Newform data - 1110.2.a.f

Formats: - HTML - YAML - JSON - 2026-09-16T04:13:07.462024

• 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': 4440, 'analytic_conductor': 8.863394624362122, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [3, -1], [5, 1], [37, 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': [1110, 1, [371, 667, 631], [1, 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': [[7, [-1, 1]], [11, [5, 1]], [13, [-2, 1]]], 'hecke_orbit': 6, 'hecke_orbit_code': 22517998170408022, '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': True, 'label': '1110.2.a.f', 'level': 1110, '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, 3, 5, 37], 'level_radical': 1110, 'minimal_twist': '1110.2.a.f', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-q^{2}+q^{3}+q^{4}-q^{5}-q^{6}+q^{7}+\\cdots', 'related_objects': ['EllipticCurve/Q/1110/f'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1110.2.a', 'trace_display': [-1, 1, -1, 1], 'trace_hash': 1585368147588358989, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.021', 'prec': 7}, {'__RealLiteral__': 0, 'data': '1.026', 'prec': 14}, {'__RealLiteral__': 0, 'data': '0.003', 'prec': 4}, {'__RealLiteral__': 0, 'data': '2.124', 'prec': 14}, 0, {'__RealLiteral__': 0, 'data': '5.433', 'prec': 14}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.017', 'prec': 7}, 'traces': [1, -1, 1, 1, -1, -1, 1, -1, 1, 1, -5, 1, 2, -1, -1, 1, 1, -1, 6, -1, 1, 5, 0, -1, 1, -2, 1, 1, 9, 1, 3, -1, -5, -1, -1, 1, -1, -6, 2, 1, 9, -1, 1, -5, -1, 0, 0, 1, -6, -1, 1, 2, 9, -1, 5, -1, 6, -9, -10, -1, -5, -3, 1, 1, -2, 5, 16, 1, 0, 1, 0, -1, 12, 1, 1, 6, -5, -2, -12, -1, 1, -9, 2, 1, -1, -1, 9, 5, -2, 1, 2, 0, 3, 0, -6, -1, 17, 6, -5, 1, -12, -1, -4, -2, -1, -9, 18, 1, -5, -5, -1, 1, -13, -6, 0, 9, 2, 10, 1, 1, 14, 5, 9, 3, -1, -1, 0, -1, 1, 2, 10, -5, 6, -16, -1, -1, -14, 0, -19, -1, 0, 0, -10, 1, -9, -12, -6, -1, 14, -1, 18, -6, 1, 5, -3, 2, 7, 12, 9, 1, 0, -1, 1, 9, 5, -2, 20, -1, -9, 1, 6, 1, -7, -9, 1, -5, -10, 2, -16, -1, 14, -2, -5, 0, 1, -3, -5, 0, 1, 6, 11, 1, -2, -17, -2, -6, 14, 5, -12, -1, 16, 12, 9, 1, -9, 4, 0, 2, -30, 1, -5, 9, 0, -18, -1, -1, 3, 5, 12, 5, 2, 1, -5, 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-30, -4, -24, 3, 7, 6, -20, -4, -1, 54, -5, 0, 1, 26, -34, 52, -13, -12, -30, 17, 12, -2, 0, -84, -5, 14, -14, 9, 7, -10, 0, 34, 0, 14, -27, 77, 9, -24, -96, -28, -12, 42, -1, -95, 45, 0, 10, -12, 0, -97, -10, -26, 1, 28, 5, 40, -15, -6, 62, 18, -18, -23, -18, -33, -19, 6, 10, -4, 0, -14, -20, 24, -1, -18, -27, 9, -6, 0, -15, -24, 24, 39, -1, 48, -1, 24, 47, 7, 50, -54, -36, 0, -2, -16, 23, -84, 3, -3, 46, 60, 1, -88, 9, 26, -12, 32, 30, 0, 5, -64, 5, 17, -10, 93, 0, -5, 9, -1, 24, 0, 12, 105, -15, 47, 0, 26, 27, -3, -32, 19, 43, 18, 5, -114, 9, 41, -11, 23, 6, -68, 8, -9, -9, 90, 2, 16, -10, 10, -2, -32, -2, 38, -6, -35, 15, -3, 1, -18, -3, 0, 0, 7, -2, -82, 20, -5, -11, 18, -5, 6, 8, 0, 16, 0, -14, -93, 25, 16, 12, 36, -1, -53, 24, 0, -44, 84, -24, -30, -6, 27, 0, -38, 1, -12, 2, 9, -9, 10, 45, -97, -6, 1, -16, 84, 13, 68, 0, -14, 17, -60, -18, 32, 1, 4, 56, 19, -7, -5, 0, -12, 15, 27, 2, -65, 33, -8, 6, -17, 6, 0, -1, -10, 14, 16, -1, -10, 13, 5, 69, 144, 0, -26, -5, 10, 1, -85, -1, -54, 18, -56, -14, -6, 0, 120, 60, -30, -1, 12, -35, -18, -7, 0, -8, 1, -5, 0, -72, -1, -12, -86, -26, 18, 19, -4, -36, 0, -9, -18, 