Embedded newform data - 720.4.a.x.1.1

Formats: - HTML - YAML - JSON - 2024-04-25T11:04:32.939549

• 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': 11520, 'analytic_conductor': 42.48137520413324, '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': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [720, 1, [271, 181, 641, 577], [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, [2, 1]], [11, [-34, 1]]], 'hecke_orbit': 24, 'hecke_orbit_code': 103582791496630992, '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': False, 'label': '720.4.a.x', 'level': 720, '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': '360.4.a.d', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+5q^{5}-2q^{7}+34q^{11}-68q^{13}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '720.4.a', 'trace_display': [0, 0, 5, -2], 'trace_hash': 563363331408429583, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.997', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.982', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.957', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 0, 0, 0, 5, 0, -2, 0, 0, 0, 34, 0, -68, 0, 0, 0, -38, 0, -4, 0, 0, 0, -152, 0, 25, 0, 0, 0, -46, 0, 260, 0, 0, 0, -10, 0, -312, 0, 0, 0, 48, 0, 200, 0, 0, 0, -104, 0, -339, 0, 0, 0, -414, 0, 170, 0, 0, 0, 2, 0, -38, 0, 0, 0, -340, 0, 244, 0, 0, 0, -708, 0, -378, 0, 0, 0, -68, 0, 852, 0, 0, 0, -844, 0, -190, 0, 0, 0, -1380, 0, 136, 0, 0, 0, -20, 0, 514, 0, 0, 0, -702, 0, -898, 0, 0, 0, -876, 0, 602, 0, 0, 0, 1350, 0, -760, 0, 0, 0, 76, 0, -175, 0, 0, 0, 125, 0, 366, 0, 0, 0, -498, 0, 8, 0, 0, 0, -2026, 0, -2460, 0, 0, 0, -2312, 0, -230, 0, 0, 0, -3362, 0, -2096, 0, 0, 0, 1300, 0, 2092, 0, 0, 0, 304, 0, -244, 0, 0, 0, -2064, 0, 2427, 0, 0, 0, 1258, 0, -50, 0, 0, 0, 3986, 0, 2570, 0, 0, 0, -1560, 0, -1292, 0, 0, 0, -4684, 0, 214, 0, 0, 0, 3014, 0, 1792, 0, 0, 0, 92, 0, 240, 0, 0, 0, -136, 0, 4540, 0, 0, 0, 1000, 0, -520, 0, 0, 0, 2584, 0, -6506, 0, 0, 0, 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0, 0, 64110, 0, -254252, 0, 0, 0, -197052, 0, -63930, 0, 0, 0, -105360, 0, 268228, 0, 0, 0, 1900, 0, 230248, 0, 0, 0, 230928, 0, -8368, 0, 0, 0, 41308, 0, 12882, 0, 0, 0, -18144, 0, -67320, 0, 0, 0, 282992, 0], 'weight': 4, 'weight_parity': 1}
• mf_hecke_cc •

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

  
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-0.07178504042768932, -0.12398389684919955, -0.46596709334080605, -0.3301679367674442, -0.32679497166586396, -0.1726353813465817, -0.2965288350861271, -0.018864158727393287, -0.37029342940252424, -0.30054447001929735, -0.11356388052902988, -0.3275084520150894, -0.19543212843645233, -0.19980082401307658, -0.22015558788901718, -0.35732954045409865, -0.11767700414949886, -0.3081652383803748, -0.4153934320622821, -0.21613921121920537, -0.4455563210514271, -0.4271108510976572, -0.23400834721191785, -0.4363577056635712, -0.1828180617071035, -0.34695913566662795, -0.3386455301741019, -0.3229920419939484, -0.3259323139229615, -0.2033277666227196, -0.18959070467081313, -0.4196556051567576, -0.2329260377069917, -0.23806294419782448, -0.10884579567752568, -0.23951862370502447, -0.2229881335265974, -0.22799653229032554, -0.4076765718192798, -0.36795241731532946, -0.16955128188162266, -0.3260116551503212, -0.27409846785748126, -0.17665279980879384, -0.19000659898149194, -0.2638664475792754, -0.27605674432932387, -0.3380674514823975, -0.13807055724919232, -0.3045712147375909, -0.12476836904222048, -0.22719540932321328, -0.25329458595216636, -0.2718621295805639, -0.35069976243776174, -0.30046482858464446, -0.25237723476036245, -0.17423253231513663, -0.20864444338716048, -0.18232601459923117, -0.2419615546933401, -0.31662851867768954, -0.39385355315260057, -0.2118108922485991, -0.2532474870924667, -0.305055503547231, -0.2139424770766778, -0.36969461891380095, -0.2050916865449854, -0.1471699730464438, -0.2410115334908408, -0.22827741818804362, -0.1332277351891066, -0.18724815970147923, -0.3081271818360058, -0.20083240937047278, -0.2710269887544137, -0.0839596579092427, -0.16143899443517978, -0.22672134927012677, -0.3172813145117475, -0.3135233889051911, -0.25195306944979573, -0.3799419579188443, -0.1546970374363756, -0.16846116789774573, -0.261723961339156, -0.31299776411205693], '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': 24, 'hecke_orbit_code': 103582791496630992, 'label': '720.4.a.x.1.1', 'level': 720, '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]], 4, 4], [[[2, -1], [3, -1], [5, -1]], 4, 4], [[[2, 1], [3, -1], [5, -1]], 5, 5], [[[2, -1], [3, 1], [5, 1]], 3, 3], [[[2, -1], [3, 1], [5, -1]], 3, 3], [[[2, 1], [3, 1], [5, -1]], 3, 3], [[[2, 1], [3, 1], [5, 1]], 3, 3], [[[2, -1], [3, -1], [5, 1]], 5, 5]], 'ALdims': [3, 3, 4, 5, 3, 3, 5, 4], 'Nk2': 11520, 'analytic_conductor': 42.48137520413324, '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': [720, 1, [271, 181, 641, 577], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 408, 'dim': 30, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 67109584, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1], 'label': '720.4.a', 'level': 720, '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': 456, 'mf_new_dim': 30, 'num_forms': 30, 'plus_dim': 16, 'prim_orbit_index': 1, 'relative_dim': 30, 'sturm_bound': 576, 'trace_bound': 11, 'trace_display': [0, 0, 0, -22], 'traces': [30, 0, 0, 0, 0, 0, -22, 0, 0, 0, -20, 0, 0, 0, 0, 0, 76, 0, -192, 0, 0, 0, -302, 0, 750, 0, 0, 0, -172, 0, 12, 0, 0, 0, 210, 0, -8, 0, 0, 0, 168, 0, -494, 0, 0, 0, -842, 0, 1882, 0, 0, 0, 768, 0, 220, 0, 0, 0, 1424, 0, 656, 0, 0, 0, -140, 0, -954, 0, 0, 0, -2220, 0, 612, 0, 0, 0, 112, 0, 1800, 0, 0, 0, 2486, 0, -120, 0, 0, 0, 1404, 0, -796, 0, 0, 0, -760, 0, -340, 0, 0, 0, 1692, 0, -602, 0, 0, 0, 4362, 0, 1024, 0, 0, 0, -2484, 0, 450, 0, 0, 0, -2132, 0, -378, 0, 0, 0, 0, 0, 5602, 0, 0, 0, 3204, 0, -3592, 0, 0, 0, 956, 0, 2216, 0, 0, 0, 1768, 0, -360, 0, 0, 0, 6640, 0, 5212, 0, 0, 0, -100, 0, 56, 0, 0, 0, -5012, 0, 1226, 0, 0, 0, 438, 0, -1646, 0, 0, 0, -5528, 0, -550, 0, 0, 0, -5968, 0, -60, 0, 0, 0, -340, 0, 408, 0, 0, 0, 3836, 0, 1652, 0, 0, 0, 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189716, 0, 0, 0, -19000, 0, 262732, 0, 0, 0, -515344, 0, -116402, 0, 0, 0, 1121408, 0, -327396, 0, 0, 0, -628084, 0, -67880, 0, 0, 0, 633528, 0, 751666, 0, 0, 0, -200240, 0, 924940, 0, 0, 0, -143660, 0, -511016, 0, 0, 0, -237484, 0, 768208, 0, 0, 0, 487538, 0, -8500, 0, 0, 0, -379996, 0, 646512, 0, 0, 0, 408890, 0, -456128, 0, 0, 0, 522380, 0, -664788, 0, 0, 0, -561322, 0, -686496, 0, 0, 0, -481616, 0, 6940, 0, 0, 0, -474720, 0, 319972, 0, 0, 0, 266560, 0, -763458, 0, 0, 0, 316252, 0, -127492, 0, 0, 0, -273120, 0, -390852, 0, 0, 0, -132232, 0, 229320, 0, 0, 0, 150768, 0, 710148, 0, 0, 0, -442680, 0, -151392, 0, 0, 0, 361512, 0, -670266, 0, 0, 0, 611108, 0, 609680, 0, 0, 0, 944592, 0, -434070, 0, 0, 0, 1126888, 0, 402592, 0, 0, 0, 42300, 0, 115218, 0, 0, 0, -358332, 0, 393744, 0, 0, 0, -52664, 0, 295088, 0, 0, 0, 335906, 0, -11720, 0, 0, 0, 104544, 0, 394268, 0, 0, 0, 268580, 0, -704192, 0, 0, 0, -492088, 0, 1016504, 0, 0, 0, -810776, 0, 16636, 0, 0, 0, 542824, 0, -15050, 0, 0, 0, -474024, 0, -905288, 0, 0, 0, -308080, 0, -256352, 0, 0, 0, 129620, 0, -728372, 0, 0, 0, 36744, 0, -215412, 0, 0, 0, -454304, 0, -133040, 0, 0, 0, -304512, 0, 156276, 0, 0, 0, -282430, 0, -876604, 0, 0, 0, -274004, 0, 400340, 0, 0, 0, 886152, 0, 407584, 0, 0, 0, -420100, 0, -218360, 0, 0, 0, 1358792, 0, -123840, 0, 0, 0, -210580, 0, 668882, 0, 0, 0, -569128, 0, 86984, 0, 0, 0, 90468, 0, 99040, 0, 0, 0, 106690, 0, 195760, 0, 0, 0, 77296, 0, -693596, 0, 0, 0, 109050, 0, 341240, 0, 0, 0, 796908, 0, 1234082, 0, 0, 0, -589754, 0, 349720, 0, 0, 0, -610896, 0, 368860, 0, 0, 0, -969264, 0, 294592, 0, 0, 0, 224320, 0, -299658, 0, 0, 0, 488420, 0, 549588, 0, 0, 0, 105824, 0, -595048, 0, 0, 0, -744468, 0, 25600, 0, 0, 0, -15396, 0, 45180, 0, 0, 0, -402570, 0, -283576, 0, 0, 0, 479040, 0, -31464, 0, 0, 0, 1223964, 0, 40288, 0, 0, 0, 924780, 0, 6320, 0, 0, 0, 1012680, 0, -830368, 0, 0, 0, 185680, 0, 800858, 0, 0, 0, -264388, 0, 1141368, 0, 0, 0, -302772, 0, 1173060, 0, 0, 0, 918122, 0, -167900, 0, 0, 0, -554832, 0, 207628, 0, 0, 0, 312420, 0, 905448, 0, 0, 0, -763380, 0, -542150, 0, 0, 0, -651684, 0, 293234, 0, 0, 0, 836552, 0, 209830, 0, 0, 0, -867744, 0, 78864, 0, 0, 0, -62100, 0, -107336, 0, 0, 0, -228496, 0, 60156, 0, 0, 0, 239688, 0, -126556, 0, 0, 0, -978874, 0, -383180, 0, 0, 0, 111648, 0, 266996, 0, 0, 0, -186100, 0, 32532, 0, 0, 0, -506244, 0, -597860, 0, 0, 0, 398668, 0, -715952, 0, 0, 0, -587916, 0, 11250, 0, 0, 0, 703264, 0, -451324, 0, 0, 0, -297480, 0, -21510, 0, 0, 0, -229824, 0, -654640, 0, 0, 0, 193572, 0, 437532, 0, 0, 0, 394626, 0, 1180, 0, 0, 0, 129408, 0, -945592, 0, 0, 0, 328200, 0, 378088, 0, 0, 0, -11412, 0, -99792, 0, 0, 0, -349994, 0, 165288, 0, 0, 0, -749832, 0, -232910, 0, 0, 0, -1045616, 0, 815296, 0, 0, 0, 269520, 0, -253916, 0, 0, 0, 373044, 0, 1073324, 0, 0, 0, -487128, 0, -478872, 0, 0, 0, -223890, 0, 278160, 0, 0, 0, -316752, 0, -987212, 0, 0, 0, -53300, 0, 589296, 0, 0, 0, 266880, 0, 313008, 0, 0, 0, 1164316, 0, -371832, 0, 0, 0, 545952, 0, 11480, 0, 0, 0, 16448, 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: 48512501
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 103582791496630992, 'target_is_minimal': False, 'target_label': '720.4.a.x.1.1', 'target_level': 720, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48512502
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597831332560, 'target_is_minimal': False, 'target_label': '720.4.a.g.1.1', 'target_level': 720, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48512503
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 45035996340814184, 'target_is_minimal': True, 'target_label': '360.4.a.k.1.1', 'target_level': 360, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48512504
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949220712, 'target_is_minimal': True, 'target_label': '360.4.a.d.1.1', 'target_level': 360, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48512505
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518341801346824, 'target_is_minimal': False, 'target_label': '1800.4.f.f.649.1', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48512506
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518341801346824, 'target_is_minimal': False, 'target_label': '1800.4.f.f.649.2', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '20.7', 'twisting_conrey_index': 7, 'weight': 4}
  • id: 48512507
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 72057594105038600, 'target_is_minimal': False, 'target_label': '1800.4.a.q.1.1', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 48512508
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 85568736584533768, 'target_is_minimal': False, 'target_label': '1800.4.f.t.649.1', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '60.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 48512509
