Newform data - 8450.2.a.p

Formats: - HTML - YAML - JSON - 2025-09-08T17:54:37.905743

• 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': 33800, 'analytic_conductor': 67.47358970798193, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [5, -1], [13, 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': [8450, 1, [677, 3551], [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]], [7, [-1, 1]], [11, [3, 1]], [17, [-3, 1]], [31, [-1, 1]]], 'hecke_orbit': 16, 'hecke_orbit_code': 67553994444120322, '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': '8450.2.a.p', 'level': 8450, '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': False, 'level_primes': [2, 5, 13], 'level_radical': 130, 'minimal_twist': '650.2.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+q^{2}-2q^{3}+q^{4}-2q^{6}+q^{7}+q^{8}+\\cdots', 'related_objects': ['EllipticCurve/Q/8450/p'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '8450.2.a', 'trace_display': [1, -2, 0, 1], 'trace_hash': 1814975503718695258, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.967', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.909', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.693', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.016', 'prec': 17}, 'traces': [1, 1, -2, 1, 0, -2, 1, 1, 1, 0, -3, -2, 0, 1, 0, 1, 3, 1, 4, 0, -2, -3, -6, -2, 0, 0, 4, 1, -3, 0, 1, 1, 6, 3, 0, 1, -2, 4, 0, 0, 0, -2, -10, -3, 0, -6, 3, -2, -6, 0, -6, 0, 3, 4, 0, 1, -8, -3, 15, 0, -13, 1, 1, 1, 0, 6, 13, 3, 12, 0, 0, 1, 10, -2, 0, 4, -3, 0, -4, 0, -11, 0, -15, -2, 0, -10, 6, -3, -6, 0, 0, -6, -2, 3, 0, -2, 4, -6, -3, 0, 9, -6, 8, 0, 0, 3, -6, 4, -14, 0, 4, 1, 18, -8, 0, -3, 0, 15, 3, 0, -2, -13, 0, 1, 0, 1, -16, 1, 20, 0, -6, 6, 4, 13, 0, 3, -18, 12, 2, 0, -6, 0, 0, 1, 0, 10, 12, -2, -12, 0, -11, 4, 3, -3, 0, 0, 5, -4, -6, 0, -6, -11, 16, 0, 0, -15, 0, -2, 0, 0, 4, -10, -15, 6, 0, -3, -30, -6, -24, 0, -25, 0, 26, -6, 0, -2, -9, 3, 4, 0, 0, -2, 4, 4, 0, -6, 24, -3, 20, 0, -26, 9, -3, -6, 0, 8, -6, 0, -12, 0, 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-32, 48, 0, 68, -8, -15, 0, 0, -8, 4, -52, 48, 0, 66, -40, -54, -15, 0, -27, 0, -8, -54, 0, -2, -9, -12, 60, 0, 10, 0, 0, 6, 0, -79, -16, 0, 12, 0, 36, 85, -33, 33, 0, 9, 12, 0, 18, 0, 4, -21, -6, -13, 0, -14, 18, 6, -48, 0, 0, 18, -2, -48, 0, 25, -42, -36, -12, 0, -12, -92, 0, 0, 0, -42, 4, 38, -12, 0, -63, -3, -40, 86, 0, 66, 0, -27, 4, 0, -42, -18, 42, 3, 0, 29, 46, -24, 5, 0, 48, 45, -10, 60, 0, 21, 13, -64, 0, 0, -11, -63, 0, 0, 0, 21, -15, 57, -18, 0, 47, -12, 14, -6, 0, 0, 4, -86, 42, 0, 6, 34, -18, -23, 0, 6, -12, -32, 0, 0, 36, 84, 3, -4, 0, 80, -44, -12, 28, 0, 4, 0, -6, -36, 0, 36, 2, 0, -3, 0, -18, -28, 6, 8, 0, -6, -16, -10, -44, 0, -44, -54, -30, -26, 0, 30, 30, 0, -24, 0, -54, -34, 18, -24, 0, 9, -6, -22, 30, 0, 0, 27, 5, 36, 0, 0, 2, -35, -19, 0, -24, 84, 24, 0, 0, -11, 5, -9, -12, 0, -6, -48, -39, 60, 0, -61, 0, 40, -20, 0, 40, -3, -4, -24, 0, 24, 44, -36, -25, 0, 12, -150, 12, 8, 0, 4, 0, 72, -6, 0, 52, 26, 0, 15, 0, -94, 9, -24, 42, 0, 0, 23, 55, 52, 0, 0, 26, -18, 3, 0, 0, -33, 12, -10, 0, 12, 4, -15, 0, 0, -6, 20, 24, 87, 0, 18, -58, 0, 12, 0, -24, 0, 18, -78, 0, -84, -11, -2, -43, 0, -45, -18, 44, -108, 0, -8, 42, -72, -2, 0, 26, -24, 16, 3, 0, -31, 21, 0, -21, 0, 28, -10, -9, 16, 0, 72, 48, 130, 0, 0, 0, 0, 10, -63, 0, -92, 3, -24, -16, 0, -12, 12, -9, 0, 0, 8, -62, 78, 10, 0, -24, 43, 4, 56, 0, 24, 0, -11, 44, 0, -15, 72, 12, -44, 0, 24, 39, -48, -2, 0, -10, 32, 18, 15, 0, -59, 0, -30, 0, 0, -8, -7, 0, -24, 0, 12, -12, 4, 39, 0, -12, 78, -2, -86, 0, 0, 23, -42, -12, 0, -13, 6, 0, -9, 0, -20, 4, -18, 0, 0, 0, -64, 6, -10, 0, 99, -36, -97, -90, 0, 4, 0, -11, 25, 0, -88, 3, -30, 18, 0, -9, 36, -3, 99, 0, 38, -39, -72, -3, 0, 4, -18, -33, -90, 0, -30, -20, 0, -13, 0, 54, 0, 40, -86, 0, 12, -10, 51, -33, 0, 0, -88, 24, -6, 0, 0, -58, 4, -17, 0, -72, 67, -15, 0, 0, 48, -3, 45, 40, 0, -6, 12, 58, -2, 0, 32, 0, 12, 6, 0, 20, -12, 0, -42, 0, -52, -32, 48, 48, 0, -12, 82, 64, 18, 0, 48, -60, -59, 3, 0, 78, -24, 0, -44, 0, 26, -8, -12, -26, 0, -3, -19, 0, 12, 0, 0, -45, 60, -6, 0, 5, 45, 9, 0, 0, -48, -30, -19, 0, 0, -8, 63, -60, 0, 0, 6, 18, 48, -4, 0, -29, 0, -6, 6, 0, -28, -6, 12, 24, 0, -6, -70, 17, 6, 0, 99, 12, -14, -24, 0, 6, -39, -42, -44, 0, 9, -9, 0, 54, 0, 18, 36, 48, 48, 0, -130, 18, 60, 8, 0, 0, -28, -3, -24, 0, -90, 16, -54, -10, 0, -25, -18, -6, 0, 0, -26, 63, -66, 4, 0, 2, 12, 44, -27, 0, 0, 0, 60, 3, 0, 13, 70, 74, -4, 0, 96, 22, 8, -30, 0, -12, -3, 26, -27, 0, -60, 22, 6, 16, 0, -10, -36, 0, -84, 0, -45, -47, -56, -6, 0, 60, -20, -39, -18, 0, 0, 0, -38, -22, 0, 43, 6, 18, -63, 0, 3, 54, 30, 0, 0, 2, -120, 3, 78, 0, -23, 3, -100, 24, 0, -2, 0, 10, 4, 0, 69, 0, 20, -31, 0, -36, -24, -15, 