12, -1, 9, -90, 3, -56, 0, -36, 0, -2, -8, -76, -50, -25, 1, -81, 21, 16, -6, 5, 0, -6, -2, 28, -2, 56, -6, 153, -16, -13, -5, -18, 15, 7, 0, 6, -2, -22, -1, -13, -7, 90, -12, 0, -28, 84, -10, 32, 10, -1, -17, 71, 5, 20, 0, 1, 54, -105, -12, -38, 32, 24, 2, 5, -6, -26, 0, -7, -52, -35, -1, -13, -2, -4, 10, 4, -9, 6, -16, -11, 24, 0, -21, 108, 9, -45, -6, -9, 24, 0, 10, -14, -20, -46, -1, 16, 50, -22, -4, -2, 2, 67, -17, 18, -16, 60, -18, 75, -5, 2, 14, 68, 0, -10, 9, 36, 42, 6, -14, -2, -67, 6, -18, 22, 17, 0, -2, 29, 0, 45, 1, -24, 20, -19, 12, 0, -2, 12, 1, 2, 30, 12, -5, -108, 19, -27, -47, 20, -1, -3, 23, 10, 26, 63, 6, -7, 26, -5, 0, -18, 36, 30, -80, -49, 10, -14, -9, 52, 5, -14, -7, -3, -9, -120, 1, 0, 62, -24, 12, 30, 18, 0, -9, 59, -5, 60, 1, -31, 39, 1, -3, 0, 50, -8, -14, 80, 0, 42, -26, 12, -46, -36, 2, 30, 0, 6, -5, 108, 44, 4, 18, -1, -18, 31, 1], 'weight': 2, '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], [-1], [1], [1], [-1], [-1], [1], [-1], [1], [1], [-5], [1], [2], [-1], [-1], [1], [1], [-1], [6], [-1], [1], [5], [0], [-1], [1], [-2], [1], [1], [9], [1], [3], [-1], [-5], [-1], [-1], [1], [-1], [-6], [2], [1], [9], [-1], [1], [-5], [-1], [0], [0], [1], [-6], [-1], [1], [2], [9], [-1], [5], [-1], [6], [-9], [-10], [-1], [-5], [-3], [1], [1], [-2], [5], [16], [1], [0], [1], [0], [-1], [12], [1], [1], [6], [-5], [-2], [-12], [-1], [1], [-9], [2], [1], [-1], [-1], [9], [5], [-2], [1], [2], [0], [3], [0], [-6], [-1], [17], [6], [-5], [1]], 'ap': [[-1], [1], [-1], [1], [-5], [2], [1], [6], [0], [9], [3], [-1], [9], [1], [0], [9], [-10], [-5], [16], [0], [12], [-12], [2], [-2], [17], [-12], [-4], [18], [-5], [-13], [0], [10], [-14], [-19], [14], [18], [7], [1], [20], [-7], [-16], [14], [11], [-2], [14], [-12], [-5], [-5], [-7], [0], [-8], [-21], [-18], [-24], [-18], [-15], [24], [-16], [-8], [-2], [-28], [19], [-30], [-25], [-18], [-7], [-8], [6], [12], [0], [1], [6], [-23], [26], [16], [0], [19], [18], [-6], [6], [20], [30], [15], [36], [-27], [2], [24], [1], [35], [26], [-21], [-24], [2], [-36], [-44], [4], [24], [3], [0], [-10], [17], [18], [13], [38], [35], [2], [3], [-30], [-4], [-7], [6], [-23], [-10], [-11], [-13], [-15], [-19], [24], [-12], [-32], [-11], [-44], [-6], [33], [-1], [-6], [-17], [10], [-18], [-47], [-7], [1], [40], [22], [33], [22], [27], [36], [40], [-24], [-44], [-42], [40], [-3], [-17], [54], [-26], [-33], [-14], [39], [47], [41], [-9], [-35], [4], [-8], [-56], [-1], [56], [-22], [1], [-4], [36], [29], [-27], [-49], [-31], [6], [-43], [6], [-42], [59], [-1], [-20], [-14], [38], [-22], [2], [-43], [44], [8], [48], [40], [-9], [-45], [-66], [-3], [-7], [6], [-4], [18], [-48], [22], [40], [54], [46], [-20], [-16], [30], [-4], [-22], [38], [43], [-11], [5], [-10], [10], [-62], [20], [27], [-47], [-23], [-46], [-30], [-43], [-9], [10], [-56], [-6], [-69], [-60], [50], [-15], [-32], [52], [2], [-24], [20], [5], [-42], [67], [-20], [-26], [-62], [-18], [-39], [-50], [46], [18], [-48], [-69], [-20], [-32], [13], [6], [27], [8], [64], [7], [6], [8], [46], [-33], [26], [66], [-43], [46], [2], [-43], [-73], [-10], [48], [52], [11], [-78], [-1], [40], [12], [24], [-46], [46], [55], [-26], [15], [-74], [43], [54], [-62], [73], [30], [32], [65], [33], [-60], [76], [-6], [9], [-23], [-72], [36], [75], [20], [-46], [-5], [71], [18], [-14], [-78], [20], [72], [-15