Embedded newform data - 882.6.a.x.1.1

Formats: - HTML - YAML - JSON - 2025-11-10T22:21:22.830330

• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_largest	boolean
  is_maximal	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 31752, 'analytic_conductor': 141.45852907504892, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [7, -1]], 'atkin_lehner_string': '---', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [882, 1, [785, 199], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[5, [-84, 1]], [11, [-336, 1]]], 'hecke_orbit': 24, 'hecke_orbit_code': 103582791530185586, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '882.6.a.x', 'level': 882, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 7], 'level_radical': 42, 'minimal_twist': '14.6.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+4q^{2}+2^{4}q^{4}+84q^{5}+2^{6}q^{8}+336q^{10}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '882.6.a', 'trace_display': [4, 0, 84, 0], 'trace_hash': 1544411508240827624, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.989', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.048', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.983', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.176', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.912', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 4, 0, 16, 84, 0, 0, 64, 0, 336, 336, 0, -584, 0, 0, 256, -1458, 0, -470, 1344, 0, 1344, 4200, 0, 3931, -2336, 0, 0, -4866, 0, 7372, 1024, 0, -5832, 0, 0, 14330, -1880, 0, 5376, 6222, 0, 3704, 5376, 0, 16800, -1812, 0, 0, 15724, 0, -9344, 37242, 0, 28224, 0, 0, -19464, 34302, 0, -24476, 29488, 0, 4096, -49056, 0, -17452, -23328, 0, 0, -28224, 0, -3602, 57320, 0, -7520, 0, 0, 42872, 21504, 0, 24888, -35202, 0, -122472, 14816, 0, 21504, 26730, 0, 0, 67200, 0, -7248, -39480, 0, 16978, 0, 0, 62896, 99204, 0, 131644, -37376, 0, 148968, -48852, 0, -56374, 112896, 0, 0, -8742, 0, 352800, -77856, 0, 137208, 0, 0, -48155, -97904, 0, 117952, 67704, 0, 315992, 16384, 0, -196224, -24666, 0, 0, -69808, 0, -93312, -303234, 0, -250586, 0, 0, -112896, -196224, 0, -408744, -14408, 0, 229280, 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• mf_hecke_cc •

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

  
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[0.0, 0.0], [-0.1458404214647954, 0.0], [1.3199701216655737, 0.0], [0.0, 0.0], [-1.8499724304240626, 0.0], [0.22952189378635504, 0.0], [0.0, 0.0], [-0.7597481498681519, 0.0], [0.9508229326850245, 0.0], [0.0, 0.0], [-1.6854694054300419, 0.0], [0.5509218332998723, 0.0], [0.0, 0.0], [0.0, 0.0], [0.6470883490003609, 0.0], [0.0, 0.0], [0.4552109117802765, 0.0], [-0.16068214209828463, 0.0], [0.0, 0.0], [-0.34964599505801763, 0.0], [0.0, 0.0], [0.0, 0.0], [1.3327348615141845, 0.0], [-0.4452673738918787, 0.0], [0.0, 0.0], [0.3145225936886371, 0.0], [-1.1239628564058273, 0.0], [0.0, 0.0], [-0.8149498230312533, 0.0], [0.5863537286804408, 0.0], [0.0, 0.0], [0.41634860545941305, 0.0], [-1.000475106044768, 0.0], [0.0, 0.0], [0.0, 0.0], [0.3800696750329804, 0.0], [0.0, 0.0], [0.8601149906744168, 0.0], [0.035737766261430465, 0.0], [0.0, 0.0], [0.03747836598358839, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.3026712983317813, 0.0], [-1.4803288454317416, 0.0], [0.0, 0.0], [-2.228325049082076, 0.0], [0.34222594518728955, 0.0], [0.0, 0.0], [-0.022770349674948377, 0.0], [1.8616643576716572, 0.0], [0.0, 0.0], [-0.22638438671777641, 0.0], [-0.829278670646831, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.863156361901774, 0.0], [0.0, 0.0], [-0.4696017126803197, 0.0], [0.25033681501298227, 0.0], [0.0, 0.0], [-0.22111042540121983, 0.0], [0.0, 0.0], [0.0, 0.0], [1.7642370073978786, 0.0], [0.879506355440581, 0.0], [0.0, 0.0], [0.7897061440509225, 0.0], [0.6368353432722392, 0.0], [0.0, 0.0], [2.16468597006052, 0.0], [-1.0766596662242174, 0.0], [0.0, 0.0], [-0.18993374027806478, 0.0], [-0.8695240618572168, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.5045061601555288, 0.0], [0.0, 0.0], [-0.637416515913141, 0.0], [-1.539384325963374, 0.0], [0.0, 0.0], [0.6683359681245935, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.0898954742809582, 0.0], [-0.6615580040223897, 0.0], [0.0, 0.0], [0.9569738385371679, 0.0], [0.32072249529332236, 0.0], [0.0, 0.0], [0.18085994970090075, 0.0], [-1.5657587124060057, 0.0], [0.0, 0.0], [0.0758212647589082, 0.0], [-0.26567572834443254, 0.0], [0.0, 0.0], [0.0, 0.0], [0.267847548726901, 0.0], [0.0, 0.0], [1.7166242548415067, 0.0], [-0.43843448145491976, 0.0], [0.0, 0.0], [0.07875508668048685, 0.0], [0.0, 0.0], [0.0, 0.0], [0.8982883565076729, 0.0], [-1.1662223192992114, 0.0], [0.0, 0.0], [0.6392933719686281, 0.0], [-1.201977393623141, 0.0], [0.0, 0.0], [-0.5822422298617559, 0.0], [-0.1057141124489702, 0.0], [0.0, 0.0], [0.1946688534357178, 0.0], [0.9739486345224042, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.1784117151792084, 0.0], [0.0, 0.0], [-0.21055030054001356, 0.0], [-1.238264055718954, 0.0], [0.0, 0.0], [0.2994894350832036, 0.0], [0.0, 0.0], [0.0, 0.0], [-0.8301997780990243, 0.0], [-1.283299777583125, 0.0], [0.0, 0.0], [1.3653579662645035, 0.0], [0.9296026060534622, 0.0], [0.0, 0.0], [0.14313252285858766, 0.0], [0.5057426029116225, 0.0], [0.0, 0.0], [0.8060923773004112, 0.0], [0.24356007706696264, 0.0], [0.0, 0.0], [0.0, 0.0], [-1.399680227521507, 0.0], [0.0, 0.0], [-0.32484492447524377, 0.0], [-0.5006025156572129, 0.0], [0.0, 0.0], [0.13702326189058556, 0.0]], 'angles': [None, None, -0.1147090293916981, None, -0.1812556809836278, -0.3295381045073202, -0.3547759315428665, -0.2738578728509625, -0.09481000588136505, -0.3402615747843426, -0.12904872420094912, -0.08509977121691156, -0.2033339146096214, -0.22559418080079924, -0.2595271517986857, -0.06782156352805975, -0.1391676294755716, -0.31917803486434104, -0.2881608138198495, -0.303901006467905, -0.2562970916072557, -0.18685324512746818, -0.2952404167745132, -0.22138082587019395, -0.2353998732873387, -0.16962205138586525, -0.14531675647849757, -0.28306292635458946, -0.2864849068587485, -0.2551260155219269, -0.08230620399792825, -0.259999917365332, -0.37122877750930644, -0.3426926920260485, -0.2321695232731617, -0.21435718221756125, -0.26964201955554673, -0.2206845177722135, -0.2660173566275716, -0.34476026876522453, -0.2480151496585996, -0.14367468941630163, -0.15323832604961854, -0.31548726961052154, -0.17494106273746887, -0.32710609659013523, -0.22737060950283225, -0.08519584308654445, -0.4056241977464273, -0.28548406106771373, -0.3341627101687545, -0.32223343747049, -0.13961347725901063, -0.13092876294555916, -0.2739703889789759, -0.3275982427286456, -0.16645170187276123, -0.14928079174153408, -0.24605494902711456, -0.21996524365585177, -0.17927409696265514, -0.1685759148048249, -0.20159391737505863, -0.3628061314767063, -0.36731896501527594, -0.2690616080650123, -0.26586022798229064, -0.39032287704492563, -0.356383962495801, -0.23814034755365598, -0.26