Embedded newform data - 784.6.a.bl.1.1

Formats: - HTML - YAML - JSON - 2026-03-03T06:04:55.621071

• 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': 28224, 'analytic_conductor': 125.74091473337681, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 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': [784, 1, [687, 197, 689], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 5, 'field_disc': 996764722620, 'field_disc_factorization': [[2, 2], [3, 1], [5, 1], [16612745377, 1]], 'field_poly': [-3615, 5803, -99, -200, 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': [[3, [-208521, 92037, 1598, -790, -5, 1]]], 'hecke_orbit': 38, 'hecke_orbit_code': 166633186313372432, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 3584, 'hecke_ring_index_factorization': [[2, 9], [7, 1]], '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': '784.6.a.bl', 'level': 784, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'minimal_twist': '56.6.i.b', 'prim_orbit_index': 1, 'qexp_display': 'q+(1+\\beta _{1})q^{3}+(2^{4}+\\beta _{1}+\\beta _{2})q^{5}+(78+\\cdots)q^{9}+\\cdots', 'related_objects': [], 'relative_dim': 5, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '784.6.a', 'trace_display': [0, 5, 81, 0], 'trace_hash': 1774183741848817128, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.152', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.660', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.301', 'prec': 17}, {'__RealLiteral__': 0, 'data': '60.790', 'prec': 20}, {'__RealLiteral__': 0, 'data': '97.231', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1293.975', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [5, 0, 5, 0, 81, 0, 0, 0, 390, 0, -361, 0, 342, 0, 1049, 0, 1809, 0, -1277, 0, 0, 0, -911, 0, 3940, 0, 4751, 0, 5442, 0, -2187, 0, -5553, 0, 0, 0, -8181, 0, 3422, 0, 16578, 0, -6332, 0, 41310, 0, -16101, 0, 0, 0, 67865, 0, 16047, 0, -45629, 0, 22347, 0, -71027, 0, 31093, 0, 0, 0, -64370, 0, -47981, 0, 137249, 0, -22512, 0, 123333, 0, 45460, 0, 0, 0, 212481, 0, 52917, 0, -87460, 0, 222141, 0, -318070, 0, 129045, 0, 0, 0, -252835, 0, -300417, 0, 328274, 0, -249798, 0, 567589, 0, -70585, 0, 0, 0, 295661, 0, -61205, 0, -153205, 0, 300062, 0, -497819, 0, 521396, 0, 0, 0, -360570, 0, -663078, 0, 782031, 0, -98712, 0, 915844, 0, 366127, 0, 0, 0, 1197275, 0, -106025, 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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[-0.35451533478708896, 0.0], [0.0, 0.0], [0.5071808462672944, 0.0], [0.0, 0.0], [0.28169138445466174, 0.0], [0.0, 0.0], [-0.03779609238441969, 0.0], [0.0, 0.0], [-0.6073974674137959, 0.0], [0.0, 0.0], [-0.34742304896479737, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [0.038164427458013746, 0.0], [0.0, 0.0], [-0.484595867953645, 0.0], [0.0, 0.0], [1.2202219990541374, 0.0], [0.0, 0.0], [0.02164617910956935, 0.0], [0.0, 0.0], [-0.9067312360022922, 0.0], [0.0, 0.0], [2.213751053771216, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [0.5956790906062691, 0.0], [0.0, 0.0], [-2.136568542742907, 0.0], [0.0, 0.0], [0.4428726182208784, 0.0], [0.0, 0.0], [1.111978066316028, 0.0], [0.0, 0.0], [-0.7349579869947602, 0.0], [0.0, 0.0], [-0.7300122540229156, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [0.08926832579191128, 0.0], [0.0, 0.0], [-0.12907595911528677, 0.0], [0.0, 0.0], [-0.3133592622420917, 0.0], [0.0, 0.0], [1.538346705725603, 0.0], [0.0, 0.0], [3.667571868100997, 0.0], [0.0, 0.0], [-0.1781957722827554, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.12086645864654601, 0.0], [0.0, 0.0], [0.09739152755416249, 0.0], [0.0, 