], [-18], [60], [-48], [-52], [59], [-27], [34], [38], [-36], [-48], [-44], [21], [22], [-2], [-24], [-7], [44], [-10], [0], [-16], [2], [-89], [-29], [-76], [12], [-5], [59], [-42], [39], [62], [-14], [47], [-60], [58], [-14], [-14], [-82], [14], [0], [54], [-22], [-78], [-45], [18], [-66], [28], [46], [23], [-23], [-45], [-40], [-63], [12], [34], [-86], [-43], [22], [-66], [92], [-10], [62], [-30], [-50], [-38], [-77], [70], [-82], [26], [-84], [34], [77], [42], [-95], [-97], [24], [48], [24], [-88], [-64], [93], [26], [-68], [-32], [38], [-3], [-82], [6], [-93], [36], [-53], [84], [-38], [-97], [84], [68], [32], [27], [-65], [16], [-26], [-85], [-18], [-86], [-90], [-56], [-76], [-81], [16], [7], [32], [71], [-105], [-26], [-13], [4], [-46], [67], [68], [6], [22], [-24], [12], [63], [52], [-3], [-24], [59], [60], [31]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 22517998170408022, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '1110.2.a.f', 'level': 1110, 'maxp': 2999, 'weight': 2}
• 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': [3, 0, 2, 1, 2, 1, 0, 3, 1, 2, 1, 2, 1, 2, 4, 0], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1], 'ALdims_old': [6, 19, 11, 14, 13, 12, 14, 10, 11, 14, 13, 11, 15, 9, 14, 10], 'Nk2': 4440, 'analytic_conductor': 8.863394624362122, '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': [1110, 1, [371, 667, 631], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 221, 'dim': 25, 'eis_dim': 15, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11, 13], 'hecke_orbit_code': 33555542, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 4], 'label': '1110.2.a', 'level': 1110, '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, 3, 5, 37], 'level_radical': 1110, 'mf_dim': 236, 'mf_new_dim': 25, 'num_forms': 19, 'plus_dim': 9, 'prim_orbit_index': 1, 'relative_dim': 25, 'sturm_bound': 456, 'trace_bound': 7, 'trace_display': [1, 1, 1, 8], 'traces': [25, 1, 1, 25, 1, 1, 8, 1, 25, 1, -4, 1, -10, -8, 1, 25, -14, 1, 20, 1, 8, -12, -8, 1, 25, -2, 1, 8, 14, 1, 0, 1, 12, 18, 8, 25, -3, -20, 14, 1, 2, 0, 4, -4, 1, 0, -32, 1, 33, 1, 2, -10, -34, 1, 12, -8, 12, -18, -4, 1, -2, 8, 8, 25, -2, -4, -12, -14, 8, 8, -24, 1, -14, 1, 1, 20, -16, -2, 32, 1, 25, 10, -28, 8, 18, -12, 14, -12, -6, 1, -16, -8, 8, 16, -12, 1, 2, -7, -4, 25, -66, 2, 40, -2, 0, -26, 28, 1, -18, 12, 1, 8, -46, 4, 8, 14, -10, -12, 48, 1, 61, 14, -22, 0, 1, -8, 0, 1, 28, -10, -60, 12, -32, 4, 1, 18, -110, 8, 36, 8, -8, -24, -88, 25, -10, -38, 57, -3, 14, 1, -16, -20, -14, 80, 16, 14, -26, 8, 14, 1, -48, 1, -36, 2, 4, 20, 8, 0, 39, 18, 20, 4, -10, -2, 8, -4, -44, -6, 4, 1, -26, 32, 30, 0, 1, -16, 24, -32, 8, -4, -32, 1, -62, 34, 6, 33, -34, -12, 56, 1, -12, 14, -144, 2, -6, -32, -8, -10, 80, 8, -68, -34, -24, -4, 12, 1, 48, -82, 58, 12, -116, -11, -40, -8, 25, -70, -28, 12, 6, -24, -8, -18, -94, -2, 40, -4, -8, -24, 112, 1, -94, 5, 1, -2, 25, -22, 32, 8, 28, 1, -20, 8, -64, 16, 2, 25, 82, 4, 8, -2, 14, 12, -8, -4, 22, -16, -14, -12, 22, 1, 48, -14, 48, 10, -4, 8, 46, 12, 0, 8, -86, -16, -28, -24, 20, -80, 16, 1, 43, -18, 2, -14, -114, 57, 20, 1, 12, -50, 32, 1, -16, -72, -18, 20, 30, 18, 20, -16, -40, 16, -40, -2, -118, -50, 8, 32, -106, -66, 72, 1, -12, -8, 56, 25, -10, 12, 30, 10, 64, -4, -68, -28, -3, -16, -28, 8, -102, -9, 18, 18, -16, -20, -56, -12, -8, -18, -68, 14, 14, -8, 