Newform data - 538.6.a.d

Formats: - HTML - YAML - JSON - 2025-01-13T23:13:28.315011

• 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': 19368, 'analytic_conductor': 86.28649505938358, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [269, 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': [538, 1, [271], [1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 32, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982775322, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '538.6.a.d', 'level': 538, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 269], 'level_radical': 538, 'minimal_twist': '538.6.a.d', 'prim_orbit_index': 1, 'related_objects': [], 'relative_dim': 32, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '538.6.a', 'trace_display': [128, 32, 214, 428], 'traces': [32, 128, 32, 512, 214, 128, 428, 2048, 3196, 856, 1357, 512, 1747, 1712, 2728, 8192, 3766, 12784, 1417, 3424, 9693, 5428, 11030, 2048, 30524, 6988, 11924, 6848, 21206, 10912, 18142, 32768, 27879, 15064, 14971, 51136, 24725, 5668, 25201, 13696, 38470, 38772, 18145, 21712, 54227, 44120, 50173, 8192, 114490, 122096, 28981, 27952, 109649, 47696, 53077, 27392, 90298, 84824, 78978, 43648, 105671, 72568, 138923, 131072, 149825, 111516, 135561, 60256, 281851, 59884, 306266, 204544, 253098, 98900, 440869, 22672, 501432, 100804, 331657, 54784, 613516, 153880, 421327, 155088, 526007, 72580, 617560, 86848, 392845, 216908, 306534, 176480, 471703, 200692, 337292, 32768, 451994, 457960, 338392, 488384, 226562, 115924, 300691, 111808, 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• label 538.6.a.d does not appear in mf_hecke_nf
• 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': [30, 27, 32, 24], 'Nk2': 19368, 'analytic_conductor': 86.28649505938358, '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': [538, 1, [271], [1]], 'conrey_index': 1, 'cusp_dim': 335, 'dim': 113, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_orbit_code': 100663834, 'hecke_orbit_dims': [24, 27, 30, 32], 'label': '538.6.a', 'level': 538, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 269], 'level_radical': 538, 'mf_dim': 339, 'mf_new_dim': 113, 'num_forms': 4, 'plus_dim': 54, 'prim_orbit_index': 1, 'relative_dim': 113, 'sturm_bound': 405, 'trace_bound': 1, 'trace_display': [-4, 4, -44, -76], 'traces': [113, -4, 4, 1808, -44, -8, -76, -64, 9059, -200, 598, 64, 48, 880, 28, 28928, -350, -3892, -3796, -704, 4604, 928, -3356, -128, 70933, 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166176508, 114688, 80153937, 12581264, -201663792, -14194528, -171178548, -34736352, -23496924, -2143552, -105057264, -104758224, -175110410, 38830912, 247148860, 341600, -173494516, -9583616, 102498914, -218393152, -162597970, -21796480, 147755570, -38251696, -93411836, 15709696, 113893488, 75722528, -258266052, -30727168, -211544252, -145612560, -74038604, 14888960, -126608984, -145892256, -46470772, -7234176, 10575260, -30607808, -92607600, 38098176], 'weight': 6, 'weight_parity': 1}
• mf_twists_nf •

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

  
  {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 32, 'source_hecke_orbit': 4, 'source_is_minimal': True, 'source_label': '538.6.a.d', 'source_level': 538, 'target_char_orbit': 1, 'target_dim': 32, 'target_hecke_orbit': 4, 'target_is_minimal': True, 'target_label': '538.6.a.d', 'target_level': 538, 'twist_class_label': '538.6.a.d', 'twist_class_level': 538, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 6}
