Embedded newform data - 832.4.a.bf.1.1

Formats: - HTML - YAML - JSON - 2025-12-26T04:54:31.616736

• 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': 13312, 'analytic_conductor': 49.08958912477619, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [13, 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': [832, 1, [703, 261, 769], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 5, 'field_disc': 2298931224, 'field_disc_factorization': [[2, 3], [3, 1], [59, 1], [1623539, 1]], 'field_poly': [676, 283, -139, -66, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [32, -32, -415, -29, 11, 1]], [5, [-93644, 32696, 1341, -397, -5, 1]]], 'hecke_orbit': 32, 'hecke_orbit_code': 139611588515595072, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 16, 'hecke_ring_index_factorization': [[2, 4]], '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': '832.4.a.bf', 'level': 832, '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, 13], 'level_radical': 26, 'minimal_twist': '416.4.a.h', 'prim_orbit_index': 1, 'qexp_display': 'q+(-2+\\beta _{2})q^{3}+(1-\\beta _{1})q^{5}+(4+\\beta _{1}+\\cdots)q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 5, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '832.4.a', 'trace_display': [0, -11, 5, 21], 'trace_hash': 834271135276517018, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.136', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.785', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.564', 'prec': 17}, {'__RealLiteral__': 0, 'data': '65.829', 'prec': 20}, {'__RealLiteral__': 0, 'data': '75.458', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1393.404', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [5, 0, -11, 0, 5, 0, 21, 0, 44, 0, 18, 0, -65, 0, 39, 0, 123, 0, -142, 0, 27, 0, 92, 0, 194, 0, -449, 0, 206, 0, 436, 0, 302, 0, -817, 0, 273, 0, 143, 0, -248, 0, -1093, 0, 74, 0, 905, 0, 672, 0, -1359, 0, 656, 0, 686, 0, 550, 0, -634, 0, 1080, 0, 1374, 0, -65, 0, -1322, 0, 1708, 0, 215, 0, 726, 0, -1428, 0, 1038, 0, 1592, 0, 1373, 0, -300, 0, 2165, 0, 1246, 0, 1786, 0, -273, 0, 2508, 0, 894, 0, 2970, 0, -1404, 0, 1432, 0, 2364, 0, 4457, 0, 500, 0, 1553, 0, 1907, 0, 770, 0, 1620, 0, -572, 0, -2583, 0, 2461, 0, 3940, 0, 807, 0, 656, 0, 3525, 0, 2999, 0, 2342, 0, -4395, 0, 3904, 0, -393, 0, -2497, 0, -234, 0, -1978, 0, 2362, 0, 7230, 0, -45, 0, 6366, 0, 7988, 0, 38, 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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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[-0.8007827885157727, 0.0], [0.0, 0.0], [-1.0039880982244658, 0.0], [0.0, 0.0], [-0.07527876619444136, 0.0], [0.0, 0.0], [-0.7341853823927159, 0.0], [0.0, 0.0], [2.91174707832174, 0.0], [0.0, 0.0], [0.4958828601617795, 0.0], [0.0, 0.0], [-1.5076739851714858, 0.0], [0.0, 0.0], [-2.607978249360282, 0.0], [0.0, 0.0], [0.3418236723083751, 0.0], [0.0, 0.0], [0.13745835300450854, 0.0], [0.0, 0.0], [-1.721181495035319, 0.0], [0.0, 0.0], [0.3952014456331928, 0.0], [0.0, 0.0], [0.025693593163247878, 0.0], [0.0, 0.0], [0.26172410490779613, 0.0], [0.0, 0.0], [0.8335867165580417, 0.0], [0.0, 