Embedded newform data - 168.4.p.a.139.12

Formats: - HTML - YAML - JSON - 2025-12-11T12:18:26.289974

• 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': 2688, 'analytic_conductor': 9.912320880964423, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 56, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 16, 'char_orbit_label': 'p', 'char_order': 2, 'char_parity': 1, 'char_values': [168, 2, [127, 85, 113, 73], [1, 1, 2, 1]], 'cm_discs': [], 'conrey_index': 139, 'dim': 48, 'has_non_self_twist': 1, 'hecke_cutters': [], 'hecke_orbit': 1, 'hecke_orbit_code': 1030859260072, 'inner_twist_count': 4, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 7, 2, -1, 2, 0], [1, 1, 8, 4, -1, 2, 0], [1, 1, 56, 5, 1, 2, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '168.4.p.a', 'level': 168, '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': [2, 3, 7], 'level_radical': 42, 'minimal_twist': '168.4.p.a', 'prim_orbit_index': 5, 'related_objects': [], 'relative_dim': 48, 'rm_discs': [], 'sato_tate_group': '3.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '168.4.p', 'trace_display': [-2, 0, 0, 0], 'traces': [48, -2, 0, 10, 0, 0, 0, 118, -432, 0, -40, 0, 0, 38, 0, -142, 0, 18, 0, 0, 0, -376, 0, 0, 1200, 0, 0, -274, 0, 336, 0, 318, 0, 0, -456, -90, 0, 0, 0, 0, 0, 564, -808, 1584, 0, -388, 0, 0, 360, -14, 0, 0, 0, 0, 0, 226, 336, -3176, 0, -192, 0, 0, 0, 1954, 0, 0, -4104, 0, 0, -648, 0, -1062, 0, 2384, 0, 0, 0, -1800, 0, 0, 3888, 0, 0, 264, 0, -880, 0, 4184, 0, 0, 104, 2044, 0, 0, 0, 0, 0, -6018, 360, 4830, 0, -1992, 0, 0, 552, 216, -4936, 0, 0, 0, 0, -3418, 3488, -4272, 0, -8088, 0, 0, 0, 1896, 3424, 0, 1008, 0, 0, -342, 0, 2574, 0, 10576, 0, 0, 0, 832, 0, 0, 1184, 0, 0, 17016, 0, 8500, 0, 1278, 0, 0, -96, -3800, 0, 0, 0, 0, 0, -12568, -15680, 6984, 0, -19236, 0, 0, -2512, -162, 9864, 0, 0, 0, 0, -168, 8896, -3592, 0, -25912, 0, 0, 0, -5736, -2352, 0, -9128, 0, 0, 19352, 0, -18820, 0, 9024, 0, 0, 0, -2416, 0, 0, 4880, 0, 0, 10266, 0, 3384, 0, 35250, 0, 0, 21344, -3288, 0, 0, 0, 0, 0, -1920, 8344, 9352, 0, -34792, 0, 0, -7240, 11736, 0, 0, 0, 0, 0, -27542, -10800, -28556, 0, -11736, 0, 0, 0, 20808, -12288, 0, -2592, 0, 0, 21800, 0, -17400, 0, 45870, 0, 0, 0, -7944, 0, 0, 0, 0, 0, 2466, 0, 39940, 0, 34626, 0, 0, -23744, -34064, 0, 0, 0, 0, 0, -29944, 5904, 54216, 0, -3024, 0, 0, 6240, 31964, 38584, 0, 0, 0, 0, -34592, -19136, -23712, 0, -53852, 0, 0, 0, -2862, -12752, 0, 14112, 0, 0, 8760, 0, -56088, 0, 75272, 0, 0, 0, -35532, 0, 0, -28896, 0, 0, 40504, 0, 69312, 0, 35400, 0, 0, 4104, -868, 0, 0, 0, 0, 0, -32524, 8624, 810, 0, -66960, 0, 0, 14064, -5400, -34648, 0, 0, 0, 0, -9288, 10240, -65430, 0, -113280, 0, 0, 0, 51384, -4944, 0, 39720, 0, 0, 55698, 0, -86424, 0, 41208, 0, 0, 0, 824, 0, 0, -28272, 0, 0, 36048, 0, 27096, 0, 74036, 0, 0, -28112, 7200, 0, 0, 0, 0, 0, -5076, 85880, 93280, 0, -122092, 0, 0, -26720, 27660, 7272, 0, 0, 0, 0, -57642, -28560, -48936, 0, -14256, 0, 0, 0, 4950, 24160, 0, 12528, 0, 0, 58624, 0, -5280, 0, 93368, 0, 0, 0, 3492, 0, 0, 24672, 0, 0, 24888, 0, 87904, 0, 137368, 0, 0, -4360, -76336, 0, 0, 0, 0, 0, -77256, -73728, 37816, 0, -45264, 0, 0, -3240, 18672, -107640, 0, 0, 0, 0, -95562, -5856, 126, 0, -100932, 0, 0, 0, -30600, 36592, 0, 0, 0, 0, 23736, 0, -86904, 0, 117964, 0, 0, 0, -101776, 0, 0, 26688, 0, 0, 84872, 0, 53772, 0, 79512, 0, 0, 13536, 25250, 0, 0, 0, 0, 0, -95232, 31944, 12936, 0, -105584, 0, 0, 57872, -44376, 81880, 0, 0, 0, 0, -2034, 88992, -100680, 0, -100380, 0, 0, 0, 46126, -3024, 0, 12320, 0, 0, 104952, 0, -65344, 0, 28584, 0, 0, 0, 60468, 0, 0, -90928, 0, 0, 70848, 0, -1320, 0, 125192, 0, 0, 86600, 1728, 0, 0, 0, 0, 0, -912, -156600, 74756, 0, -228376, 0, 0, 7880, 85776, -35568, 0, 0, 0, 0, -104704, 5424, -75780, 0, -61680, 0, 0, 0, 67940, -3424, 0, -156728, 0, 0, 40760, 0, -17586, 0, 53814, 0, 0, 0, 39936, 0, 0, 0, 0, 0, 16464, 0, 97520, 0, 168936, 0, 0, -83664, -94360, 0, 0, 0, 0, 0, -66192, 36936, 145156, 0, -92592, 0, 0, -7080, 9920, 147392, 0, 0, 0, 0, -7288, -21760, -28656, 0, -36240, 0, 0, 0, -61272, 81616, 0, 85008, 0, 0, 5832, 0, -65484, 0, 106968, 0, 0, 0, -225792, 0, 0, 149120, 0, 0, 102940, 0, 82576, 0, 9558, 0, 0, 9600, 55816, 0, 0, 0, 0, 0, -77472, -137816, 49008, 0, 17200, 0, 0, -14656, -21456, -160944, 0, 0, 0, 0, 30264, 42640, -89660, 0, -222610, 0, 0, 0, 165072, 10320, 0, -68216, 0, 0, 87014, 0, -13688, 0, 98808, 0, 0, 0, 36872, 0, 0, 1728, 0, 0, -10278, 0, 16200, 0, -12296, 0, 0, -162216, 37128, 0, 0, 0, 0, 0, 45048, 321376, 77680, 0, -29044, 0, 0, -30344, 131210, 36672, 0, 0, 0, 0, -114912, -34992, -171280, 0, -56040, 0, 0, 0, -13332, -127360, 0, 139928, 0, 0, -68896, 0, -66720, 0, 25400, 0, 0, 0, 62688, 0, 0, -11568, 0, 0, -2376, 0, -23792, 0, -44192, 0, 0, 123632, -173692, 0, 0, 0, 0, 0, -116360, -139056, 99276, 0, 7920, 0, 0, 58608, -17128, -391696, 0, 0, 0, 0, 6754, -76128, -75576, 0, 148088, 0, 0, 0, -37656, 13808, 0, -124992, 0, 0, -46392, 0, 51130, 0, 66484, 0, 0, 0, -92864, 0, 0, 26016, 0, 0, 62984, 0, 45808, 0, 69840, 0, 0, -936, 23712, 0, 0, 0, 0, 0, 97520, 221896, -18396, 0, 148784, 0, 0, -41744, -76872, 