Embedded newform data - 1200.4.a.bb.1.1

Formats: - HTML - YAML - JSON - 2024-12-07T23:38:36.476259

• 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': 19200, 'analytic_conductor': 70.80229200688873, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [5, -1]], 'atkin_lehner_string': '---', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [1200, 1, [751, 901, 401, 577], [1, 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, [42, 1]]], 'hecke_orbit': 28, 'hecke_orbit_code': 121597190006113456, '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': '1200.4.a.bb', 'level': 1200, '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, 3, 5], 'level_radical': 30, 'minimal_twist': '150.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+3q^{3}+q^{7}+9q^{9}-42q^{11}-67q^{13}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1200.4.a', 'trace_display': [0, 3, 0, 1], 'trace_hash': 1154857672831323011, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.963', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.896', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.704', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 0, 3, 0, 0, 0, 1, 0, 9, 0, -42, 0, -67, 0, 0, 0, 54, 0, 115, 0, 3, 0, 162, 0, 0, 0, 27, 0, -210, 0, 193, 0, -126, 0, 0, 0, -286, 0, -201, 0, 12, 0, -263, 0, 0, 0, -414, 0, -342, 0, 162, 0, -192, 0, 0, 0, 345, 0, -690, 0, -733, 0, 9, 0, 0, 0, -299, 0, 486, 0, 228, 0, 938, 0, 0, 0, -42, 0, 160, 0, 81, 0, 462, 0, 0, 0, -630, 0, -240, 0, -67, 0, 579, 0, 0, 0, -511, 0, -378, 0, 912, 0, -668, 0, 0, 0, 1296, 0, -1735, 0, -858, 0, -1092, 0, 0, 0, -603, 0, 54, 0, 433, 0, 36, 0, 0, 0, 16, 0, -789, 0, -1992, 0, 115, 0, 0, 0, -2346, 0, -2900, 0, -1242, 0, 2814, 0, 0, 0, -1026, 0, -2070, 0, -2237, 0, 486, 0, 0, 0, -241, 0, -576, 0, 162, 0, 3547, 0, 0, 0, -984, 0, 2292, 0, 1035, 0, 3618, 0, 0, 0, -2070, 0, 150, 0, 197, 0, -2199, 0, 0, 0, -2268, 0, 27, 0, -1302, 0, 4163, 0, 0, 0, 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0, -127818, 0, -287280, 0, 89893, 0, 69159, 0, 0, 0, -120935, 0, -46188, 0, 192864, 0, -27715, 0, 0, 0, 140280, 0, 250686, 0, -31098, 0, 11256, 0, 0, 0, -23166, 0, -200010, 0], 'weight': 4, 'weight_parity': 1}
• 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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-0.2787265261374183, -0.24296366451390158, -0.4091159985178834, -0.2604748914606942, -0.24264737336541203, -0.4242631265725422, -0.3456807562276928, -0.2795582905523499, -0.3276205385496314, -0.1894735631795411, -0.20737232196418648, -0.21350313198980014, -0.32663632374918294, -0.2013472316510433, -0.38018616737870586, -0.2648002428818943, -0.3832389066202373, -0.35585968363106407, -0.3187421729885708, -0.1798372100424123, -0.1324005168205849, -0.3483940531995067, -0.23011121072197774, -0.3644793110820943, -0.33192232973206987, -0.20647545919919358, -0.16813660696381624, -0.39666558965648346, -0.16952675665169617, -0.13390586979127225, -0.374056090159747, -0.21644790876429515, -0.26948646692382927, -0.1487382118837719, -0.2696490195640302, -0.4424575246186282, -0.04213885035070158, -0.2557707726205055, -0.0726555073923893, -0.18028185164872756, -0.20065280177925712, -0.3609140938914836, -0.24164487212292962, -0.10775976058226401, -0.1516218102231668, -0.2852901926122256, -0.22396660318201492, -0.35857899213093936, -0.3835925851832037, -0.34955782399847324, -0.21535561569156056, -0.3134116035285467, -0.2992248892769833, -0.43642360855578755, -0.2997346860622605, -0.29038894421435224, -0.19050988878590785, -0.1800492790853598, -0.252719198028519, -0.19156019514081127, -0.19498492275002932, -0.11274860663269388, -0.3038923190898636, -0.23189600030734553, -0.30974304489954957, -0.2720043218394451], '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': 28, 'hecke_orbit_code': 121597190006113456, 'label': '1200.4.a.bb.1.1', 'level': 1200, 'weight': 4}
