Embedded newform data - 414.4.a.b.1.1

Formats: - HTML - YAML - JSON - 2025-04-25T18:31:43.106845

• 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': 6624, 'analytic_conductor': 24.426790742376614, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [3, -1], [23, -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': [414, 1, [47, 235], [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': [[5, [-20, 1]], [7, [-2, 1]]], 'hecke_orbit': 2, 'hecke_orbit_code': 4503599694479774, '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': '414.4.a.b', 'level': 414, '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, 23], 'level_radical': 138, 'minimal_twist': '46.4.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-2q^{2}+4q^{4}+20q^{5}+2q^{7}-8q^{8}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '414.4.a', 'trace_display': [-2, 0, 20, 2], 'trace_hash': 1281558673347350099, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.022', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.955', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.032', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.882', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.079', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.647', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, -2, 0, 4, 20, 0, 2, -8, 0, -40, 52, 0, 43, -4, 0, 16, 50, 0, -74, 80, 0, -104, 23, 0, 275, -86, 0, 8, 7, 0, -273, -32, 0, -100, 40, 0, -4, 148, 0, -160, -123, 0, -152, 208, 0, -46, -75, 0, -339, -550, 0, 172, -86, 0, 1040, -16, 0, -14, 444, 0, 262, 546, 0, 64, 860, 0, 764, 200, 0, -80, 21, 0, 681, 8, 0, -296, 104, 0, 426, 320, 0, 246, -902, 0, 1000, 304, 0, -416, 1272, 0, 86, 92, 0, 150, -1480, 0, -342, 678, 0, 1100, 1426, 0, -1190, -344, 0, 172, 1210, 0, -1680, -2080, 0, 32, -1030, 0, 460, 28, 0, -888, 100, 0, 1373, -524, 0, -1092, 3000, 0, -2279, -128, 0, -1720, -987, 0, -148, -1528, 0, -400, 1644, 0, 2189, 160, 0, -42, 2236, 0, 140, -1362, 0, -16, 946, 0, -365, 592, 0, -208, -5460, 0, -108, -852, 0, -640, 46, 0, -1415, -492, 0, 1804, -1756, 0, -348, -2000, 0, -608, -2358, 0, 550, 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-244200, -116358, 0, -108299, 4064, 0, 158116, -60431, 0, 439868, -1280, 0, -116828, -26922, 0, 412200, -216248, 0, 1376, -60026, 0, 7515, -40248, 0, -18996, 27500, 0, 264020, 80104, 0, 75680, -376480, 0, 7992, 36032, 0, -37624, -8330, 0, -88818, -39560, 0, 41600, -83763, 0, 344800, 9680, 0, 203246, 98881, 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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[-0.3585175392184831, 0.0], [0.0, 0.0], [-0.17195772049423175, 0.0], [-1.9162937920266887, 0.0], [0.0, 0.0], [-0.16816311071845652, 0.0], [0.20797723246511274, 0.0], [0.0, 0.0], [-0.8014845678310742, 0.0], [-0.009545044354015157, 0.0], [0.0, 0.0], [-0.21478964164017145, 0.0], [-0.07089590479083697, 0.0], [0.0, 0.0], [-0.15899419533889617, 0.0], [0.4722028940048918, 0.0], [0.0, 0.0], [0.30316186212162455, 0.0], [2.1068628912288205, 0.0], [0.0, 0.0], [1.038453771524162, 0.0], [-0.3956024848435075, 0.0], [0.0, 0.0], [-0.12531306548425153, 0.0], [0.26221510106815266, 0.0], [0.0, 0.0], [-1.700214496902925, 0.0], [0.9500426491172539, 0.0], [0.0, 0.0], [0.8859009185140286, 0.0], [-0.07108748421558743, 0.0], [0.0, 0.0], [0.6173119405614808, 0.0], [-0.1318760946791574, 0.0], [0.0, 0.0], [1.0345039842294506, 0.0], [0.03220217447806066, 0.0], [0.0, 0.0], [-0.039100299683436326, 0.0], [-0.3741871913214779, 0.0], [0.0, 0.0], [-0.00792366405187981, 0.0], [1.8023018492334035, 0.0], [0.0, 0.0], 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[0.0, 0.0], [0.13748222353450307, 0.0], [-1.3372153386557615, 0.0], [0.0, 0.0], [2.159317066283025, 0.0], [-0.8839965532039985, 0.0], [0.0, 0.0], [-0.08286534613009863, 0.0], [-0.8719709892935207, 0.0], [0.0, 0.0], [1.772016176442191, 0.0], [-0.022609068392948146, 0.0], [0.0, 0.0], [-0.4098498210099038, 0.0], [-0.11240276292306021, 0.0], [0.0, 0.0], [0.6882750343348586, 0.0], [0.27960511831493556, 0.0], [0.0, 0.0], [-0.0026804006184319063, 0.0], [0.47919603413173617, 0.0], [0.0, 0.0], [0.19967865340571744, 0.0], [0.6047331507375963, 0.0], [0.0, 0.0], [-0.758946638440411, 0.0]], 'angles': [None, None, -0.07379180882521663, -0.24140225965707937, -0.12374440552716819, -0.1741586357966365, -0.1919560226568431, -0.3237105643659609, None, -0.24643279932301163, -0.3951787029811421, -0.25141433815401226, -0.2876334561608239, -0.2934345590650554, -0.2685647846274998, -0.26777370096092096, -0.16852333050445156, -0.20566695707723492, -0.12735912357979629, -0.24720652874598475, 