440288, 0, 0, 0, 0, 96840, -105408, 178528, 0, -85320, 0, 0, 0, 179800, 58800, 0, -21008, 0, 0, 121976, 0, -89160, 0, 29952, 0, 0, 0, 105740, 0, 0, 74016, 0, 0, -84544, 0, 53328, 0, -169784, 0, 0, 344704, 149136, 0, 0, 0, 0, 0, 54162, -261336, -191024, 0, 10072, 0, 0, -141928, 161688, -3240, 0, 0, 0, 0, -92134, -48, 98188, 0, -43470, 0, 0, 0, -233196, -144640, 0, -103752, 0, 0, -76144, 0, -64392, 0, -132620, 0, 0, 0, 17928, 0, 0, 95760, 0, 0, -140136, 0, -252532, 0, 11864, 0, 0, -245344, -176652, 0, 0, 0, 0, 0, -183792, 108000, -174144, 0, -77544, 0, 0, -4968, -184672, 595704, 0, 0, 0, 0, 163744, 169920, -1944, 0, 214972, 0, 0, 0, -193656, -163168, 0, 44424, 0, 0, -151608, 0, 232206, 0, -21776, 0, 0, 0, 9444, 0, 0, -166304, 0, 0, 144832, 0, -2440, 0, 79776, 0, 0, 130608, 188224, 0, 0, 0, 0, 0, 249692, -257712, 26568, 0, 435280, 0, 0], 'weight': 4, 'weight_parity': 1}
• 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

  
  {'an_normalized': [[1.0, 0.0], [-0.7788445919672765, 0.6272169493590926], [0.0, 0.5773502691896257], [0.213197796873347, -0.9770090579970848], [0.4300328940345772, 0.0], [-0.36212387455276795, -0.4496661348291914], [0.4303444572450673, -0.9026647484633752], [0.446748689738988, 0.894659492889053], [-0.3333333333333333, 0.0], [-0.3349287938868673, 0.26972391992042943], [-1.2859219758991827, 0.0], [0.5640764426353196, 0.12308980541546205], [-1.5443926508182924, 0.0], [0.2309951766167773, 0.9729548953470474], [0.0, 0.24827960713125694], [-0.9090933988167021, -0.4165923573805652], [0.0, -0.7345240756005438], [0.25961486398909217, -0.20907231645303087], [0.0, -1.2420820273864164], [0.09168206559124134, -0.42014603270848244], [0.5211537355133155, 0.248459488234703], [1.0015333766209529, -0.806552058837302], [0.0, 1.090179410954911], [-0.5165318990525488, 0.25793047628091736], [-0.8150717100482461, 0.0], [1.2028418639638334, -0.9686692470588516], [0.0, -0.19245008972987526], [-0.7901631454020731, -0.6128965684748955], [0.0, -0.42577374365309434], [-0.15572517777294098, -0.19337122930993952], [0.9664843882699402, 0.0], [0.96933626478409, -0.24573808368754865], [0.0, -0.7424273989422485], [0.46070594992898056, 0.5720801039512465], [0.18506227238083567, -0.3881755341246989], [-0.07106593229111567, 0.3256696859990283], [0.0, -0.6956670692874511], [0.7790549000710649, 0.967388869809661], [0.0, -0.8916555126844208], [0.19211663195461243, 0.38473301090258666], [0.0, -1.9404021716588362], [-0.561735770737982, 0.13336512740120152], [-1.3018035296641455, 0.0], [-0.274155732212727, 1.2563574183310104], [-0.14334429801152573, 0.0], [-0.6837790043932318, -0.8490803384963035], [0.8154495944174706, 0.0], [0.24051970967601008, -0.5248653185253348], [-0.6296072962368968, -0.7769135425034528], [0.6348141934365966, -0.5112267914853598], [0.42407767277423497, 0.0], [-0.3292611106618482, 1.5088856089536005], [0.0, 0.9690315507057714], [0.12070795818425599, 0.14988871160973044], [-0.5529887487985873, 0.0], [0.9998334085197376, -0.01825253976309943], [0.7171163928671436, 0.0], [0.26705250861129415, 0.33161157764587407], [0.0, 0.9478967733213945], [0.24257142508319565, 0.05293266524896412], [-1.5713974852492174, 0.0], [-0.7527411390248444, 0.6061953896138607], [-0.14344815241502243, 0.30088824948779175], [-0.6008312164329949, 0.7993759124214638], [-0.6641396411571224, 0.0], [0.46566304828516314, 0.578235564594502], [1.0640407235289835, 0.0], [-0.7176366751786668, -0.1565989146684677], [-0.6294153763798055, 0.0], [0.09933552430854103, 0.41840260941119994], [0.0, -0.2819011795838869], [-0.14891622991299602, -0.29821983096301763], [0.0, 0.29792656485813146], [0.43633417696805554, 0.541816534724256], [0.0, -0.4705818712052035], [-1.213525391531912, -0.2648091517747642], [-0.5533893947778383, 1.1607564369185621], [0.5592614505451401, 0.6944610739520705], [0.0, -0.2157611528225176], [-0.3909400652408765, -0.1791484170770513], [0.1111111111111111, 0.0], [1.2170531306376136, 1.5112717376380436], [0.0, -0.18436853619869117], [0.35385599879437885, -0.4562009047016083], [0.0, -0.3158695139685744], [1.0139026388828318, -0.8165132385408443], [0.24582058551198874, 0.0], [-0.5744839578395304, -1.1504623028528518], [0.0, 0.8149454662185089], [0.11164293129562244, -0.0899079733068098], [-0.6646208170896688, 1.394068803679579], [1.0651151593448744, 0.2324238486122702], [0.0, 0.5580000217352208], [-0.635108506633956, 0.5114638069666353], [0.0, -0.5341361288653155], [0.141876948767149, 0.5596465534083607], [0.0, -1.1029416058104426], [0.9776595797820276, 0.21019454336502016], [0.4286406586330609, 0.0], [-0.17377149287607757, 0.79633244363431], [0.18471844161069928, 0.0], [-0.3302906020142813, 0.2659887042087592], [1.7135563163640197, 0.0], [-0.6899553931955945, -1.3817055458026737], [0.22411324911972166, 0.10684575277591932], [-0.6077930130663848, -0.7547249827128538], [-0.0019397945257042235, 0.0], [-0.18802548087843987, -0.04102993513848735], [0.0, 0.4594174319925756], [0.43069229642053053, -0.3468439160513515], [0.40164356971946796, 0.0], [-0.7672665407855396, 0.6413283522432108], [-1.7766192915817889, 