -206102, 0, 0, 0, 512676, 0, 0, 0, 0, 0, 0, 0], 'weight': 4, '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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[-0.821914359229799, 0.0], [0.7522038282441987, 0.0], [0.0, 0.0], [0.5651544640629294, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.13381642637869345, 0.0], [0.6869621150152586, 0.0], [0.0, 0.0], [0.0, 0.0], [0.024473836869167716, 0.0], [0.0, 0.0], [-0.35785322655997537, 0.0], [1.7231198756989032, 0.0], [0.0, 0.0], [-0.9196006992093114, 0.0], [-0.3473108859433647, 0.0], [0.0, 0.0], [0.5650771609370279, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.7800693433282505, 0.0], [-0.08799112920045962, 0.0], [0.0, 0.0], [0.0, 0.0]], 'angles': [-0.2658252881989368, None, None, -0.10094278521455273, -0.38924816255027855, -0.28496242832750596, -0.22888206522536444, -0.3202839835024173, -0.165346214042087, -0.2874169542356403, -0.2002436170432281, -0.28584772934951735, -0.15048448537442669, -0.08848700793827483, -0.3810919577252714, -0.386556085357117, -0.3286495151201625, -0.32701809975429363, -0.3196800950721173, -0.4223535657602922, -0.21995144515927995, -0.2185573430478129, -0.39391381941613923, -0.2794670498832978, -0.30412628390452284, -0.23629135157846506, -0.27254383104108926, -0.3549909986142922, -0.3366120892448528, -0.27626542497801415, -0.12782524075548105, -0.2008249624703839, -0.28704030943260167, -0.21863025196608057, -0.15364124413364988, -0.39805577624426697, -0.33628306480019704, -0.170181656985798, -0.2659718633998127, -0.3209063600726274, -0.3087283921558656, -0.27553790387429233, -0.39122790606418284, -0.23839718576222088, -0.2712489701845077, -0.17932606894381878, -0.15179179564272033, -0.12011121926407922, -0.21581070859149518, -0.30288166494901986, -0.2984366662026979, -0.31324451248133933, -0.28079569251291564, -0.3096423330284725, -0.20914066554631033, -0.35045250096077973, -0.17763835353866106, -0.22466409005432106, -0.10372336651911594, -0.09759077832727275, -0.34210519004387896, -0.16359165788184124, -0.3380993731502238, -0.20025784422738033, -0.3463121552948488, -0.13846901003173478, -0.43667043624450913, -0.19769728667347883, -0.301756539240991, -0.2529952506229639, -0.23311592046988405, -0.18432091606223774, -0.3762896522878959, -0.17701179112608204, -0.24707478835504276, -0.2002555438835635, -0.33960902317983477, -0.2400958678649872, -0.2406902009055398, -0.12976278319274256, -0.21684848200961296, -0.29738314628814044, -0.13622484612219304, -0.19817751487346055, -0.18083699991535063, -0.2437702795868864, -0.18172282728775727, -0.2584044970970291, -0.12209435043181936, -0.20753273183745782, -0.3130283574737791, -0.14779248609028822, -0.2641864181059608, -0.1952933669601526, -0.2144365778045863, -0.3075998613072026, -0.17786538192417226, -0.3085398554852239, -0.3151660747678143, -0.21657187473681905, -0.1565625424819216, -0.34012619752459183, -0.32440445570066057, -0.21191750071880738, -0.23171776221120388, -0.39640521275952273, -0.19709979308419634, -0.18687535569009842, -0.07077767606226819, -0.2642418995597272, -0.29892622898715354, -0.33758395392159546, -0.2823038461272258, -0.10335698675664957, -0.21715581743807402, -0.285566557566598, -0.3671699433853279, -0.4780733309851274, -0.27467570673926783, -0.3018962532485167, -0.38238874387377336, -0.273487829605865, -0.3790308528296575, -0.17752077831268437, -0.12439641095613