Embedded newform data - 2496.4.a.z.1.2

Formats: - HTML - YAML - JSON - 2026-10-06T01:12:24.118656

• 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': 39936, 'analytic_conductor': 147.26876737432858, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 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': [2496, 1, [703, 1093, 833, 769], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 2, 'field_disc': 12, 'field_disc_factorization': [[2, 2], [3, 1]], 'field_poly': [-3, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': True, 'field_poly_root_of_unity': 12, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[5, [-8, -4, 1]], [7, [-104, 4, 1]], [11, [-236, -28, 1]]], 'hecke_orbit': 26, 'hecke_orbit_code': 112589990751373760, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 2, 'hecke_ring_index_factorization': [[2, 1]], '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': '2496.4.a.z', 'level': 2496, '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, 13], 'level_radical': 78, 'minimal_twist': '312.4.a.a', 'nf_label': '2.2.12.1', 'prim_orbit_index': 1, 'qexp_display': 'q-3q^{3}+(2+\\beta )q^{5}+(-2-3\\beta )q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2496.4.a', 'trace_display': [0, -6, 4, -4], 'trace_hash': 2190623020654419240, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.024', 'prec': 7}, {'__RealLiteral__': 0, 'data': '1.979', 'prec': 14}, {'__RealLiteral__': 0, 'data': '0.128', 'prec': 10}, {'__RealLiteral__': 0, 'data': '9.913', 'prec': 14}, {'__RealLiteral__': 0, 'data': '0.826', 'prec': 10}, {'__RealLiteral__': 0, 'data': '68.088', 'prec': 17}], 'trace_zratio': 0, 'traces': [2, 0, -6, 0, 4, 0, -4, 0, 18, 0, 28, 0, 26, 0, -12, 0, -36, 0, 44, 0, 12, 0, 8, 0, -218, 0, -54, 0, 204, 0, 164, 0, -84, 0, -80, 0, 668, 0, -78, 0, -100, 0, -272, 0, 36, 0, -60, 0, -462, 0, 108, 0, 708, 0, -88, 0, -132, 0, -180, 0, 1068, 0, -36, 0, 52, 0, -420, 0, -24, 0, -436, 0, -412, 0, 654, 0, 376, 0, -672, 0, 162, 0, -124, 0, 552, 0, -612, 0, 140, 0, -52, 0, -492, 0, -752, 0, -188, 0, 252, 0, -2572, 0, 760, 0, 240, 0, 1040, 0, 1324, 0, -2004, 0, 908, 0, -848, 0, 234, 0, -1800, 0, -1406, 0, 300, 0, -840, 0, -2456, 0, 816, 0, 816, 0, 2432, 0, -108, 0, 2460, 0, 72, 0, 180, 0, 364, 0, 984, 0, 1386, 0, -908, 0, -1364, 0, -324, 0, 352, 0, 3508, 0, -2124, 0, 2576, 0, 1076, 0, 264, 0, 244, 0, 338, 0, 396, 0, 3060, 0, 148, 0, 540, 0, 3288, 0, 2788, 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13048, 0, -142200, 0, 85392, 0, 98252, 0, -23520, 0, 59608, 0, -113176, 0, 32868, 0, 3172, 0, 215736, 0, 59796, 0, -53168, 0, -13388, 0, -30936, 0, -58008, 0, 38464, 0, -4374, 0, 132048, 0, -112728, 0, -123264, 0, -78496, 0, 4394, 0, -43140, 0, -36568, 0, -50004, 0, -5724, 0, 35952, 0, -196246, 0, 100152, 0, 103516, 0, 24960, 0, 150564, 0, 12080, 0, -49268, 0, 5148, 0, 580, 0, 387168, 0, -29316, 0, -368816, 0, 21072, 