0.0], [-0.5585222243956556, 0.4497875562695263], [0.0, 0.46881300710985097], [-0.415984804206402, -0.09077402411335693], [0.5147975502727641, 0.0], [-0.5945369224699724, -0.7382642756445996], [-0.6630289899422581, -0.3160983646477508], [-0.22212570741074364, 0.11091858917479974], [0.6535953281004582, 0.0], [1.2238744332173312, -0.9856071369285638], [1.1202917161433634, 0.0], [0.20605234229163574, -0.944264001752503], [-0.7805405403523362, 0.0], [-0.07699839220559243, -0.3243182984490158], [0.0, -1.2351672097000852], [-0.033427977576173405, -0.99944112898918], [0.0, -0.7515966182835994], [0.5172615678263125, -0.41655963967501275], [0.0, 1.6264419521700981], [-0.7253582936717922, -0.15828388579289687], [-1.1211836608216386, -0.5345231159294601], [-0.8287223631534969, 0.6673843766056906], [0.0, 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0.0], [-0.5596765267665373, -0.6949764934901104], [2.11538649651466, 0.0], [0.394886551351391, -0.8617266993861317], [-0.07470441637324056, -0.03561525092530644], [-1.3037996847616067, 1.0499723170522832], [0.8878268370547772, 0.0], [0.02655799831713946, -0.12170578354302128], [0.0, -0.46011559725043755], [-0.6349856096223884, -0.7884913003974006], [0.19279420486149715, 0.0], [-0.013406929896852778, -0.7344017101475011], [-1.315092839919479, 0.0], [0.20259767102212825, 0.2515749942376179], [0.0, -0.08307076349807908], [0.8479381719177722, 0.18503262447564922], [-0.31610609303827053, 0.0], [-0.9626795030713078, 0.7752623660154813], [-0.5005228462943258, 1.049866732437435], [-0.1984687374861911, -0.14917413836817917], [-0.06590792723047947, 0.0], [-0.6738712962103132, -0.836777474319975], [0.0006465981752347412, 0.0], [-0.17167912818734254, -0.03746291971306121], [0.4022182735243742, 0.0], [-0.14539191603216853, -0.612392771655436], [0.0, -1.1296266470159588], [0.29199285644840367, 0.58474526479301], [0.0, -0.526739255568735], [0.29748973336252565, 0.3694069017617362], [0.0, 0.18949725227425054], [0.0626751602928133, 0.01367664504616245], [-0.4950593832210778, -0.236019033577001], [-0.9415036084843483, -1.1691090212644946], [0.0, 0.7267631834976365], [1.4285470807572296, 0.6546321827618634], [1.9807148568989035, 0.0], [-0.24699042156074077, -0.3066995467786175], [0.0, -1.0479562841697856], [-0.3841408400706339, 0.19329796931572124], [0.0, -0.1531391439975252], [-0.9041487801150859, 0.7281265678408356], [-1.7889614403185108, 0.0], [0.50048885631249, 1.0022796186526284], [0.0, 0.451367906009418], [0.2435766875287736, -0.1961564970245171], [0.4249746022534829, 0.20260618891016088], [1.8741596962632754, 0.4089693078703716], [0.0, -1.4191994051482821], [-0.1435640988068435, 0.11561463868378384], [0.0, -1.307541168460656], [0.93684836689772, -0.23750202148738783], [0.0, -0.9613284506689695], [0.27427713268024984, -0.0651178127664578], [0.006233321030948224, 0.0], [0.02269388724543047, -0.10399794803283888], [0.5585149272408525, 0.0], [-0.12845145842549704, 0.1034441693828332], [-0.1338811899064893, 0.0], [-0.34870546369056793, -0.6983180040109684]], 'angles': [None, None, -0.21550974384246635, None, -0.36114713595118164, -0.3904209130764482, -0.4401476143234866, -0.39335501465829414, 0.09175220556294575, -0.46585671061358164, -0.16972952830473362, -0.4434587179462695, -0.28895110193085155, -0.3628045156344033, -0.1831611388002842, 0.0805020894446338, 0.07858583791966255, -0.3938481935269013, -0.16071648767379232, -0.477492065266003, 0.023796811242534712, -0.4827967931888635, -0.4853075584872075, 0.06679492892275075, -0.40703340328548065, -0.2352795946014246, -0.08623128682929047, -0.25015436396787594, 0.03688867570220385, -0.424060000889887, -0.39405585993398995, 0.15114398316546912, -0.34877431190834707, -0.4557899991535097, -0.44030665477248243, 0.11095515303981104, -0.10943545107359032, -0.19461206258233824, -0.26219546169212177, -0.20759977887616177, -0.3923327079321324, -0.3493633517410962, -0.48460377549485106, -0.1725486056427955, 0.08793111502241223, -0.24884651551915518, -0.27864320705481616, -0.1853695344454574, -0.499931155903345, -0.26042445636051575, -0.3594271191813542, 0.07143955423256716, -0.4859986673232366, -0.4760429334892099, 0.01878491795705931, -0.46146593530410457, -0.10819473809091996, -0.28813763997859965, -0.35360037001719574, -0.2493468754420185, -0.4313146896233774, -0.17284638911148748, -0.38888293027654863, -0.3502013201660529, 0.011810119517465264, -0.47330170629581136, -0.40655560212069275, -0.15877520322897418, -0.2124747428653826, -0.23796998550510198, -0.41719933028055844, -0.42279376220449094, -0.12419080376819207, 0.0013831378301369806, -0.25298290003488594, -0.2337695766113089, -0.4235812917857214, -0.3092923612342255, -0.15186626786747517, -0.3730703107553359, -0.326115468610206, -0.41804313425085265, -0.4713636119460796, 0.061447102582638746, -0.47875979696768917, -0.1549238143069495, -0.23658213854220758, -0.2987171346114229, -0.31189896944750106, -0.4181670293024414, 0.11809796152696984, -0.14396799651897668, 0.13510341844638935, -0.15143982879825585, -0.23686071273478113, -0.21029524883099554, -0.43481882512477116, 