Newform data - 75.16.a.l

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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': 19200, 'analytic_conductor': 107.0201288249403, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [5, -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': [75, 1, [26, 52], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 8, 'field_disc': 299846244703993937879741477104077297087197572917047826208, 'field_disc_factorization': [[2, 5], [9370195146999810558741921159502415533974924153657744569, 1]], 'field_poly': [962566763029600000, 11942226547624000, -240460263995200, -638065050800, 12902022496, 5065964, -206884, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [320331009900937216, 24142127857852416, -91983116659712, -2174141347200, 8548359216, 45045000, -174278, -273, 1]]], 'hecke_orbit': 12, 'hecke_orbit_code': 49539596169510987, 'hecke_ring_generator_nbound': 13, 'hecke_ring_index': 656100000000000000, 'hecke_ring_index_factorization': [[2, 14], [3, 8], [5, 14]], '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': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '75.16.a.l', 'level': 75, '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': [3, 5], 'level_radical': 15, 'minimal_twist': '15.16.b.a', 'prim_orbit_index': 1, 'qexp_display': 'q+(34+\\beta _{1})q^{2}+3^{7}q^{3}+(20114+33\\beta _{1}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 8, 'rm_discs': [], 'sato_tate_group': '15.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '75.16.a', 'trace_display': [273, 17496, 0, 1149126], 'trace_hash': 224874632282940254, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '7.429', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '148.459', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4557.617', 'prec': 27}], 'trace_zratio': 0, 'traces': [8, 273, 17496, 160941, 0, 597051, 1149126, 10053771, 38263752, 0, 62424222, 351977967, 44492838, 306251034, 0, 1871684545, 3593639622, 1305750537, -496736656, 0, 2513138562, 26169930714, 2358873312, 21987597177, 0, 18223186326, 83682825624, -10716504462, 36630923358, 0, 166724197108, 1086177843771, 136521773514, 141055448602, 0, 769775813829, 2497964854986, 785802288552, 97305836706, 0, 4754409554748, 669771011358, 1310015295120, 7792818609978, 0, 14727772650308, 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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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'hecke_ring_denominators': [1, 1, 1, 11388268099584, 11388268099584, 45553072398336, 22776536199168, 45553072398336], 'hecke_ring_inverse_denominators': [1, 1, 1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0], [51726, -35, 1, 0, 0, 0, 0, 0], [-1832418, 82116, 4, 1, 1, 0, 0, 0], [4247434154, -4562770, 114528, 51, 55, 18, 20, 14], [-238535247846, 7748619230, 1469836, 80619, 132143, 1326, -348, 194], [400771550176714, -464046114834, 11951503372, 5003587, 8733991, 2278350, 3446148, 2401506], [-24266408425637926, 765741041118606, 247409901084, 5581258059, 14768675407, 303154686, -156911452, 6226226]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0], [-51726, 35, 1, 0, 0, 0, 0, 0], [-2049391066485603712, -923236766383772512, -550595900855376, 51802225233488, 2890812920, -683774226, 31693, 2581], [25273736743865445760, -13516614415608992, 505042828457040, -40413957133904, -2890812920, 683774226, -31693, -2581], [4012290659675216042368, 22272397257755236064, -436401078014545104, -994182620045168, 9939087037640, 13639097274, -58895923, -56903], [2939625300658590017152, 61929390561475054624, -308522430014060016, -4599151185198416, 8587020066616, 87901444566, -55931569, -473989], [-8469445244380839833728, -190108228934657085856, 1070016176478681072, 14298910799326928, -34056074566936, -269464422942, 235564033, 1430365]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 8, 'label': '75.16.a.l', 'level': 75, 'maxp': 2999, 'weight': 16}