• 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': [8, 7, 5, 9, 7, 7, 7, 7], 'Nk2': 19200, 'analytic_conductor': 70.80229200688873, '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': [1200, 1, [751, 901, 401, 577], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 684, 'dim': 57, 'eis_dim': 72, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 67110064, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2], 'label': '1200.4.a', 'level': 1200, '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, 3, 5], 'level_radical': 30, 'mf_dim': 756, 'mf_new_dim': 57, 'num_forms': 47, 'plus_dim': 31, 'prim_orbit_index': 1, 'relative_dim': 57, 'sturm_bound': 960, 'trace_bound': 11, 'trace_display': [0, -3, 0, 32], 'traces': [57, 0, -3, 0, 0, 0, 32, 0, 513, 0, -20, 0, 46, 0, 0, 0, 26, 0, 192, 0, 0, 0, -80, 0, 0, 0, -27, 0, -58, 0, -84, 0, 12, 0, 0, 0, -74, 0, 54, 0, -414, 0, -836, 0, 0, 0, -168, 0, 2713, 0, 678, 0, 1054, 0, 0, 0, -84, 0, -628, 0, 734, 0, 288, 0, 0, 0, 1140, 0, 264, 0, -1512, 0, 970, 0, 0, 0, 768, 0, -880, 0, 4617, 0, -3644, 0, 0, 0, -162, 0, 1426, 0, 2468, 0, -456, 0, 0, 0, 802, 0, -180, 0, 2150, 0, 3808, 0, 0, 0, 3468, 0, 3142, 0, -30, 0, -2470, 0, 0, 0, 414, 0, 2392, 0, 6309, 0, -990, 0, 0, 0, -1448, 0, 36, 0, 8636, 0, 2336, 0, 0, 0, -3886, 0, 6140, 0, -624, 0, 11496, 0, 0, 0, -219, 0, 3606, 0, -10132, 0, 234, 0, 0, 0, 4526, 0, -102, 0, 3424, 0, -10828, 0, 0, 0, -3680, 0, 12391, 0, 1728, 0, -1450, 0, 0, 0, 540, 0, 9668, 0, -5538, 0, 4062, 0, 0, 0, 3704, 0, 0, 0, -3912, 0, -14, 0, 0, 0, 366, 0, 9740, 0, -996, 0, -18240, 0, 0, 0, -720, 0, -1744, 0, 21136, 0, -888, 0, 0, 0, -1056, 0, 13110, 0, -6764, 0, 17160, 0, 0, 0, 15348, 0, 4982, 0, -4824, 0, -238, 0, 0, 0, 216, 0, 10112, 0, 4290, 0, -243, 0, 0, 0, -9208, 0, 5412, 0, 22948, 0, 736, 0, 0, 0, 7626, 0, -2072, 0, -522, 0, 21232, 0, 0, 0, -846, 0, -15650, 0, -2240, 0, -672, 0, 0, 0, -12586, 0, -756, 0, 5650, 0, -23892, 0, 0, 0, -19072, 0, 6595, 0, 3954, 0, -5170, 0, 0, 0, 108, 0, -13848, 0, -3552, 0, 6582, 0, 0, 0, 1108, 0, 4608, 0, -20352, 0, 7162, 0, 0, 0, 22838, 0, -21640, 0, -84, 0, -21352, 0, 0, 0, 6270, 0, 13648, 0, 30140, 0, -666, 0, 0, 0, 19874, 0, 8142, 0, -4528, 0, 10816, 0, 0, 0, 12220, 0, -34546, 0, 486, 0, 1114, 0, 0, 0, -12576, 0, 12440, 0, 28373, 0, 2889, 0, 0, 0, 16504, 0, -3726, 0, -12496, 0, -234, 0, 0, 0, -20012, 0, 37936, 0, -5544, 0, 17032, 0, 0, 0, -7524, 0, -20682, 0, 17264, 0, 3636, 0, 0, 0, 7502, 0, 14556, 0, -3630, 0, 14032, 0, 0, 0, -25080, 0, 11586, 0, 13710, 0, -32256, 0, 0, 0, 9588, 0, -34708, 0, -25226, 0, -1512, 0, 0, 0, -19968, 0, -8808, 0, -42504, 0, 1058, 0, 0, 0, -27648, 0, -14012, 0, 24417, 0, -6964, 0, 0, 0, 24774, 0, -40750, 0, -9272, 0, 10800, 0, 0, 0, -40230, 0, 6102, 0, -51826, 0, -19064, 0, 0, 0, 46484, 0, 34544, 0, 9342, 0, 14352, 0, 0, 0, 9486, 0, -59656, 0, 16188, 0, 16608, 0, 0, 0, 7792, 0, 16620, 0, -110108, 0, -23332, 0, 0, 0, 40704, 0, -40624, 0, -6552, 0, -28992, 0, 0, 0, -29037, 0, -55946, 0, -40168, 0, -756, 0, 0, 0, -55872, 0, -40182, 0, 7402, 0, 17836, 0, 0, 0, -43984, 0, -20431, 0, -5652, 0, -1460, 0, 0, 0, -15228, 0, -123292, 0, -46330, 0, -20874, 0, 0, 0, -43180, 