0.0], [-0.7201702365504697, 0.0], [0.0, 0.0], [1.4897620751769212, 0.0], [0.0, 0.0], [-1.6527449740506819, 0.0], [0.0, 0.0], [0.46563222383100217, 0.0], [0.0, 0.0], [-0.7611576177045054, 0.0], [0.0, 0.0], [-0.8797313646113947, 0.0], [0.0, 0.0], [-0.021461457225812153, 0.0], [0.0, 0.0], [0.9131810887947824, 0.0], [0.0, 0.0], [-0.5045688117913063, 0.0], [0.0, 0.0], [-0.012741552025379998, 0.0], [0.0, 0.0], [-0.5494579938701745, 0.0], [0.0, 0.0], [-0.7191706913308143, 0.0], [0.0, 0.0], [0.42229704655508815, 0.0], [0.0, 0.0], [-3.3432498733127494, 0.0], [0.0, 0.0], [0.16468964653172577, 0.0], [0.0, 0.0], [-0.7484186160249294, 0.0], [0.0, 0.0], [3.2547280171885586, 0.0], [0.0, 0.0], [0.3653923583011088, 0.0], [0.0, 0.0], [0.4917177107555982, 0.0], [0.0, 0.0], [-2.4831323211661136, 0.0], [0.0, 0.0], [-0.04707803395824539, 0.0], [0.0, 0.0], [-0.5147231777115976, 0.0], [0.0, 0.0], [-0.0474244407203156, 0.0], [0.0, 0.0], [0.37902085886822984, 0.0], [0.0, 0.0], [-0.3604157074185921, 0.0], [0.0, 0.0], [1.2565146005992065, 0.0], [0.0, 0.0], [-1.1387278583381761, 0.0], [0.0, 0.0], [1.551909904260303, 0.0], [0.0, 0.0], [0.9424776316906092, 0.0], [0.0, 0.0], [-0.03960607731692898, 0.0], [0.0, 0.0], [-0.3915013203801081, 0.0], [0.0, 0.0], [-0.4258672639592111, 0.0], [0.0, 0.0], [-1.1959654684079446, 0.0], [0.0, 0.0], [0.8878982857733684, 0.0], [0.0, 0.0], [0.6683132152506048, 0.0], [0.0, 0.0]], 'angles': [None, -0.433106376234191, -0.17104074303363695, -0.28154276675900775, -0.34155163650126225, None, -0.10300924900064441, -0.17993106678308166, -0.24774272395734315, -0.4091325565721045, -0.20965490996590624, -0.2719026510438735, -0.3117475434047225, -0.37299768614381756, -0.13625388083819587, -0.29037107002471885, -0.15440415400893653, -0.11499351009005332, -0.3251180480725207, -0.37620940027970856, -0.24634386399800579, -0.16061645463403926, -0.1281833160370294, -0.22351837723035572, -0.09084962194215479, -0.1428015040557611, -0.24107192819491371, -0.1272061545258877, -0.2066246178302225, -0.3612143083124229, -0.17132535726783057, -0.321452568808803, -0.28352823323681686, -0.1366387968492459, -0.09045681991885769, -0.1271106089395571, -0.05371663323175692, -0.22194897893216112, -0.3108242622068083, -0.2639652937062895, -0.3053617711343382, -0.2562940030092257, -0.21440526098020793, -0.21926713516178892, -0.09835296843583974, -0.3580868060181277, -0.36038482519113735, -0.22948332056791299, -0.14165065227048046, -0.2930137221099585, -0.18461798715738903, -0.2507931566535228, -0.39335308715176404, -0.44439864347584734, -0.22193016277354646, -0.13668910328647726, -0.06111934193303123, -0.15107229000161126, -0.24643649367031795, -0.31219622972545286, -0.24606542347668323, -0.3759912708618102, -0.1718894532161977, -0.3168774756213859, -0.21658229008010174, -0.22596228860785328, -0.23139756463051295, -0.19178964234413182, -0.21457258719255445, -0.12705319668187168, -0.2959735597136254, -0.13748210350353657, -0.21077332919319833, -0.2113334683047001, -0.19736164632477202, -0.11737861135013403, -0.17632323248516157, -0.2569061060862115, -0.3287324097477103, -0.4279022425007546, -0.23429023921735276, -0.2814