14, -12, -158, -20, 24, -6, 32, 12, 8, 1, -19, 38, 5, -16, -6, -10, -64, -8, 2, -11, -88, 8, 78, 64, 1, 16, -28, 0, 12, -12, -48, 40, 64, 1, -16, -22, 4, 2, 118, -18, 40, -7, -68, -58, 24, -4, 6, 16, 0, 25, 34, -28, 64, -66, 1, -24, 12, 2, 58, -22, 2, 40, 32, 0, 4, -2, 28, 8, 124, 0, -42, 132, -32, -26, -14, 8, 80, 28, -24, -12, -16, 1, 90, 56, -18, -18, 80, -38, -24, 12, 33, -36, 28, 1, 34, 32, -50, 8, 98, 1, -80, -46, 88, 44, -32, 4, -70, 22, 2, 8, 142, -16, 64, 14, 32, -70, 4, -10, 0, 24, 14, -12, 64, 0, 20, 48, -34, -16, -32, 1, 6, 50, -80, 61, 18, 1, 72, 14, 4, -7, -28, -22, -148, 104, 12, 0, 96, -12, 116, 1, 72, 68, 248, -8, -10, -16, 55, 0, 70, 2, 8, 1, 12, 10, 40, 28, 80, 8, -42, -10, -14, -18, -60, -60, 8, 40, 96, 12, -23, -42, -4, -32, 60, 10, -20, 4, -68, -74, 84, 1, 46, 48, -58, 18, 94, -72, -180, -110, -2, -12, 40, 8, 160, -58, -3, 36, -50, 8, -24, 8, -56, 10, 68, -8, 2, 92, 8, -24, -38, 4, 68, -88, -16, -16, -8, 25, -30, 51, -30, -10, -64, -30, -112, -38, -2, -10, 76, 57, 64, 44, 46, -3, 26, -4, -24, 14, -64, 16, 72, 1, -166, -32, -12, -16, 5, -58, -32, -20, -128, -26, 208, -14, 14, 116, -38, 80, 162, -24, -188, 16, 8, 104, -16, 14, 25, -62, -80, -26, -30, 8, 120, 8, 52, -18, 16, 14, -90, 40, -24, 1, 186, -4, 124, -48, -28, -24, 104, 1, 32, -2, 0, -36, 14, 14, 28, 2, -14, -16, -20, 4, 118, 52, 20, 20, -32, 1, 32, 8, -16, 36, 232, 0, -6, 18, 1, 39, 110, -46, -48, 18, 36, 112, -100, 20, 2, 128, 70, 4, 20, 8, -164, -10, -16, -20, 76, -2, 100, 30, -30, 8, -130, -2, -12, -4, -40, -22, 112, -44, -170, -56, 32, -6, 112, 0, -8, 4, -144, -136, 32, 1, 80, 29, 34, -26, 14, -27, -40, 32, 25, -22, 144, 30, 6, 112, -7, 0, -16, 10, -68, 1, 24, 80, -8, -16, -58, -58, -28, 24, -96, 1, 128, -32, 68, -140, -24, 8, 110, -4, -64, -4, -46, -24, -128, -32, 18, -152, 8, 1, 2, 8, -14, -62, 222, -12, 0, 34, -8, 6, 40, 6, -80, 176, 14, 33, 62, -60, 132, -34, -96, -32, 16, -12, -140, 30, -66, 56, 78, -72, -96, 1, -6, -14, 264, -12, 0, -64, -66, 14, 10, 1, 108, -144, 16, 12, -60, 2, -32, 122, -16, -6, 78, 2, 136, -32, 12, -16, -84, -8, -18, 4, -74, -10, -30, -36, -8, 80, 8, -4, -120, 8, 87, -10, 2, -68, -9, 16, -320, -34, -52, 18, -8, -24, -34, 8, -12, -4, 90, 24, -148, 12, -48, -200, 16, 1, -2, 50, -45, 48, -176, 14, 168, -82, 2, 16, 8, 58, 102, 192, -82, 12, 106, -7, -84, -116, -36, -20, -376, -11, -104, -70, -4, -40, -80, 54, 28, -8, -40, 106, -40, 25, -148, 264, 16, -70, 22, 56, -76, -28, -66, 0, -48, 12, 120, -54, -34, 6, 64, 2, -40, -24, -140, 46, 240, -8, -3, 104, 40, -18, -102, -40, -188, -94, -104, -20, 8, -2, 74, 128, 106, 40, 102, -10, -224, -4, 0, 56, -124, -8, -68, -20, -34, -24, -14, -26, -88, 112, -72, 136, -112, 1, -31, 14, 28, -94, -78, -144, 24, 5, -112, -70, 28, 1, -48, 32, 14, -2, -30, -44, -200, 25, -18, -76, 40, -22, -42, -20, -144, 32, -144, 12, -112, 8, 52, 80, 64, 28, -162, 60, 1, 1], 'weight': 2, '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: 648402
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '1110.2.a.f', 'source_level': 1110, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 6, 'target_is_minimal': True, 'target_label': '1110.2.a.f', 'target_level': 1110, 'twist_class_label': '1110.2.a.f', 'twist_class_level': 1110, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
  • id: 648403