0, -23856, 0, -35220, 0, 160960, 0, 3348, 0, 31212, 0, 24240, 0, -43872, 0, 39780, 0, -42004, 0, 64632, 0, -832, 0, 355176, 0, -84384, 0, -41280, 0, -39400, 0, 26400, 0, -18620, 0, 185484, 0, 12828, 0, 319596, 0, 1924, 0, 47664, 0, -229920, 0, -61484, 0, -42084, 0, 52600, 0, 76360, 0, 22632, 0, 53568, 0, 27692, 0, -14904, 0, -90228, 0, 110188, 0, 7020, 0, 19620, 0, 72768, 0, -70332, 0, 197764, 0, -59112, 0, 102996, 0, 86064, 0, 4656, 0, 7092, 0, 21040, 0, -98416, 0, 53340, 0, 42744, 0, 67416, 0, -13320, 0, -14812, 0, 24704, 0, -268080, 0, 352264, 0, 196156, 0, 3624, 0, -19872, 0, 40596, 0, 16524, 0, -2172, 0, 36244, 0, -53016, 0, 56876, 0, -47352, 0, 180900, 0, -93648, 0, 14752, 0, 28008, 0, 115360, 0, 273820, 0, -62808, 0, 171360, 0, 52964, 0, -41652, 0, 238900, 0, 21688, 0, -7992, 0, 30112, 0, -124420, 0, -93108, 0, -153364, 0, 39960, 0, -40680, 0, -247660, 0, 33346, 0, -3780, 0, 17992, 0, -146280, 0, -83784, 0, 321652, 0, -109472, 0, -19776, 0, -233996, 0, -106104, 0, 72108, 0, -165364, 0, 61388, 0, 79020, 0, 58320, 0, -55224, 0, 135564, 0, -66848, 0, -242596, 0, 113580, 0, -66420, 0, -32136, 0, 10032, 0, -10296, 0, -50016, 0, 164112, 0, -156280, 0, 43968, 0, 1404, 0, 105876, 0, 204608, 0, 150132, 0, 75888, 0, 214272, 0, -109992, 0, -47632, 0, 307796, 0, -32652, 0, 347860, 0, -131112, 0, -118788, 0, 20384, 0, 23968, 0, 95436, 0, -523008, 0, -67320, 0, 29268, 0, 7488, 0, -82280, 0, -47412, 0, 30312, 0, 13788, 0, -70296, 0, -53456, 0, -16588, 0, 13284, 0, -18312, 0, 10256, 0, 90468, 0, 128616, 0, -194956, 0, 42438, 0, 290140, 0, 77580, 0, 18108, 0, 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0, 208436, 0, -88080, 0, -936, 0, -137788, 0, 69444, 0, -460404, 0, 268792, 0, -11568, 0, -99888, 0, -8928, 0, -95016, 0, -177900, 0, 38792, 0, 12312, 0, -478656, 0, 55580, 0, 144000, 0, 126860, 0, -104352, 0, 206352, 0, 15440, 0, -7424, 0, -12348, 0, -13824, 0, -27908, 0, 17004, 0, -162264, 0, 26520, 0, 217860, 0, -164196, 0, -117512, 0, -20520, 0, 139528, 0, 103408, 0, -72948, 0, 101556, 0, 177728, 0, 60732, 0, 11024, 0, -59956, 0, 82440, 0, -390820, 0, -243884, 0, -8496, 0, -118464, 0, 174062, 0, -28644, 0, 226200, 0, -47088, 0, -3348, 0, -297572, 0, -5200, 0, -57036, 0, -129308, 0, 147256, 0, -281328, 0, -361856, 0, -18428, 0, -6480, 0, -99388, 0, 592152, 0, -110628, 0, -297528, 0, 153176, 0, 16068, 0, 124144, 0, -28624, 0, -24876, 0, 116464, 0, -85260, 0, 6948, 0, 9332, 0, 60136, 0, 36960, 0, -47400, 0, 182512, 0, -5400, 0, -6084, 0, 191904, 0, 53424, 0, -124964, 0, 322992, 0, 138330, 0, -113912, 0, -67360, 0, -28080, 0, 54252, 0, 113264, 0, 32136, 0, 1260, 0, -4316, 0, 74676, 0, -72696, 0, 49504, 0, -203688, 0, -354764, 0, 110744, 0, -99864, 0, -35760, 0, -227236, 0, -31536, 0, -66848, 0, -214272, 0, -25506, 0, -215796, 0, -203592, 0, -15732, 0, -88320, 0, 35880, 0, 65400, 0, -106896, 0, -393288, 0, -35748, 0, -62816, 0, 200456, 0, 151764, 0, -81484, 0, 300724, 0, 15744, 0, 75540, 0, 228520, 0, -11880, 0, -147008, 0, -102224, 0, 153600, 0, -164324, 0, 86036, 0, -15600, 0, 196392, 0, 60060, 0, 29916, 0, 232408, 0, -295784, 0, 12672, 0, 2640, 0, -255924, 0, 3252, 0, 632744, 0, -88304, 0, 54108, 0, 389232, 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

  
