Embedded newform data - 1323.4.a.be.1.6

Formats: - HTML - YAML - JSON - 2024-10-08T09:55:39.378494

• 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': 21168, 'analytic_conductor': 78.05952693759484, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [7, -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': [1323, 1, [785, 1081], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 6, 'field_disc': 116410382208, 'field_disc_factorization': [[2, 7], [3, 2], [71, 1], [1193, 2]], 'field_poly': [-1278, 0, 453, 0, -40, 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': 1, 'hecke_cutters': [[2, [-1278, 0, 453, 0, -40, 0, 1]], [5, [-20448, 0, 29892, 0, -352, 0, 1]], [13, [35818, -3211, 26, 1]]], 'hecke_orbit': 31, 'hecke_orbit_code': 135107988888225067, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 36, 'hecke_ring_index_factorization': [[2, 2], [3, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 3, 2, -1, 2, 0]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '1323.4.a.be', 'level': 1323, 'level_is_powerful': True, '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, 7], 'level_radical': 21, 'minimal_twist': '189.4.e.e', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(5+\\beta _{3})q^{4}-\\beta _{4}q^{5}+(\\beta _{1}+\\cdots)q^{8}+\\cdots', 'related_objects': [], 'relative_dim': 6, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1323.4.a', 'trace_display': [0, 0, 0, 0], 'trace_hash': 1921625424046506209, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.605', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '159.146', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '6415.018', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.510', 'prec': 17}, 'traces': [6, 0, 0, 32, 0, 0, 0, 0, 0, 20, 0, 0, -52, 0, 0, -148, 0, 0, 62, 0, 0, -356, 0, 0, -46, 0, 0, 0, 0, 0, 82, 0, 0, -420, 0, 0, -1132, 0, 0, 444, 0, 0, -1566, 0, 0, -888, 0, 0, 0, 0, 0, 72, 0, 0, -224, 0, 0, 4, 0, 0, -886, 0, 0, -924, 0, 0, -2084, 0, 0, 0, 0, 0, 2398, 0, 0, -3204, 0, 0, 984, 0, 0, 3892, 0, 0, -3600, 0, 0, -5796, 0, 0, 0, 0, 0, -2772, 0, 0, 682, 0, 0, -3984, 0, 0, 3024, 0, 0, -1824, 0, 0, -2470, 0, 0, 0, 0, 0, -5544, 0, 0, -2532, 0, 0, 4094, 0, 0, 5260, 0, 0, 3134, 0, 0, -7652, 0, 0, 0, 0, 0, -2652, 0, 0, -1436, 0, 0, 204, 0, 0, 6856, 0, 0, -9952, 0, 0, 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• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
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-0.0883983392078834, -0.23886847849023626, -0.19794830500917562, -0.15133656677872276, -0.3180493895214694, -0.19552153150483811, -0.22168500108199285, -0.2641709870692552, -0.16342944266346435, -0.23867548763613508, -0.3540359161947718, -0.27469637430959026, -0.1441863250007043, -0.22674586824223716, -0.3973908085936047, -0.22940257352617724, -0.17912107577665812, -0.39463928227438255, -0.11759373488243577, -0.30495890088071476, -0.22176812705937576, -0.25757948753813015, -0.23772641088751006, -0.31372971487971235, -0.24419872452524352, -0.30467835473401483, -0.11698626039792216, -0.267873250559421, -0.3399991062808006, -0.18742423531473668, -0.19394704215393632, -0.23059406430376644, -0.03952044247525695, -0.3091127524492612