0.011099031742035996, -0.41363044780686237, 0.007503764040467493, -0.199012812912245, -0.434180485185613, 0.059059111911917796, -0.2577355599919261, -0.2309130309511669, -0.4393165760557068, -0.39665203905633334, -0.32163567736083076, -0.4776825368843933, 0.06933227139652198, -0.1310214147048819, 0.158684856426286, -0.21366979805261468, -0.4865577652343242, -0.4452206328776629, -0.31919423768855487, -0.39300359745831104, -0.374710636942043, -0.4541709353435128, -0.3175266614888608, -0.25089486233038016, -0.42927357453507015, -0.23320030948573345, -0.28732905927368724, -0.49561290814368264, -0.41000055074712916, 0.1781357044994429, -0.2445347846230219, -0.2513566630003191, -0.23897114346291626, -0.09532929686816427, 0.16997761287986574, 0.008975002432839812, -0.411409316367682, 0.055974998150072744, 0.014534492942995778, -0.3147096487963004, -0.45625975504246885, -0.30372717826278195, -0.22554155512414564, -0.446841687696369, -0.4283536871135535, -0.49480135694873867, -0.287659681022469, -0.1667987587641508, -0.3869154146749691, -0.243925374099037, -0.48591451661014656, -0.4774888290205141, -0.4092608918548018, 0.0438651351200016, 0.09306003630455831, -0.18768073484907732, -0.100031064127011, -0.29222446295860494, 0.12682408773442852, 0.0665606162088927, 0.08212998451482044, 0.19261903811692985, -0.2792869132149541, -0.1767948874054122, -0.3642028227682931, -0.4044740856504174, 0.015102366360844775, -0.02211979814135382, -0.4262272434808638, -0.38659307014107513, -0.20495585326130059], 'char_orbit_index': 16, 'conrey_index': 139, 'dual_conrey_index': 139, 'dual_embedding_index': 9, 'dual_embedding_m': 9, 'embedding_index': 12, 'embedding_m': 12, 'hecke_orbit': 1, 'hecke_orbit_code': 1030859260072, 'label': '168.4.p.a.139.12', 'level': 168, '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

  
  {'Nk2': 2688, 'analytic_conductor': 9.912320880964423, 'char_conductor': 56, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 16, 'char_orbit_label': 'p', 'char_order': 2, 'char_parity': 1, 'char_values': [168, 2, [127, 85, 113, 73], [1, 1, 2, 1]], 'conrey_index': 139, 'cusp_dim': 92, 'dim': 48, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [], 'hecke_orbit_code': 1030859260072, 'hecke_orbit_dims': [48], 'label': '168.4.p', 'level': 168, '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': [2, 3, 7], 'level_radical': 42, 'mf_dim': 100, 'mf_new_dim': 48, 'num_forms': 1, 'prim_orbit_index': 5, 'relative_dim': 48, 'sturm_bound': 128, 'trace_bound': 0, 'trace_display': [-2, 0, 0, 0], 'traces': [48, -2, 0, 10, 0, 0, 0, 118, -432, 0, -40, 0, 0, 38, 0, -142, 0, 18, 0, 0, 0, -376, 0, 0, 1200, 0, 0, -274, 0, 336, 0, 318, 0, 0, -456, -90, 0, 0, 0, 0, 0, 564, -808, 1584, 0, -388, 0, 0, 360, -14, 0, 0, 0, 0, 0, 226, 336, -3176, 0, -192, 0, 0, 0, 1954, 0, 0, -4104, 0, 0, -648, 0, -1062, 0, 2384, 0, 0, 0, -1800, 0, 0, 3888, 0, 0, 264, 0, -880, 0, 4184, 0, 0, 104, 2044, 0, 0, 0, 0, 0, -6018, 360, 4830, 0, -1992, 0, 0, 552, 216, -4936, 0, 0, 0, 0, -3418, 3488, -4272, 0, -8088, 0, 0, 0, 1896, 3424, 0, 1008, 0, 0, -342, 0, 2574, 0, 10576, 0, 0, 0, 832, 0, 0, 1184, 0, 0, 17016, 0, 8500, 0, 1278, 0, 0, -96, -3800, 0, 0, 0, 0, 0, -12568, -15680, 6984, 0, -19236, 0, 0, -2512, -162, 9864, 0, 0, 0, 0, -168, 8896, -3592, 0, -25912, 0, 0, 0, -5736, -2352, 0, -9128, 0, 0, 19352, 0, -18820, 0, 9024, 0, 0, 0, -2416, 0, 0, 4880, 0, 0, 10266, 0, 3384, 0, 35250, 0, 0, 21344, -3288, 0, 0, 0, 0, 0, -1920, 8344, 9352, 0, -34792, 0, 0, -7240, 11736, 0, 0, 0, 0, 0, -27542, -10800, -28556, 0, -11736, 0, 0, 0, 20808, -12288, 0, -2592, 0, 0, 21800, 0, -17400, 0, 45870, 0, 0, 0, -7944, 0, 0, 0, 0, 0, 2466, 0, 39940, 0, 34626, 0, 0, -23744, -34064, 0, 0, 0, 0, 0, -29944, 5904, 54216, 0, -3024, 0, 0, 6240, 31964, 38584, 0, 0, 0, 0, -34592, -19136, -23712, 0, -53852, 0, 0, 0, -2862, -12752, 0, 14112, 0, 0, 8760, 0, -56088, 0, 75272, 0, 0, 0, -35532, 0, 0, -28896, 0, 0, 40504, 0, 69312, 0, 35400, 0, 0, 4104, -868, 0, 0, 0, 0, 0, -32524, 8624, 810, 0, -66960, 0, 0, 14064, -5400, -34648, 0, 0, 0, 0, -9288, 10240, -65430, 0, -113280, 0, 0, 0, 51384, -4944, 0, 39720, 0, 0, 55698, 0, -86424, 0, 41208, 0, 0, 0, 824, 0, 0, -28272, 0, 0, 36048, 0, 27096, 0, 74036, 0, 0, -28112, 7200, 0, 0, 0, 0, 0, -5076, 85880, 93280, 0, -122092, 0, 0, -26720, 27660, 7272, 0, 0, 0, 0, -57642, -28560, -48936, 0, -14256, 0, 0, 0, 4950, 24160, 0, 12528, 0, 0, 58624, 0, -5280, 0, 93368, 0, 0, 0, 3492, 0, 0, 24672, 0, 0, 24888, 0, 87904, 0, 137368, 0, 0, -4360, -76336, 0, 0, 0, 0, 0, -77256, -73728, 37816, 0, -45264, 0, 0, -3240, 18672, -107640, 0, 0, 0, 0, -95562, -5856, 126, 0, -100932, 0, 0, 0, -30600, 36592, 0, 0, 0, 0, 23736, 0, -86904, 0, 117964, 0, 0, 0, -101776, 0, 0, 26688, 0, 0, 84872, 0, 53772, 0, 79512, 0, 0, 13536, 25250, 0, 0, 0, 0, 0, -95232, 31944, 12936, 0, -105584, 0, 0, 57872, -44376, 81880, 0, 0, 0, 0, -2034, 88992, -100680, 0, -100380, 0, 0, 0, 46126, -3024, 0, 12320, 0, 0, 104952, 0, -65344, 0, 28584, 0, 0, 0, 60468, 0, 0, -90928, 0, 0, 70848, 0, -1320, 0, 125192, 0, 0, 86600, 1728, 0, 0, 0, 0, 0, -912, -156600, 74756, 0, -228376, 0, 