  {'an_normalized': [[1.0, 0.0], [0.0, 0.0], [-0.5773502691896257, 0.0], [0.0, 0.0], [0.4887241058965765, 0.0], [0.0, 0.0], [-0.6691215671809024, 0.0], [0.0, 0.0], [0.3333333333333333, 0.0], [0.0, 0.0], [-0.1859669809378574, 0.0], [0.0, 0.0], [0.2773500981126146, 0.0], [0.0, 0.0], [-0.2821649940988476, 0.0], [0.0, 0.0], [1.0281604741284094, 0.0], [0.0, 0.0], [-1.1983175449059769, 0.0], [0.0, 0.0], [0.3863175169324783, 0.0], [0.0, 0.0], [-1.0943168091433848, 0.0], [0.0, 0.0], [-0.7611487483155919, 0.0], [0.0, 0.0], [-0.19245008972987526, 0.0], [0.0, 0.0], [1.1854946550249494, 0.0], [0.0, 0.0], [0.4951550252591547, 0.0], [0.0, 0.0], [0.10736808650485398, 0.0], [0.0, 0.0], [-0.32701583965660264, 0.0], [0.0, 0.0], [1.5148176041862793, 0.0], [0.0, 0.0], [-0.16012815380508713, 0.0], [0.0, 0.0], [-1.6287288341873263, 0.0], [0.0, 0.0], [0.2302299063929645, 0.0], [0.0, 0.0], [0.16290803529885883, 0.0], [0.0, 0.0], [0.12191219803960406, 0.0], [0.0, 0.0], [-0.552276328333373, 0.0], [0.0, 0.0], [-0.5936087265081704, 0.0], [0.0, 0.0], [0.055582420763600246, 0.0], [0.0, 0.0], [-0.09088654648514005, 0.0], [0.0, 0.0], [0.6918489571261173, 0.0], [0.0, 0.0], [0.1377364940847548, 0.0], [0.0, 0.0], [0.8881745160957156, 0.0], [0.0, 0.0], [-0.22304052239363414, 0.0], [0.0, 0.0], [0.13554767872041532, 0.0], [0.0, 0.0], [0.8235376755607652, 0.0], [0.0, 0.0], [0.6318041043376654, 0.0], [0.0, 0.0], [-0.5612632370296852, 0.0], [0.0, 0.0], [-1.6299178664341194, 0.0], [0.0, 0.0], [0.4394494347333537, 0.0], [0.0, 0.0], [0.12443451772904017, 0.0], [0.0, 0.0], [0.567371207620317, 0.0], [0.0, 0.0], [0.1111111111111111, 0.0], [0.0, 0.0], [-1.1448168649682906, 0.0], [0.0, 0.0], [0.5024868084366071, 0.0], [0.0, 0.0], [-0.6844456582015171, 0.0], [0.0, 0.0], [0.7641236093808188, 0.0], [0.0, 0.0], [-0.1855809323068897, 0.0], [0.0, 0.0], [-0.28587788712396894, 0.0], [0.0, 0.0], [-0.5856466707143543, 0.0], [0.0, 0.0], [1.44630020232722, 0.0], [0.0, 0.0], [-0.06198899364595247, 0.0], [0.0, 0.0]], 'angles': [None, None, -0.21071073281772038, -0.3042939767829333, -0.26482019040275073, None, -0.1640666762541524, -0.3522490913569002, -0.3421452366978227, -0.14902163821386213, -0.21018275544876808, -0.11323251930054408, -0.4014571257975915, -0.23163817940253342, -0.24029251759377115, -0.24557632192959525, -0.2390305953669752, -0.17676400950679103, -0.18245555845190556, -0.2952719591166844, -0.4016202819481524, -0.2042213977277321, -0.34699540114895955, -0.18760707168881388, -0.12134673660864287, -0.3259717633435516, -0.2553552122728015, -0.27045154678505445, -0