Newform data - 310.8.a.f

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• 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': 19840, 'analytic_conductor': 96.83935790007774, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [5, 1], [31, -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': [310, 1, [187, 251], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 10, 'field_disc': 62753795341713044257983363146361741165353495582973190208384, 'field_disc_factorization': [[2, 7], [17, 1], [43, 1], [89, 1], [521, 1], [33078528445234007, 1], [437258982148190272567052426472211, 1]], 'field_poly': [-3739212331975008, 396841300513056, 39115051614720, -1179858332736, -93411415542, 753120238, 65389315, -76284, -14812, 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, [-3739212331975008, 396841300513056, 39115051614720, -1179858332736, -93411415542, 753120238, 65389315, -76284, -14812, 0, 1]]], 'hecke_orbit': 6, 'hecke_orbit_code': 22517998271070518, 'hecke_ring_generator_nbound': 11, 'hecke_ring_index': 17920, 'hecke_ring_index_factorization': [[2, 9], [5, 1], [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': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '310.8.a.f', 'level': 310, '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': True, 'level_primes': [2, 5, 31], 'level_radical': 310, 'minimal_twist': '310.8.a.f', 'prim_orbit_index': 1, 'qexp_display': 'q-8q^{2}+\\beta _{1}q^{3}+2^{6}q^{4}-5^{3}q^{5}-8\\beta _{1}q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 10, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '310.8.a', 'trace_display': [-80, 0, -1250, 516], 'trace_hash': 1756469218658687537, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '8.848', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '236.603', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10064.218', 'prec': 30}], 'trace_zratio': 0, 'traces': [10, -80, 0, 640, -1250, 0, 516, -5120, 7754, 10000, -2390, 0, -9168, -4128, 0, 40960, -43152, -62032, 4002, -80000, -59254, 19120, 18376, 0, 156250, 73344, 228852, 33024, 224506, 0, 297910, -327680, -38532, 345216, -64500, 496256, 128856, -32016, -624968, 640000, -265640, 474032, -1003362, -152960, -969250, -147008, -1407424, 0, 2153146, -1250000, 3445714, -586752, -1196718, -1830816, 298750, -264192, 2915882, 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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

  
  {'an': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-8, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0, 0, 0], [64, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-125, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, -8, 0, 0, 0, 0, 0, 0, 0, 0], [52, -2, 0, 0, 0, 1, 0, 0, 0, 0], [-512, 0, 0, 0, 0, 0, 0, 0, 0, 0], [775, 8, 0, 0, 0, -1, 0, 1, 1, 0], [1000, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-239, -1, 0, -1, -1, 0, 0, 0, 0, -1], [0, 64, 0, 0, 0, 0, 0, 0, 0, 0], [-915, -22, 0, 2, 1, 4, -1, -1, -2, 1], [-416, 16, 0, 0, 0, -8, 0, 0, 0, 0], [0, -125, 0, 0, 0, 0, 0, 0, 0, 0], [4096, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-4319, 117, 2, 0, 0, -8, 5, -4, -1, 5], [-6200, -64, 0, 0, 0, 8, 0, -8, -8, 0], [395, 97, -2, -3, 6, -5, -1, -7, 3, -1], [-8000, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-5923, -64, -11, 2, 4, -9, 3, -6, -16, -5], [1912, 8, 0, 8, 8, 0, 0, 0, 0, 8], [1829, -27, 12, 3, 11, -24, -10, 5, -16, 1], [0, -512, 0, 0, 0, 0, 0, 0, 0, 0], [15625, 0, 0, 0, 0, 0, 0, 0, 0, 0], [7320, 176, 0, -16, -8, -32, 8, 8, 16, -8], [22865, 1642, 7, 15, -59, -36, -7, 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266524848, -215707925, -129636540, 8807826, 133482454, 154558991], [475445633539, 3978715161, 204000146, -292347431, -9607418, -752602609, 290744439, -90086343, -171400461, 94373135], [77831363156, -1169296250, -50388614, -165310260, 94951452, -46900632, 253676358, -379529352, -183661178, -4593866], [415739410945, -13180019081, -6687169, 19506902, -443098818, 