Newform data - 10.30.a.a

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• 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': 9000, 'analytic_conductor': 53.278042383033316, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -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': [10, 1, [7], [1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 2, 'field_disc': 11155468489, 'field_disc_factorization': [[11, 1], [1231, 1], [823829, 1]], 'field_poly': [-2788867122, -1, 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, [-87038247765024, 3644748, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 503316490, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 60, 'hecke_ring_index_factorization': [[2, 2], [3, 1], [5, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '10.30.a.a', 'level': 10, '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': True, 'level_primes': [2, 5], 'level_radical': 10, 'minimal_twist': '10.30.a.a', 'prim_orbit_index': 1, 'qexp_display': 'q+2^{14}q^{2}+(-1822374-3\\beta )q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '29.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '10.30.a', 'trace_display': [32768, -3644748, 12207031250, -2619992530316], 'trace_hash': 718055712972101989, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.984', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.290', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '60.208', 'prec': 20}], 'trace_zratio': 0, 'traces': [2, 32768, -3644748, 536870912, 12207031250, -59715551232, -2619992530316, 8796093022208, 50099928783786, 200000000000000, -609601386608016, -978379591385088, -23082045945895508, -42925957616697344, -22245776367187500, 144115188075855872, -212788505698107756, 820837233193549824, -1552916806248440360, 3276800000000000000, 1528960639160402784, -9987709118185734144, 48569213108206117932, -16029771225253281792, 74505805969238281250, -378176240777552003072, -499834094699922149880, -703298889591969284096, -956704614090527918340, -364474800000000000000, -6511575098724600253256, 2361183241434822606848, -21460205670988095790416, -3486326877357797474304, -15991165346166992187500, 13448597228643120316416, 66439751853531567521164, -25442988953574446858240, -95115872074782751314408, 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• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
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[277659923794241594775017754376877516336190537836426, -24186442845890749218803429678535710247239568], [-132680612357972881369580694765389682691977078836658, 77827915046375099819882173125612364703660904], [-208620063161680059956892521181999651017398817353854, 31001463466893854239580332637748066938595729], [-126052767681178506839713263877318252331853323329230, -53672248618716865172431426222538204273421868], [42642829590832640111030581672044350894127760767632, -117546881679085337100373912679592812489249442], [-120086919183005322782428441749540330091630087302600, 38013324042754904300322657877814884828716112]], 'char_orbit_index': 1, 'field_poly': [-2788867122, -1, 1], 'hecke_orbit_code': 503316490, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1], 'hecke_ring_inverse_denominators': [1, 60], 'hecke_ring_inverse_numerators': [[1, 0], [30, 1]], 'hecke_ring_numerators': [[1, 0], [-30, 60]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 2, 'label': '10.30.a.a', 'level': 10, 'maxp': 2999, 'weight': 30}
• 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': [3, 3, 3, 2], 'Nk2': 9000, 'analytic_conductor': 53.278042383033316, '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': [10, 1, [7], [1]], 'conrey_index': 1, 'cusp_dim': 41, 'dim': 11, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 503316490, 'hecke_orbit_dims': [2, 3, 3, 3], 'label': '10.30.a', 'level': 10, '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': True, 'level_primes': [2, 5], 'level_radical': 10, 'mf_dim': 45, 'mf_new_dim': 11, 'num_forms': 4, 'plus_dim': 5, 'prim_orbit_index': 1, 'relative_dim': 11, 'sturm_bound': 45, 'trace_bound': 3, 'trace_display': [-16384, -15889676, -6103515625, -3301442406392], 'traces': [11, -16384, -15889676, 2952790016, -6103515625, 68507009024, -3301442406392, -4398046511104, 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• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '10.30.a.a', 'source_level': 10, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '10.30.a.a', 'target_level': 10, 'twist_class_label': '10.30.a.a', 'twist_class_level': 10, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 30}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 45750
    {'charpoly_factorization': [[[-16384, 1], 2]], 'hecke_orbit_code': 503316490, 'p': 2}
  • id: 45751
    {'charpoly_factorization': [[[-87038247765024, 3644748, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 3}
  • id: 45752
    {'charpoly_factorization': [[[-6103515625, 1], 2]], 'hecke_orbit_code': 503316490, 'p': 5}
  • id: 45753
    {'charpoly_factorization': [[[1686944857926877538860864, 2619992530316, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 7}
  • id: 45754
    {'charpoly_factorization': [[[-1316624447376718635227204371536, 609601386608016, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 11}
  • id: 45755
    {'charpoly_factorization': [[[81129869271574030185711015498916, 23082045945895508, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 13}
  • id: 45756
    {'charpoly_factorization': [[[-187424229851485534015385210762602716, 212788505698107756, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 17}