758, -0.21845095429464148, -0.19128202082024967, -0.18181611560811992, -0.16165004429903085, -0.2339617397301622, -0.30074689729772186, -0.2414340073517506, -0.3462971672116588, -0.1704213035847018, -0.2941612473607424, -0.38067424266249966, -0.43354858743355595, -0.23339147090694307, -0.3066208483258551, -0.3076648727408989, -0.043982182369518785, -0.2058387929951237, -0.3585994077032453, -0.09591523411757805, -0.30505842595493926, -0.16504718616476052, -0.37831018407809924, -0.29982973453601164, -0.2829562901843305, -0.1437068189059037, -0.3362730111231985, -0.4272302413565564, -0.23278478607614536, -0.11954802026585919, -0.15676284558729137, -0.2594731683005379, -0.2903578225062229, -0.24935113709786752, -0.3165992147197643, -0.21094836122789987, -0.07297509093270717, -0.23486984675411027, -0.1460190786282249, -0.14171700320058486, -0.18863212711456354, -0.1941969405019017, -0.32603951438579715, -0.31376849108448945], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 2, 'dual_embedding_m': 2, 'embedding_index': 2, 'embedding_m': 2, 'embedding_root_imag': 0.0, 'embedding_root_real': 2.180318497092725, 'hecke_orbit': 27, 'hecke_orbit_code': 117093590378742435, 'label': '675.4.a.ba.1.2', 'level': 675, 'weight': 4}
• 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': [20, 19, 16, 21], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [9, 9, 9, 9], 'ALdims_old': [46, 41, 44, 45], 'Nk2': 10800, 'analytic_conductor': 39.82628925387491, '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': [675, 1, [326, 352], [1, 1]], 'conrey_index': 1, 'cusp_dim': 252, 'dim': 76, 'eis_dim': 36, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 7], 'hecke_orbit_code': 67109539, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 6, 6], 'label': '675.4.a', 'level': 675, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'mf_dim': 288, 'mf_new_dim': 76, 'num_forms': 29, 'plus_dim': 41, 'prim_orbit_index': 1, 'relative_dim': 76, 'sturm_bound': 360, 'trace_bound': 7, 'trace_display': [0, 0, 0, -40], 'traces': [76, 0, 0, 298, 0, 0, -40, 0, 0, 0, 0, 0, 2, 0, 0, 1030, 0, 0, 98, 0, 0, 294, 0, 0, 0, 0, 0, -406, 0, 0, -46, 0, 0, 60, 0, 0, 1106, 0, 0, 0, 0, 0, 980, 0, 0, 1956, 0, 0, 4500, 0, 0, 152, 0, 0, 0, 0, 0, 1260, 0, 0, -2602, 0, 0, 610, 0, 0, -2722, 0, 0, 0, 0, 0, -2632, 0, 0, 3476, 0, 0, 2114, 0, 0, 5040, 0, 0, 0, 0, 0, 9294, 0, 0, 5002, 0, 0, 8712, 0, 0, -2644, 0, 0, 0, 0, 0, -1018, 0, 0, 2622, 0, 0, -8632, 0, 0, -6166, 0, 0, 0, 0, 0, -6360, 0, 0, 6178, 0, 0, 2138, 0, 0, 9926, 0, 0, 0, 0, 0, -6230, 0, 0, 3648, 0, 0, 5414, 0, 0, -9084, 0, 0, 0, 0, 0, 15956, 0, 0, 5636, 0, 0, -11034, 0, 0, -12844, 0, 0, 0, 0, 0, 3206, 0, 0, -5010, 0, 0, 13326, 0, 0, 29396, 0, 0, 0, 0, 0, -936, 0, 0, -5710, 0, 0, 23928, 0, 0, 8640, 0, 0, 0, 0, 0, 11828, 0, 0, 9876, 0, 0, -21580, 0, 0, -41910, 0, 0, 0, 0, 0, -4216, 0, 0, -4414, 0, 0, -11970, 0, 0, 32530, 0, 0, 0, 0, 0, -5944, 0, 0, -49356, 0, 0, -10792, 0, 0, -11472, 0, 0, 0, 0, 0, -9240, 0, 0, -7978, 0, 0, -57388, 0, 0, -10622, 0, 0, 0, 0, 0, -18852, 0, 0, 12814, 0, 0, 7474, 0, 0, 16038, 0, 0, 0, 0, 0, -23284, 0, 0, -15940, 0, 0, 6792, 0, 0, -8548, 0, 0, 0, 0, 0, 21236, 0, 0, -15876, 0, 0, 3340, 0, 0, -61726, 0, 0, 0, 0, 0, -40734, 0, 0, 1264, 0, 0, 29576, 0, 0, 48728, 0, 0, 0, 0, 0, 5492, 0, 0, 7184, 0, 0, 53964, 0, 0, 13140, 0, 0, 0, 0, 0, 10056, 0, 0, -5398, 0, 0, -97932, 0, 0, -48370, 0, 