260045231244, -0.1936688244266668, -0.307289446273171, -0.22610381219751013, -0.32084226038822744, -0.24017560134223936, -0.13633127286828634, -0.41677772527689855, -0.2564075136385825, -0.08922958900016376, -0.34234126360263134, -0.3244164471105772, -0.2730270778263479, -0.28750319598259283, -0.1268286209077967, -0.24558702547847464, -0.14630742353700563, -0.20455504558605686, -0.34386695274849977, -0.37673510574624347, -0.17900905867777278, -0.27426580702727704, -0.27946020418825746, -0.3236233055207754, -0.20530434224507194, -0.029842830862428033, -0.13047801088183353, -0.4154373697739971, -0.13032328670600205, -0.11198414012908868, -0.2707685068217201, -0.17690951142246186, -0.3786771027967876, -0.21379844801795522, -0.21106499404159432, -0.2522933638112043, -0.40687084553143443, -0.16553833454552472, -0.19196701886658027, -0.1327455887965919, -0.4042980401971163, -0.24162749494249136, -0.21021892910818912, -0.31473247856589853, -0.16770583257958693, -0.38959220483161366, -0.28998642976174827, -0.24058814790322544, -0.39888013123235405, -0.4143117019688328, -0.30134306165440045, -0.2219120645800793, -0.28409480286675853, -0.12476562756204632, -0.22484825354370103, -0.09772612185583908, -0.1980739246653596, -0.23931599908550838, -0.2631597910228926, -0.239170765045737, -0.21833252286891702, -0.33309805477729254, -0.21547432623688073, -0.1583968928458682, -0.16359569859920242, -0.23125447010917352, -0.3316684049757938, -0.08472737244055817, -0.11917818988553665, -0.34794649875382877, -0.23893805365758425, -0.2717443272364502, -0.24486878309408408, -0.30982340935899305, -0.21012297224084778, -0.239052781700044, -0.1815769342537171, -0.2126029863050937, -0.3224869762657947, -0.29059092453713165, -0.308540924642067, -0.2104650136604573, -0.25374669696038304, -0.2196549588711559, -0.3464052291739769, -0.281357162222817, -0.17678854217955656], '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': -2.3074488976287126, 'hecke_orbit': 32, 'hecke_orbit_code': 139611588515595072, 'label': '832.4.a.bf.1.1', 'level': 832, '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': [19, 17, 17, 19], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [6, 6, 6, 6], 'ALdims_old': [65, 63, 61, 63], 'Nk2': 13312, 'analytic_conductor': 49.08958912477619, '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': [832, 1, [703, 261, 769], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 324, 'dim': 72, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 5], 'hecke_orbit_code': 67109696, '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, 2, 2, 3, 3, 3, 3, 4, 5, 5, 6, 6], 'label': '832.4.a', 'level': 832, '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, 13], 'level_radical': 26, 'mf_dim': 348, 'mf_new_dim': 72, 'num_forms': 35, 'plus_dim': 38, 'prim_orbit_index': 1, 'relative_dim': 72, 'sturm_bound': 448, 'trace_bound': 7, 'trace_display': [0, 0, 0, 0], 'traces': [72, 0, 0, 0, 0, 0, 0, 0, 648, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1800, 0, 0, 0, 400, 0, 0, 0, 464, 0, 0, 0, 16, 0, 0, 0, 80, 0, 0, 0, -1968, 0, 0, 0, 3528, 0, 0, 0, -1568, 0, 0, 0, -688, 0, 0, 0, 1824, 