Embedded newform data - 120.4.a.b.1.1

Formats: - HTML - YAML - JSON - 2024-04-25T16:12:56.586212

• 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
  conrey_indexes	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_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	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': 1920, 'analytic_conductor': 7.080229200688874, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 1], [5, 1]], 'atkin_lehner_string': '-++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [120, 1, [31, 61, 41, 97], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[7, [-20, 1]], [11, [56, 1]]], 'hecke_orbit': 2, 'hecke_orbit_code': 4503599694479480, '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_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '120.4.a.b', 'level': 120, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5], 'level_radical': 30, 'minimal_twist': '120.4.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-3q^{3}-5q^{5}+20q^{7}+9q^{9}-56q^{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': '120.4.a', 'trace_display': [0, -3, -5, 20], 'trace_hash': 1834968681794626694, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.976', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.919', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.009', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.705', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 0, -3, 0, -5, 0, 20, 0, 9, 0, -56, 0, -86, 0, 15, 0, -106, 0, 4, 0, -60, 0, 136, 0, 25, 0, -27, 0, -206, 0, -152, 0, 168, 0, -100, 0, 282, 0, 258, 0, -246, 0, 412, 0, -45, 0, 40, 0, 57, 0, 318, 0, -126, 0, 280, 0, -12, 0, 56, 0, -2, 0, 180, 0, 430, 0, -388, 0, -408, 0, -672, 0, 1170, 0, -75, 0, -1120, 0, 408, 0, 81, 0, 668, 0, 530, 0, 618, 0, 66, 0, -1720, 0, 456, 0, -20, 0, -926, 0, -504, 0, -198, 0, -1532, 0, 300, 0, -444, 0, 62, 0, -846, 0, 414, 0, -680, 0, -774, 0, -2120, 0, 1805, 0, 738, 0, -125, 0, -996, 0, -1236, 0, -264, 0, 80, 0, 135, 0, 2278, 0, 1812, 0, -120, 0, 4816, 0, 1030, 0, -171, 0, -1534, 0, -3016, 0, -954, 0, 760, 0, -1814, 0, 378, 0, 2720, 0, -1844, 0, -840, 0, 3768, 0, 5199, 0, 36, 0, 938, 0, 500, 0, -168, 0, 3968, 0, -3514, 0, 6, 0, -1410, 0, 5936, 0, -540, 0, -1480, 0, -2774, 0, -1290, 0, -3806, 0, -856, 0, 1164, 0, -4120, 0, 1230, 0, 1224, 0, -224, 0, 3020, 0, 2016, 0, -2060, 0, -3040, 0, -3510, 0, 9116, 0, -1684, 0, 225, 0, 2004, 0, -5042, 0, 3360, 0, -3090, 0, -200, 0, -1224, 0, 2136, 0, 98, 0, -243, 0, -285, 0, -344, 0, -2004, 0, -5040, 0, -7616, 0, -1590, 0, -1986, 0, 5640, 0, -1854, 0, 1416, 0, 630, 0, -198, 0, -6670, 0, 48, 0, 5160, 0, -1400, 0, 6938, 0, -1368, 0, -1694, 0, -6364, 0, 60, 0, -4920, 0, 6323, 0, 2778, 0, -3134, 0, -280, 0, 1512, 0, -11696, 0, 8240, 0, 594, 0, 10, 0, -236, 0, 4596, 0, 3776, 0, -7918, 0, -900, 0, 4362, 0, 11536, 0, 1332, 0, -424, 0, -2150, 0, -186, 0, 800, 0, 7980, 0, 2538, 0, 1940, 0, -8294, 0, -1242, 0, 8512, 0, -5720, 0, 2040, 0, -964, 0, 8670, 0, 2322, 0, -2314, 0, 3360, 0, 6360, 0, -1896, 0, -6843, 0, -5415, 0, -5850, 0, 1484, 0, -2214, 0, -2520, 0, 12370, 0, 375, 0, 17716, 0, 5620, 0, 2988, 0, 5880, 0, 5600, 0, 3708, 0, 2082, 0, -14416, 0, 792, 0, -2040, 0, -1742, 0, -240, 0, -3270, 0, 13072, 0, -405, 0, -15792, 0, -6134, 0, -6834, 0, 1120, 0, -3340, 0, -5436, 0, -10392, 0, -12690, 0, 360, 0, -2650, 0, -40, 0, -14448, 0, -7408, 0, -5062, 0, -3090, 0, 544, 0, -7160, 0, 513, 0, 17100, 0, -330, 0, 4602, 0, 8634, 0, 13776, 0, 9048, 0, 8600, 0, 2986, 0, 2862, 0, -2406, 0, -14316, 0, -2280, 0, -292, 0, -7760, 0, 5442, 0, -23072, 0, 100, 0, -1134, 0, 14056, 0, -24252, 0, -8160, 0, 4630, 0, -11204, 0, 5532, 0, 4608, 0, 21836, 0, 2520, 0, -13440, 0, 2468, 0, -11304, 0, 12192, 0, 990, 0, -15597, 0, 1714, 0, 23400, 0, -108, 0, 7660, 0, -2240, 0, -2814, 0, -18014, 0, -16748, 0, -1500, 0, 16112, 0, 6329, 0, 504, 0, 21156, 0, 2220, 0, -11904, 0, -3192, 0, -14018, 0, 10542, 0, -310, 0, -412, 0, -18, 0, -824, 0, 8160, 0, 4230, 0, 18218, 0, -35432, 0, -17808, 0, 23524, 0, -2070, 0, 1620, 0, 23330, 0, -13124, 0, 4440, 0, 3400, 0, 11714, 0, 8322, 0, 13360, 0, 7056, 0, 3870, 0, -17628, 0, -608, 0, 11418, 0, -2802, 0, 10600, 0, 2568, 0, -2664, 0, 23962, 0, -3492, 0, -9025, 0, 11940, 0, 12360, 0, -3440, 0, 16794, 0, -3690, 0, -20706, 0, 10724, 0, -3672, 0, 1320, 0, 625, 0, 672, 0, -29892, 0, -5744, 0, -9060, 0, 4980, 0, -4902, 0, -6048, 0, 27906, 0, 20556, 0, 6180, 0, -10224, 0, -3136, 0, 9120, 