Embedded newform data - 832.4.a.n.1.1

Formats: - HTML - YAML - JSON - 2024-12-22T01:11:05.956489

• 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': 13312, 'analytic_conductor': 49.08958912477619, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [13, -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': [832, 1, [703, 261, 769], [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': [[3, [-3, 1]], [5, [-13, 1]]], 'hecke_orbit': 14, 'hecke_orbit_code': 58546795222926144, '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': '832.4.a.n', 'level': 832, '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, 13], 'level_radical': 26, 'minimal_twist': '52.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+3q^{3}+13q^{5}-11q^{7}-18q^{9}+2q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '832.4.a', 'trace_display': [0, 3, 13, -11], 'trace_hash': 1077929478413871304, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.951', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.845', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.558', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 0, 3, 0, 13, 0, -11, 0, -18, 0, 2, 0, 13, 0, 39, 0, -51, 0, -150, 0, -33, 0, -4, 0, 44, 0, -135, 0, 118, 0, -116, 0, 6, 0, -143, 0, -63, 0, 39, 0, -288, 0, 293, 0, -234, 0, -335, 0, -222, 0, -153, 0, 708, 0, 26, 0, -450, 0, -566, 0, -904, 0, 198, 0, 169, 0, -382, 0, -12, 0, 7, 0, 518, 0, 132, 0, -22, 0, -100, 0, 81, 0, 1440, 0, -663, 0, 354, 0, 1254, 0, -143, 0, -348, 0, -1950, 0, 1262, 0, -36, 0, 1772, 0, -1160, 0, -429, 0, -500, 0, 329, 0, -189, 0, -766, 0, -52, 0, -234, 0, 561, 0, -1327, 0, -864, 0, -1053, 0, -2144, 0, 879, 0, -1847, 0, 1650, 0, -1755, 0, -564, 0, -2719, 0, -1005, 0, 26, 0, 1534, 0, -666, 0, -1254, 0, -1173, 0, 918, 0, -1508, 0, 1714, 0, 2124, 0, 44, 0, -2300, 0, 78, 0, 1176, 0, 169, 0, 2700, 0, 844, 0, -484, 0, -1698, 0, -1527, 0, 960, 0, -2712, 0, -819, 0, -102, 0, 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• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
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[-1.3351075361155496, 0.0], [0.0, 0.0], [-0.35632798729847565, 0.0], [0.0, 0.0], [0.4583969470456011, 0.0], [0.0, 0.0], [-1.6057850165819756, 0.0], [0.0, 0.0], [-1.1638322779221788, 0.0], [0.0, 0.0], [-0.2961103124683633, 0.0], [0.0, 0.0], [0.10439659199813286, 0.0], [0.0, 0.0], [-1.2738004453885947, 0.0], [0.0, 0.0], [0.7316537065897111, 0.0], [0.0, 0.0], [0.6641900307099454, 0.0], [0.0, 0.0], [-0.3106206586135184, 0.0], [0.0, 0.0], [0.0032451803737580513, 0.0], [0.0, 0.0], [-0.09853275520225954, 0.0], [0.0, 0.0], [0.7397941505958447, 0.0], [0.0, 0.0], [-0.9353195417690017, 0.0], [0.0, 0.0], [1.1722485711047579, 0.0], [0.0, 0.0], [-0.6322431270830767, 0.0], [0.0, 0.0], [-0.04637950484825712, 0.0], [0.0, 0.0], [-0.17049022063402763, 0.0], [0.0, 0.0], [0.21509092848547284, 0.0], [0.0, 0.0], [-1.3756391120010862, 0.0], [0.0, 0.0], [0.039781846744314064, 0.0], [0.0, 0.0], [0.6645414782459059, 0.0], [0.0, 0.0], [-0.5346852842634998, 0.0], [0.0, 0.0], [0.2303423500667803, 0.0], [0.0, 0.0], [-0.5750972893179309, 0.0], [0.0, 0.0], [1.559733192290222, 0.0], [0.0, 0.0], [-0.04845415007421572, 0.0], [0.0, 0.0], [0.023914722787635685, 0.0], [0.0, 0.0], [0.20890261594383563, 0.0], [0.0, 0.0], [-0.5483199624047531, 0.0], [0.0, 0.0], [0.3011640152790229, 0.0], [0.0, 0.0], [-1.7762836988785713, 0.0], [0.0, 0.0], [0.8360038680331286, 0.0], [0.0, 0.0], [0.7608464599775158, 0.0], [0.0, 0.0], [1.2093316904425149, 0.0], [0.0, 0.0], [0.9854455492206593, 0.0], [0.0, 0.0], [0.05636511013939067, 0.0], [0.0, 0.0], [-0.6281336229330693, 0.0], [0.0, 0.0], [0.08187541125782878, 0.0], [0.0, 0.0], [-0.19273690999251303, 0.0], [0.0, 0.0], [-1.2925118835494305, 0.0], [0.0, 0.0], [0.6875539216918358, 0.0], [0.0, 0.0], [0.3565192776416358, 0.0], [0.0, 0.0], [-0.03768193310807396, 0.0], [0.0, 0.0], [-0.9187471606792902, 0.0], [0.0, 0.0], [0.49739034339580895, 0.0], [0.0, 0.0], [0.9998756611118448, 0.0], [0.0, 0.0], [-1.2446403114449285, 0.0], [0.0, 0.0], [0.2693556474432767, 0.0], [0.0, 0.0]], 