0, 0, 0, 0, -9560, 0, 0, 14754, 0, 0, 8126, 0, 0, 128154, 0, 0, 0, 0, 0, 41142, 0, 0, 56046, 0, 0, 65140, 0, 0, 9668, 0, 0, 0, 0, 0, 38846, 0, 0, -10416, 0, 0, -23494, 0, 0, -6276, 0, 0, 0, 0, 0, -32386, 0, 0, -8016, 0, 0, -65874, 0, 0, 7460, 0, 0, 0, 0, 0, -26456, 0, 0, -53964, 0, 0, 34916, 0, 0, -98812, 0, 0, 0, 0, 0, -42912, 0, 0, 26702, 0, 0, -71022, 0, 0, -42158, 0, 0, 0, 0, 0, -87214, 0, 0, -126736, 0, 0, 21626, 0, 0, 55872, 0, 0, 0, 0, 0, 78278, 0, 0, -14364, 0, 0, 5424, 0, 0, 5918, 0, 0, 0, 0, 0, 62120, 0, 0, -91116, 0, 0, -27578, 0, 0, -41844, 0, 0, 0, 0, 0, 84480, 0, 0, 75526, 0, 0, -86948, 0, 0, 55526, 0, 0, 0, 0, 0, -26976, 0, 0, 2138, 0, 0, 78416, 0, 0, -62928, 0, 0, 0, 0, 0, -38302, 0, 0, 90436, 0, 0, -39828, 0, 0, 26748, 0, 0, 0, 0, 0, -10294, 0, 0, 114192, 0, 0, 74476, 0, 0, -152396, 0, 0, 0, 0, 0, 76704, 0, 0, 143066, 0, 0, -54780, 0, 0, 13622, 0, 0, 0, 0, 0, 67918, 0, 0, -78172, 0, 0, 68956, 0, 0, -24240, 0, 0, 0, 0, 0, -111948, 0, 0, -111538, 0, 0, 169164, 0, 0, 9602, 0, 0, 0, 0, 0, -21738, 0, 0, -6576, 0, 0, 69040, 0, 0, 155144, 0, 0, 0, 0, 0, -82248, 0, 0, 160118, 0, 0, 152834, 0, 0, -60202, 0, 0, 0, 0, 0, 151706, 0, 0, 249102, 0, 0, -135850, 0, 0, 71652, 0, 0, 0, 0, 0, -22456, 0, 0, 3668, 0, 0, 30750, 0, 0, 46644, 0, 0, 0, 0, 0, 21200, 0, 0, -15756, 0, 0, 52848, 0, 0, 269888, 0, 0, 0, 0, 0, 107868, 0, 0, -146482, 0, 0, -41574, 0, 0, -175728, 0, 0, 0, 0, 0, -125620, 0, 0, -15066, 0, 0, -305672, 0, 0, -56538, 0, 0, 0, 0, 0, 19448, 0, 0, -122152, 0, 0, 302166, 0, 0, 69936, 0, 0, 0, 0, 0, -59474, 0, 0, 102060, 0, 0, 215834, 0, 0, -187992, 0, 0, 0, 0, 0, 153816, 0, 0, -73958, 0, 0, -114172, 0, 0, 166298, 0, 0, 0, 0, 0, 125744, 0, 0, 313980, 0, 0, -14584, 0, 0, 155766, 0, 0, 0, 0, 0, 318048, 0, 0, -23968, 0, 0, 123984, 0, 0, 10862, 0, 0, 0, 0, 0, -179288, 0, 0, -240, 0, 0, 76532, 0, 0, -77242, 0, 0, 0, 0, 0, -450030, 0, 0, 179928, 0, 0, 110268, 0, 0, 21866, 0, 0, 0, 0, 0, 56470, 0, 0, -211438, 0, 0, -9864, 0, 0, -378996, 0, 0, 0, 0, 0, -244494, 0, 0, 76880, 0, 0, -45072, 0, 0, -127832, 0, 0, 0, 0, 0, 122912, 0, 0, -371448, 0, 0, 148082, 0, 0, 152036, 0, 0, 0, 0, 0, -142164, 0, 0, -26780, 0, 0, -432268, 0, 0, -135550, 0, 0, 0, 0, 0, 75938, 0, 0, -205410, 0, 0, -231850, 0, 0, 107196, 0, 0, 0, 0, 0, -55778, 0, 0, 227818, 0, 0, 3732, 0, 0, 53474, 0, 0, 0, 0, 0, 125834, 0, 0, 177024, 0, 0, -122798, 0, 0, -121228, 0, 0, 0, 0, 0, 88932, 0, 0, -99600, 0, 0, -606012, 0, 0, 46334, 0, 0, 0, 0, 0, -60210, 0, 0, -607804, 0, 0, 33314, 0, 0, 306282, 0, 0, 0, 0, 0, 29952, 0, 0, -227292, 0, 0, -101334, 0, 0, -153976, 0, 0, 0, 0, 0, -284016, 0, 0, 438588, 0, 0, -326486, 0, 0, 3636, 0, 0, 0, 0, 0, -138480, 0, 0, 33114, 0, 0, 72632, 0, 0, 104900, 0, 0, 0, 0, 0, -165014, 0, 0, -261616, 0, 0, 129780, 0, 0, -207222, 0, 0, 0, 0, 0, 701152, 0, 0, -91684, 0, 0, 393912, 0, 0, 178964, 0, 0, 0], 'weight': 4, '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: 48626460
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 117093590378742435, 'target_is_minimal': False, 'target_label': '675.4.a.ba.1.2', 'target_level': 675, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48626461
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 4, 'target_hecke_orbit_code': 85568392987148963, 'target_is_minimal': False, 'target_label': '675.4.a.t.1.4', 'target_level': 675, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48626462