0, 6606, 0, 22544, 0, 56608, 0, 0, 0, 17654, 0, 15348, 0, 17208, 0, 11188, 0, 0, 0, 2592, 0, 39834, 0, -63992, 0, -10272, 0, 0, 0, 60034, 0, 45066, 0, -57600, 0, -59320, 0, 0, 0, 27660, 0, -59200, 0, 13458, 0, -21414, 0, 0, 0, -27648, 0, 27848, 0, 21930, 0, 10260, 0, 0, 0, 74568, 0, 17040, 0, -42408, 0, 43414, 0, 0, 0, -50862, 0, 30216, 0, 2376, 0, -56576, 0, 0, 0, -63504, 0, -7468, 0, 39124, 0, 35484, 0, 0, 0, 91934, 0, -13608, 0, 38106, 0, 101748, 0, 0, 0, -45568, 0, 111072, 0, 20892, 0, 9174, 0, 0, 0, 8730, 0, -155828, 0, -38922, 0, -47460, 0, 0, 0, -80384, 0, -26280, 0, 82960, 0, -28206, 0, 0, 0, -70434, 0, -125220, 0, 2436, 0, 32332, 0, 0, 0, 78678, 0, -44804, 0, -113772, 0, 6912, 0, 0, 0, -100860, 0, 27510, 0, -64570, 0, -66136, 0, 0, 0, 80192, 0, -18970, 0, -7920, 0, 10688, 0, 0, 0, 37920, 0, 92552, 0, 58880, 0, 52746, 0, 0, 0, 60672, 0, 41553, 0, 56256, 0, -71730, 0, 0, 0, 87280, 0, 45220, 0, -25416, 0, -36032, 0, 0, 0, -32796, 0, -176336, 0, 27392, 0, -18900, 0, 0, 0, -76202, 0, -77904, 0, 54938, 0, 119488, 0, 0, 0, -88248, 0, -88654, 0, -64866, 0, 49870, 0, 0, 0, -32928, 0, 84344, 0, -72096, 0, -1458, 0, 0, 0, -84812, 0, 11880, 0, 180256, 0, -2572, 0, 0, 0, 92902, 0, 63872, 0, 12834, 0, -31944, 0, 0, 0, 90222, 0, 93634, 0, 76024, 0, -25080, 0, 0, 0, 73616, 0, 22212, 0, 4862, 0, -90000, 0, 0, 0, 137356, 0, -131642, 0, 46782, 0, -36502, 0, 0, 0, -4104, 0, 262672, 0, 65047, 0, 54258, 0, 0, 0, 103840, 0, -20124, 0, -142800, 0, -25530, 0, 0, 0, -104526, 0, 80572, 0, 9648, 0, 63448, 0, 0, 0, -108729, 0, 97312, 0, 60996, 0, 7218, 0, 0, 0, 143902, 0, -95214, 0, 9050, 0, 120868, 0, 0, 0, -202160, 0, 116256, 0, -1620, 0, -69856, 0, 0, 0, 32160, 0, -149256, 0, -44124, 0, -77184, 0, 0, 0, -73780, 0, 19350, 0, -27512, 0, -67792, 0, 0, 0, -78272, 0, -6564, 0, 60, 0, -33936, 0, 0, 0, 34272, 0, -19278, 0, -38484, 0, 53064, 0, 0, 0, -66662, 0, 127746, 0, -157698, 0, -12704, 0, 0, 0, 217940, 0, 98804, 0, -74766, 0, 39330, 0, 0, 0, 23976, 0, 258968, 0, 126593, 0, 31212, 0, 0, 0, 129104, 0, 18888, 0, 83340, 0, -7456, 0, 0, 0, 140890, 0, 256328, 0, 28278, 0, 128368, 0, 0, 0, -170976, 0, -73520, 0, 166428, 0, -12492, 0, 0, 0, -148410, 0, -270, 0], 'weight': 4, '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: 48659644
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 121597190006113456, 'target_is_minimal': False, 'target_label': '1200.4.a.bb.1.1', 'target_level': 1200, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48659645
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67109014, 'target_is_minimal': True, 'target_label': '150.4.a.a.1.1', 'target_level': 150, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48659646
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007542919234736, 'target_is_minimal': False, 'target_label': '1200.4.f.c.49.1', 'target_level': 1200, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48659647
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 9007542919234736, 'target_is_minimal': False, 'target_label': '1200.4.f.c.49.2', 'target_level': 1200, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48659648
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086074032, 'target_is_minimal': False, 'target_label': '1200.4.a.i.1.1', 'target_level': 1200, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48659649
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050394850296258, 'target_is_minimal': False, 'target_label': '450.4.a.o.1.1', 'target_level': 450, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48659650