0.0], [0.9864423638050881, 0.0], [0.0, 0.0], [-0.9446682886143671, 0.0], [0.0, 0.0], [-0.12730777778094884, 0.0], [0.0, 0.0], [0.29295262047335396, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.1414523270401733, 0.0], [0.0, 0.0], [1.0661892785540479, 0.0], [0.0, 0.0], [0.24101175888320198, 0.0], [0.0, 0.0], [0.4942523695360983, 0.0], [0.0, 0.0], [-1.292150123070706, 0.0], [0.0, 0.0], [1.221591372002142, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.5898436964936112, 0.0], [0.0, 0.0], [0.02320850822297328, 0.0], [0.0, 0.0], [-0.5616214314441654, 0.0], [0.0, 0.0], [-0.5431180213472961, 0.0], [0.0, 0.0], [1.430758864889599, 0.0], [0.0, 0.0], [-0.5546737637340285, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.703897855183233, 0.0], [0.0, 0.0], [0.1105002532180153, 0.0], [0.0, 0.0], [-1.545648665360024, 0.0], [0.0, 0.0], [-1.1874335276327375, 0.0], [0.0, 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-0.24354694622916068, -0.32377246783601427, -0.04874665721283313, -0.044221098176433604, -0.2957630070222681, -0.19981078807885852, -0.44719101489526714, -0.39654949512561, -0.2822974801664694, -0.36808110910163244, -0.20659790271673092, -0.31543943038872385, -0.23306002112746235, -0.24224486327247594, -0.2617765591879916, -0.17841199836571478, -0.34880216586471613, -0.08789576894111326, -0.18807306757663156, -0.33276785084551125, -0.13160050119586064, -0.19762313727153585, -0.3098381481293801, -0.19618359226046658, -0.22959454644613952, -0.32858020544375516, -0.328232818660628, -0.12488484705369379, -0.38101097413218493, -0.3396124541899666, -0.15485739599332568, -0.29379876828678103, -0.13192017668331546, -0.1780317018493951, -0.2230487165980819, -0.1452270875390417, -0.23923480199172714, -0.18380589337978503, -0.19922799422851362, -0.1679205879170849, -0.24395281772130142, -0.21973417808717818, -0.18606492467752334, -0.32198502395150136, -0.22537194648701775, -0.1718814571171195, 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-0.2967488043464501, -0.11624051204896207, -0.14315849965360625, -0.14084835015750316, -0.0965251247578504, -0.20858951416250734, -0.264378891821678, -0.2824768127008421, -0.20336651228433555, -0.1178490289782625, -0.08515831277045136, -0.30833148728517795, -0.18599656012331944, -0.12357210845986163, -0.1896598754614987, -0.38079629583205965, -0.04702160242801912, -0.20753962298938786, -0.23641837510712438, -0.38041536693911815, -0.2502759006953589, -0.36879018889295556, -0.23159131217304982, -0.3395278189304948, -0.21773605514553926, -0.29894390159288775, -0.2728744190912246, -0.24943975631603235, -0.15737576893451014, -0.2326839693871231, -0.21631505720869043, -0.23023340018833463, -0.07491701589198624, -0.3352339220234383, -0.38246087054925637, -0.22071676943796734, -0.15796787127310624, -0.13765774517589324, -0.23822407581656643, -0.38151153442014607, -0.14463937737111482, -0.243499958943204, -0.18259303880958858, -0.10238036680711299, -0.2304726863538811, -0.13890220098459857, -0.13237238038903676, -0.22750892845748985, -0.29911081592409994, -0.27778801532511915, -0.24696278701703242, -0.20186697966844064, -0.21446275458574082, -0.1561698222832012, -0.30946655491945785, -0.24224676224643393, -0.3282942163165168, -0.26126582417529387, -0.14542483748606277, -0.2953016575139574, -0.12312693427713992, -0.3072404629217152, -0.35117001962987465, -0.30578900639233225, -0.09169705378943967, -0.10329283755511734, -0.2988157329920873, -0.26447957501697444, -0.1991531549094971], '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': -12.320942928571752, 'hecke_orbit': 38, 'hecke_orbit_code': 166633186313372432, 