'angles': [None, -0.20339262533066568, -0.15125694625398745, -0.2979884167344092, -0.24563699710786596, None, -0.3092610076307061, -0.4302851409104946, -0.252885905942501, -0.18834138200205855, -0.30454314509812536, -0.2723489079230015, -0.3424028871782826, -0.16304811033394365, -0.3370038488728659, -0.0651160088324529, -0.35734156659010297, -0.44881647214768183, -0.30661607468449836, -0.2490688854132144, -0.18184607662231098, -0.26134271983307183, -0.04942231216984645, -0.11580357516050785, -0.13517251863682966, -0.08112672603608796, -0.3436113379001757, -0.2862617213257808, -0.22691284197952696, -0.3016476562051166, -0.38473591803006957, -0.3556093953161348, -0.27813537968253466, -0.4057093630334433, -0.3060159826148056, -0.30118408313345135, -0.17826040405486324, -0.34318348078139893, -0.20608139221671498, -0.22031172417634182, -0.30164129360646463, -0.2184211090908077, -0.2533163793253244, -0.3883405292612035, -0.20223069832415902, -0.17926389828380493, -0.1469642065194134, -0.3201380104435147, -0.19234671574666376, -0.2598576164247554, -0.265305466281731, -0.15760599530976008, -0.3450032293852131, -0.3959096699346244, -0.16789113687620635, -0.08625166022501739, -0.16507769405108513, -0.3226920628507509, -0.23027177246748634, -0.23582415149431257, -0.14209922212997228, -0.10059263023665302, -0.29334747173032377, -0.34221754060133686, -0.2201793595047203, -0.3329749930531174, -0.17912406626409696, -0.3270826609769761, -0.19784517021233677, -0.3290137285741353, -0.25398392832644945, -0.23481507810991561, -0.09304768861625166, -0.2809032465085771, -0.1326666472239431, -0.2824244650100882, -0.09612324202801945, -0.256782592690182, -0.21864044216569437, -0.23933231532250396, -0.27118926463090764, -0.1710280717867931, -0.18598898950303575, -0.2032727865810282, -0.20925760043577954, -0.32262311168571545, -0.419297788546045, -0.32852553717903404, -0.2930947789625454, -0.3854588691414559, -0.17577167109581568, -0.2850095092853342, -0.0484997978259088, -0.10788435468120476, -0.16728271839565084, -0.21302971067459583, -0.3744696106600668, -0.19501119392372995, -0.297905358158103, -0.327247943063875, -0.3249230024988152, -0.3377543691730038, -0.22508748999257325, -0.31324228428420686, -0.2275826070375599, -0.33139088476109946, -0.28918207537714596, -0.16461314299633187, -0.45136390719342634, -0.22742903214492574, -0.20532439084298187, -0.241953448098047, -0.37052301265453036, -0.13809501568967694, -0.26504874001197515, -0.2206584545640445, -0.2754780661669065, -0.39479893478391354, -0.41592412363019376, -0.28905725432425816, -0.21101731589596695, -0.20844898090819824, -0.184465681729128, -0.42956367118819255, -0.15276254769407746, -0.3185205486145796, -0.21269172906184056, -0.13974427201376624, -0.1037706537262837, -0.1611192953675815, -0.32891592512302464, -0.14258416653372036, -0.2754422436446997, -0.28734160492557553, -0.21903250995478124, -0.24713393972733544, -0.2082868844221488, -0.14068291533357893, -0.1516057002808353, -0.27924546367342246, -0.4272094656867038, -0.28656750920822016, -0.128619270933226, -0.3449290402780852, -0.3310220814004696, -0.43078620913371524, -0.19530835405757235, -0.15566418335636656, -0.244676178669318, -0.4006116139616994, -0.2113738416981349, -0.32010476353795536, -0.24192008451954958, -0.20579081491353957, -0.3983533641996052, -0.2736506577717969, -0.19612226716468362, -0.3274513725571043, -0.2635836661502513, -0.3707159852980375, -0.2930727765833558, -0.10764343696161925, -0.18136526290147179, -0.1466533328245345, -0.30084579792247906, -0.3618330753005755, -0.3259630365872449, -0.3569048977818437], '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': 14, 'hecke_orbit_code': 58546795222926144, 'label': '832.4.a.n.1.1', 'level': 832, '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': [19, 17, 17, 19], 'Nk2': 13312, 'analytic_conductor': 49.08958912477619, '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': [832, 1, [703, 261, 769], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 324, 'dim': 72, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 5], 'hecke_orbit_code': 67109696, 'hecke_orbit_dims': [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, 3, 3, 3, 3, 4, 5, 5, 6, 6], 'label': '832.4.a', 'level': 832, '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, 13], 'level_radical': 26, 'mf_dim': 348, 'mf_new_dim': 72, 'num_forms': 35, 'plus_dim': 38, 'prim_orbit_index': 1, 'relative_dim': 72, 'sturm_bound': 448, 'trace_bound': 7, 'trace_display': [0, 0, 0, 0], 'traces': [72, 0, 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0, 13168, 0, 0, 0, 0, 0, 0, 0, -4032, 0, 0, 0, 12640, 0, 0, 0, -1024, 0, 0, 0, 27976, 0, 0, 0, 1136, 0, 0, 0, 18592, 0, 0, 0, 37152, 