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 8, 'target_embedding_index': 4, 'target_hecke_orbit_code': 4503668413956231, 'target_is_minimal': True, 'target_label': '135.4.b.b.109.4', 'target_level': 135, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48626463
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 8, 'target_embedding_index': 6, 'target_hecke_orbit_code': 4503668413956231, 'target_is_minimal': True, 'target_label': '135.4.b.b.109.6', 'target_level': 135, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48626464
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 85568392987148963, 'target_is_minimal': False, 'target_label': '675.4.a.t.1.3', 'target_level': 675, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48626465
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 8, 'target_embedding_index': 5, 'target_hecke_orbit_code': 4503668413956231, 'target_is_minimal': True, 'target_label': '135.4.b.b.109.5', 'target_level': 135, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48626466
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 109, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4503668413956231, 'target_is_minimal': True, 'target_label': '135.4.b.b.109.3', 'target_level': 135, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48626467
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 2, 'source_hecke_orbit_code': 117093590378742435, 'source_is_minimal': False, 'source_label': '675.4.a.ba.1.2', 'source_level': 675, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 117093590378742435, 'target_is_minimal': False, 'target_label': '675.4.a.ba.1.1', 'target_level': 675, 'twist_class_label': '135.4.b.b.109.3', 'twist_class_level': 135, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1196225
    {'charpoly_factorization': [[[-2, -3, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 2}
  • id: 1196226
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 117093590378742435, 'p': 3}
  • id: 1196227
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 117093590378742435, 'p': 5}
  • id: 1196228
    {'charpoly_factorization': [[[32724, 0, -927, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 7}
  • id: 1196229
    {'charpoly_factorization': [[[11813364, 0, -6903, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 11}
  • id: 1196230
    {'charpoly_factorization': [[[2094336, 0, -5436, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 13}
  • id: 1196231
    {'charpoly_factorization': [[[-956, 33, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 17}
  • id: 1196232
    {'charpoly_factorization': [[[-1118, 55, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 19}
  • id: 1196233
    {'charpoly_factorization': [[[-12854, 3, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 23}
  • id: 1196234
    {'charpoly_factorization': [[[8377344, 0, -6876, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 29}
  • id: 1196235
    {'charpoly_factorization': [[[-25499, 134, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 31}
  • id: 1196236
    {'charpoly_factorization': [[[169641216, 0, -26892, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 37}
  • id: 1196237
    {'charpoly_factorization': [[[6509327184, 0, -163368, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 41}
  • id: 1196238
    {'charpoly_factorization': [[[3738520656, 0, -245736, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 43}