'label': '784.6.a.bl.1.1', 'level': 784, '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': [24, 27, 25, 24], 'ALdims_eis_new': [0, 0, 2, 3], 'ALdims_eis_old': [12, 12, 10, 9], 'ALdims_old': [108, 109, 111, 108], 'Nk2': 28224, 'analytic_conductor': 125.74091473337681, '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': [784, 1, [687, 197, 689], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 536, 'dim': 100, 'eis_dim': 48, 'eis_new_dim': 5, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 100664080, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 4, 4, 4, 4, 4, 5, 5, 5, 5, 6, 8], 'label': '784.6.a', 'level': 784, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'mf_dim': 584, 'mf_new_dim': 105, 'num_forms': 41, 'plus_dim': 48, 'prim_orbit_index': 1, 'relative_dim': 100, 'sturm_bound': 672, 'trace_bound': 9, 'trace_display': [0, 8, -18, 0], 'traces': [100, 0, 8, 0, -18, 0, 0, 0, 7674, 0, -62, 0, 62, 0, 1646, 0, -602, 0, 1520, 0, 0, 0, -746, 0, 55666, 0, 2960, 0, 8152, 0, -8632, 0, 5920, 0, 0, 0, -618, 0, 4292, 0, -1298, 0, -31720, 0, 1574, 0, -11832, 0, 0, 0, -50402, 0, -11058, 0, -50424, 0, -2854, 0, 38968, 0, -40650, 0, 0, 0, 14492, 0, 82042, 0, -30608, 0, -30920, 0, 3542, 0, -145960, 0, 0, 0, 204710, 0, 609412, 0, 257712, 0, 27438, 0, 98560, 0, 146550, 0, 0, 0, -17002, 0, -119342, 0, -81130, 0, -40644, 0, 13022, 0, 50480, 0, 0, 0, -480218, 0, 247574, 0, -676960, 0, 85048, 0, 132928, 0, 502070, 0, 0, 0, 1063466, 0, -77556, 0, 222876, 0, 156280, 0, 54816, 0, 10544, 0, 0, 0, 781146, 0, -360698, 0, 413168, 0, -1110, 0, -66360, 0, -454012, 0, 0, 0, 98398, 0, -1115822, 0, 28894, 0, -506882, 0, -74226, 0, -658544, 0, 0, 0, 499150, 0, -580838, 0, -284320, 0, 1581620, 0, 475248, 0, -165970, 0, 0, 0, 71718, 0, 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0, 36551154, 0, 0, 0, -10129330, 0, -187224366, 0, -22604538, 0, -117166676, 0, -49974834, 0, 244021008, 0, 0, 0, 298308726, 0, -5239394, 0, 119453784, 0, 78096874, 0, 42982520, 0, 17365198, 0, 0, 0, 12693550, 0, 211785980, 0, 22972382, 0, 76342728, 0, -18134480, 0, -246549024, 0, 0, 0, -125605726, 0, -17293754, 0, -119953032, 0, -33543308, 0, -62498480, 0, 67385636, 0, 0, 0, 46294140, 0, -242481718, 0, 34272790, 0, -39212344, 0, 65715776, 0, 402050496, 0, 0, 0, 104380302, 0, -47028216, 0, 101867984, 0, 27236, 0, 110917040, 0, 37572854, 0, 0, 0, 61064846, 0, 132302226, 0, -46208778, 0, 361679510, 0, 67640694, 0, -251670192, 0, 0, 0, -256405122, 0, 74912860, 0, -161672720, 0, 128250848, 0, -121073408, 0, -26948160, 0, 0, 0, -24241414, 0, -358708556, 0, -25293460, 0, -226474744, 0, -71346928, 0, 297376872, 0, 0, 0, 275468736, 0, -57672266, 0, 122210824, 0, 178270264, 0, 157392512, 0, 7344980, 0, 0, 0, 134179416, 0, 107099034, 0, 66059040, 0, 45986990, 0, -55536066, 0, -436014976, 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: 48901300
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 166633186313372432, 'target_is_minimal': False, 'target_label': '784.6.a.bl.1.1', 'target_level': 784, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 48901301
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 40532396746998152, 'target_is_minimal': False, 'target_label': '392.6.a.j.1.5', 'target_level': 392, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 48901302
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 65, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518547993329776, 'target_is_minimal': False, 'target_label': '112.6.i.f.65.1', 'target_level': 112, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 48901303