0, 0, 0, -19040, 0, 0, 0, 9408, 0, 0, 0, 10224, 0, 0, 0, -18224, 0, 0, 0, -41840, 0, 0, 0, -11232, 0, 0, 0, -11856, 0, 0, 0, 8192, 0, 0, 0, 46096, 0, 0, 0, -43920, 0, 0, 0, 11936, 0, 0, 0, -53472, 0, 0, 0, 8752, 0, 0, 0, -44240, 0, 0, 0, 50568, 0, 0, 0, 25232, 0, 0, 0, -28560, 0, 0, 0, -25056, 0, 0, 0, -4784, 0, 0, 0, -43248, 0, 0, 0, -24768, 0, 0, 0, -26192, 0, 0, 0, -28240, 0, 0, 0, -56592, 0, 0, 0, 21696, 0, 0, 0, 26912, 0, 0, 0, 3600, 0, 0, 0, -97856, 0, 0, 0, 37600, 0, 0, 0, -99360, 0, 0, 0, 18672, 0, 0, 0, 0, 0, 0, 0, -15056, 0, 0, 0, 59808, 0, 0, 0, 17400, 0, 0, 0, -7968, 0, 0, 0, -28480, 0, 0, 0, 32864, 0, 0, 0, -70768, 0, 0, 0, 19344, 0, 0, 0, 36240, 0, 0, 0, -15056, 0, 0, 0, -13456, 0, 0, 0, -34512, 0, 0, 0, 0, 0, 0, 0, 50192, 0, 0, 0, 21264, 0, 0, 0, 10608, 0, 0, 0, -68832, 0, 0, 0, 4304, 0, 0, 0, -56640, 0, 0, 0, -73840, 0, 0, 0, -59296, 0, 0, 0, -14592, 0, 0, 0, -118992, 0, 0, 0, 169232, 0, 0, 0, 98696, 0, 0, 0, 6864, 0, 0, 0, -39616, 0, 0, 0, -34416, 0, 0, 0, 12480, 0, 0, 0, -5936, 0, 0, 0, 104768, 0, 0, 0, 90480, 0, 0, 0, -75776, 0, 0, 0, 28320, 0, 0, 0, 29696, 0, 0, 0, 30384, 0, 0, 0, -27696, 0, 0, 0, 34288, 0, 0, 0, -4368, 0, 0, 0, 16368, 0, 0, 0, 22736, 0, 0, 0, 142464, 0, 0, 0, 72032, 0, 0, 0, 139840, 0, 0, 0, -3168, 0, 0, 0, -22304, 0, 0, 0, 7552, 0, 0, 0, 189232, 0, 0, 0, -57176, 0, 0, 0, 12080, 0, 0, 0, -50128, 0, 0, 0, 0, 0, 0, 0, 49008, 0, 0, 0, -94448, 0, 0, 0, -80576, 0, 0, 0, -29280, 0, 0, 0, 77440, 0, 0, 0, -5904, 0, 0, 0, 93152, 0, 0, 0, 175360, 0, 0, 0, 10624, 0, 0, 0, 241648, 0, 0, 0, 167696, 0, 0, 0, -138416, 0, 0, 0, 0, 0, 0, 0, -14128, 0, 0, 0, -46464, 0, 0, 0, 108336, 0, 0, 0, -105616, 0, 0, 0, -15920, 0, 0, 0, -55296, 0, 0, 0, -2656, 0, 0, 0, 29088, 0, 0, 0, 15136, 0, 0, 0, 8952, 0, 0, 0, -202656, 0, 0, 0, 173984, 0, 0, 0, 5200, 0, 0, 0, 112960, 0, 0, 0, 20240, 0, 0, 0, -154768, 0, 0, 0, -4832, 0, 0, 0, -73360, 0, 0, 0, 8864, 0, 0, 0, 132832, 0, 0, 0, 177952, 0, 0, 0, -166000, 0, 0, 0, -149216, 0, 0, 0, 29056, 0, 0, 0, -86672, 0, 0, 0, -7488, 0, 0, 0, -2624, 0, 0, 0, 66656, 0, 0, 0, -79152, 0, 0, 0, 59792, 0, 0, 0, -436224, 0, 0, 0, -55152, 0, 0, 0, -60128, 0, 0, 0, 30672, 0, 0, 0, -159056, 0, 0, 0, -142048, 0, 0, 0, -76800, 0, 0, 0, 148344, 0, 0, 0, 0, 0, 0, 0, 116944, 0, 0, 0, -84768, 0, 0, 0, 57520, 0, 0, 0, 405872, 0, 0, 0, 134784, 0, 0, 0, 131328, 0, 0, 0, 31808, 0, 0, 0, -296352, 0, 0, 0, 40192, 0, 0, 0, -45680, 0, 0, 0, 141920, 0, 0, 0, 95472, 0, 0, 0, 0, 0, 0, 0, -162416, 0, 0, 0, -19840, 0, 0, 0, -237840, 0, 0, 0, 118400, 0, 0, 0, -321056, 0, 0, 0, -11792, 0, 0, 0, 34336, 0, 0, 0, 26816, 0, 0, 0, -247232, 0, 0, 0, 52464, 0, 0, 0, 231968, 0, 0, 0, 50352, 0, 0, 0, -26208, 0, 0, 0, 146112, 0, 0, 0, 111712, 0, 0, 0, -98936, 0, 0, 0, 335104, 0, 0, 0, 25440, 0, 0, 0, -36704, 0, 0, 0, 85568, 0, 0, 0, 9184, 0, 0, 0, -69632, 0, 0, 0, 4016, 0, 0, 0, 12848, 0, 0, 0, -36000, 0, 0, 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: 47695948
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58546795222926144, 'target_is_minimal': False, 'target_label': '832.4.a.n.1.1', 'target_level': 832, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 47695949
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998203962176, 'target_is_minimal': False, 'target_label': '832.4.a.f.1.1', 'target_level': 832, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 47695950
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998203961552, 'target_is_minimal': False, 'target_label': '208.4.a.f.1.1', 'target_level': 208, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 47695951
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67108916, 'target_is_minimal': True, 'target_label': '52.4.a.a.1.1', 'target_level': 52, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 47695952
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850324, 'target_is_minimal': False, 'target_label': '468.4.a.c.1.1', 'target_level': 468, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 47695953
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58546795222927184, 'target_is_minimal': False, 'target_label': '1872.4.a.n.1.1', 'target_level': 1872, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 47695954
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1249, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503737133434132, 'target_is_minimal': False, 'target_label': '1300.4.c.b.1249.1', 'target_level': 1300, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '40.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 47695955
