Embedded newform data - 336.6.a.d.1.1

Formats: - HTML - YAML - JSON - 2025-12-17T01:14:07.641692

• 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': 12096, 'analytic_conductor': 53.888963457161495, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [3, 1], [7, -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': [336, 1, [127, 85, 113, 241], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 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': [[5, [38, 1]], [11, [600, 1]]], 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982775120, '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_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '336.6.a.d', 'level': 336, '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, 3, 7], 'level_radical': 42, 'minimal_twist': '168.6.a.e', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-9q^{3}-38q^{5}+7^{2}q^{7}+3^{4}q^{9}-600q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '336.6.a', 'trace_display': [0, -9, -38, 49], 'trace_hash': 2273551359799355057, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.035', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.986', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.118', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.972', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.410', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.934', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 0, -9, 0, -38, 0, 49, 0, 81, 0, -600, 0, -674, 0, 342, 0, 78, 0, 916, 0, -441, 0, 4604, 0, -1681, 0, -729, 0, -6810, 0, -7912, 0, 5400, 0, -1862, 0, -9274, 0, 6066, 0, -242, 0, -1116, 0, -3078, 0, 28312, 0, 2401, 0, -702, 0, 10230, 0, 22800, 0, -8244, 0, 4108, 0, 15878, 0, 3969, 0, 25612, 0, 67668, 0, -41436, 0, 67492, 0, 1106, 0, 15129, 0, -29400, 0, -84152, 0, 6561, 0, 2908, 0, -2964, 0, 61290, 0, -8322, 0, -33026, 0, 71208, 0, -34808, 0, 130810, 0, -48600, 0, 159794, 0, 91440, 0, 16758, 0, 139480, 0, 141758, 0, 83466, 0, -81742, 0, -174952, 0, -54594, 0, 3822, 0, 198949, 0, 2178, 0, 182628, 0, -90488, 0, 10044, 0, -187476, 0, 44884, 0, 27702, 0, 168482, 0, -668, 0, -254808, 0, 404400, 0, 258780, 0, -21609, 0, -300618, 0, -359032, 0, 6318, 0, 300656, 0, 110822, 0, 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• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
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[-0.5797079446578555, 0.0], [0.0, 0.0], [-0.08061127457706659, 0.0], [0.0, 0.0], [0.3415154513413803, 0.0], [0.0, 0.0], [-1.2979591587891108, 0.0], [0.0, 0.0], [0.28986986706968565, 0.0], [0.0, 0.0], [1.1865735382792175, 0.0], [0.0, 0.0], [0.3925827743095151, 0.0], [0.0, 0.0], [0.9356845899408021, 0.0], [0.0, 0.0], [-0.08381397358235987, 0.0], [0.0, 0.0], [-0.0220000234211431, 0.0], [0.0, 0.0], [1.4135681217448108, 0.0], [0.0, 0.0], [-0.0011083844948756559, 0.0], [0.0, 0.0], [-0.34352518341726085, 0.0], [0.0, 0.0], [0.12037634547970219, 0.0], [0.0, 0.0], [0.16650306495927664, 0.0], [0.0, 0.0], [0.3809430702813455, 0.0], [0.0, 0.0], [-1.2683822452890823, 0.0], [0.0, 0.0], [0.13377146938778056, 0.0], [0.0, 0.0], [-0.4079587546992116, 0.0], [0.0, 0.0], [-0.1670354996713015, 0.0], [0.0, 0.0], [-0.2574894762307819, 0.0], [0.0, 0.0], [0.45138509364315926, 0.0], [0.0, 0.0], [-1.164437140734822, 0.0], [0.0, 0.0], [0.8534268543380503, 0.0], [0.0, 0.0], [0.21432898107155285, 0.0], [0.0, 0.0]], 