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 81, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518547993329776, 'target_is_minimal': False, 'target_label': '112.6.i.f.81.1', 'target_level': 112, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 6}
  • id: 48901304
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 162129586686001936, 'target_is_minimal': False, 'target_label': '784.6.a.bk.1.5', 'target_level': 784, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 6}
  • id: 48901305
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 9, 'target_dim': 10, 'target_embedding_index': 5, 'target_hecke_orbit_code': 4504149483847736, 'target_is_minimal': True, 'target_label': '56.6.i.b.9.5', 'target_level': 56, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '28.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 48901306
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 177, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050944639664520, 'target_is_minimal': False, 'target_label': '392.6.i.o.177.1', 'target_level': 392, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '28.11', 'twisting_conrey_index': 11, 'weight': 6}
  • id: 48901307
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 25, 'target_dim': 10, 'target_embedding_index': 5, 'target_hecke_orbit_code': 4504149483847736, 'target_is_minimal': True, 'target_label': '56.6.i.b.25.5', 'target_level': 56, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '28.19', 'twisting_conrey_index': 19, 'weight': 6}
  • id: 48901308
    {'conductor': 28, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 361, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050944639664520, 'target_is_minimal': False, 'target_label': '392.6.i.o.361.1', 'target_level': 392, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '28.23', 'twisting_conrey_index': 23, 'weight': 6}
  • id: 48901309
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 45035996374368648, 'target_is_minimal': False, 'target_label': '392.6.a.k.1.1', 'target_level': 392, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 48901310
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 361, 'target_dim': 10, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4504836678615544, 'target_is_minimal': False, 'target_label': '504.6.s.b.361.3', 'target_level': 504, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '84.47', 'twisting_conrey_index': 47, 'weight': 6}
  • id: 48901311
    {'conductor': 84, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 1, 'source_hecke_orbit_code': 166633186313372432, 'source_is_minimal': False, 'source_label': '784.6.a.bl.1.1', 'source_level': 784, 'target_conrey_index': 289, 'target_dim': 10, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4504836678615544, 'target_is_minimal': False, 'target_label': '504.6.s.b.289.3', 'target_level': 504, 'twist_class_label': '56.6.i.b.9.5', 'twist_class_level': 56, 'twisting_char_label': '84.59', 'twisting_conrey_index': 59, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1330150
    {'charpoly_factorization': [[[0, 1], 5]], 'hecke_orbit_code': 166633186313372432, 'p': 2}
  • id: 1330151
    {'charpoly_factorization': [[[-208521, 92037, 1598, -790, -5, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 3}
  • id: 1330152
    {'charpoly_factorization': [[[206100499, 17580501, 274382, -6502, -81, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 5}
  • id: 1330153
    {'charpoly_factorization': [[[0, 1], 5]], 'hecke_orbit_code': 166633186313372432, 'p': 7}
  • id: 1330154
    {'charpoly_factorization': [[[-200826426843, -6676462611, -65736126, -157182, 361, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 11}
