Newform data - 100.11.b.e

Formats: - HTML - YAML - JSON - 2024-06-18T00:07:11.409661

• 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': 12100, 'analytic_conductor': 63.535725267372406, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 4, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [100, 2, [51, 77], [1, 2]], 'cm_discs': [], 'conrey_index': 51, 'dim': 20, 'field_disc': 313467792134933169457391697929194421623597982292866519697402049162628646344337158203125, 'field_disc_factorization': [[3, 4], [5, 13], [11, 2], [5118659488915697821309394827871276059, 2]], 'field_poly': [2155644618924695638814066662020965503125, 0, 31929367165777304447910767061760715625, 0, 35770310815174676049504613026680775, 0, 14154171070179138865031966998950, 0, 2731275057520962661290869385, 0, 294503164498899790078095, 0, 18834574233849489621, 0, 725560177607766, 0, 16413464051, 0, 199481, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[3, [2260357211933581654165098764195295923404800000, 0, 8370092026305525697193120120638201036800000, 0, 2344243089583287569580334319316551270400, 0, 231901938813815011164683747310796800, 0, 11187302635605863060647401000960, 0, 301571240446873385039969280, 0, 4821651003865469342976, 0, 46435851366897024, 0, 262615424816, 0, 797924, 0, 1]], [13, [1632093106217105906224840159026119859646554338887040000, 43902989097102511355372333565283158025912092416000, 214564663499228701701609612678736680379475200, -2278839740518388449141886796182905722880, -17758890925671642045282907444558464, 7196551978273028566607061248, 212937367776422224116384, 47108077890664064, -838980325396, -139432, 1]]], 'hecke_orbit': 5, 'hecke_orbit_code': 18014467413508196, 'hecke_ring_generator_nbound': 13, 'hecke_ring_index': 2390698031952757889433600000000000000000000000000000, 'hecke_ring_index_factorization': [[2, 97], [3, 4], [5, 29]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 4, 2, -1, 2, 0]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': False, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '100.11.b.e', 'level': 100, '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, 5], 'level_radical': 10, 'minimal_twist': '20.11.b.a', 'prim_orbit_index': 2, 'qexp_display': 'q+(-1-\\beta _{1})q^{2}+(-\\beta _{1}+\\beta _{2})q^{3}+(-2^{5}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 20, 'rm_discs': [], 'sato_tate_group': '10.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '100.11.b', 'trace_display': [-22, 0, 0, 0], 'trace_hash': 1222840967022342668, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '16.179', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1556.351', 'prec': 27}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '236141.204', 'prec': 34}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.505', 'prec': 17}, 'traces': [20, -22, 0, -644, 0, -14784, 0, -3448, -414868, 0, 0, -1329640, 278864, -2240504, 0, 4261360, 1921656, 3556082, 0, 0, 4157512, 5811280, 0, -19112144, 0, 25066884, 0, 87415400, -66014888, 0, 0, 33171328, -85980560, -27236084, 0, 355456476, 153620656, -250352720, 0, 0, 477406160, 570662040, 0, 339141040, 0, -897549304, 0, 479727360, 333772012, 0, 0, 110465096, 1669491824, 706139792, 0, -1362290224, -3973032960, -2075027916, 0, 0, -4283166080, -1664032240, 0, 340459456, 0, 1884031760, 0, -3042411896, -5321669928, 0, 0, -1632326712, -2474287656, 188682276, 0, 2323171200, -410885040, 19914223760, 0, 0, 9939722652, 3197757116, 0, 2383099552, 0, 19648321456, 0, 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• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
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• mf_newspaces •

  Column	Type
  ALdims	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 12100, 'analytic_conductor': 63.535725267372406, 'char_conductor': 4, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [100, 2, [51, 77], [1, 2]], 'conrey_index': 51, 'cusp_dim': 144, 'dim': 92, 'eis_dim': 12, 'eis_new_dim': 6, 'hecke_cutter_primes': [3, 13], 'hecke_orbit_code': 68904026212, 'hecke_orbit_dims': [1, 1, 2, 4, 20, 20, 20, 24], 'label': '100.11.b', 'level': 100, '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, 5], 'level_radical': 10, 'mf_dim': 156, 'mf_new_dim': 98, 'num_forms': 8, 'prim_orbit_index': 2, 'relative_dim': 92, 'sturm_bound': 165, 'trace_bound': 