, -0.2661466729614787, -0.22473464785132782, -0.18848317809978254, -0.3502760415132786, -0.2857555380679851, -0.2948886005526576, -0.17476251741340873, -0.07074875861368114, -0.20892995142776286, -0.15177509657652102, -0.2376391439416973, -0.21998040280016376, -0.2692038279247424, -0.18425064823046533, -0.24559418215173073, -0.1782320711607519, -0.21376157983030405, -0.26970877047964426, -0.3151019744010765, -0.27307059098416453, -0.2463675992083051, -0.35132511663918475, -0.26147694245248515, -0.2998966520253394, -0.37262764073479104, -0.2063916238147868, -0.27149693688042115, -0.18572031847615328, -0.28436281634146127, -0.25864436533936674, -0.3505417501593863, -0.3536411706490089, -0.23828092354705835, -0.37722596221496957, -0.12618772388795987, -0.3876871058915307, -0.26016511066468095, -0.15787857800054234, -0.33787729287681934, -0.20963548650826921, -0.24687875852214328, -0.30536180812601643, -0.27187760092037355, -0.3181002111128175, -0.34780135790690414, -0.29245252638183145, -0.3773798374588675, -0.11400412594305019, -0.3666069468375845, -0.1646839714390711, -0.33375177337577344, -0.3758070332502265, -0.3243993773530251, -0.2792126040146739, -0.20650740252953942, -0.2589500028167952, -0.2145252866403589, -0.1306419829002466, -0.1236138182891273, -0.3343487043735093, -0.1939328294607654, -0.3610387336889441, -0.23780655483502933, -0.16390024078412355, -0.36570362369088516, -0.35075286589591403, -0.32691846142529646, -0.15129266024182114, -0.16606018848068937, -0.32164720239635014, -0.334200570784872, -0.17919456565033876, -0.2770258371683253, -0.2794211601372452, -0.16418136752784981, -0.40612253416271854, -0.08389662142161976, -0.2705567138622324, -0.2866775399354826, -0.2648163216425482, -0.15348559319424357, -0.2557894593280017, -0.3474412120740855, -0.3305119832363578, -0.2994478162847575, -0.15816327282884998, -0.1097120890023244, -0.442649423555725, -0.3033313454505883, -0.08137078991555691, -0.28617315597705467, -0.1682253639447477, -0.2667376034228056, -0.3125205001758089, -0.26974465445943613, -0.2979923819894072, -0.14597662029900907, -0.2165784167738956, -0.35784294189309546, -0.2601368738805711, -0.45621140980328806, -0.2229700571829954, -0.4031517799734754, -0.3546322269572233, -0.21418830707992537, -0.25819320650146177, -0.21271196404444617, -0.12420255886219062, -0.28573092495600716, -0.41122587365964575, -0.2806735814725972, -0.23612025102806586, -0.25787783131143144, -0.18475098469647505, -0.2606601513185834, -0.3562451575609846, -0.3446934001164217, -0.26532896513276183, -0.2908431395233385, -0.14746656285739163, -0.31227557382796506, -0.3659255345637147, -0.17170862332522727, -0.15965734395463813, -0.39140226032191194, -0.2537830959048152, -0.3569966442682729, -0.23060260242680292, -0.2917206158055497, -0.35647301292759503, -0.06590443636707241, -0.25721232214642265, -0.24713159947874702, -0.36022345699538527, -0.2651631431828821, -0.34747664345980855, -0.20871170222192423, -0.2597230874468968, -0.10973446679979414, -0.2532151619516159, -0.2084070232321063, -0.3033210794478758, -0.20272349785013724, -0.37996915189734776, -0.10096208431438092, -0.276469797302913, -0.2560325798080464, -0.4206755817425971, -0.28470161