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '1110.2.a.f', 'source_level': 1110, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 25, 'target_is_minimal': False, 'target_label': '3330.2.a.y', 'target_level': 3330, 'twist_class_label': '1110.2.a.f', 'twist_class_level': 1110, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
  • id: 648404
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '1110.2.a.f', 'source_level': 1110, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 25, 'target_is_minimal': False, 'target_label': '5550.2.a.y', 'target_level': 5550, 'twist_class_label': '1110.2.a.f', 'twist_class_level': 1110, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
  • id: 648405
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '1110.2.a.f', 'source_level': 1110, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '8880.2.a.d', 'target_level': 8880, 'twist_class_label': '1110.2.a.f', 'twist_class_level': 1110, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1692250
    {'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 2}
  • id: 1692251
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 3}
  • id: 1692252
    {'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 5}
  • id: 1692253
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 7}
  • id: 1692254
    {'charpoly_factorization': [[[5, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 11}
  • id: 1692255
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 13}
  • id: 1692256
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 17}
  • id: 1692257
    {'charpoly_factorization': [[[-6, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 19}
  • id: 1692258
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 23}
  • id: 1692259
    {'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 29}
  • id: 1692260
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 31}
  • id: 1692261
    {'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 37}
  • id: 1692262
    {'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 41}
  • id: 1692263
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 43}
  • id: 1692264
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 47}
  • id: 1692265
    {'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 53}
  • id: 1692266
    {'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 59}
  • id: 1692267
    {'charpoly_factorization': [[[5, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 61}
  • id: 1692268
    {'charpoly_factorization': [[[-16, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 67}
  • id: 1692269
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 71}
  • id: 1692270
    {'charpoly_factorization': [[[-12, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 73}
  • id: 1692271
    {'charpoly_factorization': [[[12, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 79}
  • id: 1692272
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 83}
  • id: 1692273
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 22517998170408022, 'p': 89}
  • id: 1692274
    {'charpoly_factorization': [[[-17, 1], 1]], 'hecke_orbit_code': 22517998170408022, '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': 6, 'label': '1110.2.a.f', 'level': 1110, 'portrait': 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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  Showing the first 100 of 258 matching records in this table.