2, 'trace_display': [-10, 0, 0, 0], 'traces': [92, -10, 0, 1238, 0, 10010, 0, 32840, -1682132, 0, 0, -413800, 66600, -221980, 0, 1102322, 2093040, -1184290, 0, 0, -6627320, 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-1187662061721330, 0, -3384696553435160, 0, -64680455340960, 297281555376320, 0, 0, 481101261133760, 4160498671568440, -2977186676109560, 0, 3435726874701750, 1647015513640320, -30831655527840, 0, 0, -5296863770989840, 90446981674960, 0, -4718442563119430, 0, -994802427441666, 0, -614757118309120, -308700512631360, 0, 0, -471500489127920, -5932140532607760, -4920356366101980, 0, -6154022003059770, -3250626191789400, 457314525252160, 0, 0, 3348518164475824, 852231586497430, 0, -1170401277232728, 0, 2275470297636750, 0, -760875390023840, -1903986629141160, 0, 0, -556997377522760, 4260712095155520, 1064723698987040, 0, 5696333767573540, 3687216355680880, -95632308296540, 0, 0, -3818075281026592, 1984221551446720, 0, 5696687414123866, 0, -8707198897504260, 0, -593694942098840, 2462824784536376, 0, 0, -1805310812128000, -5205150050476240, 2690328105627846, 0, -48140468778416, -1746106975437200, -86670103125280, 0, 0, 3961803078249760, 3147543927928380, 0, 8788475756018700, 0, 6649851885498400, 0, 1272505927061760, -764120414549104, 0, 0, -3245275316400920, 6879138176114480, 701892655354800, 0, -6452660841800256, 2218857941867200, -1873323426705880, 0, 0, -3383579340643016, 6623690956878480, 0, 2884886473683480, 0, -5983630666068240, 0, 2281029063904000, -1687424856776288, 0, 0, -5437844772029600, -5775590107583600, -13572709899562524, 0, 7029480822216240, -2904459026170400, -2814237593532800, 0, 0, 7591595925359132, 5463179035735480, 0, -1547092218499574, 0, 2009290029054440, 0, 3485096375464200, 5030696692682760, 0, 0, -9029532660867640, 7665075909696160, -9620179694882380, 0, -7803021393182676, 38951684060480, -3056341963116200, 0, 0, -8169604183625936, 6614219325883280, 0, 3096840946646750, 0, 6047142067036248, 0, 2487680823486080, -4283660564939240, 0, 0, -7494999290618880, -10716777924656560, -5284802762304960, 0, 8408871503452510, -1466946819184440, -4749102780736080, 0, 0], 'weight': 11, 'weight_parity': -1}
• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 90422
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '20.11.b.a', 'target_level': 20, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 11}
  • id: 90423
    {'conductor': 20, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '20.11.b.a', 'target_level': 20, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '20.d', 'twisting_char_orbit': 4, 'weight': 11}
  • id: 90424
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '100.11.b.e', 'target_level': 100, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 11}
  • id: 90425
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '100.11.b.e', 'target_level': 100, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 11}
  • id: 90426
    {'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 4, 'target_dim': 40, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '100.11.d.c', 'target_level': 100, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 11}
  • id: 90427
    {'conductor': 20, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 4, 'target_dim': 40, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '100.11.d.c', 'target_level': 100, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '20.e', 'twisting_char_orbit': 5, 'weight': 11}
  • id: 90428
    {'conductor': 15, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 3, 'target_dim': 20, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '180.11.c.a', 'target_level': 180, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '15.d', 'twisting_char_orbit': 4, 'weight': 11}
  • id: 90429
    {'conductor': 60, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 3, 'target_dim': 20, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '180.11.c.a', 'target_level': 180, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '60.h', 'twisting_char_orbit': 8, 'weight': 11}
  • id: 90430
    {'conductor': 40, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '320.11.b.d', 'target_level': 320, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '40.e', 'twisting_char_orbit': 5, 'weight': 11}
  • id: 90431
