Embedded newform data - 1859.4.a.i.1.17

Formats: - HTML - YAML - JSON - 2026-01-12T17:03:11.180469

• 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': 29744, 'analytic_conductor': 109.6845507006718, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[11, 1], [13, 1]], 'atkin_lehner_string': '++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [1859, 1, [508, 1354], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 17, 'field_disc': 689466405078073097767840850156653651553995841399978729472, 'field_disc_factorization': [[2, 13], [3, 8], [11, 1], [17, 1], [124890583, 1], [454185697967, 1], [1209339878949706856880015083, 1]], 'field_poly': [2596992, 27375104, 37775816, -32766128, -42560950, 20197463, 15765187, -6021311, -2799440, 941923, 267574, -81750, -13998, 3949, 375, -99, -4, 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': [[2, [2596992, 27375104, 37775816, -32766128, -42560950, 20197463, 15765187, -6021311, -2799440, 941923, 267574, -81750, -13998, 3949, 375, -99, -4, 1]]], 'hecke_orbit': 9, 'hecke_orbit_code': 36028797086074691, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 3840, 'hecke_ring_index_factorization': [[2, 8], [3, 1], [5, 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': '1859.4.a.i', 'level': 1859, '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': [11, 13], 'level_radical': 143, 'minimal_twist': '143.4.e.a', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}-\\beta _{8}q^{3}+(5+\\beta _{2})q^{4}+(1+\\beta _{6}+\\cdots)q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 17, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1859.4.a', 'trace_display': [4, -6, 16, -6], 'trace_hash': 678506338102722413, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.256', 'prec': 17}, {'__RealLiteral__': 0, 'data': '13.170', 'prec': 20}, {'__RealLiteral__': 0, 'data': '4.001', 'prec': 17}, {'__RealLiteral__': 0, 'data': '522.511', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '33949.658', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [17, 4, -6, 78, 16, 14, -6, 63, 135, 2, -187, -95, 0, -60, -28, 350, 118, 478, 403, 98, 220, -44, -215, 26, 319, 0, -384, -396, -7, -1269, 682, 813, 66, 738, 10, 560, 1084, 410, 0, 95, 240, 393, -435, -858, 1242, 1671, 549, 894, 403, -651, 1552, 0, -566, 311, -176, -1925, -534, 618, 2010, -411, 460, -823, 820, 3171, 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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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-0.2586205303522185, -0.24755704787934726, -0.1469795934195323, -0.2825591036612802, -0.1790358898610178, -0.15435319395034353, -0.13967843387055265, -0.30549464554286476, -0.18872344311761297, -0.2990144371381679, -0.2695415556413489, -0.3647270093435073, -0.062153023156318446, -0.3190332599856509, -0.20933581229246073, -0.14419314437676364, -0.3083648801747076, -0.18880869281129942, -0.20447976820966357, -0.3039555259356064], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 17, 'dual_embedding_m': 17, 'embedding_index': 17, 'embedding_m': 17, 'embedding_root_imag': 0.0, 'embedding_root_real': 5.4517289865198615, 'hecke_orbit': 9, 'hecke_orbit_code': 36028797086074691, 'label': '1859.4.a.i.1.17', 'level': 1859, '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': [102, 93, 88, 105], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [7, 7, 7, 7], 'ALdims_old': [38, 33, 38, 35], 'Nk2': 29744, 'analytic_conductor': 109.6845507006718, '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': [1859, 1, [508, 1354], [1, 1]], 'conrey_index': 1, 'cusp_dim': 532, 'dim': 388, 'eis_dim': 28, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 67110723, 'hecke_orbit_dims': [2, 4, 6, 9, 11, 17, 17, 17, 17, 18, 18, 36, 36, 39, 39, 51, 51], 'label': '1859.4.a', 'level': 1859, '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': [11, 13], 'level_radical': 143, 'mf_dim': 560, 'mf_new_dim': 388, 'num_forms': 17, 'plus_dim': 207, 'prim_orbit_index': 1, 'relative_dim': 388, 'sturm_bound': 728, 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• 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: 46573967