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 18014536015544470, 'target_is_minimal': False, 'target_label': '150.4.c.e.49.2', 'target_level': 150, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48659651
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014536015544470, 'target_is_minimal': False, 'target_label': '150.4.c.e.49.1', 'target_level': 150, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '20.7', 'twisting_conrey_index': 7, 'weight': 4}
  • id: 48659652
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458702486, 'target_is_minimal': True, 'target_label': '150.4.a.h.1.1', 'target_level': 150, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 48659653
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 137506062786, 'target_is_minimal': False, 'target_label': '450.4.c.a.199.1', 'target_level': 450, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '60.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 48659654
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 137506062786, 'target_is_minimal': False, 'target_label': '450.4.c.a.199.2', 'target_level': 450, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '60.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 48659655
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 121597190006113456, 'source_is_minimal': False, 'source_label': '1200.4.a.bb.1.1', 'source_level': 1200, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998203961794, 'target_is_minimal': False, 'target_label': '450.4.a.f.1.1', 'target_level': 450, 'twist_class_label': '150.4.a.a.1.1', 'twist_class_level': 150, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1360000
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 2}
  • id: 1360001
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 3}
  • id: 1360002
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 5}
  • id: 1360003
    {'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 7}
  • id: 1360004
    {'charpoly_factorization': [[[42, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 11}
  • id: 1360005
    {'charpoly_factorization': [[[67, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 13}
  • id: 1360006
    {'charpoly_factorization': [[[-54, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 17}
  • id: 1360007
    {'charpoly_factorization': [[[-115, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 19}
  • id: 1360008
    {'charpoly_factorization': [[[-162, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 23}
  • id: 1360009
    {'charpoly_factorization': [[[210, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 29}
  • id: 1360010
    {'charpoly_factorization': [[[-193, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 31}
  • id: 1360011
    {'charpoly_factorization': [[[286, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 37}
  • id: 1360012
    {'charpoly_factorization': [[[-12, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 41}
  • id: 1360013
    {'charpoly_factorization': [[[263, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 43}
  • id: 1360014
    {'charpoly_factorization': [[[414, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 47}
  • id: 1360015
    {'charpoly_factorization': [[[192, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 53}
  • id: 1360016
    {'charpoly_factorization': [[[690, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 59}
  • id: 1360017
    {'charpoly_factorization': [[[733, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 61}