• 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': [12, 12, 10, 14], 'Nk2': 19200, 'analytic_conductor': 107.0201288249403, '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': [75, 1, [26, 52], [1, 1]], 'conrey_index': 1, 'cusp_dim': 144, 'dim': 48, 'eis_dim': 12, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 268435531, 'hecke_orbit_dims': [1, 1, 2, 2, 3, 3, 4, 4, 6, 6, 8, 8], 'label': '75.16.a', 'level': 75, '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': [3, 5], 'level_radical': 15, 'mf_dim': 156, 'mf_new_dim': 48, 'num_forms': 12, 'plus_dim': 26, 'prim_orbit_index': 1, 'relative_dim': 48, 'sturm_bound': 160, 'trace_bound': 2, 'trace_display': [-50, 0, 0, -4058260], 'traces': [48, -50, 0, 726896, 0, -354294, -4058260, -3276180, 229582512, 0, 167119632, 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74302116419278734939920, 47507758128233928572472, 0, -135643255332650884017168, 6474775175052360158700, 14227064699499419556740, -223178242390125713143776, 0, -37699880638507047409432, -70795492467815525091840, -41449435470269174871720, -80544710402354075739544, 0, 33404272865861137511616, 54617395659894986782520, 114747341177119830619440, -19080815687616936575052, 0, -124829234218588926284952, 54696301336223140695660, -113814882732242358409440, -460280981630724517177296, 0, -157327789402647857274600, -66446344808909481441600, -113961888093036010756680, 178904796947332604594816, 0, -27793494907806932349120, 193536330339549055629960, 18002846847585733007980, -1408163175886081481748, 0, -180348721256849707641456, 35486298980908806526200, -82583726880765660288360, -96562833167309566553976, 0, 370326805772904435162948, -115775786762610615928600, 7346688173581743834840, 50397878675489529355768, 0, 189771062162965542480744, -14749902057128139815460, 288646406059256349641580, 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• 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: 65974
    {'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 8, 'source_hecke_orbit': 12, 'source_is_minimal': False, 'source_label': '75.16.a.l', 'source_level': 75, 'target_char_orbit': 2, 'target_dim': 16, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '15.16.b.a', 'target_level': 15, 'twist_class_label': '15.16.b.a', 'twist_class_level': 15, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 16}
  • id: 65975
    {'conductor': 15, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 8, 'source_hecke_orbit': 12, 'source_is_minimal': False, 'source_label': '75.16.a.l', 'source_level': 75, 'target_char_orbit': 2, 'target_dim': 16, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '45.16.b.d', 'target_level': 45, 'twist_class_label': '15.16.b.a', 'twist_class_level': 15, 'twisting_char_label': '15.e', 'twisting_char_orbit': 5, 'weight': 16}
  • id: 65976
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 8, 'source_hecke_orbit': 12, 'source_is_minimal': False, 'source_label': '75.16.a.l', 'source_level': 75, 'target_char_orbit': 1, 'target_dim': 8, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '75.16.a.k', 'target_level': 75, 'twist_class_label': '15.16.b.a', 'twist_class_level': 15, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 16}
  • id: 65977
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 8, 'source_hecke_orbit': 12, 'source_is_minimal': False, 'source_label': '75.16.a.l', 'source_level': 75, 'target_char_orbit': 1, 'target_dim': 8, 'target_hecke_orbit': 12, 'target_is_minimal': False, 'target_label': '75.16.a.l', 'target_level': 75, 'twist_class_label': '15.16.b.a', 'twist_class_level': 15, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 16}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 237200
    {'charpoly_factorization': [[[320331009900937216, 24142127857852416, -91983116659712, -2174141347200, 8548359216, 45045000, -174278, -273, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 2}
  • id: 237201
    {'charpoly_factorization': [[[-2187, 1], 8]], 'hecke_orbit_code': 49539596169510987, 'p': 3}
  • id: 237202
    {'charpoly_factorization': [[[0, 1], 8]], 'hecke_orbit_code': 49539596169510987, 'p': 5}
  • id: 237203
    {'charpoly_factorization': [[[-1250786127833485069683531817233124509846585600000, -40421539465275863057820311859392029391424000, -204046232197758634482243086863163779200, 44488172177099648685577388167200, 150743875664946260000996496, 8174483711519260464, -22656795528384, -1149126, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 7}
  • id: 237204
    {'charpoly_factorization': [[[-275254002752995654637631129926600627687901872792156546935117824, 18403243357594698104838988561760013531239442167452399104, -98735356563287103210050007604788656301448332672, -9777661434564046197893953603207087661280, 112236045850297070017540770393936, 1439559575080104103425360, -19993746785610528, -62424222, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 11}
  • id: 237205