  • id: 1330155
    {'charpoly_factorization': [[[-165262458987360, 356499555216, 491186352, -1197736, -342, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 13}
  • id: 1330156
    {'charpoly_factorization': [[[-1226514504730653, -718638811803, 8652180094, -4768950, -1809, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 17}
  • id: 1330157
    {'charpoly_factorization': [[[96608715700265, -289766255315, -3269550454, -3279902, 1277, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 19}
  • id: 1330158
    {'charpoly_factorization': [[[-18023451885091317, 42031511024965, -9969727978, -17185110, 911, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 23}
  • id: 1330159
    {'charpoly_factorization': [[[320994991044783072, 496410386764176, 122696347792, -48947880, -5442, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 29}
  • id: 1330160
    {'charpoly_factorization': [[[-272664386688743729, -675987015786003, -433499072554, -79648894, 2187, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 31}
  • id: 1330161
    {'charpoly_factorization': [[[2524007080889571825, 165386846131845, -332346484182, -37492342, 8181, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 37}
  • id: 1330162
    {'charpoly_factorization': [[[-13841253472405495840, 4266924794029200, 1049474885776, -140292328, -16578, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 41}
  • id: 1330163
    {'charpoly_factorization': [[[-343258320344295699456, 91725837381707008, -1411421401216, -645013344, 6332, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 43}
  • id: 1330164
    {'charpoly_factorization': [[[-6005279555279784895, 20177237938649229, -1643709800150, -296465566, 16101, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 47}
  • id: 1330165
    {'charpoly_factorization': [[[-80951092136745322995, 4868693353961013, 2335407926674, -133089606, -16047, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 53}
  • id: 1330166
    {'charpoly_factorization': [[[-436380468716315045745, -48867896744829531, 8710945911726, 1530072522, 71027, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 59}
  • id: 1330167
    {'charpoly_factorization': [[[80061106062787655439, -238256667514843771, 27582469112662, -568916598, -31093, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 61}
  • id: 1330168
    {'charpoly_factorization': [[[1087242552377598987585, 439033015077626421, -31831208409054, -1003147590, 47981, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 67}
  • id: 1330169
    {'charpoly_factorization': [[[-12200140322116692148224, 1408108545072660480, 23456679117312, -3574854976, 22512, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 71}
  • id: 1330170
    {'charpoly_factorization': [[[32373687941726397838271, -8994367118268614523, 384824326349302, -51735670, -123333, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 73}
  • id: 1330171
    {'charpoly_factorization': [[[70943973593962744442939, 3334283144796695781, -500194781270858, 16227308618, -212481, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 79}
  • id: 1330172
    {'charpoly_factorization': [[[-16442905608104266349568, 19838979369690951936, -393104706800256, -7108348448, 87460, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 83}
  • id: 1330173
    {'charpoly_factorization': [[[639893248814384195933295, -43486112834652612411, 898273850329366, -1715043894, -129045, 1], 1]], 'hecke_orbit_code': 166633186313372432, 'p': 89}
  • id: 1330174