  • id: 1360018
    {'charpoly_factorization': [[[299, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 67}
  • id: 1360019
    {'charpoly_factorization': [[[-228, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 71}
  • id: 1360020
    {'charpoly_factorization': [[[-938, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 73}
  • id: 1360021
    {'charpoly_factorization': [[[-160, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 79}
  • id: 1360022
    {'charpoly_factorization': [[[-462, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 83}
  • id: 1360023
    {'charpoly_factorization': [[[240, 1], 1]], 'hecke_orbit_code': 121597190006113456, 'p': 89}
  • id: 1360024
    {'charpoly_factorization': [[[511, 1], 1]], 'hecke_orbit_code': 121597190006113456, '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': 28, 'label': '1200.4.a.bb', 'level': 1200, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 67803409
    {'hecke_orbit_code': 121597190006113456, 'n': 1, 'trace_an': 1}
  • id: 67803410
    {'hecke_orbit_code': 121597190006113456, 'n': 2, 'trace_an': 0}
  • id: 67803411
    {'hecke_orbit_code': 121597190006113456, 'n': 3, 'trace_an': 3}
  • id: 67803412
    {'hecke_orbit_code': 121597190006113456, 'n': 4, 'trace_an': 0}
  • id: 67803413
    {'hecke_orbit_code': 121597190006113456, 'n': 5, 'trace_an': 0}
  • id: 67803414
    {'hecke_orbit_code': 121597190006113456, 'n': 6, 'trace_an': 0}
  • id: 67803415
    {'hecke_orbit_code': 121597190006113456, 'n': 7, 'trace_an': 1}
  • id: 67803416
    {'hecke_orbit_code': 121597190006113456, 'n': 8, 'trace_an': 0}
  • id: 67803417
    {'hecke_orbit_code': 121597190006113456, 'n': 9, 'trace_an': 9}
  • id: 67803418
    {'hecke_orbit_code': 121597190006113456, 'n': 10, 'trace_an': 0}
  • id: 67803419
    {'hecke_orbit_code': 121597190006113456, 'n': 11, 'trace_an': -42}
  • id: 67803420
    {'hecke_orbit_code': 121597190006113456, 'n': 12, 'trace_an': 0}
  • id: 67803421
    {'hecke_orbit_code': 121597190006113456, 'n': 13, 'trace_an': -67}
  • id: 67803422
    {'hecke_orbit_code': 121597190006113456, 'n': 14, 'trace_an': 0}
  • id: 67803423
    {'hecke_orbit_code': 121597190006113456, 'n': 15, 'trace_an': 0}
  • id: 67803424
    {'hecke_orbit_code': 121597190006113456, 'n': 16, 'trace_an': 0}
  • id: 67803425
    {'hecke_orbit_code': 121597190006113456, 'n': 17, 'trace_an': 54}
  • id: 67803426
    {'hecke_orbit_code': 121597190006113456, 'n': 18, 'trace_an': 0}
  • id: 67803427
    {'hecke_orbit_code': 121597190006113456, 'n': 19, 'trace_an': 115}
  • id: 67803428
    {'hecke_orbit_code': 121597190006113456, 'n': 20, 'trace_an': 0}
  • id: 67803429
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  • id: 67803430
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  • id: 67803431
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  • id: 67803434
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  • id: 67803435
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  • id: 67803436
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  • id: 67803437
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  • id: 67803438
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  • id: 67803439
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  • id: 67803440
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  • id: 67803441
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  • id: 67803442
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  • id: 67803444