0, -12982, 0, 1320, 0, 10530, 0, -1512, 0, 16710, 0, -27348, 0, -400, 0, -28016, 0, 5052, 0, 112, 0, 7962, 0, -675, 0, 12226, 0, -18520, 0, -6012, 0, -8748, 0, -11390, 0, 15126, 0, 10836, 0, -7324, 0, -10080, 0, -9060, 0, 26076, 0, 9270, 0, -21934, 0, 1128, 0, 600, 0, -3960, 0, -10690, 0, 3672, 0, -20672, 0, -24080, 0, -6408, 0, 13792, 0, -30640, 0, -294, 0, -5150, 0, -24004, 0, 729, 0, -43672, 0, 8562, 0, 855, 0, 21728, 0, -13836, 0, 1032, 0, -22224, 0, 7670, 0, 6012, 0, -8880, 0, 11544, 0, 15120, 0, 15080, 0, -3814, 0, 22848, 0, -25662, 0, 1240, 0, 4770, 0, -4816, 0, 30658, 0, 5958, 0, -30894, 0, -3800, 0, -16920, 0, -984, 0, 37632, 0, 5562, 0, 9070, 0, 21596, 0, -4248, 0, 8280, 0, 172, 0, -1890, 0, -8646, 0, -4240, 0, 594, 0, -65520, 0, -13600, 0, 20010, 0, 24954, 0, 40004, 0, -144, 0, 9220, 0, 1648, 0, -15480, 0, 16570, 0, -4388, 0, 4200, 0, 14364, 0, -21170, 0, -20814, 0, -6042, 0, -18840, 0, 4104, 0, 10664, 0, 18047, 0, 5082, 0, -25995, 0, 36100, 0, 19092, 0, 38352, 0, -3190, 0, -180, 0, 20814, 0, -18988, 0, 14760, 0, 11664, 0, -4690, 0, -18969, 0, -22848, 0, 33368, 0, -8334, 0, -2500, 0, -8246, 0, 9402, 0, 22890, 0, 33548, 0, 840, 0, -32264, 0, -19920, 0, -4536, 0, 160, 0, -19840, 0, 35088, 0, 31312, 0, 13356, 0, -24720, 0, 17570, 0, 51228, 0, -1782, 0, -2144, 0, -37408, 0, -30, 0, -5280, 0, 33584, 0, 708, 0, 57792, 0, 7050, 0, -13788, 0, -3590, 0, 228, 0, -11328, 0, -29680, 0, -21686, 0, 23754, 0, -5174, 0, -33456, 0, 2700, 0, 35524, 0, -100620, 0, -13086, 0, -16122, 0, 7400, 0, -34608, 0, 45560, 0, -6687, 0, -3996, 0, 13870, 0, 19188, 0, 1272, 0, -38464, 0, 36240, 0, 6450, 0, -43930, 0, -3696, 0, 558, 0, 17328, 0, 19030, 0, -2400, 0, 56032, 0, -18160, 0, -23940, 0, 4280, 0, -9102, 0, -7614, 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], [-0.4472135954999579, 0.0], [0.0, 0.0], [1.0798984943120777, 0.0], [0.0, 0.0], [0.3333333333333333, 0.0], [0.0, 0.0], [-1.5349668451231602, 0.0], [0.0, 0.0], [-1.834777572129604, 0.0], [0.0, 0.0], [0.25819888974716115, 0.0], [0.0, 0.0], [-1.5122809561088997, 0.0], [0.0, 0.0], [0.04829804923590774, 0.0], [0.0, 0.0], [-0.6234796863885497, 0.0], [0.0, 0.0], [1.2329547961635725, 0.0], [0.0, 0.0], [0.2, 0.0], [0.0, 0.0], [-0.19245008972987526, 0.0], [0.0, 0.0], [-1.319077229809403, 0.0], [0.0, 0.0], [-0.8806453518732189, 0.0], [0.0, 0.0], [0.8862135212290072, 0.0], [0.0, 0.0], [-0.4829452884162952, 0.0], [0.0, 0.0], [1.2529868762192096, 0.0], [0.0, 0.0], [1.0593093251721148, 0.0], [0.0, 0.0], [-0.9370425713316364, 0.0], [0.0, 0.0], [1.4611490924891424, 0.0], [0.0, 0.0], [-0.14907119849998599, 0.0], [0.0, 0.0], [0.12414041829608047, 0.0], [0.0, 0.0], [0.1661807580174927, 0.0], [0.0, 0.0], [0.8731158170998179, 0.0], [0.0, 0.0], [-0.326555302972355, 0.0], [0.0, 0.0], [0.6864580417807555, 0.0], [0.0, 0.0], [-0.027884891727685133, 0.0], [0.0, 0.0], [0.1235691358462057, 0.0], [0.0, 0.0], [-0.004197930489603147, 0.0], [0.0, 0.0], [0.3599661647706926, 0.0], [0.0, 0.0], [0.8205374749747636, 0.0], [0.0, 0.0], [-0.7074887225409915, 0.0], [0.0, 0.0], [-0.7118467834636788, 0.0], [0.0, 0.0], [-1.1232637666285485, 0.0], [0.0, 0.0], [1.8758649619105858, 0.0], [0.0, 0.0], [-0.11547005383792515, 0.0], [0.0, 0.0], [-1.657608384867461, 0.0], [0.0, 0.0], [0.5810580551617947, 0.0], [0.0, 0.0], [0.1111111111111111, 0.0], [0.0, 0.0], [0.8834039237724476, 0.0], [0.0, 0.0], [0.6763126037875751, 0.0], [0.0, 0.0], [0.7615695937123647, 0.0], [0.0, 0.0], [0.0786065843600222, 0.0], [0.0, 0.0], [-1.9813735375403292, 0.0], [0.0, 0.0], [0.5084408309645956, 0.0], [0.0, 0.0], [-0.021599544254424296, 0.0], [0.0, 0.0], [-0.969289225684259, 0.0], [0.0, 0.0], [-0.5116556150410534, 0.0], [0.0, 0.0], [-0.19506669669463153, 0.0], [0.0, 0.0], [-1.4655577224734924, 0.0], [0.0, 0.0], [0.2788285922710095, 0.0], [0.0, 0.0], [-0.4011504683516585, 0.0], [0.0, 0.0], [0.05448186209514806, 0.0], [0.0, 0.0], [-0.723412310276229, 0.0], [0.0, 0.0], [0.34465348629275155, 0.0], [0.0, 0.0], [-0.5513941474812291, 0.0], [0.0, 0.0], [-0.6115925240432013, 0.0], [0.0, 0.0], [-1.63310992747883, 0.0], [0.0, 0.0], [1.356123215627348, 0.0], [0.0, 0.0], [0.5410017808004594, 0.0], [0.0, 0.0], [-0.08944271909999159, 0.0], [0.0, 0.0], [-0.6959110892743695, 0.0], [0.0, 0.0], [-0.8435948218747837, 0.0], [0.0, 0.0], [-0.1760747106553542, 0.0], [0.0, 0.0], [0.05215699064806737, 0.0], [0.0, 0.0], [0.08606629658238704, 0.0], [0.0, 0.0], [1.4206034629772128, 0.0], [0.0, 0.0], [1.1056966478993577, 