Newform data - 1728.4.a.r

Formats: - HTML - YAML - JSON - 2025-11-16T08:54:46.557748

• 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': 27648, 'analytic_conductor': 101.95530048991978, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 1]], 'atkin_lehner_string': '-+', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [1728, 1, [703, 325, 1217], [1, 1, 1]], 'cm_discs': [-3], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[5, [0, 1]], [7, [-37, 1]], [11, [0, 1]]], 'hecke_orbit': 18, 'hecke_orbit_code': 76561193732409024, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 3, 2, -1, 2, -3]], 'is_cm': True, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': True, 'is_twist_minimal': False, 'label': '1728.4.a.r', 'level': 1728, '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': [2, 3], 'level_radical': 6, 'minimal_twist': '108.4.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+37q^{7}+19q^{13}-163q^{19}-5^{3}q^{25}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.1.d1', 'self_twist_discs': [-3], 'self_twist_type': 1, 'space_label': '1728.4.a', 'trace_display': [0, 0, 0, 37], 'trace_hash': 1911009326833107968, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.998', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.016', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10.074', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.509', 'prec': 17}, 'traces': [1, 0, 0, 0, 0, 0, 37, 0, 0, 0, 0, 0, 19, 0, 0, 0, 0, 0, -163, 0, 0, 0, 0, 0, -125, 0, 0, 0, 0, 0, -308, 0, 0, 0, 0, 0, -323, 0, 0, 0, 0, 0, -520, 0, 0, 0, 0, 0, 1026, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -719, 0, 0, 0, 0, 0, -127, 0, 0, 0, 0, 0, -919, 0, 0, 0, 0, 0, 1387, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 703, 0, 0, 0, 0, 0, -523, 0, 0, 0, 0, 0, 1801, 0, 0, 0, 0, 0, 646, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1331, 0, 0, 0, 0, 0, -380, 0, 0, 0, 0, 0, -6031, 0, 0, 0, 0, 0, 467, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1961, 0, 0, 0, 0, 0, 3850, 0, 0, 0, 0, 0, 3779, 0, 0, 0, 0, 0, -1836, 0, 0, 0, 0, 0, -4625, 0, 0, 0, 0, 0, -1241, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -3961, 0, 0, 0, 0, 0, -863, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -3961, 0, 0, 0, 0, 0, -11396, 0, 0, 0, 0, 0, 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-191900, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -44030, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -8372, 0, 0, 0, 0, 0, -274553, 0, 0, 0, 0, 0, 222731, 0, 0, 0, 0, 0, -148877, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -216524, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 108290, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -284941, 0, 0, 0, 0, 0, 40697, 0, 0, 0, 0, 0, -612091, 0, 0, 0, 0, 0, 319643, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 66040, 0, 0, 0, 0, 0, -249713, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 61180, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 263410, 0, 0, 0, 0, 0, -448001, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 386983, 0, 0, 0, 0, 0, 277130, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -323512, 0, 0, 0, 0, 0, -84854, 0, 0, 0, 0, 0, -627550, 0, 0, 0, 0, 0, -737694, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], 'weight': 4, 'weight_parity': 1}
• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1], [0], [0], [0], [0], [0], [37], [0], [0], [0], [0], [0], [19], [0], [0], [0], [0], [0], [-163], [0], [0], [0], [0], [0], [-125], [0], [0], [0], [0], [0], [-308], [0], [0], [0], [0], [0], [-323], [0], [0], [0], [0], [0], [-520], [0], [0], [0], [0], [0], [1026], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-719], [0], [0], [0], [0], [0], [-127], [0], [0], [0], [0], [0], [-919], [0], [0], [0], [0], [0], [1387], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [703], [0], [0], [0], [0], [0], [-523], [0], [0], [0]], 'ap': [[0], [0], [0], [37], [0], [19], [0], [-163], [0], [0], [-308], [-323], [0], [-520], [0], [0], [0], [-719], [-127], [0], [-919], [1387], [0], [0], [-523], [0], [1801], [0], [646], [0], [-380], [0], [0], [467], [0], [-1961], [3850], [3779], [0], [0], [0], [-1241], [0], [-3961], [0], [-863], [-3961], [3220], [0], [-4466], [0], [0], [2609], [0], [0], [0], [0], [-7289], [4030], [0], [5600], [0], [10640], [0], [-901], [0], [9899], [-7363], [0], [-10547], [0], [0], [13753], [-251], [-6103], [0], [0], [-1190], [0], [-16543], [0], [10459], [0], [-2590], [-14924], [0], [0], [12710], [0], [-7811], [0], [0], [14797], [0], [-15136], [0], [0], [0], [23921], [-20789], [-22933], [0], [0], [0], [629], [-9613], [0], [0], [0], [-29302], [-22283], [30241], [0], [26693], [28351], [0], [13160], [0], [0], [0], [13249], [-33949], [0], [0], [-16072], [0], [27523], [0], [10780], [-15050], [31376], [0], [-41021], [-17333], [0], [39023], [0], [-28747], [0], [0], [39368], [0], [33391], [0], [47143], [0], [-38411], [0], [18503], [0], [13357], [0], [-31429], [0], [-49447], [0], [-2756], [0], [40283], [0], [0], [0], [3907], [0], [0], [0], [14041], [-28910], [-59347], [0], [0], [40138], [0], [63629], [-44207], [0], [-60352], [0], [47899], [-39494], [-54557], [0], [-61490], [0], [0], [0], [-13553], [32471], [21797], [0], [52649], [0], [-42769], [0], [0], [0], [-68221], [-82529], [0], [0], [0], [-19241], [-63593], [-38323], [0], [0], [14527], [0], [0], [-51319], [-80137], [0], [94051], [0], [0], [-88489], [-15860], [0], [0], [0], [24751], [-29036], [0], [77380], [0], [-54503], [0], [0], [-41543], [0], [-99989], [-69496], [103588], [0], [-63649], [0], [-76267], [0], [0], [0], [0], [-115939], [-9161], [-121283], [0], [0], [-39797], [0], [-118816], [0], [114550], [0], [0], [-126667], [0], [0], [-116801], [121520], [0], [4970], [103069], [0], [131563], [-97631], [0], [64064], [0], [0], [142760], [0], [30529], [-144073], [51590], [120763], [-71890], [132841], [0], [111274], [5402], [0], [0], [59092], [0], [44749], [-3313], [0], [161729], [0], [-128483], [0], [0], [0], [0], [0], [121210], [0], [152101], [0], [0], [-113923], [-177301], [0], [-171236], [0], [161279], [166430], [0], [151867], [0], [182629], [0], [0], [0], [-53101], [0], [-183274], [0], [0], [-31570], [0], [168929], [-125677], [0], [-187220], [0], [182789], [-106216], [-52360], [0], [0], [-141821], [0], [64783], [0], [103952], [0], [-183707], [0], [47558], [129220], [172621], [0], [0], [-132749], [0], [0], [114478], [188480], [0], [0], [164141], [156113], [0], [-178220], [-35027], [0], [0], [0], [0], [0], [-204623], [0], [0], [0], [240623], [90791], [0], [-102059], [244511], [0], [-185113], [0], [0], [140149], [162163], [0], [0], [78839], [0], [-209827], [0], [0], [51463], [0], [99773], [0], [267388], [256303], [-145909], [0], [-261826], [0], [0], [-164467], [0], [233801], [271567], [0], [272792], [0], [112714], [0], [-191900], [0], [0], [-8372], [-274553], [0], [222731], [0], [108290], [0], [0], [-284941], [40697], [0], [0], [-249713], [0], [0], [0], [263410], [0], [0], [277130], [0], [0], [0], [-323512], [0]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 