0, 7880, 85776, -35568, 0, 0, 0, 0, -104704, 5424, -75780, 0, -61680, 0, 0, 0, 67940, -3424, 0, -156728, 0, 0, 40760, 0, -17586, 0, 53814, 0, 0, 0, 39936, 0, 0, 0, 0, 0, 16464, 0, 97520, 0, 168936, 0, 0, -83664, -94360, 0, 0, 0, 0, 0, -66192, 36936, 145156, 0, -92592, 0, 0, -7080, 9920, 147392, 0, 0, 0, 0, -7288, -21760, -28656, 0, -36240, 0, 0, 0, -61272, 81616, 0, 85008, 0, 0, 5832, 0, -65484, 0, 106968, 0, 0, 0, -225792, 0, 0, 149120, 0, 0, 102940, 0, 82576, 0, 9558, 0, 0, 9600, 55816, 0, 0, 0, 0, 0, -77472, -137816, 49008, 0, 17200, 0, 0, -14656, -21456, -160944, 0, 0, 0, 0, 30264, 42640, -89660, 0, -222610, 0, 0, 0, 165072, 10320, 0, -68216, 0, 0, 87014, 0, -13688, 0, 98808, 0, 0, 0, 36872, 0, 0, 1728, 0, 0, -10278, 0, 16200, 0, -12296, 0, 0, -162216, 37128, 0, 0, 0, 0, 0, 45048, 321376, 77680, 0, -29044, 0, 0, -30344, 131210, 36672, 0, 0, 0, 0, -114912, -34992, -171280, 0, -56040, 0, 0, 0, -13332, -127360, 0, 139928, 0, 0, -68896, 0, -66720, 0, 25400, 0, 0, 0, 62688, 0, 0, -11568, 0, 0, -2376, 0, -23792, 0, -44192, 0, 0, 123632, -173692, 0, 0, 0, 0, 0, -116360, -139056, 99276, 0, 7920, 0, 0, 58608, -17128, -391696, 0, 0, 0, 0, 6754, -76128, -75576, 0, 148088, 0, 0, 0, -37656, 13808, 0, -124992, 0, 0, -46392, 0, 51130, 0, 66484, 0, 0, 0, -92864, 0, 0, 26016, 0, 0, 62984, 0, 45808, 0, 69840, 0, 0, -936, 23712, 0, 0, 0, 0, 0, 97520, 221896, -18396, 0, 148784, 0, 0, -41744, -76872, 440288, 0, 0, 0, 0, 96840, -105408, 178528, 0, -85320, 0, 0, 0, 179800, 58800, 0, -21008, 0, 0, 121976, 0, -89160, 0, 29952, 0, 0, 0, 105740, 0, 0, 74016, 0, 0, -84544, 0, 53328, 0, -169784, 0, 0, 344704, 149136, 0, 0, 0, 0, 0, 54162, -261336, -191024, 0, 10072, 0, 0, -141928, 161688, -3240, 0, 0, 0, 0, -92134, -48, 98188, 0, -43470, 0, 0, 0, -233196, -144640, 0, -103752, 0, 0, -76144, 0, -64392, 0, -132620, 0, 0, 0, 17928, 0, 0, 95760, 0, 0, -140136, 0, -252532, 0, 11864, 0, 0, -245344, -176652, 0, 0, 0, 0, 0, -183792, 108000, -174144, 0, -77544, 0, 0, -4968, -184672, 595704, 0, 0, 0, 0, 163744, 169920, -1944, 0, 214972, 0, 0, 0, -193656, -163168, 0, 44424, 0, 0, -151608, 0, 232206, 0, -21776, 0, 0, 0, 9444, 0, 0, -166304, 0, 0, 144832, 0, -2440, 0, 79776, 0, 0, 130608, 188224, 0, 0, 0, 0, 0, 249692, -257712, 26568, 0, 435280, 0, 0], 'weight': 4, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 13631803
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 139, 'target_dim': 48, 'target_embedding_index': 12, 'target_hecke_orbit_code': 1030859260072, 'target_is_minimal': True, 'target_label': '168.4.p.a.139.12', 'target_level': 168, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 13631804
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 559, 'target_dim': 48, 'target_embedding_index': 31, 'target_hecke_orbit_code': 1030859260576, 'target_is_minimal': False, 'target_label': '672.4.p.a.559.31', 'target_level': 672, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 13631805
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 139, 'target_dim': 48, 'target_embedding_index': 11, 'target_hecke_orbit_code': 1030859260072, 'target_is_minimal': True, 'target_label': '168.4.p.a.139.11', 'target_level': 168, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 13631806
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 139, 'target_dim': 48, 'target_embedding_index': 10, 'target_hecke_orbit_code': 1030859260072, 'target_is_minimal': True, 'target_label': '168.4.p.a.139.10', 'target_level': 168, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 13631807
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 559, 'target_dim': 48, 'target_embedding_index': 45, 'target_hecke_orbit_code': 1030859260576, 'target_is_minimal': False, 'target_label': '672.4.p.a.559.45', 'target_level': 672, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 13631808
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 559, 'target_dim': 48, 'target_embedding_index': 46, 'target_hecke_orbit_code': 1030859260576, 'target_is_minimal': False, 'target_label': '672.4.p.a.559.46', 'target_level': 672, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 13631809
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 559, 'target_dim': 48, 'target_embedding_index': 32, 'target_hecke_orbit_code': 1030859260576, 'target_is_minimal': False, 'target_label': '672.4.p.a.559.32', 'target_level': 672, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 13631810
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 139, 'source_dim': 48, 'source_embedding_index': 12, 'source_hecke_orbit_code': 1030859260072, 'source_is_minimal': True, 'source_label': '168.4.p.a.139.12', 'source_level': 168, 'target_conrey_index': 139, 'target_dim': 48, 'target_embedding_index': 9, 'target_hecke_orbit_code': 1030859260072, 'target_is_minimal': True, 'target_label': '168.4.p.a.139.9', 'target_level': 168, 'twist_class_label': '168.4.p.a.139.9', 'twist_class_level': 168, 'twisting_char_label': '56.27', 'twisting_conrey_index': 27, 'weight': 4}
• hecke_orbit_code 1030859260072 does not appear in mf_hecke_charpolys