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-0.22070589652488692, -0.3134011659946787, -0.28977333488604257, -0.23861425171698594, -0.2408975905164208, -0.3090773610731704, -0.30095400355806545, -0.3024525577233056, -0.2650536121964417, -0.3132622913748293, -0.21588450073377047, -0.3334120787592403, -0.14445577080376545, -0.2838785391843254, -0.20191809279283815, -0.17470950716604172, -0.43184443687980395, -0.374143831388199, -0.028661845208794695, -0.28995420142461564, -0.14295454278036643, -0.07284587082191812, -0.25039801817366303, -0.3090518055394229, -0.4025081605661325, -0.3297679839093511, -0.28387541194398586, -0.17632827003665694, -0.26781970387527626, -0.27673459833856845, -0.3283446515206439, -0.15717276744196587, -0.23032633906575734, -0.36610139001873704, -0.3580444388663302, -0.2407550696029793, -0.2003612357363203, -0.18332083716573697, -0.27140842302301094, -0.12235706254435048, -0.16087033163462816, -0.2786849672713265, -0.16310998111216918, -0.22907333860580512, -0.2000604120012872, -0.07136176122490123, -0.1513324489329458, -0.1932087839837376, -0.16828068561136347, -0.362260999782652, -0.11695262553502807, -0.2656740241274263, -0.3665547077757762, -0.3218000528427681, -0.19408567915103064, -0.23408356035314826], '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': 2, 'hecke_orbit_code': 4503599694479774, 'label': '414.4.a.b.1.1', 'level': 414, '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': [4, 2, 4, 5, 2, 4, 4, 3], 'Nk2': 6624, 'analytic_conductor': 24.426790742376614, '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': [414, 1, [47, 235], [1, 1]], 'conrey_index': 1, 'cusp_dim': 208, 'dim': 28, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7], 'hecke_orbit_code': 67109278, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 3, 4, 4], 'label': '414.4.a', 'level': 414, '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, 23], 'level_radical': 138, 'mf_dim': 224, 'mf_new_dim': 28, 'num_forms': 14, 'plus_dim': 17, 'prim_orbit_index': 1, 'relative_dim': 28, 'sturm_bound': 288, 'trace_bound': 7, 'trace_display': [-4, 0, -10, 40], 'traces': [28, -4, 0, 112, -10, 0, 40, -16, 0, 4, 34, 0, 4, 40, 0, 448, 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0, -37366, 36640, 0, 54272, -5428, 0, 43584, -15660, 0, -19264, -3040, 0, -88056, -13888, 0, -9212, -76508, 0, 5264, -47664, 0, -4960, 69204, 0, -109424, -29336, 0, 14536, 29528, 0, -105984, 27888, 0, -58256, 102502, 0, 126408, -960, 0, -14936, 63708, 0, -36922, -15128, 0, -19136, -2904, 0, 26730, -10704, 0, 16576, -125928, 0, -24112, 89472, 0, -41960, 98692, 0, -124616, 14432, 0, -4192, 3788, 0, 51692, -33176, 0, 256, 82060, 0, -119954, -11040, 0, 43272, -9764, 0, -22184, 25864, 0, 7616, -134628, 0, 58180, -3072, 0, -7552, 37902, 0, -22326, -25664, 0, -17488, -140864, 0, 12052, -28000, 0, 6944, 80488, 0, 13144, 65256, 0, 22688, 71490, 0, 62224, -3872, 0, 66752, -125628, 0, -158180, 24080, 0, -3424, 100444, 0, 40600, -32976, 0, 49336, 34948, 0, -41244, 23248, 0, -33568, -23286, 0, 39288, 2176, 0, 13640, -93952, 0, 6602, 95904, 0, 672, -11224, 0, -10664, 23296, 0, -68056, -9696, 0, -63384, 35124, 0, -20072, -136816, 0, 40504, -24192, 0, -20632, 103412, 0, -95710, -80008, 0, 1472, -6652, 0, 101632, 14032, 0, 28384, 68868, 0, 161140, 49420, 0, -4816, 134576, 0, 20424, -2496, 0, 98464, 48236, 0, 97886, -34572, 0, -24960, -42540, 0, -140112, 47488, 0, -3472, 89352, 0, -36312, 42400, 0, -17616, 67942, 0, 127956, -14272, 0, 2748, 37212, 0, 51428, -14720, 0, 30016, -27876, 0, -4526, 35904, 0, -46464, -150368, 0, 157732, -75512, 0, -9088, -44306, 0, 120044, -6720, 0, -103392, -111096, 0, 30176, 49168, 0, -22304, -22824, 0, 18548, 55856, 0, 16960, 11780, 0, 155452, -70200, 0, 640, -183456, 0, -25732, 7296, 0, 91808, 131514, 0, 63140, -94480, 0, 256, 50136, 0, -156144, -11696, 0, -23268, -103668, 0, 39688, 15276, 0, -13120, -128226, 0, 85032, 28960, 0, 19248, -10902, 0, -64312, -4608, 0, -44048, 11268, 0, -134760, 36320, 0, 74488, -123028, 0, -58692, -102768, 0, -60880, 131808, 0, 33336, -44464, 0, 18676, 67056, 0, 76820, -40688, 0, 6784, 146268, 0, 102056, -19312, 0, 28328, 59676, 0, 20164, -51816, 0, -41856, 7512, 0, 77740, 2560, 0, -55904, 64692, 0, 152148, 207000, 0, -3808, 137460, 0, 248386, 43080, 0, 189088, 189628, 0, 76524, 7936, 0, -53240, -32988, 0, -32392, -9200, 0, 29600, -61164, 0, 37078, 63984, 0, 8192, -100776, 0, 176574, -35760, 0, 61660, 63568, 0, 30732, -83920, 0, -66000, -24378, 0, -11316, -3456, 0, 55080, 22296, 0, 43764, 178012, 0, 20032, -67780, 0, -61320, -89136, 0, 136672, -98184, 0, 180288, 86184, 0, 22752, 173560, 0, 50076, -25392, 0, -46776, 14102, 0, -20620, -64272, 0, 24608, -160536, 0, -205852, -2856, 0, 23816, -162324, 0, -23472, 135248, 0, 61840, -16790, 0, -22936, 2048, 0, -109088, 10216, 0, -140388, 67032, 0, -36192], '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: 34280772
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479774, 'target_is_minimal': False, 'target_label': '414.4.a.b.1.1', 'target_level': 414, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 34280773