.1854830961989912, -0.2929620087004273, -0.3067618647023541, -0.07877103119154565, -0.15213686967896417, -0.27322974089693064, -0.2076797378591608, -0.31897464891540067, -0.09223047367186256, -0.2597678043227083, -0.10359689199829826, -0.2621661358732226, -0.17150994774030554, -0.27198471229299087, -0.29418410154356706, -0.30497848995226795, -0.3068408969808387, -0.24269532248895534, -0.19735595721346108, -0.16245083974187674, -0.32921365612768744, -0.23223677359890027, -0.24987894123614027, -0.22122872627389498, -0.17363452641579624, -0.45718510432085707, -0.11923527783676639, -0.2522506552127402, -0.22816089386327731, -0.15598496624043814, -0.06338530355370287, -0.28029781265991005, -0.28572834588089263, -0.19451394131260538, -0.1499026151717652, -0.1533966350338169, -0.17101548553785328, -0.2740210986650656, -0.23520317211692748, -0.20404127561536445, -0.2598547649042574, -0.19597399052863732, -0.1262401412694311, -0.23519328586854646, -0.4299413255850137, -0.2892701373029638, -0.055097492018948695, -0.14382397459138815, -0.260546652505658, -0.162088561639466, -0.15088458291863277, -0.2405222753765472, -0.09807996367952282, -0.37867550940017236, -0.2169636544796295, -0.185237756477655, -0.41943246180663984, -0.17823419320262904, -0.20739670344115124, -0.1279155921363859, -0.14281561348393623, -0.15116861882637656, -0.18205931902511088, -0.1786980217325819, -0.3448852348579207, -0.18639652831985315, -0.2355113934126021, -0.22320056410830605, -0.23847823131174917, -0.2712948958346117, -0.21251508348593137, -0.15173721979204755], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 2, 'dual_embedding_m': 2, 'embedding_index': 2, 'embedding_m': 2, 'embedding_root_imag': 0.0, 'embedding_root_real': 1.7320508075688772, 'hecke_orbit': 26, 'hecke_orbit_code': 112589990751373760, 'label': '2496.4.a.z.1.2', 'level': 2496, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'ALdims': [18, 18, 16, 20, 18, 18, 20, 16], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [6, 6, 6, 6, 6, 6, 6, 6], 'ALdims_old': [152, 144, 144, 148, 146, 146, 146, 150], 'Nk2': 39936, 'analytic_conductor': 147.26876737432858, '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': [2496, 1, [703, 1093, 833, 769], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1320, 'dim': 144, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7, 11], 'hecke_orbit_code': 67111360, '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, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5], 'label': '2496.4.a', 'level': 2496, '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, 13], 'level_radical': 78, 'mf_dim': 1368, 'mf_new_dim': 144, 'num_forms': 58, 'plus_dim': 76, 'prim_orbit_index': 1, 'relative_dim': 144, 'sturm_bound': 1792, 'trace_bound': 11, 'trace_display': [0, 0, 0, 0], 'traces': [144, 0, 0, 0, 0, 0, 0, 0, 1296, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 