606244293, -0.4072981517478107, -0.28192105821869984, -0.3376252911941196, -0.21800930379500075, -0.06810896247312577, -0.3066816250569254, -0.4085548830594895, -0.18398225481861286, -0.27606216760849395, -0.3641725467319342, -0.09206696751738766, -0.2856867957268816, -0.10864309571988146, -0.19125493200838659, -0.23322299434114327, -0.18354364880352464, -0.36037127084157633, -0.40090896453987723, -0.24229012929361815, -0.34582622746495323, -0.15840911334416005, -0.2905342937835908, -0.12630463841574244, -0.29025833245135496, -0.18140069004201098, -0.14470816552355603, -0.2779045028526019, -0.13148937219414936, -0.29869637091951023, -0.29919224256929444, -0.19227293508342455, -0.3929895832088567, -0.37900639473826647, -0.23125989543718145, -0.2802395130832804, -0.32241040483042865, -0.2852078665762952, -0.22189761228641208, -0.36219700077235567, -0.16619631818045422, -0.2206067563668667, -0.3442687567429308, -0.3307154242277719, -0.1408660823617171, -0.26849887837850317, -0.19946816301437134, -0.2531102630819322, -0.17763201969804246, -0.3612087067934257, -0.04980549291982584, -0.2082379935212841, -0.16784853486497053, -0.2915623892530816, -0.19106685269333565, -0.27618576907202785, -0.20699047918245675, -0.24566604660976615, -0.19684592930925782, -0.2548630477033335, -0.1988473387028362, -0.16951251762070416, -0.20548710288162217, -0.3135026865444621, -0.18509592288235868, -0.1538978313244042, -0.24778790494313332, -0.19463019445626464, -0.2857055974135225, -0.16322660694269567, -0.2502218364322603, -0.19177685666919705, -0.2634911909298743, -0.3105867780961484, -0.15683444265185792, -0.11506155626418461, -0.36024026410680204, -0.2051672142692264, -0.11242642722874746, -0.25699777331763307, -0.3373688652021144, -0.17872787932667478], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 6, 'dual_embedding_m': 6, 'embedding_index': 6, 'embedding_m': 6, 'embedding_root_imag': 0.0, 'embedding_root_real': 4.707531129218912, 'hecke_orbit': 31, 'hecke_orbit_code': 135107988888225067, 'label': '1323.4.a.be.1.6', 'level': 1323, 'weight': 4}
• 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': [41, 40, 39, 44], 'Nk2': 21168, 'analytic_conductor': 78.05952693759484, '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': [1323, 1, [785, 1081], [1, 1]], 'conrey_index': 1, 'cusp_dim': 480, 'dim': 164, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 5, 13], 'hecke_orbit_code': 67110187, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 4, 6, 6, 6, 6, 6, 6, 7, 7, 7, 7, 8, 8, 8, 8, 12, 12], 'label': '1323.4.a', 'level': 1323, 'level_is_powerful': True, '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, 7], 'level_radical': 21, 'mf_dim': 528, 'mf_new_dim': 164, 'num_forms': 43, 'plus_dim': 85, 'prim_orbit_index': 1, 'relative_dim': 164, 'sturm_bound': 672, 'trace_bound': 13, 'trace_display': [0, 0, 0, 0], 'traces': [164, 0, 0, 662, 0, 0, 0, 0, 0, -30, 0, 0, -2, 0, 0, 2810, 0, 0, -62, 0, 0, -270, 0, 0, 4202, 0, 0, 0, 0, 0, 406, 0, 0, -204, 0, 0, -338, 0, 0, -1266, 0, 0, 592, 0, 0, -1224, 0, 0, 0, 0, 0, 220, 0, 0, 1122, 0, 0, 300, 0, 0, 2410, 0, 0, 12302, 0, 0, 1222, 0, 0, 0, 0, 0, 1540, 0, 0, 2128, 0, 0, -2486, 0, 0, 1104, 0, 0, -720, 0, 