'angles': [None, None, -0.3051936258322515, None, -0.3843846948745654, -0.3432698117437861, -0.24478997263663232, -0.20299615218735756, -0.06904229978168402, -0.38541533157562274, -0.38243433470881805, -0.34399375545926075, -0.2517891840079106, -0.2573271758877451, -0.05781126589751639, -0.2097642489136853, -0.2377617699504918, -0.20596306833811556, -0.06376767181263311, -0.10387489051406909, -0.2480669246151087, -0.38703846847325263, -0.2463125328241022, -0.2588668123017379, -0.12529387248095492, -0.10777722854252914, -0.18020166747455402, -0.1497856779874608, -0.15319741801530976, -0.29867787098120885, -0.2900370496770261, -0.32918150046058325, -0.1873658903409569, -0.2502333617932532, -0.3435739921208301, -0.3606797357429918, -0.22129055294905134, -0.34247519668640997, -0.22570609502903047, -0.3321555257762264, -0.20452414647937464, -0.21526655749248086, -0.2904127962877875, -0.3708085387545639, -0.2656854986879496, -0.08631703475502145, -0.2101216850090383, -0.3777806756154808, 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-0.28156568666782633, -0.23890255759747245, -0.2121683239326833, -0.33457239766256175, -0.17605011633709333, -0.2109006135379095, -0.3163313268484273, -0.32160820438809085, -0.25191944881735817, -0.30277610444498104, -0.16921022725856266, -0.05033686872688533, -0.29482110688670776, -0.28930392539012534, -0.15037099744206558, -0.09963864423905397, -0.3534471718055483, -0.2241720551483474, -0.04369452338525698, -0.3049972938800729, -0.2787674840496687, -0.19907314244123697, -0.37516211481530454, -0.2826675195925809, -0.21081060899064943, -0.23007787653797238, -0.07287371441599763, -0.34028708644823824, -0.2970277684852671, -0.24818441121138127, -0.20905865095333737, -0.33087011528126936, -0.33069662515901754, -0.25734570361952364, -0.12522719070483004, -0.07506027387747358, -0.2638272379791883, -0.39349475763665365, -0.20124369326740812, -0.1466377905950222, -0.28451674770809626, -0.1514610898398864, -0.1676892215282837, -0.23075646765149246, -0.30810318945565734, -0.30844596077138686, -0.056534642910646825, -0.37106110303573375, -0.2035426213451037, -0.2396305240059341, -0.1526807889121863, -0.4594546621525365, -0.3683207863097295, -0.30309130891752806, -0.1223587509626933, -0.2145647162520108, -0.3219272182825032, -0.2570229248376145, -0.10301260018544535, -0.14984135094486783, -0.19309108579554943, -0.39659435689722106, -0.39357242904031414, -0.15217497254966025, -0.3986456512949598, -0.10022806908984497, -0.08216015743686074, -0.2564165795456736, -0.25667165785976553, -0.1250726210254414, -0.24041496168930804, -0.3593333814769803, -0.2705473932241237, -0.17983564985655687], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982775120, 'label': '336.6.a.d.1.1', 'level': 336, 'weight': 6}
• 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': [3, 4, 4, 3, 4, 4, 3, 5], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [3, 3, 3, 3, 3, 3, 3, 3], 'ALdims_old': [34, 35, 36, 35, 36, 34, 34, 34], 'Nk2': 12096, 'analytic_conductor': 53.888963457161495, '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': [336, 1, [127, 85, 113, 241], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 308, 'dim': 30, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 11], 'hecke_orbit_code': 100663632, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2], 'label': '336.6.a', 'level': 336, '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, 3, 7], 'level_radical': 42, 'mf_dim': 332, 'mf_new_dim': 30, 'num_forms': 24, 'plus_dim': 13, 'prim_orbit_index': 1, 'relative_dim': 30, 'sturm_bound': 384, 'trace_bound': 7, 'trace_display': [0, 0, -76, 98], 'traces': [30, 0, 0, 0, -76, 0, 98, 0, 2430, 0, -604, 0, 244, 0, 900, 0, -404, 0, -2360, 0, 0, 0, 836, 0, 21866, 0, 0, 0, 4492, 0, -7160, 0, 0, 0, 0, 0, 14412, 0, 12168, 0, 2476, 0, -5496, 0, -6156, 0, -5016, 0, 72030, 0, -20772, 0, 64972, 0, -70408, 