0, 0, 0, 0, 0, 0, 0, 2544, 0, 0, 0, 0, 0, 0, 0, -5408, 0, 0, 0, 6456, 0, 0, 0, -2832, 0, 0, 0, 1696, 0, 0, 0, 4944, 0, 0, 0, 2976, 0, 0, 0, -48, 0, 0, 0, 2368, 0, 0, 0, -6224, 0, 0, 0, -6864, 0, 0, 0, 0, 0, 0, 0, 6664, 0, 0, 0, 18768, 0, 0, 0, -4144, 0, 0, 0, 4656, 0, 0, 0, -2800, 0, 0, 0, -5856, 0, 0, 0, -1632, 0, 0, 0, -3008, 0, 0, 0, -6144, 0, 0, 0, 12912, 0, 0, 0, -4096, 0, 0, 0, 19440, 0, 0, 0, 12168, 0, 0, 0, -1104, 0, 0, 0, -4400, 0, 0, 0, -7104, 0, 0, 0, 0, 0, 0, 0, 14800, 0, 0, 0, 4192, 0, 0, 0, 18992, 0, 0, 0, -16656, 0, 0, 0, -5424, 0, 0, 0, 5120, 0, 0, 0, 31264, 0, 0, 0, -5648, 0, 0, 0, 0, 0, 0, 0, 16200, 0, 0, 0, -14304, 0, 0, 0, 10160, 0, 0, 0, -33056, 0, 0, 0, -15168, 0, 0, 0, -20880, 0, 0, 0, -23536, 0, 0, 0, 9568, 0, 0, 0, -9312, 0, 0, 0, -5184, 0, 0, 0, -23712, 0, 0, 0, 13168, 0, 0, 0, 0, 0, 0, 0, -4032, 0, 0, 0, 12640, 0, 0, 0, -1024, 0, 0, 0, 27976, 0, 0, 0, 1136, 0, 0, 0, 18592, 0, 0, 0, 37152, 0, 0, 0, -19040, 0, 0, 0, 9408, 0, 0, 0, 10224, 0, 0, 0, -18224, 0, 0, 0, -41840, 0, 0, 0, -11232, 0, 0, 0, -11856, 0, 0, 0, 8192, 0, 0, 0, 46096, 0, 0, 0, -43920, 0, 0, 0, 11936, 0, 0, 0, -53472, 0, 0, 0, 8752, 0, 0, 0, -44240, 0, 0, 0, 50568, 0, 0, 0, 25232, 0, 0, 0, -28560, 0, 0, 0, -25056, 0, 0, 0, -4784, 0, 0, 0, -43248, 0, 0, 0, -24768, 0, 0, 0, -26192, 0, 0, 0, -28240, 0, 0, 0, -56592, 0, 0, 0, 21696, 0, 0, 0, 26912, 0, 0, 0, 3600, 0, 0, 0, -97856, 0, 0, 0, 37600, 0, 0, 0, -99360, 0, 0, 0, 18672, 0, 0, 0, 0, 0, 0, 0, -15056, 0, 0, 0, 59808, 0, 0, 0, 17400, 0, 0, 0, -7968, 0, 0, 0, -28480, 0, 0, 0, 32864, 0, 0, 0, -70768, 0, 0, 0, 19344, 0, 0, 0, 36240, 0, 0, 0, -15056, 0, 0, 0, -13456, 0, 0, 0, -34512, 0, 0, 0, 0, 0, 0, 0, 50192, 0, 0, 0, 21264, 0, 0, 0, 10608, 0, 0, 0, -68832, 0, 0, 0, 4304, 0, 0, 0, -56640, 0, 0, 0, -73840, 0, 0, 0, -59296, 0, 0, 0, -14592, 0, 0, 0, -118992, 0, 0, 0, 169232, 0, 0, 0, 98696, 0, 0, 0, 6864, 0, 0, 0, -39616, 0, 0, 0, -34416, 0, 0, 0, 12480, 0, 0, 0, -5936, 0, 0, 0, 104768, 0, 0, 0, 90480, 0, 0, 0, -75776, 0, 0, 0, 28320, 0, 0, 0, 29696, 0, 0, 0, 30384, 0, 0, 0, -27696, 0, 0, 0, 34288, 0, 0, 0, -4368, 0, 0, 0, 16368, 0, 0, 0, 22736, 0, 0, 0, 142464, 0, 0, 0, 72032, 0, 0, 0, 139840, 0, 0, 0, -3168, 0, 0, 0, -22304, 0, 0, 0, 7552, 0, 0, 0, 189232, 0, 0, 0, -57176, 0, 0, 0, 12080, 0, 0, 0, -50128, 0, 0, 0, 0, 0, 0, 0, 49008, 0, 0, 0, -94448, 0, 0, 0, -80576, 0, 0, 0, -29280, 0, 0, 0, 77440, 0, 0, 0, -5904, 0, 0, 0, 93152, 0, 0, 0, 175360, 0, 0, 0, 10624, 0, 0, 0, 241648, 0, 0, 0, 167696, 0, 0, 0, -138416, 0, 0, 0, 0, 0, 0, 0, -14128, 0, 0, 0, -46464, 0, 0, 0, 108336, 0, 0, 0, -105616, 0, 0, 0, -15920, 0, 0, 0, -55296, 0, 0, 0, -2656, 0, 0, 0, 29088, 0, 0, 0, 15136, 0, 0, 0, 8952, 0, 0, 0, -202656, 0, 0, 0, 173984, 0, 0, 0, 5200, 0, 0, 0, 112960, 0, 0, 0, 20240, 0, 0, 0, -154768, 0, 0, 0, -4832, 0, 0, 0, -73360, 0, 0, 0, 8864, 0, 0, 0, 132832, 0, 0, 0, 177952, 0, 0, 0, -166000, 0, 0, 0, -149216, 0, 0, 0, 29056, 0, 0, 0, -86672, 0, 0, 0, -7488, 0, 0, 0, -2624, 0, 0, 0, 66656, 0, 0, 0, -79152, 0, 0, 0, 59792, 0, 0, 0, -436224, 0, 0, 0, -55152, 0, 0, 0, -60128, 0, 0, 0, 30672, 0, 0, 0, -159056, 0, 0, 0, -142048, 0, 0, 0, -76800, 0, 0, 