    {'charpoly_factorization': [[[-2968165367605457086326208824525283875843073019509804781494446587904, -94759481898940622838830035100965612509646705654576121708544, -614844728936514246085338174851019085669463961710592, 1975609184022649690351461443709488250375840, 22607157563392495254499674455058576, -5962913424864820802411280, -262030026980127528, -44492838, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 13}
  • id: 237206
    {'charpoly_factorization': [[[719331078199468468065727668779224874430724307629178535303919228805687296, -7768517753405849745251692261900492763905856666393344384588964352, 25423206133193069893118826008643011280672366411616786048, -26183380407951344844033430718874053126143899744, -8184102449823332990090015442436242480, 21182251279330863705446039376, -3400349959063960832, -3593639622, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 17}
  • id: 237207
    {'charpoly_factorization': [[[5094266374001851988289908058134174486878807017015606182827305321103360000, -242012843583237340253264567948661237232824239625020506288160768000, 2722649020563005667664798835439765260052767226653468262400, -3385103032358809122654832004537683693651114065920, 1162590534684362776993526968901535870976, 73438366868105282397451119616, -69862007101310415104, 496736656, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 19}
  • id: 237208
    {'charpoly_factorization': [[[173930013511074597553045454434650507948503036756458317084365446365607379968000000, -89684417560918155969001705050207036016038079903181574141329960288256000, -20652692108481635699621691748912375369240296379649167633203200, 1300261076767814430361772058837114586263241713868800, 281626075431132968698798716407444550176256, -2373401799687772355436354590208, -1004087286365534722496, -2358873312, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 23}
  • id: 237209
    {'charpoly_factorization': [[[-73324780931432352923564163677389844514794923489120479575135444887122806820883660800000, 8270568213682520113131072574941215148899749734969960046701163756640305152000, -141966881322405201224650324775668258292503330197264850729909862400, -9930394759559718134789936395137957071676107875841326080, 279513845052703324987184822425745355821574336, 973267566011167340692450266850008, -34488633560613075535716, -36630923358, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 29}
  • id: 237210
    {'charpoly_factorization': [[[528813583614177601018702362920119121227334785349173553682229267722285058622596710400000000, 3561974688784801873288934858237930128646753866056443147182780911853801472000000, -91223206960098724077271859092022709416778981878189036334462033920000, -420076283297662748610255975285362878428991657052385894400, 5299696992401506251583258612327166951219439616, 15322526961172274044094384279816768, -122709694147200863229776, -166724197108, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 31}
  • id: 237211
    {'charpoly_factorization': [[[-130022968673017337742198957921221845389011614507035264028963271916572898845948592418621440000, -795874808557829567591596439107130906532145249126055385482900720693885592976128000, 13414121152857145808789358807204449287096597452091586860465006241414400, 35495474910085297740338391614875740238043159224492382045280, -297612469067233338008540516308687742424822403824, -82461052218445003125070089992651376, 1827567557391491735562216, -2497964854986, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 37}
  • id: 237212
    {'charpoly_factorization': [[[454653250733478139234699439454996747073891384679935346398655113163932539902562517372236461280000, -2490526376010584487036064446830246312498125140492829405606583107564554631032883104000, 1487822112598884489173465987032535220101664996908732844066176418328982400, 9757769398077250060218011337987316514802452708341089834221760, -17963952722051724337407416697155946639344730938304, 7583504793903065330572353317016041808, 4928686390097704301873544, -4754409554748, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 41}
  • id: 237213
    {'charpoly_factorization': [[[-1049655869289860064157221031380127670875122572801356956985860186095848372008369470959752895463424, 4132002739688622967311395492960914777744624401796478149393321019091377956841862266880, 388840206392018239488566435205295154790800501621544627429744637843144704, -16832784849109337592357404506344379304897463536099674636431360, 13204073907930129416634758890871288772346216813056, 9351462997488439797480282329686736640, -7536118903164028423725696, -1310015295120, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 43}
  • id: 237214