• hecke_orbit_code 13510798982775322 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': 1, 'hecke_orbit': 4, 'label': '538.6.a.d', 'level': 538, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 35208721
    {'hecke_orbit_code': 13510798982775322, 'n': 1, 'trace_an': 32}
  • id: 35208722
    {'hecke_orbit_code': 13510798982775322, 'n': 2, 'trace_an': 128}
  • id: 35208723
    {'hecke_orbit_code': 13510798982775322, 'n': 3, 'trace_an': 32}
  • id: 35208724
    {'hecke_orbit_code': 13510798982775322, 'n': 4, 'trace_an': 512}
  • id: 35208725
    {'hecke_orbit_code': 13510798982775322, 'n': 5, 'trace_an': 214}
  • id: 35208726
    {'hecke_orbit_code': 13510798982775322, 'n': 6, 'trace_an': 128}
  • id: 35208727
    {'hecke_orbit_code': 13510798982775322, 'n': 7, 'trace_an': 428}
  • id: 35208728
    {'hecke_orbit_code': 13510798982775322, 'n': 8, 'trace_an': 2048}
  • id: 35208729
    {'hecke_orbit_code': 13510798982775322, 'n': 9, 'trace_an': 3196}
  • id: 35208730
    {'hecke_orbit_code': 13510798982775322, 'n': 10, 'trace_an': 856}
  • id: 35208731
    {'hecke_orbit_code': 13510798982775322, 'n': 11, 'trace_an': 1357}
  • id: 35208732
    {'hecke_orbit_code': 13510798982775322, 'n': 12, 'trace_an': 512}
  • id: 35208733
    {'hecke_orbit_code': 13510798982775322, 'n': 13, 'trace_an': 1747}
  • id: 35208734
    {'hecke_orbit_code': 13510798982775322, 'n': 14, 'trace_an': 1712}
  • id: 35208735
    {'hecke_orbit_code': 13510798982775322, 'n': 15, 'trace_an': 2728}
  • id: 35208736
    {'hecke_orbit_code': 13510798982775322, 'n': 16, 'trace_an': 8192}
  • id: 35208737
    {'hecke_orbit_code': 13510798982775322, 'n': 17, 'trace_an': 3766}
  • id: 35208738
    {'hecke_orbit_code': 13510798982775322, 'n': 18, 'trace_an': 12784}
  • id: 35208739
    {'hecke_orbit_code': 13510798982775322, 'n': 19, 'trace_an': 1417}
  • id: 35208740
    {'hecke_orbit_code': 13510798982775322, 'n': 20, 'trace_an': 3424}
  • id: 35208741
    {'hecke_orbit_code': 13510798982775322, 'n': 21, 'trace_an': 9693}
  • id: 35208742
    {'hecke_orbit_code': 13510798982775322, 'n': 22, 'trace_an': 5428}
  • id: 35208743
    {'hecke_orbit_code': 13510798982775322, 'n': 23, 'trace_an': 11030}
  • id: 35208744
    {'hecke_orbit_code': 13510798982775322, 'n': 24, 'trace_an': 2048}
  • id: 35208745
    {'hecke_orbit_code': 13510798982775322, 'n': 25, 'trace_an': 30524}
  • id: 35208746
    {'hecke_orbit_code': 13510798982775322, 'n': 26, 'trace_an': 6988}
  • id: 35208747
    {'hecke_orbit_code': 13510798982775322, 'n': 27, 'trace_an': 11924}
  • id: 35208748
    {'hecke_orbit_code': 13510798982775322, 'n': 28, 'trace_an': 6848}
  • id: 35208749
    {'hecke_orbit_code': 13510798982775322, 'n': 29, 'trace_an': 21206}
  • id: 35208750
    {'hecke_orbit_code': 13510798982775322, 'n': 30, 'trace_an': 10912}
  • id: 35208751
    {'hecke_orbit_code': 13510798982775322, 'n': 31, 'trace_an': 18142}
  • id: 35208752
    {'hecke_orbit_code': 13510798982775322, 'n': 32, 'trace_an': 32768}
  • id: 35208753
    {'hecke_orbit_code': 13510798982775322, 'n': 33, 'trace_an': 27879}
  • id: 35208754
    {'hecke_orbit_code': 13510798982775322, 'n': 34, 'trace_an': 15064}
  • id: 35208755
    {'hecke_orbit_code': 13510798982775322, 'n': 35, 'trace_an': 14971}