3600, 0, 0, 0, -800, 0, 0, 0, 0, 0, 0, 0, -32, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 7056, 0, 0, 0, 1504, 0, 0, 0, 0, 0, 0, 0, -1824, 0, 0, 0, 0, 0, 0, 0, -1056, 0, 0, 0, 0, 0, 0, 0, 10816, 0, 0, 0, 11664, 0, 0, 0, 5184, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2976, 0, 0, 0, 96, 0, 0, 0, -2208, 0, 0, 0, 9664, 0, 0, 0, 6976, 0, 0, 0, 0, 0, 0, 0, 22192, 0, 0, 0, -18432, 0, 0, 0, 0, 0, 0, 0, -9312, 0, 0, 0, 2368, 0, 0, 0, 5856, 0, 0, 0, 1632, 0, 0, 0, 6016, 0, 0, 0, 0, 0, 0, 0, -20928, 0, 0, 0, -2240, 0, 0, 0, -4128, 0, 0, 0, 24336, 0, 0, 0, 2208, 0, 0, 0, 4704, 0, 0, 0, 7104, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -8384, 0, 0, 0, -12224, 0, 0, 0, 0, 0, 0, 0, 11136, 0, 0, 0, -6560, 0, 0, 0, 0, 0, 0, 0, 2752, 0, 0, 0, 0, 0, 0, 0, 32400, 0, 0, 0, 14304, 0, 0, 0, -20320, 0, 0, 0, 2784, 0, 0, 0, 15168, 0, 0, 0, -18432, 0, 0, 0, 13632, 0, 0, 0, 12736, 0, 0, 0, -1952, 0, 0, 0, -7200, 0, 0, 0, 23712, 0, 0, 0, 25440, 0, 0, 0, 0, 0, 0, 0, 24096, 0, 0, 0, -25280, 0, 0, 0, 19680, 0, 0, 0, 48688, 0, 0, 0, 55296, 0, 0, 0, 0, 0, 0, 0, -60864, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 38464, 0, 0, 0, 18336, 0, 0, 0, 11232, 0, 0, 0, 4960, 0, 0, 0, -288, 0, 0, 0, -57344, 0, 0, 0, 0, 0, 0, 0, -19776, 0, 0, 0, 81120, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 27408, 0, 0, 0, -41280, 0, 0, 0, 0, 0, 0, 0, 35904, 0, 0, 0, 9568, 0, 0, 0, 16608, 0, 0, 0, 24768, 0, 0, 0, 52384, 0, 0, 0, 11424, 0, 0, 0, 0, 0, 0, 0, -48320, 0, 0, 0, 0, 0, 0, 0, -7200, 0, 0, 0, 92160, 0, 0, 0, -5952, 0, 0, 0, 40896, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 22528, 0, 0, 0, -119616, 0, 0, 0, 63504, 0, 0, 0, -22080, 0, 0, 0, 56960, 0, 0, 0, -53376, 0, 0, 0, 87200, 0, 0, 0, 87744, 0, 0, 0, -23328, 0, 0, 0, 77344, 0, 0, 0, -14400, 0, 0, 0, 13536, 0, 0, 0, 0, 0, 0, 0, 166080, 0, 0, 0, 0, 0, 0, 0, -30144, 0, 0, 0, 154272, 0, 0, 0, 85056, 0, 0, 0, 101664, 0, 0, 0, 60096, 0, 0, 0, 0, 0, 0, 0, -50016, 0, 0, 0, 80832, 0, 0, 0, -25728, 0, 0, 0, 28688, 0, 0, 0, -13728, 0, 0, 0, 7200, 0, 0, 0, 77280, 0, 0, 0, -2240, 0, 0, 0, -16416, 0, 0, 0, -176608, 0, 0, 0, -7616, 0, 0, 0, 21696, 0, 0, 0, 89856, 0, 0, 0, -21152, 0, 0, 0, 23904, 0, 0, 0, 24192, 0, 0, 0, 18624, 0, 0, 0, 0, 0, 0, 0, 6432, 0, 0, 0, -88512, 0, 0, 0, 37344, 0, 0, 0, -90112, 0, 0, 0, -279680, 0, 0, 0, -27552, 0, 0, 0, -82208, 0, 0, 0, -15104, 0, 0, 0, -9504, 0, 0, 0, 172912, 0, 0, 0, -205760, 0, 0, 0, 38208, 0, 0, 0, 0, 0, 0, 0, -122880, 0, 0, 0, 0, 0, 0, 0, 60256, 0, 0, 0, 111200, 0, 0, 0, 0, 0, 0, 0, 52896, 0, 0, 0, -25280, 0, 0, 0, 29568, 0, 0, 0, -36320, 0, 0, 0, 55392, 0, 0, 0, -69312, 0, 0, 0, 47104, 0, 0, 0, 0, 0, 0, 0, 97344, 0, 0, 0, 46464, 0, 0, 0, -280352, 0, 0, 0, 24384, 0, 0, 0, -194624, 0, 0, 0, -19392, 0, 0, 0, -17568, 0, 0, 0, 22560, 0, 0, 0, -263008, 0, 0, 0, 104976, 0, 0, 0, 144960, 0, 0, 0, -216160, 0, 0, 0, 0, 0, 0, 0, -96416, 0, 0, 0, 109120, 