0, -8730, 0, 0, 0, 0, 0, 1704, 0, 0, -3056, 0, 0, 15740, 0, 0, -5606, 0, 0, 510, 0, 0, 1096, 0, 0, 0, 0, 0, -6660, 0, 0, 3900, 0, 0, 22898, 0, 0, 18382, 0, 0, -12038, 0, 0, 17724, 0, 0, 0, 0, 0, 8328, 0, 0, -6662, 0, 0, 36, 0, 0, -6780, 0, 0, -6332, 0, 0, -3068, 0, 0, 0, 0, 0, 6172, 0, 0, -18786, 0, 0, -10142, 0, 0, -2730, 0, 0, 27090, 0, 0, 10744, 0, 0, 0, 0, 0, -9588, 0, 0, 4102, 0, 0, -6864, 0, 0, 18816, 0, 0, 11568, 0, 0, 1384, 0, 0, 0, 0, 0, -12992, 0, 0, -11118, 0, 0, 36780, 0, 0, -7640, 0, 0, -5594, 0, 0, -5874, 0, 0, 0, 0, 0, 17802, 0, 0, -19736, 0, 0, -39420, 0, 0, -9536, 0, 0, 32784, 0, 0, 5388, 0, 0, 0, 0, 0, -3182, 0, 0, 66628, 0, 0, -17110, 0, 0, 11214, 0, 0, 16716, 0, 0, 49250, 0, 0, 0, 0, 0, 33786, 0, 0, 34050, 0, 0, 29032, 0, 0, -8936, 0, 0, -1020, 0, 0, -15020, 0, 0, 0, 0, 0, 8284, 0, 0, -93816, 0, 0, 33788, 0, 0, -9206, 0, 0, 39252, 0, 0, 54222, 0, 0, 0, 0, 0, 13492, 0, 0, 45856, 0, 0, 726, 0, 0, 35104, 0, 0, -94892, 0, 0, 2160, 0, 0, 0, 0, 0, 32866, 0, 0, 9876, 0, 0, 18838, 0, 0, -33672, 0, 0, -41558, 0, 0, -63024, 0, 0, 0, 0, 0, -51138, 0, 0, -62858, 0, 0, -141486, 0, 0, 20280, 0, 0, 6126, 0, 0, 75570, 0, 0, 0, 0, 0, -38192, 0, 0, 50496, 0, 0, -58166, 0, 0, -12972, 0, 0, -53918, 0, 0, -40968, 0, 0, 0, 0, 0, 23710, 0, 0, 20472, 0, 0, 110634, 0, 0, -9692, 0, 0, 137360, 0, 0, -56992, 0, 0, 0, 0, 0, 16576, 0, 0, -185516, 0, 0, -104970, 0, 0, 8436, 0, 0, 15718, 0, 0, -24570, 0, 0, 0, 0, 0, -49440, 0, 0, 103330, 0, 0, -44276, 0, 0, 5446, 0, 0, -165060, 0, 0, -152748, 0, 0, 0, 0, 0, -25452, 0, 0, 84840, 0, 0, -24626, 0, 0, -58476, 0, 0, -114416, 0, 0, -135852, 0, 0, 0, 0, 0, -25080, 0, 0, -143030, 0, 0, 19344, 0, 0, 53426, 0, 0, 242348, 0, 0, 57874, 0, 0, 0, 0, 0, 37560, 0, 0, 233782, 0, 0, -8456, 0, 0, 9780, 0, 0, -79494, 0, 0, 4750, 0, 0, 0, 0, 0, 68424, 0, 0, -17508, 0, 0, 423948, 0, 0, -75506, 0, 0, 23544, 0, 0, 46412, 0, 0, 0, 0, 0, -4998, 0, 0, -182160, 0, 0, -137306, 0, 0, 61824, 0, 0, -145982, 0, 0, 164040, 0, 0, 0, 0, 0, -186740, 0, 0, 133376, 0, 0, -107436, 0, 0, 28596, 0, 0, -84048, 0, 0, -7106, 0, 0, 0, 0, 0, -98954, 0, 0, 62700, 0, 0, 38802, 0, 0, -52776, 0, 0, 39656, 0, 0, -2840, 0, 0, 0, 0, 0, 93960, 0, 0, -196706, 0, 0, -159410, 0, 0, -46022, 0, 0, 273084, 0, 0, 129226, 0, 0, 0, 0, 0, -58298, 0, 0, 153384, 0, 0, 181328, 0, 0, 139624, 0, 0, 18016, 0, 0, 73614, 0, 0, 0, 0, 0, 178038, 0, 0, 47728, 0, 0, 56112, 0, 0, 6360, 0, 0, 20740, 0, 0, -121818, 0, 0, 0, 0, 0, 51286, 0, 0, -146070, 0, 0, -112920, 0, 0, -137004, 0, 0, 198904, 0, 0, -115206, 0, 0, 0, 0, 0, 128778, 0, 0, 191532, 0, 0, -27608, 0, 0, 75448, 0, 0, -293166, 0, 0, 142584, 0, 0, 0, 0, 0, -22, 0, 0, 36888, 0, 0, 269818, 0, 0, -194820, 0, 0, -87312, 0, 0, -276012, 0, 0, 0, 0, 0, -232388, 0, 0, -163526, 0, 0, 50478, 0, 0, 25096, 0, 0, -161424, 0, 0, 131548, 0, 0, 0, 0, 0, -174138, 0, 0, 205200, 0, 0, 228460, 0, 0, 94248, 0, 0, 9142, 0, 0, 150120, 0, 0, 0, 0, 0, 62196, 0, 0, 66784, 0, 0, -572798, 0, 0, -103784, 0, 0, -390330, 0, 0, -88368, 0, 0, 0, 0, 0, 177622, 0, 0, -264972, 0, 0, -62086, 0, 0, -310670, 0, 0, 278808, 0, 0, -153996, 0, 0, 0, 0, 0, -205014, 0, 0, 56644, 0, 0, -509856, 0, 0, 52184, 0, 0, 85308, 0, 0, -32720, 0, 0, 0, 0, 0, -17390, 0, 0, -30320, 0, 