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  • id: 67803445
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  • id: 67803446
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  • id: 67803448
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  • id: 67803449
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  • id: 67803451
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  • id: 67803452
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  • id: 67803455
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  • id: 67803456
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  • id: 67803471
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  • id: 67803500
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  • id: 67803507
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  • id: 67803511
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  • id: 67803514
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  • id: 67803516
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  • id: 67803519
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  • id: 67803520
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  • id: 67803521
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  • id: 67803522
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  • id: 67803523
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  • id: 67803524
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  • id: 67803525
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  • id: 67803526
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  • id: 67803527
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  • id: 67803528
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  • id: 67803529
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  • id: 67803530
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  • id: 67803531
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  • id: 67803532
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  • id: 67803533
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  • id: 67803534
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  • id: 67803535
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  • id: 67803536
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  • id: 67803537
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  • id: 67803538
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  • id: 67803539
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  • id: 67803562
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  • id: 67803618
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  • id: 67803619
    {'hecke_orbit_code': 121597190006113456, 'n': 683, 'trace_an': 8712}
  • id: 67803620
    {'hecke_orbit_code': 121597190006113456, 'n': 691, 'trace_an': 14128}
  • id: 67803621
    {'hecke_orbit_code': 121597190006113456, 'n': 701, 'trace_an': -28278}
  • id: 67803622
    {'hecke_orbit_code': 121597190006113456, 'n': 709, 'trace_an': 8885}
  • id: 67803623
    {'hecke_orbit_code': 121597190006113456, 'n': 719, 'trace_an': 7530}
  • id: 67803624
    {'hecke_orbit_code': 121597190006113456, 'n': 727, 'trace_an': 1801}
  • id: 67803625
    {'hecke_orbit_code': 121597190006113456, 'n': 729, 'trace_an': 729}
  • id: 67803626
    {'hecke_orbit_code': 121597190006113456, 'n': 733, 'trace_an': -7882}
  • id: 67803627
    {'hecke_orbit_code': 121597190006113456, 'n': 739, 'trace_an': -33860}
  • id: 67803628