    {'charpoly_factorization': [[[-9957489746835156674537204623394396777960971943274188275009818426574700336093345960272282493747462144, 18527759691570503582152095977333611526744884653769050631827427060654167674874528194887680, -9244371542248553343416042603975340107435505321929205300824488482041725190144, -670504058535329599106766786961056711006364010405997291312906240, 1300635524949153259217933181302611104774675404484096, -72748112873343629798852156607495802560, -60670629480990914178811184, 3007996138620, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 47}
  • id: 237215
    {'charpoly_factorization': [[[159617839770507896334034057452446459414190179970707604811019765946927477039842389534330871030752000000, -516212797874914642843614681566470067553703846112277244751724842656242796392604305259200000, 405867514592299621804002119423910577707095846289321679666538329673124577571200, -110604184552662554344382806582206043484336404525595514412010904480, 3602836455573942040317768038645988096306826020386256, 2569293063763680386125796566674452720112, -255747131208239054275112816, -6974407032522, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 53}
  • id: 237216
    {'charpoly_factorization': [[[-11749343241839737792504420903408159987171462599468297297350253306818950117782547667219080897027697184000000, -3243719030306288147418853165347269170076000341906911023349300371904875340125510857739350080000, -213733204142358669269372975381022985857256121457285788302780448420727089984707200, 10216923590448770724265460212600811578226525584375751165469880734240, 1218232641793289273918137816413811073258531628583997136, -6023433641884843931754831277547381207856, -2028544145416642717960172784, -1259020938606, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 59}
  • id: 237217
    {'charpoly_factorization': [[[418857671186213194718637338941552608590626980994087676962578836325274591600985927682305188159805013012736, 149662540297098949066075669199499938179226449207547388117439825041425651482801694949064463360, -6168032122452936821926392387936661134324394986927408225485168955701588445814016, -4025842879809265601525587855468466241147118588815197019521470961920, 106716157619317924118307446013818467834614511250679136, 29604416870554499032612189252869980262080, -1167334543395786061523014736, -25651568022640, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 61}
  • id: 237218
    {'charpoly_factorization': [[[-4714638930199969398082155503796581108842343777273775533782778799179807750083728303484054117149617678853341184, -505002867831201066002408133609723830539130866389511930924251007600817729469111522028052577779712, -7965321068421104774203144539383900496219308476655809850614202579939071451667628032, 670536138610415400098598608090367957801830227764434961017963836563456, 18085210300274584956812941116063357946626567746976990720, -264091477707795791255784588377441806048704, -8669144929938277195533606192, 27008842727148, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 67}
  • id: 237219
    {'charpoly_factorization': [[[-1833895599636450412631412224420848365077616807655064750472469015034268242331397353515717505341266763609800704, 102089223334213333144642318098351019125909748469116628416709935578518925289913684929747548635136, 156180039097960925946719966687039254803442737213740988101199914089641138483116900352, 3233106760743459101125130555387309836912031470590248700998544690705408, -63714727614756534749647703529066087360980642477062260480, -1828115941763670955753832550562873323581568, -2828184153387199457383716768, 174179827562004, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 71}
  • id: 237220
    {'charpoly_factorization': [[[69615744988731010957049308241201798803510305948051576920566612309108985943867304073835947894976622514995200000, -1392820180193326867771202022993299022336736082202569796616578480505201984155857642875310825472000, -215469868301519829473989612182262218964940060434428887088984353602781295869252198400, -723745975228887927314990718400288745332997256764525110297406334673920, 122559208776312242493023802709953852796446517794489206016, 858850062980107301297503766279711373923712, -19784101162568493949880000256, -107017091040132, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 73}
  • id: 237221