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 17, 'source_embedding_index': 17, 'source_hecke_orbit_code': 36028797086074691, 'source_is_minimal': False, 'source_label': '1859.4.a.i.1.17', 'source_level': 1859, 'target_conrey_index': 1, 'target_dim': 17, 'target_embedding_index': 17, 'target_hecke_orbit_code': 36028797086074691, 'target_is_minimal': False, 'target_label': '1859.4.a.i.1.17', 'target_level': 1859, 'twist_class_label': '143.4.e.a.100.1', 'twist_class_level': 143, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 46573968
    {'conductor': 13, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 17, 'source_embedding_index': 17, 'source_hecke_orbit_code': 36028797086074691, 'source_is_minimal': False, 'source_label': '1859.4.a.i.1.17', 'source_level': 1859, 'target_conrey_index': 100, 'target_dim': 34, 'target_embedding_index': 1, 'target_hecke_orbit_code': 274945015951, 'target_is_minimal': True, 'target_label': '143.4.e.a.100.1', 'target_level': 143, 'twist_class_label': '143.4.e.a.100.1', 'twist_class_level': 143, 'twisting_char_label': '13.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 46573969
    {'conductor': 13, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 17, 'source_embedding_index': 17, 'source_hecke_orbit_code': 36028797086074691, 'source_is_minimal': False, 'source_label': '1859.4.a.i.1.17', 'source_level': 1859, 'target_conrey_index': 133, 'target_dim': 34, 'target_embedding_index': 1, 'target_hecke_orbit_code': 274945015951, 'target_is_minimal': True, 'target_label': '143.4.e.a.133.1', 'target_level': 143, 'twist_class_label': '143.4.e.a.100.1', 'twist_class_level': 143, 'twisting_char_label': '13.9', 'twisting_conrey_index': 9, 'weight': 4}
  • id: 46573970
    {'conductor': 13, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 17, 'source_embedding_index': 17, 'source_hecke_orbit_code': 36028797086074691, 'source_is_minimal': False, 'source_label': '1859.4.a.i.1.17', 'source_level': 1859, 'target_conrey_index': 1, 'target_dim': 17, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998203963203, 'target_is_minimal': False, 'target_label': '1859.4.a.f.1.1', 'target_level': 1859, 'twist_class_label': '143.4.e.a.100.1', 'twist_class_level': 143, 'twisting_char_label': '13.12', 'twisting_conrey_index': 12, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2260050
    {'charpoly_factorization': [[[2596992, 27375104, 37775816, -32766128, -42560950, 20197463, 15765187, -6021311, -2799440, 941923, 267574, -81750, -13998, 3949, 375, -99, -4, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 2}
  • id: 2260051
    {'charpoly_factorization': [[[19875034496, 43337722688, -8606865840, -40329425288, 6272375440, 9931166228, -1537314792, -1041883992, 144789952, 56978696, -6386698, -1758711, 141610, 30700, -1510, -279, 6, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 3}
  • id: 2260052
    {'charpoly_factorization': [[[1259401303114488, -2148764531729503, 826552886571026, 156936892794827, -110824802801286, -198397009263, 5099695627382, -212359703704, -111298639196, 6163659096, 1242580022, -74450349, -6962198, 427957, 17618, -1094, -16, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 5}
  • id: 2260053
    {'charpoly_factorization': [[[28417206769411190400, 9832880282647008960, -1670586427614725744, -554028354144370424, 42201629654650208, 11927496854608580, -557779189251656, -125509327596396, 3743474156584, 712586573128, -12630596922, -2221741277, 21512454, 3720802, -18024, -3099, 6, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 7}
  • id: 2260054
    {'charpoly_factorization': [[[11, 1], 17]], 'hecke_orbit_code': 36028797086074691, 'p': 11}
  • id: 2260055
    {'charpoly_factorization': [[[0, 1], 17]], 'hecke_orbit_code': 36028797086074691, 'p': 13}
  • id: 2260056