231830116859317, -0.2787196622270145, -0.3480010921566443, -0.12013419341704003, -0.1384561394546736, -0.32686730478603754, -0.2443097168514216, -0.13699583087490946, -0.273372812732246, -0.12294898917503752, -0.28879951656693187, -0.28645478361435484, -0.3402633345431079, -0.18631344669178102, -0.3009773722788136, -0.20243961822545326, -0.2843280378397225, -0.2216779670733227, -0.15570646419649548, -0.3877225478042225, -0.3244166296948632, -0.24113235141133318, -0.2701320164824849, -0.34985341719238267, -0.3075858588389097, -0.3667511216799824, -0.36674590268162494, -0.12165105175871793, -0.30280059752268756, -0.41847277669585153, -0.3127713763744114, -0.1869743378829255, -0.20093486880917083, -0.33667037372105263, -0.4213209757420219, -0.31225403663353096, -0.33044660831044953, -0.23682844444624646, -0.3330523472592876, -0.33175853134474975, -0.05812687196028624, -0.05060975919535123, -0.16422405341442722, -0.39242437048435685, -0.14118767359653916, -0.2984322112879925, -0.3351219620303366, -0.08506188320952784, -0.19572500045452737, -0.282659290299581, -0.05777991608528636, -0.22641828948013845, -0.38704246109213886, -0.28072232941640624, -0.36751221366420406, -0.26475945378007243, -0.2845763940729001, -0.33673336357721195, -0.16782638478441791, -0.22942821808289424, -0.07874018018836643, -0.24915877171794315, -0.41423071927140903, -0.330068348113905, -0.22643390681861422, -0.24228246169851567, -0.2971049801282744, -0.24279936865376175, -0.2600043052864691, -0.1396554953662995, -0.27269168186743653, -0.3129392681734772, -0.16367639421852928, -0.29999290175028837, -0.4007083771150918, -0.25395478970009433, -0.25087935097457226, -0.13528129595567767, -0.4379618790410958, -0.17114960016749078, -0.13392412040817955, -0.34498038267177206, -0.3167953085742299, -0.3333769934064939, -0.26805379025649645, -0.32102154786564274, -0.07805838113658399, -0.3215837569593082, -0.19577235712700636, -0.30365573486982855, -0.3931249106235051, -0.22862113447538318, -0.29701413183102354, -0.16905026256854314, -0.35625771727311484, -0.3608748829345579, -0.1839756969867365, -0.2759653684897168], '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': 103582791530185586, 'label': '882.6.a.x.1.1', 'level': 882, 'weight': 6}
• mf_newspaces •

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

  
  {'ALdims': [9, 8, 13, 13, 9, 8, 11, 14], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [8, 8, 8, 8, 8, 8, 8, 8], 'ALdims_old': [89, 96, 89, 87, 93, 92, 91, 86], 'Nk2': 31752, 'analytic_conductor': 141.45852907504892, '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': [882, 1, [785, 199], [1, 1]], 'conrey_index': 1, 'cusp_dim': 808, 'dim': 85, 'eis_dim': 64, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 11], 'hecke_orbit_code': 100664178, '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, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 4, 6, 6], 'label': '882.6.a', 'level': 882, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 7], 'level_radical': 42, 'mf_dim': 872, 'mf_new_dim': 85, 'num_forms': 50, 'plus_dim': 41, 'prim_orbit_index': 1, 'relative_dim': 85, 'sturm_bound': 1008, 'trace_bound': 11, 'trace_display': [-4, 0, 72, 0], 'traces': [85, -4, 0, 1360, 72, 0, 0, -64, 0, -192, -404, 0, -264, 0, 0, 21760, 822, 0, 4494, 1152, 0, 2384, -8416, 0, 53783, 880, 0, 0, -4558, 0, -12348, -1024, 0, -4776, 0, 0, -46614, 5656, 0, -3072, 12390, 0, 47444, -6464, 0, -9920, -15900, 0, 0, 29524, 0, -4224, 5758, 0, -4032, 0, 0, -66104, 87546, 0, -43932, -41936, 0, 348160, 52272, 0, 188860, 13152, 0, 0, -141984, 0, 10266, -226920, 0, 71904, 0, 0, -82696, 18432, 0, 6936, -174870, 0, 111136, 165136, 0, 38144, 139962, 0, 0, -134656, 0, -157488, -112592, 0, 221814, 0, 0, 860528, 641736, 0, 300804, 14080, 0, 233432, 431780, 0, 398490, 260160, 0, 0, -1068582, 0, -436176, -72928, 0, 23304, 0, 0, 1443729, 423424, 0, -197568, -118944, 0, 162840, -16384, 0, -205728, -146382, 0, 0, 343376, 0, -76416, -1636002, 0, -58590, 0, 0, 417504, 1852320, 0, -537504, 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0, -11217072, -17097312, 0, -7101720, 0, 0, -36066734, -9190928, 0, -6978816, -7688556, 0, 5948304, -1166848, 0, 27868728, -17977638, 0, 0, 26758784, 0, 372864, 12189824, 0, 21435978, 0, 0, 14194944, 17874348, 0, 6254976, 10220968, 0, 23099664, 2952568, 0, -30261056, 6774784, 0, 0, -12624804, 0, 993972, -19463456, 0, -3161088, 0, 0, -8774116, -1903104, 0, -24581544, -8143440, 0, 20477208, 6681632, 0, 2605440, -19233540, 0, 0, -262144, 0, -4989624, 12754928, 0, -7245984, 0, 0, -3291648, 51262086, 0, 21051294, -2342112, 0, 7030272, 36446088, 0, 28469829, 44548800, 0, 0, 9388128, 0, -19426464, 5494016, 0, 18618192, 0, 0, -22990074, -246944, 0, -1222656, -8665392, 0, 30753996, -26176032, 0, 53970096, -19865100, 0, 0, -1135896, 0, -937440, 40370790, 0, -47756256, 0, 0, 7048184, 20099214, 0, 14177472, 4198840, 0, 6680064, 24390982, 0, -41327532, 29637120, 0, 0, -60875784, 0, -46452126, -21491516, 0, -8600064, 0, 0, -31338832, 586624, 0, -16629600, -30917082, 0, -26693848, -24703264, 0, -11933184, -20998038, 0, 0, 3022432, 0, 3771456, 1553384, 0, 81694698, 0, 0, 13872128, 37343496, 0, 298368, 1447936, 0, -22607072, 98161488, 0, -52357670, 59547928, 0, 0, -43769114, 0, -18610986, -19991040, 0, -26959200, 0, 0, 41961837, -3390104, 0, -18034176, -32664852, 0, -43899136, -6774272, 0, 15604664, -22316064, 0, 0, 53811584, 0, -786432, -9384130, 0, 3480018, 0, 0, -10510336, 38499780, 0, 42069552, 5338384, 0, 1669824, 27814986, 0, -7582896, 3171840, 0, 0, -73099356, 0, -28662732, -14394480, 0, -3433344, 0, 0, 38041520, -9918144, 0, -44893056, -43002240, 0, -54186386, -24137624, 0, 28294000, -39044388, 0, 0, 6468608, 0, 13917696, 21617532, 0, -92304816, 0, 0, 12145664, 15666360, 0, 17036430, -10555200, 0, 26328048, -24628952, 0, 20927632, 40863568, 0, 0, 80201442, 0, 11565084, -1654784, 0, -14947512, 0, 0, -140420814, -29160384, 0, 2030208, 39312768, 0, -70873824, 28945344, 0, 25379648, -17926116, 0, 0, -25368116, 0, 11851776, -49523250, 0, 150531444, 0, 0, 58629760, 5871360, 0, -19547508, 11767168, 0, -2539520, -101651160, 0, -116697620, 24569088, 0, 0, -31880216, 0, 25468128, -97037784, 0, -32167680, 0, 0, -14121400, -4070400, 0, -14285088, -11358336, 0, 130659914, -59404560, 0, 13054976, -44113170, 0, 0, 78076928, 0, -2513712, -19018752, 0, -103473402, 0, 0, -60003040, -62102352, 0, 98510508, 29461120, 0, 53236936, -93845816, 0, 30180192, 16744896, 0, 0, -27087008, 0, 55831302, -2571808, 0, 65788224, 0, 0, 54181112, -29001968, 0, -19222848, 69751788, 0, -74601776, 7558144, 0, -85055976, -35558064, 0, 0, -3355424, 0, 20302848, 157588442, 0, -126458034, 0, 0, -63251392, -96450720, 0, 30400704, 27081736, 0, -12772736, 1769166, 0, 16181880, -3574016, 0, 0, -12899100, 0, -48100308, 98281792, 0, -1081344, 0, 0, -176214544, -18652416, 0, 29289336, 6831228, 0, 65494083, -121365880, 0, 40343488, -53574744, 0, 0, 1474048, 0, 8857032, -39357136, 0, 156858048, 0, 