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479406, 'target_is_minimal': True, 'target_label': '46.4.a.b.1.1', 'target_level': 46, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 34280774
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576591216, 'target_is_minimal': False, 'target_label': '368.4.a.e.1.1', 'target_level': 368, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 34280775
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 599, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 68786586750, 'target_is_minimal': False, 'target_label': '1150.4.b.a.599.2', 'target_level': 1150, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 34280776
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 599, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 68786586750, 'target_is_minimal': False, 'target_label': '1150.4.b.a.599.1', 'target_level': 1150, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 34280777
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949221502, 'target_is_minimal': False, 'target_label': '1150.4.a.d.1.1', 'target_level': 1150, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 34280778
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694481614, 'target_is_minimal': False, 'target_label': '2254.4.a.b.1.1', 'target_level': 2254, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
  • id: 34280779
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396713444800, 'target_is_minimal': False, 'target_label': '1472.4.a.j.1.1', 'target_level': 1472, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 34280780
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67110336, 'target_is_minimal': False, 'target_label': '1472.4.a.a.1.1', 'target_level': 1472, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 34280781
    {'conductor': 69, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479774, 'source_is_minimal': False, 'source_label': '414.4.a.b.1.1', 'source_level': 414, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694480418, 'target_is_minimal': False, 'target_label': '1058.4.a.b.1.1', 'target_level': 1058, 'twist_class_label': '46.4.a.b.1.1', 'twist_class_level': 46, 'twisting_char_label': '69.68', 'twisting_conrey_index': 68, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 854725
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 2}
  • id: 854726
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 3}
  • id: 854727
    {'charpoly_factorization': [[[-20, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 5}
  • id: 854728
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 7}
  • id: 854729
    {'charpoly_factorization': [[[-52, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 11}
  • id: 854730
    {'charpoly_factorization': [[[-43, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 13}
  • id: 854731
    {'charpoly_factorization': [[[-50, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 17}
  • id: 854732
    {'charpoly_factorization': [[[74, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 19}
  • id: 854733
    {'charpoly_factorization': [[[-23, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 23}
  • id: 854734
    {'charpoly_factorization': [[[-7, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 29}
  • id: 854735
    {'charpoly_factorization': [[[273, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 31}
  • id: 854736
    {'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 37}
  • id: 854737
    {'charpoly_factorization': [[[123, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 41}
  • id: 854738
    {'charpoly_factorization': [[[152, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 43}
  • id: 854739
    {'charpoly_factorization': [[[75, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 47}
  • id: 854740
    {'charpoly_factorization': [[[86, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 53}
  • id: 854741
    {'charpoly_factorization': [[[-444, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 59}
  • id: 854742
    {'charpoly_factorization': [[[-262, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 61}
  • id: 854743
    {'charpoly_factorization': [[[-764, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 67}
  • id: 854744
    {'charpoly_factorization': [[[-21, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 71}
  • id: 854745
    {'charpoly_factorization': [[[-681, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 73}
  • id: 854746
    {'charpoly_factorization': [[[-426, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 79}
  • id: 854747
    {'charpoly_factorization': [[[902, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 83}
  • id: 854748
    {'charpoly_factorization': [[[-1272, 1], 1]], 'hecke_orbit_code': 4503599694479774, 'p': 89}
  • id: 854749