271223294, -104790818, 373722136, 43486963, -209314069], [-476009357075, 18176324845, -102640447, -173646789, -299521799, 306615409, -21404516, 1216354, -400864799, -149570169], [1245538426821, 5765716185, 38862019, -97396353, -1896355, -232751020, 128120447, -334460098, -75268506, -38314429], [-113984219993, 10253943462, 30649216, 184717924, 179783044, 70989949, -201888230, -271660190, 179663374, 119014871], [870273826604, -6567091592, -239471500, 62862598, 81349736, 212900110, -167520290, 89697814, -28497768, -47665780]], 'char_orbit_index': 1, 'field_poly': [-3739212331975008, 396841300513056, 39115051614720, -1179858332736, -93411415542, 753120238, 65389315, -76284, -14812, 0, 1], 'hecke_orbit_code': 22517998271070518, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 6251597054878500444484108628362058112, 6251597054878500444484108628362058112, 2083865684959500148161369542787352704, 446542646777035746034579187740147008, 1041932842479750074080684771393676352, 260483210619937518520171192848419088, 3125798527439250222242054314181029056, 2083865684959500148161369542787352704], 'hecke_ring_inverse_denominators': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0, 0, 0], [2962, 8, 0, 0, 0, -1, 0, 1, 1, 0], [22865, 6016, 7, 15, -59, -36, -7, -1, 46, -1], [17719850, 65902, 863, -744, 973, -9407, 1444, 8231, 7789, 246], [188137478, 43079010, 102512, 122919, -545825, -382121, -90062, -45019, 492856, 36066], [126569138845, 438764137, 11032181, -10487433, 10260457, -83748325, 14963458, 64762687, 62597754, 2639853], [1238396215337, 326729333229, 1120757035, 853650342, -4526047632, -3515968681, -869622517, -542716045, 4389104642, 476856961], [958579447406880, 2752314596294, 111030188369, -106651107030, 90433305263, -719988763289, 126615714718, 510531283767, 512621157295, 25840801036], [7624414213122880, 2539962389321762, 10758509376696, 5789613954933, -36710640277205, -30914888751351, -7577345524116, -5299767600503, 37123324849614, 4662712777792]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0, 0, 0], [47844312425825814221877361154986332564528, -2369069892826608799436411646775150930296, -136588397732502820277641726807285606908, 3425918149185996732611014055717933346, 87356104991232770336749420577014884, -1199967324297822330596257959476381, -17392032515122181034288101078412, 145122137597756142324714649128, 1063648990801354242090238034, -5482065402626707290190679], [28632856655721794239653246893532978790704, 1272151412210179646028570396535993179720, 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-10687532326957193962309109], [6795442744754761672598400176329745540976, -658051946598047567178101463202765375800, -15939487720618991497990386136920327948, 1951018008174369794464014184803640290, 11532140686722899141864922475754924, -1510493775694714120802160926121461, -5311900295428898175703604159532, 368068501312201547913959174824, 511377352726811261224499770, -25975481941439628869061503], [-1915318742111358798324886991928504873648, 165730433097148609231350999722513167992, 5355990456787604637505366735850185572, -541796051276673592234224909499358478, -5358302950688709546279207523846924, 423872096028026575330553110837315, 2190326345155194416658368789556, -104770031817048938793291426728, -199002739777727251458609566, 7465513473651966721433881], [26137725059867932941582123098011626474096, -4076385880865709077291820125007222380856, -97867918658393010346385466565735151916, 12869666281110753015680814554795374530, 95714214535644595255064676578272956, -9737868801395585357214554193842069, -40399222988157239783925355702764, 2343430174300525642943750535144, 3724410862379477832857571626, -164398887972523958393370335], [-30293040504473602396992575400534141142224, 4242716347701322403570895437855470449096, 108154576793981536222409964140430393252, -11542585783088887077514730215690661358, -105551972892316385803202472554106268, 8262595953752842574144805752142955, 40695518640093577282379528651988, -1966909677982459411679815053080, -3626444047751609360686821278, 137843121362371609000417729]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 10, 'label': '310.8.a.f', 'level': 310, 'maxp': 2999, 'weight': 8}