0, 0, 0, 9408, 0, 0, 0, 207520, 0, 0, 0, -90048, 0, 0, 0, 46656, 0, 0, 0, -69440, 0, 0, 0, 135232, 0, 0, 0, 63168, 0, 0, 0, 33952, 0, 0, 0, -146624, 0, 0, 0, 140352, 0, 0, 0, 7488, 0, 0, 0, -11232, 0, 0, 0, 0, 0, 0, 0, -114432, 0, 0, 0, -81280, 0, 0, 0, 0, 0, 0, 0, -36096, 0, 0, 0, -181184, 0, 0, 0, 36864, 0, 0, 0, 184096, 0, 0, 0, 121216, 0, 0, 0, 0, 0, 0, 0, 14064, 0, 0, 0, 0, 0, 0, 0, -3264, 0, 0, 0, 158304, 0, 0, 0, -136224, 0, 0, 0, 51552, 0, 0, 0, -52128, 0, 0, 0, 110528, 0, 0, 0, -26784, 0, 0, 0, 217344, 0, 0, 0, 39520, 0, 0, 0, 340512, 0, 0, 0, -101728, 0, 0, 0, -411904, 0, 0, 0, 0, 0, 0, 0, -69440, 0, 0, 0, 39680, 0, 0, 0, 864, 0, 0, 0, -116320, 0, 0, 0, -371648, 0, 0, 0, -56640, 0, 0, 0, 134368, 0, 0, 0, -59200, 0, 0, 0, -79776, 0, 0, 0, -129024, 0, 0, 0, -187520, 0, 0, 0, -19872, 0, 0, 0, 26208, 0, 0, 0, -162464, 0, 0, 0, 121536, 0, 0, 0, 302608, 0, 0, 0, 337600, 0, 0, 0, 45696, 0, 0, 0, -2624, 0, 0, 0, -195776, 0, 0, 0, 86976, 0, 0, 0, 167584, 0, 0, 0, -327232, 0, 0, 0, -42816, 0, 0, 0, -102240, 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: 48594373
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 112589990751373760, 'target_is_minimal': False, 'target_label': '2496.4.a.z.1.2', 'target_level': 2496, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48594374
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 144115188142967232, 'target_is_minimal': False, 'target_label': '2496.4.a.bg.1.2', 'target_level': 2496, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48594375
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67109176, 'target_is_minimal': True, 'target_label': '312.4.a.a.1.1', 'target_level': 312, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48594376
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050394850296432, 'target_is_minimal': False, 'target_label': '624.4.a.o.1.1', 'target_level': 624, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48594377
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 135107988888225616, 'target_is_minimal': False, 'target_label': '1872.4.a.be.1.2', 'target_level': 1872, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48594378
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 2, 'source_hecke_orbit_code': 112589990751373760, 'source_is_minimal': False, 'source_label': '2496.4.a.z.1.2', 'source_level': 2496, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 27021597831332776, 'target_is_minimal': False, 'target_label': '936.4.a.g.1.2', 'target_level': 936, 'twist_class_label': '312.4.a.a.1.1', 'twist_class_level': 312, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2690425
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 112589990751373760, 'p': 2}
  • id: 2690426
    {'charpoly_factorization': [[[3, 1], 2]], 'hecke_orbit_code': 112589990751373760, 'p': 3}
  • id: 2690427