78, 0, -70, -9, 0, -14, 0, -6, 22, -18, -24, 0], '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], [-2], [1], [0], [-2], [1], [1], [1], [0], [-3], [-2], [0], [1], [0], [1], [3], [1], [4], [0], [-2], [-3], [-6], [-2], [0], [0], [4], [1], [-3], [0], [1], [1], [6], [3], [0], [1], [-2], [4], [0], [0], [0], [-2], [-10], [-3], [0], [-6], [3], [-2], [-6], [0], [-6], [0], [3], [4], [0], [1], [-8], [-3], [15], [0], [-13], [1], [1], [1], [0], [6], [13], [3], [12], [0], [0], [1], [10], [-2], [0], [4], [-3], [0], [-4], [0], [-11], [0], [-15], [-2], [0], [-10], [6], [-3], [-6], [0], [0], [-6], [-2], [3], [0], [-2], [4], [-6], [-3], [0]], 'ap': [[1], [-2], [0], [1], [-3], [0], [3], [4], [-6], [-3], [1], [-2], [0], [-10], [3], [3], [15], [-13], [13], [0], [10], [-4], [-15], [-6], [4], [9], [8], [-6], [-14], [18], [-16], [-6], [-18], [2], [-12], [-11], [5], [16], [0], [-15], [-24], [-25], [0], [4], [24], [20], [-22], [4], [-9], [-20], [6], [21], [-8], [0], [-15], [18], [21], [-23], [-22], [-24], [26], [12], [4], [18], [-19], [12], [4], [-13], [-6], [-32], [-6], [-9], [-10], [-31], [-11], [12], [-30], [-2], [-24], [-14], [6], [-20], [12], [-22], [8], [-6], [6], [10], [36], [-29], [30], [-27], [-11], [-30], [7], [24], [36], [-6], [-4], [28], [-22], [-12], [-36], [21], [8], [-32], [-33], [-42], [-42], [5], [14], [-44], [6], [-44], [-20], [3], [4], [18], [21], [-12], [10], [23], [6], [-39], [-17], [3], [-8], [18], [44], [22], [43], [3], [14], [-13], [24], [40], [-24], [7], [-33], [6], [43], [0], [-4], [-15], [17], [24], [-26], [-6], [-10], [39], [46], [-39], [-28], [-12], [44], [36], [44], [6], [-13], [-30], [-3], [-3], [13], [-30], [30], [9], [50], [35], [-2], [57], [36], [-56], [48], [40], [-22], [27], [-29], [42], [2], [-55], [64], [-12], [26], [48], [-9], [-54], [47], [-17], [34], [-51], [2], [-27], [-16], [18], [-12], [-63], [46], [47], [42], [36], [-6], [2], [-44], [5], [-39], [42], [55], [0], [24], [-58], [-43], [42], [26], [-21], [-9], [-62], [44], [3], [-3], [54], [-58], [64], [0], [-29], [24], [17], [6], [48], [-10], [63], [2], [74], [-47], [54], [2], [24], [10], [-36], [-18], [-30], [60], [56], [44], [-2], [54], [48], [-20], [36], [49], [-66], [4], [12], [24], [71], [6], [15], [-58], [-35], [-45], [34], [-16], [-42], [52], [-70], [-24], [-10], [-60], [-72], [13], [33], [-58], [-17], [28], [-4], [-19], [13], [-12], [40], [-2], [24], [-72], [40], [30], [-44], [49], [-30], [-61], [6], [31], [-15], [27], [24], [54], [21], [-79], [-45], [-34], [-42], [-42], [49], [-19], [-66], [-10], [-84], [44], [-20], [36], [26], [-12], [-25], [12], [-60], [69], [-16], [-87], [-22], [-3], [-24], [-44], [51], [38], [-32], [-30], [49], [-66], [-1], [-11], [-77], [12], [21], [-80], [66], [62], [-9], [61], [-39], [-62], [0], [70], [-52], [16], [-6], [48], [68], [-12], [6], [-79], [85], [9], [-21], [25], [-92], [-42], [38], [86], [-27], [3], [21], [-63], [57], [34], [6], [84], [-36], [-28], [-10], [-54], [-35], [-61], [24], [8], [72], [15], [-94], [23], [87], [-84], [-2], [3], [-10], [72], [-24], [43], [72], [-44], [-48], [-59], [-7], [4], [78], [-86], [-42], [-9], [-64], [99], [-97], [25], [99], [38], [-30], [-86], [51], [67], [12], [-42], [-52], [82], [48], [-59], [12], [-19], [63], [48], [-28], [-70], [99], [48], [-28], [-18], [-66], [-27], [70], [-3], [-84], [-38], [6], [30], [78], [-23], [-24]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 67553994444120322, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '8450.2.a.p', 'level': 8450, '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': [24, 33, 34, 31, 35, 24, 27, 37], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [20, 21, 21, 21, 21, 21, 21, 21], 'ALdims_old': [129, 134, 132, 123, 128, 133, 129, 128], 'Nk2': 33800, 'analytic_conductor': 67.47358970798193, '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': [8450, 1, [677, 3551], [1, 1]], 'conrey_index': 1, 'cusp_dim': 1281, 'dim': 245, 'eis_dim': 167, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 7, 11, 17, 31], 'hecke_orbit_code': 33562882, '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, 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, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 6, 6, 8, 8, 9, 9, 9, 9, 9, 9, 9, 9], 'label': '8450.2.a', 'level': 8450, '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': False, 'level_primes': [2, 5, 13], 'level_radical': 130, 'mf_dim': 1448, 'mf_new_dim': 245, 'num_forms': 79, 'plus_dim': 106, 'prim_orbit_index': 1, 'relative_dim': 245, 'sturm_bound': 2730, 'trace_bound': 17, 'trace_display': [1, -2, 0, -8], 'traces': [245, 1, -2, 245, 0, -2, -8, 1, 245, 0, 2, -2, 0, 0, 0, 245, -10, 5, -2, 0, -16, -6, 8, -2, 0, 0, -8, -8, -8, 0, -20, 1, 20, 4, 0, 245, 2, -2, 0, 