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949221652, 'target_is_minimal': False, 'target_label': '1300.4.a.d.1.1', 'target_level': 1300, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 47695956
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1249, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503737133434132, 'target_is_minimal': False, 'target_label': '1300.4.c.b.1249.2', 'target_level': 1300, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '40.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 47695957
    {'conductor': 104, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 337, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 206225539748, 'target_is_minimal': False, 'target_label': '676.4.d.a.337.2', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 47695958
    {'conductor': 104, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 337, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 206225539748, 'target_is_minimal': False, 'target_label': '676.4.d.a.337.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.21', 'twisting_conrey_index': 21, 'weight': 4}
  • id: 47695959
    {'conductor': 104, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 529, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 274945016484, 'target_is_minimal': False, 'target_label': '676.4.e.a.529.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 47695960
    {'conductor': 104, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 485, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13511279985558180, 'target_is_minimal': False, 'target_label': '676.4.h.d.485.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 47695961
    {'conductor': 104, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 361, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13511279985558180, 'target_is_minimal': False, 'target_label': '676.4.h.d.361.2', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.45', 'twisting_conrey_index': 45, 'weight': 4}
  • id: 47695962
    {'conductor': 104, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 653, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 274945016484, 'target_is_minimal': False, 'target_label': '676.4.e.a.653.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.61', 'twisting_conrey_index': 61, 'weight': 4}
  • id: 47695963
    {'conductor': 104, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 653, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503874572386980, 'target_is_minimal': False, 'target_label': '676.4.e.b.653.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.69', 'twisting_conrey_index': 69, 'weight': 4}
  • id: 47695964
    {'conductor': 104, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67109540, 'target_is_minimal': False, 'target_label': '676.4.a.a.1.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.77', 'twisting_conrey_index': 77, 'weight': 4}
  • id: 47695965
    {'conductor': 104, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 361, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13511279985558180, 'target_is_minimal': False, 'target_label': '676.4.h.d.361.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.85', 'twisting_conrey_index': 85, 'weight': 4}
  • id: 47695966
    {'conductor': 104, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 485, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13511279985558180, 'target_is_minimal': False, 'target_label': '676.4.h.d.485.2', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.93', 'twisting_conrey_index': 93, 'weight': 4}
  • id: 47695967
    {'conductor': 104, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 58546795222926144, 'source_is_minimal': False, 'source_label': '832.4.a.n.1.1', 'source_level': 832, 'target_conrey_index': 529, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503874572386980, 'target_is_minimal': False, 'target_label': '676.4.e.b.529.1', 'target_level': 676, 'twist_class_label': '52.4.a.a.1.1', 'twist_class_level': 52, 'twisting_char_label': '104.101', 'twisting_conrey_index': 101, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1269800
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 2}
  • id: 1269801
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 3}