  • id: 45757
    {'charpoly_factorization': [[[-7596555668942794720825088943623553200, 1552916806248440360, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 19}
  • id: 45758
    {'charpoly_factorization': [[[436743941436412851103162066932670904256, -48569213108206117932, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 23}
  • id: 45759
    {'charpoly_factorization': [[[-3654240882649894009652689111125108242677500, 956704614090527918340, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 29}
  • id: 45760
    {'charpoly_factorization': [[[-1427286206375390525658567016625759538310016, 6511575098724600253256, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 31}
  • id: 45761
    {'charpoly_factorization': [[[994369713159900843218662875539111500171737124, -66439751853531567521164, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 37}
  • id: 45762
    {'charpoly_factorization': [[[-26950767277466975674959985266537282685227976956, 91892384814903461498076, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 41}
  • id: 45763
    {'charpoly_factorization': [[[-356141106977925152289200532766261560278781294464, 238995461328392693017388, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 43}
  • id: 45764
    {'charpoly_factorization': [[[-37754340730121227570760940064062838804157036256, -3194171921256703883825124, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 47}
  • id: 45765
    {'charpoly_factorization': [[[77357153852342209152881296293329949087623791974276, 20940542608549012866299748, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 53}
  • id: 45766
    {'charpoly_factorization': [[[-743368237755227280927185651585083338008968159830000, 56386542314605437066955080, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 59}
  • id: 45767
    {'charpoly_factorization': [[[6917283994588822417206047193065345818719713192132164, 196473830091215280192586916, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 61}
  • id: 45768
    {'charpoly_factorization': [[[-32326971705648457162479519832794498988787410550863616, 197664660356478435334723556, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 67}
  • id: 45769
    {'charpoly_factorization': [[[80109916906379206856258526740806418524108682135424, -88675798275412809064073064, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 71}
  • id: 45770
    {'charpoly_factorization': [[[-523952066584034836205280218935567660186254173636970044, 1207143104281105009657980668, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 73}
  • id: 45771
    {'charpoly_factorization': [[[-488959337843638576893937491011656683108209208158067200, 5568328716406737078915459440, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 79}
  • id: 45772
    {'charpoly_factorization': [[[49773252556503449694389379208736189373672871966715457696, -14501131796523133613084409972, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 83}
  • id: 45773
    {'charpoly_factorization': [[[157621750140849739826012335697481555590076395372098496100, -37316392549473006147343615380, 1], 1]], 'hecke_orbit_code': 503316490, 'p': 89}
  • id: 45774
    {'charpoly_factorization': [[[-5753706778124847136794314403161869046492402912944122622556, 23376807728262299973955852076, 1], 1]], 'hecke_orbit_code': 503316490, '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': 1, 'label': '10.30.a.a', 'level': 10, 'portrait': 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', 'weight': 30}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 4059888
    {'hecke_orbit_code': 503316490, 'n': 1, 'trace_an': 2}
  • id: 4059889
    {'hecke_orbit_code': 503316490, 'n': 2, 'trace_an': 32768}
  • id: 4059890
    {'hecke_orbit_code': 503316490, 'n': 3, 'trace_an': -3644748}
  • id: 4059891
    {'hecke_orbit_code': 503316490, 'n': 4, 'trace_an': 536870912}
  • id: 4059892
    {'hecke_orbit_code': 503316490, 'n': 5, 'trace_an': 12207031250}
  • id: 4059893
    {'hecke_orbit_code': 503316490, 'n': 6, 'trace_an': -59715551232}
  • id: 4059894
    {'hecke_orbit_code': 503316490, 'n': 7, 'trace_an': -2619992530316}
  • id: 4059895
    {'hecke_orbit_code': 503316490, 'n': 8, 'trace_an': 8796093022208}
  • id: 4059896
    {'hecke_orbit_code': 503316490, 'n': 9, 'trace_an': 50099928783786}
  • id: 4059897
    {'hecke_orbit_code': 503316490, 'n': 10, 'trace_an': 200000000000000}
  • id: 4059898
    {'hecke_orbit_code': 503316490, 'n': 11, 'trace_an': -609601386608016}
  • id: 4059899
    {'hecke_orbit_code': 503316490, 'n': 12, 'trace_an': -978379591385088}
  • id: 4059900
    {'hecke_orbit_code': 503316490, 'n': 13, 'trace_an': -23082045945895508}
  • id: 4059901
    {'hecke_orbit_code': 503316490, 'n': 14, 'trace_an': -42925957616697344}
  • id: 4059902
    {'hecke_orbit_code': 503316490, 'n': 15, 'trace_an': -22245776367187500}
  • id: 4059903
    {'hecke_orbit_code': 503316490, 'n': 16, 'trace_an': 144115188075855872}
  • id: 4059904
    {'hecke_orbit_code': 503316490, 'n': 17, 'trace_an': -212788505698107756}
  • id: 4059905
    {'hecke_orbit_code': 503316490, 'n': 18, 'trace_an': 820837233193549824}
  • id: 4059906
    {'hecke_orbit_code': 503316490, 'n': 19, 'trace_an': -1552916806248440360}
  • id: 4059907
    {'hecke_orbit_code': 503316490, 'n': 20, 'trace_an': 3276800000000000000}
  • id: 4059908
    {'hecke_orbit_code': 503316490, 'n': 21, 'trace_an': 1528960639160402784}
  • id: 4059909
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