    {'charpoly_factorization': [[[141365129566108121570126536, -26868328077131888924688153, -18132292012228743013327866, -1968794073590169828876767, -14174504884795158408212, 6516967978040550514563, 177312972167193623374, -7657844435477853270, -256502970146744734, 4390876272620766, 138554519703938, -1590095202603, -31722490296, 310105039, 3203154, -28776, -118, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 17}
  • id: 2260057
    {'charpoly_factorization': [[[139410433545248909930956366334400, -4040342503254527557358837174400, -210486261933525384755894524248, 6527468906042704744303014624, 116943598620983123116821180, -4234935613683230969762316, -27181041704334323451216, 1431436692698247007176, 851256490864299804, -272135569943596580, 834697185100289, 28724679111991, -170015837387, -1460881127, 13574484, 14100, -403, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 19}
  • id: 2260058
    {'charpoly_factorization': [[[120256295960191613438579385483264, -21532421613559603475999118155776, -785995991458346266211830770688, 35776209997806062049054792704, 1160474141305363977848431104, -18001359520029701951313792, -644259988725213186274656, 2453836026480496724688, 144260077051656250932, 75192626526360976, -15428546602643201, -39507502601589, 830001283330, 3025512496, -21593941, -92231, 215, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 23}
  • id: 2260059
    {'charpoly_factorization': [[[-40944756422814922504532851551657, 6239490786014085807422481371133, -112473437894277332392611176022, -14579516707560600403880409966, 274167858438545753873475243, 15037784875937202405959457, -140183574993330263869101, -6780868738794957113559, 25603001240068774596, 1391374654866798768, -2125869936490072, -136591862759412, 98778457427, 6438361937, -2084133, -136775, 7, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 29}
  • id: 2260060
    {'charpoly_factorization': [[[5985127829818117018326586179354624, -841728924191878485902541585395712, 44687129750684423464803708628992, -1054917651082224268278729443584, 6094245427295636110178828800, 212303399721873717853533056, -4003519716712351211965888, 3234510633632984470304, 490657635836050733120, -3388581485581925296, -20570030794864556, 295106910220281, -166601222250, -9891820713, 34479328, 90975, -682, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 31}
  • id: 2260061
    {'charpoly_factorization': [[[641193737785727184280005106578174774, 68311945556993484968063040057098385, -504320367174835149782503281207252, -80330605657408989330433979210406, 794862288223569538477623266760, 24294519406885441253539887861, -342871143969366970645645404, -1559564470550366696490309, 45443455589280990080850, -170786606188912681976, -948439871126508356, 7699111149434776, -4988522718820, -85141122831, 211300676, 164691, -1084, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 37}
  • id: 2260062
    {'charpoly_factorization': [[[-873062831060051615656217234705339566650, -42024586375534866379611093225610123185, -566352253668553968720401789724997488, 2043622444394652295993316131782749, 98446561745651209865401411334618, 426858516552665544176706631019, -4635624822693859034408295966, -37025727440996326892932586, 69988898269605459012450, 1133447625779205017050, 164381272178736844, -17281918699483619, -13189448352874, 142553216867, 106707722, -607064, -240, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 41}
  • id: 2260063
    {'charpoly_factorization': [[[-895637520855964920012453737858090336256, -71066968045417181198525878123917852672, -1253711192165689417064925714263678976, 15512915688563661100987645420042752, 381598576948655730731536744113600, -254113726626056448491521174272, -25269586316455564391373399024, -30548468946393724575010336, 708507968138419244952276, 1305156933298008127244, -10151157141205254799, -21396021100094927, 77510693024099, 172582881491, -296235676, -675152, 435, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 43}
  • id: 2260064