• 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

  
  {'ALdims': [8, 10, 8, 10, 9, 9, 10, 6], 'Nk2': 19840, 'analytic_conductor': 96.83935790007774, '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': [310, 1, [187, 251], [1, 1]], 'conrey_index': 1, 'cusp_dim': 332, 'dim': 70, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 134218038, 'hecke_orbit_dims': [6, 8, 8, 9, 9, 10, 10, 10], 'label': '310.8.a', 'level': 310, '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': True, 'level_primes': [2, 5, 31], 'level_radical': 310, 'mf_dim': 340, 'mf_new_dim': 70, 'num_forms': 8, 'plus_dim': 37, 'prim_orbit_index': 1, 'relative_dim': 70, 'sturm_bound': 384, 'trace_bound': 5, 'trace_display': [-16, 52, -250, 0], 'traces': [70, -16, 52, 4480, -250, -448, 0, -1024, 49462, -2000, 15568, 3328, 0, -8896, 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-86008349684, 83781096704, -40278873904, -16443520000, 290749612, -51318975680, 182980368776, 757301248, -54579653000, -8145115968, 80661857980, 56407233536, 97670842152, 4642000000, -273524209008, -4175699968, 54598397564, 294805536288, -7497824000, -61401010176, -226516752512, 113589952640, 129585322080, -1835008000, 62125257670, -38352418624, -183619447960, -127328950528, -9615285500, -60831582976, -147003064536, -57344611328, 72238482128, 42216860000, 135755942136, 59305480448, -87721672560, -76841484800, -1713375000, 29115432960, -230238744532, 249605482240, 272117251008, -32525200000, 101927801396, 96066521504, -65175359896, -80991404032, -78520793500, -121919596480, -16475520040, 14911604224, -90817273328, 10678628000, 24085853312, -7809531904, -45440799224, 101321524352, -73381489000, -15690154496, 86999327948, -30978091040, -227642030288, -2000000000], 'weight': 8, '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

  
  {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 10, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '310.8.a.f', 'source_level': 310, 'target_char_orbit': 1, 'target_dim': 10, 'target_hecke_orbit': 6, 'target_is_minimal': True, 'target_label': '310.8.a.f', 'target_level': 310, 'twist_class_label': '310.8.a.f', 'twist_class_level': 310, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 688000
    {'charpoly_factorization': [[[8, 1], 10]], 'hecke_orbit_code': 22517998271070518, 'p': 2}
  • id: 688001
    {'charpoly_factorization': [[[-3739212331975008, 396841300513056, 39115051614720, -1179858332736, -93411415542, 753120238, 65389315, -76284, -14812, 0, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 3}
  • id: 688002
    {'charpoly_factorization': [[[125, 1], 10]], 'hecke_orbit_code': 22517998271070518, 'p': 5}
  • id: 688003
    {'charpoly_factorization': [[[-1117551438714500287276056576, -8735697982910204448649216, 263483935834172856582144, 691508259378421384704, -4014953108738350080, -1460183588778736, 8153518671440, 1633163620, -5061160, -516, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 7}
  • id: 688004
    {'charpoly_factorization': [[[721870177304788421744869927649280, 8581524003108951258368907264, -14969670353717152803803019520, -30876222996932672014641792, -11064811287506419305104, 6035882447747841336, 2048171783497736, -280708761252, -93041022, 2390, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 11}
  • id: 688005
    {'charpoly_factorization': [[[-4013775948741677704221918083355246592, -12127863921566418834813952674869248, -11265923524018057228327676977152, -3413573974565651974994499008, 198664939053424797192176, 228360379933392692120, 18048612967288184, -2772775905872, -286760866, 9168, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 13}
  • id: 688006