    {'charpoly_factorization': [[[-8, -4, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 5}
  • id: 2690428
    {'charpoly_factorization': [[[-104, 4, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 7}
  • id: 2690429
    {'charpoly_factorization': [[[-236, -28, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 11}
  • id: 2690430
    {'charpoly_factorization': [[[-13, 1], 2]], 'hecke_orbit_code': 112589990751373760, 'p': 13}
  • id: 2690431
    {'charpoly_factorization': [[[-7788, 36, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 17}
  • id: 2690432
    {'charpoly_factorization': [[[-14216, -44, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 19}
  • id: 2690433
    {'charpoly_factorization': [[[-15536, -8, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 23}
  • id: 2690434
    {'charpoly_factorization': [[[3492, -204, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 29}
  • id: 2690435
    {'charpoly_factorization': [[[6712, -164, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 31}
  • id: 2690436
    {'charpoly_factorization': [[[111508, -668, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 37}
  • id: 2690437
    {'charpoly_factorization': [[[-140072, 100, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 41}
  • id: 2690438
    {'charpoly_factorization': [[[-21872, 272, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 43}
  • id: 2690439
    {'charpoly_factorization': [[[-3900, 60, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 47}
  • id: 2690440
    {'charpoly_factorization': [[[14724, -708, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 53}
  • id: 2690441
    {'charpoly_factorization': [[[-15132, 180, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 59}
  • id: 2690442
    {'charpoly_factorization': [[[272868, -1068, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 61}
  • id: 2690443
    {'charpoly_factorization': [[[-393672, 420, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 67}
  • id: 2690444
    {'charpoly_factorization': [[[33652, 436, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 71}
  • id: 2690445
    {'charpoly_factorization': [[[-614636, 412, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 73}
  • id: 2690446
    {'charpoly_factorization': [[[-426432, 672, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 79}
  • id: 2690447
    {'charpoly_factorization': [[[-642044, 124, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 83}
  • id: 2690448
    {'charpoly_factorization': [[[-321800, -140, 1], 1]], 'hecke_orbit_code': 112589990751373760, 'p': 89}
  • id: 2690449
    {'charpoly_factorization': [[[-2168876, 188, 1], 1]], 'hecke_orbit_code': 112589990751373760, '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': 26, 'label': '2496.4.a.z', 'level': 2496, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  Showing the first 100 of 258 matching records in this table.