0, 8, -12, -10, 2, 0, -8, 0, -2, 225, 0, 70, 0, 28, -2, 0, 0, -8, 2, 36, 0, -16, 0, 0, 245, 0, 14, 0, -10, 72, 0, 24, 5, 2, 8, 0, -2, 36, 0, 0, 0, 317, 22, 24, -16, 0, -8, 28, -6, 28, 0, 0, 8, -32, 16, 0, -2, 6, -7, 40, 0, -4, 4, -52, 0, 0, 18, 38, -8, -14, 0, -20, -8, -18, 14, 0, -8, 0, -2, 28, 0, 313, -18, 32, -20, 0, 28, 108, 1, 108, 0, 46, 20, 68, 12, 0, 4, -18, 36, 124, 0, 36, -12, 0, 245, 0, 0, 138, 2, 18, 0, 28, -2, -6, 40, 0, 0, 84, -20, 32, 0, 12, 17, 16, 8, 0, 32, 24, -12, 0, 0, 24, -10, -70, 28, 0, 2, 32, -68, 72, 0, -4, 0, 144, -8, 0, 56, 20, 0, -8, 0, 56, -2, 14, -40, 0, 225, -14, -18, 100, 0, 58, 30, 12, 70, 0, 36, 24, 0, 90, 0, 40, 28, 44, 10, 0, -2, 136, -62, 14, 0, 0, 16, -72, 0, 0, -56, -20, -8, -42, 0, -84, 2, -132, 0, 0, 36, 120, -32, -16, 0, -112, -75, 34, -16, 0, 74, 0, 0, -70, 0, 64, 0, -40, -104, 0, 245, -22, 0, 4, 0, -148, 40, -4, 14, 0, -28, -40, 0, -154, 0, -12, -10, 0, -56, 0, 72, 0, 32, 112, 0, -78, -104, 166, 24, 0, 0, -28, 5, 129, 0, -88, 2, 50, 178, 0, 8, -28, 0, 0, 0, -28, -4, -12, -2, 0, -30, 76, 36, 64, 0, 16, 0, -72, -98, 0, 0, -74, -20, 48, 0, 42, 0, -40, 317, 0, -24, -56, 22, 76, 0, -182, 24, 14, 60, 0, -16, 146, 0, 172, 0, -68, 228, -16, -8, 0, -2, 232, 28, -94, 0, 0, -6, 38, 150, 0, 28, -52, -24, -92, 0, 185, 10, 136, 0, 0, -44, 112, 8, 82, 0, 68, -32, -68, 152, 0, 16, 0, 8, -58, 0, 104, 28, 80, -2, 0, -120, 100, 6, 44, 0, -24, -7, 12, -210, 0, 40, -58, 28, 88, 0, -76, 94, 0, -4, 0, -32, -72, 4, -100, 0, 190, -52, -96, -56, 0, 0, -28, -24, 238, 0, 6, 72, 24, 18, 0, -40, -32, 38, 0, 0, -4, -8, 118, -56, 0, -14, 56, 186, 68, 0, 277, 0, -2, -20, 0, -20, 40, -8, 100, 0, -38, -18, 76, 98, 0, 14, -22, -118, 360, 0, 14, 76, -40, -8, 0, 58, -274, 0, 4, 0, -388, -2, 12, -72, 0, 28, -260, -48, 60, 0, 0, 164, 12, 313, 0, 92, -72, -18, -190, 0, 18, 32, -74, 0, 0, -20, -44, -8, -68, 0, 104, -76, -36, 28, 0, -112, 0, 108, 94, 0, 68, 1, -80, -38, 0, 108, 68, 12, 68, 0, -212, 38, 66, 46, 0, 92, -32, 20, 285, 0, 244, 68, 0, 228, 0, 12, -340, -42, 110, 0, -18, -52, 144, 4, 0, 0, 130, -18, 84, 0, 160, 36, 20, 50, 0, 124, 82, 44, 0, 0, -2, -38, 248, 36, 0, 70, 96, -12, -210, 0, 90, 0, -36, -20, 0, 245, 42, -45, 110, 0, 104, 16, -64, 0, 0, -56, 24, 138, 112, 0, -36, 2, -34, 304, 0, 18, -256, 0, -124, 0, -12, 40, -68, 28, 0, -20, 156, -2, 340, 0, 0, -6, 118, -44, 0, 40, 66, -28, 100, 0, -68, 48, 56, 0, 0, -46, 182, 84, 124, 0, 52, -20, 36, 0, 0, 32, 0, -76, -32, 0, -102, 48, 72, 12, 0, 130, -324, 17, 72, 0, 80, 16, 6, -136, 0, 8, -94, 16, -208, 0, -110, 100, 0, 32, 0, -216, 16, 24, 116, 0, 4, -12, -18, -136, 0, 0, -138, -8, -44, 0, -144, 40, -24, 24, 0, -180, 24, -10, 0, 0, 46, -70, 16, 14, 0, 28, 76, -26, -114, 0, -6, 0, 64, 2, 0, 42, -64, 32, 26, 0, -140, -68, -24, -56, 0, 72, -124, 56, 248, 0, 252, 109, -160, -4, 0, -44, 68, 0, 431, 0, 8, 144, -38, -212, 0, -8, -200, 148, 68, 0, 0, 56, -16, 56, 0, -114, -60, 20, 28, 0, -16, 0, 8, 0, 0, -8, -50, -18, -92, 0, -80, -92, 244, 56, 0, -136, 0, -2, 160, 0, -276, 14, -70, -156, 0, -40, 108, -34, -76, 0, 148, 52, -32, 225, 0, -144, -12, -14, 92, 0, 212, -18, 0, -210, 0, 100, -242, -80, 160, 0, 74, -74, -268, 58, 0, 0, -208, 30, -274, 0, 100, 12, -60, 80, 0, 70, -88, 78, 0, 0, -382, 110, -268, 36, 0, 104, 132, 24, 364, 0, -168, 0, -326, -18, 0, 90, 16, 16, -112, 0, 361, -48, 24, 40, 0, -440, -104, 28, -482, 0, 76, 44, 34, -168, 0, 10, 34, 0, 24, 0, -312, 80, -40, -2, 0, -28, 152, 136, -324, 0, 0, -62, 162, 124, 0, 14, -38, -88, -220, 0, -238, -27, 198, 0, 0, 122, 0, 16, -132, 0, -14, -72, -460, -464, 0, 0, 0, -88, 64, 0, -38, -56, 112, -56, 0, -32, 46, -20, -692, 0, -236, -8, -232, 190, 0, -42, 52, 28, -232, 0, -230, -52, 0, -84, 0, -320, -376, 2, -134, 0, -18, -132, -96, 124, 0, 0, -18, 44, -80, 0, -130, 16, -16, 36, 0, 104, -48, 120, 0, 0, -176, -32, -24, -230, 0, -16, -32, 8, -324, 0, 309, 0, 164, -112, 0, -320, 16, -75, 66, 0, -384, 34, 116, -4, 0, -16, -66, 80, 18, 0, -150, 48, -80, 74, 0, -216, -52, 0, -392, 0, 120, 0, -36, 104, 0, -70, 88, 38, -204, 0], '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: 1391761
    {'conductor': 13, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '650.2.a.b', 'target_level': 650, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '13.b', 'twisting_char_orbit': 2, 'weight': 2}
  • id: 1391762
    {'conductor': 65, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 11, 'target_is_minimal': True, 'target_label': '650.2.a.k', 'target_level': 650, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '65.d', 'twisting_char_orbit': 4, 'weight': 2}
  • id: 1391763
    {'conductor': 65, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '650.2.b.h', 'target_level': 650, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '65.h', 'twisting_char_orbit': 8, 'weight': 2}