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 85568736584533768, 'target_is_minimal': False, 'target_label': '1800.4.f.t.649.2', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '60.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 48512510
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791496630992, 'source_is_minimal': False, 'source_label': '720.4.a.x.1.1', 'source_level': 720, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 76561193732409096, 'target_is_minimal': False, 'target_label': '1800.4.a.r.1.1', 'target_level': 1800, 'twist_class_label': '360.4.a.d.1.1', 'twist_class_level': 360, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1221450
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 2}
  • id: 1221451
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 3}
  • id: 1221452
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 5}
  • id: 1221453
    {'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 7}
  • id: 1221454
    {'charpoly_factorization': [[[-34, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 11}
  • id: 1221455
    {'charpoly_factorization': [[[68, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 13}
  • id: 1221456
    {'charpoly_factorization': [[[38, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 17}
  • id: 1221457
    {'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 19}
  • id: 1221458
    {'charpoly_factorization': [[[152, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 23}
  • id: 1221459
    {'charpoly_factorization': [[[46, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 29}
  • id: 1221460
    {'charpoly_factorization': [[[-260, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 31}
  • id: 1221461
    {'charpoly_factorization': [[[312, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 37}
  • id: 1221462
    {'charpoly_factorization': [[[-48, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 41}
  • id: 1221463
    {'charpoly_factorization': [[[-200, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 43}
  • id: 1221464
    {'charpoly_factorization': [[[104, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 47}
  • id: 1221465
    {'charpoly_factorization': [[[414, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 53}
  • id: 1221466
    {'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 59}
  • id: 1221467
    {'charpoly_factorization': [[[38, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 61}
  • id: 1221468
    {'charpoly_factorization': [[[-244, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 67}
  • id: 1221469
    {'charpoly_factorization': [[[708, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 71}
  • id: 1221470
    {'charpoly_factorization': [[[378, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 73}
  • id: 1221471
    {'charpoly_factorization': [[[-852, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 79}
  • id: 1221472
    {'charpoly_factorization': [[[844, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 83}
  • id: 1221473
    {'charpoly_factorization': [[[1380, 1], 1]], 'hecke_orbit_code': 103582791496630992, 'p': 89}
  • id: 1221474
    {'charpoly_factorization': [[[-514, 1], 1]], 'hecke_orbit_code': 103582791496630992, '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': 24, 'label': '720.4.a.x', 'level': 720, 'portrait': 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KFZaWtOLSgC12PTNGybi9g4M2TDTMimmZBtGw07Nimu3O5SUw2On2rx2Ise+w4lPH8yJlVdvvPONu95taGmZjh0cpLj5xzOLqbMZ+A+smy45eolfv79a2yfneDc4iSLawErbZfVtmS9m9Ltp/RDwYFjyxw61bly/4nl1x46s7Lr8Nm1u1/9lvdFD335j7/VkPimHn+pGXxxucPcTA+t3V969Knjr/77/+4L8k03HH313/trp5y17gyr7RYr63VW2h4rbYeVNqy2U1bbMSvrKfPrcHRFMDe7zj//4RVetbfO6YVpzi02OLfssLBimF9OOLOUsthNmJwe8ppre9x2BXiyhq98FlYDzi87zK8K+iEkiSbwNI0gZWoiQQMn5xM6Pdi50aVRCzFGgPDoDTQ7NoWsrDtgrBRZ70GYgMGw2o7YusGlO1AIZRA6pBW47Ng8ZL0vOHnOIdUOMy1JMxD4LiSJoB9K5lcl51cMC2sJvj8EN+H2q3q8+mrBXKvGylqL0ws+55ZhYTlhYTXh7CocXTHcfNUy/+KH19g02eLU/DTzKzWW1jyW25LV9ZS1TsxaJ2W1a1juCs50BGvtPv/+70bJu+6YfoTJH9aJc/nDwD/es+Mvd2b0L22Q+Sef/hwbZlucPrv8iw89+tW/97HPPuMfONZjfjnm7Tdprr+0g9YOaapItSDVoLWDMQprrIAQKUIYjq1M8c//QPCLP7bAjZdENGvTNGpNWnWfZt1lsqVYWFHMrzl89dGALz6ccNn2PldcmrC6NuDK7SE/8DZNnCgEhs89FrDYDqilISfOK3q9JtftSVnsJOw/6LJ3u+TwObj9cmh3IdIOvhMx24BDZ2vUazG+SphoCta7cOuVXY6e8dm7U3P8XMhLR+1/z90+5OiCYaIZstqJ+PxX6xihSNOU19/Q544bDfPrLjfuHrJ7i0sSt+gPauw/FjC/LFhaS1lcS1hY1ZxaFSz0Im7Yu8L/+4M95lpTnDw/ycJKjaV1l5W2ZK2d0u7GtHsp633DWh8WB5J2L+ZVV65w5xVtR6Th604f/hiL/UtDJ0yCr9/7WW1MGr3xLe/5VkPmoo+/lAz+7z/0SU6v1dTVW3r/79nT5/7JQ08eVScXYzqxYn6guWbHAr/6U4vcsLvBwsoUK+06q+2A1bbLasdhrQtr7ZS1TsJqN2G5DafXBE5tyB1Xr/J9r4u4ZEOD9V6LxdUaS6sey23BattKhLWupjPQdEJDf5gw04rZsVEDAt81nFl0EdJn5wbFJVsMWzb0WVgLee5wk5suM9Rra7x4ZJpmIyKKXGamNIMhXLljyMe+Psnl2xPC0DA7IYnTAc3A56UTQ2pugxv2Jjx/LGJhxWPrjM8lm2HHpgilYs4sg+cahDDs3Jgw1ZR0Bz69vkun77LaUayuw0pbs9pOWW6nzLdhZZiyY2uP73v9Mndc4RC4Lc4vt1heC1hed1jtCNbamvVuzFo3Zb1nWOnBfFexsJ7wqsvn+eBPrbBna4O1dpPuwGNprRH20t2dyeltv/7Gt07+iyMvdNPLrvu+bzV0Lnj8pQL4kSOHqNWC2rkzZ3Z86f7n33fq7MK/Wpk/SxjBSg/afcniQHKum3DzpfP8u59a5bpLayyuTbGyXmetE7DacVnrOKx1oN3VrHcT1roJqx3DQltwrmdA9HjPnW3e8SrNpZsDoqjOWjtgvefR7irWeoJuXzAMDVFiSFNQ0uC7UPMNky3DhukYxx1y9HzEC0d8dNLgbbdGOO46T++fYNdm+NITCXde47PYHhA4iiSNmZ6CJHZx3ISVlTqvubHDlx5tcslmeOpwiEudt75Kk4gBLxxNOX4mwJEeG6ccphqCmi/wPIESkGiIYsMwgm7fsN7TdPua9b5mpWcYpCk7t/V5x21t3vPqCHSTlfUJFldrVm93HNbasN5NafcS1jNwr/bhfEex1Em5ee8CH/ypRa7aWWN5bZL1Xo12z2dlzWeta9i6ZY7WxJZ/qurX/cnWbVtOReFwsPfyy7/VUCoef2kAfv7sIWZn57xjR4/+6MsHDv/6/Q89I1bXejLVtoS0O9B0BoL1gWBxIDnfjXnVnkV+5QMr3LgnYHl9kpX1Bmsdn/Wux1rXYb0raHeNXXK7Ce2eZq1nWOwKzrc1U5N93nxzl9uvSNi5UdGquXS6Ab4rAUWUSLQWaAP9ISA0U80hh88atIm456kGYb/Gnq0ed1zbJ9brPLBvkhsuczk836O91uK2a/t89WmfjdOG/ScNf+vdHfaf8Nk4Lbl3n+KOKxWr/Q7HTk9zw96IB14YkIR1br/KY/f2IYOkx1eeVpAKjp5xaNUdHAH9gUQbQaoNcQJIjeNp2j1DoxmzfXPIq6/s8+abEmYaAQurE6ys11jr2HOz1hG0e9DuJrR7Ce1eSrtvWO1L5ruC5W7CrZcv8YsfWOK6SwKW1idY79bp9Hw6PY9236E/VMQxJMbXm7ZeY7bv3P3Tu/fs+ejy0lJ07TVXfKshBfwlAfjiair7g/47H37oz/bs2mA++Ohj+9ylNUl/qBmEmmGY0htqekNDdyBoZyA/1064/cpFfukDS9y022O9M8HSWpN2L2C967Hec2h3Fe0+dHuGTj+h00vpDTTtvmGpJ1jqQZyGXHfZgE3TKb2+4e23hezapElSiSMNUQz3PxdwajFg81TCi0cD0HWu2Ka48XKNH/R5+nCfpeUGV+9q0Jpc49HnXW65LGClv87aWotNmwxP7Ff84Bt6PLnfYdsGl+Vem7XVaW68ss+jL6ZM1ya5ek+PxXabJ16epOY0uPlyw94dQ5A9njsu2DAds7AU88BzLsNYISWk2rBrc8Sbb4vo9hRbpjQ3XgZRVGe1XWe17bPec+n0Fe2epNODTj+l07NuSaevWe8bVgeSsx1BexByx94l/sWPr3HzZfbmaHdrdPo+3b5Lp+/QGyj6Q8kgFLS7KQsrIddcf0t8xaXmH77lLe854rj1zwvh6W81tr7lQaYxayTJ6g8fPfDCr545eXQ6WV3DcxWthkQIiRAJZbbYWoBCGKQ0SOnw5KGN/KOPOLz7jlW+/w2rXLI1Yn6lhe/VqPkedd+lUXPo1iTNgctEw6E/TOkNUjaG2q4OQ5/VpYAzpw1Rojk7n+D7BhB4yuBIQX+gELgkfYfrdwl2bzHs2NonTLt8+UnFgSNTvOUmnxuvXON3v2zwRJ1dW/s8/6hi66RittUnUDWi2GWxC43AYdtGwbMHIm7cW+N1NyzzO18Y4LlN3nSrwfX7fO2JiC893uDl4zUu3VJn1+aUuamIS2ZjrtmVopTGUQYw1H2fuUmfKHbp9j1ePOzSGzr0B4reUNIbQG9o6PXtd+8OUnoDQ2dgWB/AUl+xsGaoT7T5mbct8dfuCLnu0gbnl1u0ewHdDNzdgaKX/Tf7Q0F/aOiHBiMEjz72lEs0/atBY9/qnqtu+Xunl/u/s322/i3F17cU4MNhjzAUP754+pFfWjp533RNhISRg+tA4Bm0FoBj3RBACJDCdtIoaVAyxZOS5w/P8cyhBofPLfLuV/d49VVDJpstVtt1Gp2A1sCj13fsxRlKBkOHfugwDA3DSBPFhjg2JKk9osTDaJBK4DqCwBNMNgVTTdg0q9m2sc/sVJu7n4YHn3GReoK33ORy/RVdHn45Jhq2uON6QXswYHGlwe17NbOTfWqOzzBRLHVilBZcv9eh3gzZdzDgtTdOcNt1XfYdVGAmuOkqjx/7zlW++mzEvU822H8qYMecYtN0jalmnYkm1HxwHYOSoA3sPy5IU0GcCKIEwhj7HcM0Wwk1/aGmH2p6A+iEsNSTLHYh1EPeeMMq73x1m7/+Jk2StJhfbtDpBXQHHr2BS2+g6A5UBmzBYGjoh5owStEpeI7h6eeWePSFu6ff8fb433z/u+50+v3uR+r15v96AF9a6hCF8sc+9vmv/dIltS9uaPgh2zbVGQw1USwwRmIVlEAIhRACKcnADUoZHGVwlabmCpb7Nf7469v42jMd7rxmnfe/cZ1rLukxM1lnZb1Od+DTH7gZsJU9IkEYS+JEkCR2qc8tRiUNjgOBB/WaZroZs3VDn4Qeh8/GfPyBgGOnG0z6NW65yuH2azs8cajNPY+1uPWygB2b+3zs6wIlfFrNmPVeiDagBMy1+nS6Hjqp8c47F/njL9XZvRDwjlv7RPEKD7wwQ5wGvOqqDbzjlg6XbW/ztX19nj9d57njHtumJdMtQd0XeK69CaUAIQzagNaGOMlu1tgQxvZGHkYwiKA7FKyFgtUuCGfIDZev8/43r3PnVSkzrRprnTrtbo1u36c3dOkNypWgH0oGQ+hnN85wmDIMNcPIECUwjASL62t87st3b3jH7e1fmtr4XWbQ6/xWrdH6qw/w1a7B8xANzzVf+eqXf2TbbO+DqvfMbGtqAd9pkqYxShgGUllZIgAhEUIghERJBylTlBLZ8qxxlcF3DDVHsDZUrLSn+MT9DR5/sccd163z/jetc8PuNjNpjSTx6Q8DegOXQegQxYo4kSSpJNUCbYTNggqD72nqQYLvRXhuyNmVkC88JTlyxuP4mSmU9tm92ePKSxQ3XdFB+Uu8cLTJ1sk6V18Km+bWWO20uGarJNGGu5/0CfuSyUbCW1815PMPxJyab3L5Hpfz60NeOuayfeMU112yxMPPd3n0JUEYeVxxyTRXbPe5YluXo+dXOXIWnjxQ5/CxBnVH4DuShm8IXJDSnjJj7M2apBAlEKWCXijoDAWdGCKdoM2Qmy/r8P43d7jzmpTN0z7D4QQr7YBuz6c39OgPHHpDRX+oGISCwVAyCG3QPwxThlEG7tAwiC3IByEME8VLJ7r8mw89suHKy6IP3nBFkOx/9nO/e/++BX7yR3/sfyrA/6cGmUvrA1wveO250y//1rEX/mh6pnZqbrIxRCoYhh69gc8gdLJDMQgVw8gGMoNQMAyxTJQFnvnrQWQYhIZBBL1I0A0lawPo65SZiSEbp/q87/VtrtieMBw4XH2JYeOUIozdLFFk0/wCg5Qa10k5uWA4Pi9YH2g++3Cds8t1TOQyFSi2zDjs3ORw6Va4encXLZf5yBfrrCxOcusVPm++rc39L3X4+mPT3HV9jav3tvno3QkymuRH3pEQyxV+/4sTXLezyV23tLn7mS6P7JvlLTd53Hp1yPn2Mh/9ko9MGly10+WSLS6XbEnZMtdnotUlSgecW4357MM+K32fk+ddzs57uEogpUQg0MaQaoi1IU00UzMx117SJwxjrtge8t7Xh2yYUEw3PeI4oNMP6A88+qFd5QYFsC92/u25D6PUSqDYWJBH0I8F3VDQjez5nG0K7rp14/oN12z8m+eONv5w02XL/Phf/zv/0zD3P43B/+Tjf8Snfy0QG2/+8CVHTx7Zu6n+ArdfbrVwnFiAaSMQwpRaW1qpIKVESYmjBI7Knh2B66R4jsBzNYFrqMWGemSYCFKmaoJ+JOlGDY6fafArfzgNOkEkCTdd2+eSTRFJAtpojLFJHCkEUgkc1+PgKY/9RwIagUPTk8zWBXMzkg3TDlvmFDs3p1y+c51UrPCfPt3i5KlJbt3rcsWulEHS5bEXfCZrLjMThslmRL1mpZDWkvZQsdozrLRT2r0ar7l6naf29zlwSjHZCnjVVZN84J0r/OfPwL4jDXoDw3rXYWG1xabZOhumhuycGfL3v7dPq97m+eNw8LTEdQ1KGYTQgLH/M5AksGtTyh3XJKSxS5z4GFNnGLnML3sMQruiDSNVyLdBJBiGIiMYCCPDMEoJQ00YaYaxzv4sPyy4B7GgHwv6qWCYCs6d1Ww78+LkDVct/ubl116evPfOv/2JXV/abt7yju/5qwPwf/8bf8SpzqTyN/3ue77+yMqHf+/LC9y41zYBXL5D0R8GDIZVd8SgpItSBiUVSqlMb0tcx2pOz1WEriSMNH6UEsaGWqwJY00UGVoJhLEmTCBKBMNYEqY+cRpw4EiD5w5AagwW2lYbuxI8ZWs+mj5cvRlaNZhoSKaaiplJhw3TsGNTyOa5dWKzyn/69ARHj01w46WKS7dJdm9b476XEhZWJrjpEslUSxN4A3zpY5QgSSXCGJI0Yq0XsLDicuMVNa7f2+XhfQEbpwT1oMmNezU/854Vfu0zmpfONlnvada7iqU1h9nJBlOtGlOtCVr1mLlGzM4bI3w3wXUSlEqRwgYTBntTxbFicckhThRxoohiRRhnz5EkjCVhJBlGkjASNkCNBGFkCCN7XsMoJYoyTR/bPx9GMIwFwxj6kaAbC9ZjSS/WpGHE9bvW+Km/tsgVW9v144sbf/fB539H33ZD/dMvPf076dU3/41vf4Dve+RTbJkL1L79q++957H537n/iZNBaib4ylMOP+8k/IsPrHPltgRHpUgZZODWKKVRykVJg6sMrqNwHYMbSTxX2IvgCkJPEcUW6HFsiJLUuiJJ5UghSQ1pqkk1Vm9rCnALAUqCI8F1wXcEgS+o+5JGXTFRl0xNCDZMJ+zc1KfZWOfTj0Q88MI068strt2h2LnZ5bLtQ1Kxzt1P1mm4DnNTimZ9yAtH4eVjDtdsN/RDxXWXxVy72zB/PmVpzWMwrPO2W7o89PyAw2cVjZrE91pcc6nmX/zICve/NODz98+y0jHs3JCy1naYbCkmGi7NukujZgh8je9pfCfFUVZqSWmvgTHYhJUWJFqSpIIkEcSJJEoEcSwJY+u8RLEgig1RBGGcEsWaqEIcYVw9LLgHsWXvTixpx9APY2Qy4MYda/zCj63w5hsVi6sNXH0g6Hf5/c/ce+nfOLe2+ZO//pt/mv70B7772xvg9780kA1//ft3TZ34jbNnzwVLHQ+pwAkCPvfoRqJI8t7Xd/jeN3SZaiV0+ymO9HHyINJJcR0HN3bwHcXQtUwTupLIE0SxsBcnVsQJRLG0DkJS2n5JqklT6y6kJnNKioIskUkhK3s8R+B7ksCXNGqCVt0w2dRsnA6Zm+qSmHU+8ZDko1+aYUMQcO0OwY7NLru2aHZuXuPTjxlWVwOu2KSYakGzHrNwQrK45uNdAmEsmJuQTE7C4eOGtY5mfjngsl0Bb7ipyxceDJhpgu95KDnJNbsFP/GORVy5yOcenuLlswEbOzEbJhMmGopmTVGvSWq+g++B74LjWIdJCpCiAnLsjZ1qSFNBkpIBHeLUuiBxnFpSiDVR/hzrzHbMXZnMgkysJOnFgk4i6caaaBgx4Xf4vret8L2v7/HGGyTrvRpaw9YNhvv3HQ5eOGN+87veOHBmJ50/wvLMtyfAX37mc8Rx+iO/85kX/t2z8aHW/vk6w1TiAL6r0DS4+0nJYy8GnF9b4W+9p89UKyH0Yzr9AEd5uI6L67h4UUrkOniRlSZRbFPplnGEZaKMlZIE4hTS1DoJWpus2tDkPZwZuC3AlRI4SuA6FiCBD/VA06wlTDYT5iYHzE6t88iBiN+/p8bB45PsmnDZvQm2bfLYthEu39Ghn3R4Yn+LmnKZm1JMNmGyGTI1keB5DkLYm2sQeqx2Ytb7hnYvYXHNY8emJrddscg9T/Y5eLZF3Y9xlYcQE+zeqvihNy1z8+WL/P49TZ54cZKVnsOGVsJkPaEeSGqBwncFvitxXRurKEVmH1qUG2wPq9YUQE9Sna1umbWYaJLUgjuJIUpMecTWlRkmllT6saCTCLoJDIcJOhkwU+vy09+zwv/zA33qvku70yAMPbSROCrmqt1dFjvPtYYd/tO+hRu8D//e5z/6Ez/8zm8/gJ+ZbyOF/PF9j//JLx0/dmbm4LlJ1geShmu9WilAoui36qwPFf/uT1z2H13jna/t8/obemycjeh2agxCH89N8D2XMHLwPWvv5QCPY0mU2GU3TjJPOyWz/siYW6INJbhtkjJjbnCUTZh4riHwNLUgoRkkTLVCNs92WGj3+fXPutz91DSraw32zAl2bBBs3eCxbYPgki1DHG+dP37A4djpBns3SqaakolGipQhZ5cMviORAowRRLHDzg0dniSl01esdQwLqzX2bgv47te3+eTXPE4s+LhOjBAu2jSIE8lNl6yx8wc63L2vz8funubpEw22TglmGymNICXwBL4r8FwbqzgKGzhLUdhlBnuTaYN1WlIL+BzkSWolnQU7RKmtdYny5FEiGCTQTSTdBAaRJu2HbJvt8rob13jXa/u8/RaNI2qsrteIYo8ocklSB20EG6Ykb7vF4+Cp8zNu85IP/vD3vVt94IfWPyLE5LcPwONhB8dz/4+vff3hX/rCvQc3DIaG6Zqi7kCUauJU4EqbAvcSQVcEtCOHP74v4P7nu9x4RYcfeFOfd9zaZmbSZzD0GYQevusSJS5R7BSBUpIo4lSSJJI4FSSJJE1FViOeaW0tKFSJyTOiNlmksmSR52p8L6XmJzRrIbOTPQbxgK+9YPj4fRM88eIkU57LNVsNm6clG2c8tsxJtm2MuHTrGs+fGPDZh+aYUA5zE4JWQ9Cqx7T7KV96LKDpWXdIGxiEDu+8I+SLj9uamHZPs7jmsG1Dk3e/uscTB7rsP+zR8BOUFBbkus4wslr/h97QZu/mRf74/g6PvjzJqbUam1qCicBQ9zSBo/FccJRASbIEGVnJg4W6zqSa1uUKl2RAtwQBcSqI0wzYqWCYCPqJoJdiY54oolHr8+63rPL9b+pw096UjVMug2GDTs8jij3C2CXOrleSKuJYMYwcar5gMDiw4eGHHv+lq6+7Uy8td357bvYvPhn0Fwpwk67y2UciDpwTP6zb9/zblTMPzkg9pBHY5dlVVudFCbgpuIl1LnwJXenSdxVnOj7nHq/z+As9Pnltl/e+YcBb7xgyPekRhT5h4hLFLnHijJy4JM0SNmkJcG0y5tal3Z/bkEraOg7H0Xhuiu/F1PyIZm1AyoCv7pP84dcnefH4BCL22TVl2DxpmJ1UzE17bJqVbJmL2bGpw+mlLv/18w2SsMa2bYLJpkOrAa16jHAjOoMGk02DEAJjIE4k074i0Qnd2KPbT1nrKM4u1bjq0iY/+V3rfPCPfE4uNXBUnN0YDkkSMIwkm2Z8btrT4dpLe7x08iwfv6/GPU9Pcq5do+Ermh40XIPnGFwFjrTpfCFGEx8aMNredKkWpAaS1DaPxKkgSm2SaJAKBikMEkOSJOg4ZCYY8LY3rvO+N3a585qYiZpLFDdYa/uEsUecOESxm8VGOSFZaTkIFYOhw/GzPe594p4N72wP/+13f8ftiTEHf+/M/Fa2b/6LS+3/hQI8GvZ51521d33tvif+8x99+ustHXUJVI2abxMPApG5JAaVCBxpcFKDKwWe0tRSQV959BOHxTDgc483eODFPq+6t8ff/p4uV+7osGFS0ao7dulLXJKkBHmaA1xLtJEYYyVB2eGTpfqVsUGsk+B7Ca6K6Axiljox//HTAccXp9i3fxKjPWZqgg2zhtkJwUxLMTPpsnFGsmkmYetcn5nJNe5+RvP0y5Ncu00w1ZQ065JWXdOoRQg3xPcdHGV/vzGQptIms4YxiRZ0B5puz7DacZlfaXH75T1uu2qdP743oLaqcGRsAWkcktQjim2P5+xkwM27e9y8p8eTrzvHySXJ798zyeJ6nTMrPp6SNFyBl8swaQPPgshzqYJl8sQIEg2xFoQpDBOItIE0gSRGqpAtUwOu3Wmvxy1XprRqDknSoN21wE4yYFtA57akJEpU5tYohqFkEEoCH67fvcxg8d6ZJ55o/Oe5rbespXH/s3+RmPwLA/gzzx3Eq29Vn/yzj+55/sWjrcWFAcK4NGspAK4S4FkWU8KC3EnBSQWuMniJIUgFdSUYKEHf8RmkLitRjXuenuCRlwc0/JC/8fY222YSdm0ZcPvVXRyhaNYdhLByxWYlba20MRXmxiCkQQnrmRsSkAkvHZc8dcDhC080eelUkyip03QUczXDdMMwVTfWB285TE84zEwKNk0nbJkbsHlujQdeDPnwFzawedJhrgWthqLVEDTrCTU/5JFDdkl2GxZUxgiiRBI4ihv2Dnj8hUlb+DRIWe+4LK/7LCxP8ZPvWODM8gqPPzuHKwERo6EAUBhJegOHqWbAZKvBbXv7vO7aPj9w1xIHTmu++ETAEwdqHDrWIBEOYajoxwpVlD5UA88sJ2A0iTYYrXFFyoQXERBz2409Ltk8ZNtszPvfGlLzJI2aSxTVaXe9bCV1MsJRhdeegzs/okRlhoD1Lyeb0Ky3CAdDnn767tbcuWN73vvXflQtLxxOZzde9pcH4I/ve5lgYsZ77PEnf/TkafXvvvboGnNNQasmEJkX6ziWOgQGJQUqBSe1DO4k4EqBqw1+agiUoJ4KQg3D1GWQuvTTgG435d/+8RQmidk4N+SqHUNmJhLe+4YBOzZExLHI9LaECnOT6U8pNUIKPnV/jeePNhCOw8lzdc4u1AlqiglfMNkwtAJNK4BmTTBRV7Saiqmmw8wkzE4mbJwZsnVDh9Ss86mHWgx6DS7bZmjVFc26pFnTNIME1424+/GAsC9xN4DMwBQnkkZN8bZXDXjwGU0vlPQGKZ2+w3rXYX6lzpWXNHnvnR32vVTn5GoTJTUQZ3rZJU4VYWwTM72hQ7vn0azVadRCrtw25NbLh5xebHPi/DqOm/LcMYdP3ldHKFu4VlyY/GE0oMEY4ihl58aE971hwGwr5fKdho0zkCYuYdQkSVzWOi5JrIhTJ4uDLKBzgNuYSGa1PqICdJFldO0N1ukrGoHHnqk1mlPi3+1/6Yn+lVdt/OjC2WeijVtv/MsB8GPHT+GcWdi7vnL218+f2Cev3Gobf/M6bm2y9Lu0GUOlQKWGJBU4idWJcWpwU6sBfccQZD+PtCFKBaGWhKkk0i6xhqVei/ue1xhS/uwJO7IBo7Mjz+JlFpnIKxIlUimS2EFqB9eRNH24ZM7QcDV1X1P3oe4LGjVJs2bl0ERTMtWCmYmEuamQLXNdUtb4j38a8PALG9g9A1P1jL3rkmYtoV6LaNQH1Gp1fCVRMtPgWDkQxy7DgWAQpnRDRW+o6Q60bZlreJxZmOA1V4X8zPcu8KufdDi17iOExpgYnRrixCWKJcPQlrE2Bw6NwKNeC6j7dQI/plmLuOmyCM+NueWyhPe/sY+jkiwJpBHCjIryTNJpbWvxfVcBHsPQYWUta/BO85gnOxJZxkBZ4VoO7hzYZWJJZBpfWHfLWNKLIo+lNY/5p56Tb3i9+vWa236oPwhf/IvA5n83wM8f/kM2bQ1rDz187D3PHzspfM9hakIQx5rUaIy2lW2pNuhUkAiD1DboyS26JGPzNIUkj+jTLKrPI3styvdaEGlJYiSpdoi1T5rZXtVHkaUU4AhhM5UKgpohcAyBSvFd8LP685ovqHmSek1SDxwL8IZgsqmZbiXMTIZsmO6xZcMKH/6C5mP3bGT7pGK2qWk1FM26olGHei2lWYs5v6I5et4n8GxNDeSVfoJh5HDJJs2m2SGdocdgaDIWl6x3HZq1gGZ9kve/cZFj5+f5zc9uxZEOBk2qUxJtiBOHMFIMIlsU1Q8k9aFDzXep+Sntro0xPDe1CTM3xZG2UUJKm84X2WFLV2wJpwW5oK2zKktt45o0lWgtSXQZ7ySpqAT4+evKcwbq/EgzEtO6DGx1VvUYJ5LHnnhBPPHS8D2Rc+nRf/kfPjn4+b/73m8twH/7S5432Vj6ucvmjv/c3q2hPLvkMXAgjDLLThsSra3fKk3G3oJUWXmSaHBS61enefJBm+y9Kf6sfF1WylkvVxSBUlVzQ+a1CxtYOVLjSLKaFhsTuI6xvrEjCHxJ4ElqvqIWKJo1SbNumGikTDYTplshs1N9dmxc4YlDIX98/xamAp+NTU2rLiy4a5JGoGkECc16yBMH4bkDdfbMmUz3lmnzQai45XLDZTsGPPniJP3QMBim9AZOBnKXelCjFkzyfa9d5blDizy+fxMYhdapPa+JIYlNUU8yCB3qQ0MtUASexvdcfC/FdzSOk+I6NjuslM6K2GxpMMIgKPVcGZzbAjidO1I6t18rVmwObJ0DOH+fZ0vHwJ2xd369k8xzj2LDMNQcPh3J6U2n/t8ff6/y9u5s/OLP/12ibynAO8unvO7y8AP9pWXv0o1NGjWbRZFCEClBkhoLaGlIlWVylSUVUmVwdPZai4zlKV6necbN5Jk3g84ycXmywhhDJfM+suLmqeo8oaNklrFUVIq2bPbP9xSBr6j5gnpN0KwZWvWUiUbCZDNkZmLAlrk1Hj844Bd+ZyOnzkxy6axmsg6tmqJRUzQCaAQptSDGc4e0h7ZYzFUGKctPlmrLcHHi0arF9BNNP6uz7g9Tun1Ju6aod30Cv8muTTH/4kfb/LPflTy2fyMGhTaaNNUkaUKUaKJYMYwUA19SCxWBJ/E9g+8pfEfjutbvd5TJ6nyyorZMpghhRmuns9S+yUjEZLUsaQb4VJfPFqwyexYlwLPXOWvbrLIFdVrx3ONEE0Wa/jAlSQ0iOuctzE/9w8uueI+7ujb8p9NTwX9zOv+/GeBHTq9jjP7Xzz/5W7eFK6dne8MW/VCgpMFzLQMICSoRpFKQqBzIlslzsKepQeevtUBrU6SRdeHRgtHGdpFnJaDVgzGAZ7J7VPdLgVJWEjlZK5rrSHxP4rmKwLcjGWq+oRFomvWUVj1mohkx3RqwZW6dxw/0+WcfneXgqWl2TluHpVmTNOrSsnfNUA9S6kFMnEb8wb1NpFK40qBEaRNqky/hLj/0ljW+8nREN/LpZwDvDRTdnqLtOwSej++2uHx7wr/6sRV+/qOCR1/ciDaSVNu0epzYQrMw0oSBLXf1fUHgCnzPZjY9xxQZW0dppLIyMS9LLgBepjyBjESwuQTrtmSBfA7gbOqALpJrZOxOseJW2brImuqslCLRxKkhTmwhXM2H4SDgDz57Ohiqu//u977rjcKYxX8kxIb/uQA/dOgoWuvb//DuhTe97zVLbKpvZHndQwgLIuOW+jeRoLQFelqkh3NwVzR6haHtawrAW9vPZKxNXu6MGftcZe9mVmciKYupsjpyC3CJ60pbv+EJAt/OPKn7KY2aBXerETHZGjA32eaJA31+4beneenkLNumBDONijQJHBqBrV+pBQk1P8J1Q86uTOEqgZI6s+XKIDNNJUmi2DxlSJKYThxknTKawTClO5TU+orAc/HcANeZ4IptCf/q/1jiH/8WPP7yBlItLcBTQ5ykGZNrQl8TRJKhpwoJ5rrgOlai2ToVgyPJZAqI7PkiGLdyhSwphCiSQzrX0Fm22AaO2WtdSs5CfqamWInTorqzLIwzxn6GhTWD8peZ8x6odZZ33/bfM6P8vwngpw5+ge2XhfV/+E/u9eL1IV95ZAM3X+HhOLbmQUkDjgVamjFn8UVTC3StDalDAfZRYOcyxBRAN7kcyV+/wmeToiyikhKkFAW4lZRZo0QuTyBwwfc0tcBQ861+rtdiWvWIycaA2ak2Tx8e8vMfmeKFk3NsmVTMNTQTNUEzkNQDRb0mqAX25rCp/ojH9wt6Q49Akd1kVoPnTQipFsSJQyNQ3H51lydeatGPrUwZhCn9gaLrK3xP4blepp8nuXK75pc/sMjPfgge3b+BWEtirbNm6bIHM/Qkvqcte7tlHb2j8oNMppQyTmZZ3ouBPE8KmRzgGeDTwnnhoiuvzmIprU1BZAXBZaDP/wxjV9dtc4qbr5pgdVFx7z33eovpm+q/9ftf7P/YD33H/3iAn194CbexbfL4/s/811uuDF874bsYoxhG0MgCFxtQZUkdacplS5IxdnmXayUuztoVQOsC2GVTMJn2Li6GEHkLpwV3VmSkCoCDyioGXQc8F9sJ5GUFVn5KLZMXzVrIRHPAVLPDs0dCfv4jUzx3YgObJh3m6pqJGjQCQaOmqNcU9YK9UwI/oVkf8sBzHuvtgKmpMk2eA0Zn2jROFRtmFG+8vscDT2nbRRPpCsglgSsJXAfX8XCcGlJqrtxu+KUPLPKzHzI8enADsXaIswpAW/ZqmdyPZVFd6DkSx8mKsKRAOfm5ofh8+U2YSxWRV6VRJoTGD1151rryXKy8Jbi1rgBbG3SF0fNrLKUtGDt13ufYac0g7b9212VHf+sf/q13/NQbXv/S+u6dV/+PBfjho0tI1f7ZM8df/v5WcJbLd83S7duT4ChT6Exlyjs61SLT2RT2UH7H5/IjLWQIBXuPBJLjzJ0hPV++Cu0t8wq6UnfndqSj7GgD1zG4rm0sDjxN4KXUgoR6ENMIQpr1IdMTbfYdCvm5D83y7LGNbJh02VBPmaibDNwZeweSmm/ZP/AT6n5EokO6kY9QEjdn8EKDi4zdMr84dml4Q1suEAVM5SAfpvQ9y+C+J21NvJNvQGu4Zpfhgz+1wD/4Dc2jBzYSa4cwFUSpzlhcEMQa3zV4rsBzdLZ62ZY/la1o9vxkXfn5c6Uwq7gxq7HOGLgLEqoQUxXcRVxlytejf1aSmNCQpvnsFljonGXjNvn9x45eejSMon/8P5TBlxbmmd2wced/+dDvXPv4cxGvv95n63SMo2xSptDF2ZKVGoEqAseq92kqABfFiUp19YSJClOUWUlTXTNz1q4Glflym3XoqCyYcpysMygrQsqrBwM3zXRzTC0ImWr1mWh0eXx/wj/68CzPHNvI3ITDXC1lIjA0M3DXAmsn5uCu+SmBl9BqROw/Ybh/XwNPSlylsyCu1JH58h2nikQ7vP6mmD2X9jh6qsZcnbLPMUzpDzMWdhSO42bzYKx3ffVO+OWfWOYff0jz0EtzDOOaTYYlhnpWw+27WJA7+eqli95WqdJihVNSVAAuKiDnAr1SgtyMAryoUCxX3outzBePscp69XwqQG9o2LlRsntqmZee23/tG976N3aePnn25Pad3/x2h980wI05AKS7Osv3/Icb95x715SMmZzwcR2rW5NUZgCW9otV2qR0bgHqXI6IC5a03B82hac95pJc4JZkzD0ObmGQKrcFs5oXlbG2Y/AcjetqfFfjewmBlxD4EfUgZHqiz1q3z4Mvwi//4SaePzLLbAbuyZqhWRM0AlF45dZ50Za9PQvwmh8SpSnDQUCg7E0mRWXpLwhAZIGmY7W8ExJGhkEsKgDXeF6K5zq4rsRRyvaqZgBHwHWXCH75p9b4t3+U8OiBGc61WwwbksnU0EwMgWvws8MtJJrJ7EIqAC8ZvPi8Ii+vKHFeKMTsopgxYFbZuDAFdAXs40Af+fPyOckSfyurPp+6R7B5+9K71sUD6R2vuurvPvXisRO3XPPN7TLxTQP86WcWqAXdW5945uB7+suP8/rr60SRHfPgOCpL6kiS1JTJgQzUhZWUS5OM4e1ybbITIConZlTzlY9RVZhfBDvuIWfvshu/HA5ky2JdR+MV5bEW3L6XgXu6x9LagF/6gzqffWyO5d4UcxOSuSADd2B1dz0LLGu+pO6bjMGt9g78CIj4+rMea7HHjM9IPTZidIVKU9v80PId3nBjn8cPRnRjn4miY13jhbZW3XMswB1lG7KFtAkaDFyxXfKrf7vDFx8f8Iu/vZEzy1MMJh0mPUEz0dQT8GM7etlTdqCRmweaUhRBcP5cDdSrN6YQRa9IcX1gTEJWgV2Jn6qALlyYMTZPs6A1rdSjL/YE/STFaz3OhOO/J+m1/sBJeyf+Qhm82+vTqNcuu/frj/ydP/zTE8y3J3C8dd50fYTr1OmHLrGy9QgqzRk7n8wqCmCbqtYuQJ1LEFPaUOOsXZUl2YnOmSVPN+cugMoBrowtx3Xy3k7b3+m5KZ6bEHgxvhfTrA1wnD4PPJfyW19q8YWHNxDpFhtagtnAyhJrAeY+ucoOkTF3lb1jHCfkkZcn6UcOm+v55xlncIpzFCeKwFXcduWARFuAD2Jhu9bzzvVQ2+DQERmL2xtZZMl1g2B2UvD9d/Vo+uf47S8NePDlGebjGv1A0koMDcdYkDtZHKJMFpdkxW8yP4eirB2XIClZfNytK6RKPqIi/25jrlcO5hzYOaPnOY3CfTFlKUacQDcUrMWGN96yyt96ZwzmGNLc+neuv+7OZ8JwcNj3a//9AE+Hh3jwkQeYmmpuWVk4+rptk0PWuy2Onm3z5ptCAt8l1cKWoiZ2fomtXTCjADcle4/IkVxrkyUTRoBdsR6q9pUwY9Ikz8rZikE72k1nNd8ZuJWtxfDdGM+LCdyIen2I5/X5w3scfuX3NnB0aRrXD9jUFEz7KS3f0PChkXXY13yb7QyyhJCtX0mzlcDKk+VOSi/y8JTCk6YIMKl8lfzGzms3osSl5g7ZNDlgvd9kEIts3JqNFVw3zWw+ldmdKnOrqoGrrXx81509brlqiV/+/SEfu3uO1aRB33dpuJKWY2twfAc8RdEM4eRJn2IOjSiywHkCqEoqo2KlCnRGVmBtRqVmqc3HGDy3FE3ebmgbLbqRJBIRl21JMMksT76k2bx+8HWnzsdbwn7n8OMvneK2q3f89wE8ijWvvfO6XauLL3945dTT3H6dww1Xxtx2jcJVMEwMjmNrvhNMZgvqYlpUVaLYbJioBJBlgGkQFUkixqRJDm5TskmWfZNVgGcjJ+QIc6cZyBM8x0oS3wvx3QEnFhJ+84sNPvPQDMcWpmjVXaYDmPJTmr7JUu85uGUGblkkhYJMe/uevXFajZBPP+Jw+GSNQAmbMcwdFEqUF2McjNXhceJwxU74zlu6/NaXZ+jVHVrZ7BE/yuIGpXEcmY2towJyt0KpdlXYMSv5Rz/Y59pLzvChL0xzbH6C1aRG33VoKEE9A7onjb1xMpepWP3y85rbh1h9XmY6zYU+eU5MeemEqQaOY8yeg7paS6RLiZJk3UQIg44dPvvgLMvzHt2uZuW5F/mh9+/58K033f721bXOnytVviHAkzhCOS5337dv28FDB3fPece5/dpJugOfVr1OGNpOE6W0lQsZuJWWaK0z1pYVGVJq8fx9qbdLF6ZkhZy2zYgOzIFtn6vDgnTmmuTsneI6ie3ccRJ8P8RzQrppxK9/wuO3v7iJsyuTaFVjekIx7RkmPE09Y+56kb6XWZ1KJk0y77wAt2ezl2EccfiMTy/ymfIzFydPOuWuRJ6FNZWalNih1XC4ZFuE8od0oyYDT1CLDWEOcCfNEjXK+tgyLwG+WPCqmJvo85Pv6vOe18/z21/s8JufmmF50GDgBASOou4IasrgJ8ayubRSxZFleUOe5byAybmIXBl3WGA0lsp1d4XISpBXsp+GonJUCGi6gn7X4+mDmvYQdm09zZzzzO4J423bc9WrTkRRjOe5vNLjGwJ8cWmZRr0xt33O+8TnP3PUXZ+d5Za9veyL2/FgeX+jFAapNcpUwV1hbJ0zdwXYGeBLxhaYi34SU7EDTQHsEXlSDAtKLcCdFEeleG5M4EV4bkR7GPHI85I/vKfFpx6aYZg28TyPGU8w6WkanqHuG+peCe7Al/i+xM+kiU0MZc5EBnDPtZnP4+cNDz5dJ4pd/Ia5IMDMH+UFtQQQxQrXdXjjLV3++Ks9Dp5pMAjsaIbQNXgJuLHGjTRKSetbS4EUshzuQ3k+Uy1JtKTuO2ycHPAPvq/PlTtCPnZPk6f2T7A0aDBUHq7rEDiCmgQ/H7CU26vS2HyCoALy0ZqV8eKsKqPnBDXuiOXvS3kiSpBnr3OgGwQSq9fXB4J+rLlm1yQvPXfM3bHjrk8Ezc71g0Fv6b+ZwTdvRi4vvnzrycNPTtxwWcrMRJ1uX1MPIhyVWObOR4SNlFfKUXCPyZLiyIGdfZkqg48U/tgeHcvkRUpZF+WeVncbHJVagKu0kCOOE9PuxTz8ouB3vtzinn0TrLabyFpAs6aYdA0tT1N3DXXPUPPIWNsyd82XBJ4i8ASBR1ahpzNwa3zX6m/lhBw6A2fbgU2sZPp2NHFS1s/YPkgL8kRLoshhY0tw2fYBL5xK6McuYTbj24uw4FP5ZN08UQNyrDOnas+mqSRObX34+9444K2vWuNrz3T53btbPLW/xUq3Tlt69DwHTwk8KfAltodTGhyRxzXZFIIsO32xgPOC+pVxJq8Qmqaqw+1NkAO7CniDXUkM9u9MBpKDRwXnzoV0zf0TN912563bdu3+Mt9geNA3BPi5c8t+v5/8Rrv7XOPaPSGeKws2tKPWqgCXlS8hRwBffc473EcAXjkhI7wwIk3MSIG+lSU609waJVM7ED93M2TMUjfhgacdvvRwk88+OMFip4EIAtymS8uBCdd28tRcMtkBNU9kh8xKTjPd7Qn8nL1zgDsJnpcQeBHGxHx9n8/J8zVmpwWu1JmOFWWjb4XtivLTTFIMQpedGwVvvLHPZx6L6MUug1gQuLZf1csmS5WrlCr8aoQckSn2yIP9zL5NHGp+yPvuGvDmW1b4s4e6fPHhOg8832SxXWcgPAaeg+MqHCFsC6GUuMJkUsugEBVpOGofXoTMR1ywkrlFEYCmFdZOsiPNAK+zf6sEOBqC7P3RBXsOvImXGm96yy2/4aZnrgQG/00A//rDJ1hc7fKRTwz4pz+0zFteZcemCSx7loXyOTvLUTBnJ7oK9pGLALZ38iI1gSMBZQXYQujMDtSIDOCOk+I5MUEQMwxTDp6FE+cUH793gi8/1WJxrQFugNNyqStJ0zU0HU3NNdRcCFwL7sC1MwltmamsHCL7uclArguQe65tTzt6TvPCcR9cN1vmTSVFL0ZQUA3CbL20IEntOOdrLgm5aluPA2frDAJBPRH4sSFUZNaeztg7d1NyC7LUKoXPXti1Kps+4DKMXGq1kB95W8g7b1/nK0/3+JOv1jlxLuDA2TrRuk/iOwwdB6msK6YAJ3vOmbyQLpTB/wWPwk0pQa2psHTO3Kb6M1P+wwxbQsAghW4kMJHhbbev8YHv6lFLDjFc+cYb0b4iwJcWT4okHv6dxx/82Ow7bktBdakFCYHv4LqCNLEj0yiY+OKgNlQZHfKWqBLclVt+hBFMRfPZmynX/naXhxTft5NUkzRlfgXuvc/h6Jka9z9R4+xajaPnGuD7qLpD4CgajqHhaOsiuHZwfuDacW0WxPkhs0NlACfT3Bm43RTftextb6yI40uw/0QdV47ag4VEoawHLxyF3EnRWV9j4nLVzgGXbejz4rGEfuLSjAWhA15iZwKqCsClFAgpR5gcxiy4XAalsuijjFOX0PVo1SJ+6C0hd17b4exah68/6XHstM9X9tU5txKQDly0dIg9hZAy24zAduVLsownFLLlYiAfCTSpZqlztyX708JCy/tqS9VhYjtlK3U1ighXrPCVx6dZ6x6f/ZmffN/fOXPuxAe3bdl10fDtFQH+oT/6ClIk379zYn9jz84eH/3yFJ/8asJdtwy4alfE5inN7l0aB0Eal0uizpfHMZBbaVKOcijby8YDS1OJ2EvWLqSISnH9lDg1HDsteOGY4t4n6rx43OPl4zU6oU8Y+eB6qJaLrwR1BXVHU6v4wL6T12nkZbO2LtzPZInnKTxPZjeAKbW3m9rMomt1fuDFGB2xsCoJjY/jSDxpcCo22xiBF9cyNaP9jlHiInCYm46Qakgvduk7wjodcVkw5ig9koGUxXYYQD7sCIHRsmTyymAkN1XF+Il+6LFpKmLHxpibLg0ZRAP+xvE2L57wuPfxgBeOBxw7FRAnCnyFkQqEJJWVbFCRpLiIVhkR5zmIq2AuYJ9ZLRWAxzYO2L0rYst0zJW7It5w85CaC39yX0CcHGqY/t3fnyTqg/+fGPyxR77C+cWO+vTdz4nPnZ7kfGeSI+clIom4d1+fCSdkx5aQay4PeestIXfdGIFJcV2oNQxGZ19aC5LYzinJA0kbTOagFiMnw+p5O7/EdQwIjZCGODL0h5bRT5yR/NE9Pv1Y8ezLAUdO+yz3PMLUA8cD5aJaCk8KagrqyhAo7DgzlRUeKcvanits0qMKblfiZbLE98D3yFwTmzJ3HY3nJllGNKYWRCyupdz7aJN212dqQuBkXnxe9CVeidl0JSDUkjBUzM4o3nr7kK88NeBUu8HAlVamOOAmBjfOPevMY5eptQupzjqRxe/Qxqn8Dgt0L1WkjiJx7diHOHatlerGNLyYO69JuO3KkHe/bsih05Ln9rsMIsXH7q1zfN4FIekPHNJI5eWbGCcH+JhlVE3fjgAcMBqRGoQ2GKyPWGvYhJxA84YbQ95yc8jVl0fs3GJoKMlU3SWMfHZthOV1w8LZRRGpG9Q9934lecub3/rNAdwY2DTX+vWtU+l15866BFqwsSVZCV2Whh5Lccjx1ZBHX0z45NdiZqdijDbcuDfifW8aZo0NhrkJzQ3XRDSCbMUxosiBXXjNRTGcp90XPPe8w0pHUgskT+x3+fxDAcNYMYwV5+c9tHCIjYsWLjgOwndwpMRTgkAaggzYvjL4ytgacCfzfJ2Sub28L7MAt8p6NEXB3p6r8by8QCst2NvzYpSKuO8ZxWcea6I8x9ptI/r7lRk898LTNHc8FMOhyzvvGPDZRzp87OsT9JKARqbD3VyHx3lSxhTdQkLIAmD2V8mK1q8AXGejHRzL5K6jSBwHJ0kt0FWKUnaQ/lSQcMflCbdfHmNEyHvv6jOMbZbxcw/5PLnfo+YLljuK51706PRlppIEryjKi50nbGvgDTdEzE6mthso1bzvTUNuuCzGaJibMkxNgDQKbXyiyGW9E9Ab1EA36fcaHDqlrtt7zcSvC/jJb4rBjV4DMdl68L4/u3xmIlWXbJZ0h9rWRqSCDh6pkujUIdQx8+2U+fUEjObQKc3n77PLi0kNE1OaW6+LaNZsHfBF05PVWz1zHdZ7iqde8Oi0FdKRdiaKcSwzCccOVpEOSAcpJa4UFszS4EuNJy0QPAWeKmf0WZCLsuHBsY0AeeNxFdyW4bOyWjdn8LRyJPhOjDERZ5c9ojDAn5B4WdpbZVV5I1lMQUleFeu06E7Xiih2mWoqts9GeGLIIPEZJIKaY4dg5jUkeUJLyWp5qyx+l/0deTZZl9lTrbOeyVIaJUma5Q1UNpc9IU5SVGxzCdYxS9g2q7MVQ3PljiGRGSAdTbsteOoFh/W+RBWKZTSoHiF0YxscGoHhtutiJqY0JrEre02BQqCNsvItVkSpQ5K4WZDsM4w81nseR885LK5Hasslw8vf9a7vap1f6nY2z43ONbwA4PuPLiHk2geXVp+768YrjtMZ1njgpTpCGGpKkBjBAIdUSDCO7Uky9kiMoW0yPaU0nXXD+fsala94MYBX9Vt2cYRA51sukNWcClUGOVJmVlYO6iztLMk2bs1948qzk3XSK7Kt9yjAbdu6FF4Gbs+hKDG1DJ6xuKPxsuyo68b4fszpZc3vf6UBjmdnLMpKgmcEfKNElrNrPiTUgs0O1olil/e/dcCfPTDg5YUmvdSlnthNaW0VYDlXRqg8J1AN9vLSxVwKyUqBV37oohbGcRRuaueluBnQlSyTZrZuPHstdDY4KMURBmFSZuua73iNBpEWtjEi3z/jQoeshIMA7aBjK6uMsZI2zgJvo1V2blQRhKepAgSTzSHz6yFffXqNibln73pz+5oP+iL5m38ug//Kh+5FCOkdPrbCTNOh3ZG2LgBwhSGQln2G2F9upGMDgwsiYQPKkLoj1QoX+b45u+UAHw1ehJRFC5oS4AqbVvaFrRZ0JdkoZrKaiqx7PC8kcqjMQbEg95yyq74EuCxki++ZoqXN83RlcE6Cm7G358RIGXFyXrDUCRCOgy8ZkSey+rUql7sqHUaAlzkdUeIy0wrZuWnAgfmQQeowTMFPBW5qcJNMhycUzlKZQlcjnQp5bGcn7eZdVaIijTROqkmVRDn59uUqK1ZLkUpnK4UurdkM5CL/3dh8iJCmcL1yoOcOWAmBsgWOSjxWmg8VqzkbompXm2zAqrbxheekvO6GmCsu0Vx/2THi1T/1zEUUwgUAb+l5hBBs8iWLi1PEMUz6mm5kl1tXgMnSuLGxjG6EtKmkLIAYL2/9htJECLusFr2AAkmZIrZTqezN5YoMtJkEyF8Xf5aRfVkKStFg6ylhwT4CbmmfvRzoefCZgTvv/nF0IVFcx+pTz4tJiPniIzUWlmq4EwqvWsNRdVAYU6TV1HVRTlwmfYahnWD7jlf3eOT5IZ0koO841BJNlKXTlSwLovKCMyE0ZedQHmiKwpa01mE2U8VAquzvdLQgUQInldkudraWJ8mAXibTdJFgk1l5RjU3IWQV3JnNW+wV8wrXfySLXc1wl+UdOnfosgK+VAv6A4+m30RNSo6dDDh5fsDFFMIIwE8cuJtaLXjN/Q8+ccuBwx3aPVhdT3nxpGFtKLKdGey4Y2kMHpnVZcragWJYDN/4UQiSPFkgQOXPwuBAYbWpLGVs55uUGlflwM6G6eejEKrALuagKGw/4sUAngecue52clliMr09WkvuuTGeGzHf1uw7UgPHs8P8pSnS8wWDM8ri9pqKig9c7UuVhScexy437gmZmRzQXqvTTxR1BW5iv4tK7QAlFVcBjgV58YvkWKWmyPoms1p9pUm1wNWCVElSpUmVIMlAXi1ey8shZA7yCqjzkgmBzkBOVtKcZ6LLpN1IMcZI/cqohTwyXauSOxHCJrvCSPLC0TpLq4LuAOoTwS3X33THa/7wk/c8/Nff+5aLA3ytC51B+h3Nmr5h99YhylF4bp8XP2lYnq9Tc7MxaFif14oRU7EAyxSrvsj9JDL7pGom5Xd5nhUrwWEKBh8v4XTy2oisBjwv9bTNxXmnipUlquheKYGdN99a9s40t0Oht3NL0DJ2CW63qE6MEcR84SGfR15sIn0HT9pdK/JKvGobXVnxN57NzBkqZ3G7FKdaMRi63H71gO+8s8tvfqFJlPr0UkmQGsKEbOWqVv3pTM7psRvqlZgctFPW7efgTpVEKW0ZXcpstISulCJXa4BMCfKRbHPO5PkiXYnBxIVkXh25VyQAx5i9+DZC06pHnFqK+OyjAXUJcRxx2Z6ZG1wRfodRycMXZfCofxLHbb114eQXf1BtOMBlm3ooJ6U96JGISXpJA98BJ5+EVP1A2avxrKRh5H7NvmyFwTNw5wCQFVBIypqH6miDnLntFiT5ezIGp2jDGmHxrBvGVaPgtuMUxpg769n0svY218kbDpLKERMR8ydfb5EaH1VkL6sBZtnXmDsbIxqcsXY9Le10qDQPNh0ELu97Q58/+GLIuo4ZpAGDVNidMTIWl9IgE1EUnVm7cHz9lBVrUlRALkidbJSDykDuGJS2ciVVBpXaCkabPZZFaXJpUVarO8sy5qIppQB6KVUuBPiF6/sFGe6c9JTG92Kk6nBkKWC908Q1gpPrC2zesfaDP/r9b7l//+EzX7nysm2jAO/0Qjzf3XPs3PLu5186i1Qu613Nx7/a4qVzLWpulTXKKUgjd9438RCiwuQVeVIAfaw8s9DiY5ozB311todSotTiWcXdyLCbDNiOEqWTUtiBtuPeNiabjLnLANOpsLfvRuw7Ijl8LsAoFyUlntQ443UaFQE+7qLkR9HpVOl+yh2VOHHZvSXmqkt7PHaoRqw8BokgkOCmBifJNhMQWRdOkulwZCYWq79SVFhcVKRROcojnwnpKJ2BO2tnU6YC7rwWyGRlAjmTU6weogJuCqxcnL3/3EeBFYPJgthh5HDFdsVv/v1zfOzeBu2uSziMmWhcsVvrwR5HDr9yAYMfPdmjUdd89bGAj39hG73UtXu/h4pASeqeLsoox0tAv/lPOipNCsBXgV4BtypqvkvbrZQswnbPixLcNsgURbe4U4BbjgC8OvzHdttTALvIVhbMneI5NrFju4JiDDGf/HqdlZUawnes7169CcdrUCosNNK7qEdZdcSb1oo4dpidlnzvG7vsO9IiTAP6yqOWWi2el7MqSQbufK3QmSeep8EtizOmx7U2lRusMmpNS5TOVyRTvJbFtuqZBpd5P0AuTWTZHDHO4GNNK2W678+nxuKmKcaP2J2uL9uU8PffKxmEipV1n/q0JBm2cUxZXFgA/MH77kEpSXd5lSu2BCx3YK1nCD0wRo+MZRiXGd/sI/f/S3ky9lwFdJXFR8aLlYwtqwyuRIXFc7kiUc4owD0nGwDk5lsHZhlOx+AWqXidvU5HDkfZzp2XT8In7mkSSg8lVZa9HL0RxzOYFyzL+XPO4hU3RWcMnqQOfurwvW8Z8jtf7vP8sRqxculLiZfqzD0SyNRUzpOx7WWiKhB19rtG9y2qMnmqbVlqPuLDSfOxEtpKoaJvM5/LIoobOhnT4/Z6VovlqDB5Dtpvds2vkqH9HbF0GEYeWtupBGsdn/llj7UjZ2Hf56haHI794oeBPfUvfe5Dlyi9jCc9jp6JEdixvknGNK90sS7A+EX+nhDjry/U3q8sUUQBnPFxyLLC2HmQmU9tcpx8k9dMe6sxcOfpezdvTNZ2ZkjRIpb3dCbZEaPciMNnHbqRB8rJ5IkZK48dv3FHT8boQKMxLzzrxikTPw4NV3D51iHPH45Itc9AewSprdl2Mg2uhN3ItRibVwA7b4jQxcUpvWZbQuEUg03tnykNqbSAV9nuFFKXEwLy6Vpp3t1fGABlcFkEnmPXO7+9L2iYGGH1i5Fj5d9kxJ9oSX/ocHYx4MAJGMYhW7Y3Lvn7f+8n6ze/9vv6r71lpwX46bMnEc7iWy7bo392c+0EL5+oc+CUh9ZWn7r5UjrGPt/wrhsHdfZ/1WVKYPM5VSCUwC77GFWFFdXIUM0c5JQ10qoC6uJ1luRRZF64BbcFcDkUyK3Kkyp7q6yv04tY7Wr+f3/aZGUQIHzXyhNpRlaVcnDON9acI9ME8jkxBYNnyY3EoVV3+Onv7vK1fS1WQo9IOgykxMt6KMuRDxmDV+vphS7KaA06A7cuMoelsyIyBjdFkJ6DXUmRMbiVRGnholDIlFKHl+2EpUzJA8/SKhw5N9+kNq/iz2TlxlIIHHfIobMJL57Q/Oiey3/2+ZeeeFgnwz+DjMH3PfM0juOzuHSYtZVl9h0SHD7n0HSlreqT5X+0+EXfJMrHWfwCmTKiwUUJcjkuUUYH0xTAlgKpyvFjqgJqR0qcTJI4BcBzza2LoNJ1dAFu18nrL0bZ21Uxnhfx8a+7vHS0BtJFSomfl8ZWrM1ij/jsS75iNSGMJnwMIzIl0TLb5Mnlmt193nVnh9/5coB2fAbSw5eiSPooKYgrAd04k4sqk1eyh9WaGK1AGbsqaCMsuPMpYTqbFFyMlShn0ZSTaW0CUMhReVI4KyMYKN//uUxZ7YGglFgI8BzN3h193nxHD78R4svnOXe2xzC0G0M4AJ3+HK2Gz74DHT51d49WrcZM3RBkk5ns76iOeDBUPcCLuDz5dIERB0GQF+abCwbKjHjGRWApSjYvGPLPA7gsAV4kenKAGzsnO5MirirdErcyHKjU3Ja9XcdOrVpraz53X5Pltg9B5p6ISjD2ChKFvEZkjIouatsVPa0SneZuisNUS/Fdd/X57CNDVno+kXIYpDKzJ0Xm3oiyGVuWbJkD25iy60cXbJ6PcxA4ubOistcyey8hVRTnvQpyIUWl+z4f4plJkxE9LsbkihgFuDCIkS1ozIj/bZPk1SZm+7MkFQhR444rBa++0jAQEyTOHE1vaAF+9OgR5mandn39wad/prP0IrdcEuA4uWtbuQCVeXLjDcLGVOLhagCaY7x6sStAHz3ExSVKnjgZAfbo7O9qh4sd7s4ouPOdDXLmVhXmvoDB83ET5cgJR9nM5fETgkMnAzQ+QjqFq1RWD1bjB1FxNcovX61FKZlcVOSJKJyMot0sdcA4XLEzYvfmISsHapjUsyyeWpniVFyckj2rhV6Z4M7LaCFrLBCV4BO0LOeUVGMbpe1NoyWZ9s6vS0lGBbi1yGap5JpcjEkVMYYHM0LlOaHmgKqudOWsnTxIVrS7LueXaxgzgetpdl8x9zM7d9/87MnjR084npOSxOGmTdP6rZdu6LBpss4g1IRRShxnM6cTG2jmk0BHRhmP1U9doLurX2TEGiybcasgH5UnouJMiEqwWQLaMjjZKOCqD149si2tVRXcFZBn+9W7WWlozt4qe+84MUrFfPGxJoeXa+CV8sStWJcjNywXjosYf4yOOStb/nR1d7O8jDZyuHQ24h2393ny5TpolyS1WtxNs+xuOiqVSuasWnIZyI0ZmVVTvM6K6YzMVhWZH/bcp9mKIUXG6jpfYU1BTGXCp/o6Y+lKe1vR9pKzOWPnq4qxYqUr9/yJEkkcC8IYhhEMQ8Xiyir+TPLWDVsHm7qD5IQz2QzxfI+tGwZct3fAwprPelfR7im6fTunWQiNTCARoEV+QcxFg04x/nrkC13oLlSXrvEALQe0uAiwCzZXotKEWwF3Np+w3LaDC4HtlAOCihFvjs5Anlh5omJq9YjHDir+7L4Gg6EHdQdHClwxKk3GP3/1O18U4AXIKzLFjCV8MpDHicNE0+Hdrx/y5Uf6PHHQwzRcBqmPJyhuNFX8/lIHV9bSAuQjyz+6vMGUZfNUWj2uK6ydB/U6Cy6lFhX9LSqB7mgMVeruMi6wfyZGgT4GoDLmqwTDWRVklAiGoaA7EHT7mnYvodvXHDsXcv1ywp6BZr2X4kCE1nbi05a5Ps26y2rHY37F7twQxdpuHmRsIbrAFMtq9UNUH+OW4IUAH5cooxNNy+BSFKAp5uWpyu4NSmS1KSW4S5DnZbMGxylHKDvZJkyOGgW6W7C1PZSyAabnRcRRypcfrfPyqTq4LkKqDFTZ3JBKcCnk6EUdd40KZspZMz+f43McKxV0uV0YRQ5X7kh426t7PHeiRph4pNJloBVeythnyb1wxhjcPpuxz4LKbzaNVgKV14NIgVEgTanHixVVgtSVWYa6XDXkOMDH45IRsss+W+UjFpI3r22q2KlJNokgTgS9gWZhJWZpLWGtB+fXDL1hQhhGDIYxzrH9n8XgIPUKE60Bk62QqVYAYor5lcB24lQYVoisEs5cmIsad0xAjFzYCzQ3FwN1ztjVALPcgaCUJhWrsGDsHODl5NRComTMbRnbFEztFM/lazcLLh0V43sRL54UfOWROv2BBw0XKfLKQSr24EWymJXvWT1DeS2KRVflfI6Vz5ZzTVTR7dNsRrztjpDPPjDkuWM+OB5DLfEyLa40qDS367LPkJbygHTsqqlScjqKUrpIy+b5qpIH+dpYsEtdJtqErrop2TXXJbOP5zjGAV4lxYs6TlQrDEtSldJ+3vn1hKNLKd2hJkkFdz/wFM+9fIgoTnA+evcCQkiSJGQ4dMAYUp0ShxGENvWa/wfzD2SEGNUlF2PunLWLDy5G7uCLsrisgL2quQuQW71dzWYqlVUYZhWFtp0re+1U54OPgTs73HwKbVbg76jEHk6M68YkJuULD9d48MUaBA5I29DsVkp4R0pjq0f1zcUkihmNZ0w2VjpvRk5NPtekBHo4dHndNX3e8Zo+L50MSBIXIxQD4eCmFJ9JpCWLlx/h4kxeHWKvVM7cls3te4HUotDhhd+fM3q+2mYMXgztHAP3SMA5AvLSVbmYVBk/X2BJrB7Apds0W7f0CU0HTEKSCKSTIJ1lMBrnpf2TOErQ7cfML/tEqa1ym6rB9pmUVl3iqFGpIaFMkF3wocQFjF2+tm9kFeCVtq7qzgIjwB6RKtU0feVQY+BWlcMpN0HNAe1WQJ07J9Yxsc9KxXhuzLMnJJ/4ehPwQLoIoYouIpVtpFrNulYdofwqieKcVDJ1Fae1ZO6KBjcCndrWPRtYqSJ9b4zD+94w4N5Hhzx11E4SiLWin4qs4CsDXZoDp1IHMsKLdvVAMQL0/KcqA72W2X4+eVCca2+Zsbmwz8U11JWBnbJy848kwMrET3m+Kp9PXATjFYKUWV34ZDNl2wbJRNNH6xrDUDGIW2gTINA412yXSCkYhpId05IwgjCyX8x1yyWreuGqd9j465K5xegylIG6jKgvspOAyFha2E1kC22XM0fhqFRAnrWmlZtN2Z0dygH4JbhHWLvynDfW5lJFqQTXTYjThPufqPHCkRq4LkgbXHrCVCbHVgMrcUFgNS5PiiW38qJogKjUiIxUF6YSrTJHJXUII5erdw953a2WxQepZfFQeAw1OKkoA780twszjZtWbrJK99W4dakkGGWQRqCMrUcyRiCMwAiQRpRSpRJUluydXVddvfErc90vkgexZ2k0JT8iYQxjRAJhLDm90ETPNwkjSW8g0KKOlB6gcXZt85BCkCSCbk/T7hqW1mP6Az0qLS4GyBFwixG2HjXzxcgXK+yrMcdkdI+YsfoTQbH3TrF7cd58O9LwUG5dotQYuCtD8Qv3RKUopwLwTKJ4Tszh84Lf/XKTMHah7mbyhKI1TVV3CS5u3DL+GNErF6y3o0CvypTq5gDaXEyLOzR8yQ+/rc8XHmxw8Ky9+VKt6KfKVhmmWfIHYfV3mo3lGFtJTA70CsClKYlNZhpdaoOR9hoZKSzAdSVWyplcV2Opi6xsFUBXPfoRKTvG1jmmZD4HsyJX4kQSx9AZSJbXYLWd4HopnpeitcbpN1+7cWPt4D/ZPfE4rnI5dNLj4edsMqBaGVe1wRgBaxXUVZ1dvUPFCLOPSpKxG6gAefn7x4usZKX2QxXsXQG2zIPLUXDns/1KvZ29lrrU3llwGZmET3+9wbOHa7bdRzgoYTOXTlaDXW0ursoUxCgrveJjRIOXVmExwDTbSGBkApaWaO0QDV1uvGzAd7+hx6/9ocdAO6AdYiEZaBsjSJ2RSVrKQsacldxByQNejMnY264qyoDJvG9jSvDn4JYmIyMzuorlkmWcccfdlAtxk+PJjIIbG/sJCSZLFumK5k+15qUTCQdOpwS1kF/+f676J6993c6fcFpiZfLkGf32Bx6NuO2GdV463uLQmQlmGgbfG5UI5QZFYuSOZORDj0sTMfJ6/N9X3xdLXRU4I3XgZkR7F0CvSBJV0d6q2OmhshGVMmOSJK8UTAtwu07MoXOSP/5aHTt/xbJ30bmf/37ByHhhWfne1UBTVN9U6ipGAjxdrQ0p5wqarLs8zTrMdapIVabFU4fve2Ofz9xfZ/8ZF2SEEZJh6uKQ1Yvk5zrN6DnNEz85c1ekkzFZ66GdjZV/NpndhNKANFa25CCWxv4OozN/XGcB6sjqPAr2C2qRxhh7hCAzva5FeY5zP10LgcK6Y5fvHNCP13CCiBv2KDz02w+/MJh0Xn11xOn5mKdf8viXvz3BXF0yW8vSqaKcQ11NkZdLzcUi4pK5q+AeuSmqsqSqYy9YLaoMPrqPTKnBy60CcxZXY+C2E1l19mztQKU0Kve7VYKSCSpj8FQlfP7hBvsPl9pbCmm976KD5hUYivH3eaA5QtyV16MNyCOeeGUilaOFrU2RZQo/ih2u3BPyztf0OPrHPlGqQDikwmEgBE6a2Xe5hCR3VETlU5hKWUauywXKZIyOlSYFm+eHMGWKX4CWFvg6lykVH7wK9ipTl/HYKLgvuAGyf6+FvaGUzEWxXVkwGongjTc6fM9dPe57RnHfPkm9LnC+sE9w+pxk/wmXjYFitg6tWl4zne/xXmYRqy5HdWlhDNyj4B//ghcmAi7e3DDK2vn7nLVzsOfMXQBdVZm81N0qDyJlRZrIcmi+UimuG3PsvOK/fLrFULrkE7TKrvlsBanWQFclyQV2wCuok9zyKtLkli71SMq+qsHFSH1Kqh2S1MVPE/7me3r86f11jp5zQMWZVHEZCIHK5Ummx4tgcwzkuTdvACe/4bI/s6DKmD1jcpXZiFU2N9nv0VIgTLl6XGgmZMAf1+OvoL0FJflpUc3D2B9KKVnremgzgcDj6p3rNGfWCWo+TkNIphzFpVOKiYYo91DMwZ11yFS96fKuu/D1eLBwQXAhuYD1RpobcuCPsXaeSBkFty4lihxlcGfE3851dlV/Vw5pWdx1IjqR5jc/2+Lsog/KyaxBmckTM+J7F68vEjiN3OTfWIZX2DtvPKj2aOYpfFkcRTOEVKSJw9a5kA+8q8sv/65HO7ZTj4yRhFpZ2zDNP4eBVFDahiXIy/+3P1HZXZjNbyqfZen4SGlKBjeVa5fpb1Mw+CsEnFVQX6DLR8+lrjgo5XkxRe1OnAj6Q8VK28ORPjtrU0iniXPZNofpmkvc8THGIU5Nkb0s5UEO7FGZwRiAR+6+CqjzVqVRT/TizJ0Du2RtUwk2TRFY5o2vSpVBpiMNytEZo+tCmlg5oitSJWfspHh2VIzjx3zqCz4f/mSLULtWnghVyJOiqXjMEhvR3cXNXoX1xSFuSgKtWIVV0Ocpe2P3PdKVUtp82pN2CJyEn3xvj0MnPX7781aLgyIVkqG2vZsypWDwsgArv1iVuqKKXWlBXUoWYzI2F2WhmCUdW+pqRhI/Vsbkv6sqM/Iml1E9Lngl9h45x5nOTwVILUgSCjWRakhSxWBg6BmXqWkXZ9cWzVwzJUhTVjoe8yuCQZiB/CJyYxzMVUflG30ouDCavrAwx4xJFFMJMrMtuqtbBqqy2EkpXZEqOZgrTC7L6sBCdxfPdtbg6hr86dfqrIU5uC3AXWm1tyNG5cnIqpPbZRU8F7Cu4LuqtQupkv1gpKpvfOtFPVYnLiVKK7R2SFKHCS/lPW/q85mH66x0FcgYtCLG6vHx6sLRW+6VmdzmgcqkUF6fkgebJmPxAtCZT15l3PJ6Z7GdyQJHWR2gP4q34t4b1+e68t+rkKnWMAw1C6sJZxcjUj9hU5jiRHpATA/hreJ6BikbuI4s7mlBzsblB8g1dfnzb7y8jIN6JCCrtj0VgKmMiJBmRHuX+2FeGFTmw2lKcKcjAWYeZOb73DgV9nbrCV+4L+CJF2roiva2TQ25PBmtNylasyrsPWIRVn52cRLP2LNiFVa3wa42Q5hq0GkkypS+eJK6ODrhtmsivvNVfX7/ix6oCITECEGoHZQQdguSPNAUJajH5QoVH1zlPRK5fZjXzshKoZi02e8R5s6Sg6bSkqhzEsvZ2uQ/MyMrfp5DGSfSgkYrsq9YKA2k2hDqiIEYoN0Y4SY4j76kOLfg8MQ+j23ThrmWpuaXe79csMyKC/5kBOwX3HUVYBcsLk2pW8cYW4gx9hajwC5dlOy9MjjZiDEpM8dEmkxXVyRJ7pjIikSR1j3x3ZijpyS/+4Um813P7nct7aB3JSh3bBiLFy7Q3VXX6CLsPf4YSfRUmP2CrRbzLRhHuu7t/jn22U5e3dhI+ZHv7PHwCz5HFySIGFBoJEMhK5tIZaDKQC1G7sJSJhX/X2Qzs+tQZfMs6MvBnMuWAuymsmrIXKZUpUsu6cYZvCzyK0+iGSGL/BtYohQ065I7t0uazYQdOxIazRQnCR106OEkNRSBnb7qlZOkxjNur/SoypUCyBcA3YyAo7QFK5VvRX11hblVDvgxkBczssdfp4X2LhI6+ThglaBkipPZgp4XE6aa//rxFg/uq9neNulY7S2l7doR5fyV4rPmK8v4ajXG5NXzU8X6hRnM0rUo93ivls9Wy2htu5nOHZVUk0gHlTi87qaIn3hfh1/4rx5hIm0jqpYkmasitah8NpOtxpULa2xLGpXPZ9+LSmyQdddnSSAbYIriBjAit/Tym94UTguV6/+KK/8FRGouOG8lQVibU0k7sSxNApx0El/WCVSAs2OjQ8tzUKFHo+7gudaVEBVGyfUglQvxigCnCuzKEn5R96Q62Oci7F3Zf15eTJ5IU3R7222zdUWiVMb+5ro7m3FdBJcywfUSvv6Uy2cerBNGLtScQnsX7F0EthdmLsftr+pCZ4+LNx2PtPzl3FRIg9IpMCqvMhytFU+1RGqZbbxb7qRWqye853UD7nlwwL1PKWsbIkFIYuEwyMkn+5RlJV/G1rJSyltZZaxFmIM6+5wy6xEQ5fu8bikHen59jRCWuckykjljjxEhVFeX8lxWDc0Sl6ZITglgGAk6Pclx6RC7DrOzCuey7Qm9qYSWiNFkxeTa1qbkr9PUFHZVuUPahQgvQW5G2bsSNY+zuKjq7aq3LCuORa5/i/3Us1R5kdzJgVwC21FjQFcluJ0M3J4bs94zfOHhOgfPB1aaCFsSK3LtLahMkDIXgLtYjYobW4wt+d/4kTfT5pbc6DE+RrhaK16m76VUSJ0itUMcOuzdFPOdd/Z4Yr9HO8rSr9rq8QhFvg+EJPPGL6jsz3nTJneKG1LayExlLW0lm+dSJUv4iKyGvAC6GCE7I0omh9wFqUrdTKBfQAj5OTLZsCJj29e0Jk1NMZmrN0jwJ2M2DRMcoXo47jqbNixQ91u0ewH9oUN/qBhGiji2rWppHtVn//GLPS4WcJZ3qCm+SGmxjSZLygCzBHYJ7twHL4NLWQxmNyOMPRJQ5omcqosibae8JuX3vljjw59uYoRjfe8R9qbU3vIin3ssoCwvUqXJ4Ruw90glH2OgLpj8wlY2nafttUanEi2tL66kJk5dpNL85Lv7HDnn8uHPOMRJCXKNIBQSpfNBEhm4q61tBahzXWEXgQJywhRtZAXQhQWyzP+ZyKSKKUdM5IGjycBusvd5gJoHmtXiqyoRVANwrQ1JaocdhREMIkMvhPUBaBFzDRGpinE+dZ/D4rKLjFJ+5r3LzE7WWVxtsLRWywbSZIleYYp65bwJIv/C1WCzqsWrAzVLthsbM1aVKhWPO2f2ciZe5n2POSYyB7cakydje9arbO8Zq8FjXC/myLzkM/c36PVcqKkL2buo+a6sLqJM8IzIsbHXudP053G4KTVARQ7kWry6PXpe71EBusyBLtHSanEpHeI4pdlIePfr+3z5oRpHzmdJBTugmlQIBnatsZ9RZ+A2JdhNAerMLSFL/hQLTu6k5Kl7y952xruoyJNRoBeZcFECOQc7lZV/PGDJf08+kTfVhiSFKIFeaFhsw5m2RHoRP/Udq3zPmzu0Juo4r7tumvX1mNOn6jxzZB0lezQ9hZRBoaXsTSyKK1Ju6lohgIK9zRhzV/R2kRipMqAZkSeimH1XuicFuHPmFtXB7Llzoke225AVWSJl5phkTO44CWGsuefxBl97JqsWlK4F+Bh750VeSojRYJj884+mn3OEiz8P2aPXbxTolUPrLHuYOynZViRWd+tSpmhJKiQqlWihiEOHN90Q8abbBpz+kkuorQ7PKqFIcBgKmyyxHzkzrjMDO7eJVUFhuaOS1YoLCuAbIUqyN/aaGpEFniNALxuidSHrylk5pQ4f21i2Ik/yESZpkcm0r5uTMddv6eMozZGTEzz6wmY2btiEc9uNW9effnHty196xPtrv3X3BtY6Lt/xKsmrr3aRmUiy0iKLuLW1eYo2tgp7V1m86pqMBpemAmYqy1cO+gpjF8DOgV7uMjDqnIzqb1Wk39PK6wQpbaeO9BIeeMrjVz46QWqc0jmRCiGk3QdIlGn5UQavOj4XZ+9vIolZIhsqDspoyr4qVzT51KusGEuUjkqhyaX1xoV2SBKN56X83I92OHjG4YEnJdoTGWTtF4i1YlDCKUNSxe4Y1+SFF56ttvnnzQLKXIeL7AbQlKMkjCivcb66mTGMjHTZj8nwsmfVFFIZY2dRzk1Kbr8+5h23xyx3Ep46JJGe92Xjbl1Xz5yZ7T20b/no6pr/ExOu5MotLjOtGr6v8FxT2oWFWSNGLmRh9Y3XkKhqlq9S5qoqgeNIZWAO2KoFWEnkVALKoqDqFcBdlSrOSELH9lqeWRX8yu9O8PAzDbspj/SyklgXRwpqEnxJtsnVaHPxhUdWjFYMyRkdRqSydi+pxhqmK+esfC8qN/1YVrdKBpU5gGJc6lV/ZmB2JsF3DE8877E+kGNLjSymiJcVhxRaWFxwd34zy1KlGLfwlyuyq3Jz5+9H/n7lZxeUFZty+FRueigJEw1F3a+z3p0gTers2txk88TSj9TMCwedt93soaSgPxCstw1BIJlsClp1uz+kEIY0rWwpIQz6gkymGWWxsRni+RYlQlYdlDE/eWRbjFFpIi+iufMdBi56qGpgmZXCZq9TL+V3PzvBn93XwAQKhLLoFA5CypF+y7K/8Rt0zFfZp5piG8PFmKQcK5m9CCDGuu3HO3x0Nj/QZMxtjC5rVIREakUqHOQg5T13DXj5mMsHP+IQ+cmIUW+0S0hWZ5Tn11ObrTGYCigtqxqy7GbmG5s8HstlS8UKzGtN8snEuZlgRLUuhpLNqditWfJIVG+QCovnGjyV0BuknFkQdHoKz/VB+NYsQOPEiSYytopw5xZBLdA0gpSabxkwSSXDUJHq8m4rHYLxEchj+juvRb4IsEvnxDA+gncE7LnfLTKAV7T3CIPLtOKkVMGdIiu1J/c+6fPRLzUYptkUfJFbg1nWUpgR7X3R1HwV6DD6ncdk2p/HfiZDQO49X5DRxFxQQmtkJbMpK86KULYwS2bFWVKTagff1fzoO3o8+pzHvc/ILKCT+XKLNg6htu1oRRHJuHWYSZeCUYVtNjBiDOR500OmuXXl/JVAz9P54zFMRpQVI6OaBCrOooE4gTC2IO8NU/oDzXrXbii2ZYOi1bT2tjM7ad0R302ZaQ1p1hMaQUzgJwB0ej7nV2qkqSp6BcVFwCxH3psRwL8SsEcAXrUHq+AW5c5e6gIdrkc98HH2lmkZYDox/RB+8bcmOHbWxzjlbskj2juXSCPAHgM0FwFzAWExiudvIMhHpvVWWSp7XRZfVfX4hbUpWmYVh7LK4gqRaoRwkJHm0q0x//TH2jz6D326w+zLZHtOgiDFYZibCXlxty5BbiSgM1AbCodFZQGlkWRdSRkbZyAukzwXB7qgrFspk0J5ml4UJ6e4MYz9eKmGpY5gfWjPad2Fhq+pewblJAxjafcAve16F4OLYkDdOUOtlrK0plnuWJ0bxhOsd+v0BnJEB6qLgHs85T7ukoyDfyTAvKhE0RUfvLKNXcbmBXOPuCaV3Xkzz9txYpIU/vOnmjxzILCet8yZu3ROXDEqS9QFN24F7GPMTe4EiHLo5sX4+gImH3NOygaIamJDVIKrSnWhsAxeBJ1aWpCnEi2yI82kitbceEXMT39Pm//w8UmiNGNxKKLCFEWocy2eFZVUQF5IlGrzr7Ab9JoqmxcsnhG/LOvPq6w8Il0y5ia7OYoxoZUirHwuju9KhDSsRn0a3hChBKttnyNnXQKVIut1tnotwjjFqW3+Lhr1Fi8fepJ7vrafeuBw33MNnjnQoBl4XDYnuXaXZOOMoObbHRGqmacR1q0AWoy/pwyISu1d3cBoVJaUgB/dn7Fk77TU5dWkzsiRBZZBylcf9/ntTzVpD1zrAWaeN0IhhMickzJrWS3lrerw0uq8yAzCkbBMFO/FOKDHWPsCvI8AvQT5KGtnU2FzSVJNAglrI6ZSIY229SqJohVofvy9fZ5+yeeexxTUE4rCEazOTLRkSB5TlCA32NJYCtvSet5ZrGpzJrmE0RSMncuXnNFFrr9zw2YM6IbMusxOnMy7l7FBuOsIar5izw7JD759yM4tQ5r1LvsOw/3P+qQ64a1vvIurr7iVXr+Ns9xuokWDA8en+L0/206Eh6tgY90w2zBM1YQ11GObyTaO/eIXgLtS2lqd8l+CvNwJoGoJinFZUpEkpUwpd9i1AE9H/W5prUBZ7KtuA0spE6STcOCEw3/5RIsjK54dgZX53fZZluxdaXgeAfnF5MmINBnrZnplyV3K2rFalJLFy8RK6TRcLI0/NiQoL8QyuthUVuRSRRiEdJCxYfd0wt/83i4n5h0OnxXZ9awc0iXNQM4YyHPvThXSK/O7IWNxUQSaRYCZs/gF0qXsDJV28bOvs5VQSjsLXGTfNT/vSglcV9o2tU6TwFNEUZNrd4XctNuw1hbM7mwyNR2QNBOcuZagXhNcvQPecG3Kiyc1gQMTdZioC6aaisCTIxe6yrzVepGRwLHC0tVET7kTQJXpRzcxUpkMKZm8oruVzt6PJ3NKoCuVImWC5yfMtwW/+JEWn/l6HeOqMh2fSZOLsbeq3IAXOicluC+W1KkyeqnDRwE/wtpjYM//7MKalKoOzwFdDUDzzh/L4FLkr7PgM9UkaFxpXZV2KPnZX1UsrAvwK0g0AoNTMHkpT7IbLX/OWFtJMFlzTOmmiCzILB2SHNxSZ1+5YjzkCSCpKzcFFuQiGw2hR8oXbHp+paOAGoPQoTfwCfyYR55XXGV8rp9Q9HoOcrIlmZ4I5men9Ve2bGuiZMpMC+YmJNMTDq2mQz2Q+J7d/qNsEctAPdZw4MjSr76gMaEiM1QFuPm/H3FIVGkNFnUnecXgmOct82BSJdlrW2sSofn8IzW++mQ9qzXJLUGZMXjO3uWuwdV5gxctpqro77Iqb0yLVwlbXAzVF8qVC+YUku3ZrqsgL5k77/QpB8LniZ9Kat9ItFHZn9nXSeIgjOQtrxryzlf38UQCSQI6P2IwCcYYEgNDDaEWRBpiLUgNJMWQfjs3PtXCPpvqVoRiZJv31FS2Ksz/Xpr/XUN1G8PC565sumDb0SBJNFGk6Q016x3J8rrD4qrP8npAfwgqCFjtpV9J0mC+HwrUB//tr1HffMv6ifNi/cx5/dfD7hJb5nwmWw6TDYdmXdGoCWq+sVtdO+VQy3xUQz6+oUzo5IClLJSSlUrAyr8p/u54GeyIFWhKcMuMwYvqwLIj3snA7TgJqdR89sEa//JDExyf97MmhjKhg3QQUuBLCKQdZO9kY+Cc4rONDxfK7cNyMH8xcUCAlJJiWxUxOqTfTiKQo4mb3KkbP6oB7Uh8w8gKWbhSiDJQu2BagRmNEwSgDdOtlCv3JJxeVBw+5diEj6gsOdk/MiKTCkXgPP53xu/k8Zs8+++M3ecXTfCQ51oqK9n4f3CkmhDibIxykii01tx0zS6u2tP8v9PBgcf3XnWX3aNnppbgeZLNUwa9yWXDrEc9ENQ8geeVoHbzfRMVI8CsVgCO2oFVS9Bc8DNZ1eaiuge6HpEnOdBlRYrk4JaVgDK3BF035fiy5Lc/3eDgUR+aqpAkNrFjtXcuTYo+S8Zq08eZu3pUMrwiu8BVAhcXZfLSRblYsseyth5L+JQuiiyKjkbT91KA1nbX4dwbFzmzZ/UEQmi0UAhjvfE4NFyxO+ZH39PlyRc8TixVlqoi6LQyJJGCYR4PZCPcjK7WoWRltVntyYijksuTvF6lIl1k8bNqYJrJkIxIVAbovC5Ha0OiBVFiGEaSwVDQ8yTdgWK96xO0fBLlEEe25NUBuP1VV+P5NTZMSw4452jUDL5nJwblbDsK1mo6Xl+QkXwlYI9Yh6LU3LKqw6Uub4CCsSuv5ZgsKf4sY2+VstoV/NoftLj/maCsEswzlhm4lSTbobg6BrlMXI3aoBfaghcD/rgF/s0+zBitjaSnKyC3DoUFlM5mAxpRAX8l0ymFsQ0G2mTFTSprFVP2NhKatK+564aQv/3+Dv/qtyZZG5RuijXiRQZyhyRjVpO7KvmzyICN1eIqd1QEhQ4f1eJZOYK5CNApbUZRuVFk1vwhpCFJKHdxw5Ktm23ZHviCK6/dzsYt19DvD0qAb926mY0bN93TW7z3V2pXpj+r09AKfPLqLUmaWk01arznQLzQFbFVhWObglb/TuGuVJk7/9kYa+cAV2n2s4rfnaXhc/YeSsN//XSTj3yqSTd1s2ylGnFNhLBjhnPnZKSoKgduzuYjxUAVpr4omO121hdfqr8xuEdmhFcymiNuS8UurG7cKisj33Lm1lIgtLTn09gpCWkWewihSbWCxNB0Y37ivV0WVhT/6Q9aDHLpkZf7aUqQSxsT2ICTDPAW2E42TsDobKxEBubcOswdk3yAfrWy0FQIJG91k5X+zqJIK7XnITWgU6vdcwljjKZeC3j0uflfeddf++57FuYXSoBv2rSZ8y/+ZH/XRnl82GqTxCECz+6FEjv0Q4/ewCWKbco+v3aljCgZXowB+EI2H3dO9EiiR4zZgrLQ3LoCbut9V5lbygRczcuHPf7onjqd2AFPATmwc99bIsikSXGUFY55m9xFM5VVHUvJ2hek5iv/5ptBepGuz8FcBJtlvbUFhqncBKWzkg8KElJaMGcgt/alRAud1ZqojNmtdSi1IYk1zSDhB97S4yuPeTx7yGYdre7Jny0DGK1I8jac7GdmjM1lJllywrDWoSlYOve9c59cFFlOUwwM0sLag+NN3mB1d5RANxR0IkGY2OA31pq5KU37+TPHX/O9/6T/yCf/dQlwgDPJjxH4dR7f/2X6q19iw4RLGDtsm4OtszWSdIo0S+2O1pCM+t5VUJe14WN/r2D0camiR3R3qblzoFeylGOpeMdNef6Yy0//8hQvHPYxrixlScHgsmILmmKQz/hODRezBi8mU0YSO4LKuzJQ+qbkihl9OeqLj9uFWQeMzlLg2TCeXLJoYQNcbaQFjDFokwPfTsgS2gI8xYAwiMhw3Z6YX//ZdX7iXwteOJIFJzL/MKJcTnImx2pir2IfamkyQFWaJPLPWQF5TgjVrGZewFfNduf3V9XNSjUMY8HiULNlY4+dG4dEcUrd6/O+t93F7bd+B8Nhn73jAN8wvQ3fb7Btdppf+vQkj788iStcrtkd8uabE157tYsxsiIdRtPqxeDyorLwYiCv3Agy0+6i4nmLKmtXXsu09L5VCWyZJXQcV9M1kt/4dINn9/ukqsLaoqw3gYotOALqakVjycrjcwcvGAsxAvaS1b9B+clF5ckIxitZzHFWH2X2i9SMG5Hp1cy1EbYjS+d6HIMWMrsm0upxbUjROMJw45Uh/+e7e/zcf3DpJgJcSqrN0YYArUiFIMrb2HJdkT0bbDOy/cg2ABVZ130O9ALspnL+ChLJekYrDhKZO+QoaNUNb3nNOm+9pc8Ne0KUCvnKk4L+cAMTzW04slec1wLgs1MSz3eP7NnhHd27Y8Pu+UXFTF3RkDXOnlec2yj5/7f33vGWlfW9//t5ntV2P3XOnOkMUxg6oyhFqqKxpRiMKebe3BRNTHKNSfRG/eVqys/2u2pijUnsKRqVa0RFFASkKSAgIGUYhilOgTkzp++y2nP/eFbdZx8GFES9v4fX5uy91t5r9l7r83zX5/l823AzoOJGpJWkUhUlBW92204BTg54KQYAPVtg5pZblOJNooyiyCK4RYQSIUpEWHZEO4aP/2eNz3+zRi8FsyxaQ15y1QAAOtpJREFUb6PHyQTcecu9AX12ita732IXLkTZmSNKv72M7GPRk37rnYen9vPwGLJSxmVtPAe8AXdOVYQ2XDyWMUJLhNbJQ5oFKIk1jzSO0Fx6cZv791p8/It1FgPMCUt4ePYXgCTCNC0MlLjqTYyMWWCqlIcLTAH95C6XcvG81ThLDQckja7S4kMG6I4tGGpI1gyN0V6Eux8MqFUWmZ5X9Jzarl7oPrSYtPE23zIZb3v7e9h08oW7DhwdHj98sHN+Rc+xclixasxizQqbWgWqboTnxDh2hJN0Bk7r/qWyoRB5eeF+F34p/DWLFNR9dERT9FTKvlgTKXJp0LJCFgP42JdrvO2jTR6ddgrZOam3Mn0tsYRJZHBKiQypiz7XvXPNvs9tL8u9IPtbrKQ1HPO+QrklzRvZLu1cUQrkKiSOZJq27K/SWla0iotiUVS80kmXvUdnoCpRR3QCPE2rEbF9m898W3DvLgs/FIWD9M9Z88kYY41TkpbKp2mCUEZzChM6lzvTyVnsFZo7h/Iyd+a8ubag6gmC0KXr2yx2HaambVZPHse5z9j4wc78w/+8aev2pRYcYMNKh2rFu2L/HvVSFVVPsxQ0aorhpokRd50I1w5xnRBbRWahJ9KvK0pfJj0ReTfbPsmwQE1EPzURcYmeZLKgKIS/qgjpab50RZW3/3ODR6Zts6iU/by77LE0zVvLBexLmjfLad/lTKb+JAaRXt7HRbqXt+bFuoVFqgL9lrtQJDPWSVUpYdpoi9ydL3SuiQuRWG1B8jelKwqhDb8OfM3KoYg3/848R+cl//bVOnjJrSOz5IkUkowYiZ/o2HHGyZNIwySgJL07Ge5dTi7OkxoKiTWJ9CKF6agRxebNttJ0uprZ+QCBxWJH4doOOHxvdHboCr/XLp1TVXzxiU98kri+dt+RWf9MS4RnjDYkoy3NcDNkuB5QrwXUKj6e4+M6AY6dlmEoUI7Mk1amL8XCPcW/cllwRyXt24A7zrNzvJiHDli84+NN7nzATVr8FUNgi7HeAluakIs0Yyft7T4oHa0/0UElVrTcTqX4OrfkIrPseUXeQRZcFO8EqeVeYtXF0oJJMrfSWXXbNDe0z6KnVhzyIKbSuij9TPqeJCSWWNNsxlQ8zbfvtpmekQWk9FvybNoXnFf9Ez2vpZPLern1jnXaMlEQJm7/IBb4scCPRBIiUEx0LwefjQ1LNq31v9qeve+DF//c75QAXrLgAGeetAEhBNOHd9OqzDM+HDHU6NGs9ahVelRcH8cOkEnUTKSTaqexyno6plYmPwnJ7bSgjUsZF7h4OYDKcPF4gOVOHk7MroMW//NDLa693QOvaLXTxWX62mjeaRkIq88VXorxHvBaFgA0MLKQNLRTFCz5IMWFxHmxVCXJQJBa6tRal/4WSjQU5MFUHRHJAnNQUJbAAETEMnESySSIKTZaecL8I6FM9VYg6oZctL3LX79mjr/8UJOHDznmFmhMdu7xLMj+GmEcQqScPMl8F6bFuIk8zHXx9OZfdGyFWhDE0I0FgTZat9BgS0HFEjRCTTfU+FFMGJnMpRV+HW1vMkFffWMJwH/hxRcjpfJvu+k/CTtTTIx0GWl1aFTbuE6Xjh/QCyKk0LTqAilsur5DENiI0CIi6S1TmMFZlvQSabBPLRHLgTu16CHKjtlz2OItH27y+auq+MIyS2uK+ZU5uCVGMcnjvAe03xZ6CSVhADgzABfeU5QDH5OdFHf2XYcU8IJ8UVl6X+r8yRSVcpx4Gp+hS57NPBFCxomlFLnzx8iKKeDzVWyqsBBLPCvm5c9tE8Xwlx9ssvdwoqyUQK5zkToptBxoQSSMX8ZJw2pJsvATrt9/vtKwA1/DYiToRRodBLiyR73uI4SgF9gcnHWYsmyGPcV4L6brh2zePMpJpz3XD8Pw2AAfGRnGcetv2HbC+Lbu9G0XVN1H+O4DmrlOTKhjLr+pxm0POFgq4lcvXOBXLuyyeU2c1M4zTUuLte5SgC9VUIpyYJTRE1GSBlNwJ3KgFbF3yuYv3t/ksqur+GlfwYGWu+ixLBSvT4xOv+ad69yFOPYCcvv17xKo+832DzH6cV3yaNLvtk/OauL4SS14OTGCnH+XeHgR5Im7MAFcnPBxksplYQi2ivjVSzpYCt74/hZ7DzskdZj7LHn67ZVREhNLnN36yO9O2WI0lZaT3xUnk6MXgwi7nLT+KL920SyXXtDFknDbDpsv31TFj22mFz3u+H6VyGrRHFt