    {'conductor': 40, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 20, 'source_hecke_orbit': 5, 'source_is_minimal': False, 'source_label': '100.11.b.e', 'source_level': 100, 'target_char_orbit': 2, 'target_dim': 20, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '320.11.b.d', 'target_level': 320, 'twist_class_label': '20.11.b.a', 'twist_class_level': 20, 'twisting_char_label': '40.f', 'twisting_char_orbit': 6, 'weight': 11}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 301350
    {'charpoly_factorization': [[[1267650600228229401496703205376, 27234680864278366047780732928, 681834162262650854534283264, 11815360940139852324667392, -1038238096700594693603328, -31152083169665081147392, -848049201932094406656, -38122100032482050048, 595739932782231552, 43636375953604608, 1600014971305984, 42613648392192, 568141873152, -35503972352, -771296256, -27668608, -900528, 10008, 564, 22, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 2}
  • id: 301351
    {'charpoly_factorization': [[[2260357211933581654165098764195295923404800000, 0, 8370092026305525697193120120638201036800000, 0, 2344243089583287569580334319316551270400, 0, 231901938813815011164683747310796800, 0, 11187302635605863060647401000960, 0, 301571240446873385039969280, 0, 4821651003865469342976, 0, 46435851366897024, 0, 262615424816, 0, 797924, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 3}
  • id: 301352
    {'charpoly_factorization': [[[0, 1], 20]], 'hecke_orbit_code': 18014467413508196, 'p': 5}
  • id: 301353
    {'charpoly_factorization': [[[31512793317214765903467073380338562991818257263684257898494106880000000000000, 0, 287790007861801620319242533265003709877708852044237570376798720000000000, 0, 199807769252115026154834626207787371154101229102414557461504000000, 0, 42221634263928150842600342658119350993549253618885734400000, 0, 3114933977160367646653734482852175496038741133824000, 0, 55308283199967421980113159990087556980403200, 0, 400416828134747154913493986461517056, 0, 1449738971606910557806415744, 0, 2771552319010072496, 0, 2657866484, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 7}
  • id: 301354
    {'charpoly_factorization': [[[280550124125258164943925817391746637289320098748053069162604761642042233628585394626887680000000000000, 0, 2352357443508352009592462426908364053507718850383299664290580044998734415071805440000000000000, 0, 1286484616528797048583432671847465895468306564991041964823008975436889718784000000000, 0, 284242258471400583408703170179418009713887699777318645365170241536000000000, 0, 33304590267802385390096891069908406970576330155316254657740800000, 0, 2290934912971066991926935891974235110237341270016000000, 0, 96159408812295193891249773742480657057382400, 0, 2466077087961695622784271019008000, 0, 37286594068344453743360, 0, 301857755600, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 11}
  • id: 301355
    {'charpoly_factorization': [[[1632093106217105906224840159026119859646554338887040000, 43902989097102511355372333565283158025912092416000, 214564663499228701701609612678736680379475200, -2278839740518388449141886796182905722880, -17758890925671642045282907444558464, 7196551978273028566607061248, 212937367776422224116384, 47108077890664064, -838980325396, -139432, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 13}
  • id: 301356
    {'charpoly_factorization': [[[826852671499383058064233512285250442356318459040135194240000, -6203315289089347687374659585030878606444156883955072000, -5718477914200486342476759910289131429433616659200, 44274515864332627387632428848098531177507840, -26085225839715864133061352809725499264, -41284185580825262005732527961728, 33777005379507142259985184, 11057569754866497216, -10805056021996, -960828, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 17}
  • id: 301357
    {'charpoly_factorization': [[[2119803332696556701910427305714754717509640102201433826788316439780203777389634276276214878193923577112460001280000000000000, 0, 85727332722960558441802902537652927343078811591324503000973134269300330390457524040419493844449492992000000000000, 0, 466299737605830433081394548618791723226304039767298856862260116507305827446918156405664907264000000000, 0, 908577362657325011111859578628188688969848210470608615870469276918383721438825676800000000, 0, 835385643252604721562481534387472115833324556483321882672432082359995596800000, 0, 408651695555460252196466133295513722424582053287619356262400000000, 0, 111616929875433689647535340562318210836810275645030400, 0, 17187470261275409680995964302394536755200, 0, 1448225479491876358779023360, 0, 61106562034240, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 19}