0, 29497600, -49334418, 0, -38754318, -4512768, 0, -79011552, 93714320, 0, 57263064, 144904, 0, 0, -99419968, 0, 106111536, 34124160, 0, -109286208, 0, 0, 135986258, -77391296, 0, -1032192, 41426202, 0, 162252164, 27176448, 0, 91773040, 628860, 0, 0, 49232416, 0, 36474240, -24091976, 0, -64378944, 0, 0, 3063912, -93266424, 0, 37111596, -19083264, 0, 7472256, 91950120, 0, -36989172, -4693728, 0, 0, 230600984, 0, 81327792, -6291688, 0, 86852736, 0, 0, -9331560, 10567680, 0, 15550128, -36483168, 0, -372164522, -78360864, 0, -16922624, -936522, 0, 0, 65767776, 0, -2853624, 219865016, 0, -231398718, 0, 0, 44481280, -22522368, 0, -174928800, 22411776, 0, 18006112, -114605100, 0, -52275328, -66112184, 0, 0, 25991146, 0, -77422272, 68578176, 0, 5461872, 0, 0, -328316939, 20705504, 0, 35199840, 80875968, 0, 55794976, -24342336, 0, -40922848, 50339178, 0, 0, -198732928, 0, -11246592, 77226414, 0, 351415536, 0, 0, 95209488, -95658276, 0, 22915872, -36832560, 0, -54406528, -190711232, 0, -44463160, -10735616, 0, 0, 351794640, 0, 66119508, -179029232, 0, -71740416], 'weight': 6, '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: 48516468
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 103582791530185586, 'target_is_minimal': False, 'target_label': '882.6.a.x.1.1', 'target_level': 882, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 48516469
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 100663394, 'target_is_minimal': False, 'target_label': '98.6.a.a.1.1', 'target_level': 98, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 48516470
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998237515902, 'target_is_minimal': False, 'target_label': '126.6.a.f.1.1', 'target_level': 126, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 6}
  • id: 48516471
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797119628048, 'target_is_minimal': False, 'target_label': '784.6.a.i.1.1', 'target_level': 784, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 6}
  • id: 48516472
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510936421728354, 'target_is_minimal': False, 'target_label': '98.6.c.d.67.1', 'target_level': 98, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '21.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 48516473
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007336794357858, 'target_is_minimal': False, 'target_label': '98.6.c.c.67.1', 'target_level': 98, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '21.5', 'twisting_conrey_index': 5, 'weight': 6}
  • id: 48516474
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510936421728354, 'target_is_minimal': False, 'target_label': '98.6.c.d.79.1', 'target_level': 98, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '21.11', 'twisting_conrey_index': 11, 'weight': 6}
  • id: 48516475
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007336794357858, 'target_is_minimal': False, 'target_label': '98.6.c.c.79.1', 'target_level': 98, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '21.17', 'twisting_conrey_index': 17, 'weight': 6}
  • id: 48516476
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 100663310, 'target_is_minimal': True, 'target_label': '14.6.a.a.1.1', 'target_level': 14, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 6}
  • id: 48516477
    {'conductor': 28, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599728034800, 'target_is_minimal': False, 'target_label': '1008.6.a.b.1.1', 'target_level': 1008, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '28.27', 'twisting_conrey_index': 27, 'weight': 6}
  • id: 48516478
    {'conductor': 84, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199355404400, 'target_is_minimal': False, 'target_label': '112.6.a.c.1.1', 'target_level': 112, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '84.83', 'twisting_conrey_index': 83, 'weight': 6}
  • id: 48516479
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 99, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510936421728606, 'target_is_minimal': False, 'target_label': '350.6.c.d.99.1', 'target_level': 350, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '105.62', 'twisting_conrey_index': 62, 'weight': 6}
  • id: 48516480
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 99, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13510936421728606, 'target_is_minimal': False, 'target_label': '350.6.c.d.99.2', 'target_level': 350, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '105.83', 'twisting_conrey_index': 83, 'weight': 6}
  • id: 48516481
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797119627614, 'target_is_minimal': False, 'target_label': '350.6.a.i.1.1', 'target_level': 350, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 6}
  • id: 48516482
    {'conductor': 168, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539596001739200, 'target_is_minimal': False, 'target_label': '448.6.a.l.1.1', 'target_level': 448, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '168.83', 'twisting_conrey_index': 83, 'weight': 6}
  • id: 48516483
    {'conductor': 168, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 103582791530185586, 'source_is_minimal': False, 'source_label': '882.6.a.x.1.1', 'source_level': 882, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398610145728, 'target_is_minimal': False, 'target_label': '448.6.a.e.1.1', 'target_level': 448, 'twist_class_label': '14.6.a.a.1.1', 'twist_class_level': 14, 'twisting_char_label': '168.125', 'twisting_conrey_index': 125, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1410100
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 2}
  • id: 1410101
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 3}
  • id: 1410102
    {'charpoly_factorization': [[[-84, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 5}
  • id: 1410103
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 7}
  • id: 1410104
    {'charpoly_factorization': [[[-336, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 11}
  • id: 1410105
    {'charpoly_factorization': [[[584, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 13}
  • id: 1410106
    {'charpoly_factorization': [[[1458, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 17}
  • id: 1410107
    {'charpoly_factorization': [[[470, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 19}
  • id: 1410108
    {'charpoly_factorization': [[[-4200, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 23}
  • id: 1410109
    {'charpoly_factorization': [[[4866, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 29}
  • id: 1410110
    {'charpoly_factorization': [[[-7372, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 31}
  • id: 1410111
    {'charpoly_factorization': [[[-14330, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 37}
  • id: 1410112
    {'charpoly_factorization': [[[-6222, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 41}
  • id: 1410113