0.0], [0.0, 0.0], [-0.0716725039205548, 0.0], [0.0, 0.0], [2.8163227413945098, 0.0], [0.0, 0.0], [0.5899092706851874, 0.0], [0.0, 0.0], [-0.09594450537553548, 0.0], [0.0, 0.0], [-0.843424004077992, 0.0], [0.0, 0.0], [-1.6254211865257064, 0.0], [0.0, 0.0], [-0.5040936520362999, 0.0], [0.0, 0.0], [0.3938365741715478, 0.0], [0.0, 0.0], [-0.9221207696969851, 0.0], [0.0, 0.0], [0.188536792076389, 0.0], [0.0, 0.0], [1.3314660279318968, 0.0], [0.0, 0.0], [-0.8860934170415911, 0.0], [0.0, 0.0], [-0.3963267352095026, 0.0], [0.0, 0.0], [1.7459676288554657, 0.0], [0.0, 0.0], [2.3664087391898043, 0.0], [0.0, 0.0], [0.01609934974530258, 0.0], [0.0, 0.0], [0.4122243896826496, 0.0], [0.0, 0.0], [0.21597969886241555, 0.0], [0.0, 0.0], [-0.0713426738443363, 0.0], [0.0, 0.0], [1.6568840491841796, 0.0], [0.0, 0.0], [-1.443058359067703, 0.0], [0.0, 0.0], [0.002423676298211714, 0.0], [0.0, 0.0], [-0.5603527660282535, 0.0], [0.0, 0.0], [2.3213011281383142, 0.0], [0.0, 0.0], [-0.20782656212951656, 0.0], [0.0, 0.0], [-0.5606756103836565, 0.0], [0.0, 0.0], [-1.0345952811279164, 0.0], [0.0, 0.0], [-0.4737375320568556, 0.0], [0.0, 0.0], [-1.3764785393603254, 0.0], [0.0, 0.0], [-0.3049257846669023, 0.0], [0.0, 0.0], 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[-0.12804633025201076, 0.0], [0.0, 0.0], [-0.007199848084808099, 0.0], [0.0, 0.0], [0.8296297502946801, 0.0], [0.0, 0.0], [-0.7542051216785011, 0.0], [0.0, 0.0], [0.5842270085065688, 0.0], [0.0, 0.0], [0.46007784186176814, 0.0], [0.0, 0.0], [-0.18435235146275347, 0.0], [0.0, 0.0], [-0.74304615348789, 0.0], [0.0, 0.0], [-0.8919048497650991, 0.0], [0.0, 0.0], [1.2980844406528353, 0.0], [0.0, 0.0], [-0.3230964085614197, 0.0], [0.0, 0.0], [-0.09658905768325904, 0.0], [0.0, 0.0], [-0.31750015410119015, 0.0], [0.0, 0.0], [0.3607754144283633, 0.0], [0.0, 0.0], [0.8753503909712597, 0.0], [0.0, 0.0], [1.2785731469302772, 0.0], [0.0, 0.0], [0.03190541368250644, 0.0], [0.0, 0.0], [-1.221329308979531, 0.0], [0.0, 0.0], [-0.7515133374824696, 0.0], [0.0, 0.0], [-0.17055187168035113, 0.0], [0.0, 0.0], [0.005995740035030277, 0.0], [0.0, 0.0], [-0.7409810729621861, 0.0], [0.0, 0.0], [1.3060805130917565, 0.0], [0.0, 0.0], [1.1616392311934525, 0.0], [0.0, 0.0], [0.4938433658014645, 0.0], [0.0, 0.0], 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-0.15922171125724247, -0.3892456586882094, -0.434853547373234, -0.3864586729123147, -0.24615618969685935, -0.14427958536100385, -0.3646241511952155, -0.32256797483518046, -0.14224476115901483, -0.32760653536000656, -0.11962616128412437, -0.24011486502490767, -0.27610331759668766, -0.24016041366140553, -0.25033406093938143, -0.30754585776958826, -0.34491313510540567, -0.056368908837753404, -0.20308435894063312, -0.17718743468317774, -0.24374307516798788, -0.33052553065339035, -0.2655476314038652, -0.3808885124819083, -0.2821405532475216, -0.24566393478044798, -0.22243575427894172, -0.30656199436959725, -0.2640297433332344, -0.12427924906711894, -0.15677044391368047, -0.31928533500538653, -0.40100448742680694, -0.32626542608032405, -0.32305120919494684, -0.08109096825574126, -0.21695940660301055, -0.09461381302467393, -0.3782802140869526, -0.29522324168252245, -0.3365309903087324, -0.37080803586087663, -0.27436022736330934, -0.1680110794639265, -0.2906831762321289, -0.20267754617822498, 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-0.19271844029834836, -0.2648109879672975, -0.20117516759748474, -0.3231254255709964, -0.21479414349333226, -0.2601965772126268, -0.1819231699105383, -0.31153978800870435, -0.21305732445805556, -0.2753732046545714, -0.17790099086975192, -0.13961488436385297, -0.35454882594994935, -0.056472967366534566, -0.2562065096054375, -0.1470380457311895, -0.2600960693196656, -0.3117012591609351, -0.264282861370842, -0.14568703473839884, -0.29417331181448436, -0.19831794905183503, -0.35962714510984384, -0.37776080582129856, -0.2046474363094178, -0.2970031667393503, -0.2730891894167033], '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': 4503599694479480, 'label': '120.4.a.b.1.1', 'level': 120, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_prime	boolean
  level_is_prime_power	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

  
