Embedded newform data - 196.6.a.d.1.1

Formats: - HTML - YAML - JSON - 2024-10-15T08:46:08.493477

• 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': 7056, 'analytic_conductor': 31.435228683344203, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -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': [196, 1, [99, 101], [1, 1]], 'cm_discs': [], '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': [[3, [-2, 1]]], 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982774980, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], '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': '196.6.a.d', 'level': 196, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'minimal_twist': '28.6.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+2q^{3}+96q^{5}-239q^{9}-720q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '196.6.a', 'trace_display': [0, 2, 96, 0], 'trace_hash': 906857568570812570, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.005', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.010', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.015', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.164', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.073', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 0, 2, 0, 96, 0, 0, 0, -239, 0, -720, 0, -572, 0, 192, 0, -1254, 0, 94, 0, 0, 0, 96, 0, 6091, 0, -964, 0, -4374, 0, 6244, 0, -1440, 0, 0, 0, -10798, 0, -1144, 0, -12006, 0, -9160, 0, -22944, 0, 25836, 0, 0, 0, -2508, 0, 1014, 0, -69120, 0, 188, 0, -1242, 0, -7592, 0, 0, 0, -54912, 0, 41132, 0, 192, 0, -37632, 0, 13438, 0, 12182, 0, 0, 0, 6248, 0, 56149, 0, 25254, 0, -120384, 0, -8748, 0, 45126, 0, 0, 0, 12488, 0, 9024, 0, -107222, 0, 172080, 0, -47136, 0, -122204, 0, 0, 0, -129636, 0, -220558, 0, -21596, 0, 170694, 0, 9216, 0, 136708, 0, 0, 0, 357349, 0, -24012, 0, 284736, 0, -249808, 0, -18320, 0, -12210, 0, 0, 0, -92544, 0, -13902, 0, 431794, 0, 51672, 0, 411840, 0, -419904, 0, 0, 0, 326814, 0, 173480, 0, 299706, 0, 599424, 0, 54532, 0, 2028, 0, 0, 0, 104960, 0, -138240, 0, -160788, 0, -44109, 0, -22466, 0, -360564, 0, 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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-0.33819056711994594, -0.24524556862968283, -0.24698860522239066, -0.33020758027912045, -0.15084462120088532, -0.3622701617250927, -0.3441600010685194, -0.31164954582602217, -0.08738937026185561, -0.24605376523957892, -0.2536967557291636, -0.27084800292819905, -0.15545632455293656, -0.3230388802831878, -0.2264274469073204, -0.2410320481367157, -0.2177596761990457, -0.20118274864753788, -0.3481863727466746, -0.2869182533484945, -0.3460437724554972, -0.3421747339449879, -0.424317254068005, -0.14177925080816642, -0.3705746146573799, -0.2549476334045809, -0.2550366119700537, -0.05165863200975603, -0.1469893579545925, -0.19990527893631072, -0.2359311636450435, -0.22527747105026413, -0.2858031951395994, -0.32571166142303815, -0.3094248467474457, -0.22757032120892096, -0.19802950690667326, -0.35222010209735033, -0.32578397569248296, -0.12582492237750248, -0.0965196105576457, -0.32904866185148535, -0.13258833540253528, -0.1947774937877173, -0.23295946147868182, -0.310514501524922, 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-0.35821094076903365, -0.407945354142112, -0.3504095704160902, -0.18047106036611044, -0.27556553818433904, -0.3595969926249999, -0.23672281886958946, -0.34082765130490106, -0.2607783325146749, -0.17890997705197767, -0.27211563327171495, -0.2800616411237512, -0.3173502266932461, -0.0972376439848669, -0.23856471143902624, -0.29745761821993283, -0.26347703024239305, -0.3549191212603836, -0.31417043868821765, -0.4089534855690088, -0.2308153818338996, -0.23889910968225075, -0.20683603732463654, -0.1260343305726273], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982774980, 'label': '196.6.a.d.1.1', 'level': 196, 'weight': 6}
• 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': [0, 0, 9, 8], 'Nk2': 7056, 'analytic_conductor': 31.435228683344203, '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': [196, 1, [99, 101], [1, 1]], 'conrey_index': 1, 'cusp_dim': 128, 'dim': 17, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 100663492, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 4], 'label': '196.6.a', 'level': 196, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 7], 'level_radical': 14, 'mf_dim': 152, 'mf_new_dim': 17, 'num_forms': 11, 'plus_dim': 8, 'prim_orbit_index': 1, 'relative_dim': 17, 'sturm_bound': 168, 'trace_bound': 3, 'trace_display': [0, -12, 26, 0], 'traces': [17, 0, -12, 0, 26, 0, 0, 0, 1635, 