0, 0, 0, 90024, 0, -66396, 0, 7938, 0, -86904, 0, 54944, 0, 22320, 0, 18860, 0, 25180, 0, -96624, 0, 7448, 0, 365960, 0, 196830, 0, 245264, 0, 283136, 0, 222696, 0, 285484, 0, -99372, 0, -792, 0, -318064, 0, -76740, 0, -48924, 0, 180100, 0, 268280, 0, 0, 0, 416756, 0, 74996, 0, 0, 0, -55780, 0, -117544, 0, 19764, 0, 0, 0, 604606, 0, -181548, 0, 36024, 0, 444136, 0, 64080, 0, 875024, 0, -176792, 0, 72900, 0, -393044, 0, 382080, 0, 195120, 0, -1282376, 0, 21976, 0, 0, 0, -533908, 0, 957840, 0, -32724, 0, 1650592, 0, -461404, 0, 1202544, 0, 485296, 0, -1279392, 0, -567864, 0, -187256, 0, 107762, 0, -191160, 0, 352708, 0, 428750, 0, 108072, 0, -289076, 0, -461932, 0, 1320480, 0, 563368, 0, -576408, 0, 0, 0, -892244, 0, 1358436, 0, -788184, 0, -1242084, 0, 409232, 0, -799920, 0, 713636, 0, 1529904, 0, 67716, 0, -697104, 0, -1305112, 0, 0, 0, -5591696, 0, -336728, 0, -1980216, 0, -785736, 0, -650144, 0, 1771146, 0, -1927288, 0, 9092, 0, 640332, 0, -571908, 0, 852048, 0, 2724912, 0, -6540076, 0, -3024020, 0, 0, 0, -182476, 0, -608528, 0, -1765368, 0, -2828552, 0, -1982232, 0, 1171152, 0, -3262564, 0, -1319668, 0, 363852, 0, 114068, 0, -4568984, 0, -15660, 0, -1667436, 0, -564376, 0, 0, 0, 2847340, 0, 1776124, 0, -579960, 0, 744588, 0, -1486904, 0, -1947600, 0, -528024, 0, 1090402, 0, -2032344, 0, 1624244, 0, -2980320, 0, 0, 0, 3138104, 0, 383768, 0, 2276604, 0, -2509864, 0, -986488, 0, -1028808, 0, 7340840, 0, 1212188, 0, 0, 0, -12304564, 0, 9863592, 0, 4442544, 0, 5396016, 0, -228804, 0, -3390480, 0, -748720, 0, -4346712, 0, 1167372, 0, 8715648, 0, 4030332, 0, 3380400, 0, 1672080, 0, 235298, 0, -704088, 0, 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-24983312, 0, 2655072, 0, -22077884, 0, 7311388, 0, 0, 0, -27845664, 0, -29910640, 0, -6077700, 0, 15568380, 0, 59540224, 0, 4872168, 0, 25503136, 0, 32572342, 0, 7291944, 0, -306280, 0, 1862328, 0, -9740304, 0, -1450204, 0, 30939116, 0, 3665160, 0, 878104, 0, 36921120, 0, -5378076, 0, -52973744, 0, -7856464, 0, -5069304, 0, -22011076, 0, -30200912, 0, 12451032, 0, 4750968, 0, -6896312, 0, 642978, 0, 22059980, 0, -63405344, 0, 8567712, 0, -54683060, 0, -5923620, 0, 21088512, 0, 549584, 0, 37307112, 0, -7039224, 0, 10288248, 0, -5269920, 0, 13529664, 0, -41952084, 0, -22280888, 0, -17008848, 0, 33577948, 0, -9077620, 0, 4450464, 0, -42375532, 0, -65804720, 0, 2077992, 0, -34546064, 0, -27341196, 0, 16395552, 0, 49521500, 0, -61086912, 0, 1807920, 0, 11100264, 0, 2407694, 0, -48256416, 0, 9311512, 0, -26930776, 0, -29326320, 0, 106995248, 0, 585844, 0, 1527660, 0, -20384884, 0, -48178024, 0, -11637648, 0, 28557048, 0, -24028848, 0, -10171224, 0, -50814308, 0, 64931824, 0, 2039580, 0, 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44119628, 0, 29515824, 0, 9494136, 0, 60843296, 0, -5100704, 0, -8049132, 0, 55428876, 0, 162799784, 0, -29237760, 0, 92928820, 0, 152022132, 0, -36764928, 0, -970004, 0, -121957328, 0, -64152, 0, -120901912, 0, -11742254, 0, -47937240, 0, -15078932, 0, 57800106, 0, 77004720, 0, -120483960, 0, -2354428, 0, -25763184, 0, 36278652, 0, 111532696, 0, -11254320, 0, 204074420, 0, -17413136, 0, -28429488, 0, 111171376, 0, -10911488, 0, -6215940, 0, -105630672, 0, 9140644, 0, 77230764, 0, -15380212, 0, 113019992, 0, -74898432, 0, -220209496, 0, 30578352, 0, -3962844, 0, 100885088, 0, 84335560, 0, -10245456, 0, -71633872, 0, -27133480, 0, 13046544, 0, -722552, 0, -46685064, 0, 14588100, 0, -59571332, 0, 149296288, 0, 101710296, 0, 10883488, 0, 117139408, 0, 3550896, 0, 189246760, 0, -41300924, 0, 21730680, 0, 27920412, 0, -5666360, 0, -50426784, 0, 213952352, 0, 7268700, 0, 52420176, 0, 13979028, 0, -328005560, 0, 0, 0, -119559532, 0, 17081544, 0, -72904032, 0, -9851636, 0, -83865048, 0, 71668368, 0, 83112428, 0, 36145950, 0, 33757236, 0, 56352312, 0, 2162744, 0, -125997552, 0, 265168688, 0, -37276064, 0, 25551288, 0, 27017836, 0, 232603944, 0, 6074676, 0, 110045600, 0, 6821736, 0, -23380056, 0, -71751024, 0, 87053504, 0, 40231584, 0, 69795488, 0, -143127068, 0, 0, 0], 'weight': 6, '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: 42952284