    {'charpoly_factorization': [[[342, 1], 1]], 'hecke_orbit_code': 4503599694479774, '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': 2, 'label': '414.4.a.b', 'level': 414, 'portrait': 'data:image/png;base64,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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 18700680
    {'hecke_orbit_code': 4503599694479774, 'n': 1, 'trace_an': 1}
  • id: 18700681
    {'hecke_orbit_code': 4503599694479774, 'n': 2, 'trace_an': -2}
  • id: 18700682
    {'hecke_orbit_code': 4503599694479774, 'n': 3, 'trace_an': 0}
  • id: 18700683
    {'hecke_orbit_code': 4503599694479774, 'n': 4, 'trace_an': 4}
  • id: 18700684
    {'hecke_orbit_code': 4503599694479774, 'n': 5, 'trace_an': 20}
  • id: 18700685
    {'hecke_orbit_code': 4503599694479774, 'n': 6, 'trace_an': 0}
  • id: 18700686
    {'hecke_orbit_code': 4503599694479774, 'n': 7, 'trace_an': 2}
  • id: 18700687
    {'hecke_orbit_code': 4503599694479774, 'n': 8, 'trace_an': -8}
  • id: 18700688
    {'hecke_orbit_code': 4503599694479774, 'n': 9, 'trace_an': 0}
  • id: 18700689
    {'hecke_orbit_code': 4503599694479774, 'n': 10, 'trace_an': -40}
  • id: 18700690
    {'hecke_orbit_code': 4503599694479774, 'n': 11, 'trace_an': 52}
  • id: 18700691
    {'hecke_orbit_code': 4503599694479774, 'n': 12, 'trace_an': 0}
  • id: 18700692
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  • id: 18700693
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  • id: 18700694
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  • id: 18700695
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  • id: 18700696
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  • id: 18700697
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  • id: 18700698
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  • id: 18700699
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  • id: 18700700
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  • id: 18700701
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  • id: 18700702
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  • id: 18700703
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  • id: 18700704
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  • id: 18700705
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  • id: 18700706
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  • id: 18700707
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  • id: 18700708
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  • id: 18700709
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  • id: 18700710
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  • id: 18700711
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  • id: 18700712
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  • id: 18700713
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  • id: 18700714
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  • id: 18700715
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  • id: 18700716
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  • id: 18700717
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  • id: 18700718
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  • id: 18700719
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  • id: 18700720
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  • id: 18700721
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  • id: 18700722
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  • id: 18700723
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  • id: 18700724
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  • id: 18700725
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  • id: 18700726
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  • id: 18700727
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  • id: 18700728
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  • id: 18700729
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  • id: 18700730
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  • id: 18700731
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  • id: 18700732
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  • id: 18700733
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  • id: 18700734
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  • id: 18700735
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  • id: 18700736
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  • id: 18700737
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  • id: 18700738
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  • id: 18700739
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  • id: 18700740
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  • id: 18700741
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  • id: 18700742
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  • id: 18700743
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  • id: 18700744