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 16, 'hecke_orbit': 1, 'label': '168.4.p.a', 'level': 168, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 12075498
    {'hecke_orbit_code': 1030859260072, 'n': 1, 'trace_an': 48}
  • id: 12075499
    {'hecke_orbit_code': 1030859260072, 'n': 2, 'trace_an': -2}
  • id: 12075500
    {'hecke_orbit_code': 1030859260072, 'n': 3, 'trace_an': 0}
  • id: 12075501
    {'hecke_orbit_code': 1030859260072, 'n': 4, 'trace_an': 10}
  • id: 12075502
    {'hecke_orbit_code': 1030859260072, 'n': 5, 'trace_an': 0}
  • id: 12075503
    {'hecke_orbit_code': 1030859260072, 'n': 6, 'trace_an': 0}
  • id: 12075504
    {'hecke_orbit_code': 1030859260072, 'n': 7, 'trace_an': 0}
  • id: 12075505
    {'hecke_orbit_code': 1030859260072, 'n': 8, 'trace_an': 118}
  • id: 12075506
    {'hecke_orbit_code': 1030859260072, 'n': 9, 'trace_an': -432}
  • id: 12075507
    {'hecke_orbit_code': 1030859260072, 'n': 10, 'trace_an': 0}
  • id: 12075508
    {'hecke_orbit_code': 1030859260072, 'n': 11, 'trace_an': -40}
  • id: 12075509
    {'hecke_orbit_code': 1030859260072, 'n': 12, 'trace_an': 0}
  • id: 12075510
    {'hecke_orbit_code': 1030859260072, 'n': 13, 'trace_an': 0}
  • id: 12075511
    {'hecke_orbit_code': 1030859260072, 'n': 14, 'trace_an': 38}
  • id: 12075512
    {'hecke_orbit_code': 1030859260072, 'n': 15, 'trace_an': 0}
  • id: 12075513
    {'hecke_orbit_code': 1030859260072, 'n': 16, 'trace_an': -142}
  • id: 12075514
    {'hecke_orbit_code': 1030859260072, 'n': 17, 'trace_an': 0}
  • id: 12075515
    {'hecke_orbit_code': 1030859260072, 'n': 18, 'trace_an': 18}
  • id: 12075516
    {'hecke_orbit_code': 1030859260072, 'n': 19, 'trace_an': 0}
  • id: 12075517
    {'hecke_orbit_code': 1030859260072, 'n': 20, 'trace_an': 0}
  • id: 12075518
    {'hecke_orbit_code': 1030859260072, 'n': 21, 'trace_an': 0}
  • id: 12075519
    {'hecke_orbit_code': 1030859260072, 'n': 22, 'trace_an': -376}
  • id: 12075520
    {'hecke_orbit_code': 1030859260072, 'n': 23, 'trace_an': 0}
  • id: 12075521
    {'hecke_orbit_code': 1030859260072, 'n': 24, 'trace_an': 0}
  • id: 12075522
    {'hecke_orbit_code': 1030859260072, 'n': 25, 'trace_an': 1200}
  • id: 12075523
    {'hecke_orbit_code': 1030859260072, 'n': 26, 'trace_an': 0}
  • id: 12075524
    {'hecke_orbit_code': 1030859260072, 'n': 27, 'trace_an': 0}
  • id: 12075525
    {'hecke_orbit_code': 1030859260072, 'n': 28, 'trace_an': -274}
  • id: 12075526
    {'hecke_orbit_code': 1030859260072, 'n': 29, 'trace_an': 0}
  • id: 12075527
    {'hecke_orbit_code': 1030859260072, 'n': 30, 'trace_an': 336}
  • id: 12075528
    {'hecke_orbit_code': 1030859260072, 'n': 31, 'trace_an': 0}
  • id: 12075529
    {'hecke_orbit_code': 1030859260072, 'n': 32, 'trace_an': 318}
  • id: 12075530
    {'hecke_orbit_code': 1030859260072, 'n': 33, 'trace_an': 0}
  • id: 12075531
    {'hecke_orbit_code': 1030859260072, 'n': 34, 'trace_an': 0}
  • id: 12075532
    {'hecke_orbit_code': 1030859260072, 'n': 35, 'trace_an': -456}
  • id: 12075533
    {'hecke_orbit_code': 1030859260072, 'n': 36, 'trace_an': -90}
  • id: 12075534
    {'hecke_orbit_code': 1030859260072, 'n': 37, 'trace_an': 0}
  • id: 12075535
    {'hecke_orbit_code': 1030859260072, 'n': 38, 'trace_an': 0}
  • id: 12075536
    {'hecke_orbit_code': 1030859260072, 'n': 39, 'trace_an': 0}
  • id: 12075537
    {'hecke_orbit_code': 1030859260072, 'n': 40, 'trace_an': 0}
  • id: 12075538
    {'hecke_orbit_code': 1030859260072, 'n': 41, 'trace_an': 0}
  • id: 12075539
    {'hecke_orbit_code': 1030859260072, 'n': 42, 'trace_an': 564}
  • id: 12075540
    {'hecke_orbit_code': 1030859260072, 'n': 43, 'trace_an': -808}
  • id: 12075541
    {'hecke_orbit_code': 1030859260072, 'n': 44, 'trace_an': 1584}
  • id: 12075542
    {'hecke_orbit_code': 1030859260072, 'n': 45, 'trace_an': 0}
  • id: 12075543
    {'hecke_orbit_code': 1030859260072, 'n': 46, 'trace_an': -388}
  • id: 12075544
    {'hecke_orbit_code': 1030859260072, 'n': 47, 'trace_an': 0}
  • id: 12075545
    {'hecke_orbit_code': 1030859260072, 'n': 48, 'trace_an': 0}
  • id: 12075546
    {'hecke_orbit_code': 1030859260072, 'n': 49, 'trace_an': 360}
  • id: 12075547
    {'hecke_orbit_code': 1030859260072, 'n': 50, 'trace_an': -14}
  • id: 12075548
    {'hecke_orbit_code': 1030859260072, 'n': 51, 'trace_an': 0}
  • id: 12075549
    {'hecke_orbit_code': 1030859260072, 'n': 52, 'trace_an': 0}
  • id: 12075550
    {'hecke_orbit_code': 1030859260072, 'n': 53, 'trace_an': 0}
  • id: 12075551
    {'hecke_orbit_code': 1030859260072, 'n': 54, 'trace_an': 0}
  • id: 12075552
    {'hecke_orbit_code': 1030859260072, 'n': 55, 'trace_an': 0}
  • id: 12075553
    {'hecke_orbit_code': 1030859260072, 'n': 56, 'trace_an': 226}
  • id: 12075554
    {'hecke_orbit_code': 1030859260072, 'n': 57, 'trace_an': 336}
  • id: 12075555
    {'hecke_orbit_code': 1030859260072, 'n': 58, 'trace_an': -3176}
  • id: 12075556
    {'hecke_orbit_code': 1030859260072, 'n': 59, 'trace_an': 0}
  • id: 12075557
    {'hecke_orbit_code': 1030859260072, 'n': 60, 'trace_an': -192}
  • id: 12075558
    {'hecke_orbit_code': 1030859260072, 'n': 61, 'trace_an': 0}