  • id: 35208756
    {'hecke_orbit_code': 13510798982775322, 'n': 36, 'trace_an': 51136}
  • id: 35208757
    {'hecke_orbit_code': 13510798982775322, 'n': 37, 'trace_an': 24725}
  • id: 35208758
    {'hecke_orbit_code': 13510798982775322, 'n': 38, 'trace_an': 5668}
  • id: 35208759
    {'hecke_orbit_code': 13510798982775322, 'n': 39, 'trace_an': 25201}
  • id: 35208760
    {'hecke_orbit_code': 13510798982775322, 'n': 40, 'trace_an': 13696}
  • id: 35208761
    {'hecke_orbit_code': 13510798982775322, 'n': 41, 'trace_an': 38470}
  • id: 35208762
    {'hecke_orbit_code': 13510798982775322, 'n': 42, 'trace_an': 38772}
  • id: 35208763
    {'hecke_orbit_code': 13510798982775322, 'n': 43, 'trace_an': 18145}
  • id: 35208764
    {'hecke_orbit_code': 13510798982775322, 'n': 44, 'trace_an': 21712}
  • id: 35208765
    {'hecke_orbit_code': 13510798982775322, 'n': 45, 'trace_an': 54227}
  • id: 35208766
    {'hecke_orbit_code': 13510798982775322, 'n': 46, 'trace_an': 44120}
  • id: 35208767
    {'hecke_orbit_code': 13510798982775322, 'n': 47, 'trace_an': 50173}
  • id: 35208768
    {'hecke_orbit_code': 13510798982775322, 'n': 48, 'trace_an': 8192}
  • id: 35208769
    {'hecke_orbit_code': 13510798982775322, 'n': 49, 'trace_an': 114490}
  • id: 35208770
    {'hecke_orbit_code': 13510798982775322, 'n': 50, 'trace_an': 122096}
  • id: 35208771
    {'hecke_orbit_code': 13510798982775322, 'n': 51, 'trace_an': 28981}
  • id: 35208772
    {'hecke_orbit_code': 13510798982775322, 'n': 52, 'trace_an': 27952}
  • id: 35208773
    {'hecke_orbit_code': 13510798982775322, 'n': 53, 'trace_an': 109649}
  • id: 35208774
    {'hecke_orbit_code': 13510798982775322, 'n': 54, 'trace_an': 47696}
  • id: 35208775
    {'hecke_orbit_code': 13510798982775322, 'n': 55, 'trace_an': 53077}
  • id: 35208776
    {'hecke_orbit_code': 13510798982775322, 'n': 56, 'trace_an': 27392}
  • id: 35208777
    {'hecke_orbit_code': 13510798982775322, 'n': 57, 'trace_an': 90298}
  • id: 35208778
    {'hecke_orbit_code': 13510798982775322, 'n': 58, 'trace_an': 84824}
  • id: 35208779
    {'hecke_orbit_code': 13510798982775322, 'n': 59, 'trace_an': 78978}
  • id: 35208780
    {'hecke_orbit_code': 13510798982775322, 'n': 60, 'trace_an': 43648}
  • id: 35208781
    {'hecke_orbit_code': 13510798982775322, 'n': 61, 'trace_an': 105671}
  • id: 35208782
    {'hecke_orbit_code': 13510798982775322, 'n': 62, 'trace_an': 72568}
  • id: 35208783
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    {'hecke_orbit_code': 13510798982775322, 'n': 941, 'trace_an': 91483026}
  • id: 35208970
    {'hecke_orbit_code': 13510798982775322, 'n': 947, 'trace_an': 65166524}
  • id: 35208971
    {'hecke_orbit_code': 13510798982775322, 'n': 953, 'trace_an': 127564074}
  • id: 35208972
    {'hecke_orbit_code': 13510798982775322, 'n': 961, 'trace_an': -75728758}
  • id: 35208973
    {'hecke_orbit_code': 13510798982775322, 'n': 967, 'trace_an': -36987375}
  • id: 35208974
    {'hecke_orbit_code': 13510798982775322, 'n': 971, 'trace_an': -68604643}
  • id: 35208975
    {'hecke_orbit_code': 13510798982775322, 'n': 977, 'trace_an': 123885997}
  • id: 35208976
    {'hecke_orbit_code': 13510798982775322, 'n': 983, 'trace_an': -40224443}
  • id: 35208977
    {'hecke_orbit_code': 13510798982775322, 'n': 991, 'trace_an': -165299300}
  • id: 35208978
    {'hecke_orbit_code': 13510798982775322, 'n': 997, 'trace_an': -95777543}