    {'charpoly_factorization': [[[-3704, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 43}
  • id: 1410114
    {'charpoly_factorization': [[[1812, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 47}
  • id: 1410115
    {'charpoly_factorization': [[[-37242, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 53}
  • id: 1410116
    {'charpoly_factorization': [[[-34302, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 59}
  • id: 1410117
    {'charpoly_factorization': [[[24476, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 61}
  • id: 1410118
    {'charpoly_factorization': [[[17452, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 67}
  • id: 1410119
    {'charpoly_factorization': [[[28224, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 71}
  • id: 1410120
    {'charpoly_factorization': [[[3602, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 73}
  • id: 1410121
    {'charpoly_factorization': [[[-42872, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 79}
  • id: 1410122
    {'charpoly_factorization': [[[35202, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 83}
  • id: 1410123
    {'charpoly_factorization': [[[-26730, 1], 1]], 'hecke_orbit_code': 103582791530185586, 'p': 89}
  • id: 1410124
    {'charpoly_factorization': [[[-16978, 1], 1]], 'hecke_orbit_code': 103582791530185586, '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': '882.6.a.x', 'level': 882, 'portrait': 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gJJgu+nNKopra7H6XkItYc2his2RrS7KTOLDmN1l8s2Jmxd16FWDRHSEEWCZrfCQtNjrCpwpcvMvMex84JTswlnlhL8Spe33tzh3beCL0c5fLrBmTnFhYy5zywYji4abrp6gV/68DKbxkc5OzvG7FKV+RWX+WXJhcWEmYWI2WXA6/L+ewTTo1fos52tn+mm/s84Mm390s9+/+sNib/Q4681wOcXWkxNttDa++iZU6fv/E+/d7/0/bk7O6uh87UXEv4/H1rmzdeMcuTMCLOLHnPLkoWVlKXVmKVmymxTcGIJ1k2u8s8/ssTNu6ucnRtnZr7GzKLD3JJhdjHh3ELKfDthdLzPG6/tcNsV4MkKvvKZWw64sOgwuyzohpAkmsDT1IKUsZEEDZyeTWh1YNs6l1olxBgBwqPT02xdH7K06oCxUmS1A2ECBsNyM2LTtEu7pxDKIHRII3DZuqHPaldwesYh1Q4TDUk9EPguJImgG0pmlyUXlgxzKwm+3wc34farOtx5tWCqUWFppcHZOZ+ZRZhbTJhbTji/DMeXDDddtci/+NFl1o+OcHZunLmlCgurHosrgoUVSxLzKykHzkvuvGmR//1vRdz/6BiT6/xk/fiGpzbsfK+e3nTZk8Av7tk68nrD5M99/LUNMl/d+3mmpxrMzCz+yoOPP/CPaunz/hWbDL2wy8l+m/FxwbU7u/hewEgtoh8pokSSahtWCAFSpigBJ5bG+OVPCn7lJ+e4YUdEvTJOrVKnUfWpV11GG4q5JcXsisNDTwd89cmE3Vu6XHFZwvJKjyu3hHzonZo4UQgMX34mYL4ZUElDTl1QdDp1rtuVMt9KOHjY5fItkqMzcPseaLYh0g6+EzFZgyPnK1QrMb5KGKkLVttw65Vtjp/zuXyb5uRMyP7j9t9zt/Q5PmcYqYcstyK+8lAVIxRpmvKWN3S54wbD7KrLDTv77NzoksQNur0KB08EzC5asM6vJMwta84sC+Y6EW+4fIlf+nCH6cY4py+MMrccsLjqsbQqWWqmrLQTmh1NswfdRPDKCWh12zgVyb79404SL93l7f1Tvvetk+H+F6X/9AsH3ZtvvCIMI+K6/9ePL/9aAvzXf/93uPZ/P6VeePoP/48H7v+jn/vDL51SsZjjF3445todKYfOr1CtGK7flbK0EtKohYSxIk3BGBchFEKAkgIlEzxHc3ZlhH/y2x53XL3MB+9aZMfGPuMjDSZHKywse6yfcNnSVCw1HVbamuZywEMXDN1+woGjHs/v14DAdw3n5l2E9DH9Krs2GjZOd5lbCZlfqvPGawzVygrtzjiLrZQoqjAxpun0XLZO9VnqBEyNQxgqpkclcdpjbrnC6fk+8ys13nB5woXlDl971mPTRIPLNsDW9Q5qs8fmafBcjRCwbZ0NZts9n053jJNnXZZbiuVVWGpqlpspi82U2SYs9VO2burw996yyB1XOATuBMfPN1hcCVhcdVhuCZabKautmNVWympHs9KV9LTh1eMOj74S8c19KYdOwlU7Vvi5714kiNfdLf1dx7vdlq+T6H9L4/CTrzduLvX4a3XLHTl8hGo1qJw5fX7rpx544gc2jp3+V37S5skXqzx5TLNt8wp3XNlmaTXl3Lzmn36kxU27K8wvj7O40mC5FbDcdFluuaw0YaWtWW0nrLYTlluGuaZgpmNAdHj/m5q86xbNZRsCoqjKSjNgtePRbCtWOoJ2V9APDVFiSFNQ0uC7UPENow3D9HiM4/Y5fiHi1WM+OqnxzlsjHHeVFw6OsH0DfO25hDdd4zPf7BE4iiSNGR+DJHZx3ISlpSpvvKHF156us2MD7D0a4lLlHbdoEtHj1eMpJ88FONJj3ZjDWE1Q8QWeJ1ACEg1RbOhH0O4aVjuadlez2tUsdQy9NGXb5i7vuq3J+++MQNdZWh1hfrnCUtNlueWw0oTVdspqO2a1rVnpaBY7kvMtyWIz4s6rLvBPP7LAmTmPuZWAW/fAjnUjPPfaNN94occdN1d5+22b/vli7+1/vG79urNJ3O/t2n356w2l4vHXBuBfeuQozXTa21Y5/OOrs0d+61Nf2if2n27LelVRlYbVruBcU7LSNcSJJkpCbr1qkV/76RVu3B2wuDLG4mqNlVbASttjpeWw2hastg2tTspqtvSudAzzbcGFpmZstMvbbmpz+xUJ29YpGhWXVjvAdyVgJY/WAm2g2weEZqze5+h5gzYRD+6tEXYr7Nrkcce1XWK9ymP7RnnDbpejsx2aKw1uu7bLQy/4rBs3HDxt+Hvva3HwlM+6cck39ynuuFKx3G1x4uw4b7g84rFXeyRhlduv8ti5pU8v6fCNFxSkguPnHBpVB0dAtyfRRpBqQ5wAUuN4mmbHUKvHbNkQcueVXd52Y8JELWBueYSl1QorLY+VtsNKS9DswGo7odVJaHZSVjuGpa5ktiVZbMfcfuUc//qnF7hljySKfcLIZ6VdY365RrPt4rg9akHKzOK0jpybzfVv2PZ3r7pyw8cwzUjIG19vSAF/TQB+YdHIbr/9noce+9SuzWPpry2dec3dfzzgzFzKajslTQ1hbGiHgnYoWI0Eq6FgtR1x51ULfPSnFrlhl8tqe5TFlRqr7QqrbY/VjkOzrWh2od0xtLoJrU5Kp6dpdg0LHcFCB+I05LrdPdaPp3S6hu+6LWT7ek2SShxpiGJ49OWAM/MBG8YSXjsegK5yxWbFDXs0ftDlhaNdFhZrXL29RmN0hadfcbl5d8BSd5WVlQbr1xueO6j44Xs6PH/QYfO0y2KnycryODdc2eXp11LGK6NcvavDfLPJcwdGqTg1btpjuHxrH2SHl08Kpsdj5hZiHnvZpR8rpIRUG7ZviHjbbRHtjmLjmOaG3RBFVZabVZabPqsdl1ZX0exIWh1odVNanZRWN81YH5a6gvMtQbMXcueeef7lT61wyx6XpWadbj+g2/Pp9D06XZcwViSpYLnlcOKs5tUTPb7n3dfGl23W/+Qtd/3wMdetf0UIT7/e2HrdNbgxyyTJ4o8e3P/qb7zw4onxM/XjvOWaUZrdGkYoapWETjehFxpcR+M7hoojqDmCQHk8e2Q9P//7Lu+7c5kP3bPM9o0Rs0sJgVeh4ntUA5dax6FdkdR7LiM1h24/pdNLWRdqeqGh3fdZXgg4d9YQJZrzswm+bwCBpwyOFHR7tsIv6Tpcv12wc6Nh66YuYdrmgecVh46N8fYbfW64coVPPGDwRJXtm7q88rRi06histElUBWi2GW+DbXAYfM6wUuHIm64vMJdb1jk4/f38Nw6b73V4PpdvvVcxNeerXHgZIXLNlbZviFlaixix2TMNdtTlNI4ygCGqu8zNeoTxS7trsdrR106fYduT9HpSzo9W4zW6dq/vd1L6fQMrZ5mtSdY6ChmVzW1RpO//64F3ndHn+svq3JhsU6nG9ANPTo9l27fodNz6PYlra5kqWm4sKRZbAmOHHvcnfQ3/8bze19e3rzzpn90Zr778a3T1f95AR6GHaKI/2X5wiMfnT/52HhvqcfJ5iRvfUPKSE0zMeIgcHCVwHUTXAc819gjNASOoeIoXj42xYtHqxydmed9d3a486o+Y/U6S80atVZAo+rR6Tq0s4vd6zt0Q4d+aOhHmig2xLEhSe0RJR5Gg1QC1xEEnmC0Lhirw/pJzeZ1XSbHmnz9BXj8RRepR3j7jS7XX9HmyQMxUb/BHdcLmr0e80s1br9cMznapeL49BPFQitGacH1lztU6yH7Dge8+YYRbruuzb7DCswIN17l8ZPvXuahlyK++XyNg2cCtk4p1o9XGKtXGalDxQfXMSgJ2sDBk4I0FcSJIEogjLF/Y5jSCzX9UNPta7qhptODVgiLHcVcG0Ld4943LPGeO1v88Fs1SdpgdqlGu+vT6Xn0+i6dvqLbU7T7knZX0uoYVloprU6CNrBj0ufMqR73PfKN8TvfHP/bH3n/G51Op/37tVr9fz6Az84t0+2an/zUfQ99dJ36yvTmiZh33DaKJiAMYzwnpVGVpFoihEApgatSHCfFdQyeY/Adg++kVF3JUrfKpx/ezLdebPOma1b58L1NrtnRZWK0ytJqlXbPp9tzM2Are0SCMJbEiSBJ7FJva7dsUOk4EHhQrWjG6zGbprskdDh6PuYzjwWcOFtj1K9w81UOt1/b4rkjTR58psGtuwO2bujyqYcFSvg06jGrnRBtQAmYanRptT10UuE9b5rn01+rsnMu4F23doniJR57dYI4DbjlqmnedXOL3VuafGtfl1fOVnn5pMfmccl4Q1D1BZ5rb0IpQAiDNqC1IU6ymzW28q4fafoR9CJo9wUroWC5DcLp84Y9q3z4bau86eqUiXrASqtKs12h0/fp9l06PUW3b1m725d0eoJ2z9DuJbR7CXECFUfw8HMNjBEcPr+Mcb80/f33LH10ZOq9Ju6v/IEbjP3PAfBXn/stqrVt9Je++ZGnD4S/dt/9r06u9lr8/A+HXLNT0+oFhKHC9zS1QJNqAQikVDhKoBwLdE9pPAcLdDel6gpW+g5Lq2P82SM1nn2twx3XrfLht67yhp1NJtIKSeLT7Qd0ei690CGKFXEiSVJJqgXaCAQGKQy+p6kGCb4X4bkh55dC7t8rOXbO4+S5MZT22bnB48odihuvaKH8BV49XmfTaJWrL4P1Uysstxpcs0mSaMPXn/cJu5LRWsI7bunzlcdizszW2bPL5cJqn/0nXLasG+O6HQs8+Uqbp/cLwsjjih3jXLHF54rNbY5fWObYeXj+UJWjJ2pUHYHvSGq+IXBBShtUGWNv1iSFKIEoFXRCQasvaMUQ6QRt+ty0u8WH39biTdekbBj36IcNlpoV2t2MDPqOPUJFry8swEPsKtCzUqfXtytgqg2n5zQrfcHmTV0+dM8CR/c706dW+LWzC37yXz721U8sr8zwC//bT/7NBfi+J/+U5dZniZK3/VCnOfubZ040RycCzeFzE/ybTy/w8X8yj++Nsdqu2ouUCiyhKqQQKKVQjsBzBJ6j8Vx7+JEhcA1VL2U0ELRDl5XWGJ9/vMHDL/dZN9blB97S5Iotffq9DlfvMGxZrwhjlzRVpFpicnBLjeuknJ4znJwVrPY09z1Z5fziGCZyGQsUGycctq13uGwTXL2zhZaL/O5Xaiwvj3DrFQ5X72zyrZcFInGZHpPUqgnd2EMaCUaiHI9mXzC3LLjKVHnLjW2e2ldh46THrVeP8xPvXuRjX2vz/OEanb7L0mqdHRsr7NnQ5ZbL23zfm9vMLC9z35M+S12f0xdczp/3cJVASolAoI0h1RBrQ5poxiZirr2qSxjGXLEl5ANvCZkeUYzXfeI44MJCQLfn0Q3tzd/rK7qhpBcqeqGg1xf0QuiFqT36mk4/pRMaupE1AOa7kogev/nD82wameDZVwVPv/r0pAgmf3PP7k3x/hPP/Ml//p3P8Pd+5oN/8wD+6//nn3LjT10nvvSvo+9/9