  • id: 1269802
    {'charpoly_factorization': [[[-13, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 5}
  • id: 1269803
    {'charpoly_factorization': [[[11, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 7}
  • id: 1269804
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 11}
  • id: 1269805
    {'charpoly_factorization': [[[-13, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 13}
  • id: 1269806
    {'charpoly_factorization': [[[51, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 17}
  • id: 1269807
    {'charpoly_factorization': [[[150, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 19}
  • id: 1269808
    {'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 23}
  • id: 1269809
    {'charpoly_factorization': [[[-118, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 29}
  • id: 1269810
    {'charpoly_factorization': [[[116, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 31}
  • id: 1269811
    {'charpoly_factorization': [[[63, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 37}
  • id: 1269812
    {'charpoly_factorization': [[[288, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 41}
  • id: 1269813
    {'charpoly_factorization': [[[-293, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 43}
  • id: 1269814
    {'charpoly_factorization': [[[335, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 47}
  • id: 1269815
    {'charpoly_factorization': [[[-708, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 53}
  • id: 1269816
    {'charpoly_factorization': [[[566, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 59}
  • id: 1269817
    {'charpoly_factorization': [[[904, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 61}
  • id: 1269818
    {'charpoly_factorization': [[[382, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 67}
  • id: 1269819
    {'charpoly_factorization': [[[-7, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 71}
  • id: 1269820
    {'charpoly_factorization': [[[-518, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 73}
  • id: 1269821
    {'charpoly_factorization': [[[100, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 79}
  • id: 1269822
    {'charpoly_factorization': [[[-1440, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 83}
  • id: 1269823
    {'charpoly_factorization': [[[-1254, 1], 1]], 'hecke_orbit_code': 58546795222926144, 'p': 89}
  • id: 1269824
    {'charpoly_factorization': [[[-1262, 1], 1]], 'hecke_orbit_code': 58546795222926144, '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': 14, 'label': '832.4.a.n', 'level': 832, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 59052049
    {'hecke_orbit_code': 58546795222926144, 'n': 1, 'trace_an': 1}
  • id: 59052050
    {'hecke_orbit_code': 58546795222926144, 'n': 2, 'trace_an': 0}
  • id: 59052051
    {'hecke_orbit_code': 58546795222926144, 'n': 3, 'trace_an': 3}
  • id: 59052052
    {'hecke_orbit_code': 58546795222926144, 'n': 4, 'trace_an': 0}
  • id: 59052053
    {'hecke_orbit_code': 58546795222926144, 'n': 5, 'trace_an': 13}
  • id: 59052054
    {'hecke_orbit_code': 58546795222926144, 'n': 6, 'trace_an': 0}
  • id: 59052055
    {'hecke_orbit_code': 58546795222926144, 'n': 7, 'trace_an': -11}
  • id: 59052056
    {'hecke_orbit_code': 58546795222926144, 'n': 8, 'trace_an': 0}
  • id: 59052057
    {'hecke_orbit_code': 58546795222926144, 'n': 9, 'trace_an': -18}
  • id: 59052058
    {'hecke_orbit_code': 58546795222926144, 'n': 10, 'trace_an': 0}
  • id: 59052059
    {'hecke_orbit_code': 58546795222926144, 'n': 11, 'trace_an': 2}
  • id: 59052060
    {'hecke_orbit_code': 58546795222926144, 'n': 12, 'trace_an': 0}
  • id: 59052061
    {'hecke_orbit_code': 58546795222926144, 'n': 13, 'trace_an': 13}
  • id: 59052062
    {'hecke_orbit_code': 58546795222926144, 'n': 14, 'trace_an': 0}
  • id: 59052063
    {'hecke_orbit_code': 58546795222926144, 'n': 15, 'trace_an': 39}
  • id: 59052064
    {'hecke_orbit_code': 58546795222926144, 'n': 16, 'trace_an': 0}
  • id: 59052065
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  • id: 59052072
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  • id: 59052073
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  • id: 59052074
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  • id: 59052075
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  • id: 59052077