  • id: 1196239
    {'charpoly_factorization': [[[40288, 558, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 47}
  • id: 1196240
    {'charpoly_factorization': [[[191599, 912, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 53}
  • id: 1196241
    {'charpoly_factorization': [[[87371640144, 0, -657576, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 59}
  • id: 1196242
    {'charpoly_factorization': [[[202012, 899, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 61}
  • id: 1196243
    {'charpoly_factorization': [[[197389073664, 0, -1129068, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 67}
  • id: 1196244
    {'charpoly_factorization': [[[28669365504, 0, -1142748, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 71}
  • id: 1196245
    {'charpoly_factorization': [[[27039219444, 0, -548127, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 73}
  • id: 1196246
    {'charpoly_factorization': [[[18016, -341, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 79}
  • id: 1196247
    {'charpoly_factorization': [[[-1184609, 192, 1], 2]], 'hecke_orbit_code': 117093590378742435, 'p': 83}
  • id: 1196248
    {'charpoly_factorization': [[[171008948304, 0, -1885032, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, 'p': 89}
  • id: 1196249
    {'charpoly_factorization': [[[801172005696, 0, -2378547, 0, 1], 1]], 'hecke_orbit_code': 117093590378742435, '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': 27, 'label': '675.4.a.ba', 'level': 675, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 67441951
    {'hecke_orbit_code': 117093590378742435, 'n': 1, 'trace_an': 4}
  • id: 67441952
    {'hecke_orbit_code': 117093590378742435, 'n': 2, 'trace_an': 6}
  • id: 67441953
    {'hecke_orbit_code': 117093590378742435, 'n': 3, 'trace_an': 0}
  • id: 67441954
    {'hecke_orbit_code': 117093590378742435, 'n': 4, 'trace_an': -6}
  • id: 67441955
    {'hecke_orbit_code': 117093590378742435, 'n': 5, 'trace_an': 0}
  • id: 67441956
    {'hecke_orbit_code': 117093590378742435, 'n': 6, 'trace_an': 0}
  • id: 67441957
    {'hecke_orbit_code': 117093590378742435, 'n': 7, 'trace_an': 0}
  • id: 67441958
    {'hecke_orbit_code': 117093590378742435, 'n': 8, 'trace_an': -6}
  • id: 67441959
    {'hecke_orbit_code': 117093590378742435, 'n': 9, 'trace_an': 0}
  • id: 67441960
    {'hecke_orbit_code': 117093590378742435, 'n': 10, 'trace_an': 0}
  • id: 67441961
    {'hecke_orbit_code': 117093590378742435, 'n': 11, 'trace_an': 0}
  • id: 67441962
    {'hecke_orbit_code': 117093590378742435, 'n': 12, 'trace_an': 0}
  • id: 67441963
    {'hecke_orbit_code': 117093590378742435, 'n': 13, 'trace_an': 0}
  • id: 67441964
    {'hecke_orbit_code': 117093590378742435, 'n': 14, 'trace_an': 0}
  • id: 67441965
    {'hecke_orbit_code': 117093590378742435, 'n': 15, 'trace_an': 0}
  • id: 67441966
    {'hecke_orbit_code': 117093590378742435, 'n': 16, 'trace_an': -46}
  • id: 67441967
    {'hecke_orbit_code': 117093590378742435, 'n': 17, 'trace_an': -66}
  • id: 67441968
    {'hecke_orbit_code': 117093590378742435, 'n': 18, 'trace_an': 0}
  • id: 67441969
    {'hecke_orbit_code': 117093590378742435, 'n': 19, 'trace_an': -110}
  • id: 67441970
    {'hecke_orbit_code': 117093590378742435, 'n': 20, 'trace_an': 0}
  • id: 67441971
    {'hecke_orbit_code': 117093590378742435, 'n': 21, 'trace_an': 0}