  {'AL_dims': [[[[2, 1], [3, -1], [5, -1]], 1, 1], [[[2, -1], [3, 1], [5, 1]], 1, 1], [[[2, -1], [3, 1], [5, -1]], 1, 1], [[[2, 1], [3, 1], [5, -1]], 1, 1], [[[2, 1], [3, 1], [5, 1]], 1, 1], [[[2, -1], [3, -1], [5, 1]], 1, 1]], 'ALdims': [1, 1, 0, 1, 1, 1, 1, 0], 'Nk2': 1920, 'analytic_conductor': 7.080229200688874, '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': [120, 1, [31, 61, 41, 97], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 64, 'dim': 6, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 67108984, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1], 'label': '120.4.a', 'level': 120, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5], 'level_radical': 30, 'mf_dim': 80, 'mf_new_dim': 6, 'num_forms': 6, 'plus_dim': 4, 'prim_orbit_index': 1, 'relative_dim': 6, 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-32340, 0, 3300, 0, 28520, 0, -11588, 0, 9912, 0, -46104, 0, -23640, 0, 7992, 0, 80160, 0, -46054, 0, -13668, 0, -33600, 0, 31316, 0, 25344, 0, -93168, 0, -1288, 0, -360, 0, 11864, 0, 31128, 0, -168, 0, 13752, 0, -12140, 0, -54162, 0, -77696, 0, -11728, 0, -8244, 0, -6500, 0, -44112, 0, -25824, 0, 36404, 0, 31984, 0, 10980, 0, -73608, 0, -88816, 0, 2268, 0, -18240, 0, -5700, 0, -4176, 0, -49072, 0, 51736, 0, -37392, 0, 43320, 0, -58600, 0, 24264, 0, 20576, 0, -38320, 0, -21720, 0, 47264, 0, -44248, 0, -7848, 0, 62256, 0, 14200, 0, 10980, 0, 19668, 0, -46928, 0, -13176, 0, -36840, 0, 31788, 0, 74604, 0, -29120, 0, -39824, 0, 3780, 0, 68216, 0, -108624, 0, -50352, 0, -1792, 0, 2040, 0, -29544, 0, 79032, 0, -15994, 0, 26784, 0, 18920, 0, 100004, 0, -35088, 0, 17108, 0, 37584, 0, 10800, 0, -80456, 0, 99224, 0, 1116, 0, 50176, 0, 32900, 0, -60096, 0, 31456, 0, -48208, 0, 7344, 0, 14400, 0, 45792, 0, -1080, 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: 34274657
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479480, 'target_is_minimal': True, 'target_label': '120.4.a.b.1.1', 'target_level': 120, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 34274658
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58546795222925672, 'target_is_minimal': False, 'target_label': '360.4.a.n.1.1', 'target_level': 360, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 34274659
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597831332080, 'target_is_minimal': False, 'target_label': '240.4.a.g.1.1', 'target_level': 240, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 34274660
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 343664493144, 'target_is_minimal': False, 'target_label': '600.4.f.a.49.2', 'target_level': 600, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 34274661
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 343664493144, 'target_is_minimal': False, 'target_label': '600.4.f.a.49.1', 'target_level': 600, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 34274662
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086073432, 'target_is_minimal': False, 'target_label': '600.4.a.i.1.1', 'target_level': 600, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 34274663
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 45035996340814784, 'target_is_minimal': False, 'target_label': '960.4.a.k.1.1', 'target_level': 960, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 34274664
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 157625987025077184, 'target_is_minimal': False, 'target_label': '960.4.a.bj.1.1', 'target_level': 960, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 34274665
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 72057594105037520, 'target_is_minimal': False, 'target_label': '720.4.a.q.1.1', 'target_level': 720, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 34274666
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 94575935839274760, 'target_is_minimal': False, 'target_label': '1800.4.f.v.649.2', 'target_level': 1800, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 34274667
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 94575935839274760, 'target_is_minimal': False, 'target_label': '1800.4.f.v.649.1', 'target_level': 1800, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 34274668
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998203963144, 'target_is_minimal': False, 'target_label': '1800.4.a.f.1.1', 'target_level': 1800, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 34274669
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 85568736584533168, 'target_is_minimal': False, 'target_label': '1200.4.f.t.49.2', 'target_level': 1200, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 34274670