  • id: 41905885
    {'hecke_orbit_code': 22517998170408022, 'n': 1, 'trace_an': 1}
  • id: 41905886
    {'hecke_orbit_code': 22517998170408022, 'n': 2, 'trace_an': -1}
  • id: 41905887
    {'hecke_orbit_code': 22517998170408022, 'n': 3, 'trace_an': 1}
  • id: 41905888
    {'hecke_orbit_code': 22517998170408022, 'n': 4, 'trace_an': 1}
  • id: 41905889
    {'hecke_orbit_code': 22517998170408022, 'n': 5, 'trace_an': -1}
  • id: 41905890
    {'hecke_orbit_code': 22517998170408022, 'n': 6, 'trace_an': -1}
  • id: 41905891
    {'hecke_orbit_code': 22517998170408022, 'n': 7, 'trace_an': 1}
  • id: 41905892
    {'hecke_orbit_code': 22517998170408022, 'n': 8, 'trace_an': -1}
  • id: 41905893
    {'hecke_orbit_code': 22517998170408022, 'n': 9, 'trace_an': 1}
  • id: 41905894
    {'hecke_orbit_code': 22517998170408022, 'n': 10, 'trace_an': 1}
  • id: 41905895
    {'hecke_orbit_code': 22517998170408022, 'n': 11, 'trace_an': -5}
  • id: 41905896
    {'hecke_orbit_code': 22517998170408022, 'n': 12, 'trace_an': 1}
  • id: 41905897
    {'hecke_orbit_code': 22517998170408022, 'n': 13, 'trace_an': 2}
  • id: 41905898
    {'hecke_orbit_code': 22517998170408022, 'n': 14, 'trace_an': -1}
  • id: 41905899
    {'hecke_orbit_code': 22517998170408022, 'n': 15, 'trace_an': -1}
  • id: 41905900
    {'hecke_orbit_code': 22517998170408022, 'n': 16, 'trace_an': 1}
  • id: 41905901
    {'hecke_orbit_code': 22517998170408022, 'n': 17, 'trace_an': 1}
  • id: 41905902
    {'hecke_orbit_code': 22517998170408022, 'n': 18, 'trace_an': -1}
  • id: 41905903
    {'hecke_orbit_code': 22517998170408022, 'n': 19, 'trace_an': 6}
  • id: 41905904
    {'hecke_orbit_code': 22517998170408022, 'n': 20, 'trace_an': -1}
  • id: 41905905
    {'hecke_orbit_code': 22517998170408022, 'n': 21, 'trace_an': 1}
  • id: 41905906
    {'hecke_orbit_code': 22517998170408022, 'n': 22, 'trace_an': 5}
  • id: 41905907
    {'hecke_orbit_code': 22517998170408022, 'n': 23, 'trace_an': 0}
  • id: 41905908
    {'hecke_orbit_code': 22517998170408022, 'n': 24, 'trace_an': -1}
  • id: 41905909
    {'hecke_orbit_code': 22517998170408022, 'n': 25, 'trace_an': 1}
  • id: 41905910
    {'hecke_orbit_code': 22517998170408022, 'n': 26, 'trace_an': -2}
  • id: 41905911
    {'hecke_orbit_code': 22517998170408022, 'n': 27, 'trace_an': 1}
  • id: 41905912
    {'hecke_orbit_code': 22517998170408022, 'n': 28, 'trace_an': 1}
  • id: 41905913
    {'hecke_orbit_code': 22517998170408022, 'n': 29, 'trace_an': 9}
  • id: 41905914
    {'hecke_orbit_code': 22517998170408022, 'n': 30, 'trace_an': 1}
  • id: 41905915
    {'hecke_orbit_code': 22517998170408022, 'n': 31, 'trace_an': 3}
  • id: 41905916
    {'hecke_orbit_code': 22517998170408022, 'n': 32, 'trace_an': -1}
  • id: 41905917
    {'hecke_orbit_code': 22517998170408022, 'n': 33, 'trace_an': -5}
  • id: 41905918