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775120, 'source_is_minimal': False, 'source_label': '336.6.a.d.1.1', 'source_level': 336, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982775120, 'target_is_minimal': False, 'target_label': '336.6.a.d.1.1', 'target_level': 336, 'twist_class_label': '168.6.a.e.1.1', 'twist_class_level': 168, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 42952285
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775120, 'source_is_minimal': False, 'source_label': '336.6.a.d.1.1', 'source_level': 336, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 94575592275444720, 'target_is_minimal': False, 'target_label': '1008.6.a.v.1.1', 'target_level': 1008, 'twist_class_label': '168.6.a.e.1.1', 'twist_class_level': 168, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 42952286
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775120, 'source_is_minimal': False, 'source_label': '336.6.a.d.1.1', 'source_level': 336, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398610145448, 'target_is_minimal': True, 'target_label': '168.6.a.e.1.1', 'target_level': 168, 'twist_class_label': '168.6.a.e.1.1', 'twist_class_level': 168, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 42952287
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775120, 'source_is_minimal': False, 'source_label': '336.6.a.d.1.1', 'source_level': 336, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597864886776, 'target_is_minimal': False, 'target_label': '504.6.a.g.1.1', 'target_level': 504, 'twist_class_label': '168.6.a.e.1.1', 'twist_class_level': 168, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 730800
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 2}
  • id: 730801
    {'charpoly_factorization': [[[9, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 3}
  • id: 730802
    {'charpoly_factorization': [[[38, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 5}
  • id: 730803
    {'charpoly_factorization': [[[-49, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 7}
  • id: 730804
    {'charpoly_factorization': [[[600, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 11}
  • id: 730805
    {'charpoly_factorization': [[[674, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 13}
  • id: 730806
    {'charpoly_factorization': [[[-78, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 17}
  • id: 730807
    {'charpoly_factorization': [[[-916, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 19}
  • id: 730808
    {'charpoly_factorization': [[[-4604, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 23}
  • id: 730809
    {'charpoly_factorization': [[[6810, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 29}
  • id: 730810
    {'charpoly_factorization': [[[7912, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 31}
  • id: 730811
    {'charpoly_factorization': [[[9274, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 37}
  • id: 730812
    {'charpoly_factorization': [[[242, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 41}
  • id: 730813
    {'charpoly_factorization': [[[1116, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 43}