    {'hecke_orbit_code': 121597190006113456, 'n': 743, 'trace_an': 20652}
  • id: 67803629
    {'hecke_orbit_code': 121597190006113456, 'n': 751, 'trace_an': -7472}
  • id: 67803630
    {'hecke_orbit_code': 121597190006113456, 'n': 757, 'trace_an': -32251}
  • id: 67803631
    {'hecke_orbit_code': 121597190006113456, 'n': 761, 'trace_an': 16812}
  • id: 67803632
    {'hecke_orbit_code': 121597190006113456, 'n': 769, 'trace_an': -34645}
  • id: 67803633
    {'hecke_orbit_code': 121597190006113456, 'n': 773, 'trace_an': -8412}
  • id: 67803634
    {'hecke_orbit_code': 121597190006113456, 'n': 787, 'trace_an': -18329}
  • id: 67803635
    {'hecke_orbit_code': 121597190006113456, 'n': 797, 'trace_an': 16044}
  • id: 67803636
    {'hecke_orbit_code': 121597190006113456, 'n': 809, 'trace_an': -24000}
  • id: 67803637
    {'hecke_orbit_code': 121597190006113456, 'n': 811, 'trace_an': -5117}
  • id: 67803638
    {'hecke_orbit_code': 121597190006113456, 'n': 821, 'trace_an': 13542}
  • id: 67803639
    {'hecke_orbit_code': 121597190006113456, 'n': 823, 'trace_an': -1283}
  • id: 67803640
    {'hecke_orbit_code': 121597190006113456, 'n': 827, 'trace_an': -16344}
  • id: 67803641
    {'hecke_orbit_code': 121597190006113456, 'n': 829, 'trace_an': -790}
  • id: 67803642
    {'hecke_orbit_code': 121597190006113456, 'n': 839, 'trace_an': 9990}
  • id: 67803643
    {'hecke_orbit_code': 121597190006113456, 'n': 841, 'trace_an': 19711}
  • id: 67803644
    {'hecke_orbit_code': 121597190006113456, 'n': 853, 'trace_an': 24743}
  • id: 67803645
    {'hecke_orbit_code': 121597190006113456, 'n': 857, 'trace_an': -23556}
  • id: 67803646
    {'hecke_orbit_code': 121597190006113456, 'n': 859, 'trace_an': 34000}
  • id: 67803647
    {'hecke_orbit_code': 121597190006113456, 'n': 863, 'trace_an': 37032}
  • id: 67803648
    {'hecke_orbit_code': 121597190006113456, 'n': 877, 'trace_an': 2519}
  • id: 67803649
    {'hecke_orbit_code': 121597190006113456, 'n': 881, 'trace_an': 43992}
  • id: 67803650
    {'hecke_orbit_code': 121597190006113456, 'n': 883, 'trace_an': 19177}
  • id: 67803651
    {'hecke_orbit_code': 121597190006113456, 'n': 887, 'trace_an': -44994}
  • id: 67803652
    {'hecke_orbit_code': 121597190006113456, 'n': 907, 'trace_an': 52396}
  • id: 67803653
    {'hecke_orbit_code': 121597190006113456, 'n': 911, 'trace_an': -7242}
  • id: 67803654
    {'hecke_orbit_code': 121597190006113456, 'n': 919, 'trace_an': -4085}
  • id: 67803655
    {'hecke_orbit_code': 121597190006113456, 'n': 929, 'trace_an': -3030}
  • id: 67803656
    {'hecke_orbit_code': 121597190006113456, 'n': 937, 'trace_an': 5759}
  • id: 67803657
    {'hecke_orbit_code': 121597190006113456, 'n': 941, 'trace_an': -258}
  • id: 67803658
    {'hecke_orbit_code': 121597190006113456, 'n': 947, 'trace_an': -1374}
  • id: 67803659
    {'hecke_orbit_code': 121597190006113456, 'n': 953, 'trace_an': 9288}
  • id: 67803660
    {'hecke_orbit_code': 121597190006113456, 'n': 961, 'trace_an': 7458}
  • id: 67803661
    {'hecke_orbit_code': 121597190006113456, 'n': 967, 'trace_an': 21616}
  • id: 67803662
    {'hecke_orbit_code': 121597190006113456, 'n': 971, 'trace_an': 19098}
  • id: 67803663
    {'hecke_orbit_code': 121597190006113456, 'n': 977, 'trace_an': -18246}
  • id: 67803664
    {'hecke_orbit_code': 121597190006113456, 'n': 983, 'trace_an': 38772}
  • id: 67803665
    {'hecke_orbit_code': 121597190006113456, 'n': 991, 'trace_an': 23053}
  • id: 67803666
    {'hecke_orbit_code': 121597190006113456, 'n': 997, 'trace_an': -10366}