0, 148344, 0, 0, 0, 0, 0, 0, 0, 116944, 0, 0, 0, -84768, 0, 0, 0, 57520, 0, 0, 0, 405872, 0, 0, 0, 134784, 0, 0, 0, 131328, 0, 0, 0, 31808, 0, 0, 0, -296352, 0, 0, 0, 40192, 0, 0, 0, -45680, 0, 0, 0, 141920, 0, 0, 0, 95472, 0, 0, 0, 0, 0, 0, 0, -162416, 0, 0, 0, -19840, 0, 0, 0, -237840, 0, 0, 0, 118400, 0, 0, 0, -321056, 0, 0, 0, -11792, 0, 0, 0, 34336, 0, 0, 0, 26816, 0, 0, 0, -247232, 0, 0, 0, 52464, 0, 0, 0, 231968, 0, 0, 0, 50352, 0, 0, 0, -26208, 0, 0, 0, 146112, 0, 0, 0, 111712, 0, 0, 0, -98936, 0, 0, 0, 335104, 0, 0, 0, 25440, 0, 0, 0, -36704, 0, 0, 0, 85568, 0, 0, 0, 9184, 0, 0, 0, -69632, 0, 0, 0, 4016, 0, 0, 0, 12848, 0, 0, 0, -36000, 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: 48772835
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 139611588515595072, 'source_is_minimal': False, 'source_label': '832.4.a.bf.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 139611588515595072, 'target_is_minimal': False, 'target_label': '832.4.a.bf.1.1', 'target_level': 832, 'twist_class_label': '416.4.a.h.1.1', 'twist_class_level': 416, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48772836
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 139611588515595072, 'source_is_minimal': False, 'source_label': '832.4.a.bf.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 144115188142965568, 'target_is_minimal': False, 'target_label': '832.4.a.bg.1.5', 'target_level': 832, 'twist_class_label': '416.4.a.h.1.1', 'twist_class_level': 416, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48772837
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 139611588515595072, 'source_is_minimal': False, 'source_label': '832.4.a.bf.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458702752, 'target_is_minimal': True, 'target_label': '416.4.a.h.1.1', 'target_level': 416, 'twist_class_label': '416.4.a.h.1.1', 'twist_class_level': 416, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48772838
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 139611588515595072, 'source_is_minimal': False, 'source_label': '832.4.a.bf.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 36028797086073248, 'target_is_minimal': True, 'target_label': '416.4.a.i.1.5', 'target_level': 416, 'twist_class_label': '416.4.a.h.1.1', 'twist_class_level': 416, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1386350
    {'charpoly_factorization': [[[0, 1], 5]], 'hecke_orbit_code': 139611588515595072, 'p': 2}
  • id: 1386351
    {'charpoly_factorization': [[[32, -32, -415, -29, 11, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 3}
  • id: 1386352
    {'charpoly_factorization': [[[-93644, 32696, 1341, -397, -5, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 5}
  • id: 1386353
    {'charpoly_factorization': [[[962904, 256656, 11497, -973, -21, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 7}
  • id: 1386354
    {'charpoly_factorization': [[[-93856576, 4319584, 84792, -4396, -18, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 11}
  • id: 1386355
    {'charpoly_factorization': [[[13, 1], 5]], 'hecke_orbit_code': 139611588515595072, 'p': 13}
  • id: 1386356