  • id: 730814
    {'charpoly_factorization': [[[-28312, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 47}
  • id: 730815
    {'charpoly_factorization': [[[-10230, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 53}
  • id: 730816
    {'charpoly_factorization': [[[-4108, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 59}
  • id: 730817
    {'charpoly_factorization': [[[-15878, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 61}
  • id: 730818
    {'charpoly_factorization': [[[-67668, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 67}
  • id: 730819
    {'charpoly_factorization': [[[-67492, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 71}
  • id: 730820
    {'charpoly_factorization': [[[-1106, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 73}
  • id: 730821
    {'charpoly_factorization': [[[84152, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 79}
  • id: 730822
    {'charpoly_factorization': [[[-2908, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 83}
  • id: 730823
    {'charpoly_factorization': [[[8322, 1], 1]], 'hecke_orbit_code': 13510798982775120, 'p': 89}
  • id: 730824
    {'charpoly_factorization': [[[-130810, 1], 1]], 'hecke_orbit_code': 13510798982775120, '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': 4, 'label': '336.6.a.d', 'level': 336, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 35167183
    {'hecke_orbit_code': 13510798982775120, 'n': 1, 'trace_an': 1}
  • id: 35167184
    {'hecke_orbit_code': 13510798982775120, 'n': 2, 'trace_an': 0}
  • id: 35167185
    {'hecke_orbit_code': 13510798982775120, 'n': 3, 'trace_an': -9}
  • id: 35167186
    {'hecke_orbit_code': 13510798982775120, 'n': 4, 'trace_an': 0}
  • id: 35167187
    {'hecke_orbit_code': 13510798982775120, 'n': 5, 'trace_an': -38}
  • id: 35167188
    {'hecke_orbit_code': 13510798982775120, 'n': 6, 'trace_an': 0}
  • id: 35167189
    {'hecke_orbit_code': 13510798982775120, 'n': 7, 'trace_an': 49}
  • id: 35167190
    {'hecke_orbit_code': 13510798982775120, 'n': 8, 'trace_an': 0}
  • id: 35167191
    {'hecke_orbit_code': 13510798982775120, 'n': 9, 'trace_an': 81}
  • id: 35167192
    {'hecke_orbit_code': 13510798982775120, 'n': 10, 'trace_an': 0}
  • id: 35167193
    {'hecke_orbit_code': 13510798982775120, 'n': 11, 'trace_an': -600}
  • id: 35167194
    {'hecke_orbit_code': 13510798982775120, 'n': 12, 'trace_an': 0}
  • id: 35167195
    {'hecke_orbit_code': 13510798982775120, 'n': 13, 'trace_an': -674}
  • id: 35167196
    {'hecke_orbit_code': 13510798982775120, 'n': 14, 'trace_an': 0}
  • id: 35167197
    {'hecke_orbit_code': 13510798982775120, 'n': 15, 'trace_an': 342}
  • id: 35167198
    {'hecke_orbit_code': 13510798982775120, 'n': 16, 'trace_an': 0}
  • id: 35167199
    {'hecke_orbit_code': 13510798982775120, 'n': 17, 'trace_an': 78}
  • id: 35167200
    {'hecke_orbit_code': 13510798982775120, 'n': 18, 'trace_an': 0}
  • id: 35167201
    {'hecke_orbit_code': 13510798982775120, 'n': 19, 'trace_an': 916}
  • id: 35167202
    {'hecke_orbit_code': 13510798982775120, 'n': 20, 'trace_an': 0}
  • id: 35167203
    {'hecke_orbit_code': 13510798982775120, 'n': 21, 'trace_an': -441}
  • id: 35167204
    {'hecke_orbit_code': 13510798982775120, 'n': 22, 'trace_an': 0}
  • id: 35167205
    {'hecke_orbit_code': 13510798982775120, 'n': 23, 'trace_an': 4604}
  • id: 35167206
    {'hecke_orbit_code': 13510798982775120, 'n': 24, 'trace_an': 0}
  • id: 35167207
    {'hecke_orbit_code': 13510798982775120, 'n': 25, 'trace_an': -1681}
  • id: 35167208
    {'hecke_orbit_code': 13510798982775120, 'n': 26, 'trace_an': 0}
  • id: 35167209