/3erVk2+Ym1s4NsBdr8F/fu2yeVA7Lr/Kes7R2br6zn1V5mcdUEb/1AhCrfnAf/jMLR7kr39n0WRe9Bkec/F1CeBLwR2XwL2UcyeatxVzcFrx5g82ueyqKr5K2hpnAVQpOU1lQcOLbVnO0lHZ9yi7gQXlSD7opyJLZSyKvzP55XnphSeG7v4FZr8unm8UxBRjTxIPZwIQ0Q/2xKqX6hwKsxg1/xmdPHMKxWnIl1GyQzQWMZc+t0MYCf7H+1scmi6ciKIlT1foRZADItPQ804SWdEfrZfe3LSmYXV49Yun+Y2fA3+xRRwrzjsp5oKTI2yrzdRcm5vumcOtBtHWbcGOO7/3hfkzTr/02AAHE3f76FT7NQcfWXfmg7sfOb2pYGjMnPwUAFoLFusVLrtxnFdcHHLCGoswUsRxgZT1SVJLwC3KtERmunfqyEloiYoILcE/X17n81+v4iuZJC70Z+cM0Lz7PJYDLXdRRisYnX4HT1H/HsSvM0+mEE8U32Vv5hKnji6pJ/m+PD48VSdK3s50X/KgoIsbapIoGElAVqqTR8mBhSlti4jAIuLlz2+zY7fFOz/eIExwDJT18ex5DnIfEy2IFNjkNb7TWiwkBlABntD4QrBpQ8RLn604sH+cnm+jdd6lQmNyX5+5WWO5q+4O5cJrtKwNPLcDAf7LL34Zn/jUf0S/dNHx+uvXTBEEEe1eTJi0ZbaSmGchYSFwaHdGmFvME0op6K2mSHTyOgN2QS3pt9wFx44SRorEEnzjpgqf/UaVnlzqfi9JgkhEQknyvjoFQKMLCQ25Xrwka6e4LZ2vhQeUAZ2+YUmY7OMBd+GNfYGFSxMhCjEqGffO3peAOzYAMOBOQ2oLVrwAfPM3ye3ETHLDPlQy4ZVJvo81ThTzikva3Ha/xddvriSRhMcCubnLhAmLyQBd+N354l7jKPCUpmlXeGD3OIudsUx1s5KcgzASLHYsNIpV68/Qsqeicy542eMHOMDzn3cuvV73s35715Y77nukdviICdx3bJPV7DqSmidZtcJFxDazC108x4SrGoUkv4Q5ty08BqolhYAqESLtCGnBl2+o8Ib3t7jvYTdJGC4C3Op7nVMTtWRhWVRHlqaj9XswUxAX9/XzlpIHrg/UxwR3nxtzKT0RuQZOcWHZp4mnGey6bOmLf8uABjL1RJg4EJK48YTrmGKrKpENzddRIuTkjQHv+ZM5Xi/hqzdWjNkdZMmLvy2ZbCG5MclpbB6HbwmTc1CxNXbgcfn1DVaNO9Qr4Lka145xbZPhdfBIRDuaWHz2hc/8rFfxlj3Hcrkdq1at1jNTd75vy9a1R/Yd6RLFgkZVMtK0GBtymBh1WLXCYmzIpEb5gSKM8o68qazVD+4MxBiQK5FQkgItUSJEWgbcX7q+wl98oMl9uxNwL3HiFC25uavYwszcrDNDyr/pAzWUKNSy7vkiNel7FIfoe6J5jKEfY3t/8FUhTDn3AJYnRMllD3nzqmKZCV3epnV6rWShRYrMq2dpQzkjrZJ0OEXsS7atC3jnH8/xkvM6hs9GEejkEff91VGmW4caQtJk6QLI0+uUlMtzjJ3i6GzEgcMhB6c0jx416WmzixZKaiZXzLD2uDVHbvjuXe+bmJhc9lQva8EBNm7ZSOPIHBNDt9FbhFbDplUzKWy1iqZRjWjUjIczTflf8i+JPMJC0m/BdVk1SRw5UkWIBNxv+mCT7+/yyuCWgwEuEt7tiKXlH4olH/pTwJaCfallzhaXovw33bnEWj8BHq77TlpmrQv787gUY9Wzs1qy5rkmrsUga76UoqRWnST6kCROJU5lQ6FMuWJd8AkGcPKGgLf94Rxaw1duqAIhWbX8dFGpiyfITL5I5wlDpkhQqrDk659Ygx9o5tsxENDzI9pdRa2i8EOB5yhq9RGO27ARy2k95rl9TIA3m2O96Zn275+6ddPn9u3dXVsxomjWoF4JqXoxVS+kWgmpOCG2ZTyaIjUp5WudRxpm2Tm6tJAsOnSEBV+9qcIbP9Dk3oGW21rKvRMrUM6ON5w7ixikbL2XUJLSgrEPzP1gL8Vd5DOg/PLYENfJbW4JPSEHLhkGUumwSD+KHF0UHEiiAPqkDkmioBgQF2TD1HonMkj2G5LgKaQ0vDwuTGQfTtlgLHms4YqbKgVJkL47UQp2RQQlkBf9CBrj6OlFGnqCSGv8MKLTi6m4Me1uRNe3CAPBthNPWAxC5/dlZUXvhwb4oYMqbjVPvvXFP9ecu+bKf601qgG1SkTFi6i6ARUvxLVD49UkCx/IL1z2G5ZSFCFSzl1QTlSMtgRf+7bH6/8+pSWDY0ty7i2yUMoU3HmA1CDlRA/g3UtrmiNy/p2DXZSsfPrrMsAvx1v6tg2800HOuXX5/Onio2SVKVv5uHCIJI9T0A/0tGBQbGocJlzcWFxjxWOtDUcXuQMIafh5nkVjQH7i+oD/77/PobXgGzd7RKk8ksSO5CG25rkW0jgDk7tM8fRoTJZ+GAnaCFQPXEtTdTQ1J6LSjpldiFjsOvzCtnPnjtuw/taFhcVl+o08DoCvXDkOwppqzwaXnnvWpmsXjlxvu47CtSMqXg/X6WKpiChWdH2Pbs8xXszC1MwtYi4TlmlJhBRhAm645jaXP31vkwf2LAfuokNHlqiJJYq8W5cWlINlvcGWfGl8cnlbht2+9xUx/USH7ntk2wsb+x2cGbB1muw7gKpoE7qa0pk4KXifJiYvrXuYAJ04l3wzwCY96ouQ8uHEdQHvfd0sfxTCtbd5JrNMJhM2FrklQSXhHbkF7z+/kTaZOvNBjNAxSgpqlqDhSFxbE8cBl55yRnBkxr/0pFpjSqrlF5jHBLiQNr2Fnaxav2Z/GM3uOnDw5q0nThxGqph7dofc8oBNEEkmWhEXnx4QxR5RJFAyNiXPMiCkgVgFGbAQX2KkQLjqFpc/ec8QO/a4RgZZdkHZB24K1ISyLFj2Xua6fJGupAAtA31p2bWBgC4Cfxn55JhqynKA1yTcVVNWUXJgGpAXOo+lUlwK9Nj8ljRpN/OQlpSVJHNBxwl1MbX/sn2pOpI4g3K6knzzALasDfjAn8/y2vfA1bdUDMiLJ0kLs/CUSZe44iKTfJEptMZxA15+zhSTLR8/hu/eX+XuXcN0F+DC0yucuX3rrlWrN+6/4569bD9l/Q8PcAApJf/yH7ftcbzW7w05z/rWkdnL+dwNis9eN8b0bJWKUqwY6hH5Ic/c6qCUCalVOpnmySJTity5k6WbiRDLiYglXH2Lx5+8p8WOvUm62XLgljm4yUBswN1vvQdVpFq6TS+x6EV5e8lis8+Sl8GrSVs7FWXGYwK7XzkpvC5SkPRfIFOsEwCr/D3ZwjO12ukEEEWdXORg16a2eF5ESCJl0odTg4xj4kIitaEzBu+RJjPF0tdsWRPwd386y39/t+abt1SJIwFOlANcR6BNr+Uo/W6kmToa1zJBWRed2OW3fs5ibMjGsXtML8zwmeu7fPKrLV5y7nbO2Bj+3tHp6/cobzvHGscEuF3dSBwsIqzqwd7M/PWf+c+h8z5ztYOKG5yxJmaoBuPDdeLQ4sisz1C9hyUN3YA8d7OUfpY0YbWdkL3Tkpu/V+Gt/9hgxx4Xnenc1jLAVhm4VaKY2IKS5c4jAnPr3Q9kWQD3QEWlyLP7lJOsqGaRrhQmxyBD/niseObRTA5U8lqKHPhFDk4BuJkWHueJu7likoKePkqSfjChLJBZd+JEGy+Wio2V+axMprIQ2VpABhFb1wa873WzvOUfNd/5XoW9Rx1zkdLjYRatoRaEyedSmdC1NEM1ENEQ377HZmIkZKjus3ZFm185d4qpaYHb2nL95HHnHazNd2k1Kz86wAGkXePGW6/Z2WoMvW/f7HnnjXnf5bgJaNUtahVJq27huZogFFmhfAOy3HGTJy8kxXnckAcPKN75sSaX31Tl8KyFLnHuIs8uc+50HZNy7tR6pzQkjTdZLiR2OfWkaLmXJBkjllj49IPFBWeG1seDagoqSSIj6L5D9NOX0qKyoJSUvJ4Co7j0SYjFsswZ6LOkiURDl8bCm1WlcV2nZSl0LM3+NAYlBXhSCwUhwI/Yui7k/a+f4fKbe7zroy0e3A+4mGCfZJLEQhJoYZq5piBPqov1fM2Bw9Du2tQqFo9Ou0wMx/z+y0/HHbHed+/9V+88advzHg90Hx/AAaRzMrHVvPWkTeKLziWLvxh19lGvWnR9iW2BZ+eu1Lx0W7GGd9LCTwU4XsjOg5K/+kiLL1xVoxtbx3DilMGdxi0YZ44uJQ+rgoXOMnQGJAKk8Q/F1K5czsz5R4q9fqmwuO/Yq8zHg/Sl8yOfBP2eyfJEyBQUmQM7RmcWnCWTQQwAfcrFY2TK9zP3vkyObxaeQuh84SlSGhaRat3aF0wMh7zyhW1cG/7qQy0eOijAC/K7gJD0hMIXaX3DpAZhBF0/Zn4hpNOV9AKNY8U8e/tpnLr6zC9OrD7hVlg49vl8ogA/+7RxHjm0f89xFz7rtRuG7lAzR7ovPTrT5eH9Y9iWxHNiXDvCsSJsK8K2AhwVYqkAy0r+ygDXDXnooOKtH2nyhatrdGVav6RopQcBW2Y4sgQ4JL10RDFnsrCwpGC1CyAtWfHC9vy5KBX/yehJCvIBXJ2+4zzuoVlmMuQSoH4Mq57vL9b+S2t0JwnBBSseJ/p3Wl4tt+I6AXiivIhi7XEM8qQBeVruI/2qWkgkhsJoEWX0RXcEjh3x8ovaEGve+pEWuw5VkqQJcxFCBItCYofgKIEfQS/U9HxN4MZIC3Yf7RCFLq2J+uW/vvrs1+4/8MjeNavXPfkAB5hYuZrdu67ZO7n+lHuuvv3AS2+7fT8bJ2DDKo3nRlS8kIoXUHF9XMfHcXxsK8BSPpYV4Ho+ux9VvOUfWnz+6jo9YZnIrUz6k2Vgp31kRE4FLBJPJUlYch/fXo5LlymHzo6X+iUGyYNFcPeT7H51pYTPJygU9gdYZcAv/C1VwCpY4+L+0kPk9QuFXvq5XE3JZUYyGTGhKiJJnMC0K5RSmjsDseHTSQUzndQ+ESKtrSjRUqIDgWNF/MrzOiA0f/kBwZ5HMXQl+TE9HGZRSCGxZIytNJ6jCSJY1VScvCnAa46xbuMp91x9/fV7n3f++U/o3D4hgAPE1ipWrl75zlp1/8ZNa+QrWt4ijWpEs+7TqnVp1trUKh0cu4dlBQk1CYiIuOkemw9f1uBz32zgy6Q/5UDvZEIuCis9ldASW6Y1aRKHDn2LSfKFowG1Hsy9C8AsLiiXaOCQJHDk+C3tH4DlHybnoZRonFnsFOWF94jC8wycaeKDKNCSgnIiBljxjJaQWXFD3fOECZksOg0TMQK46e5hgJ4GZZnCmjqJWJRokasyOpZYVsivXNyFeJoPXdbkjgcq9MIYVISOQzqRQxTZhEkNClvFVJyIIzOCFWNrOG3rCZ/dfMaJ71yYPviEz6t6oh/4+/d+gFNOu7g3PLLqq1a074JWtb1u5WiHlaOLDDfnkHKeSC8S6i4an6oX4IuYT19R5dXvGOG791cJpA1WsZRxUuJBFkFuUCeThaRd+CsLrvhUPy03bS1TlvJfPXC7yRPtLwuR7su3p8nHInlejBdP+/OkSchZv54lrwcoN3LpWqB01yH5Lql3Nd2X5YuK7PWyFXFL2/sSj7OJrQsTXfRNVlH4mwZ25Y49XXwklt9MFoUCTtro87ILOhydE9z/oELriJFKl5bXoWb3CICZnk0cSSyhcWxBozF0w3PPP/vle3Y+uHD8lmc9YYA/YQsOcOnLns9DD36vfdLxz/cP7PwPRmpHsZwFbvh+wOe/VeF7Dw8jiFg71OZvXj3DXbts3vgPLWYWXLBsUDbFLgt5LeL8hKYWOQMxCbAL+7LimMkplwOs90D9m0EXPF+UDuLbIrnq+SXOlpeDCcnj5OMZJenn47pssUllQ5G/XydxJaQWWpTpyRLaQloBi5KX01h+nasvpO9PcjcLXy5ZghZaACYht6XKZUmWUBwjhUIpw80tJRitB7z992fQaO7ZZfE3r1pgZctY/rsedvjMdS1uf2CYXUcsRkeHuOT5L/R3PyLa25/5+FSTJwXgAOvWHQc6vqXhnHj2Dd95sPLv33T55p0ThL6HZUm6fgSLh7nt+4t85CtVZhZssG2QLiiHYguRbAFYBO+SbQXwFrcNsob0gZel2+WAbWU0lxWTfikxB3Dy/9Q69+P8MVA+ANO5k0eUt6UcOQNysm/Z6EFRLtyZ6+BF+VDnFEfnCSu5c8i8iJFIEefcCUhLBYnki6XBdGn7bshLgsRaJc1qzVUcqvX440sX+cevVFi1CsasITrdChefGvCckxb45p1tvnDDCk7Z/ozOhg0bblFp17MfJ8Btt4nWc292Ry/RX7r14OuuveVhb2LIZmQspmprGkOCV77I5zknB+w8FPDQPkVPumB5CGmhkkpTWcniAvDM9S3U6+gHZwHcOSZ1n0UuF5cxYHuMmG/E0smRArcPiAPv2scc5Tfm2U85kEtAL75IwV2aDQXrTW650X1ApzAxMkuefqaQEEHOxc3h0zokCZTjRBdP6IcgmQDJuc+NQvm5oX4xShmAIzQ6CLn6Npd/vWKUHbsd/uvFVUYaHhUvoFXvcf6JC2w/cV13fNP5fxcJ9/8ZHz62Q2e58YQ5eHH81V+9Xa9cf/71nl1RnvLPVuGcWjumWL/S4TknC7ZvDpkY7WI7IV+8bpierGFZNlVLUpVQURpPapykXomVUJElaWYFK12cECUePYh7J8/VgG3FojnlMmzl95WK7yTvEUmxH1Hg50V+LWTheYGXl/n60rtO9p2K28RjTMbC87IalFjXlPsXJnQ5knJQGbf0uGYaiL4YhiwsN31HkjChs8QJmTejjZVJktASHSszVYQgjCPe/qka9+0Zpxe0iHseGocgss06yl3rD49sfqcMH/mbVatPDp8oLovjh7bg6Zjp+X51dOwdGzbM+0174a8nhiK5ZkIxOhQShJJeT/CF6+p0qOJaNnUbKio2BXjoi4AjtzDpSBcxS5Y3ffw4259dnD4qUpAG+xWTokteQOmC9h+/eEsYaNVTjvy4Lfsyn0vd8JnThcz0alEwwynvTq2qHmDNRcFyl3TxAqXXOcdPP5/WKxQpqEX2pcxX7BPo03tuKbkiuV5SxtiRQmtJ1Qv5pfN8vnVPjGNpjswGPPQDWOxIHKcRr1m/8q/Hx2vvmZ2d84994h57/MgAf+trL+XrX7+yozZs/eLiXP2vpg9+m6FmwPhwl/Hhea6/G75yywgojxFXU7dN8UuRNJwxPR2TEMpMvireRnX5dj1w6IFAT4GzhJOLpeAeLA9SejFQYqT87/RvO+bomwz6MfbnRXPKEYZCFHh3xq0pBVgtBXnKv4t6enkhq4XIjAUUAE1+HDJQm+fFZrWm0pk5Y1LEBComikwJ7uefucB5N81w671VHvVAxz5Ts5ptJz9HB2rtF+94oNt5znmDE4mfyPiRAQ6wedM6uvHaB4cc6zWLR+c//OiB78oVw/PccE+Pt/3LGHOLTSar0HJj3MS3gzDZIkGkTaesGKIif6QM9FgPxnc/Hy7z58dYbKa3afpoQ7Yvt9LFzz3mF3iiVnuZUfReQgGUomCBBYOBK4oW2qgcZQdQbrFTC59Rj8RCi/4zLQZ8P53cSws1A9PrFseSMJIEoTLdz5Lbj6VieoEpL9Kqa97227O85V9c7rxvFI3g4mc8M66NHf+a007d/OD3dxx6Us7lkwLw4zZuQ3dv93HP+ehDMzurw8Ot9yprD/92bYP79o+yuiUZqcQmW9oyujUagkjTDUwhm6hgaVIt1sRU5AmqCSvMznIhF7d0HVJQ5uWDC1GDLAP8vtewPLBzq78U0Uus+BMYmbEu3PkHsp3ijvTcFKVBlrfkWS0UUY5JKf6b6Q8o1olJWxHn/FuUEpuLI9aCKJL0fIuubxGE5jNKamwroucbkG+YEPz6hbPceKdDa3gDddf+s5dcfOZHr/j2g9GLzt72ZEDzyQE4gPC201s8GB239Zcemj48Mv8Pn51u3LlDsHFEsqIRUXVNJyxLClOQCugFEM1r4l5SQYyyt1Fjii+SNCCNySmMFIl2268uFOIklqUn5AsuBljvlKsvkQTFMqB+kiz3MUcKXlGIHkxpRBHIhf2lUNnM+1mkLuUkiNQcF6uRkcWfmKuSVsjKiq0mXy6vFGacaUGomJl36Pqm65tSGktZOLbNYtcmCCxOXjfN639NsmrDufMvufishx7a/Wj0orO3PGmn7EkDOIBlV7jqewuXb117wR82x7y/27ry6hGCWYbqNq4jE6VAY6X9xoXGq3b4wYOKXiDxLJ2UNya7tYoCqNOi6EDWL12mXFKmF6bvMWhhmVllMZiX920fuKj8cYEayJKNCxNfF7VvCt0foEzzig4fclkws9yFGJf+W0Uxjza9ExYnQ5SUCdEJFULFWDLGdQKk9Nn3qM3ho6bhrmOZTtkycQ5VHJu5BcnkimH+8JXnH61PnP4ntjpwuWbyST11TyrAlTMEwNHp2U//9i+fa60f0e+85tpvjQvdYWxI4AcBU9OKakXRqksmx2KOXzfDwX9VfPfBUWwlqEiNk3QZ1oAfalM3WgvaSQtpk2CscWRBNuyTWkp6OI8luQ2gLIUF5KAJspQzPIlo76MfqWgh6NsOOdhEqqAUnTYDrDgFryU55dO678DZOczbrUsZG4DHgji2Td3BUBGERv5TyX7H1lTcHjv29/jwl2tsGfeZGLVp1k25kamZEN+HkZZgzeQK6ivOPdwYP/t/hH7waae69cmEI/AkAzwdI8MtZufmPn7xRefI7uLRt89PfWd8zco5br1fE8ZDNGqSFSOatSs7rBoNWb+yx20PDiFQOErjJVxdCOj4MN2B6QXoEpuYLCFxpHEhW4VFVkkqLIB0kJs+jxfps+pisPVGDLbaT7ohP8YBC4IHomixs/3FUsvLcfE8AhCtCyDPj5M3LtBJHL8ppWfbEMcRR2ZsZuZtOl0LITW2Zeq9aydEiJDdh2P2HnWoiihphODQqksiPcttOxVrRyuccuqWw5u3PfuNQRB+vFprPhVQfGoADtBqNrnumq99dOVEI1o17L37qzcfHLnj+8NsWSVo1TXjQz4rhtu4TpsH99YR2lAUz9ZUPajYhrNHGmqNgLXRHA8f0hw4UiF2PXwsLCGwNVjpZelbNC4pD0EO7lLnBHLlpH+SDDTYxxjLLg4f7zgWyCka+FwipBRHbhbvaIGIk4hAkcSeYGLeje8hXcuIggyYFGoSpqOepUJsO6Di9XjkqOahgxW67RadjkcUSxw7xnMihNC4dohAsXVtl14YcHDWou5FeG6IH9icc6oAa4aphdVHQ115wzeuuvYTL33pi58qGD51AAe44KKf49Aj9//rYmftXxy88usjFbWHFSOKFcMhEyMdJkZmuO6eiL2H69RsQc2JqTpQ9wT1iqRasRhpSk7a5HP82jkeOtDmrR9rsfNwi1jU8KWVcfIiNnLA6iU0Y9BjoLcvPVp6wMeJWE2hHt6PhPLBx07vMql8kv78OOlIpjGgRessM8e44dPQ2KJsmJdZTidHehbN+TDUxFIRFafL3sMhf/mxUXbsHWbzRI2T11oMtxT1akyjYir6OlZE13dZO9rhnJOmufYOj7orcO2QZk2xcsTj118wPn/DzhV/fN+BI59502v+21MJwacW4ADN0a2h0wt/55Tj7z+ucrz4p5azx9u0ts3aiaNcd1ebt/3LKPOLNVY3NTVPU6sI6lVJs2bRqltMjsHEkM3kUJ0T13dpd2f4g3e7hJZLrK2kGlMiAxaiBzOgS8rUJHXJF8Gcut4FywZuFT2b/aBbwpV/1JEeSCyzKwV2tt8AOk7KO5gkHAHSeCFTKy3iPMakH+xpj82sFEWih5su0yHS9nn7vw3xnzdMMFypMGzFHPAiwtjUpEQbAcG2HOYWKoyP9HjLb86gkVx3+zhBpAjCDuvXHd9V7ujvvubnnS88ejSM3/QU4++HD9N6nKNqCf2d6750Y6Ox7t/PPHXklc88vd5d6O3n3V+IePPHV7Dj4AjDFUHL09RcQc0T1CuKetWiVZfUKzFRDLOLDr3A45IzQ5535iL4MfmtNAdkqblrXwOn5arJSgaAOwVzccG5LB5zBScF4VK31DJuWLH06bJOpeQwOd+mrJBAUmQzAW1WcDMteGk8jDpOHGfLFOXM/ibH9JyIq261ufKWJiiXoarGkjGL3Yj5xZD5RZhvSxbaioWOzULHYW6xxoYVHm/7b9P82Sv2gTtF3FzTXdArXjnaWP+Fz3/TiSY2/eZTDb+n3oIDvPBFv8yRhz8SjWzYeNmHPtX+L1febH3ijrseqS6GLlVX0HJj6p6mXpHUKxa1ikW9IqlVNJ4bY1mmKF4YSRoNwdb1EV+7xXTTVUlfzqxwTD+IKXPspYFZeQDVEi7ep40/1kiB1r8QHbQN+u4yUPr3Hs/IQltLgTvmAHGSDCyz2oIg0vrfgqToZtGKi6ymeBQnLcEL8SRSwQN7FZ15hbLNHTOMTPZ7uxth2xKlFEoqLAsc28FzAzy3Qs32uPQczSueN9o+MFf5rec+9zcuO/j2/9B/98ZX/Dig9+MBOMDoca/mFW/4pH7HRfJzu9duts4+rvrhQzO7Wl+7ReJIm7onaFQUtaqiXpXUKlBxTT1o2zI1xJXU7Nwj+fLNLrgm3DaLRFR5S0Ap9ZLIvIFFgAoZPIMWmQOBRcFSa0pWPnWC5LEcjxOwfbJk3+al79XpG3OPb/G7CQrqSHp3kXk6W1kfF1n1KxFDhPFPRFITRSYSsNuzeNHZi3zy6pD7fqAJY0EQCXqBptuLcawwacGoUEri2jZDdZupGcHXbqmzbnLr7AXPHvuDj7zzhM/puf+FaL7+xwW7Hx/AAT77rv/KqZP/wrveZP379J4N9u07R96zY+9Do93ZeZo1m2bDollX1KuCasVUFHWdGFuZhY6lQhbamr2HKijXwlMaVxnd3M76XBbKSFAEtCikppkOFcWel/3gov914vXLyqKROKNIEwV04vB4AirKMmBeqsWXnVh5tEL6pnyBKFLLLgQyLh4/bQCb1NkscHG0hkhkLmERmTuaCmPC0KLnW6xbCc1qDx3H+LFFEBkfRdc3MSaIiLTnj20p6hXF0MhKVq479cjuw6N/es0nrX9/858/9GMFN/yYAQ7w5te9kje/Dvbsn/3Uiada1q+99IZ33HjDteOe1WWkacozV704aRmegDspRSFEwD17LLTycCxF3dJ4FrgW2Cpvv71EOSGnKyZvU+QgL1j4UlTfIMqcrigHmPeMigxEd9o4b/DIQCsgCzWgTI2KkY1LFrqFgKd0SFmM1RFEJIvpIm8vWvFCrEqcFW/SqCDCsR2iwObUDV1uuz/AjwzAU5B3ejFxbPrdR7FFrDWNxhgnbTjn8FnPO+cviMNPCTXCJ97140bb0wDwdKxf3WJhYfFjL3vpeWL1uP32u++8frzmzDDS0jgW9AKZWFtjIWwrJCLgM9cMg/BoWlC3TWld1zKOoaw0dX/kYR9VScGd9qVPFZR0mCAvKEtnOb5LUmAKXlGM5svd4ccy46IA2sFBYHrJtuJYEuedbo8Fscxr0gs0cWRyJ9M5mB9DZItOEEhpvMc6yce0VESt4vGKCzv825VdOpFHECdVqTR0fc1cW2MtxFTnfVx3hPWbLjq8ct1Zb/R9/THXfWqcOI9nPG0AB6jXa/R67Y+effaZ4fiIem/nyNeHld7PA/sEew8Ns3GlgZFSMbVKj+89LPjBkQYVx6LlxtScBOA22EqA0ERR0lUjLkh4lGXCFNyWEvkiU+TcNNbmVp6Cpji0wHQXJs+WSaU786Jg4TOXeBmWYsBjEMjTiZmtJxKaUfynQBQUE7Ia4QKQMWiVngJpWsYknsw0tSz9qrEWhKEkjMxkt62YKDbyn1Ixi50qK0d8Tt44z20PNQiqChDYlmTDZMyuqR479jlsXT/OueedP33Cidtf3/PjTzYag7uf/bjG0wpwANetEkXBp7edeNrRo/t2HH/gyOS7brz7JlsHsHbMWBPXDvFDn09e2eDwTIOVDU3T1dQ9TdUVuA7YlkFEt6eJYggLbZ3TnNViupqlTJa3Unk6mdYmbJdIG49f3yRJR5yA3HRMSOlAUnBeFCu6Fgh5/yhSjuyh+xbGegm4S1ZcJIBOyp6ZEmj5DJBCYyWueynSSVCsBRhjJSY+jBRdX9H1TSt2x4oJwrzsslIx40NdXvmCBe76py7tsI7WxrCsGlOMjrfZfsaZwfRi7Q3PeMb2h2rVylcc13m64fX0AxxAKTs+dPD+yyeOv9TZMXVf+8RtzQ/5M/eJiteWSsZ4bsD392iuvX2EpqcY8WKaFU3dE1Q9QcU1Xd8sJTgyG7LvaEQcC2xlaiZmt+nEelsqCd21BEpJVALwWIOMYgP0KLHgcTFeOldZjPpmkFS09LpQiBX6qEDf7y7S/vT5kpIX5l8oqUBp5JVOAlJiYUIaglAQRkntbmFoWDEMWcp8YSqFxrI0nh1iqZiKK3j0qMXUrMJS4DmSaijNhEne79p1Ljr9KNs2LLBzX40whoVuyOG5RvzSF1yixyc2/lFHn/iJRx/Z768YO+nphhXwEwJwgJWTJ3DNTQ/6tr320ytXqmsnN3Ve3lk4/LdRvBvX7vDRK+ocXayzrqUZqmoaFePOr3mSasWs2lsNwYbVPe4/ssC+R5pM1Iyy4lg6sWhJBdME3I4tsSyZKCrGWgUBhJEm1jFRbIAOuYUFcr1ZGpCbaqvaHCPpGkzfwi+NxS6RlSINEeUFci5f9kmeBUsOBtxxYsF7AfiBmWRCmsypOPkuBvCJtzNRfWwVU/EChhsL7Jny+e4OBbGiVVfUKtJUC44MnxeAbUVMjHb53RfO8WcfHKYXSlavmqQxOvk/j1u3+XOTa1bv67Sn/OrQTwa44ScI4AAXnbMZoLPjrs/sGJ9Y9449u+vOkMebr71rWt34/TpjFcF4XdOqCxoVSdUz8SqNqmKoASuGQzav67J54xS//z6bmW6Nqh3lXaYlqISaOLbEsRWuLbBsYdLoILlNx/QCTRDqTOsuZt0nGQSQ1OGWsj9oqWDRB/D4/jCAkkaf6vjJcUuUhQTsiVok0wxNIVjoKBbbMd2ecYopaWLuU3UkpWVRUiZZSrCsiFqlRzdc5K8/NcTUYZutkz3C0CKM7CQ7XhHFgiiZJI4d8qwtU1xyVgfB9mjblrH/d3j1xnd87qqD0Wtfde7TDaEl4ycK4OnYcuqv8sD3Ph+d/uzfeIvW+60bd234s3Xj97qWP89oA4bqiopr4bkSz5XUq4KhesRw06dR9alUQyzls9itE+kcREoKbCWwbYFjKTxH4rngORrXMZZeyoh9j4YcnokTB5LAspKIxaSDqcm4S+PMDdBTr6GArHprDu7BUoroA3ZmyUUO8uKdIy2ym3b9tZXGskyJ6k4P9h6ykrQwcByFG2lTzwSZUDOIIuOq15h/w7EiFnsBew7ZRD7MLJhtlpKY1icCP5T4oSAIQIgWk5NNXvubZ/aa4z//7tO3jLzlQ/98Ga991Y+eIPxUjJ9IgANsPe1StJ7iO3fX33zeWT8vV4ycdPaXvvRlWXfDs/3enNWsmxIESkLF1dSrIY1qgOf26EUhaQmFlBakxdUty4DbdQQVFypeGuQV0agFTI7O87+/HbJrqsXKhtlHGjuepnxB7q0sZrMrs9NkeQlkZrmX1wuLi0slNSrV8xOw9zuDUspiKY3rRFQrAWNDC8x129y5ZzVrh2LqFUHVg9jNJSSlTJniMBLZQjTtfgeaOIpYCARzHU3Vjal4Ea4jWYgkswsRnhMjJofDoci6eWz9JfHWiY03CxG+eecP5tm0pvF0w2XZ8RMLcAAhxtKnb7zyyiv4xRed1VhcXPzHmSN7f6Widsv7Huqw0GkyMaqpV0KGm12a9Ta37dR0fFVSTYrUxHUkniuoeJp6RVOvmOq4w80uE6MzREIx1R2i6RqrbqvcS5lGDaLzmA+BNrW4k0Vo0jHPdD7Qj/X7cs6dFicyIDcZTcWQgEyMySasSTKougHNWhtUm/2zMa6URHFMrKMsiUEIcyeylSAIdQZy080YPBc2TLS56f4hphYkjUrMUAD1Csy22xw6arP9pHXxmvXHfb5aq73qjrsOzz//Bc98uuHxuMZPNMCL4wUveCG7d++dR1b+WIZrd84c9k/eM9X+xYOHj+DaktUrFnGdGWYWF7jxexbTc4qRuk4aHFHg3RLPEVRcTdXV1Lwwsf4+zWqHRn0Rx6nnPWQSkMgsziXxbCeyXFqXRCXoE8niM4+zfuyRO590Rj0sZZ4bZUcQRcliz3wClYYKJJNBCgh9Ta8dcLTi4Vgi4e+xyVxKqJZtKfxAJGqLzLLfR4fgnNMW2HlghoW4xp4ph6FahG1pzjh1Nfftq3/x2Wefc89p21b//dxCd37N2vVPNxwe9/ipATjAhg3rAKbuunfPX1Ynfmv9yac+yLrVu35xxL2dux+e5qb7JJ5X54JnLND6aoSO8sWVYwlcW+I5kooHVU9TrURUvch0bPYCmrUO+w6H7D/iGHc+OpPbLGmkRSUFYawJo5gg1FmOqGWyoM37EwfLEmoiBkjiBWeOSsDtWIZbi0S77sSSMFJEkXmPWeylZRsgiiWTozGrVy5weM6jbgvs5C4gRdLSUUZYSuA6Ej+QhEk/JSlhZgFuv9vj1b8wjRYLXHdHjY5ew5Ztp/Cs7Zu++MqNG//Eb7f3uLWJpxsCT3j8VAE8HaeeuJ7Dh4/sOXP7ia+fnqp9uuGtfu23L/v++Q/s2c3pG2eYaBykavt0IxNKa1sioSWSqieoeZp6JabmGYBX3ADP9Wk2ulx/r2TPvipVC2ylsRXZ5yueuQuEoWahDXNto5nblsa1DEmXkoLbO9WtywU8swqy6RqhIGHalsZxIlw7wrZMIfkwcnh02iIMBY5jcnZsKy+uE4QWW9bCaccv8qUbR1ioSDxfZHeB1JIrFeE4gq5rFo5RZJIaOgHsPTrCGXPwwnPrXHLu8eydeda3Nq6s//2KyePvmp8L9jRbG57uy/5DjZ9KgAOMj48C7IxivVMK7mkNy8k3/eEzPlIX924K219RxD5xHCXUROB5kmpFUq9qGlVDS6pehOcGuE5IxQlodwOuudNl3neZqGkcBbYFri2ouIJ61aJeVQw3Ima7i9y6x2bIkzRcbaiKNHJjbKWhtIXCmzK35LHOH6mNlyJRRpL8xqoXUPMC6rVF9k9VeGDPKK26olGTCCSOpekFkiCU+IFFo2ZzwRldrrjdZ8Gv0rBM+HC62BZEKAWOLam4kp5vJogQEbEO8aoW9dHzorF1W3ceNzn96jOHzzkI7BhUB+anafzUAjwdygBnx+zMzA6toxeEXbXask/4/B+94mvNT3xxoaZkj4qjqFVMpOJQPWSoEdCq+3humGWO23bM/GLMbfdUQSgqtimB4NoC1xF4rqJeVYwPwYZJn5M3T/Od3R4H5oZZTQGgVu4YEUlQl5VQG4A4dS1qo8yksSKpMuJYMZ4TUvMCRoYWOLo4yz9+rUZd+KxboQAHS5mFsu9L/EDR8y1ibfOsEzs0aj6ddpVQQyeAbijohkk/TBGhpMB1bBZrAt8XoGrcf+CExb/981+aIxCXDo+v3z+v1Z7Rn3Jgp+OnHuDpaA0NoXW8B565D46edNG51lmnnqT+6aGdD4Yzh3ePeGq2MdL0GWr2GK73aDbmCaIYv9cAbZqbChkTChtPSSq2qaPo2Cm9MXU9mvWQRs1nw6qAX72ww3s+32TeV7hK4FrG8xkn3iGV8HbHNhp0GJKoGBolBUKYFoyQhKYmyojrRHieT8Vt84UrFPfvc9k6pplfNNnpFdem5wp6gaQXKHqBRRDYyFghdIQU5u6jlGAxDplrS4IQoihGIKh4Npa7Yn5yw7qjrTUbrDOG+D3hbf72hsnGbBASO/bPBrjhZwjgAMK0nI537jo4vWJ8w5VKzW35L6/+t96t3/j7P9+367bf7M7vCI7Mz52wwtXeN+/scdV3VvDzZ1fZtLbLSEuhLJC2RcWGim2oiWPnIK04OuHtAZ4b0KrFhLFmPpDUbI0X6SSKUWSOJceR1JJFbacXMzUb0evFVFyVLBZlHjuiYhw7wnVCPMfHUiHzi4JOoFn0BZ2epteL8QONHxqa0e0puj2bnm/TC2yiyHRlrHuajZMWLzpvnitu99m9d5KN62VXqsb9J5+y2b74wmd/+oGb/8f/On7z37qrJlrdOJ6PhXj6wlqfqvEzBfB0bNo4CSaku33gwD6kst6llHrXQf8kFXn1D8nm9Jbp3v3P2TjpqzAOmFuMicKQ/VOSXmDRcDQ1F6qeUV9SL6BjazwnolntcehowIcvHyOIBXN+jCcFVdtU3jILR5H0D4VGNWb1uM98r82N9yp6ixYrRzVKCTwnKecgUooSUqv0qHpdlIJXvaTH129bYLozzISfVPqKTMNUP5S0uxaeG9HuuriWxdqxHnv3BwzXLWoVm66/hlc8X0XTnZNvOPsUe8ejU+3X3P+wilzXY9u579aNkXXtp/t6PZXjZxLgxbFq1VrI1bnwvl3Tr1KWO/yyl579th88+E3nyOG9kVsb3l4fcp9xzbWaRw5r1jZ86hWLoYaJefYDs1BTUlNxQzyvzSeuqLPQHmbbmohVK2a4a2eTBd+mFcUmPDXh3p5jHEkrhjvY3WmmFhu0Zy2aVZO1FEamgKUAE9VXCZBykZvujVg9UmO8VeOXL5jnw19q0A1UZu1dB/wg5vC0QAiLuicYG4n4+fMk19y+ji0bxXcd6d8eWuvVueed7zebQ28Cf3rjCSue7kvyYx0/8wDvH9s2DgNMA38AcGjPN9BanN+szD//hRdvulTV3K1hx+fooV1sWKXZuX+O/YegWdNEscJzI35wNOCaO1Zw0oTFc58Jzzixy9s+K3hozwgrmyYQS8pUgQHPNVF7C6FPEEV0fJMFE4QxYaizhadSmlbN5/79Ee//wghnHt/ieWfGXHjKo1x+c5tO0ETrGB0HDNcDDs+GPDo9xPBQheb4SahaxKbN7gPV0TWfXztifT3SfOs3XnYhv/vbT/dZf/rG/3UA7x8r118C8C2tD37r2Su4fv3x4viDB6fj/33Z4XjTppHjmpOtv6g/eJCNqz1sHiWOHuHT35BMPSI5e6tm9ahLq+oy1oy4p6vxQ3O7UFIkC9TIBHElUVhp3HkQQc+Ps+KiCJMa5tk+j8wojs5W2HvI4eH9cMZWm5efN8W/XuEyMjzO5i1rWTWxyAmnjPPtOxfeYbsLD6/acJ60vCG5vWY/tB195bbjR5/uU/sTMf6vB3g6hJgEuDJ9fc+Dh3Fcd2jowIGbHeUw2nSDyRVbXrdi+IxLzmqHnH6qxaE9dyPkAg8/UmOxo5gYswliHz8I0bHEtTQVJySKAo7MCha7pltw1Q4IAs3MvMC2NMONmDg2rdA7QY21YxHbt4DSNtIZZmzdeVy6psvYmharR9Q3XCt6b7PetbedvJkzz5n8FvgzQqx6uk/hT+T4/wG+zDh58zjADPAlgOkjh9Bwv2P5E+efRdzrhlw5sxshu0wvOISBjSQIXv7is94aB4svadV0sHGNoFGNODofMhMohsbaXPBsm5VNiyiKOTorqVck6yctVq2w7Pqo/eWg+/W3DtU9e8245OiMhePWaY2dhpaSC8+xZMNTj2h4eM3qJ7eO9s/q+NkRPH8CxlXfvAEhxMQP9h9qVZxIb1gtqLoh+w/HLHZs1kx2+fa9iuMnJO1ezP5HJRVHsHbCYmLMEa3hiVmt9SObTzjr6f4pPzPj/wBFJwt3E+evDwAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMC0xMS0wN1QxOToxMjo0MSswMDowML48xLQAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjAtMTEtMDdUMTk6MTI6NDErMDA6MDDPYXwIAAAAOXRFWHRTb2Z0d2FyZQBtYXRwbG90bGliIHZlcnNpb24gMi4yLjUsIGh0dHA6Ly9tYXRwbG90bGliLm9yZy9IzyijAAAAAElFTkSuQmCC', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 256649000
    {'hecke_orbit_code': 103582791496630992, 'n': 1, 'trace_an': 1}
  • id: 256649001
    {'hecke_orbit_code': 103582791496630992, 'n': 2, 'trace_an': 0}
  • id: 256649002
    {'hecke_orbit_code': 103582791496630992, 'n': 3, 'trace_an': 0}
  • id: 256649003
    {'hecke_orbit_code': 103582791496630992, 'n': 4, 'trace_an': 0}
  • id: 256649004
    {'hecke_orbit_code': 103582791496630992, 'n': 5, 'trace_an': 5}
  • id: 256649005
    {'hecke_orbit_code': 103582791496630992, 'n': 6, 'trace_an': 0}
  • id: 256649006
    {'hecke_orbit_code': 103582791496630992, 'n': 7, 'trace_an': -2}
  • id: 256649007
    {'hecke_orbit_code': 103582791496630992, 'n': 8, 'trace_an': 0}
  • id: 256649008
    {'hecke_orbit_code': 103582791496630992, 'n': 9, 'trace_an': 0}
  • id: 256649009
    {'hecke_orbit_code': 103582791496630992, 'n': 10, 'trace_an': 0}
  • id: 256649010
    {'hecke_orbit_code': 103582791496630992, 'n': 11, 'trace_an': 34}
  • id: 256649011
    {'hecke_orbit_code': 103582791496630992, 'n': 12, 'trace_an': 0}
  • id: 256649012
    {'hecke_orbit_code': 103582791496630992, 'n': 13, 'trace_an': -68}
  • id: 256649013
    {'hecke_orbit_code': 103582791496630992, 'n': 14, 'trace_an': 0}
  • id: 256649014
    {'hecke_orbit_code': 103582791496630992, 'n': 15, 'trace_an': 0}
  • id: 256649015
    {'hecke_orbit_code': 103582791496630992, 'n': 16, 'trace_an': 0}
  • id: 256649016
    {'hecke_orbit_code': 103582791496630992, 'n': 17, 'trace_an': -38}
  • id: 256649017
    {'hecke_orbit_code': 103582791496630992, 'n': 18, 'trace_an': 0}
  • id: 256649018
    {'hecke_orbit_code': 103582791496630992, 'n': 19, 'trace_an': -4}
  • id: 256649019
    {'hecke_orbit_code': 103582791496630992, 'n': 20, 'trace_an': 0}
  • id: 256649020
    {'hecke_orbit_code': 103582791496630992, 'n': 21, 'trace_an': 0}
  • id: 256649021
    {'hecke_orbit_code': 103582791496630992, 'n': 22, 'trace_an': 0}
  • id: 256649022
    {'hecke_orbit_code': 103582791496630992, 'n': 23, 'trace_an': -152}
  • id: 256649023
    {'hecke_orbit_code': 103582791496630992, 'n': 24, 'trace_an': 0}
  • id: 256649024
    {'hecke_orbit_code': 103582791496630992, 'n': 25, 'trace_an': 25}
  • id: 256649025
    {'hecke_orbit_code': 103582791496630992, 'n': 26, 'trace_an': 0}
  • id: 256649026
    {'hecke_orbit_code': 103582791496630992, 'n': 27, 'trace_an': 0}
  • id: 256649027
    {'hecke_orbit_code': 103582791496630992, 'n': 28, 'trace_an': 0}
  • id: 256649028
    {'hecke_orbit_code': 103582791496630992, 'n': 29, 'trace_an': -46}
  • id: 256649029
    {'hecke_orbit_code': 103582791496630992, 'n': 30, 'trace_an': 0}
  • id: 256649030
    {'hecke_orbit_code': 103582791496630992, 'n': 31, 'trace_an': 260}
  • id: 256649031
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  • id: 256649032
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  • id: 256649034
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  • id: 256649035
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  • id: 256649036
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  • id: 256649037
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  • id: 256649038
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  • id: 256649039
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  • id: 256649040
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  • id: 256649042
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  • id: 256649043
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  • id: 256649044
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  • id: 256649045
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  • id: 256649046
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  • id: 256649047
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  • id: 256649048
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  • id: 256649049
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  • id: 256649050
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  • id: 256649051
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  • id: 256649052