    {'hecke_orbit_code': 22517998170408022, 'n': 34, 'trace_an': -1}
  • id: 41905919
    {'hecke_orbit_code': 22517998170408022, 'n': 35, 'trace_an': -1}
  • id: 41905920
    {'hecke_orbit_code': 22517998170408022, 'n': 36, 'trace_an': 1}
  • id: 41905921
    {'hecke_orbit_code': 22517998170408022, 'n': 37, 'trace_an': -1}
  • id: 41905922
    {'hecke_orbit_code': 22517998170408022, 'n': 38, 'trace_an': -6}
  • id: 41905923
    {'hecke_orbit_code': 22517998170408022, 'n': 39, 'trace_an': 2}
  • id: 41905924
    {'hecke_orbit_code': 22517998170408022, 'n': 40, 'trace_an': 1}
  • id: 41905925
    {'hecke_orbit_code': 22517998170408022, 'n': 41, 'trace_an': 9}
  • id: 41905926
    {'hecke_orbit_code': 22517998170408022, 'n': 42, 'trace_an': -1}
  • id: 41905927
    {'hecke_orbit_code': 22517998170408022, 'n': 43, 'trace_an': 1}
  • id: 41905928
    {'hecke_orbit_code': 22517998170408022, 'n': 44, 'trace_an': -5}
  • id: 41905929
    {'hecke_orbit_code': 22517998170408022, 'n': 45, 'trace_an': -1}
  • id: 41905930
    {'hecke_orbit_code': 22517998170408022, 'n': 46, 'trace_an': 0}
  • id: 41905931
    {'hecke_orbit_code': 22517998170408022, 'n': 47, 'trace_an': 0}
  • id: 41905932
    {'hecke_orbit_code': 22517998170408022, 'n': 48, 'trace_an': 1}
  • id: 41905933
    {'hecke_orbit_code': 22517998170408022, 'n': 49, 'trace_an': -6}
  • id: 41905934
    {'hecke_orbit_code': 22517998170408022, 'n': 50, 'trace_an': -1}
  • id: 41905935
    {'hecke_orbit_code': 22517998170408022, 'n': 51, 'trace_an': 1}
  • id: 41905936
    {'hecke_orbit_code': 22517998170408022, 'n': 52, 'trace_an': 2}
  • id: 41905937
    {'hecke_orbit_code': 22517998170408022, 'n': 53, 'trace_an': 9}
  • id: 41905938
    {'hecke_orbit_code': 22517998170408022, 'n': 54, 'trace_an': -1}
  • id: 41905939
    {'hecke_orbit_code': 22517998170408022, 'n': 55, 'trace_an': 5}
  • id: 41905940
    {'hecke_orbit_code': 22517998170408022, 'n': 56, 'trace_an': -1}
  • id: 41905941
    {'hecke_orbit_code': 22517998170408022, 'n': 57, 'trace_an': 6}
  • id: 41905942
    {'hecke_orbit_code': 22517998170408022, 'n': 58, 'trace_an': -9}
  • id: 41905943
    {'hecke_orbit_code': 22517998170408022, 'n': 59, 'trace_an': -10}
  • id: 41905944
    {'hecke_orbit_code': 22517998170408022, 'n': 60, 'trace_an': -1}
  • id: 41905945
    {'hecke_orbit_code': 22517998170408022, 'n': 61, 'trace_an': -5}
  • id: 41905946
    {'hecke_orbit_code': 22517998170408022, 'n': 62, 'trace_an': -3}
  • id: 41905947
    {'hecke_orbit_code': 22517998170408022, 'n': 63, 'trace_an': 1}
  • id: 41905948
    {'hecke_orbit_code': 22517998170408022, 'n': 64, 'trace_an': 1}
  • id: 41905949
    {'hecke_orbit_code': 22517998170408022, 'n': 65, 'trace_an': -2}
  • id: 41905950
    {'hecke_orbit_code': 22517998170408022, 'n': 66, 'trace_an': 5}
  • id: 41905951
    {'hecke_orbit_code': 22517998170408022, 'n': 67, 'trace_an': 16}