  • id: 301358
    {'charpoly_factorization': [[[795485886438662513595535026368004888261100889282471485047804015190378449716073361315112195863079666517926548006780523916758093004800000, 0, 366402490347878994363537805904157618702966695590056605054147647442651437630111421508330423203698247184844546007683072000000, 0, 69185881143297792765566767256865544861563419352243805784779832362516625422518172456874907556203336384038502400, 0, 7114899535059798760731292155586648203817296198602230531599293057289168707978733562881060627251200, 0, 443566897735660636481648391702359710938752397130708084590007791964448541963290972160, 0, 17581244705390031455794652445812695762644174223324649531895012382428160, 0, 450235954802515031871888116018838956217584270271984112896, 0, 7383429616694333799433775059923428387269504, 0, 74482869583383607165229861936, 0, 418822051472404, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 23}
  • id: 301359
    {'charpoly_factorization': [[[-190205688087154676765781589698184694112376979543022118531510943341382656, -82123008720537100515795411513938118468732799816938519401787124736, -8542067270706917933367712935090837853547965015867430789888, 1051449522090254820388089503381403953906575105575936, 281458990499889932220270952759725338769835648, 17916410162484989825845917242132657024, -122927433422220996520764088288, -50446767680263982608704, -1068192620979292, 33007444, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 29}
  • id: 301360
    {'charpoly_factorization': [[[4493620441405583960273553446441562988629423209930740400084395881537601028869000232192788763058769642567462963668995776336356179632455680000000000000, 0, 617439667536618765707662781105109582436150354306220106331047242706748962474383117668547549917243304444899733178201128566784000000000000, 0, 10562841808685289770617198449285624765886829473768738088567044461079219795910603437888071836695187324905795354624000000000, 0, 60504014095866456956986774684375480582927239627857313889977790712589933518379675615317402971642265600000000, 0, 170311844838453345467976209259892968281507507869957269550810284652126885672906006777036800000, 0, 272795561422841280270299404139917417921775644823361655115510964155393638400000, 0, 265225423760213884480323543470932072800562729507617405896294400, 0, 159497190204352114201909204800400089052266291200, 0, 57981046660626944812193878588160, 0, 11676632659580240, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 31}
  • id: 301361
    {'charpoly_factorization': [[[-54181322005650224966844177085742287898761488739723543467308578407900165760000, -3246767545658258752128242983104861883903182419308047116200169195264000, 420128611273513994641038947490274661347300346196441286619219200, 11411363765964593191789784413074538426338250128550942720, -441847997670890676949340625897346189906638716544, -7452571563025548745476894085056813740288, 166047848549389362793281697347744, 1455701123182211923213696, -23028591549455476, -76810328, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 37}
  • id: 301362
    {'charpoly_factorization': [[[-104354096652172868888506485576542998567705209565197781234048424714181917090816, 20007659438917818135700560772729618820419554398759026428728664988129280, -1071680113136441454089303003130649856332825297280373032670001920, -3458224105041131765758008458314476129334000467691673600, 1490379515477675768945130059082842485009920076160, -23290337463834723629712246409456101836544, -281522235733602708205949180748640, 6350465617083492558290560, -12396137285099700, -238703080, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 41}
  • id: 301363