  • id: 1391764
    {'conductor': 260, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '5200.2.a.g', 'target_level': 5200, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '260.g', 'twisting_char_orbit': 7, 'weight': 2}
  • id: 1391765
    {'conductor': 52, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 33, 'target_is_minimal': False, 'target_label': '5200.2.a.bg', 'target_level': 5200, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '52.b', 'twisting_char_orbit': 2, 'weight': 2}
  • id: 1391766
    {'conductor': 195, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 17, 'target_is_minimal': False, 'target_label': '5850.2.a.q', 'target_level': 5850, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '195.e', 'twisting_char_orbit': 5, 'weight': 2}
  • id: 1391767
    {'conductor': 39, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 39, 'target_is_minimal': False, 'target_label': '5850.2.a.bm', 'target_level': 5850, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '39.d', 'twisting_char_orbit': 4, 'weight': 2}
  • id: 1391768
    {'conductor': 195, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 5, 'target_dim': 2, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '5850.2.e.j', 'target_level': 5850, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '195.s', 'twisting_char_orbit': 19, 'weight': 2}
  • id: 1391769
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '8450.2.a.j', 'target_level': 8450, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
  • id: 1391770
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 16, 'source_is_minimal': False, 'source_label': '8450.2.a.p', 'source_level': 8450, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 16, 'target_is_minimal': False, 'target_label': '8450.2.a.p', 'target_level': 8450, 'twist_class_label': '650.2.a.b', 'twist_class_level': 650, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 4757625
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 2}
  • id: 4757626
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 3}
  • id: 4757627
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 5}
  • id: 4757628
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 7}
  • id: 4757629
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 11}
  • id: 4757630
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 13}
  • id: 4757631
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 17}
  • id: 4757632
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 19}
  • id: 4757633
    {'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 23}
  • id: 4757634
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 29}
  • id: 4757635
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 31}
  • id: 4757636
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 37}
  • id: 4757637
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 41}
  • id: 4757638
    {'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 43}
  • id: 4757639
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 47}
  • id: 4757640
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 53}
  • id: 4757641
    {'charpoly_factorization': [[[-15, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 59}
  • id: 4757642
    {'charpoly_factorization': [[[13, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 61}
  • id: 4757643
    {'charpoly_factorization': [[[-13, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 67}
  • id: 4757644
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 71}
  • id: 4757645
    {'charpoly_factorization': [[[-10, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 73}
  • id: 4757646
    {'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 79}
  • id: 4757647
    {'charpoly_factorization': [[[15, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 83}
  • id: 4757648
    {'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 67553994444120322, 'p': 89}
  • id: 4757649
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 67553994444120322, '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': 16, 'label': '8450.2.a.p', 'level': 8450, 'portrait': 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', 'weight': 2}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 60902167
    {'hecke_orbit_code': 67553994444120322, 'n': 1, 'trace_an': 1}
  • id: 60902168
    {'hecke_orbit_code': 67553994444120322, 'n': 2, 'trace_an': 1}
  • id: 60902169
    {'hecke_orbit_code': 67553994444120322, 'n': 3, 'trace_an': -2}
  • id: 60902170
    {'hecke_orbit_code': 67553994444120322, 'n': 4, 'trace_an': 1}
  • id: 60902171
    {'hecke_orbit_code': 67553994444120322, 'n': 5, 'trace_an': 0}
  • id: 60902172