    {'charpoly_factorization': [[[-74028442376475501472977404302589467968, -1324197583590420206700886710162562176, 85994671598885736181276907624197896, 820565854160386953710783347509536, -26389344087353738539959087304204, -166281224152105042176122350964, 3258448678237943797769699300, 13886369415842104769848692, -189085730841833068157800, -434428394152415274992, 5658791380093564173, 2593041028316081, -81012937271051, 74741138249, 391573028, -584574, -549, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 47}
  • id: 2260065
    {'charpoly_factorization': [[[-4403770169905040795860872310570366254, 9464474260394359215959980112785603461, 31196458956345757962408855486376488, -15894641617664524352604243962711145, -4603937722909711884498877881468, 3155759184161663895212293343241, -3143259622841586994843064298, -178817455391657983895970744, 249564242330492902953008, 4331977922512670911148, -6579666543709460964, -50449726944467825, 73200100541652, 293900225893, -348124650, -837646, 566, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 53}
  • id: 2260066
    {'charpoly_factorization': [[[685675411284377767243723419492375311232, 63288792329051930087933765718127989312, 1205909890377419041899258810917563568, -21310848787643864810615612719043752, -499217335777701931725919305097632, 4789998331987089992457850817196, 56418137755321652341569937256, -653646164377461291886436460, -530445962042692273037824, 30913181486038305387448, -151944783164488716666, 256790924139158629, 191558310899458, -1283484867501, 1344174814, 645756, -2010, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 59}
  • id: 2260067
    {'charpoly_factorization': [[[136510567501317340097171956188226539235050, 89294390032581634404467669667431336365635, -860683293835881050299023026960112459918, -23789294687429591091395250279295513860, 64784445022871554449904562292038544, 1389350486012744821115787659901921, 397695369527619089590748921778, -22533669673826325496716188377, -17460147777237855071458962, 172025216886841629552438, 137583236790553100086, -714493764984025534, -472555564015860, 1657351152637, 756483726, -2014701, -460, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 61}
  • id: 2260068
    {'charpoly_factorization': [[[284105464459573271287824702952342850358528, -2805362827570975528577133722262369197504, -346724416616546503668555656303813569632, 8636256524599774823280926214475533704, -64770121754183655415066363824369512, -30014678691616528983208507492476, 2420131296725702917907551767888, -6970808427175104957646664008, -23559305446908094274048160, 113711859343310282876608, 70493544439722649320, -674902555999652183, -9386765254604, 1803796939880, -227602606, -2205377, 232, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 67}
  • id: 2260069
    {'charpoly_factorization': [[[-30866780159927868996451011402055071350120448, -2016333053285231073575794071270545131401216, -28250290349901872713853023767719205646080, -31175560389890773852069637315016676608, 1337953750519532437829751366650120064, 4816510042267500872120727693380160, -16423552355243513097208850016288, -83534551351980386327986222144, 62300882878766940611345424, 563671942814870693370724, 6778212049625350619, -1863150642788736343, -483739050896712, 3229954128274, 904299643, -2836765, -489, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 71}
  • id: 2260070
    {'charpoly_factorization': [[[1844057836637596686201661202015843981189452800, 99037287636677362842637161506203838022845760, 208136206257868598965026719641533824954048, -3620412121444017064850701667071202927760, -6074186371141240712415625346803649408, 52045739252621226237621083405380028, 63532482937709129703939045491724, -383466389459258861513290071391, -330360027897191805351716170, 1585075967075127116511897, 927605209833192444888, -3774304635645063710, -1399738154673036, 5089560585122, 1042817956, -3572763, -290, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 73}
  • id: 2260071