    {'charpoly_factorization': [[[64224808421077797371233049591466186818149810698496548020329992556612005725102254891263864839346756035550143906337402705565311187230941528559177063680000000000000, 0, 155157883332860949062040703413630999895640846915563627680782635198520287999890320539341984877993766730362165254808400892850999632941652480000000000, 0, 121569155342238588487468854491711834186006685289061820939332644573875082312729901605490315170522820039045800443014859181947904000000, 0, 41276609314768753839101945351831390581448494224682375543292630318368689742354037525175332657614960531811395072000000, 0, 7158974413245091959500316429837908681399283064879616612871881018657221573517818898392972752996864000, 0, 688568068962503739593042421643078496579316933101440261394738118746828913324913024000, 0, 38565927220309050074386902797332289934006525048712109170566991693056, 0, 1275118245097826425114148329303396481267017348802944, 0, 24267720369180443423795214479762096, 0, 244053472183414084, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 43}
  • id: 301364
    {'charpoly_factorization': [[[372756452158116417575964490153504460015711330965922589306117290178830484653513766919001083776783760492659958675633338803777062050405498692565593708952008395980800000, 0, 354809551932610581489276131768942493624510173444557041190069584566284107007404474883521088927222014926952776049474179302808091056285836905415475200000, 0, 92178624832881800214382774251123331991645799907361142536469795763495608777322001666379038979030180405926108871962019027863268017766400, 0, 11503061440724026794366818673037248330819526299370486021206984217853080641976701403326717907475368425831043044624793600, 0, 816129760539534754629331286838656318340643706873328599253315031584422181791949905706517548516050472960, 0, 35053451001932022420572216493117091293865549720900469697837334985785600027756112727040, 0, 922390124398990313238428606925550893971914988798897185439596579497216, 0, 14504802102198988835422463690343347282868248044557184, 0, 128281045906114390055647375265902256, 0, 574738436967332884, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 47}
  • id: 301365
    {'charpoly_factorization': [[[-26409711560968498310302728238330459815742684091916397529932202420758171099039360000, -3511355704321004908264873697853928660163479788841373546078396588434862848000, 22354778331664272586185222721681813756721603528676056143718611436800, 1037332247378775384731051753070206841953823171477776687708160, 1407583516712014345509482940812013134090394503238016, -42241385218882421351127349222099376959661312, -15019169715742242331394722994548576, 515506064694239148907707264, -508352864513283316, -834745912, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 53}
  • id: 301366
    {'charpoly_factorization': [[[463354451438705893357251607540458247626325215448799205230112251026971692566407848877047507324053810793721623718034560800873901508245894827644711339157648132014080000000000000, 0, 38606915594885834382865916567145795869640469983113796457607634955405674744525768827785178160220138759499779197808629530257134687256417901582745600000000000000, 0, 1257527089659702954705390785049989906692572443696448298601266705825042980729593072042700798812637194085626405273593124957626369572864000000000, 0, 21081156219784756336751540764325377372063725747704640229955784123828291112761913043777576357760417243321895948910592000000000, 0, 200561344060687123722110937936248312921831801290672447638000155016929131244038477854433972391791873228800000, 0, 1128246837293136525207096905566093556074081139299644542473224678474419703984683797708800000, 0, 3784552707673895596354755976084637923655506698828112796348042594117222400, 0, 7437188268551573181624092163272576416797000844286361600, 0, 8194872974495055011598545586128424960, 0, 4598050598133333120, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 59}
  • id: 301367
    {'charpoly_factorization': [[[1117406006299119235789263357999793255743073472611148218182296569661675015752895235820544, 26533270752393243006714903797180813065726196784658377955308453509747933746216960, 226343626132345563391655514877743198788514538337735810704008017499608320, 896425898585427609886784427107637939929284203486374326122987520, 1552353897614364833973177671762675285902352536076008320, 38274410812005987675705054389201511356286976, -3747049866874368038714100007383350880, -4536624624435709946805877760, -465817372902857860, 2141583040, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 61}
  • id: 301368