0, -18, 0, -838, 0, -754, 0, 370, 0, 1956, 0, 0, 0, 4222, 0, 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0, -19643360, 0, 84068952, 0, 0, 0, 147375822, 0, -82233986, 0, -46805976, 0, 69325428, 0, -9203040, 0, 16226988, 0, 0, 0, 138214948, 0, 65486366, 0, -7493614, 0, -130675464, 0, -55461184, 0, -23538576, 0, 0, 0, -48680994, 0, -25526760, 0, -40967472, 0, -119975406, 0, 85401608, 0, 48081858, 0, 0, 0, 129090022, 0, -18375134, 0, -51150654, 0, -754146, 0, -42093214, 0, 24900528, 0, 0, 0, 64624258, 0, 28178068, 0, -44094696, 0, 116803682, 0, 72284928, 0, 3126272, 0, 0, 0, -131179497, 0, 212809312, 0, -64226444, 0, 25721984, 0, -149865008, 0, -32852868, 0, 0, 0, -168264448, 0, -123921356, 0, -48715656, 0, 198106530, 0, -18167496, 0, -33296516, 0, 0, 0, 62562440, 0, -87439886, 0, 37334592, 0, 107564422, 0, 34245546, 0, 68294064, 0], 'weight': 6, '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: 42950294
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982774980, 'target_is_minimal': False, 'target_label': '196.6.a.d.1.1', 'target_level': 196, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 42950295
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998237516560, 'target_is_minimal': False, 'target_label': '784.6.a.f.1.1', 'target_level': 784, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 42950296
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 165, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014673488052420, 'target_is_minimal': False, 'target_label': '196.6.e.e.165.1', 'target_level': 196, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '7.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 42950297
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 177, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518273115422916, 'target_is_minimal': False, 'target_label': '196.6.e.f.177.1', 'target_level': 196, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 42950298
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 177, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014673488052420, 'target_is_minimal': False, 'target_label': '196.6.e.e.177.1', 'target_level': 196, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '7.4', 'twisting_conrey_index': 4, 'weight': 6}
  • id: 42950299
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 165, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518273115422916, 'target_is_minimal': False, 'target_label': '196.6.e.f.165.1', 'target_level': 196, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 6}
  • id: 42950300
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 100663324, 'target_is_minimal': True, 'target_label': '28.6.a.a.1.1', 'target_level': 28, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 6}
  • id: 42950301
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982775036, 'target_is_minimal': False, 'target_label': '252.6.a.d.1.1', 'target_level': 252, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 6}
  • id: 42950302
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398610145392, 'target_is_minimal': False, 'target_label': '112.6.a.e.1.1', 'target_level': 112, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 42950303
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 449, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13511073860682428, 'target_is_minimal': False, 'target_label': '700.6.e.d.449.1', 'target_level': 700, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '35.13', 'twisting_conrey_index': 13, 'weight': 6}
  • id: 42950304
    {'conductor': 35, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 449, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13511073860682428, 'target_is_minimal': False, 'target_label': '700.6.e.d.449.2', 'target_level': 700, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '35.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 42950305
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982775484, 'target_is_minimal': False, 'target_label': '700.6.a.d.1.1', 'target_level': 700, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 6}
  • id: 42950306
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797119627712, 'target_is_minimal': False, 'target_label': '448.6.a.i.1.1', 'target_level': 448, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '56.13', 'twisting_conrey_index': 13, 'weight': 6}
  • id: 42950307
    {'conductor': 56, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197492257216, 'target_is_minimal': False, 'target_label': '448.6.a.h.1.1', 'target_level': 448, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '56.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 42950308