  • id: 67441972
    {'hecke_orbit_code': 117093590378742435, 'n': 22, 'trace_an': 0}
  • id: 67441973
    {'hecke_orbit_code': 117093590378742435, 'n': 23, 'trace_an': -6}
  • id: 67441974
    {'hecke_orbit_code': 117093590378742435, 'n': 24, 'trace_an': 0}
  • id: 67441975
    {'hecke_orbit_code': 117093590378742435, 'n': 25, 'trace_an': 0}
  • id: 67441976
    {'hecke_orbit_code': 117093590378742435, 'n': 26, 'trace_an': 0}
  • id: 67441977
    {'hecke_orbit_code': 117093590378742435, 'n': 27, 'trace_an': 0}
  • id: 67441978
    {'hecke_orbit_code': 117093590378742435, 'n': 28, 'trace_an': 0}
  • id: 67441979
    {'hecke_orbit_code': 117093590378742435, 'n': 29, 'trace_an': 0}
  • id: 67441980
    {'hecke_orbit_code': 117093590378742435, 'n': 30, 'trace_an': 0}
  • id: 67441981
    {'hecke_orbit_code': 117093590378742435, 'n': 31, 'trace_an': -268}
  • id: 67441982
    {'hecke_orbit_code': 117093590378742435, 'n': 32, 'trace_an': -582}
  • id: 67441983
    {'hecke_orbit_code': 117093590378742435, 'n': 33, 'trace_an': 0}
  • id: 67441984
    {'hecke_orbit_code': 117093590378742435, 'n': 34, 'trace_an': -388}
  • id: 67441985
    {'hecke_orbit_code': 117093590378742435, 'n': 35, 'trace_an': 0}
  • id: 67441986
    {'hecke_orbit_code': 117093590378742435, 'n': 36, 'trace_an': 0}
  • id: 67441987
    {'hecke_orbit_code': 117093590378742435, 'n': 37, 'trace_an': 0}
  • id: 67441988
    {'hecke_orbit_code': 117093590378742435, 'n': 38, 'trace_an': 192}
  • id: 67441989
    {'hecke_orbit_code': 117093590378742435, 'n': 39, 'trace_an': 0}
  • id: 67441990
    {'hecke_orbit_code': 117093590378742435, 'n': 40, 'trace_an': 0}
  • id: 67441991
    {'hecke_orbit_code': 117093590378742435, 'n': 41, 'trace_an': 0}
  • id: 67441992
    {'hecke_orbit_code': 117093590378742435, 'n': 42, 'trace_an': 0}
  • id: 67441993
    {'hecke_orbit_code': 117093590378742435, 'n': 43, 'trace_an': 0}
  • id: 67441994
    {'hecke_orbit_code': 117093590378742435, 'n': 44, 'trace_an': 0}
  • id: 67441995
    {'hecke_orbit_code': 117093590378742435, 'n': 45, 'trace_an': 0}
  • id: 67441996
    {'hecke_orbit_code': 117093590378742435, 'n': 46, 'trace_an': -944}
  • id: 67441997
    {'hecke_orbit_code': 117093590378742435, 'n': 47, 'trace_an': -1116}
  • id: 67441998
    {'hecke_orbit_code': 117093590378742435, 'n': 48, 'trace_an': 0}
  • id: 67441999
    {'hecke_orbit_code': 117093590378742435, 'n': 49, 'trace_an': 482}
  • id: 67442000
    {'hecke_orbit_code': 117093590378742435, 'n': 50, 'trace_an': 0}
  • id: 67442001
    {'hecke_orbit_code': 117093590378742435, 'n': 51, 'trace_an': 0}
  • id: 67442002
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  • id: 67442003
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  • id: 67442005
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  • id: 67442006
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  • id: 67442007
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  • id: 67442008
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  • id: 67442009
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  • id: 67442010
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  • id: 67442011
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  • id: 67442012
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  • id: 67442013
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  • id: 67442014