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 85568736584533168, 'target_is_minimal': False, 'target_label': '1200.4.f.t.49.1', 'target_level': 1200, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '20.7', 'twisting_conrey_index': 7, 'weight': 4}
  • id: 34274671
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 4503599694479480, 'source_is_minimal': True, 'source_label': '120.4.a.b.1.1', 'source_level': 120, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67553994477667504, 'target_is_minimal': False, 'target_label': '1200.4.a.p.1.1', 'target_level': 1200, 'twist_class_label': '120.4.a.b.1.1', 'twist_class_level': 120, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 339750
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 2}
  • id: 339751
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 3}
  • id: 339752
    {'charpoly_factorization': [[[5, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 5}
  • id: 339753
    {'charpoly_factorization': [[[-20, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 7}
  • id: 339754
    {'charpoly_factorization': [[[56, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 11}
  • id: 339755
    {'charpoly_factorization': [[[86, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 13}
  • id: 339756
    {'charpoly_factorization': [[[106, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 17}
  • id: 339757
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 19}
  • id: 339758
    {'charpoly_factorization': [[[-136, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 23}
  • id: 339759
    {'charpoly_factorization': [[[206, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 29}
  • id: 339760
    {'charpoly_factorization': [[[152, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 31}
  • id: 339761
    {'charpoly_factorization': [[[-282, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 37}
  • id: 339762
    {'charpoly_factorization': [[[246, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 41}
  • id: 339763
    {'charpoly_factorization': [[[-412, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 43}
  • id: 339764
    {'charpoly_factorization': [[[-40, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 47}
  • id: 339765
    {'charpoly_factorization': [[[126, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 53}
  • id: 339766
    {'charpoly_factorization': [[[-56, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 59}
  • id: 339767
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 61}
  • id: 339768
    {'charpoly_factorization': [[[388, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 67}
  • id: 339769
    {'charpoly_factorization': [[[672, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 71}
  • id: 339770
    {'charpoly_factorization': [[[-1170, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 73}
  • id: 339771
    {'charpoly_factorization': [[[-408, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 79}
  • id: 339772
    {'charpoly_factorization': [[[-668, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 83}
  • id: 339773
    {'charpoly_factorization': [[[-66, 1], 1]], 'hecke_orbit_code': 4503599694479480, 'p': 89}
  • id: 339774
    {'charpoly_factorization': [[[926, 1], 1]], 'hecke_orbit_code': 4503599694479480, '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': '120.4.a.b', 'level': 120, '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: 72187000
    {'hecke_orbit_code': 4503599694479480, 'n': 1, 'trace_an': 1}
  • id: 72187001
    {'hecke_orbit_code': 4503599694479480, 'n': 2, 'trace_an': 0}
  • id: 72187002
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  • id: 72187003
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  • id: 72187004
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  • id: 72187005
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  • id: 72187006
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  • id: 72187007
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  • id: 72187008
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  • id: 72187009
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  • id: 72187010
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  • id: 72187011
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  • id: 72187012
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  • id: 72187013
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  • id: 72187014