    {'hecke_orbit_code': 13510798982775120, 'n': 27, 'trace_an': -729}
  • id: 35167210
    {'hecke_orbit_code': 13510798982775120, 'n': 28, 'trace_an': 0}
  • id: 35167211
    {'hecke_orbit_code': 13510798982775120, 'n': 29, 'trace_an': -6810}
  • id: 35167212
    {'hecke_orbit_code': 13510798982775120, 'n': 30, 'trace_an': 0}
  • id: 35167213
    {'hecke_orbit_code': 13510798982775120, 'n': 31, 'trace_an': -7912}
  • id: 35167214
    {'hecke_orbit_code': 13510798982775120, 'n': 32, 'trace_an': 0}
  • id: 35167215
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  • id: 35167408
    {'hecke_orbit_code': 13510798982775120, 'n': 787, 'trace_an': 4191532}
  • id: 35167409
    {'hecke_orbit_code': 13510798982775120, 'n': 797, 'trace_an': -12804582}
  • id: 35167410
    {'hecke_orbit_code': 13510798982775120, 'n': 809, 'trace_an': -13366886}
  • id: 35167411
    {'hecke_orbit_code': 13510798982775120, 'n': 811, 'trace_an': 35122564}
  • id: 35167412
    {'hecke_orbit_code': 13510798982775120, 'n': 821, 'trace_an': -26628954}
  • id: 35167413
    {'hecke_orbit_code': 13510798982775120, 'n': 823, 'trace_an': 11183536}
  • id: 35167414
    {'hecke_orbit_code': 13510798982775120, 'n': 827, 'trace_an': 2561080}
  • id: 35167415
    {'hecke_orbit_code': 13510798982775120, 'n': 829, 'trace_an': 22718798}
  • id: 35167416
    {'hecke_orbit_code': 13510798982775120, 'n': 839, 'trace_an': -39462720}
  • id: 35167417
    {'hecke_orbit_code': 13510798982775120, 'n': 841, 'trace_an': 25864951}
  • id: 35167418
    {'hecke_orbit_code': 13510798982775120, 'n': 853, 'trace_an': -28765666}
  • id: 35167419
    {'hecke_orbit_code': 13510798982775120, 'n': 857, 'trace_an': -14079938}
  • id: 35167420
    {'hecke_orbit_code': 13510798982775120, 'n': 859, 'trace_an': 31087580}
  • id: 35167421
    {'hecke_orbit_code': 13510798982775120, 'n': 863, 'trace_an': 9662260}
  • id: 35167422
    {'hecke_orbit_code': 13510798982775120, 'n': 877, 'trace_an': -19893746}
  • id: 35167423
    {'hecke_orbit_code': 13510798982775120, 'n': 881, 'trace_an': -2032482}
  • id: 35167424
    {'hecke_orbit_code': 13510798982775120, 'n': 883, 'trace_an': 36965516}
  • id: 35167425
    {'hecke_orbit_code': 13510798982775120, 'n': 887, 'trace_an': 27583728}
  • id: 35167426
    {'hecke_orbit_code': 13510798982775120, 'n': 907, 'trace_an': 17342596}
  • id: 35167427
    {'hecke_orbit_code': 13510798982775120, 'n': 911, 'trace_an': -39891300}
  • id: 35167428
    {'hecke_orbit_code': 13510798982775120, 'n': 919, 'trace_an': -40177352}
  • id: 35167429
    {'hecke_orbit_code': 13510798982775120, 'n': 929, 'trace_an': 30338934}
  • id: 35167430
    {'hecke_orbit_code': 13510798982775120, 'n': 937, 'trace_an': -43214294}
  • id: 35167431
    {'hecke_orbit_code': 13510798982775120, 'n': 941, 'trace_an': 43904482}
  • id: 35167432
    {'hecke_orbit_code': 13510798982775120, 'n': 947, 'trace_an': 48002976}
  • id: 35167433
    {'hecke_orbit_code': 13510798982775120, 'n': 953, 'trace_an': -2260102}
  • id: 35167434
    {'hecke_orbit_code': 13510798982775120, 'n': 961, 'trace_an': 33970593}
  • id: 35167435
    {'hecke_orbit_code': 13510798982775120, 'n': 967, 'trace_an': -2437152}
  • id: 35167436
    {'hecke_orbit_code': 13510798982775120, 'n': 971, 'trace_an': 41530276}
  • id: 35167437
    {'hecke_orbit_code': 13510798982775120, 'n': 977, 'trace_an': 3591514}
  • id: 35167438
    {'hecke_orbit_code': 13510798982775120, 'n': 983, 'trace_an': -38426776}
  • id: 35167439
    {'hecke_orbit_code': 13510798982775120, 'n': 991, 'trace_an': -7960560}
  • id: 35167440
    {'hecke_orbit_code': 13510798982775120, 'n': 997, 'trace_an': 26785774}