0, 219900, 0, 0, 154188, 0, 0, 150980, 0, 0, -524924, 0, 0, 0, 0, 0, -94392, 0, 0, 51838, 0, 0, -120534, 0, 0, -29294, 0, 0, -193980, 0, 0, 1878, 0, 0, 0, 0, 0, 209966, 0, 0, 31104, 0, 0, 44314, 0, 0, 381954, 0, 0, 206254, 0, 0, -30648, 0, 0, 0, 0, 0, 234088, 0, 0, 31422, 0, 0, 84852, 0, 0, -150144, 0, 0, -311568, 0, 0, -99266, 0, 0, 0, 0, 0, 9246, 0, 0, -214148, 0, 0, -14018, 0, 0, 17346, 0, 0, 232078, 0, 0, 132924, 0, 0, 0, 0, 0, -252894, 0, 0, 163972, 0, 0, -350304, 0, 0, 273792, 0, 0, -247800, 0, 0, -111262, 0, 0, 0, 0, 0, -361080, 0, 0, -86280, 0, 0, 157626, 0, 0, -84224, 0, 0, -12404, 0, 0, 334638, 0, 0, 0, 0, 0, 293704, 0, 0, -206436, 0, 0, -317442, 0, 0, -79830, 0, 0, 148448, 0, 0, 155632, 0, 0, 0, 0, 0, -31316, 0, 0, -112110], '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: 48746850
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 135107988888225067, 'target_is_minimal': False, 'target_label': '1323.4.a.be.1.6', 'target_level': 1323, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48746851
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 135107988888225067, 'target_is_minimal': False, 'target_label': '1323.4.a.be.1.1', 'target_level': 1323, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48746852
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 163, 'target_dim': 12, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014673454497981, 'target_is_minimal': True, 'target_label': '189.4.e.e.163.1', 'target_level': 189, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48746853
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014673454497981, 'target_is_minimal': True, 'target_label': '189.4.e.e.109.1', 'target_level': 189, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48746854
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 130604389260854571, 'target_is_minimal': False, 'target_label': '1323.4.a.bd.1.6', 'target_level': 1323, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 48746855
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 109, 'target_dim': 12, 'target_embedding_index': 6, 'target_hecke_orbit_code': 18014673454497981, 'target_is_minimal': True, 'target_label': '189.4.e.e.109.6', 'target_level': 189, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '21.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48746856
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 163, 'target_dim': 12, 'target_embedding_index': 6, 'target_hecke_orbit_code': 18014673454497981, 'target_is_minimal': True, 'target_label': '189.4.e.e.163.6', 'target_level': 189, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '21.17', 'twisting_conrey_index': 17, 'weight': 4}
  • id: 48746857
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 6, 'source_embedding_index': 6, 'source_hecke_orbit_code': 135107988888225067, 'source_is_minimal': False, 'source_label': '1323.4.a.be.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 130604389260854571, 'target_is_minimal': False, 'target_label': '1323.4.a.bd.1.1', 'target_level': 1323, 'twist_class_label': '189.4.e.e.109.1', 'twist_class_level': 189, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1864100