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  • id: 256649053
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  • id: 256649054
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  • id: 256649055
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  • id: 256649056
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  • id: 256649058
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  • id: 256649060
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  • id: 256649061
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  • id: 256649062
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  • id: 256649063
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  • id: 256649064
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  • id: 256649065
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  • id: 256649066
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  • id: 256649067
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  • id: 256649068
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  • id: 256649070
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  • id: 256649071
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  • id: 256649072
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  • id: 256649073
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  • id: 256649074
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  • id: 256649075
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  • id: 256649076
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  • id: 256649077
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  • id: 256649078
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  • id: 256649079
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  • id: 256649080
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  • id: 256649081
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  • id: 256649082
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  • id: 256649084
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  • id: 256649085
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  • id: 256649086
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  • id: 256649087
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  • id: 256649088
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  • id: 256649089
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  • id: 256649090
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  • id: 256649091
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  • id: 256649092
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  • id: 256649093
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  • id: 256649094
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  • id: 256649095
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  • id: 256649096
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  • id: 256649097
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  • id: 256649098
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  • id: 256649100
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  • id: 256649102
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  • id: 256649103
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  • id: 256649104
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  • id: 256649111
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  • id: 256649112
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  • id: 256649113
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  • id: 256649114
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  • id: 256649115
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  • id: 256649116
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  • id: 256649117
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  • id: 256649118
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  • id: 256649119
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  • id: 256649120
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  • id: 256649121
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  • id: 256649122
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  • id: 256649123
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  • id: 256649124
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  • id: 256649125
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  • id: 256649126
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  • id: 256649127
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  • id: 256649128
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  • id: 256649129
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  • id: 256649130
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  • id: 256649131
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  • id: 256649132
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  • id: 256649133
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  • id: 256649134
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  • id: 256649135
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  • id: 256649136
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  • id: 256649137
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  • id: 256649138
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  • id: 256649139
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  • id: 256649140
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  • id: 256649141
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  • id: 256649142
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  • id: 256649143
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  • id: 256649144
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  • id: 256649145
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  • id: 256649146
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  • id: 256649147
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  • id: 256649148
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  • id: 256649149
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  • id: 256649150
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  • id: 256649151
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  • id: 256649152
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  • id: 256649153
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  • id: 256649154
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  • id: 256649155
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  • id: 256649156
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  • id: 256649157
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  • id: 256649158
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  • id: 256649159
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  • id: 256649160
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  • id: 256649161
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  • id: 256649162
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  • id: 256649163
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  • id: 256649164
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  • id: 256649165
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  • id: 256649166
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  • id: 256649167
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  • id: 256649168
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  • id: 256649169
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  • id: 256649170
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  • id: 256649171
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  • id: 256649172
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  • id: 256649173
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  • id: 256649174
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  • id: 256649175
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  • id: 256649176
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  • id: 256649177
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  • id: 256649178
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  • id: 256649179
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  • id: 256649180
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  • id: 256649181
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  • id: 256649182
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  • id: 256649183
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  • id: 256649184
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  • id: 256649185
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  • id: 256649186
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  • id: 256649187
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  • id: 256649188
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  • id: 256649189
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  • id: 256649190
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  • id: 256649191
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  • id: 256649192
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  • id: 256649193
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  • id: 256649194
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  • id: 256649195
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  • id: 256649196
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  • id: 256649197
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  • id: 256649198
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  • id: 256649199
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  • id: 256649200
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  • id: 256649201
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  • id: 256649202
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  • id: 256649203
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  • id: 256649208
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  • id: 256649210
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  • id: 256649216
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  • id: 256649217
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  • id: 256649218
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  • id: 256649219
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  • id: 256649220
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  • id: 256649221
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  • id: 256649223
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  • id: 256649224
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  • id: 256649225
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  • id: 256649226
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  • id: 256649227
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  • id: 256649228
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  • id: 256649229
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  • id: 256649231
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  • id: 256649431
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