    {'hecke_orbit_code': 67553994444120322, 'n': 6, 'trace_an': -2}
  • id: 60902173
    {'hecke_orbit_code': 67553994444120322, 'n': 7, 'trace_an': 1}
  • id: 60902174
    {'hecke_orbit_code': 67553994444120322, 'n': 8, 'trace_an': 1}
  • id: 60902175
    {'hecke_orbit_code': 67553994444120322, 'n': 9, 'trace_an': 1}
  • id: 60902176
    {'hecke_orbit_code': 67553994444120322, 'n': 10, 'trace_an': 0}
  • id: 60902177
    {'hecke_orbit_code': 67553994444120322, 'n': 11, 'trace_an': -3}
  • id: 60902178
    {'hecke_orbit_code': 67553994444120322, 'n': 12, 'trace_an': -2}
  • id: 60902179
    {'hecke_orbit_code': 67553994444120322, 'n': 13, 'trace_an': 0}
  • id: 60902180
    {'hecke_orbit_code': 67553994444120322, 'n': 14, 'trace_an': 1}
  • id: 60902181
    {'hecke_orbit_code': 67553994444120322, 'n': 15, 'trace_an': 0}
  • id: 60902182
    {'hecke_orbit_code': 67553994444120322, 'n': 16, 'trace_an': 1}
  • id: 60902183
    {'hecke_orbit_code': 67553994444120322, 'n': 17, 'trace_an': 3}
  • id: 60902184
    {'hecke_orbit_code': 67553994444120322, 'n': 18, 'trace_an': 1}
  • id: 60902185
    {'hecke_orbit_code': 67553994444120322, 'n': 19, 'trace_an': 4}
  • id: 60902186
    {'hecke_orbit_code': 67553994444120322, 'n': 20, 'trace_an': 0}
  • id: 60902187
    {'hecke_orbit_code': 67553994444120322, 'n': 21, 'trace_an': -2}
  • id: 60902188
    {'hecke_orbit_code': 67553994444120322, 'n': 22, 'trace_an': -3}
  • id: 60902189
    {'hecke_orbit_code': 67553994444120322, 'n': 23, 'trace_an': -6}
  • id: 60902190
    {'hecke_orbit_code': 67553994444120322, 'n': 24, 'trace_an': -2}
  • id: 60902191
    {'hecke_orbit_code': 67553994444120322, 'n': 25, 'trace_an': 0}
  • id: 60902192
    {'hecke_orbit_code': 67553994444120322, 'n': 26, 'trace_an': 0}
  • id: 60902193
    {'hecke_orbit_code': 67553994444120322, 'n': 27, 'trace_an': 4}
  • id: 60902194
    {'hecke_orbit_code': 67553994444120322, 'n': 28, 'trace_an': 1}
  • id: 60902195
    {'hecke_orbit_code': 67553994444120322, 'n': 29, 'trace_an': -3}
  • id: 60902196
    {'hecke_orbit_code': 67553994444120322, 'n': 30, 'trace_an': 0}
  • id: 60902197
    {'hecke_orbit_code': 67553994444120322, 'n': 31, 'trace_an': 1}
  • id: 60902198
    {'hecke_orbit_code': 67553994444120322, 'n': 32, 'trace_an': 1}
  • id: 60902199
    {'hecke_orbit_code': 67553994444120322, 'n': 33, 'trace_an': 6}
  • id: 60902200
    {'hecke_orbit_code': 67553994444120322, 'n': 34, 'trace_an': 3}
  • id: 60902201
    {'hecke_orbit_code': 67553994444120322, 'n': 35, 'trace_an': 0}
  • id: 60902202
    {'hecke_orbit_code': 67553994444120322, 'n': 36, 'trace_an': 1}
  • id: 60902203
    {'hecke_orbit_code': 67553994444120322, 'n': 37, 'trace_an': -2}
  • id: 60902204
    {'hecke_orbit_code': 67553994444120322, 'n': 38, 'trace_an': 4}
  • id: 60902205
    {'hecke_orbit_code': 67553994444120322, 'n': 39, 'trace_an': 0}
  • id: 60902206
    {'hecke_orbit_code': 67553994444120322, 'n': 40, 'trace_an': 0}
  • id: 60902207
    {'hecke_orbit_code': 67553994444120322, 'n': 41, 'trace_an': 0}
  • id: 60902208
    {'hecke_orbit_code': 67553994444120322, 'n': 42, 'trace_an': -2}
  • id: 60902209
    {'hecke_orbit_code': 67553994444120322, 'n': 43, 'trace_an': -10}
  • id: 60902210
    {'hecke_orbit_code': 67553994444120322, 'n': 44, 'trace_an': -3}
  • id: 60902211
    {'hecke_orbit_code': 67553994444120322, 'n': 45, 'trace_an': 0}
  • id: 60902212
    {'hecke_orbit_code': 67553994444120322, 'n': 46, 'trace_an': -6}
  • id: 60902213
    {'hecke_orbit_code': 67553994444120322, 'n': 47, 'trace_an': 3}
  • id: 60902214
    {'hecke_orbit_code': 67553994444120322, 'n': 48, 'trace_an': -2}
  • id: 60902215
    {'hecke_orbit_code': 67553994444120322, 'n': 49, 'trace_an': -6}
  • id: 60902216
    {'hecke_orbit_code': 67553994444120322, 'n': 50, 'trace_an': 0}
  • id: 60902217
    {'hecke_orbit_code': 67553994444120322, 'n': 51, 'trace_an': -6}
  • id: 60902218
    {'hecke_orbit_code': 67553994444120322, 'n': 52, 'trace_an': 0}
  • id: 60902219
    {'hecke_orbit_code': 67553994444120322, 'n': 53, 'trace_an': 3}
  • id: 60902220
    {'hecke_orbit_code': 67553994444120322, 'n': 54, 'trace_an': 4}
  • id: 60902221
    {'hecke_orbit_code': 67553994444120322, 'n': 55, 'trace_an': 0}
  • id: 60902222
    {'hecke_orbit_code': 67553994444120322, 'n': 56, 'trace_an': 1}
  • id: 60902223
    {'hecke_orbit_code': 67553994444120322, 'n': 57, 'trace_an': -8}
  • id: 60902224
    {'hecke_orbit_code': 67553994444120322, 'n': 58, 'trace_an': -3}
  • id: 60902225
    {'hecke_orbit_code': 67553994444120322, 'n': 59, 'trace_an': 15}
  • id: 60902226
    {'hecke_orbit_code': 67553994444120322, 'n': 60, 'trace_an': 0}
  • id: 60902227
    {'hecke_orbit_code': 67553994444120322, 'n': 61, 'trace_an': -13}