    {'charpoly_factorization': [[[-1278, 0, 453, 0, -40, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 2}
  • id: 1864101
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 135107988888225067, 'p': 3}
  • id: 1864102
    {'charpoly_factorization': [[[-20448, 0, 29892, 0, -352, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 5}
  • id: 1864103
    {'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 135107988888225067, 'p': 7}
  • id: 1864104
    {'charpoly_factorization': [[[-2041855488, 0, 6875364, 0, -6040, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 11}
  • id: 1864105
    {'charpoly_factorization': [[[35818, -3211, 26, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 13}
  • id: 1864106
    {'charpoly_factorization': [[[-4889546208, 0, 24769188, 0, -9840, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 17}
  • id: 1864107
    {'charpoly_factorization': [[[71044, -9400, -31, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 19}
  • id: 1864108
    {'charpoly_factorization': [[[-54061976448, 0, 161576784, 0, -46128, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 23}
  • id: 1864109
    {'charpoly_factorization': [[[-1224041183712, 0, 426338820, 0, -38848, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 29}
  • id: 1864110
    {'charpoly_factorization': [[[2204979, -33707, -41, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 31}
  • id: 1864111
    {'charpoly_factorization': [[[4245738, 94729, 566, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 37}
  • id: 1864112
    {'charpoly_factorization': [[[-69555350983392, 0, 11306372004, 0, -212080, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 41}
  • id: 1864113
    {'charpoly_factorization': [[[15519697, 194847, 783, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 43}
  • id: 1864114
    {'charpoly_factorization': [[[-554088448396512, 0, 61996408164, 0, -495120, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 47}
  • id: 1864115
    {'charpoly_factorization': [[[-248222191554432, 0, 13788208080, 0, -212736, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 53}
  • id: 1864116
    {'charpoly_factorization': [[[-26877748991196672, 0, 290397129732, 0, -979464, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 59}
  • id: 1864117
    {'charpoly_factorization': [[[-219938513, -477619, 443, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 61}
  • id: 1864118
    {'charpoly_factorization': [[[-181536376, -34531, 1042, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 67}
  • id: 1864119
    {'charpoly_factorization': [[[-1763910208787328, 0, 135024379812, 0, -1092888, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 71}
  • id: 1864120
    {'charpoly_factorization': [[[138593088, 149392, -1199, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 73}
  • id: 1864121
    {'charpoly_factorization': [[[-61449092, -870171, -492, 1], 2]], 'hecke_orbit_code': 135107988888225067, 'p': 79}
  • id: 1864122
    {'charpoly_factorization': [[[-2866586812126612992, 0, 6058846294416, 0, -4265208, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 83}
  • id: 1864123
    {'charpoly_factorization': [[[-515755489858361568, 0, 2486175288708, 0, -3280000, 0, 1], 1]], 'hecke_orbit_code': 135107988888225067, 'p': 89}