    {'charpoly_factorization': [[[3295034010229519625231378654246643845529600, 2520468352880781440199471559522624227328, 35009106802655290230374924311233536, -24539631061404534433520928861472, -487136605921133487181167296, 76046122641903287579902, 1623447825364524173, -96138445315716, -2140482808, 43152, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 17}
  • id: 688007
    {'charpoly_factorization': [[[921102847808361099978433153675438395648000, -1071275342450606606435431279323500098560, 309875158138998481468809115975348224, 2029295515103477564063499554560, -2234431967065838678815386520, -5885488617091083829340, 4790584866823540035, 8530742118170, -3862922912, -4002, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 19}
  • id: 688008
    {'charpoly_factorization': [[[-71328644080108327955621036827814479330378444800, 3147288999283712372305003027778148767434240, 472399070488270573547985295684490686848, -9329841736632794535488573375915968, -555738917511842242190566548096, 2233611325062176523986336, 184033147840225950040, 4960808931004, -23075829688, -18376, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 23}
  • id: 688009
    {'charpoly_factorization': [[[-9151670056727888306654763734053099339171442419200, -805586035145195763202615666857422887612676480, 1216420141444513033632384606627894905344, 553458673435703407647083002935942848, -1268872962658859730229026295712, -118334854592576660684733032, 452480449731746399864, 9070318478364476, -40160586186, -224506, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 29}
  • id: 688010
    {'charpoly_factorization': [[[-29791, 1], 10]], 'hecke_orbit_code': 22517998271070518, 'p': 31}
  • id: 688011
    {'charpoly_factorization': [[[-5023260485957641238456968234945207326771032098116532224, -12746983800160255227354925428982741233100891131904, 430246807620160427998798841262520847198878944, 939063183953623969330702191842360682544, -11068748596665442166006657277042010, -15383805245518259602860309302, 123236180448029701968505, 82985206689579168, -594774409866, -128856, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 37}
  • id: 688012
    {'charpoly_factorization': [[[-9368086876795507437076422864645658167605429629693976448, -173414862520034219269861714471280757281122935840320, 925449949858542627822805935108933768625538032, 9147184527039022916227728165079583544368, -49461513515700237517058601169340120, -28760937331948538060906404904, 381380371077309115847213, -88092385884477352, -1039354713486, 265640, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 41}
  • id: 688013
    {'charpoly_factorization': [[[-27044051324793716849515367683129679523026695637315788640, 85202492957014759810316145838353573172790948812256, 2535678796875841794684619621681651284535792352, -9459796585921149688289582322950164427120, -42985557858205658220289985841575230, 154621291730194801290069805254, 246943950039661767203999, -713069359312777842, -754978255016, 1003362, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 43}
  • id: 688014
    {'charpoly_factorization': [[[4196534594692570923817144981537226560202516515822397030400, 10856991535684776698922949143211623964740380552265728, -316627731933660245618386223548470408118338457600, -1091896864474024760715411921711361707692032, 425252487620000603515612105371618624, 3936094277219286340783277187392, 1436640473199135720856528, -4326016641477687408, -2612797831932, 1407424, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 47}
  • id: 688015
    {'charpoly_factorization': [[[-1349728634803407180366838495102635004587133178388533452800, 38327102831269966498068411816647526252618342372494592, -44187313452550431270870710118908160729388889632, -3212036294269907354351537337297651938965344, -4164189192404292613984056863997549546, 7762066826175803805764569802610, 9297187996260413001148145, -5511622688932787734, -5643973467026, 1196718, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 53}
  • id: 688016