  • id: 67096489
    {'hecke_orbit_code': 112589990751373760, 'n': 1, 'trace_an': 2}
  • id: 67096490
    {'hecke_orbit_code': 112589990751373760, 'n': 2, 'trace_an': 0}
  • id: 67096491
    {'hecke_orbit_code': 112589990751373760, 'n': 3, 'trace_an': -6}
  • id: 67096492
    {'hecke_orbit_code': 112589990751373760, 'n': 4, 'trace_an': 0}
  • id: 67096493
    {'hecke_orbit_code': 112589990751373760, 'n': 5, 'trace_an': 4}
  • id: 67096494
    {'hecke_orbit_code': 112589990751373760, 'n': 6, 'trace_an': 0}
  • id: 67096495
    {'hecke_orbit_code': 112589990751373760, 'n': 7, 'trace_an': -4}
  • id: 67096496
    {'hecke_orbit_code': 112589990751373760, 'n': 8, 'trace_an': 0}
  • id: 67096497
    {'hecke_orbit_code': 112589990751373760, 'n': 9, 'trace_an': 18}
  • id: 67096498
    {'hecke_orbit_code': 112589990751373760, 'n': 10, 'trace_an': 0}
  • id: 67096499
    {'hecke_orbit_code': 112589990751373760, 'n': 11, 'trace_an': 28}
  • id: 67096500
    {'hecke_orbit_code': 112589990751373760, 'n': 12, 'trace_an': 0}
  • id: 67096501
    {'hecke_orbit_code': 112589990751373760, 'n': 13, 'trace_an': 26}
  • id: 67096502
    {'hecke_orbit_code': 112589990751373760, 'n': 14, 'trace_an': 0}
  • id: 67096503
    {'hecke_orbit_code': 112589990751373760, 'n': 15, 'trace_an': -12}
  • id: 67096504
    {'hecke_orbit_code': 112589990751373760, 'n': 16, 'trace_an': 0}
  • id: 67096505
    {'hecke_orbit_code': 112589990751373760, 'n': 17, 'trace_an': -36}
  • id: 67096506
    {'hecke_orbit_code': 112589990751373760, 'n': 18, 'trace_an': 0}
  • id: 67096507
    {'hecke_orbit_code': 112589990751373760, 'n': 19, 'trace_an': 44}
  • id: 67096508
    {'hecke_orbit_code': 112589990751373760, 'n': 20, 'trace_an': 0}
  • id: 67096509
    {'hecke_orbit_code': 112589990751373760, 'n': 21, 'trace_an': 12}
  • id: 67096510
    {'hecke_orbit_code': 112589990751373760, 'n': 22, 'trace_an': 0}
  • id: 67096511
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  • id: 67096512
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  • id: 67096513
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  • id: 67096514
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  • id: 67096515
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  • id: 67096516
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  • id: 67096517
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  • id: 67096518
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  • id: 67096519
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  • id: 67096520
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  • id: 67096521
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  • id: 67096522
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  • id: 67096523
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  • id: 67096524
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  • id: 67096525
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  • id: 67096526
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  • id: 67096527
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  • id: 67096528
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  • id: 67096529
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  • id: 67096530
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  • id: 67096531
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  • id: 67096532
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  • id: 67096533
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  • id: 67096534
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  • id: 67096535
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  • id: 67096536
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  • id: 67096537
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  • id: 67096538
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  • id: 67096539
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  • id: 67096540
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  • id: 67096541
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  • id: 67096542
    {'hecke_orbit_code': 112589990751373760, 'n': 54, 'trace_an': 0}
  • id: 67096543
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  • id: 67096544
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  • id: 67096545
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  • id: 67096546
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  • id: 67096547
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  • id: 67096548
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  • id: 67096549
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  • id: 67096550
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  • id: 67096551
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  • id: 67096552
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  • id: 67096553
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  • id: 67096554
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  • id: 67096555
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  • id: 67096556
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  • id: 67096557
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  • id: 67096558
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  • id: 67096559
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  • id: 67096560
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  • id: 67096561
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  • id: 67096562
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  • id: 67096563
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  • id: 67096564
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  • id: 67096565
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  • id: 67096566
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  • id: 67096567
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  • id: 67096568
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  • id: 67096569
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  • id: 67096570
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  • id: 67096571
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  • id: 67096572
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  • id: 67096573
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  • id: 67096574
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  • id: 67096575
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  • id: 67096576
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  • id: 67096577
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  • id: 67096578
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  • id: 67096579
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  • id: 67096580
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  • id: 67096581
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  • id: 67096582
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  • id: 67096583
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  • id: 67096584
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  • id: 67096585
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  • id: 67096586
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  • id: 67096587
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  • id: 67096588
    {'hecke_orbit_code': 112589990751373760, 'n': 100, 'trace_an': 0}