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  • id: 18700745
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  • id: 18700746
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  • id: 18700747
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  • id: 18700748
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  • id: 18700749
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  • id: 18700750
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  • id: 18700751
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  • id: 18700752
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  • id: 18700753
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  • id: 18700754
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  • id: 18700755
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  • id: 18700756
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  • id: 18700757
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  • id: 18700758
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  • id: 18700759
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  • id: 18700760
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  • id: 18700761
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  • id: 18700762
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  • id: 18700763
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  • id: 18700764
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  • id: 18700765
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  • id: 18700766
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  • id: 18700767
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  • id: 18700768
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  • id: 18700769
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  • id: 18700770
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  • id: 18700771
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  • id: 18700772
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  • id: 18700773
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  • id: 18700774
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  • id: 18700775
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  • id: 18700776
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  • id: 18700777
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  • id: 18700778
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  • id: 18700779
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  • id: 18700780
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  • id: 18700781
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  • id: 18700782
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  • id: 18700783
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  • id: 18700784
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  • id: 18700785
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  • id: 18700786
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  • id: 18700787
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  • id: 18700788
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  • id: 18700789
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  • id: 18700790
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  • id: 18700791
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  • id: 18700792
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  • id: 18700793
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  • id: 18700794
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  • id: 18700795
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  • id: 18700796
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  • id: 18700797
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  • id: 18700798
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  • id: 18700799
    {'hecke_orbit_code': 4503599694479774, 'n': 179, 'trace_an': -1073}
  • id: 18700800
    {'hecke_orbit_code': 4503599694479774, 'n': 181, 'trace_an': 2868}
  • id: 18700801
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  • id: 18700802
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  • id: 18700803
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  • id: 18700804
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  • id: 18700805
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  • id: 18700806
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  • id: 18700807
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  • id: 18700808
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  • id: 18700809
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  • id: 18700810
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  • id: 18700811
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  • id: 18700812
    {'hecke_orbit_code': 4503599694479774, 'n': 243, 'trace_an': 0}
  • id: 18700813