    {'charpoly_factorization': [[[-13051656691991259179816753612570869540436394950579632998604800, -11087551626978159340261297834695562851056971934805081600, 54675850128626827844826809697877336858900201810048, 20005054341191764225855323925978277437031008, -73123502689754259428265344409717671448, -12884338977676740093010240193480, 42470909660909304596913263, 3129412032630125690, -10992501669896, -161794, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 59}
  • id: 688017
    {'charpoly_factorization': [[[52211678418610589688011507642758802773763057021771063366860800, -15494268754097292148780778718549684376464370664490163200, -187732657222279711390186664930690241945924732595456, 120310778501330956616869578147776175067290368, 181311991832358300878048585447842051968, -185436891079064879621497812567184, -1682623764855093008221464, 48422862681754383476, -9984913560978, -3433884, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 61}
  • id: 688018
    {'charpoly_factorization': [[[1105906694663712771097377874271138584209182437373222319685632, -9896414879658376066262884718467707536839362797611597824, -2816288037354115493925997891110714235995230996480, 60170118183115541070032779843142083681736448, -40361428848457794930336197109387665600, -64522353699582525069749541239008, 55822175072855561367548088, 18610728002502444868, -19250225823916, 502916, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 67}
  • id: 688019
    {'charpoly_factorization': [[[-666254599830437762262634665372728608466408832074339523483402240, -910674782730895527264743428214800992150472388703959384064, 990540457927352701989263640257792382410039556243456, 1169221457891279082257755285857201901152259072, -655182871658787637671967729148757560128, -454992032827183583552998988209680, 191895941081118714617573519, 65696615384954225670, -24334306641004, -2877450, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 71}
  • id: 688020
    {'charpoly_factorization': [[[-110705396015417711382866813474821183813811312754328858372633600, 3838869809505351008421849796042735954433865988551529340160, -14021381747833795332839085042633031221686607525257792, 13021466516725443087948629203168158530369244752, -1824152445908201270446305826742748183400, -2321839576066343415447313917549662, 693906674215356088561229673, 123107777660567437642, -48716119918528, -1998674, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 73}
  • id: 688021
    {'charpoly_factorization': [[[-120847319598975205079103347905052790842380404118181368627200000, 1112637949739085894805007255847984603163139359039073157120, -2095590941420056309901376772215871184404134787069952, -1920843598709844455774696033242986963418395904, 2994151252880857621102812234940417035328, 287768656389126080403959696320096, -960652642051333551267004168, 135171767677662377068, 61085249239324, -15998410, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 79}
  • id: 688022
    {'charpoly_factorization': [[[-130058490258970993363947916383886528849233272181907969246838653728, -126982429134847060132710427658192655245862404924973435152448, 119026813518620894051388393597636443371042933073709904, 105089227798052881668198312602934344457848752296, -30668212384704417008252514395979855521662, -17015613853550158785679305551319310, 4112837172974816973467591495, 456869850148065249354, -119965985626660, -3249242, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 83}
  • id: 688023
    {'charpoly_factorization': [[[8014041965574024990086239630897869194354863945023916000638806400000, -20436594305641787917888825683985854452208718115022727063315200, 12546625594075793491978994372089971790641406513184576256, -781662632856139549132330891671502589886725941568, -886404332761726263187904876155701183498880, 76038674566774436886947953808618768, 22787685075247381604259561024, -1331930672407288320252, -251316925111508, 6750070, 1], 1]], 'hecke_orbit_code': 22517998271070518, 'p': 89}
  • id: 688024