  • id: 60902228
    {'hecke_orbit_code': 67553994444120322, 'n': 62, 'trace_an': 1}
  • id: 60902229
    {'hecke_orbit_code': 67553994444120322, 'n': 63, 'trace_an': 1}
  • id: 60902230
    {'hecke_orbit_code': 67553994444120322, 'n': 64, 'trace_an': 1}
  • id: 60902231
    {'hecke_orbit_code': 67553994444120322, 'n': 65, 'trace_an': 0}
  • id: 60902232
    {'hecke_orbit_code': 67553994444120322, 'n': 66, 'trace_an': 6}
  • id: 60902233
    {'hecke_orbit_code': 67553994444120322, 'n': 67, 'trace_an': 13}
  • id: 60902234
    {'hecke_orbit_code': 67553994444120322, 'n': 68, 'trace_an': 3}
  • id: 60902235
    {'hecke_orbit_code': 67553994444120322, 'n': 69, 'trace_an': 12}
  • id: 60902236
    {'hecke_orbit_code': 67553994444120322, 'n': 70, 'trace_an': 0}
  • id: 60902237
    {'hecke_orbit_code': 67553994444120322, 'n': 71, 'trace_an': 0}
  • id: 60902238
    {'hecke_orbit_code': 67553994444120322, 'n': 72, 'trace_an': 1}
  • id: 60902239
    {'hecke_orbit_code': 67553994444120322, 'n': 73, 'trace_an': 10}
  • id: 60902240
    {'hecke_orbit_code': 67553994444120322, 'n': 74, 'trace_an': -2}
  • id: 60902241
    {'hecke_orbit_code': 67553994444120322, 'n': 75, 'trace_an': 0}
  • id: 60902242
    {'hecke_orbit_code': 67553994444120322, 'n': 76, 'trace_an': 4}
  • id: 60902243
    {'hecke_orbit_code': 67553994444120322, 'n': 77, 'trace_an': -3}
  • id: 60902244
    {'hecke_orbit_code': 67553994444120322, 'n': 78, 'trace_an': 0}
  • id: 60902245
    {'hecke_orbit_code': 67553994444120322, 'n': 79, 'trace_an': -4}
  • id: 60902246
    {'hecke_orbit_code': 67553994444120322, 'n': 80, 'trace_an': 0}
  • id: 60902247
    {'hecke_orbit_code': 67553994444120322, 'n': 81, 'trace_an': -11}
  • id: 60902248
    {'hecke_orbit_code': 67553994444120322, 'n': 82, 'trace_an': 0}
  • id: 60902249
    {'hecke_orbit_code': 67553994444120322, 'n': 83, 'trace_an': -15}
  • id: 60902250
    {'hecke_orbit_code': 67553994444120322, 'n': 84, 'trace_an': -2}
  • id: 60902251
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  • id: 60902252
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  • id: 60902253
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  • id: 60902254
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  • id: 60902255
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  • id: 60902256
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  • id: 60902257
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  • id: 60902258
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  • id: 60902259
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  • id: 60902260
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  • id: 60902261
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  • id: 60902262
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  • id: 60902263
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  • id: 60902264
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  • id: 60902265
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  • id: 60902266
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  • id: 60902267
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  • id: 60902268
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  • id: 60902269
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  • id: 60902270
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  • id: 60902271
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  • id: 60902272
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  • id: 60902273
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  • id: 60902274
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  • id: 60902275
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  • id: 60902276
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  • id: 60902277
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  • id: 60902278
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  • id: 60902279
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  • id: 60902280
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  • id: 60902281
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  • id: 60902282
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  • id: 60902283
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  • id: 60902284
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  • id: 60902285
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  • id: 60902286
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  • id: 60902287
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  • id: 60902288
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  • id: 60902289
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  • id: 60902290