    {'charpoly_factorization': [[[-89830068, 2162544, 280147, -1365, -123, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 17}
  • id: 1386357
    {'charpoly_factorization': [[[4528084672, 33866976, -1660872, -11148, 142, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 19}
  • id: 1386358
    {'charpoly_factorization': [[[44302336, -20447232, 2070528, -19200, -92, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 23}
  • id: 1386359
    {'charpoly_factorization': [[[-247555437664, 1326285008, 17480528, -89528, -206, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 29}
  • id: 1386360
    {'charpoly_factorization': [[[92054386688, -2531472384, 19384288, 2232, -436, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 31}
  • id: 1386361
    {'charpoly_factorization': [[[-4626715132, 336509512, 4412865, -57109, -273, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 37}
  • id: 1386362
    {'charpoly_factorization': [[[245417766912, -1553548800, -51014608, -176332, 248, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 41}
  • id: 1386363
    {'charpoly_factorization': [[[260119797184, 7701854736, 85894295, 448059, 1093, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 43}
  • id: 1386364
    {'charpoly_factorization': [[[95050280376, -2221255344, -4320211, 225267, -905, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 47}
  • id: 1386365
    {'charpoly_factorization': [[[-8027052256256, 6800772608, 219865872, -315820, -656, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 53}
  • id: 1386366
    {'charpoly_factorization': [[[5206076073024, 50937235680, -191043928, -447084, 634, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 59}
  • id: 1386367
    {'charpoly_factorization': [[[-6052484202496, -37751280128, 279102000, -38956, -1080, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 61}
  • id: 1386368
    {'charpoly_factorization': [[[-2854340132288, -22813126560, 18905512, 517204, 1322, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 67}
  • id: 1386369
    {'charpoly_factorization': [[[-5105537071224, 97434011184, 168835195, -854245, -215, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 71}
  • id: 1386370
    {'charpoly_factorization': [[[-4847877719264, 159595563472, 357164688, -759672, -726, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 73}
  • id: 1386371
    {'charpoly_factorization': [[[-1514902929408, 22502909952, 284388096, 214432, -1592, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 79}
  • id: 1386372
    {'charpoly_factorization': [[[208379470739968, 785644006016, -503338208, -1828568, 300, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 83}
  • id: 1386373
    {'charpoly_factorization': [[[9206645570784, -62802437040, -5991888, 824872, -1786, 1], 1]], 'hecke_orbit_code': 139611588515595072, 'p': 89}
  • id: 1386374
    {'charpoly_factorization': [[[839229027548768, -3547013137904, 3596527824, 1123448, -2970, 1], 1]], 'hecke_orbit_code': 139611588515595072, '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': 32, 'label': '832.4.a.bf', 'level': 832, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 68978083