    {'charpoly_factorization': [[[5406754369416839066078607885909960708081122268236920887826630840320, -19311851646865463404707570497979824736425186265871196597901312, 5834830270608510346332482178865772731666996719454909696, 5784130722019824321485473229326947177199579766784, -1921838264689779038944905320228542733720448, -160472275832669231287308650174718272, 51606222193277560518384227936, 1121731789963082931936, -413460088529096, -2479820, 1], 1]], 'hecke_orbit_code': 22517998271070518, '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': 6, 'label': '310.8.a.f', 'level': 310, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 43848625
    {'hecke_orbit_code': 22517998271070518, 'n': 1, 'trace_an': 10}
  • id: 43848626
    {'hecke_orbit_code': 22517998271070518, 'n': 2, 'trace_an': -80}
  • id: 43848627
    {'hecke_orbit_code': 22517998271070518, 'n': 3, 'trace_an': 0}
  • id: 43848628
    {'hecke_orbit_code': 22517998271070518, 'n': 4, 'trace_an': 640}
  • id: 43848629
    {'hecke_orbit_code': 22517998271070518, 'n': 5, 'trace_an': -1250}
  • id: 43848630
    {'hecke_orbit_code': 22517998271070518, 'n': 6, 'trace_an': 0}
  • id: 43848631
    {'hecke_orbit_code': 22517998271070518, 'n': 7, 'trace_an': 516}
  • id: 43848632
    {'hecke_orbit_code': 22517998271070518, 'n': 8, 'trace_an': -5120}
  • id: 43848633
    {'hecke_orbit_code': 22517998271070518, 'n': 9, 'trace_an': 7754}
  • id: 43848634
    {'hecke_orbit_code': 22517998271070518, 'n': 10, 'trace_an': 10000}
  • id: 43848635
    {'hecke_orbit_code': 22517998271070518, 'n': 11, 'trace_an': -2390}
  • id: 43848636
    {'hecke_orbit_code': 22517998271070518, 'n': 12, 'trace_an': 0}
  • id: 43848637
    {'hecke_orbit_code': 22517998271070518, 'n': 13, 'trace_an': -9168}
  • id: 43848638
    {'hecke_orbit_code': 22517998271070518, 'n': 14, 'trace_an': -4128}
  • id: 43848639
    {'hecke_orbit_code': 22517998271070518, 'n': 15, 'trace_an': 0}
  • id: 43848640
    {'hecke_orbit_code': 22517998271070518, 'n': 16, 'trace_an': 40960}
  • id: 43848641
    {'hecke_orbit_code': 22517998271070518, 'n': 17, 'trace_an': -43152}
  • id: 43848642
    {'hecke_orbit_code': 22517998271070518, 'n': 18, 'trace_an': -62032}
  • id: 43848643
    {'hecke_orbit_code': 22517998271070518, 'n': 19, 'trace_an': 4002}
  • id: 43848644
    {'hecke_orbit_code': 22517998271070518, 'n': 20, 'trace_an': -80000}
  • id: 43848645
    {'hecke_orbit_code': 22517998271070518, 'n': 21, 'trace_an': -59254}
  • id: 43848646
    {'hecke_orbit_code': 22517998271070518, 'n': 22, 'trace_an': 19120}
  • id: 43848647
    {'hecke_orbit_code': 22517998271070518, 'n': 23, 'trace_an': 18376}
  • id: 43848648
    {'hecke_orbit_code': 22517998271070518, 'n': 24, 'trace_an': 0}
  • id: 43848649
    {'hecke_orbit_code': 22517998271070518, 'n': 25, 'trace_an': 156250}
  • id: 43848650
    {'hecke_orbit_code': 22517998271070518, 'n': 26, 'trace_an': 73344}
  • id: 43848651
    {'hecke_orbit_code': 22517998271070518, 'n': 27, 'trace_an': 228852}
  • id: 43848652
    {'hecke_orbit_code': 22517998271070518, 'n': 28, 'trace_an': 33024}
  • id: 43848653
    {'hecke_orbit_code': 22517998271070518, 'n': 29, 'trace_an': 224506}
  • id: 43848654
    {'hecke_orbit_code': 22517998271070518, 'n': 30, 'trace_an': 0}
  • id: 43848655
    {'hecke_orbit_code': 22517998271070518, 'n': 31, 'trace_an': 297910}
  • id: 43848656
    {'hecke_orbit_code': 22517998271070518, 'n': 32, 'trace_an': -327680}
  • id: 43848657
    {'hecke_orbit_code': 22517998271070518, 'n': 33, 'trace_an': -38532}
  • id: 43848658
    {'hecke_orbit_code': 22517998271070518, 'n': 34, 'trace_an': 345216}
  • id: 43848659
    {'hecke_orbit_code': 22517998271070518, 'n': 35, 'trace_an': -64500}
  • id: 43848660
    {'hecke_orbit_code': 22517998271070518, 'n': 36, 'trace_an': 496256}
  • id: 43848661
    {'hecke_orbit_code': 22517998271070518, 'n': 37, 'trace_an': 128856}
  • id: 43848662
    {'hecke_orbit_code': 22517998271070518, 'n': 38, 'trace_an': -32016}
  • id: 43848663
    {'hecke_orbit_code': 22517998271070518, 'n': 39, 'trace_an': -624968}
  • id: 43848664
    {'hecke_orbit_code': 22517998271070518, 'n': 40, 'trace_an': 640000}