    {'charpoly_factorization': [[[479324885435755527642661606474006483577500060095815748539048926425490336961362733729238942725091124589224506077416417599874292251572428590381285933541857039463700716719308800000, 0, 355511133258902934130048560004371015925430050437661519309850687748214509804090509542322454962155431755272485059327878120172033587185656725996247041704287436800000, 0, 46981794120132382533707269558553384168528212894779087184958089354565026475485855879680894437000559613841374100944033524419354857167285478934118400, 0, 430176109018669126966245700332707319264364916848889273927464455780400024048779933312558317752959447570398771358369366772694220800, 0, 1475310898635832158881069750722345936535666381323485037755772700498905457799650708261031087675658074819010498560, 0, 2319970235676263887475185859571610293631882539829078105064800267067122157155411625814129351680, 0, 1822502950139605213598398506092542642742666532707238350402938792716189394176, 0, 767755463762513864513373579687508307525559561242921431424, 0, 176756127488237327556377725648779421616, 0, 20957172460140190724, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 67}
  • id: 301369
    {'charpoly_factorization': [[[7833925006994258503481627461772260852539124124599161628147672624584074373459267759667659799187262878158418531760653483883227066615390404779618143534090241760231612743680000000000000, 0, 108738974074268402013365561020858038857376043916823376362109698548993056873890242287180602622352833169053226631678342986099270187023930706472189458120704000000000000, 0, 612121722208790800794014392626624786398875893823294313487794479670430381000025162121512289985167985092090748998377141760537775421064740864000000000, 0, 1822340695528816797122419124951230087688094318839613275232197170270842789555522508819014195862538006546287679881154763161600000000, 0, 3145068718953389695364369435234258600134519134060074591765605413950422436814812055547485318230933314260172800000, 0, 3266059926563071238838598915513778477952367800391396574883795670562885497292163910988595200000, 0, 2067308030169986752444306378567176595903739141174060299624481384205223526400, 0, 790722760559726649458980733988509892178737052250093772800, 0, 176147861878434868893975509986987938560, 0, 20820685420603294160, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 71}
  • id: 301370
    {'charpoly_factorization': [[[-3655423505419821649097009702506480457007411723964395245412030008155013273220877546444160000, -153320885387745631231104972052964597735434987162114058151335808218694154210176000, 115153702742833009361147843657478871661440548733781082423200781296738643200, -124828460674773009443323217007451610610224631929230515274262430720, -357103474650212107807617360963807376081224692577487424384, 62635642150632145376584609003900773866838818688, 185088057415861187593056309591542312224, -18210972872513758892460895296, -24752169129259818316, 1237143828, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 73}
  • id: 301371
    {'charpoly_factorization': [[[1238305731412759589486389628585842971770371258647257257929433634570057017247315760820687078709901739615963014668267836851767279178840647536002349314481455947161138931195319418880000000000000, 0, 1780252533825458102120420740041016187584422001321817774248161215920075353622302456728288068086004088288918869214609205152859774675785466660044317640216457248768000000000000, 0, 1111062660987811567019378094876813337342815759484495251110057703396188632093682712949797776354884033758074603780277320247268372070935285196652544000000000, 0, 397075057695770834175218088772451104575402365426940998419114048906784263091198525749216842597189680473070099724979899429237555200000000, 0, 90057865760986778818106430741176624601786534479382012449144956601390979945761678109403201684812504206098091212800000, 0, 13546764103819269815487311159574247772643152403349508054319924615128034731870836555540280115200000, 0, 1368500427676550005525555149684095616059100514161163250932693770726023784038400, 0, 91649193867272731618209600455066614462691224581796148019200, 0, 3892811012133713919394360404279142952960, 0, 94657695953342488640, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 79}
  • id: 301372