    {'charpoly_factorization': [[[-1519548582157918398505248, -65073533091293392496, 646530359784976, 25803700824, -328274, 1], 1]], 'hecke_orbit_code': 166633186313372432, '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': 38, 'label': '784.6.a.bl', 'level': 784, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 70234543
    {'hecke_orbit_code': 166633186313372432, 'n': 1, 'trace_an': 5}
  • id: 70234544
    {'hecke_orbit_code': 166633186313372432, 'n': 2, 'trace_an': 0}
  • id: 70234545
    {'hecke_orbit_code': 166633186313372432, 'n': 3, 'trace_an': 5}
  • id: 70234546
    {'hecke_orbit_code': 166633186313372432, 'n': 4, 'trace_an': 0}
  • id: 70234547
    {'hecke_orbit_code': 166633186313372432, 'n': 5, 'trace_an': 81}
  • id: 70234548
    {'hecke_orbit_code': 166633186313372432, 'n': 6, 'trace_an': 0}
  • id: 70234549
    {'hecke_orbit_code': 166633186313372432, 'n': 7, 'trace_an': 0}
  • id: 70234550
    {'hecke_orbit_code': 166633186313372432, 'n': 8, 'trace_an': 0}
  • id: 70234551
    {'hecke_orbit_code': 166633186313372432, 'n': 9, 'trace_an': 390}
  • id: 70234552
    {'hecke_orbit_code': 166633186313372432, 'n': 10, 'trace_an': 0}
  • id: 70234553
    {'hecke_orbit_code': 166633186313372432, 'n': 11, 'trace_an': -361}
  • id: 70234554
    {'hecke_orbit_code': 166633186313372432, 'n': 12, 'trace_an': 0}
  • id: 70234555
    {'hecke_orbit_code': 166633186313372432, 'n': 13, 'trace_an': 342}
  • id: 70234556
    {'hecke_orbit_code': 166633186313372432, 'n': 14, 'trace_an': 0}
  • id: 70234557
    {'hecke_orbit_code': 166633186313372432, 'n': 15, 'trace_an': 1049}
  • id: 70234558
    {'hecke_orbit_code': 166633186313372432, 'n': 16, 'trace_an': 0}
  • id: 70234559
    {'hecke_orbit_code': 166633186313372432, 'n': 17, 'trace_an': 1809}
  • id: 70234560
    {'hecke_orbit_code': 166633186313372432, 'n': 18, 'trace_an': 0}
  • id: 70234561
    {'hecke_orbit_code': 166633186313372432, 'n': 19, 'trace_an': -1277}
  • id: 70234562
    {'hecke_orbit_code': 166633186313372432, 'n': 20, 'trace_an': 0}
  • id: 70234563
    {'hecke_orbit_code': 166633186313372432, 'n': 21, 'trace_an': 0}
  • id: 70234564
    {'hecke_orbit_code': 166633186313372432, 'n': 22, 'trace_an': 0}
  • id: 70234565
    {'hecke_orbit_code': 166633186313372432, 'n': 23, 'trace_an': -911}
  • id: 70234566
    {'hecke_orbit_code': 166633186313372432, 'n': 24, 'trace_an': 0}
  • id: 70234567
    {'hecke_orbit_code': 166633186313372432, 'n': 25, 'trace_an': 3940}
  • id: 70234568
    {'hecke_orbit_code': 166633186313372432, 'n': 26, 'trace_an': 0}
  • id: 70234569
    {'hecke_orbit_code': 166633186313372432, 'n': 27, 'trace_an': 4751}
  • id: 70234570
    {'hecke_orbit_code': 166633186313372432, 'n': 28, 'trace_an': 0}
  • id: 70234571
    {'hecke_orbit_code': 166633186313372432, 'n': 29, 'trace_an': 5442}
  • id: 70234572
    {'hecke_orbit_code': 166633186313372432, 'n': 30, 'trace_an': 0}
  • id: 70234573
    {'hecke_orbit_code': 166633186313372432, 'n': 31, 'trace_an': -2187}
  • id: 70234574
    {'hecke_orbit_code': 166633186313372432, 'n': 32, 'trace_an': 0}
  • id: 70234575
    {'hecke_orbit_code': 166633186313372432, 'n': 33, 'trace_an': -5553}
  • id: 70234576
    {'hecke_orbit_code': 166633186313372432, 'n': 34, 'trace_an': 0}
  • id: 70234577
    {'hecke_orbit_code': 166633186313372432, 'n': 35, 'trace_an': 0}
  • id: 70234578
    {'hecke_orbit_code': 166633186313372432, 'n': 36, 'trace_an': 0}
  • id: 70234579
    {'hecke_orbit_code': 166633186313372432, 'n': 37, 'trace_an': -8181}
  • id: 70234580
    {'hecke_orbit_code': 166633186313372432, 'n': 38, 'trace_an': 0}
  • id: 70234581
    {'hecke_orbit_code': 166633186313372432, 'n': 39, 'trace_an': 3422}