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  • id: 72187015
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  • id: 72187016
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  • id: 72187017
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  • id: 72187018
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  • id: 72187019
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  • id: 72187020
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  • id: 72187021
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  • id: 72187022
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  • id: 72187023
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  • id: 72187024
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  • id: 72187025
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  • id: 72187026
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  • id: 72187027
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  • id: 72187028
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  • id: 72187029
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  • id: 72187030
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  • id: 72187031
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  • id: 72187032
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  • id: 72187033
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  • id: 72187034
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  • id: 72187035
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  • id: 72187036
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  • id: 72187037
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  • id: 72187038
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  • id: 72187039
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  • id: 72187040
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  • id: 72187041
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  • id: 72187042
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  • id: 72187043
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  • id: 72187044
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  • id: 72187045
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  • id: 72187046
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  • id: 72187047
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  • id: 72187048
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  • id: 72187049
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  • id: 72187050
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  • id: 72187051
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  • id: 72187052
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  • id: 72187053
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  • id: 72187054
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  • id: 72187055
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  • id: 72187056
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  • id: 72187057
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  • id: 72187058
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  • id: 72187059
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  • id: 72187060
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  • id: 72187061
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  • id: 72187062
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  • id: 72187063
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  • id: 72187064
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  • id: 72187065
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  • id: 72187066
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  • id: 72187067
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  • id: 72187068
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  • id: 72187069
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  • id: 72187070
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  • id: 72187071
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  • id: 72187072
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  • id: 72187073
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  • id: 72187074
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  • id: 72187075
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  • id: 72187076
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  • id: 72187077