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  • id: 59052078
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  • id: 59052079
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  • id: 59052080
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  • id: 59052081
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  • id: 59052084
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  • id: 59052085
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  • id: 59052087
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  • id: 59052089
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  • id: 59052090
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  • id: 59052091
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  • id: 59052092
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  • id: 59052113
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  • id: 59052131
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  • id: 59052135
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  • id: 59052136
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  • id: 59052137
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  • id: 59052138
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  • id: 59052143
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  • id: 59052144
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  • id: 59052145
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  • id: 59052150
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  • id: 59052151
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  • id: 59052152
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  • id: 59052153
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  • id: 59052155
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  • id: 59052156
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  • id: 59052158
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  • id: 59052159
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  • id: 59052160
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  • id: 59052161
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  • id: 59052162
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  • id: 59052163
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  • id: 59052164
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  • id: 59052165
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  • id: 59052166
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  • id: 59052167
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  • id: 59052168
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  • id: 59052169
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  • id: 59052170
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  • id: 59052171
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  • id: 59052172
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  • id: 59052173
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  • id: 59052174
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  • id: 59052175
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  • id: 59052176
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  • id: 59052177
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  • id: 59052178
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  • id: 59052179
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  • id: 59052180
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  • id: 59052181
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  • id: 59052182
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  • id: 59052185
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  • id: 59052186
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  • id: 59052187
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  • id: 59052188
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  • id: 59052189
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  • id: 59052190
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  • id: 59052191
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  • id: 59052192
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  • id: 59052193
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  • id: 59052194
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  • id: 59052195
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  • id: 59052196