76561193732409024, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '1728.4.a.r', 'level': 1728, 'maxp': 2999, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'ALdims': [25, 23, 23, 25], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [18, 18, 18, 18], 'ALdims_old': [185, 181, 181, 185], 'Nk2': 27648, 'analytic_conductor': 101.95530048991978, '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': [1728, 1, [703, 325, 1217], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 828, 'dim': 96, 'eis_dim': 72, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7, 11], 'hecke_orbit_code': 67110592, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3], 'label': '1728.4.a', 'level': 1728, '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': [2, 3], 'level_radical': 6, 'mf_dim': 900, 'mf_new_dim': 96, 'num_forms': 58, 'plus_dim': 50, 'prim_orbit_index': 1, 'relative_dim': 96, 'sturm_bound': 1152, 'trace_bound': 11, 'trace_display': [0, 0, 0, 0], 'traces': [96, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 72, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2400, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -504, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4704, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1992, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 240, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1488, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -5328, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 11280, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4920, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 9840, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2400, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 20640, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1704, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2832, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 9360, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 6144, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 29664, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 8304, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 34608, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2160, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 54816, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 30720, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 23232, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -25968, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 16200, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -10656, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4920, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 17328, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -50424, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 12384, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 38928, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -3600, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -19800, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -42480, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -5472, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 16656, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 27912, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -26064, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -27360, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -67248, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 57312, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 3264, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -6024, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -30720, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 12144, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -48864, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 75744, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -62784, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -67416, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 113136, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 78720, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 30720, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -66792, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -90960, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -225792, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -9504, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -181752, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -10656, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -179088, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -59352, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -104784, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -96720, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 30864, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -25008, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 13728, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -133368, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 94752, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -140040, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 116544, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -80088, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 138192, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 72432, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 27888, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -88152, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 57024, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 71544, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 184512, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 57144, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -60864, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 103344, 0, 0, 0], 'weight': 4, 'weight_parity': 1}
• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 799528
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '108.4.a.b', 'target_level': 108, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 4}
  • id: 799529
    {'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '108.4.a.b', 'target_level': 108, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '24.f', 'twisting_char_orbit': 6, 'weight': 4}
  • id: 799530
    {'conductor': 72, 'degree': 2, 'multiplicity': 2, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 5, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '324.4.e.e', 'target_level': 324, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '72.l', 'twisting_char_orbit': 12, 'weight': 4}
  • id: 799531
    {'conductor': 72, 'degree': 2, 'multiplicity': 2, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 5, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '324.4.e.e', 'target_level': 324, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '72.p', 'twisting_char_orbit': 16, 'weight': 4}
  • id: 799532
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '432.4.a.h', 'target_level': 432, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 4}
  • id: 799533
    {'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '432.4.a.h', 'target_level': 432, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '24.h', 'twisting_char_orbit': 8, 'weight': 4}
  • id: 799534
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 15, 'target_is_minimal': False, 'target_label': '1728.4.a.o', 'target_level': 1728, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 4}
  • id: 799535
    {'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 15, 'target_is_minimal': False, 'target_label': '1728.4.a.o', 'target_level': 1728, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 4}
  • id: 799536
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 18, 'target_is_minimal': False, 'target_label': '1728.4.a.r', 'target_level': 1728, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 4}
  • id: 799537
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -3, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 18, 'source_is_minimal': False, 'source_label': '1728.4.a.r', 'source_level': 1728, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 18, 'target_is_minimal': False, 'target_label': '1728.4.a.r', 'target_level': 1728, 'twist_class_label': '108.4.a.b', 'twist_class_level': 108, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2161650
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 2}
  • id: 2161651
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 3}
  • id: 2161652
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 5}
  • id: 2161653
    {'charpoly_factorization': [[[-37, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 7}
  • id: 2161654
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 11}
  • id: 2161655
    {'charpoly_factorization': [[[-19, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 13}
  • id: 2161656
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 17}
  • id: 2161657
    {'charpoly_factorization': [[[163, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 19}
  • id: 2161658
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 23}
  • id: 2161659
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 29}
  • id: 2161660
    {'charpoly_factorization': [[[308, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 31}
  • id: 2161661
    {'charpoly_factorization': [[[323, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 37}
  • id: 2161662
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 41}
  • id: 2161663
    {'charpoly_factorization': [[[520, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 43}
  • id: 2161664
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 47}
  • id: 2161665
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 53}
  • id: 2161666
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 59}
  • id: 2161667
    {'charpoly_factorization': [[[719, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 61}
  • id: 2161668
    {'charpoly_factorization': [[[127, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 67}
  • id: 2161669
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 71}
  • id: 2161670
    {'charpoly_factorization': [[[919, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 73}
  • id: 2161671
    {'charpoly_factorization': [[[-1387, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 79}
  • id: 2161672
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 83}
  • id: 2161673
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 76561193732409024, 'p': 89}
  • id: 2161674
    {'charpoly_factorization': [[[523, 1], 1]], 'hecke_orbit_code': 76561193732409024, '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': 18, 'label': '1728.4.a.r', 'level': 1728, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 62728033
    {'hecke_orbit_code': 76561193732409024, 'n': 1, 'trace_an': 1}
  • id: 62728034
    {'hecke_orbit_code': 76561193732409024, 'n': 2, 'trace_an': 0}
  • id: 62728035
    {'hecke_orbit_code': 76561193732409024, 'n': 3, 'trace_an': 0}
  • id: 62728036
    {'hecke_orbit_code': 76561193732409024, 'n': 4, 'trace_an': 0}
  • id: 62728037
    {'hecke_orbit_code': 76561193732409024, 'n': 5, 'trace_an': 0}
  • id: 62728038
    {'hecke_orbit_code': 76561193732409024, 'n': 6, 'trace_an': 0}
  • id: 62728039
    {'hecke_orbit_code': 76561193732409024, 'n': 7, 'trace_an': 37}
  • id: 62728040
    {'hecke_orbit_code': 76561193732409024, 'n': 8, 'trace_an': 0}
  • id: 62728041
    {'hecke_orbit_code': 76561193732409024, 'n': 9, 'trace_an': 0}
  • id: 62728042
    {'hecke_orbit_code': 76561193732409024, 'n': 10, 'trace_an': 0}
  • id: 62728043
    {'hecke_orbit_code': 76561193732409024, 'n': 11, 'trace_an': 0}
  • id: 62728044
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