    {'charpoly_factorization': [[[-309513898202189785753196774040259603443417088, -3313019503273046668143348617920293646979072, 123728844674768969317793137238328253702144, 2252118739355924767055604292014824727040, 8859300457354398274524485116889797120, -37089960768261626821558566133885056, -278220410516720815085227756166528, -84437209661960002223945111104, 1677119207841273396082157312, 1485155457989119066888936, -4250288647600887337096, -4676047213406911380, 5268249062266760, 6406718902860, -3157368248, -4096092, 732, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 79}
  • id: 2260072
    {'charpoly_factorization': [[[81125839609966737088907049697025996320435177536, -1325325352461870896204724534840516237261215232, 2818777074400122163011135517960326303162648, 43838130140193417885121549401759991687344, -226920998161922104078621068858008993676, 21617635246344685160385287982772692, 1760599860619212265847139831554808, -2241691493180028142220477586024, -4808687098758186660125103432, 9216259997928586904549960, 5761357313882039443347, -15845005319889122779, -2933302683131607, 13667786282947, 326401428, -5861224, 117, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 83}
  • id: 2260073
    {'charpoly_factorization': [[[12470754915568570856863897633243953487275131904, -368092607395265156415049525269178280622484992, 2946912390114313034284045083882012901126464, -2481433290093026670092462599726534948224, -62619147070738212972848715045801252528, 249751459761611776520875330867437168, -25074095703410381342721512818080, -1716564893021660825102451175848, 3180751951068737100731264036, 1727826076881861014159756, -11365028179373788785523, 9500261909205056905, 8155053645402866, -18278249686148, 8313791371, 3433179, -4113, 1], 1]], 'hecke_orbit_code': 36028797086074691, 'p': 89}
  • id: 2260074
    {'charpoly_factorization': [[[-492043227544778362703242720751418502541004517376, -2928522150678711903604366104835814977365538816, 18009339069913416963088988255544572451541312, 92004204300306255520972965384358455952640, -265187747109287098319515456200785804784, -1045031500780168193331078664249062928, 2091554690450847388947436572672032, 5331398147771837173068215916440, -9491861643878774686437210100, -12208878658002854047497396, 23446292140516910881089, 9970550312003947287, -27412659470832111, 84422695919, 14499016731, -3313883, -2793, 1], 1]], 'hecke_orbit_code': 36028797086074691, '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': 9, 'label': '1859.4.a.i', 'level': 1859, 'portrait': 'data:image/png;base64,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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 51702403
    {'hecke_orbit_code': 36028797086074691, 'n': 1, 'trace_an': 17}
  • id: 51702404
    {'hecke_orbit_code': 36028797086074691, 'n': 2, 'trace_an': 4}
  • id: 51702405
    {'hecke_orbit_code': 36028797086074691, 'n': 3, 'trace_an': -6}
  • id: 51702406
    {'hecke_orbit_code': 36028797086074691, 'n': 4, 'trace_an': 78}
  • id: 51702407
    {'hecke_orbit_code': 36028797086074691, 'n': 5, 'trace_an': 16}
  • id: 51702408
    {'hecke_orbit_code': 36028797086074691, 'n': 6, 'trace_an': 14}
  • id: 51702409
    {'hecke_orbit_code': 36028797086074691, 'n': 7, 'trace_an': -6}
  • id: 51702410
    {'hecke_orbit_code': 36028797086074691, 'n': 8, 'trace_an': 63}
  • id: 51702411
    {'hecke_orbit_code': 36028797086074691, 'n': 9, 'trace_an': 135}
  • id: 51702412
    {'hecke_orbit_code': 36028797086074691, 'n': 10, 'trace_an': 2}
  • id: 51702413
    {'hecke_orbit_code': 36028797086074691, 'n': 11, 'trace_an': -187}
  • id: 51702414
    {'hecke_orbit_code': 36028797086074691, 'n': 12, 'trace_an': -95}
  • id: 51702415
    {'hecke_orbit_code': 36028797086074691, 'n': 13, 'trace_an': 0}
  • id: 51702416
    {'hecke_orbit_code': 36028797086074691, 'n': 14, 'trace_an': -60}
  • id: 51702417
    {'hecke_orbit_code': 36028797086074691, 'n': 15, 'trace_an': -28}
  • id: 51702418
    {'hecke_orbit_code': 36028797086074691, 'n': 16, 'trace_an': 350}
  • id: 51702419
    {'hecke_orbit_code': 36028797086074691, 'n': 17, 'trace_an': 118}
  • id: 51702420
    {'hecke_orbit_code': 36028797086074691, 'n': 18, 'trace_an': 478}
  • id: 51702421
    {'hecke_orbit_code': 36028797086074691, 'n': 19, 'trace_an': 403}