    {'charpoly_factorization': [[[38931416233133537446434764407707297745631059946286441299423467945284518613351394891466144701226634182656000000000, 1525290492260248885380108205330132233000141389814146987965477185042452657360265010506748395520000000, -35163004027137909525134097316362444832738076726289197858866955450828924686966784000000, -467806654881030410548825927543071855906104628884567849687239664691200000, 3764394317074806109967937603668395618972023009391368640000, 21376493773598111041365151573374579999448000, -127783662108478969993884791600, -173323732806380, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 79}
  • id: 237222
    {'charpoly_factorization': [[[933370293153142956483622107289088483271554245850243898518692284642714235973958174430527035135144256147597278642176, -38697134639680151765522365667154518099248924924998544367205375629970635723646825904528325375140626432, 423809419310825907921972836787982250007637331231475391588121692142909108370658086387712, 503100335326364765859419268819807275942261021878857616396025572360826880, -23311817889126347229944144578179116275915250273417052931584, 73114883517323340673864878835093408775112960, 129804768570748508935577663488, -868845027534576, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 83}
  • id: 237223
    {'charpoly_factorization': [[[-11401755765239757449274925115535740093970260976001430373582453054474314209603389936903345353964327111587688954720000, -337423945478763668697138310842880878929260018723651705125517365864693323834621716169295900492008064000, -1645065033626847228860248636377207590481199269415194338916135453238909958473135850169600, 12617011653276026525280388347648400567426566916971012631527609233106812160, 71068893946799222974053020918477271681380911947833779971936, -143986553972646938416848763473924700956970944, -553051546717172986665373343184, 436746702974256, 1], 1]], 'hecke_orbit_code': 49539596169510987, 'p': 89}
  • id: 237224
    {'charpoly_factorization': [[[-65343223064353999210685425622522008757713445661249130402242931186617405950469528499136082315609160894450306042036224, -2503332869558790691077709689814390612075679024028348388065302216631259771873790501255974110510754824192, -23712993731506945300267114004772302509694891381981968988512688619595632974248047001731072, 12185510611622664891081485973553743727095048100336431282700189217657389056, 556230050903006713459880912410699912567798283347773298360320, -717363567009064235863615602971212509167852544, -1208596112785698307760790156672, 1064926798083408, 1], 1]], 'hecke_orbit_code': 49539596169510987, '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': 12, 'label': '75.16.a.l', 'level': 75, 'portrait': 'data:image/png;base64,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', 'weight': 16}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 56797903
    {'hecke_orbit_code': 49539596169510987, 'n': 1, 'trace_an': 8}
  • id: 56797904
    {'hecke_orbit_code': 49539596169510987, 'n': 2, 'trace_an': 273}
  • id: 56797905
    {'hecke_orbit_code': 49539596169510987, 'n': 3, 'trace_an': 17496}
  • id: 56797906
    {'hecke_orbit_code': 49539596169510987, 'n': 4, 'trace_an': 160941}
  • id: 56797907
    {'hecke_orbit_code': 49539596169510987, 'n': 5, 'trace_an': 0}
  • id: 56797908
    {'hecke_orbit_code': 49539596169510987, 'n': 6, 'trace_an': 597051}
  • id: 56797909
    {'hecke_orbit_code': 49539596169510987, 'n': 7, 'trace_an': 1149126}
  • id: 56797910
    {'hecke_orbit_code': 49539596169510987, 'n': 8, 'trace_an': 10053771}
  • id: 56797911
    {'hecke_orbit_code': 49539596169510987, 'n': 9, 'trace_an': 38263752}
  • id: 56797912
    {'hecke_orbit_code': 49539596169510987, 'n': 10, 'trace_an': 0}
  • id: 56797913
    {'hecke_orbit_code': 49539596169510987, 'n': 11, 'trace_an': 62424222}
  • id: 56797914
    {'hecke_orbit_code': 49539596169510987, 'n': 12, 'trace_an': 351977967}
  • id: 56797915
    {'hecke_orbit_code': 49539596169510987, 'n': 13, 'trace_an': 44492838}
  • id: 56797916
    {'hecke_orbit_code': 49539596169510987, 'n': 14, 'trace_an': 306251034}
  • id: 56797917
    {'hecke_orbit_code': 49539596169510987, 'n': 15, 'trace_an': 0}
  • id: 56797918
    {'hecke_orbit_code': 49539596169510987, 'n': 16, 'trace_an': 1871684545}
  • id: 56797919
    {'hecke_orbit_code': 49539596169510987, 'n': 17, 'trace_an': 3593639622}
  • id: 56797920
    {'hecke_orbit_code': 49539596169510987, 'n': 18, 'trace_an': 1305750537}
  • id: 56797921
    {'hecke_orbit_code': 49539596169510987, 'n': 19, 'trace_an': -496736656}
  • id: 56797922
    {'hecke_orbit_code': 49539596169510987, 'n': 20, 'trace_an': 0}
  • id: 56797923
    {'hecke_orbit_code': 49539596169510987, 'n': 21, 'trace_an': 2513138562}
  • id: 56797924
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