    {'charpoly_factorization': [[[183820647683550326227159917126094659434033396797036583060261919764060723543900176114484184719299652588958343292145586361438896367013240013600424604431303146629706522163796698924977356800000, 0, 2663132964596163032547146205318527737045790868717423633954801098765596118902502491063372442441260923360066266600885279458545017388707163204176301117053387266518913024000000, 0, 6882274483002971637788861744511146914286569746889148330783590000705009269054562451303875946531356007741636903589761407260806747331088989366961574168166400, 0, 5921360784373680186770784908304526629891222152027459219204214896674551151091801060408059219796994262973784702575185653462914818089779200, 0, 1556190853284369031248480283470507450089389832312849607865335557664513459978970913779225138008978093010295113049640960, 0, 195886457701373372382912704887645030932918414158764238027943415940421020485657812832250402902236160, 0, 13764847238173666583042201849506143134698541795247730580222279041764979713213696, 0, 570017982417683150600895427122199396128822054808787864811904, 0, 13828899654162742004019853340098295132336, 0, 181813227829293048004, 0, 1], 1]], 'hecke_orbit_code': 18014467413508196, 'p': 83}
  • id: 301373
    {'charpoly_factorization': [[[107960080166326641717200886673610461579486640068879352623423202714655200511966157976472019149824, 382253755208917572189349185549510343851139612952147853426571065111649007567372534733824, 234896501014027909239409450065899751200899978511000086948494202379976549682432, -80807725367223472763174004285305308324174521440957166652053448756224, -72681058249582958834929984047408014709960956418940457881472, 116371567749720295803602107252867294625277702784, 5082079168230266154610648879357591238432, 148740927491602023697616329536, -131271187780962925612, -1505925796, 1], 2]], 'hecke_orbit_code': 18014467413508196, 'p': 89}
  • id: 301374
    {'charpoly_factorization': [[[4757614986609113427536102306114249752618415893216183600407578139124423788023773727701129818240000, 20463470719119236191122338269376744977561319773758771975240910225253711990072900080512000, -16633042686487498287191076446192285077310938921448959325259075080200164904723200, 1783693499190085092775221098005760300100962993420925303203782811612160, 1108790365801311831938977578314630731790871530245001482045056, -225900931470323819409763208441129595583524956957568, -13390075283216200067650166561419437682656, 5174400885190904257008433263936, -165179492690712208476, -19992251028, 1], 2]], 'hecke_orbit_code': 18014467413508196, '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': 2, 'hecke_orbit': 5, 'label': '100.11.b.e', 'level': 100, 'portrait': 'data:image/png;base64,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', 'weight': 11}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 40533583
    {'hecke_orbit_code': 18014467413508196, 'n': 1, 'trace_an': 20}
  • id: 40533584
    {'hecke_orbit_code': 18014467413508196, 'n': 2, 'trace_an': -22}
  • id: 40533585
    {'hecke_orbit_code': 18014467413508196, 'n': 3, 'trace_an': 0}
  • id: 40533586
    {'hecke_orbit_code': 18014467413508196, 'n': 4, 'trace_an': -644}
  • id: 40533587
    {'hecke_orbit_code': 18014467413508196, 'n': 5, 'trace_an': 0}
  • id: 40533588
    {'hecke_orbit_code': 18014467413508196, 'n': 6, 'trace_an': -14784}
  • id: 40533589
    {'hecke_orbit_code': 18014467413508196, 'n': 7, 'trace_an': 0}
  • id: 40533590
    {'hecke_orbit_code': 18014467413508196, 'n': 8, 'trace_an': -3448}
  • id: 40533591
    {'hecke_orbit_code': 18014467413508196, 'n': 9, 'trace_an': -414868}
  • id: 40533592
    {'hecke_orbit_code': 18014467413508196, 'n': 10, 'trace_an': 0}
  • id: 40533593
    {'hecke_orbit_code': 18014467413508196, 'n': 11, 'trace_an': 0}
  • id: 40533594
    {'hecke_orbit_code': 18014467413508196, 'n': 12, 'trace_an': -1329640}
  • id: 40533595
    {'hecke_orbit_code': 18014467413508196, 'n': 13, 'trace_an': 278864}
  • id: 40533596
    {'hecke_orbit_code': 18014467413508196, 'n': 14, 'trace_an': -2240504}
  • id: 40533597
    {'hecke_orbit_code': 18014467413508196, 'n': 15, 'trace_an': 0}
  • id: 40533598
    {'hecke_orbit_code': 18014467413508196, 'n': 16, 'trace_an': 4261360}
  • id: 40533599
    {'hecke_orbit_code': 18014467413508196, 'n': 17, 'trace_an': 1921656}
  • id: 40533600
    {'hecke_orbit_code': 18014467413508196, 'n': 18, 'trace_an': 3556082}
  • id: 40533601
    {'hecke_orbit_code': 18014467413508196, 'n': 19, 'trace_an': 0}
  • id: 40533602
    {'hecke_orbit_code': 18014467413508196, 'n': 20, 'trace_an': 0}
  • id: 40533603
    {'hecke_orbit_code': 18014467413508196, 'n': 21, 'trace_an': 4157512}
  • id: 40533604