  • id: 12075559
    {'hecke_orbit_code': 1030859260072, 'n': 62, 'trace_an': 0}
  • id: 12075560
    {'hecke_orbit_code': 1030859260072, 'n': 63, 'trace_an': 0}
  • id: 12075561
    {'hecke_orbit_code': 1030859260072, 'n': 64, 'trace_an': 1954}
  • id: 12075562
    {'hecke_orbit_code': 1030859260072, 'n': 65, 'trace_an': 0}
  • id: 12075563
    {'hecke_orbit_code': 1030859260072, 'n': 66, 'trace_an': 0}
  • id: 12075564
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  • id: 12075565
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  • id: 12075566
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  • id: 12075567
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  • id: 12075568
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  • id: 12075569
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  • id: 12075570
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  • id: 12075571
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  • id: 12075572
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  • id: 12075573
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  • id: 12075575
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  • id: 12075576
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  • id: 12075577
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  • id: 12075578
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  • id: 12075579
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  • id: 12075580
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  • id: 12075581
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  • id: 12075582
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  • id: 12075583
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  • id: 12075584
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  • id: 12075585
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  • id: 12075588
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  • id: 12075590
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  • id: 12075595
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  • id: 12075596
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  • id: 12075597
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  • id: 12075598
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  • id: 12075600
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  • id: 12075601
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  • id: 12075602
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  • id: 12075603
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  • id: 12075606
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  • id: 12075607
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  • id: 12075608
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  • id: 12075609
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  • id: 12075610
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  • id: 12075611
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  • id: 12075612
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  • id: 12075613
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  • id: 12075614
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  • id: 12075615
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  • id: 12075616
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  • id: 12075617
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  • id: 12075618
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  • id: 12075619
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  • id: 12075620
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  • id: 12075621
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  • id: 12075622
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  • id: 12075623
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  • id: 12075624
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  • id: 12075625
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  • id: 12075626
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  • id: 12075627
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  • id: 12075628
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  • id: 12075629
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  • id: 12075631
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  • id: 12075632
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  • id: 12075633
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  • id: 12075635
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  • id: 12075636
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  • id: 12075637
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  • id: 12075639
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  • id: 12075640
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  • id: 12075641
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  • id: 12075642
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  • id: 12075646
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  • id: 12075648