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  • id: 18700814
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  • id: 18700815
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  • id: 18700816
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  • id: 18700817
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  • id: 18700818
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  • id: 18700819
    {'hecke_orbit_code': 4503599694479774, 'n': 277, 'trace_an': -1319}
  • id: 18700820
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  • id: 18700821
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  • id: 18700822
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  • id: 18700823
    {'hecke_orbit_code': 4503599694479774, 'n': 293, 'trace_an': 6812}
  • id: 18700824
    {'hecke_orbit_code': 4503599694479774, 'n': 307, 'trace_an': -5692}
  • id: 18700825
    {'hecke_orbit_code': 4503599694479774, 'n': 311, 'trace_an': -5267}
  • id: 18700826
    {'hecke_orbit_code': 4503599694479774, 'n': 313, 'trace_an': 6340}
  • id: 18700827
    {'hecke_orbit_code': 4503599694479774, 'n': 317, 'trace_an': 8794}
  • id: 18700828
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  • id: 18700829
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  • id: 18700830
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  • id: 18700831
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  • id: 18700832
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  • id: 18700833
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  • id: 18700834
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  • id: 18700835
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  • id: 18700836
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  • id: 18700837
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  • id: 18700838
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  • id: 18700839
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  • id: 18700840
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  • id: 18700841
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  • id: 18700842
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  • id: 18700843
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  • id: 18700844
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  • id: 18700845
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  • id: 18700846
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  • id: 18700847
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  • id: 18700848
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  • id: 18700849
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  • id: 18700850
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  • id: 18700851
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  • id: 18700852
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  • id: 18700853
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  • id: 18700854
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  • id: 18700855
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  • id: 18700856
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  • id: 18700857
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  • id: 18700858
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  • id: 18700859
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  • id: 18700860
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  • id: 18700861
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  • id: 18700862
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  • id: 18700863
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  • id: 18700864
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  • id: 18700865
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  • id: 18700866
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  • id: 18700867
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  • id: 18700868
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  • id: 18700869
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  • id: 18700870
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  • id: 18700871
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  • id: 18700872
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  • id: 18700873
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  • id: 18700874
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  • id: 18700875
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  • id: 18700876
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  • id: 18700877
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  • id: 18700878
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  • id: 18700879
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  • id: 18700880
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  • id: 18700881