  • id: 70234582
    {'hecke_orbit_code': 166633186313372432, 'n': 40, 'trace_an': 0}
  • id: 70234583
    {'hecke_orbit_code': 166633186313372432, 'n': 41, 'trace_an': 16578}
  • id: 70234584
    {'hecke_orbit_code': 166633186313372432, 'n': 42, 'trace_an': 0}
  • id: 70234585
    {'hecke_orbit_code': 166633186313372432, 'n': 43, 'trace_an': -6332}
  • id: 70234586
    {'hecke_orbit_code': 166633186313372432, 'n': 44, 'trace_an': 0}
  • id: 70234587
    {'hecke_orbit_code': 166633186313372432, 'n': 45, 'trace_an': 41310}
  • id: 70234588
    {'hecke_orbit_code': 166633186313372432, 'n': 46, 'trace_an': 0}
  • id: 70234589
    {'hecke_orbit_code': 166633186313372432, 'n': 47, 'trace_an': -16101}
  • id: 70234590
    {'hecke_orbit_code': 166633186313372432, 'n': 48, 'trace_an': 0}
  • id: 70234591
    {'hecke_orbit_code': 166633186313372432, 'n': 49, 'trace_an': 0}
  • id: 70234592
    {'hecke_orbit_code': 166633186313372432, 'n': 50, 'trace_an': 0}
  • id: 70234593
    {'hecke_orbit_code': 166633186313372432, 'n': 51, 'trace_an': 67865}
  • id: 70234594
    {'hecke_orbit_code': 166633186313372432, 'n': 52, 'trace_an': 0}
  • id: 70234595
    {'hecke_orbit_code': 166633186313372432, 'n': 53, 'trace_an': 16047}
  • id: 70234596
    {'hecke_orbit_code': 166633186313372432, 'n': 54, 'trace_an': 0}
  • id: 70234597
    {'hecke_orbit_code': 166633186313372432, 'n': 55, 'trace_an': -45629}
  • id: 70234598
    {'hecke_orbit_code': 166633186313372432, 'n': 56, 'trace_an': 0}
  • id: 70234599
    {'hecke_orbit_code': 166633186313372432, 'n': 57, 'trace_an': 22347}
  • id: 70234600
    {'hecke_orbit_code': 166633186313372432, 'n': 58, 'trace_an': 0}
  • id: 70234601
    {'hecke_orbit_code': 166633186313372432, 'n': 59, 'trace_an': -71027}
  • id: 70234602
    {'hecke_orbit_code': 166633186313372432, 'n': 60, 'trace_an': 0}
  • id: 70234603
    {'hecke_orbit_code': 166633186313372432, 'n': 61, 'trace_an': 31093}
  • id: 70234604
    {'hecke_orbit_code': 166633186313372432, 'n': 62, 'trace_an': 0}
  • id: 70234605
    {'hecke_orbit_code': 166633186313372432, 'n': 63, 'trace_an': 0}
  • id: 70234606
    {'hecke_orbit_code': 166633186313372432, 'n': 64, 'trace_an': 0}
  • id: 70234607
    {'hecke_orbit_code': 166633186313372432, 'n': 65, 'trace_an': -64370}
  • id: 70234608
    {'hecke_orbit_code': 166633186313372432, 'n': 66, 'trace_an': 0}
  • id: 70234609
    {'hecke_orbit_code': 166633186313372432, 'n': 67, 'trace_an': -47981}
  • id: 70234610
    {'hecke_orbit_code': 166633186313372432, 'n': 68, 'trace_an': 0}
  • id: 70234611
    {'hecke_orbit_code': 166633186313372432, 'n': 69, 'trace_an': 137249}
  • id: 70234612
    {'hecke_orbit_code': 166633186313372432, 'n': 70, 'trace_an': 0}
  • id: 70234613
    {'hecke_orbit_code': 166633186313372432, 'n': 71, 'trace_an': -22512}
  • id: 70234614
    {'hecke_orbit_code': 166633186313372432, 'n': 72, 'trace_an': 0}
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    {'hecke_orbit_code': 166633186313372432, 'n': 961, 'trace_an': 20935002}
  • id: 70234795
    {'hecke_orbit_code': 166633186313372432, 'n': 967, 'trace_an': -16355456}
  • id: 70234796
    {'hecke_orbit_code': 166633186313372432, 'n': 971, 'trace_an': 91394527}
  • id: 70234797
    {'hecke_orbit_code': 166633186313372432, 'n': 977, 'trace_an': 27522087}
  • id: 70234798
    {'hecke_orbit_code': 166633186313372432, 'n': 983, 'trace_an': -131897059}
  • id: 70234799
    {'hecke_orbit_code': 166633186313372432, 'n': 991, 'trace_an': -14207777}
  • id: 70234800
    {'hecke_orbit_code': 166633186313372432, 'n': 997, 'trace_an': 85794553}