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  • id: 12075655
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  • id: 12075660
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  • id: 12075661
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  • id: 12075664
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  • id: 12075667
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  • id: 12075668
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  • id: 12075669
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  • id: 12075670
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  • id: 12075671
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  • id: 12075672
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  • id: 12075673
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  • id: 12075674
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  • id: 12075675
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  • id: 12075676
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  • id: 12075677
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  • id: 12075679
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  • id: 12075680
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  • id: 12075681
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  • id: 12075682
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  • id: 12075683
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  • id: 12075684
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  • id: 12075685
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  • id: 12075686
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  • id: 12075687
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  • id: 12075688
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  • id: 12075689
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  • id: 12075690
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  • id: 12075691
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  • id: 12075692
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  • id: 12075693
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  • id: 12075694
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  • id: 12075695
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  • id: 12075696
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  • id: 12075697
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  • id: 12075698
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  • id: 12075699
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  • id: 12075700
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  • id: 12075701
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  • id: 12075702
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  • id: 12075703
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  • id: 12075704
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  • id: 12075705
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  • id: 12075706
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  • id: 12075707
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  • id: 12075708
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  • id: 12075709
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  • id: 12075710
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  • id: 12075711
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  • id: 12075712
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  • id: 12075713
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  • id: 12075714
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  • id: 12075715
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  • id: 12075716
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  • id: 12075717
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  • id: 12075718
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  • id: 12075719
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  • id: 12075720
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  • id: 12075721
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  • id: 12075722
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  • id: 12075723
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  • id: 12075724
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  • id: 12075725
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  • id: 12075726
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  • id: 12075727
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  • id: 12075728
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  • id: 12075729
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  • id: 12075730
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  • id: 12075731
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  • id: 12075732
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  • id: 12075733
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  • id: 12075740
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  • id: 12075742
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