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  • id: 60902291
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  • id: 60902292
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  • id: 60902293
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  • id: 60902294
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  • id: 60902295
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  • id: 60902296
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  • id: 60902297
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  • id: 60902298
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  • id: 60902299
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  • id: 60902300
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  • id: 60902301
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  • id: 60902302
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  • id: 60902303
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  • id: 60902304
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  • id: 60902305
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  • id: 60902306
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  • id: 60902307
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  • id: 60902308
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  • id: 60902309
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  • id: 60902310
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  • id: 60902311
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  • id: 60902312
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  • id: 60902313
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  • id: 60902314
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  • id: 60902315
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  • id: 60902316
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  • id: 60902317
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  • id: 60902318
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  • id: 60902319
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  • id: 60902320
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  • id: 60902321
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  • id: 60902322
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  • id: 60902323
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  • id: 60902324
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  • id: 60902325
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  • id: 60902326
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  • id: 60902327
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  • id: 60902328
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  • id: 60902329
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  • id: 60902330
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  • id: 60902331
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  • id: 60902332
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  • id: 60902333
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  • id: 60902334
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  • id: 60902335
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  • id: 60902336
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  • id: 60902337
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  • id: 60902338
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  • id: 60902339
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  • id: 60902340
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  • id: 60902341
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  • id: 60902342
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  • id: 60902343
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  • id: 60902344
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  • id: 60902345
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  • id: 60902346
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  • id: 60902347
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  • id: 60902348
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  • id: 60902349
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  • id: 60902350
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  • id: 60902351
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  • id: 60902352
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  • id: 60902353
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  • id: 60902354
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  • id: 60902355
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  • id: 60902356
    {'hecke_orbit_code': 67553994444120322, 'n': 569, 'trace_an': 21}
  • id: 60902357