    {'hecke_orbit_code': 139611588515595072, 'n': 1, 'trace_an': 5}
  • id: 68978084
    {'hecke_orbit_code': 139611588515595072, 'n': 2, 'trace_an': 0}
  • id: 68978085
    {'hecke_orbit_code': 139611588515595072, 'n': 3, 'trace_an': -11}
  • id: 68978086
    {'hecke_orbit_code': 139611588515595072, 'n': 4, 'trace_an': 0}
  • id: 68978087
    {'hecke_orbit_code': 139611588515595072, 'n': 5, 'trace_an': 5}
  • id: 68978088
    {'hecke_orbit_code': 139611588515595072, 'n': 6, 'trace_an': 0}
  • id: 68978089
    {'hecke_orbit_code': 139611588515595072, 'n': 7, 'trace_an': 21}
  • id: 68978090
    {'hecke_orbit_code': 139611588515595072, 'n': 8, 'trace_an': 0}
  • id: 68978091
    {'hecke_orbit_code': 139611588515595072, 'n': 9, 'trace_an': 44}
  • id: 68978092
    {'hecke_orbit_code': 139611588515595072, 'n': 10, 'trace_an': 0}
  • id: 68978093
    {'hecke_orbit_code': 139611588515595072, 'n': 11, 'trace_an': 18}
  • id: 68978094
    {'hecke_orbit_code': 139611588515595072, 'n': 12, 'trace_an': 0}
  • id: 68978095
    {'hecke_orbit_code': 139611588515595072, 'n': 13, 'trace_an': -65}
  • id: 68978096
    {'hecke_orbit_code': 139611588515595072, 'n': 14, 'trace_an': 0}
  • id: 68978097
    {'hecke_orbit_code': 139611588515595072, 'n': 15, 'trace_an': 39}
  • id: 68978098
    {'hecke_orbit_code': 139611588515595072, 'n': 16, 'trace_an': 0}
  • id: 68978099
    {'hecke_orbit_code': 139611588515595072, 'n': 17, 'trace_an': 123}
  • id: 68978100
    {'hecke_orbit_code': 139611588515595072, 'n': 18, 'trace_an': 0}
  • id: 68978101
    {'hecke_orbit_code': 139611588515595072, 'n': 19, 'trace_an': -142}
  • id: 68978102
    {'hecke_orbit_code': 139611588515595072, 'n': 20, 'trace_an': 0}
  • id: 68978103
    {'hecke_orbit_code': 139611588515595072, 'n': 21, 'trace_an': 27}
  • id: 68978104
    {'hecke_orbit_code': 139611588515595072, 'n': 22, 'trace_an': 0}
  • id: 68978105
    {'hecke_orbit_code': 139611588515595072, 'n': 23, 'trace_an': 92}
  • id: 68978106
    {'hecke_orbit_code': 139611588515595072, 'n': 24, 'trace_an': 0}
  • id: 68978107
    {'hecke_orbit_code': 139611588515595072, 'n': 25, 'trace_an': 194}
  • id: 68978108
    {'hecke_orbit_code': 139611588515595072, 'n': 26, 'trace_an': 0}
  • id: 68978109
    {'hecke_orbit_code': 139611588515595072, 'n': 27, 'trace_an': -449}
  • id: 68978110
    {'hecke_orbit_code': 139611588515595072, 'n': 28, 'trace_an': 0}
  • id: 68978111
    {'hecke_orbit_code': 139611588515595072, 'n': 29, 'trace_an': 206}
  • id: 68978112
    {'hecke_orbit_code': 139611588515595072, 'n': 30, 'trace_an': 0}
  • id: 68978113
    {'hecke_orbit_code': 139611588515595072, 'n': 31, 'trace_an': 436}
  • id: 68978114
    {'hecke_orbit_code': 139611588515595072, 'n': 32, 'trace_an': 0}
  • id: 68978115
    {'hecke_orbit_code': 139611588515595072, 'n': 33, 'trace_an': 302}
  • id: 68978116
    {'hecke_orbit_code': 139611588515595072, 'n': 34, 'trace_an': 0}
  • id: 68978117
    {'hecke_orbit_code': 139611588515595072, 'n': 35, 'trace_an': -817}
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  • id: 68978306
    {'hecke_orbit_code': 139611588515595072, 'n': 769, 'trace_an': 40940}