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  • id: 18700882
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  • id: 18700883
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  • id: 18700884
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  • id: 18700885
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  • id: 18700886
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  • id: 18700887
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  • id: 18700888
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  • id: 18700889
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  • id: 18700890
    {'hecke_orbit_code': 4503599694479774, 'n': 683, 'trace_an': -17865}
  • id: 18700891
    {'hecke_orbit_code': 4503599694479774, 'n': 691, 'trace_an': 22364}
  • id: 18700892
    {'hecke_orbit_code': 4503599694479774, 'n': 701, 'trace_an': -7842}
  • id: 18700893
    {'hecke_orbit_code': 4503599694479774, 'n': 709, 'trace_an': 11234}
  • id: 18700894
    {'hecke_orbit_code': 4503599694479774, 'n': 719, 'trace_an': 17568}
  • id: 18700895
    {'hecke_orbit_code': 4503599694479774, 'n': 727, 'trace_an': -35664}
  • id: 18700896
    {'hecke_orbit_code': 4503599694479774, 'n': 729, 'trace_an': 0}
  • id: 18700897
    {'hecke_orbit_code': 4503599694479774, 'n': 733, 'trace_an': -27914}
  • id: 18700898
    {'hecke_orbit_code': 4503599694479774, 'n': 739, 'trace_an': 39529}
  • id: 18700899
    {'hecke_orbit_code': 4503599694479774, 'n': 743, 'trace_an': -10062}
  • id: 18700900
    {'hecke_orbit_code': 4503599694479774, 'n': 751, 'trace_an': 25644}
  • id: 18700901
    {'hecke_orbit_code': 4503599694479774, 'n': 757, 'trace_an': 37368}
  • id: 18700902
    {'hecke_orbit_code': 4503599694479774, 'n': 761, 'trace_an': -105}
  • id: 18700903
    {'hecke_orbit_code': 4503599694479774, 'n': 769, 'trace_an': -15464}
  • id: 18700904
    {'hecke_orbit_code': 4503599694479774, 'n': 773, 'trace_an': -35168}
  • id: 18700905
    {'hecke_orbit_code': 4503599694479774, 'n': 787, 'trace_an': -21216}
  • id: 18700906
    {'hecke_orbit_code': 4503599694479774, 'n': 797, 'trace_an': -9506}
  • id: 18700907
    {'hecke_orbit_code': 4503599694479774, 'n': 809, 'trace_an': 20550}
  • id: 18700908
    {'hecke_orbit_code': 4503599694479774, 'n': 811, 'trace_an': -5161}
  • id: 18700909
    {'hecke_orbit_code': 4503599694479774, 'n': 821, 'trace_an': -7866}
  • id: 18700910
    {'hecke_orbit_code': 4503599694479774, 'n': 823, 'trace_an': -22317}
  • id: 18700911
    {'hecke_orbit_code': 4503599694479774, 'n': 827, 'trace_an': 26196}
  • id: 18700912
    {'hecke_orbit_code': 4503599694479774, 'n': 829, 'trace_an': 5886}
  • id: 18700913
    {'hecke_orbit_code': 4503599694479774, 'n': 839, 'trace_an': -32394}
  • id: 18700914
    {'hecke_orbit_code': 4503599694479774, 'n': 841, 'trace_an': -24340}
  • id: 18700915
    {'hecke_orbit_code': 4503599694479774, 'n': 853, 'trace_an': -31286}
  • id: 18700916
    {'hecke_orbit_code': 4503599694479774, 'n': 857, 'trace_an': 2913}
  • id: 18700917
    {'hecke_orbit_code': 4503599694479774, 'n': 859, 'trace_an': 15451}
  • id: 18700918
    {'hecke_orbit_code': 4503599694479774, 'n': 863, 'trace_an': 20627}
  • id: 18700919
    {'hecke_orbit_code': 4503599694479774, 'n': 877, 'trace_an': -6966}
  • id: 18700920
    {'hecke_orbit_code': 4503599694479774, 'n': 881, 'trace_an': 37590}
  • id: 18700921
    {'hecke_orbit_code': 4503599694479774, 'n': 883, 'trace_an': 27876}
  • id: 18700922
    {'hecke_orbit_code': 4503599694479774, 'n': 887, 'trace_an': -9471}
  • id: 18700923
    {'hecke_orbit_code': 4503599694479774, 'n': 907, 'trace_an': 28366}
  • id: 18700924
    {'hecke_orbit_code': 4503599694479774, 'n': 911, 'trace_an': 7210}
  • id: 18700925
    {'hecke_orbit_code': 4503599694479774, 'n': 919, 'trace_an': 17198}
  • id: 18700926
    {'hecke_orbit_code': 4503599694479774, 'n': 929, 'trace_an': 51033}
  • id: 18700927
    {'hecke_orbit_code': 4503599694479774, 'n': 937, 'trace_an': 33328}
  • id: 18700928
    {'hecke_orbit_code': 4503599694479774, 'n': 941, 'trace_an': 20166}
  • id: 18700929
    {'hecke_orbit_code': 4503599694479774, 'n': 947, 'trace_an': 28629}
  • id: 18700930
    {'hecke_orbit_code': 4503599694479774, 'n': 953, 'trace_an': -38146}
  • id: 18700931
    {'hecke_orbit_code': 4503599694479774, 'n': 961, 'trace_an': 44738}
  • id: 18700932
    {'hecke_orbit_code': 4503599694479774, 'n': 967, 'trace_an': 44621}
  • id: 18700933
    {'hecke_orbit_code': 4503599694479774, 'n': 971, 'trace_an': -5950}
  • id: 18700934
    {'hecke_orbit_code': 4503599694479774, 'n': 977, 'trace_an': -40836}
  • id: 18700935
    {'hecke_orbit_code': 4503599694479774, 'n': 983, 'trace_an': -26874}
  • id: 18700936
    {'hecke_orbit_code': 4503599694479774, 'n': 991, 'trace_an': 21472}
  • id: 18700937
    {'hecke_orbit_code': 4503599694479774, 'n': 997, 'trace_an': 6286}