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  • id: 60902358
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  • id: 60902359
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  • id: 60902360
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  • id: 60902361
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  • id: 60902362
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  • id: 60902363
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  • id: 60902364
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  • id: 60902365
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  • id: 60902366
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  • id: 60902367
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  • id: 60902368
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  • id: 60902369
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  • id: 60902370
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  • id: 60902371
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  • id: 60902372
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  • id: 60902373
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  • id: 60902374
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  • id: 60902375
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  • id: 60902376
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  • id: 60902377
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  • id: 60902378
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  • id: 60902379
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  • id: 60902380
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  • id: 60902381
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  • id: 60902382
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  • id: 60902383
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  • id: 60902384
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  • id: 60902385
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  • id: 60902386
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  • id: 60902387
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  • id: 60902388
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  • id: 60902389
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  • id: 60902390
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  • id: 60902391
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  • id: 60902392
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  • id: 60902393
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  • id: 60902394
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  • id: 60902395
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  • id: 60902396
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  • id: 60902397
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  • id: 60902398
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  • id: 60902399
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  • id: 60902400
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  • id: 60902401
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  • id: 60902402
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  • id: 60902403
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  • id: 60902404
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  • id: 60902405
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  • id: 60902406
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  • id: 60902407
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  • id: 60902408
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  • id: 60902409
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  • id: 60902410
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  • id: 60902411
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  • id: 60902412
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  • id: 60902413
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  • id: 60902414
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  • id: 60902415
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  • id: 60902416
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  • id: 60902417
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  • id: 60902418
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  • id: 60902419
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  • id: 60902420
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  • id: 60902421
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  • id: 60902422
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  • id: 60902423
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  • id: 60902424
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