  • id: 51702422
    {'hecke_orbit_code': 36028797086074691, 'n': 20, 'trace_an': 98}
  • id: 51702423
    {'hecke_orbit_code': 36028797086074691, 'n': 21, 'trace_an': 220}
  • id: 51702424
    {'hecke_orbit_code': 36028797086074691, 'n': 22, 'trace_an': -44}
  • id: 51702425
    {'hecke_orbit_code': 36028797086074691, 'n': 23, 'trace_an': -215}
  • id: 51702426
    {'hecke_orbit_code': 36028797086074691, 'n': 24, 'trace_an': 26}
  • id: 51702427
    {'hecke_orbit_code': 36028797086074691, 'n': 25, 'trace_an': 319}
  • id: 51702428
    {'hecke_orbit_code': 36028797086074691, 'n': 26, 'trace_an': 0}
  • id: 51702429
    {'hecke_orbit_code': 36028797086074691, 'n': 27, 'trace_an': -384}
  • id: 51702430
    {'hecke_orbit_code': 36028797086074691, 'n': 28, 'trace_an': -396}
  • id: 51702431
    {'hecke_orbit_code': 36028797086074691, 'n': 29, 'trace_an': -7}
  • id: 51702432
    {'hecke_orbit_code': 36028797086074691, 'n': 30, 'trace_an': -1269}
  • id: 51702433
    {'hecke_orbit_code': 36028797086074691, 'n': 31, 'trace_an': 682}
  • id: 51702434
    {'hecke_orbit_code': 36028797086074691, 'n': 32, 'trace_an': 813}
  • id: 51702435
    {'hecke_orbit_code': 36028797086074691, 'n': 33, 'trace_an': 66}
  • id: 51702436
    {'hecke_orbit_code': 36028797086074691, 'n': 34, 'trace_an': 738}
  • id: 51702437
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  • id: 51702632
    {'hecke_orbit_code': 36028797086074691, 'n': 821, 'trace_an': 58371}
  • id: 51702633
    {'hecke_orbit_code': 36028797086074691, 'n': 823, 'trace_an': 11169}
  • id: 51702634
    {'hecke_orbit_code': 36028797086074691, 'n': 827, 'trace_an': 92499}
  • id: 51702635
    {'hecke_orbit_code': 36028797086074691, 'n': 829, 'trace_an': 24054}
  • id: 51702636
    {'hecke_orbit_code': 36028797086074691, 'n': 839, 'trace_an': -5809}
  • id: 51702637
    {'hecke_orbit_code': 36028797086074691, 'n': 841, 'trace_an': -141014}
  • id: 51702638
    {'hecke_orbit_code': 36028797086074691, 'n': 853, 'trace_an': 187019}
  • id: 51702639
    {'hecke_orbit_code': 36028797086074691, 'n': 857, 'trace_an': -58362}
  • id: 51702640
    {'hecke_orbit_code': 36028797086074691, 'n': 859, 'trace_an': 34278}
  • id: 51702641
    {'hecke_orbit_code': 36028797086074691, 'n': 863, 'trace_an': 10970}
  • id: 51702642
    {'hecke_orbit_code': 36028797086074691, 'n': 877, 'trace_an': -87128}
  • id: 51702643
    {'hecke_orbit_code': 36028797086074691, 'n': 881, 'trace_an': -48491}
  • id: 51702644
    {'hecke_orbit_code': 36028797086074691, 'n': 883, 'trace_an': -40684}
  • id: 51702645
    {'hecke_orbit_code': 36028797086074691, 'n': 887, 'trace_an': -42386}
  • id: 51702646
    {'hecke_orbit_code': 36028797086074691, 'n': 907, 'trace_an': 1028}
  • id: 51702647
    {'hecke_orbit_code': 36028797086074691, 'n': 911, 'trace_an': -76685}
  • id: 51702648
    {'hecke_orbit_code': 36028797086074691, 'n': 919, 'trace_an': 140308}
  • id: 51702649
    {'hecke_orbit_code': 36028797086074691, 'n': 929, 'trace_an': -59243}
  • id: 51702650
    {'hecke_orbit_code': 36028797086074691, 'n': 937, 'trace_an': -117786}
  • id: 51702651
    {'hecke_orbit_code': 36028797086074691, 'n': 941, 'trace_an': 92881}
  • id: 51702652
    {'hecke_orbit_code': 36028797086074691, 'n': 947, 'trace_an': 130844}
  • id: 51702653
    {'hecke_orbit_code': 36028797086074691, 'n': 953, 'trace_an': -69368}
  • id: 51702654
    {'hecke_orbit_code': 36028797086074691, 'n': 961, 'trace_an': -223273}
  • id: 51702655
    {'hecke_orbit_code': 36028797086074691, 'n': 967, 'trace_an': 61744}
  • id: 51702656
    {'hecke_orbit_code': 36028797086074691, 'n': 971, 'trace_an': 131162}
  • id: 51702657
    {'hecke_orbit_code': 36028797086074691, 'n': 977, 'trace_an': -46852}
  • id: 51702658
    {'hecke_orbit_code': 36028797086074691, 'n': 983, 'trace_an': 178799}
  • id: 51702659
    {'hecke_orbit_code': 36028797086074691, 'n': 991, 'trace_an': 101529}
  • id: 51702660
    {'hecke_orbit_code': 36028797086074691, 'n': 997, 'trace_an': 31793}