  • id: 1864124
    {'charpoly_factorization': [[[1582590381, -2247929, -341, 1], 2]], 'hecke_orbit_code': 135107988888225067, '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': 31, 'label': '1323.4.a.be', 'level': 1323, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 68718793
    {'hecke_orbit_code': 135107988888225067, 'n': 1, 'trace_an': 6}
  • id: 68718794
    {'hecke_orbit_code': 135107988888225067, 'n': 2, 'trace_an': 0}
  • id: 68718795
    {'hecke_orbit_code': 135107988888225067, 'n': 3, 'trace_an': 0}
  • id: 68718796
    {'hecke_orbit_code': 135107988888225067, 'n': 4, 'trace_an': 32}
  • id: 68718797
    {'hecke_orbit_code': 135107988888225067, 'n': 5, 'trace_an': 0}
  • id: 68718798
    {'hecke_orbit_code': 135107988888225067, 'n': 6, 'trace_an': 0}
  • id: 68718799
    {'hecke_orbit_code': 135107988888225067, 'n': 7, 'trace_an': 0}
  • id: 68718800
    {'hecke_orbit_code': 135107988888225067, 'n': 8, 'trace_an': 0}
  • id: 68718801
    {'hecke_orbit_code': 135107988888225067, 'n': 9, 'trace_an': 0}
  • id: 68718802
    {'hecke_orbit_code': 135107988888225067, 'n': 10, 'trace_an': 20}
  • id: 68718803
    {'hecke_orbit_code': 135107988888225067, 'n': 11, 'trace_an': 0}
  • id: 68718804
    {'hecke_orbit_code': 135107988888225067, 'n': 12, 'trace_an': 0}
  • id: 68718805
    {'hecke_orbit_code': 135107988888225067, 'n': 13, 'trace_an': -52}
  • id: 68718806
    {'hecke_orbit_code': 135107988888225067, 'n': 14, 'trace_an': 0}
  • id: 68718807
    {'hecke_orbit_code': 135107988888225067, 'n': 15, 'trace_an': 0}
  • id: 68718808
    {'hecke_orbit_code': 135107988888225067, 'n': 16, 'trace_an': -148}
  • id: 68718809
    {'hecke_orbit_code': 135107988888225067, 'n': 17, 'trace_an': 0}
  • id: 68718810
    {'hecke_orbit_code': 135107988888225067, 'n': 18, 'trace_an': 0}
  • id: 68718811
    {'hecke_orbit_code': 135107988888225067, 'n': 19, 'trace_an': 62}
  • id: 68718812
    {'hecke_orbit_code': 135107988888225067, 'n': 20, 'trace_an': 0}
  • id: 68718813
    {'hecke_orbit_code': 135107988888225067, 'n': 21, 'trace_an': 0}
  • id: 68718814
    {'hecke_orbit_code': 135107988888225067, 'n': 22, 'trace_an': -356}
  • id: 68718815
    {'hecke_orbit_code': 135107988888225067, 'n': 23, 'trace_an': 0}
  • id: 68718816
    {'hecke_orbit_code': 135107988888225067, 'n': 24, 'trace_an': 0}
  • id: 68718817
    {'hecke_orbit_code': 135107988888225067, 'n': 25, 'trace_an': -46}
  • id: 68718818
    {'hecke_orbit_code': 135107988888225067, 'n': 26, 'trace_an': 0}
  • id: 68718819
    {'hecke_orbit_code': 135107988888225067, 'n': 27, 'trace_an': 0}
  • id: 68718820
    {'hecke_orbit_code': 135107988888225067, 'n': 28, 'trace_an': 0}
  • id: 68718821
    {'hecke_orbit_code': 135107988888225067, 'n': 29, 'trace_an': 0}
  • id: 68718822
    {'hecke_orbit_code': 135107988888225067, 'n': 30, 'trace_an': 0}
  • id: 68718823
    {'hecke_orbit_code': 135107988888225067, 'n': 31, 'trace_an': 82}
  • id: 68718824
    {'hecke_orbit_code': 135107988888225067, 'n': 32, 'trace_an': 0}
  • id: 68718825
    {'hecke_orbit_code': 135107988888225067, 'n': 33, 'trace_an': 0}
  • id: 68718826