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  • id: 59052197
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  • id: 59052198
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  • id: 59052200
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  • id: 59052201
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  • id: 59052202
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  • id: 59052204
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  • id: 59052205
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  • id: 59052206
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  • id: 59052212
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  • id: 59052213
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  • id: 59052214
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  • id: 59052215
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  • id: 59052216
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  • id: 59052256
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  • id: 59052259
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  • id: 59052260
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  • id: 59052261
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  • id: 59052262
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  • id: 59052263
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  • id: 59052264
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  • id: 59052265
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  • id: 59052266
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  • id: 59052267
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  • id: 59052268
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  • id: 59052269
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  • id: 59052270
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  • id: 59052271
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  • id: 59052272
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  • id: 59052273
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  • id: 59052274
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  • id: 59052275
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  • id: 59052276
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  • id: 59052277
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  • id: 59052278
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  • id: 59052279
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  • id: 59052280
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  • id: 59052281
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  • id: 59052282
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  • id: 59052283
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  • id: 59052284
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  • id: 59052285
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  • id: 59052286
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  • id: 59052287
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  • id: 59052288
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  • id: 59052289
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  • id: 59052290
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  • id: 59052291
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  • id: 59052292
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  • id: 59052293
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  • id: 59052294
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  • id: 59052295
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  • id: 59052296
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  • id: 59052297
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  • id: 59052298
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  • id: 59052299
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  • id: 59052300
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  • id: 59052301
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  • id: 59052302
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  • id: 59052303
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  • id: 59052304
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  • id: 59052305
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  • id: 59052306
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