  • id: 43848665
    {'hecke_orbit_code': 22517998271070518, 'n': 41, 'trace_an': -265640}
  • id: 43848666
    {'hecke_orbit_code': 22517998271070518, 'n': 42, 'trace_an': 474032}
  • id: 43848667
    {'hecke_orbit_code': 22517998271070518, 'n': 43, 'trace_an': -1003362}
  • id: 43848668
    {'hecke_orbit_code': 22517998271070518, 'n': 44, 'trace_an': -152960}
  • id: 43848669
    {'hecke_orbit_code': 22517998271070518, 'n': 45, 'trace_an': -969250}
  • id: 43848670
    {'hecke_orbit_code': 22517998271070518, 'n': 46, 'trace_an': -147008}
  • id: 43848671
    {'hecke_orbit_code': 22517998271070518, 'n': 47, 'trace_an': -1407424}
  • id: 43848672
    {'hecke_orbit_code': 22517998271070518, 'n': 48, 'trace_an': 0}
  • id: 43848673
    {'hecke_orbit_code': 22517998271070518, 'n': 49, 'trace_an': 2153146}
  • id: 43848674
    {'hecke_orbit_code': 22517998271070518, 'n': 50, 'trace_an': -1250000}
  • id: 43848675
    {'hecke_orbit_code': 22517998271070518, 'n': 51, 'trace_an': 3445714}
  • id: 43848676
    {'hecke_orbit_code': 22517998271070518, 'n': 52, 'trace_an': -586752}
  • id: 43848677
    {'hecke_orbit_code': 22517998271070518, 'n': 53, 'trace_an': -1196718}
  • id: 43848678
    {'hecke_orbit_code': 22517998271070518, 'n': 54, 'trace_an': -1830816}
  • id: 43848679
    {'hecke_orbit_code': 22517998271070518, 'n': 55, 'trace_an': 298750}
  • id: 43848680
    {'hecke_orbit_code': 22517998271070518, 'n': 56, 'trace_an': -264192}
  • id: 43848681
    {'hecke_orbit_code': 22517998271070518, 'n': 57, 'trace_an': 2915882}
  • id: 43848682
    {'hecke_orbit_code': 22517998271070518, 'n': 58, 'trace_an': -1796048}
  • id: 43848683
    {'hecke_orbit_code': 22517998271070518, 'n': 59, 'trace_an': 161794}
  • id: 43848684
    {'hecke_orbit_code': 22517998271070518, 'n': 60, 'trace_an': 0}
  • id: 43848685
    {'hecke_orbit_code': 22517998271070518, 'n': 61, 'trace_an': 3433884}
  • id: 43848686
    {'hecke_orbit_code': 22517998271070518, 'n': 62, 'trace_an': -2383280}
  • id: 43848687
    {'hecke_orbit_code': 22517998271070518, 'n': 63, 'trace_an': -2713864}
  • id: 43848688
    {'hecke_orbit_code': 22517998271070518, 'n': 64, 'trace_an': 2621440}
  • id: 43848689
    {'hecke_orbit_code': 22517998271070518, 'n': 65, 'trace_an': 1146000}
  • id: 43848690
    {'hecke_orbit_code': 22517998271070518, 'n': 66, 'trace_an': 308256}
  • id: 43848691
    {'hecke_orbit_code': 22517998271070518, 'n': 67, 'trace_an': -502916}
  • id: 43848692
    {'hecke_orbit_code': 22517998271070518, 'n': 68, 'trace_an': -2761728}
  • id: 43848693
    {'hecke_orbit_code': 22517998271070518, 'n': 69, 'trace_an': -716816}
  • id: 43848694
    {'hecke_orbit_code': 22517998271070518, 'n': 70, 'trace_an': 516000}
  • id: 43848695
    {'hecke_orbit_code': 22517998271070518, 'n': 71, 'trace_an': 2877450}
  • id: 43848696
    {'hecke_orbit_code': 22517998271070518, 'n': 72, 'trace_an': -3970048}
  • id: 43848697
    {'hecke_orbit_code': 22517998271070518, 'n': 73, 'trace_an': 1998674}
  • id: 43848698
    {'hecke_orbit_code': 22517998271070518, 'n': 74, 'trace_an': -1030848}
  • id: 43848699
    {'hecke_orbit_code': 22517998271070518, 'n': 75, 'trace_an': 0}
  • id: 43848700
    {'hecke_orbit_code': 22517998271070518, 'n': 76, 'trace_an': 256128}
  • id: 43848701
    {'hecke_orbit_code': 22517998271070518, 'n': 77, 'trace_an': 1889492}
  • id: 43848702
    {'hecke_orbit_code': 22517998271070518, 'n': 78, 'trace_an': 4999744}
  • id: 43848703
    {'hecke_orbit_code': 22517998271070518, 'n': 79, 'trace_an': 15998410}
  • id: 43848704
    {'hecke_orbit_code': 22517998271070518, 'n': 80, 'trace_an': -5120000}
  • id: 43848705
    {'hecke_orbit_code': 22517998271070518, 'n': 81, 'trace_an': 30700054}
  • id: 43848706
    {'hecke_orbit_code': 22517998271070518, 'n': 82, 'trace_an': 2125120}
  • id: 43848707
    {'hecke_orbit_code': 22517998271070518, 'n': 83, 'trace_an': 3249242}
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