    {'hecke_orbit_code': 135107988888225067, 'n': 34, 'trace_an': -420}
  • id: 68718827
    {'hecke_orbit_code': 135107988888225067, 'n': 35, 'trace_an': 0}
  • id: 68718828
    {'hecke_orbit_code': 135107988888225067, 'n': 36, 'trace_an': 0}
  • id: 68718829
    {'hecke_orbit_code': 135107988888225067, 'n': 37, 'trace_an': -1132}
  • id: 68718830
    {'hecke_orbit_code': 135107988888225067, 'n': 38, 'trace_an': 0}
  • id: 68718831
    {'hecke_orbit_code': 135107988888225067, 'n': 39, 'trace_an': 0}
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    {'hecke_orbit_code': 135107988888225067, 'n': 811, 'trace_an': 138096}
  • id: 68719022
    {'hecke_orbit_code': 135107988888225067, 'n': 821, 'trace_an': 0}
  • id: 68719023
    {'hecke_orbit_code': 135107988888225067, 'n': 823, 'trace_an': -119722}
  • id: 68719024
    {'hecke_orbit_code': 135107988888225067, 'n': 827, 'trace_an': 0}
  • id: 68719025
    {'hecke_orbit_code': 135107988888225067, 'n': 829, 'trace_an': -1602}
  • id: 68719026
    {'hecke_orbit_code': 135107988888225067, 'n': 839, 'trace_an': 0}
  • id: 68719027
    {'hecke_orbit_code': 135107988888225067, 'n': 841, 'trace_an': -68638}
  • id: 68719028
    {'hecke_orbit_code': 135107988888225067, 'n': 853, 'trace_an': -23286}
  • id: 68719029
    {'hecke_orbit_code': 135107988888225067, 'n': 857, 'trace_an': 0}
  • id: 68719030
    {'hecke_orbit_code': 135107988888225067, 'n': 859, 'trace_an': -85974}
  • id: 68719031
    {'hecke_orbit_code': 135107988888225067, 'n': 863, 'trace_an': 0}
  • id: 68719032
    {'hecke_orbit_code': 135107988888225067, 'n': 877, 'trace_an': -21530}
  • id: 68719033
    {'hecke_orbit_code': 135107988888225067, 'n': 881, 'trace_an': 0}
  • id: 68719034
    {'hecke_orbit_code': 135107988888225067, 'n': 883, 'trace_an': 46902}
  • id: 68719035
    {'hecke_orbit_code': 135107988888225067, 'n': 887, 'trace_an': 0}
  • id: 68719036
    {'hecke_orbit_code': 135107988888225067, 'n': 907, 'trace_an': -78132}
  • id: 68719037
    {'hecke_orbit_code': 135107988888225067, 'n': 911, 'trace_an': 0}
  • id: 68719038
    {'hecke_orbit_code': 135107988888225067, 'n': 919, 'trace_an': -44430}
  • id: 68719039
    {'hecke_orbit_code': 135107988888225067, 'n': 929, 'trace_an': 0}
  • id: 68719040
    {'hecke_orbit_code': 135107988888225067, 'n': 937, 'trace_an': 79792}
  • id: 68719041
    {'hecke_orbit_code': 135107988888225067, 'n': 941, 'trace_an': 0}
  • id: 68719042
    {'hecke_orbit_code': 135107988888225067, 'n': 947, 'trace_an': 0}
  • id: 68719043
    {'hecke_orbit_code': 135107988888225067, 'n': 953, 'trace_an': 0}
  • id: 68719044
    {'hecke_orbit_code': 135107988888225067, 'n': 961, 'trace_an': -40556}
  • id: 68719045
    {'hecke_orbit_code': 135107988888225067, 'n': 967, 'trace_an': -14816}
  • id: 68719046
    {'hecke_orbit_code': 135107988888225067, 'n': 971, 'trace_an': 0}
  • id: 68719047
    {'hecke_orbit_code': 135107988888225067, 'n': 977, 'trace_an': 0}
  • id: 68719048
    {'hecke_orbit_code': 135107988888225067, 'n': 983, 'trace_an': 0}
  • id: 68719049
    {'hecke_orbit_code': 135107988888225067, 'n': 991, 'trace_an': -40488}
  • id: 68719050
    {'hecke_orbit_code': 135107988888225067, 'n': 997, 'trace_an': 6482}