cip30vCI9XN06NsXV/h7ILm4MwI33hhhQ+8uU1aYtSBZJA4SuIqSU8JHKVx3RTPFfiuJnANldhQjQwjQcpYRdCNJO2oxslzNf7Nn4yDThBJwo3XdtmxPiJJQBuNMTaJI4VAKoHjehw+43HwWEAtcKh7ksmqYGpCMj3usHFKsW1Dyp5tq6Riif/zCw1Onxnl1stdrtie0kvaPPOqz2jFZWLEMFqPqFasFNJa0uwrljuGpWZKs1PhjVevsvdgl0NnFKONgFuuGuWn3rPEf/4i7DtWo9MzrLYd5pYbrJ+sMj3WZ9tEn//v93dpVJu8chIOn5W4rkEpgxAaMPb/BpIEtq9PueOahDR2iRMfY6r0I5fZRY9eBup+pAr51osE/VDQj6SVNpmWt4fV8d2+ods3dELBSl+w0NF88N4Fdq9XHD/b4Oy84txij+mpI6Oe0b/3PW98U/LBD97w2bff9mlzxQ0/+DcH4F/44me59opJVfX3vf+bT5//xJHTR4N1EynjN3aZGvVwFXT7Pi8dd/jIOzp0+j5JaktbwS69SqpMF0tcR+C5ijCShJHGj1LC2FCJNWGsiSJDPcE2OCQQJYJ+LAlTnzgNOHSsxsuHIDUGC22rjV0JnrI1H3Ufrt4AjQqM1CRjdcXEqMP0OGxdH7JhapXYLPN/fmGE4ydGuOEyxWWbJTs3r/DI/oS5pRFu3CEZa2gCr4cvfYwSJKlEGEOSRqx0AuaWXG64osL1l7d5cl/AujFBNahzw+Wan33/Er/5Rc3+83VWO5rVtmJhxWFytMZYo8JYY4RGNWaqFrPthgjfTXCdBKVSpLDMYLA3VRwr5hcc4kQRJ4ooVoRx9hxJwlgSRpJ+JAkjYQPUSBBGhjDShJGmH6X0I0M/1PQiQze04G6HgpVIkoQ9btrZpeLVSFPJYlPj1/rccl2Xycr+6lTN/cRj33xGn16Y+sJX7vvT9D3v/dB3PsDPHvxjxke0On729AcqavHj3ZULQSDGeeVwymitS91b5XyzStJPAY10IgIvJAkctLE90bauxKCUygJMiecKQlcQeoootkCPY0OUpNYVSUpHCklqSFNNqrGrg6YAt03rgyPBdcF3BIEvqPqSWlUxUpWMjQimxxO2re9Sr63yhaciHnt1nNXFBtduVWzb4LJ7S59UrPL156vUXIepMUW92ufV49iO+y2Gbqi4bnfMtTsNsxdSFlY8ev0q77y5zROv9Dh6XlGrSHyvwTWXaf7FR5Z4dH+Przw6yVLLsG06ZaXpMNpQjNRc6lWXWsUQ+Brf0/hOiqOs1JJZS7kx2ISVFiRakqSCJBHEiSRKBHEsCWPrvESxIIoNUQRhnFqSiCxxhJENWHuhoR8buqGgEwmakaQVg04jpEipVrusm1ihNlLjhnWam7aPcvpCg5dfmw2Moz5J1f/p937vB06EqXnSV9md+J0K8M8+lsiRavcHb9997L9sG18KuH6E+WXBVW2XTes0jdE57uqvsvxNlw3jIVKleG5ExXcwxjoDUhiUcnCVxnMcPNfgu4LQk0SxsBcnVsQJRLG0DkIysP2SVJOm1l1ITeaUZKdVCJGtEAIn0/e+Jwl8Sa0iaFQNo3XNuvGQqbE2iVnls09IPva1CaaDgGu3CrZucNm+UbNtwwpfeMawvBxwxXrFWAPq1Zi5U5L5FR9vB4SxYGpEMjoKR08aVlqa2cWA3dsD7rmxzf2PB0zUwfc8lBzlmp2Cn37XPK6c58tPjnHgfMC6Vsz0aMJITVGvKKoVScV38D3wXXAcY0EuQIoSyLE3dqptfJOkZECHODVECcRxakkh1kSJIYp1dmDdmBjL4pGgEwtakWAlFkRJhDIJ8yvQjls8/Krk0FnFuDfO1zsOK23D4krK4fOngt1X8kfvnTl8qFb1rgPi71iAv/z8l4mT9COfvO+Vf3f6zNHGB+9KGB+JWVipEcWSkXrKnm0J771nlqu2edx1fYTrpNSqPYyRkDkaSmocR+MqB9fReK4i8mS2xAp7JNb/jRNJkmAvXmqdBK1twKW1yXs4M3BTWJCOEriOBUjgQzXQ1CsJo/WEqdEek2OrPHUo4pMPVjh8cpTtIy4718Pm9R6b18GerS26SYvnDjaoKJepMcVoHUbrIWMjCZ7nIIS9uXqhx3IrZrVraHYS5lc8tq6vc9sV8zz4fJfD5xtU/RhXeQgxws5Nih956yI37Znnkw/Wee61UZY6DtONhNFqQjWQVAKF7wp8V+K6AkdJlCKzDy3KDbaHVWsKoCepzlY3SwpxoklSC+44hjgxhIm1G6ME+rGgHwt6saAdW3B34wTT75MmMV963GOpafiD+0YQ/gjXbNScnQ0JY8Fcy9BKQm4LnufgS53ppeiWD3/sT+//2I9/6N3feQC/MNdESPm/7H36zz56+uTMxP6ZaV47scL33rHAu29bJE48PDfBc1u8dkYyu6j4vz7d4K2393jLjREbxg3tdpqBO8V1UjzHIfSsvVcciSROZAHuOLHMlKaSRJMxt0QbBuC2ScqMucFRNmHiuYbA01SChHqQMNYI2TDZYq7Z5bfuc/n63nGWV2rsmhJsnRZsmvbYPC3YsbGP463y6cccTpytcfk6yVhdMlJLkTLk/ILBdyRSgDGCKHbYNt3ieVJaXcVKyzC3XOHyzQHf95Ymn/uWx6k5H9eJEcJFmxpxIrlxxwrbPtTi6/u6fOrr47xwqsamMcFkLaUWpASewHcFnmvjFEdhA2cpipoMg73Jcr881RbwBchTK+msvBswexQLwgT6iaCbCFqxoJNAGMWYTo/NU23uuqnJ2+7oMTer2LMtZN/pHi+dCfAciNKEd9+5wvfe0eXabTUOn16aELXmr33kg+9XP/b9rd8XTuM7B+Bx2MRx3Z946smnPvrok0entYYxT/HI3kn2n/HYe2wFZXoINHHq8NSLdV457RN1JV97rsYNV3b50Nt6vPu2DuMjEd0woNf38V2XMHaJ4lKwlDgZawviVJIkkjQVpFoMtLa2dqPJwC2ypVsp6zq4KrMbvZSKn1CvhEyOdujFPb71quEzj4zw3GujjHku12wybBiXrJvw2Dgl2bwu4rJNK7xyqsd9T0wxohymRgSNmqBRjWl2U772TEDdMwhhgdULHd5zR8hXn7U1Mc2OZn7FYfN0nffd2eG5Q20OHvWo+QlKCgtyXaUfWa3/I/c0uXzDPJ9+tMXTB0Y5s1JhfUMwEhiqniZwNJ6LzRtIeyNbJoe8/EhnUk3rwQqX6MGql6QQp3ZljFIIE0EvEXQSQTeFfpSio5BapcP73rnKh97e4oYrYjZNa/pdydtun+exfR1i41mzQBveeoNm80SDUzMjCCS9xcPTDz309EdvvPlNem6h9Yfrpv7yQf6XCvCFpRbnZ1ucmZU/SveBX49XHplYPwrddQGOijAYziyN8nv310mSEHRqGS1VGCmgpjnX1Mw8U+XZV/p87vouH7i3yzvuaDI+6hGGPmHsEcUuSeJk4FYkiSJJs4RNOgC4Nhlz60FNmRAmCyptHYfjaDw3xfdiKn5EvdIjpcdD+yR/8vAor50cQcQ+28cMG0YNk6OKqXGP9ZOSjVMxW9e3OLvQ5re/UiMJK2zeLBitOzRq0KjGCDei1asxWjcIYW3POJGM+4pEJ7Rjj3Y3ZaWlOL9Q4arL6vzM96zya3/qc3qhhqPi7MZwSJKAfiRZP+Fz464W117WYf/p83zmkQoPvjDKTLNCzVfUPai5NtvrKnCkTecLMVxdpwGj7U2XakFqIEmF9c/TDNipoJcK+in0EkOSxOg4YiLo8s63rvID97Z503Ux4xVJqn26TYUQguu2Ga7alGBISLVDGPp0uqOcujDC2bkqZ+cUR06vcP+TX5/+oVb86z/4vjcmJj73R1FSx6/85c1P/Mtl8LTLlZfV3/vFB/b+50/f91DjR95+ljuunyTwRwljh9VOxPrE4PYU7ahGpCE1ll20sa9TV2PSCvNhlS8/W+Ox13rc8mCHv/+32ly1tc3UqKJRc4gijyixQI8TRZKqDNw2va+NxBgrCUwRUIIUGqUMjtI4ToLvJbgqotWLWWjF/McvBJycH2PfwVGM9pioCKYnDZMjgomGYmLUZd2EZP1EwqapLhOjK3z9Rc0LB0a5drNgrC6pVyWNqqZWiRBuiO87OMr+fpvAklkyJSbRgnZP0+4Yllsus0sNbt/T4barVvn0NwMqywpH2jhMG4ck9YhiSS90mRwNuGlnh5t2dXj+rhlOL0g++eAo86tVzi35eEpScwVeLsOkDTwLIs+lCpbJEyOINSRaEKbQTyDSBtIEkhipQjaN9bhme4e//31tbr4yZaSq0GmVdtchTh20lhmh2CVDa0mSKPqRT7MT0Or4zC8rDp5M2XdcMzo2w5j5/MSpI85/rk3etqKT7n1/mZD8SwP4vpcPc9Jdp+oH/mBXf/FI4+DpLp950uVH751l/bo+y/smwEDV00ghqHvWlkqMZYzU2BObGElkFKF2SNKAxbDGgy+M8NSBHjU/5Me+q8WWyZhtG3rcfnUbRyjqVQeEBbjWKtPcovDR7fU0CGlQwnrmhgRkwv6Tkr2HHO5/rs7+M3WipErdUUxVDOM1w1jVWB+84TA+4jAxKlg/nrBxqseGqRUeey3kd++fZsOow1QDGjVFoyaoVxMqfshTRxT9yMGt2WtujCBKJIGjeMPlPZ59ddQWPvVSVlsui6s+c4tj/My75ji3uMSzL03hSkDEaLArV+wSRpJOz2GsHjDaqHHb5V3uurbLh+5e4NBZzVefC3juUIUjJ2okwiEMFd1YoYSt7RkOPLOcgNEk2mC0xhUpI15EQMxtN3TYsaHP5smYD78jpOpJahWHKK7Q7rjZCqpI8nOvBcbIgS2ZKKLYoR86CGBipMeFZpeRsZAPva1JoDz+y6ceboxMXNj1C3//w2pp/mg6Mb37rw/A9x/Yz64dk95Tzz/340/v59997fFFmj2Xrzw6zYHjPaZHDCuLKY0APAeksEtn4tiaidRk9pUxVgdqyyShFoSuS5i6dHWFdjvh1z89jkli1k31uWprn4mRhA/c02PrdEQci0xvSygxd0YmSKkRUvD5Ryu8cryGcBxOz1Q5P1clqChGfMFozdAINI0A6hXBSFXRqCvG6g4TozA5mrBuos+m6RapWeXzTzTodWrs3mxoVBX1qqRe0dSDBNeN+PqzAWFX4k7bSae5RKlVFO+8pcfjL2o6oaTTS2l1HVbbDrNLVa7cUecDb2qxb3+V08t1lNRAnOlllzhVhLFNzHT6Ds2OR71SpVYJuXJzn1v39Dk73+TUhVUcN+XlEw6fe6SKUFZCINbMXTUa0BitSWLNtnUJP3BPj8mRlD1bDesmIE1coqhOkjqsthziVJGmTlbLkxNMloXWglTb1TTJYqMklUhpuGxzyE9/b5ep0YjdmzwWmoKbdp5mw5bd/+7k0b1dGez42PGjB6Kdu6/66wHw5cVzHOgtXj5/4exvPf7EizLtBuwah3TU0I+qrC5AI9B42ZghV4GXBTZpblllAU+iB6BPtLFaUEOkJZH2iLRHomGhU+eRVzQGzZeeixEitRfJaChZgZkXmPVpSqRSJLGD1A6uI6n7sGPKUHM1VV9T9aHqC2oVSb2iaFQdRuqSsQZMjCRMjYVsnGqTssJ//K8BT746zc4JGKtm7F2V1CsJ1UpErdqjUqniK4mSmQbH/p1x7NLvCXphSjtUdPqadk/blrmax7m5Ed54VcjPfv8cv/E5hzOrPkJojInRqSFOXKJY0g9ttV+951ALPKqVgKpfJfBj6pWIG3dHeG7MzbsTPnxvF0clWRJII4QZFuWZpNNaIoTEdxXg0Q8dllccklShU0Wi81in/FpmgB6AuwB5ast4U2PdnE7PZ3rEQRjD/pP2v/Wl4tBrL8qlFf+3GmOdJ5Kk/9pfBjb/HwO8ef6PaEy0KkcOHHl/b+WcuGqHz3LL0OzYGuQksUAWiGHdlzF2mmbL4xDYbStWmoE90SJ7tj8TG0GsFYlRWUGRb2+QMrBNgW2UAEcIm6lUEFRsLXmgUnwXfAcCz1DxBRVPUq1IqoFjAV4TjNY1442EidGQ6fEOG6eX+N37NZ96cB1bRhWTdU2jpqhXFbUqVCsp9UrMhSXN8Qs+gWfLbyGv9BP0I4cd6zXrJ/u0+h69vslYXLLadqhXAurVUT587zwnLszye/dtwpEOBk2qU3vzJw5hpOhFil4o6QaSat+h4rtU/JRm28YYnmttVtdNcaRtlJDSpvNFdljrVGQxiwVpswCsLI4c0FqLIVAX9UN6UEdUuFkZuHXGPbKvWGlZdytKbJVisyOYW0p4Zv8+0ZhsvX90avvxX/jon/U++gs/8PoC/OG9DU+nKz+fhsd+frzekWyuU1l0qFYUnW5KGOcg19aSMuXEiyh82AG4Dbr0tTQr/RywfPbf5DeKEUWgZExefZil4CHbagQcqXEkOMrKI1cJXMdmRD1HEPiSwJNUfEUlUNQrknrVMFJLGa0njDdCJse6bF23xHNHQj796EbGAp91dU2jKiy4K5JaoKkFCfVqyHOH4eVDVXZNmUz3DtLmvVBx8x7D7q09nn9tlG5o6PVTOj0nA7lLNahQCUb54JuXefnIPM8eXA9GoXVqb/jEkMSmqCfphQ7VvqESKAJP43suvpfiO3kuQeMojVLanhdpE2kIgyBj80zaFUDPDz04UiPRhRVbZu3sOQd0SmHXptq+11nMpXVWIxQJOl3DajthbjlmsdWV108d+z9uuKzmTY6O/8pHIXrdAH5hviejqPfLD37tE//o6ZfmvQ+/M6EWKAwVXEfhew69vk332tS5LjKKaZonGQYgL7O3KcmW/KYYes4q5UxWMFU8hhyT7MgSOkpmGUsFriOyoi2b/fM9ReArKr6gWhHUK4ZGNWWkljBaD5kY6bFxaoVnD/f45Y+v48y5US6b1IxWoVFR1