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  • id: 72187078
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  • id: 72187079
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  • id: 72187080
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  • id: 72187081
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  • id: 72187082
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  • id: 72187083
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  • id: 72187084
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  • id: 72187085
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  • id: 72187086
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  • id: 72187087
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  • id: 72187088
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  • id: 72187089
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  • id: 72187090
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  • id: 72187091
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  • id: 72187092
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  • id: 72187093
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  • id: 72187094
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  • id: 72187095
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  • id: 72187096
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  • id: 72187097
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  • id: 72187098
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  • id: 72187099
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  • id: 72187100
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  • id: 72187101
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  • id: 72187102
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  • id: 72187103
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  • id: 72187104
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  • id: 72187105
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  • id: 72187106
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  • id: 72187107
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  • id: 72187108
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  • id: 72187109
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  • id: 72187110
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  • id: 72187111
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  • id: 72187112
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  • id: 72187113
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  • id: 72187114
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  • id: 72187115
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  • id: 72187116
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  • id: 72187117
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  • id: 72187118
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  • id: 72187119
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  • id: 72187120
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  • id: 72187121
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  • id: 72187122
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  • id: 72187123
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  • id: 72187124
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  • id: 72187125
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  • id: 72187126
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  • id: 72187127
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  • id: 72187128
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  • id: 72187129
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  • id: 72187130
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  • id: 72187131
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  • id: 72187132
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  • id: 72187133
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  • id: 72187134
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  • id: 72187135
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  • id: 72187136
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  • id: 72187137
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  • id: 72187138
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  • id: 72187139
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  • id: 72187140
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  • id: 72187141