  • id: 41905952
    {'hecke_orbit_code': 22517998170408022, 'n': 68, 'trace_an': 1}
  • id: 41905953
    {'hecke_orbit_code': 22517998170408022, 'n': 69, 'trace_an': 0}
  • id: 41905954
    {'hecke_orbit_code': 22517998170408022, 'n': 70, 'trace_an': 1}
  • id: 41905955
    {'hecke_orbit_code': 22517998170408022, 'n': 71, 'trace_an': 0}
  • id: 41905956
    {'hecke_orbit_code': 22517998170408022, 'n': 72, 'trace_an': -1}
  • id: 41905957
    {'hecke_orbit_code': 22517998170408022, 'n': 73, 'trace_an': 12}
  • id: 41905958
    {'hecke_orbit_code': 22517998170408022, 'n': 74, 'trace_an': 1}
  • id: 41905959
    {'hecke_orbit_code': 22517998170408022, 'n': 75, 'trace_an': 1}
  • id: 41905960
    {'hecke_orbit_code': 22517998170408022, 'n': 76, 'trace_an': 6}
  • id: 41905961
    {'hecke_orbit_code': 22517998170408022, 'n': 77, 'trace_an': -5}
  • id: 41905962
    {'hecke_orbit_code': 22517998170408022, 'n': 78, 'trace_an': -2}
  • id: 41905963
    {'hecke_orbit_code': 22517998170408022, 'n': 79, 'trace_an': -12}
  • id: 41905964
    {'hecke_orbit_code': 22517998170408022, 'n': 80, 'trace_an': -1}
  • id: 41905965
    {'hecke_orbit_code': 22517998170408022, 'n': 81, 'trace_an': 1}
  • id: 41905966
    {'hecke_orbit_code': 22517998170408022, 'n': 82, 'trace_an': -9}
  • id: 41905967
    {'hecke_orbit_code': 22517998170408022, 'n': 83, 'trace_an': 2}
  • id: 41905968
    {'hecke_orbit_code': 22517998170408022, 'n': 84, 'trace_an': 1}
  • id: 41905969
    {'hecke_orbit_code': 22517998170408022, 'n': 85, 'trace_an': -1}
  • id: 41905970
    {'hecke_orbit_code': 22517998170408022, 'n': 86, 'trace_an': -1}
  • id: 41905971
    {'hecke_orbit_code': 22517998170408022, 'n': 87, 'trace_an': 9}
  • id: 41905972
    {'hecke_orbit_code': 22517998170408022, 'n': 88, 'trace_an': 5}
  • id: 41905973
    {'hecke_orbit_code': 22517998170408022, 'n': 89, 'trace_an': -2}
  • id: 41905974
    {'hecke_orbit_code': 22517998170408022, 'n': 90, 'trace_an': 1}
  • id: 41905975
    {'hecke_orbit_code': 22517998170408022, 'n': 91, 'trace_an': 2}
  • id: 41905976
    {'hecke_orbit_code': 22517998170408022, 'n': 92, 'trace_an': 0}
  • id: 41905977
    {'hecke_orbit_code': 22517998170408022, 'n': 93, 'trace_an': 3}
  • id: 41905978
    {'hecke_orbit_code': 22517998170408022, 'n': 94, 'trace_an': 0}
  • id: 41905979
    {'hecke_orbit_code': 22517998170408022, 'n': 95, 'trace_an': -6}
  • id: 41905980
    {'hecke_orbit_code': 22517998170408022, 'n': 96, 'trace_an': -1}
  • id: 41905981
    {'hecke_orbit_code': 22517998170408022, 'n': 97, 'trace_an': 17}
  • id: 41905982
    {'hecke_orbit_code': 22517998170408022, 'n': 98, 'trace_an': 6}
  • id: 41905983
    {'hecke_orbit_code': 22517998170408022, 'n': 99, 'trace_an': -5}
  • id: 41905984
    {'hecke_orbit_code': 22517998170408022, 'n': 100, 'trace_an': 1}