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  • id: 67442015
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  • id: 67442016
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  • id: 67442017
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  • id: 67442018
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  • id: 67442019
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  • id: 67442020
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  • id: 67442021
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  • id: 67442022
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  • id: 67442024
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  • id: 67442025
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  • id: 67442026
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  • id: 67442027
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  • id: 67442028
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  • id: 67442030
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  • id: 67442034
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  • id: 67442035
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  • id: 67442042
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  • id: 67442048
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  • id: 67442098
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  • id: 67442099
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  • id: 67442100
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  • id: 67442101
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  • id: 67442102
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  • id: 67442103
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  • id: 67442104
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  • id: 67442110
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  • id: 67442113
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    {'hecke_orbit_code': 117093590378742435, 'n': 887, 'trace_an': 73878}
  • id: 67442194
    {'hecke_orbit_code': 117093590378742435, 'n': 907, 'trace_an': 0}
  • id: 67442195
    {'hecke_orbit_code': 117093590378742435, 'n': 911, 'trace_an': 0}
  • id: 67442196
    {'hecke_orbit_code': 117093590378742435, 'n': 919, 'trace_an': 74782}
  • id: 67442197
    {'hecke_orbit_code': 117093590378742435, 'n': 929, 'trace_an': 0}
  • id: 67442198
    {'hecke_orbit_code': 117093590378742435, 'n': 937, 'trace_an': 0}
  • id: 67442199
    {'hecke_orbit_code': 117093590378742435, 'n': 941, 'trace_an': 0}
  • id: 67442200
    {'hecke_orbit_code': 117093590378742435, 'n': 947, 'trace_an': 75552}
  • id: 67442201
    {'hecke_orbit_code': 117093590378742435, 'n': 953, 'trace_an': -53244}
  • id: 67442202
    {'hecke_orbit_code': 117093590378742435, 'n': 961, 'trace_an': 18744}
  • id: 67442203
    {'hecke_orbit_code': 117093590378742435, 'n': 967, 'trace_an': 0}
  • id: 67442204
    {'hecke_orbit_code': 117093590378742435, 'n': 971, 'trace_an': 0}
  • id: 67442205
    {'hecke_orbit_code': 117093590378742435, 'n': 977, 'trace_an': 71136}
  • id: 67442206
    {'hecke_orbit_code': 117093590378742435, 'n': 983, 'trace_an': 144498}
  • id: 67442207
    {'hecke_orbit_code': 117093590378742435, 'n': 991, 'trace_an': -1600}
  • id: 67442208
    {'hecke_orbit_code': 117093590378742435, 'n': 997, 'trace_an': 0}