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  • id: 72187142
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  • id: 72187143
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  • id: 72187144
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  • id: 72187145
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  • id: 72187146
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  • id: 72187147
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  • id: 72187148
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  • id: 72187149
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  • id: 72187150
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  • id: 72187151
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  • id: 72187152
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  • id: 72187153
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  • id: 72187154
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  • id: 72187155
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  • id: 72187156
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  • id: 72187157
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  • id: 72187158
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  • id: 72187159
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  • id: 72187160
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  • id: 72187161
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  • id: 72187162
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  • id: 72187163
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  • id: 72187164
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  • id: 72187166
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  • id: 72187167
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  • id: 72187168
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  • id: 72187170
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  • id: 72187171
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  • id: 72187172
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  • id: 72187173
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  • id: 72187178
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  • id: 72187179
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  • id: 72187191
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  • id: 72187192
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  • id: 72187193
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  • id: 72187196
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  • id: 72187197
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  • id: 72187198
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  • id: 72187200
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    {'hecke_orbit_code': 4503599694479480, 'n': 982, 'trace_an': 0}
  • id: 72187982
    {'hecke_orbit_code': 4503599694479480, 'n': 983, 'trace_an': 17328}
  • id: 72187983
    {'hecke_orbit_code': 4503599694479480, 'n': 984, 'trace_an': 0}
  • id: 72187984
    {'hecke_orbit_code': 4503599694479480, 'n': 985, 'trace_an': 19030}
  • id: 72187985
    {'hecke_orbit_code': 4503599694479480, 'n': 986, 'trace_an': 0}
  • id: 72187986
    {'hecke_orbit_code': 4503599694479480, 'n': 987, 'trace_an': -2400}
  • id: 72187987
    {'hecke_orbit_code': 4503599694479480, 'n': 988, 'trace_an': 0}
  • id: 72187988
    {'hecke_orbit_code': 4503599694479480, 'n': 989, 'trace_an': 56032}
  • id: 72187989
    {'hecke_orbit_code': 4503599694479480, 'n': 990, 'trace_an': 0}
  • id: 72187990
    {'hecke_orbit_code': 4503599694479480, 'n': 991, 'trace_an': -18160}
  • id: 72187991
    {'hecke_orbit_code': 4503599694479480, 'n': 992, 'trace_an': 0}
  • id: 72187992
    {'hecke_orbit_code': 4503599694479480, 'n': 993, 'trace_an': -23940}
  • id: 72187993
    {'hecke_orbit_code': 4503599694479480, 'n': 994, 'trace_an': 0}
  • id: 72187994
    {'hecke_orbit_code': 4503599694479480, 'n': 995, 'trace_an': 4280}
  • id: 72187995
    {'hecke_orbit_code': 4503599694479480, 'n': 996, 'trace_an': 0}
  • id: 72187996
    {'hecke_orbit_code': 4503599694479480, 'n': 997, 'trace_an': -9102}
  • id: 72187997
    {'hecke_orbit_code': 4503599694479480, 'n': 998, 'trace_an': 0}
  • id: 72187998
    {'hecke_orbit_code': 4503599694479480, 'n': 999, 'trace_an': -7614}
  • id: 72187999
    {'hecke_orbit_code': 4503599694479480, 'n': 1000, 'trace_an': 0}