    {'hecke_orbit_code': 18014467413508196, 'n': 22, 'trace_an': 5811280}
  • id: 40533605
    {'hecke_orbit_code': 18014467413508196, 'n': 23, 'trace_an': 0}
  • id: 40533606
    {'hecke_orbit_code': 18014467413508196, 'n': 24, 'trace_an': -19112144}
  • id: 40533607
    {'hecke_orbit_code': 18014467413508196, 'n': 25, 'trace_an': 0}
  • id: 40533608
    {'hecke_orbit_code': 18014467413508196, 'n': 26, 'trace_an': 25066884}
  • id: 40533609
    {'hecke_orbit_code': 18014467413508196, 'n': 27, 'trace_an': 0}
  • id: 40533610
    {'hecke_orbit_code': 18014467413508196, 'n': 28, 'trace_an': 87415400}
  • id: 40533611
    {'hecke_orbit_code': 18014467413508196, 'n': 29, 'trace_an': -66014888}
  • id: 40533612
    {'hecke_orbit_code': 18014467413508196, 'n': 30, 'trace_an': 0}
  • id: 40533613
    {'hecke_orbit_code': 18014467413508196, 'n': 31, 'trace_an': 0}
  • id: 40533614
    {'hecke_orbit_code': 18014467413508196, 'n': 32, 'trace_an': 33171328}
  • id: 40533615
    {'hecke_orbit_code': 18014467413508196, 'n': 33, 'trace_an': -85980560}
  • id: 40533616
    {'hecke_orbit_code': 18014467413508196, 'n': 34, 'trace_an': -27236084}
  • id: 40533617
    {'hecke_orbit_code': 18014467413508196, 'n': 35, 'trace_an': 0}
  • id: 40533618
    {'hecke_orbit_code': 18014467413508196, 'n': 36, 'trace_an': 355456476}
  • id: 40533619
    {'hecke_orbit_code': 18014467413508196, 'n': 37, 'trace_an': 153620656}
  • id: 40533620
    {'hecke_orbit_code': 18014467413508196, 'n': 38, 'trace_an': -250352720}
  • id: 40533621
    {'hecke_orbit_code': 18014467413508196, 'n': 39, 'trace_an': 0}
  • id: 40533622
    {'hecke_orbit_code': 18014467413508196, 'n': 40, 'trace_an': 0}
  • id: 40533623
    {'hecke_orbit_code': 18014467413508196, 'n': 41, 'trace_an': 477406160}
  • id: 40533624
    {'hecke_orbit_code': 18014467413508196, 'n': 42, 'trace_an': 570662040}
  • id: 40533625
    {'hecke_orbit_code': 18014467413508196, 'n': 43, 'trace_an': 0}
  • id: 40533626
    {'hecke_orbit_code': 18014467413508196, 'n': 44, 'trace_an': 339141040}
  • id: 40533627
    {'hecke_orbit_code': 18014467413508196, 'n': 45, 'trace_an': 0}
  • id: 40533628
    {'hecke_orbit_code': 18014467413508196, 'n': 46, 'trace_an': -897549304}
  • id: 40533629
    {'hecke_orbit_code': 18014467413508196, 'n': 47, 'trace_an': 0}
  • id: 40533630
    {'hecke_orbit_code': 18014467413508196, 'n': 48, 'trace_an': 479727360}
  • id: 40533631
    {'hecke_orbit_code': 18014467413508196, 'n': 49, 'trace_an': 333772012}
  • id: 40533632
    {'hecke_orbit_code': 18014467413508196, 'n': 50, 'trace_an': 0}
  • id: 40533633
    {'hecke_orbit_code': 18014467413508196, 'n': 51, 'trace_an': 0}
  • id: 40533634
    {'hecke_orbit_code': 18014467413508196, 'n': 52, 'trace_an': 110465096}
  • id: 40533635
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  • id: 40533825
    {'hecke_orbit_code': 18014467413508196, 'n': 887, 'trace_an': 0}
  • id: 40533826
    {'hecke_orbit_code': 18014467413508196, 'n': 907, 'trace_an': 0}
  • id: 40533827
    {'hecke_orbit_code': 18014467413508196, 'n': 911, 'trace_an': 0}
  • id: 40533828
    {'hecke_orbit_code': 18014467413508196, 'n': 919, 'trace_an': 0}
  • id: 40533829
    {'hecke_orbit_code': 18014467413508196, 'n': 929, 'trace_an': -335406864044128}
  • id: 40533830
    {'hecke_orbit_code': 18014467413508196, 'n': 937, 'trace_an': 879559332986376}
  • id: 40533831
    {'hecke_orbit_code': 18014467413508196, 'n': 941, 'trace_an': 4089379704152840}
  • id: 40533832
    {'hecke_orbit_code': 18014467413508196, 'n': 947, 'trace_an': 0}
  • id: 40533833
    {'hecke_orbit_code': 18014467413508196, 'n': 953, 'trace_an': -6627689239382696}
  • id: 40533834
    {'hecke_orbit_code': 18014467413508196, 'n': 961, 'trace_an': -6960699579544460}
  • id: 40533835
    {'hecke_orbit_code': 18014467413508196, 'n': 967, 'trace_an': 0}
  • id: 40533836
    {'hecke_orbit_code': 18014467413508196, 'n': 971, 'trace_an': 0}
  • id: 40533837
    {'hecke_orbit_code': 18014467413508196, 'n': 977, 'trace_an': -1388173489484344}
  • id: 40533838
    {'hecke_orbit_code': 18014467413508196, 'n': 983, 'trace_an': 0}
  • id: 40533839
    {'hecke_orbit_code': 18014467413508196, 'n': 991, 'trace_an': 0}
  • id: 40533840
    {'hecke_orbit_code': 18014467413508196, 'n': 997, 'trace_an': -4989154094718544}