    {'conductor': 84, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982774980, 'source_is_minimal': False, 'source_label': '196.6.a.d.1.1', 'source_level': 196, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 121597190039667696, 'target_is_minimal': False, 'target_label': '1008.6.a.bb.1.1', 'target_level': 1008, 'twist_class_label': '28.6.a.a.1.1', 'twist_class_level': 28, 'twisting_char_label': '84.83', 'twisting_conrey_index': 83, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 491575
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 2}
  • id: 491576
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 3}
  • id: 491577
    {'charpoly_factorization': [[[-96, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 5}
  • id: 491578
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 7}
  • id: 491579
    {'charpoly_factorization': [[[720, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 11}
  • id: 491580
    {'charpoly_factorization': [[[572, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 13}
  • id: 491581
    {'charpoly_factorization': [[[1254, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 17}
  • id: 491582
    {'charpoly_factorization': [[[-94, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 19}
  • id: 491583
    {'charpoly_factorization': [[[-96, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 23}
  • id: 491584
    {'charpoly_factorization': [[[4374, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 29}
  • id: 491585
    {'charpoly_factorization': [[[-6244, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 31}
  • id: 491586
    {'charpoly_factorization': [[[10798, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 37}
  • id: 491587
    {'charpoly_factorization': [[[12006, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 41}
  • id: 491588
    {'charpoly_factorization': [[[9160, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 43}
  • id: 491589
    {'charpoly_factorization': [[[-25836, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 47}
  • id: 491590
    {'charpoly_factorization': [[[-1014, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 53}
  • id: 491591
    {'charpoly_factorization': [[[1242, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 59}
  • id: 491592
    {'charpoly_factorization': [[[7592, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 61}
  • id: 491593
    {'charpoly_factorization': [[[-41132, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 67}
  • id: 491594
    {'charpoly_factorization': [[[37632, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 71}
  • id: 491595
    {'charpoly_factorization': [[[-13438, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 73}
  • id: 491596
    {'charpoly_factorization': [[[-6248, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 79}
  • id: 491597
    {'charpoly_factorization': [[[-25254, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 83}
  • id: 491598
    {'charpoly_factorization': [[[-45126, 1], 1]], 'hecke_orbit_code': 13510798982774980, 'p': 89}
  • id: 491599
    {'charpoly_factorization': [[[107222, 1], 1]], 'hecke_orbit_code': 13510798982774980, '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': 4, 'label': '196.6.a.d', 'level': 196, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 35139061
    {'hecke_orbit_code': 13510798982774980, 'n': 1, 'trace_an': 1}
  • id: 35139062
    {'hecke_orbit_code': 13510798982774980, 'n': 2, 'trace_an': 0}
  • id: 35139063
    {'hecke_orbit_code': 13510798982774980, 'n': 3, 'trace_an': 2}
  • id: 35139064
    {'hecke_orbit_code': 13510798982774980, 'n': 4, 'trace_an': 0}
  • id: 35139065
    {'hecke_orbit_code': 13510798982774980, 'n': 5, 'trace_an': 96}
  • id: 35139066
    {'hecke_orbit_code': 13510798982774980, 'n': 6, 'trace_an': 0}
  • id: 35139067
    {'hecke_orbit_code': 13510798982774980, 'n': 7, 'trace_an': 0}
  • id: 35139068
    {'hecke_orbit_code': 13510798982774980, 'n': 8, 'trace_an': 0}
  • id: 35139069
    {'hecke_orbit_code': 13510798982774980, 'n': 9, 'trace_an': -239}
  • id: 35139070
    {'hecke_orbit_code': 13510798982774980, 'n': 10, 'trace_an': 0}
  • id: 35139071
    {'hecke_orbit_code': 13510798982774980, 'n': 11, 'trace_an': -720}
  • id: 35139072
    {'hecke_orbit_code': 13510798982774980, 'n': 12, 'trace_an': 0}
  • id: 35139073
    {'hecke_orbit_code': 13510798982774980, 'n': 13, 'trace_an': -572}
  • id: 35139074
    {'hecke_orbit_code': 13510798982774980, 'n': 14, 'trace_an': 0}