  • id: 68978307
    {'hecke_orbit_code': 139611588515595072, 'n': 773, 'trace_an': 59841}
  • id: 68978308
    {'hecke_orbit_code': 139611588515595072, 'n': 787, 'trace_an': -43276}
  • id: 68978309
    {'hecke_orbit_code': 139611588515595072, 'n': 797, 'trace_an': 70634}
  • id: 68978310
    {'hecke_orbit_code': 139611588515595072, 'n': 809, 'trace_an': 59985}
  • id: 68978311
    {'hecke_orbit_code': 139611588515595072, 'n': 811, 'trace_an': -42444}
  • id: 68978312
    {'hecke_orbit_code': 139611588515595072, 'n': 821, 'trace_an': 76789}
  • id: 68978313
    {'hecke_orbit_code': 139611588515595072, 'n': 823, 'trace_an': 79630}
  • id: 68978314
    {'hecke_orbit_code': 139611588515595072, 'n': 827, 'trace_an': 40226}
  • id: 68978315
    {'hecke_orbit_code': 139611588515595072, 'n': 829, 'trace_an': 7586}
  • id: 68978316
    {'hecke_orbit_code': 139611588515595072, 'n': 839, 'trace_an': 124816}
  • id: 68978317
    {'hecke_orbit_code': 139611588515595072, 'n': 841, 'trace_an': 99547}
  • id: 68978318
    {'hecke_orbit_code': 139611588515595072, 'n': 853, 'trace_an': -27349}
  • id: 68978319
    {'hecke_orbit_code': 139611588515595072, 'n': 857, 'trace_an': 54510}
  • id: 68978320
    {'hecke_orbit_code': 139611588515595072, 'n': 859, 'trace_an': 42340}
  • id: 68978321
    {'hecke_orbit_code': 139611588515595072, 'n': 863, 'trace_an': 24025}
  • id: 68978322
    {'hecke_orbit_code': 139611588515595072, 'n': 877, 'trace_an': -51357}
  • id: 68978323
    {'hecke_orbit_code': 139611588515595072, 'n': 881, 'trace_an': 78619}
  • id: 68978324
    {'hecke_orbit_code': 139611588515595072, 'n': 883, 'trace_an': -59383}
  • id: 68978325
    {'hecke_orbit_code': 139611588515595072, 'n': 887, 'trace_an': -19652}
  • id: 68978326
    {'hecke_orbit_code': 139611588515595072, 'n': 907, 'trace_an': -54849}
  • id: 68978327
    {'hecke_orbit_code': 139611588515595072, 'n': 911, 'trace_an': -4090}
  • id: 68978328
    {'hecke_orbit_code': 139611588515595072, 'n': 919, 'trace_an': 79776}
  • id: 68978329
    {'hecke_orbit_code': 139611588515595072, 'n': 929, 'trace_an': 6816}
  • id: 68978330
    {'hecke_orbit_code': 139611588515595072, 'n': 937, 'trace_an': -36802}
  • id: 68978331
    {'hecke_orbit_code': 139611588515595072, 'n': 941, 'trace_an': -47541}
  • id: 68978332
    {'hecke_orbit_code': 139611588515595072, 'n': 947, 'trace_an': 21266}
  • id: 68978333
    {'hecke_orbit_code': 139611588515595072, 'n': 953, 'trace_an': 61993}
  • id: 68978334
    {'hecke_orbit_code': 139611588515595072, 'n': 961, 'trace_an': 36677}
  • id: 68978335
    {'hecke_orbit_code': 139611588515595072, 'n': 967, 'trace_an': 1811}
  • id: 68978336
    {'hecke_orbit_code': 139611588515595072, 'n': 971, 'trace_an': -68743}
  • id: 68978337
    {'hecke_orbit_code': 139611588515595072, 'n': 977, 'trace_an': 123418}
  • id: 68978338
    {'hecke_orbit_code': 139611588515595072, 'n': 983, 'trace_an': -7027}
  • id: 68978339
    {'hecke_orbit_code': 139611588515595072, 'n': 991, 'trace_an': 5918}
  • id: 68978340
    {'hecke_orbit_code': 139611588515595072, 'n': 997, 'trace_an': -15502}