  • id: 35139075
    {'hecke_orbit_code': 13510798982774980, 'n': 15, 'trace_an': 192}
  • id: 35139076
    {'hecke_orbit_code': 13510798982774980, 'n': 16, 'trace_an': 0}
  • id: 35139077
    {'hecke_orbit_code': 13510798982774980, 'n': 17, 'trace_an': -1254}
  • id: 35139078
    {'hecke_orbit_code': 13510798982774980, 'n': 18, 'trace_an': 0}
  • id: 35139079
    {'hecke_orbit_code': 13510798982774980, 'n': 19, 'trace_an': 94}
  • id: 35139080
    {'hecke_orbit_code': 13510798982774980, 'n': 20, 'trace_an': 0}
  • id: 35139081
    {'hecke_orbit_code': 13510798982774980, 'n': 21, 'trace_an': 0}
  • id: 35139082
    {'hecke_orbit_code': 13510798982774980, 'n': 22, 'trace_an': 0}
  • id: 35139083
    {'hecke_orbit_code': 13510798982774980, 'n': 23, 'trace_an': 96}
  • id: 35139084
    {'hecke_orbit_code': 13510798982774980, 'n': 24, 'trace_an': 0}
  • id: 35139085
    {'hecke_orbit_code': 13510798982774980, 'n': 25, 'trace_an': 6091}
  • id: 35139086
    {'hecke_orbit_code': 13510798982774980, 'n': 26, 'trace_an': 0}
  • id: 35139087
    {'hecke_orbit_code': 13510798982774980, 'n': 27, 'trace_an': -964}
  • id: 35139088
    {'hecke_orbit_code': 13510798982774980, 'n': 28, 'trace_an': 0}
  • id: 35139089
    {'hecke_orbit_code': 13510798982774980, 'n': 29, 'trace_an': -4374}
  • id: 35139090
    {'hecke_orbit_code': 13510798982774980, 'n': 30, 'trace_an': 0}
  • id: 35139091
    {'hecke_orbit_code': 13510798982774980, 'n': 31, 'trace_an': 6244}
  • id: 35139092
    {'hecke_orbit_code': 13510798982774980, 'n': 32, 'trace_an': 0}
  • id: 35139093
    {'hecke_orbit_code': 13510798982774980, 'n': 33, 'trace_an': -1440}
  • id: 35139094
    {'hecke_orbit_code': 13510798982774980, 'n': 34, 'trace_an': 0}
  • id: 35139095
    {'hecke_orbit_code': 13510798982774980, 'n': 35, 'trace_an': 0}
  • id: 35139096
    {'hecke_orbit_code': 13510798982774980, 'n': 36, 'trace_an': 0}
  • id: 35139097
    {'hecke_orbit_code': 13510798982774980, 'n': 37, 'trace_an': -10798}
  • id: 35139098
    {'hecke_orbit_code': 13510798982774980, 'n': 38, 'trace_an': 0}
  • id: 35139099
    {'hecke_orbit_code': 13510798982774980, 'n': 39, 'trace_an': -1144}
  • id: 35139100
    {'hecke_orbit_code': 13510798982774980, 'n': 40, 'trace_an': 0}
  • id: 35139101
    {'hecke_orbit_code': 13510798982774980, 'n': 41, 'trace_an': -12006}
  • id: 35139102
    {'hecke_orbit_code': 13510798982774980, 'n': 42, 'trace_an': 0}
  • id: 35139103
    {'hecke_orbit_code': 13510798982774980, 'n': 43, 'trace_an': -9160}
  • id: 35139104
    {'hecke_orbit_code': 13510798982774980, 'n': 44, 'trace_an': 0}
  • id: 35139105
    {'hecke_orbit_code': 13510798982774980, 'n': 45, 'trace_an': -22944}
  • id: 35139106
    {'hecke_orbit_code': 13510798982774980, 'n': 46, 'trace_an': 0}
  • id: 35139107
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  • id: 35139300
    {'hecke_orbit_code': 13510798982774980, 'n': 877, 'trace_an': 3795866}
  • id: 35139301
    {'hecke_orbit_code': 13510798982774980, 'n': 881, 'trace_an': -24890442}
  • id: 35139302
    {'hecke_orbit_code': 13510798982774980, 'n': 883, 'trace_an': -3135676}
  • id: 35139303
    {'hecke_orbit_code': 13510798982774980, 'n': 887, 'trace_an': 20243652}
  • id: 35139304
    {'hecke_orbit_code': 13510798982774980, 'n': 907, 'trace_an': -6863236}
  • id: 35139305
    {'hecke_orbit_code': 13510798982774980, 'n': 911, 'trace_an': -9406608}
  • id: 35139306
    {'hecke_orbit_code': 13510798982774980, 'n': 919, 'trace_an': -21027976}
  • id: 35139307
    {'hecke_orbit_code': 13510798982774980, 'n': 929, 'trace_an': 43092762}
  • id: 35139308
    {'hecke_orbit_code': 13510798982774980, 'n': 937, 'trace_an': 3858622}
  • id: 35139309
    {'hecke_orbit_code': 13510798982774980, 'n': 941, 'trace_an': -15960072}
  • id: 35139310
    {'hecke_orbit_code': 13510798982774980, 'n': 947, 'trace_an': -4668312}
  • id: 35139311
    {'hecke_orbit_code': 13510798982774980, 'n': 953, 'trace_an': -34345686}
  • id: 35139312
    {'hecke_orbit_code': 13510798982774980, 'n': 961, 'trace_an': 10358385}
  • id: 35139313
    {'hecke_orbit_code': 13510798982774980, 'n': 967, 'trace_an': -22818112}
  • id: 35139314
    {'hecke_orbit_code': 13510798982774980, 'n': 971, 'trace_an': -49404186}
  • id: 35139315
    {'hecke_orbit_code': 13510798982774980, 'n': 977, 'trace_an': 7175418}
  • id: 35139316
    {'hecke_orbit_code': 13510798982774980, 'n': 983, 'trace_an': 4222788}
  • id: 35139317
    {'hecke_orbit_code': 13510798982774980, 'n': 991, 'trace_an': 16564496}
  • id: 35139318
    {'hecke_orbit_code': 13510798982774980, 'n': 997, 'trace_an': 44097304}