CqKWgC1IKUSxHhun2bfoKTCVQYpB1og1bboKk48GpWYbqLphrZir9tPaXclzYqi2vYJ/Drb18f8ix9v8kufkDxzcB0GhTaaNNUkaUKUaKJY0Y8UPV9SCRWBJ/E9g+8pfEfjutbvd5SxAFcW4CqTKUKYixp0dQns2gxyCjng0yHQZ4A2IgN/GdxkMiX/2yFOIIyMlWjdlJVWwvlFQwfD+pFz3umT4z91XC/+W14vgBuzjNHdX3n+mQf/4bbxA8HOt6dsX99ncaVHN1QI46GkwnMk/VASJToLNMrgLr02oFOTebIDGZOD2uRMXQB7cJRwXRRPkSdzCoALlLJ2mZO1ormOxPcknqsIfDuSoeIbaoGmXk1pVGNG6hHjjR4bp1Z59lCXX/rYJIfPjLNt3Dos9YqkVpWWvSuGapBSDWLiNOKPv1lHKoUrDUoMbEJtRObbu/zI21f4xgsR7cinmwG801O0O4qm7xB4Pr7bYM+WhH/1k0v8s48Jnn5tHdpIUm3T6nFiC83CSBMGttzV9wWBK/A9m9n0HFNkbB2lkcp641JYoIuyfVg6oSZTL0aLoRXT5DIkB32+ImcSbADyrO4lyyrbMgo7jsO20Nnm56WWZrkrONv2+NQj49Sdc5PvvvuaL5w633xWSvmLWzf8j7W9/Q8D/LFnT6K1ue23P/lcZcSf56ff16GfCCZGHXqhS5JYq05KiaOy1rCYogAqB3aqjQX2EEPnjG6Kk1qwtSmd9EvUoeUAz2sw8kyeUgInK6iyAJe4rrT1G54g8O3Mk6qfUqtYcDdqEaONHlOjTZ471OWX/3Cc/acn2TwmmKiVpEngUAts/UolSKj4Ea4bcn5pDFcJlNSZLTcIMtPU2mcbxmzypBUHWc21ptdPafclla4i8Fw8N8B1Rrhic8K/+okFfvEP4NkD05lDoYlTQ5ykGZNrQl8TRJK+pwoJ5rrgOlai2ToVgyPJZAqI7LmM8RznBlHETkVlYsHsFKuvztg6B75lbIrXcWpIswrPKE7pR5puT9PKuvovtCEI2vTCPh95e9u/fnf6Nje5WVzk+PxVA/zgSw9yxeWy+jM/f593/kzIy50NPPRyyu7Nq/zzj7SZGAno9m1CQhsQQuIoiJQgSQVxKkiSTFenpqS7M2Bn700WOBo9KBQyJYAP0Xb2yFPSeZWglKKQJkraWdsDeQKBC76nqQSGim/1c7US06hGjNZ6TI41eeFon3/2+2O8enqKjaOKqZpmpCKoB5JqoKhWBJXA3hw21R/x7EFBp+8RKLKbzGrwvAkh1YI4cagFituvbvPc/gbd2MqUXpja5l5f4XsKz/Uy/TzKlVs0v/pT8/zc78DTB6eJtSTWumDFvAcz9CS+py17Z7UpbnZz24NMpgxknMyyvKw5rflpNkNkk/8dg68PxVJ5hjSlqHFJs8rOKNbEOYNnkw3mWpKpiRb//CMLXL4xIE3HaLYN+1/8mne+9+7qpz/7QPcHv/+7/uoBfvzMcfzGptFXXrvvt2/ek7w5EA4LK5K5FYeF+XGeeC3hXTenOFl9R5Da05RLhCQROAkkzkCTDVX7lQCeF0jl7F2wtsmL+UsXQlgLSsgM3FmRkSoAblncdci68+0YtMDLCqz8lEomL+qVkJF6j7F6i5eOhfyz3x/j5VPTrB91mKpqRipQCwS1iqJaUVQL9k4J/IR6tc9jL3usNgPGxgZp8vwz54FYnCqmJxT3Xt/hsb3adtFEugRySeBKAtfBdTwcp4KUmiu3GD76U/P83O8Ynj48Tawd4rwCMDUFk/uxLKoLPUcWzSKOtL2t9txQfL78Jsylisir0hheMXNwDxh98Dot2NwUxVxpaki0IUnsjWjLcW1NeZz1jELK3df02Dg6wezCKLNLHhcWBCvd5M1bdx79gx/9ye/+2/dcOLy6fsOev1qAnzo9h1LLP3f00KEfHK+d45qdY5yfF6wfT2l2FRcurOP0hRRXCRxlm3cBpLTlm7ECx8n0WKbTdCoKhyRf8obkSIm58xOcwzvPyOXSRMi8gm5wU+UVg46yTcquY3Bd+9kCTxN4KZUgoRrE1IKQerXP+EiTfUdCfv53JnnpxDqmR12mqykjVZOBO2PvQFLxLfsHfkLVj0h0SDvyEUri5gxeaHCRxRk2+RHHLjWvb8sFooCxHOT9lK5nGdz3JK7j4Dr5BrSGa7Ybfu1vz/GP/4vm6UPriLVDmAqiVGcsLghije8aPNf2sDpZ3OEoWyKssmuiZNaVnz+XCrPKjF5eOYcAnq+yZiAzUzOQnkk6AHqcGpKETKbY7wkEO6Y1m8cavHp0hGbHZbWtmVlIOL80w8R65wfPnrzseBjFv/hXyuDN5XM0xjZt+9jHP3btw8+ucvcbJJumI1zl0e47SGGLkdI0QmDtKDcDpZQm66u0MsWWtA6CkKGgMgtiBidRlIBdAnjO2qWLUiy3WYeOyoIpxzG4ygLbc0xRPRi4aaabYypByFijy0itzbMHE37hdyd58cQ6pkYcpiopI4GhnoG7Elg7MQd3xU8JvIRGLeLgKcOj+2p4UuIq21lT3rksD6TjVJFoh7fcGLPrsg7Hz1SYquYNBbYHstvPWNhROI6LkiZLGhmu3ga/+tOL/OLvaJ7YP0U/rhCmkigxVBMrWXwXC3InX710BnCJUmmxwikpSgAXRaB+qdFng+tQWmV1uULRZE3PJrMKcxYfVCvm5biptnGBQvHSIZ+JhkHIiG5Ps9BMGR8RTFUWeObZV69927t/fNvxk+dO79yx+S8f4K3V80h3bPvq3GP/4Q07L7zXjfqMj7hUgxhHGsJYYsiYouSzFqWpUqCUIUlsUsCytxnYSFkSchDAMKS3hzR3wdmXALcwSJXbghYMjspY2zF4jsZ1Nb6r8b2EwEsI/IhqEDI+0mWl3eXx1+BX/2Q9rxybZDID92jFUK8IaoEovHLrvGjL3p4FeMUPidKUfi8gUPYmk0IMVfLliRQbaDpWyzuhtc1iUQK4xvNSPNfBdSWOUijpFgBHwHU7BL/6t1f49T9NePrQBDPNBv2aZDQ11BM7bcDPDreQaCazCykBfMDgxecVwwy+FuS5bCRn7gLoZYmSB5omI7UM4NlzruEB2t2EMLLCKB8qqrXHFx/SjE0vv1fXn0vfc+91/9uJMxdOXbb1L7Zn0F8Y4O3Vwzhu9dYLZ59/f2v1ce68vkaqPcJo0HyQGllkEMGC1VGGRNo5fyqVJFJkd7O9wPZOF9noY1E4KDZpY0pssTa2HwSTdtxDzt4mkycmqxq0zO042nYDFeWxFty+l4F7vMPCSo+P/nGV+56ZYrEzxtSIZCrIwB1Y3V3NAsuKL6n6JmNwq70DPwIiHn7JYyX2mPAZqsdGlPWr1eFR7NDwHe65ocuzhyPasc9I1v/YjzRemI3HcCzAHWVQ0kVIm6DBwBVbJL/x91t89dkev/KH6zi3OEZv1GHUE9QTTTUBP86mgik70MjNA00piiA4fy7LFCEGzRLlqHNAOmaNJi+5YXqQpMttwjRrqLBsnsVgGXt1Q/ucGkE/kfQTQX8JUh0zsfACl+2sv3/DVOWP293Oqb9UBk/jDtKp7j5y4KF/8Kf3v8Yzh2vcdmXID9+7wqZpSZoGdEOfXugUc0ZsmtbWaTvK9kmqVJMqSZwKnFQWiZ7cXhr2usWQ7l5D38VNJIXOAiSy9rYM4MrgSAtsR1lwu06K56Z4bkLgxfheTL3Sw3G6PPZyyh98rcH9T04T6QbTDcFkYGWJtQBzn1xlh8iYu8zeMY4T8tSBUbqRw4Zq/nnWMnhuqUniRBG4ituu7JFoC/BeLOjnbkhkR665Tm5xqgyINvtojRnB5KjgB+/uUPdn+MOv9Xj8wASzcYVuIGkkhppjLMizYUmuMllcYjKQm8J1yhNkQtoSC/HtpEoOcIYDz4Kkikw0hURJ9aCZIsmBniWEEmNr0NuRoBtpEhOyZbLDj761zY27Qk7PP0cSXf0PvvueN7+42uodHW1U/p8D/MyZszzw0DcZGx3Z+Nr+43c9/YLk2MI6XjqW8MirHabqHX7krS1uv7LNximPVjcgjt2iRjuObZGOUrJI9DjasvigMSFLFBiRLXGi5Jhc4kMNyRIz6LoXIDN5ZAGuC+Z2la3F8N0Yz4sJ3IhqtY/ndfmTBx3+zR9Nc3xhHNcPWF8XjPspDd9Q86GWddhXfJvtDLKEkK1fSbOVwMqTxVZKJ/LwlMKTpggwc4QYBskS2/griRKXittn/WiP1W6dXiyycWs2VnDdNLP5suleUg2SM0Xgaisf3/umDjdftcCvfrLPp74+xXJSo+u71FxJw7E1OL4DnqJohnCUKWV7TRGk5+Pgvh3Ay7STgxtTzkCXSi4KcFtgR1lTRVxqquimEHcTGiMd3nZzkx9+a4fxqsMVW1zCaAKZQn95/13PPdvd2Os2j85emGH9ho3/zwCudcpdd9y1/Zl9+3/3G48epO57XD4NCy2XU6fG2NcfYe/+UW65apEfuqfNu+/oE0YVeqFPnLgoqS3AE0Uis84bLUlTXSqtHKSAyTNl2dlb63cXFtYacOdpZyVtls5ROXOnGcgTPMdKEt8L8d0ep+YSfu+rNb74xAQn5sZoVF3GAxjzU+q+yVLvObhlBm5ZJIWCTHv7nr1xGrWQLzzlcPR0hSAbTlQAhQHKB8kSK9PixOGKbfDum9v8wQMTdKoOjcxG86MsblAax5HW/VCUQO6W0GZXha2Tkl/44S7X7jjH79w/zonZEZaTCl3XoaYE1QzonjT2xskCcqkykihlXgs2z6L5tdlOi2lTJIIsZgaGQQ72VNtsZpy5Z1Fqy6F7iaCdQD9OIenx/jcu8sF7W9x+paTiVmm268wvV1lcrZAkEsJDTIxe+7tju+78rihq/jelyp8L8LmlPtPjPk8998zmxdn9O6/bETO3FLDajql6tmZ6rCOZ647wlWcDXjqwzGp3jg+/o4VSCb0wQEqPOHZQUhNLjVOUWA5XnunMNTEM6h9yMMBAkghMSR+aItVs56Zk7C111rGT4jqJ7dxxEnw/xHNC2mnEb33W4w+/up7zS6NoVWF8RDHuGUY8TTVj7mqRvpdZnUomTTLvvAC3Z7OXYRxx9JxPJ/IZ8zMXJ0865SDJWC5P9iSpJI4dGjWHHZsjlN+nHdXpeYJKbAhzgDtplqhR1seWeQnwpYJXxdRIl595b5f3v2WWP/xqi9/7/ASLvRo9JyBwFFVHUFEGPzGWzaUp9LhTjmdKoyeKehXBJZNA5QzzoGJUFBo80Zax46xjqJPaxuUoinHSNj/2znl+4SNdJqtVVtsjnJuvstKqsNL07K4dLcHpl0Ja+tWdN90oNu++/M5TxvQQ4ttLlT8X4GFnkaaqT0nhf/brj77gvumaANdxs/qN2AJIadws8DndnORXPi5QzgV+8N5uCYAaFTtIaasKVSJJ1aA4flC5VtLeaxZFMRRYmjXsrVEylyaDTnxHpXhuTOBFeG5Esx/x1CuSP3mwweefmKCf1vE8jwlPMOppap6h6huq3gDcgS/xfYmfSRObGMqciQzgnmsznycvGB5/oUoUu/g1c1GAWayKhQa3N3kUK1zX4d6b23z6oQ6Hz9XoBXbeS+gavATcWONG2tp7UmRaWQ6G+8Cwx64lVd9h3WiPf/zBLlduDfnUg3X2HhxhoVejrzxc1yFwBBUJvjK40hRsroQZ0uNF4FkAfFg76hIh6ZIez2tTbFmzbWTpp4JuKuimhjSO8NI2P/K2Bf5/H+kwVq2zuDLCUqvOymrAUstjqemw3LSbai02Ne3l591KcMtnW+3V66OotfA/zOAnm2PSXTh8a7z8yMiNO320lkyO6qy+xC0uIGhSrYmNw6mVMf7l7yfU3Fned1cvQ2cG9ESTaIWSWd9kNvRS60Fp5iCZMJwzHjB3bj3qotwzL+C3paApSqWFHHGcmGYn5snXBB9/oMGD+0ZYbtaRlYB6RTHqGhqepuoaqp6h4pGxtmXuii8JPEXgCQKPrEJPZ+DW+K7V38oJOXIOzjcDm1jJ9O1w4mTgPtg+yCy40pIocljXEOze0uPVMwnd2CXMZnx7EdbDV2kmUfJEDcg1dRr5zZPbkHFq68N/4N4e77hlhW+92OYTX2+w92CDpXaVpvToeA6eEnhS4EtsD6ewQXperJZbsEXeYQ0BrdXixc1myJpXKLq0uqkgTA06iRBxh++9Z5F/+pMtpuo1FpbrrLarrLQCFps+CysOi6uw3ExYaSUoIXhiX5Vjc4+P/NgPx7fu2XXZA9np/O8HeNSe8dv99L+cPHagtmdXh/Gqx9JqDd/zcZRCSg9jIpLE6sWR2NCuuJy8UOcTX+1w81UrbJ0ObdGVMAjhoLR1Ui4C+BppsrbORBbLYxnUA3ArmaJkipe7GTJmoZ3w2AsOX3uyzn2PjzDfqiGCALfu0nBgxLWdPBWXTHZAxRPZIbOS00x3ewI/Z+8c4E6C5yUEXoQxMQ/v8zl9ocLkuMCVOlvmxaDRt4QGU6qhTlNFL3TZtk5w7w1dvvhMRCd26cWCwDV4iWXxMM5LXVOrwYuEjBySKfbIV8isbSxxqPghP3B3j7fdvMSXnmjz1SerPPZKnflmlZ7w6HkOjqtwhMCVAlfKDOigMKiS1JJr1lhTetbZClzU8xtBbLIWRA1xqkEnEPXZtaHNT7y7xdZ1kvmFgH5oB+43Wy6Lqw4LK4aFlYSlZszcMiy0NdVayMjkodp4/bb/koaLVwK9/26Ad3op/X74Q1/48iujX3lEMDauuP2qJrdd0cf3xnCdCkI4JNqlG2qCboqfbfdBxeHhV6scOt1i9+aIJJGWeaVGp4p0qDFYFnNLcta+qIYq6zqRgBA6ax7WJebOpEgQ0wtTDp+HUzOKz3xzhAf2NphfroEX4DRcqkpSdw11R1NxDRUXAteCO3DtTEJbZipLh8i+bzKQ6wLknmvb047PaF496YPrZsu8KaXoSxTOsE7N27mS1I5zvmZHyFWbOxw6X6UXCKqJwI8NoSKz9nTG3rmbktt4A61S+OxF65jKpg+49COXSiXkI+8Mefftqzz4Qoc/e6jKqZmAQ+erRKs+ie/Qdxykkigh7ehqKVCAUwL4RTdu+W8jK501kOSHNnaSr44hDSHps2dbj7uuTgi7VdJUEae2SbvVdVhahfnlmPnlhJllaKUJt1zf4vYrDSO+4szxM8z6i38eR/85DJ42hSL+2bB5avTqrSPsP13lTx4UbN84x51XpVT8MRxVs7v3NhVCpFnbmEVmt6d46jWPu26IqLhRxryaVCpUdtIHbJMz+DAn5IwtSofM/h2lUnw/QcmUNE24sATffMTl2LkKjz1X4fxKheMzVfB9VM0lcCQ1B2qOti6Ca3eICFw7rs2COD9kdqgM4GSaOwO3m+K7lr09JyYIIk4uwMFTVVw5bA+WtWteD14s40VNtbRd6YnLVdt67J7u8tqJhG7iUo8FoQNeYghjMgYXhQ4XUg4xOQzKHQYlrHn9eWbdpi6h6zFSifiRt/d507VNzq+0ePh5jxNnfb6xr8rMUkDac9Ey8xSlyjKbMvtbRJEEynV5uTZ/4I2bLGGXWysJmAgS2zN657Uh9Yqh3RG2ZFdqjIF2T7C4mjCzkHByQXD8guCO61f58NsiVpY38NqxgAsrxyff8d0f+gdHjl/4tct3briUofztAf7I41/E6JS69xrfc5fgHZFhtrXKYjvk2UOahh9y7a46jeooL51wmWspFvqCfpKAiSExPPqCx4+/D3ZNxVnZrEZqidEKQ2m0QxGg5OF6CdzkrVWZFFEprp8Sp4YTZwWvnlB887kqr530OXCyQiu0293heqiGg68kVQVVx1Ap+cC+k9dp5GWzti7cz2SJ5yk8T2Y3gBlobzfNBu9bnR94MUZHzC1LQuPjOBJPGpxMu4o1GhwGIE+NGMiIzA8XOEyNR0jVpxO7dB1hnY54UDBmSyHKmcey0S4LiWC0HDB5aTCSm6pi/EQ39Fg/FrF1XcyNl4X0oh4/drLJa6dcvvlshVdPBJw46xMnDsZXGCmzDJAqRc9ruiVMWbCYrBE8LT0nkCRsmEy4+6YQ4WikTPDdiHqlz8SoR+BLXj4pODWvmZjsccs1XaZHm/ynL44zO+8ShhFXbT9R27Dl4R90HPVr/10M/sTj3+TCfFP91wdfEu12zLZNKcakzDcrPH9onCSCbRtjrtyectOuWS60feb7gd2DvZMg0hATpvR7ghSBcFKUjpDCniDL2LI0lCfPYw8Y23EMSDvMPY4M3b4Fyalzkj990KcbK146EHDsrM9ixyNMPDv7WLmohoMnBRUFVWkIHPAdja+ywiNlWdtzhU16lMHtSrxMlvge+B6Za2JT5nb4Z5JlRGMqQcT8Sso3n67TbPuMjQicIj4YgHztw5hS7U0mJcJQMTmheMftfb6xt8eZZo2eK61MccBNDG4GdJWNR5YytXYh5Vknsvgd2jil3yHQGZOnjiJxFXHqEMeutVLdmJoX86ZrYm67MuJ9d4UcPSt5+aBLN1J86ptVTs66ICTdnkPak3n5JkYJOxcjv46F0MyLTXIfMc3/cJRI8SsGAo2f9vH8lFRHjI922LBOsn1LlXffrblme8jOjQlRZHj6UJv5lZhUO+zZZNg+fkRE8hb1rYceSu5961v/YgBX0rB5ff23LpvU1724UOeJvYZOaNBG4iDwFawuwgsrmrPnU/72e+bZuXmO/Sc1n3vYxVGGOBFctSPGr0BfSIxjMDop3eUMOyUZCwhpaHYEL7/isNSSVAKH5w66fOWJgH6s6MeKC7MeWjjExkELDxwH4Ts4UuIpQSANgTIE0jK1p0yRovYU2RRZy9xe3pdZgFtlPZpiwN6uxvPyAq20YG/Pi1Eq4pEXFV98po7yHHxpMk+ZNTUdFzN47oVbHS6t/uy7vOeOHvc91eJTD4/QSQJqmQ53cx0eUxSz5d1CQuR3Uu5vyJLWF0O2ZJJKEscyuesoEsfBSVILdJXiqATHTRivJNy+J+G2PTFGhHzg7i792DYLf/lJn+cPelR8wWJL8fJrLq2uRBS9pxfNoygxukFjCLvwzWd8ZmYVcWQrHD/zrYCXTjTYtUHxE++ATZN2g4R+1/69d+5J0ECn53FutsLeV53rrrx25LfA/MxfiMHPX2jjVWqN2eOf2nPzlUuq11X4jk0bY7Iaj6ynsV7x2LrRYboB60dg152rvPfNTYSbIDx4+aDHr/52g9W2KPzaAbrXngQga1JY7Uj2vurRaiqkUoRGEmqFEcoujcoB6YBUSClxpcST2MSF1HjSAsFTZODOwOFQlI36rm08zofprwW3n29Z6OlsHnkmS9xBPYvvxBgTcX7RIwoD/BGJl5XnqqwqbyiLmXf0wJAtOhi7oIhil7G6YstkhCf69BKfXiKoOHYSWF5DolTu/w+q/qw+HrTGGZO7VLo0BF/bdHlJGiVJmuUNVDHSTiUpUWQtV0emSJWweSrNxk2kXLmtR2R6SEfTbAn2vuqw2pEomZP4JVqDSvJFSVjpSP7oywG/erBhL47y6YkG9SBg0jE894rLto0OjYpdPW1dkT2HvVBx5Izh1bMdVVm3sucnf+hvNYzptISo/TcYPFlA95Z/7UsPzt/9wsuamq+YGlVFb4eU4Dp2QPxoTbJ+UpOmila3guvE1KopFamRpPz2Zyt88ss1lMi2/xrybMu0llX2ZF8zQqDzVhMkRbewkAipEFKihMAVECiDJ2za2csYzpW5b1x6drJOekW29R4FuG1bl8LLwO05ud9tsoYBk1X0abwsO+q6Mb4fc3ZR88lv1MDxcKUYBJiFPBEXMfgA5Hk1XQ42RZpakH/4HT2+9FiPA3N1OqlLNbGb0uaNJPnpkdmePMXvyogilwpWCslSgVd+6KIWxnEUbmoTY46T4qTK2q4qS6Apa8FKqbNYyL52pEbGKVNVw3ffqREysX+cyKSJGCTnBuMOsq9l8UPVhx//VxVIXZBVPC9gPABXas7Np8SJZLRua4BcN4NE9lg/mbB9U5ex4NzdZ8+f/zWdpn/nv8ngL754H0IIb+PoBa7fVaEfWb+16FLPwFLxoVHVTIzE+F4KYKe5agkSzi9Kzs87ICWpq7LAJAfxYDkdfr/2Z2Q2lco6BY4QOMKmlb3scEXGatLuseNkDFe8dijNQclZe9BVPwC4LGSL75lMvugioLSDc5Js4yvrnkgZcXpWsNAKEI6DLxmSJ4MajgGRlR2GnMEHfrjVx1HiMtEI2ba+x6HZkF7q0E/BTwVuanCTTIcnFAF4Ucog1BBx5HLYTto1RVHbQBppnFSTKoHjyAzcGuXoYkiQyjLF1pZNi8yxkDrLT5gsFsjcLnLXS5ecMF36nv1vhavZPJ2waTLl/JJlBJVZTf0YVtspAkM3dAg8225n3aO8TkbR6VdIjsww1/6iZ/TFRspFAP/0V8+iNVyztcv2jS690FaB5adLZaMHgmwfyUYtphpEeG6ClDZNjjR85uGAvQcCKyeUHY6JUAMQrwV8xt4D+0kUYx9cQeZMWH3rCJtOdqQZelZZg4GTAd7J5p84yjpd5YZjC25pn70c6HnwSQbsrPvH0YVEcR270ZPnxSTEfPWpCnMLFdwRhZdLkyzALPT3WjFW0uDloTp50qcf2gm277qzw1Ov9GklAV3HoZJoomyFygcaDWUZhWbQOZQHmoPOKGsdqoy9IXXs73S1sABPDY6T2iaRVJOojMmlyao0dcHiA8APwCzLQC7KKQyCwddEvgroBCESbrkq5Afu6fEfP1sBrYm0oZfavX/cji3t6EURvmsbxvPaHrC15t1+yq7tffasP4pO+fMB/urL9+P5/htf3vvszUuLEY1qymg9tZux5jueZbUnnmuL/G2Tbj+r0Iuo1SIefdHlk/c3WO174LhWL4sSyAuAkwHZpils549NJtikQlbTLUSR9nbEQOPmS7VTak/Lge1k/Zh2VEI+7KfcVV8CeB5wugxAXUiTNHNPBtrbc2M8N2K2qdl3rAKOh5PJE6dUoJQnQsQahFvPf1BHPWBVWXjicexyw66QidEezZUq3URRVeAm9m9RqbFHXAY4A9YEyEdIl7LERpuMzYUdHpTdWI6SVn+nohgvbdlbZjU+ZYBnVZuZbz0Acw54XZRTDMCe/Vy+CgiJQTLixfzoe9q8cNTnsX0eqfJoxh5uX4KxTcq9CDwnxVGDrLDBNlBIaZhdUDz0/Pqb3/ymW9745a+97cnvedd7Lg3wV44lCCG+u91vv+G6yy9Q9QLCSGXztjOAZ9V79oLbNHUQhNQrPTy/xyvHDL/1hQYvHKjZzW6UC9ItwJ0ztMrYWZEt62TvSwBW2YUbfM0Mei1F3pI2YG7bXJx3qmSvC4APgJ0331r2zjS3Q6G3c0vQMvYA3G5RnRgjiLn/CZ+nXqsjfWtLunmzxVC9eqlIqYTycqA5YPFsSqtW9Pout1/d491vavN799eJUp9OKglSQ5iUbmpRkilSFuAa/Kpvx+R2a5dUZdPFlJUpqZKo7LUt7NIFwHPXxm4KVgJsMTwoz1cMM7jMss+yyD4rpEitnDWSm68I+Tvvb7LUVhw+LelogcYl0opeYqiEJivos+czLwdItKAXSw7N9/nJPc037NzQ+e4wjJ+8JIM3V85Sq9Xf8fAjD/7wuRMzmE2LbFqnUMIjjO22zgOQZw3FToLnRNTrfcIo5MHnJb/ysQkOnK5BEIDjZeB2EFLiCsvOVmpQArkp2NsCesCAOajzP64M7ALscsDYKmPvfIKVk0kTxxG4ahjcdpzCGubOeja9rL3NdfKGg6R0xETE/NnDDVLj2wleWf/nIMAs9TUysO8GZpkoNetmAy4zuzDNxhILXH7gni5//NWQVR3TSwN6qcBNKFhcSoNMslofqTO7cG3tkSxZk4OeV60FqZM3CGeBpzaoLB5QSuMoaTV3KjPWtiOQVWp/nyqDuwR2OSRJhkGe/ztGWRanK3jXnRE7tizwK3+Y8s2XEnqtGnHVoxkrfGWH+KssgNVG0O1DkmiM0+eyjR3mlmD/sfCHb7ntnY+eOH3uG5dt2zwM8IXllDCOd+071N35O1/q8wdfmeR73tzm8s09Jmpd3n5Lgsiyj3bZ1UiVoEXK159z+NzDNR7ZW+PUYgUcH1wfpGuDQ2k/YB4UFkxdBrEozecQgyq2AdgH4FElwJf7ClVJmuSjEYaG3WTAdpQYOCk5uF3bcW8bk03G3IMA0ymxt+9G7DsmOToTYJSLkhJPaiutRFmiDAT4WheFIQ2+duafBXmcuOzcGHPVZR2eOVIhVh69RBBIcFODk4jsPGalrUkGJKTVvUO/UpRYPLcnS3XbThZ0OiYLOg0qFaTKZCM/rFyRGaPb5m45BOgc4CJ/f0nwa7RMkdKWayit0NqWRNx6ecR/+sdLPLy3zee+1eDB50aIcUmkolsUlBkECffe2mGyFrF7c8z3vjmk13WpT6zu9J1klwrSb1zE4MfOLFOr9bgwHxL3GjS1x+9+ZQLSmGqly01XdJAmsTUFxhS2rhaS5/cHLKz6RMbDzgp2EULhFuWXJmNvUxTTF0D4Nu8HcwUHXy/85dIwzRzseaeLU4B9MKZNKWnttZy5S8N/LKApgF1kKwvmTvEcm9ixK1aMIeZzD1dZWqogfMf67qIU+K2tQclP8pAPns9/Ga7jLrxpbdv9Jscl339vm33HGoRpQFd5VFKrxZ2MCJQEmZhSbYjOPPG8MDeTKmv1uDGldkHQMisAkxKlbTyRatv+p7QoRn8UAE9zHZ6DWQ5eF40ouZSRBcBTKVFCo5UuCu/SLO5Y34j40D0Jb79xmecONjFFhlbampbUYIzipis0Vc8ljiukaQMRKQI3RulZMIPiwgLgv/+pryCEJOyscvUWh15kWGxLlnoBK/0KX3t+HKMTjLapVlMkaySptL5c7lG7UuAJk2X1wM0uRFFfXAB52FLLQbHWISh+RmJLNtUA7Era94VEkfm+l2SBkwW4lSkSz8kGAOXgdgfgdotUvM5ep0OHo2znzoHT8NkH64TSK+SJWx6BdokalEtV3UGJxYdGFA9A7qcO3//2Ph9/oMsrJyrEyqUrJV6qM/dIINO8+SMLNqWwYyXQmQbX2e8a3rdIG4FT3oBAkQWcBqUNqTQ42soRO6wzb6LON+cdgHYA8kEzSiFpsp+xVaAyA7lBaitXUi2z1kZbH+OolNGq5p23pNnfkZGCzrZKSV3C0KPV8Wl1KiyuVmh1JfXmCZaXZtFaDwPcJDOgNlQ//2e/t+PwkRbdrs/cUoI4n+JIu59OLxGEqWebRbUtf8zncrslF8QrrLzM0cg181q2LgVjqnxx1kqTAjhiSKLIfLCmEpkOzzV4PqotA7eTvXZEKeEzAHeZtV2l7cyQokUs7+lMsiNGuRFHzzu0Iw+Uk8mTkv4Wa+xBcQkXpaSHzVovvKjhVqSJQ5o61FzBnk19XjkakWqfnvYIUluz7WQaXAk7Es0G8WZNOIsFeVb3U2Q4hz6HycZ82OuqtD2XOmNwqYcBrqS16WTRpGwGejwDeSpFicll9rUs2FS25DmVGpWqovQ5tyHzxhYL7CwZlu8qkTp2z5/IYbkZcORMwLl5UMpl0+ZtO/7O//oT1Rf3/73uDVevtwDff/gsrrv09qnpys9VxQypljz1quLYjEvFtdV39XyD0NS2HcXZqNz8JNmLWVoyGVzwoeBxSFeT3dVFzc6g2bUMYrmWzS2YZSFRxKBGWuWz92ShvYuZhLltWJIlFsSm9FqXeiCzQ2V9nV7Eclvzn/5rnaVegPDdIrbIg938c5dB/u0e5dHEJh+bUWhwC/IkcWhUHf7u97X51r4GS6FHJB16UuLJ/OYezIWx4BbFQHuBLjLItgJEYkz+LIZsSqfYMzNzojSkEpxCngzGcpTfi2LFNYV8ERngRYnZB+wvkdqQilLTihj8d/kNaqDkLuV7/dia8SSV6NTKlgvNDs8fTklizU9dt+fnTp545Umle18qGPxrj7yG5wUcOX6MqlymG1XYe7CBk0ItsAmeJGscjRPsnubZ1iL5eIA8lV90YlMa5VBIj4ubWcuae3CRxJAsuRjsJWBLgVSD8WPF3D0lcKTMbEIGGU0ny26uBbY7mJ3iqIvZ21UxnhfxmYdd9h+v2ABaSvy8NDYLhMtyKz8h37aakDUJn1K7Wb5dSJw6JInLNTu7vPdNLT7+QIB2fHrSw5eiSPooKYjz388aJhcaTJ7j1sVOGOVdHEwmUZQRONm8mnymo9b22qXZdDKZ/b5UlECbkVhaugHSoQD04vdD8qVoRTSDWKVU6ptv/BsnkjjbC1UI8L2Ee25oMVYPWVxJ2D55iLAJJP2BRBmpNqgEPr4c5ZFn1yOkS+AKRup2UAxko7cSiBLrw0aJHQFg99gZ7n6XDHvAsuRhF6PcSqxdtHZdAuxF46tcC/DSRKYSwO3MvcGI4OJwsroUNwN3NvEqZ+1CezsD18RRlr1dx06tWmlqvvxIncWmD0HmnogBk307iVKMW1ijGsoBZtGIXEr46DR3UxzGGorvubvLfU/1Wer4RMqhl+bySGRBuhjMMZF5iXb+y3I9nv9+XSSC8h5KJ2dzlb2WGbjVYHVS2hJLmssUKQbTxIYALEqvGTgsJaYfNKXL0vyVXHOX+0pltk2LIoolUWIdHwT4jmKkPs5te2K6/QSjp+nH4+g0tAA/fPgYE+Nj2x9/au/PdlsLXLXNRymZAdHeJdqQzXU29EODE5nCnkqELdwvb9knyTvfB8y9dkuR/N8ejO4dWGvDM6sHc77zibGDYFMMyROZaW9VBrYa7EVfMLcya+SJXnOkdlBQrr2VzVyePCU4cjpA4yOkdU/y1rSy7BoMsCx3vIgCW8VQo4LJBxs/DXZLkIN2s9QB43DFtoidG/osHapgUs+yeCqKWKc8C9IGZ2JNB7wF+WD10EX/ZrGSyHwHB0iz4D13WKS0389ZurixMjCnOeEIg8gAP5AvIgO5ZekkW3mGE0KDu9/2dGaDkSK7PUs3VPT70m6mkJWVCwEXljyr13XKyOoy100EP7vzyje9dP7csVNONUgRor9+41T6ju3Tq+ipKnE6sLDyyURRbEeIdVQC6GJAPQKkNkMMPjwMs8TkJaa+FODzcWEqA/XaUcgFk+eAFjYQksUoYDGoSRli72xL6yFwl0CussE6ygI7Z+/icGKUivnqM3WOLlbAG8gTtwRusYa9146LuJRM0RcFnKV5MSUtHkUOl01GvOv2Ls8fqIJ2SVKrxd00m2WSDrK/gwkEYk3AqclmFFxiXIdAy+y1BGmssslZPQdxvnpqCanIx74NGDsPLgt2L2TpgO2FziRLeQuV0gD+/IaPU0GUKHp9RauraHUFvRCi2I6Dy8c369QO+mwdXmR8Y/qOqQ399e12eso5uxDh+R7zqz2mxltMjTmstiVRIkkTkW09IYhiSacvERL6UVyUk6j8QlICOMMAHuy2sAbwJWDn4BWXkCYFY+fzQAomL49QKCV7imMwf6+QKGsCyvxwSs9Wg8eF9q5UI545rPjSIzV6fQ+qDo4Uhf2p1qxAZeekkCkXofsS+nuNZVj2xePYYaTh8L639HngqS7PHfYwNZde6tuKyiIzLAZgKbhQlIbZD2y34nPkutwIm100NrhUGdBTBcoMVk8tLXjtqDwblA5MgPxaW+elALUQBZsPJg/bw67i5X2CzBDI8x3Zmh3Bwoqm27cD/vNtcOxQfWh2oFJpMz3RZsu6Hq1KF2eqoXE9jR4X+J2UqfEmYw2XfugQxVnkmtqZ3mEkkQIuLBjiuOyeXAxsUZIaZQkyxORiUDM9JF1KLJ73HA5kihgCt5Tl5E6potAxg8pCZ3iE8hCgVfZaleqhnazQXyV4XkQcpTzwdJUDZ6rgugipMlCVnQGKVedSVYRrh28W6XrMEIMXGc2s9NjWiitS7RBFDlduTXjnnR1ePlUhTDxS6dLTCq/E3oXUEwaRluRKCeR5Ga1R2WdR+c2m0UpYcBswUqByPV6SKVKCFiB1bt1aFtc6c8by65bJlVy/C2FvngHw7Q1TSBVJ1n5nQS6FbTpxHM38iuHMhYQ4tluO200UDFECvUjQ7Auqns/pWZ8t84rVpsLZ/9qfIqVDv98k7veYmGiyY5Oi16/QCz3iRKEzm8j3Ilqh5uxyA5MoAm/YNSgD9FJMPTygXgyB/WLgD7YhGQJ3pr1laanMQS1L5bKqGLMwALjj5DMLTTGCIR/M6QwFlpk1qGJ8L+K104JvPFWl2/OgZssP/JI1OJj2yvBxEX2vcaeztr18B4tiYM6ahE+526feiHjnnX3ue6zPyyd8cDxCLemlIisVyOKatDTiLge5ENYRKIG8AHoOdmMyiWLZPF9VZAZwNQR0kEZYy69YWS3o05IlLNZKFp374/kNUPLL9fAobKUMNS+mErR46BXDvhM1Akfam8lYZm9Hgk6cMjneZ+O6lG888zTPHthPkiY4f/wVg1IJrY7H6bl1bJha4YP3LnPnVXZabJo6GARKxRybSXjgxXEOzzhcNmk9U+WUki+5LpbfjqmHmX1wMwzLEfteFF0f5f12ChdFZRdTDaJ8VQK3k4O7BPI8keOWEjk5g+fDOm1QmVmDbkxiUu5/ssLjr1UgsG1y3lp5colDrDkufpTZu+SolDYCyB0VW8NtQR72XO66usu73thl/+mAJHExQtETDq4GR1stbmOAi5M+osTk+dBMowazvY3KLENp2VwpgdH2/NsAc3Cuc6ArKRDasnhalinaoLPvDTtjJQaXIgO1QJosQ2oMKKtU7JzJhB0bu7zjljYvH4s5cG4EI1RmBmmmR7u886ZVPvSWmMn6GMutFokOEWic99weI6UgjBIef0XwpaemefJAnTdevcB33dzGkRFCCFo9weeeGOP47DhjFUGe/s2dEKXEIMkz5H6UJEhxN695nTN4sawNGFvkrD3kpAx+j1OA2wwkShnY0qAycDtZllKpErDzgLJwTFKUk6BUjOfGvHRK8tmH64CtjLQ1NgN5okpu0eDIvW+RQVkUerhg8UKmDBddZe0B9n1qW/fsFFpVZPGMcfiBe3p88+k+e4/b2p9EK1tpWL7R0jzINENyyWT8bQyguNjVUSBzJjcW2NJIlB10kJXXWskhy4yeaXGtzeC6lzLWRRx2KcCXbhZjdCFP8s/V6rrccaXi3//sLF94cpnVroeQ4MmEd97U544rFXEyyucfrrH/lJ28BgbnwRf7CCFI0oSZBc2GMclSp8qD+zbxwDMdO4VIKITy8fyAyaqg7ukBU67VwCXGHhqmXgJpbkGWexbXam1bM27rTAZOShbIKEpANwOQ572KSpeCzEyW5No7d0ycsmuSM3junCS4bkKsEx59rsKrxyp2JIW0waUnTCEHht0gMQz0IVEyLE9M6UW5AaKoLCxXF6YSrXK54hBGLlfv7HPXrZbFe6ll8VB4JalikOQMPtC0hS9eGu9QJJxKzo6SA12e+9hGCSsvModFS4HUGcDLQC3HX9Kgh1busrNSAnwGbi3tKmLJ0xZ2JdloO9etcdUWuOXHOrhOGyENaSrp9uosrI6z2nLZvqHDuukI33MwxuB0WiMIIYjjmIYK2XqZYKUX88QJyUJ3BEdoPCWpKGi42Xhhzw7N8fKtMBwKi25g6ZX/yIt38SqztRADtr60g7L2Lh9udijYW+Z7z+TMzUBzXwTu8r7tA2Dnh+fEHL0g+MQDdcLYhartSLLtc3mxV87e5hKSRAwL8ku5KGs1cCnQHC7CkiWpYqsMq77kR9/Z5f7Haxw+b2++VCt6QuFqbPWfMIg0A3maSZO8rcsYe2JziOfJOpXZg6XVRRqTBZ1ZTGREob2tFs6kqbFJ0/wGkAKEFllQmTO3Ka6r1GWZYoNNKfOiMGtpCiGRkUIID4A4kbS6AZ4b4SjbH7rSCnjpcI3VVo1aJWZ8zMV1XSuh7/uz31y3Z5v/b2vi/BU7Nwmu2QlvumGBF45p5lYDxgPBmGcY8wwNfzCBNXDy7vSLa67LNSD5uF8ne853WnOkLLKO9llmK4GkPD3VUZSkR96OZrKbaq0VuFZzD7KVg4H4A5Cv3dbEdeKsoSEilREf/0qVP/7GKPg+qAClHKrKzlzx81EUpWPQTTQ4H4NEVOnvKnUgld2fciHT4D3FrhWy3AdpNFvWR5xflLzwqkeSTZvSQgGZhZdZuIWTU54JO8hAlcICMUTuAooAuFhw1mzGexH7l7v5zWBFICvMGxrXl8mdcnVjvqIN0lOicJwKVym1rpI2dovyE7Mxv/FndWbmfGYWJMfOOoxM3rx+/dY3P+QEHBjdsW72uyZvOk3gK7QOOXyhR6TXMeoYJn07pDLIB+c4+T4vObApLmS+ZfaQv12SJOISWltcJFmGN24qS5PBBlODi19sv5GzthyAXCmzJoAcjFh2nZItqHJbMEWpGNeJOTIj+fS3qtj5Ky5Iq71t9nJQbjDkgZfck7KTIspvClkyXIuSF1sZs7Z01o5gS7UgNdIOL1WZFk8dPnhvly8+WuXgORdkhBGSULi2t1LYOu5huAy88JzJ8626rS63cklmEkVlwZ+VKnkwyCAwXCstdWYfllfrzBosZ61t4Gn/uzT7t/LAVeVbnhhZ2swqn68oiVwHP0nwXZURXgfUKs8el5hUgemga8vfNdM6Peq8cLjH0krIywc1yhVcWHZ4dv96Wq0q6+uahp8Ne8+LlVxRjGFwhhhp2M6Ta0Gdy5Ah96SswYcTQbJ0QgYVbKXKxKHAUpfeZ+CWZXDnAecA6CrbAUKpgeetMnmSqoSvPFnj4NGB9hbCtty5eY9oLkfW1p9cIqO5hicv2nZobeFVsRWfyYdzChw98MV1Jlei2OHKXSHveWOH45/2iVLb95oKRV9I3Azk+UZSFJnCNSDPgZ0D3jDwwbO4xmQBpjSgjMGIQSWilCaTLFmJRnYTDOVENAOpUs6LlDR7KgZAdzJQp8pmKJMc4ImtS4kTRewqtJGsGxN89Ke6PHMgYmbZI4kNu3Y1GR8NcOYW6pybCXl67zityCGMLTg31Q1VN6+ZHmyBPdjrfNA5M2TfFYGWuCRTl2tcLk7+DP7oge4u9WuWtggstgosgss86DVZkDl4Lhhc6SHGVirFlRm4pQW458acuKD4v77QoC8HEwHyzKVTXkFEOS1eclDW2IGXegyWeTG09A824CoHmnbEtE5lNltdZTvYufhpwv/6/g7/9dEqx2ccUDFoh1i49IRApYOs5iCjOQxyAzi5dWisljbGWC2eJXukykCczVZR0mrzQoPrvBbG/ozQ5fgqu8ZalEC/5vpnQLcFXHYntrz1MEkEcSY/I0fiOpowtsOa+rFt0K4EFd5yrSaMHOaXFZWxBn6ljrNjo6bmwvxul3Pz0O5pEHYZziVIEUjKEmuX0uXlZEy+T/xaIBf71KwB9aX+4DKwi9rjgtUvrkfOWVsOSRS9BuC5HCk5JlKjnBSlkky2xLQize/d1+D8vG/nuUg361Ky1mAuTcrPkkuz98Am/HMeZclSbiMrpEq+FYgYnkabgzxx2DwV8lPvbfOrn7BNurgORktC4dgirDTvox2k7UUJ5HlwSWENZjFoyaeXubNiyNjbZN63vRZa2MBTCBuQCmG/JoTJgC0Kdi+woS++9knJgVMpWVEWqEQUO8KprIHc5jQUHcfFUQEAra7DkdOGyY2CkVGNc9mmNg2/zZGJkNmlgPFGZtHJYYYuLEBZGttb0l9lYOfLThm84lKgLmc85YANB87JMMiH2Fto8tFlg20DSxtRqYE8USUrcOCYWO87B7ejYhw/5vP3+/zu5xqE2rXyRChkLk+k7Sstf+a1lqB9nV/Qb5fkWYPvNRnNtckfU7D48GFB7hI4CT/zgQ5HTnv84VesFgdFKiQ9IQfnVeSNEGWJUmLyHNQMVhYl7XcHrJ5lHY3997QxNgWf2X1CWA0+uJ6iYPYyixfVlqVV/VIEuLb+X+azcIa2QLSrt8xKEuZWeiyLlJG+xtl/ss7qaovZ5R6pDhgfcQb/mFirq9cwtVwL3uFOlrWgvui1HC6rHcgUczGTq1KhjjADWZLXYWca234909mylNRRafY6LWbtKWkHSzrSZi2XV+C/fqvKSpiD22YuHWFb8fJE1nDn/HByZ60xcUmZUtLcZZDrHFhGFMPxL/LEtUBl4FapRksbcI54Ke9/a5cvPlFlqa0syLUspIp1VIYzmeXS1CKrmn++EptLY7LqwjzbyBDQjRAIMzgnWhiEKe2YrEtgz0oG8psur5UvjwcUQ+RYkjhrsuVl8OcjRCZHEzZO9ZnemDAxYXBmlhTLSwG9foPN0y6+Lwf/cPnClYLDtQAees/FlXRDP1PcoWYI9LmeHZTJDrpEBjLlYnmS1ysMBtRk8mQtuKUe0t6D1zZr6VYT7n8k4LlXK2iRaW/pIIUsNmVSF92s5qKb9lJBZuGiDBTJEMiLHZ2HAkwoDwbK+xIHQeZgD54kdXB0wm3XRLz71i6fvN+1Vxs7RSwWDn0EMrVgtRdnGOQWXYPAUzEAucplihww91qgF/53Hm+ZUoaX0jWXg+QT+TkkA3pBEKKEHVE6j8OJtDLB5itAt68InIBNk4KxsRTn+p0RqxMJNWP3ielHclDbzQCoBReJ4WcybVfmquJ7a0FOmcXNRR80Z+6hHr/sfRFkFm1SA3946FgjUVQpuLTAzodKDoJL3405fkbyiftrzLY964Nmo+YcUeq5vBRz59hYC+pvQ95D38vrQRjW4GWfeKitTNv0fSolKlWkMkWlyrJ44rKulvKRd7d58lWf43MKvBi0RAtJiB1gKiFzUy4uoc0/T37jKZnrcgtkZaz8UNIMaXGdXUP7WiB0XiWY6W6y4qvse3l8MrziXWLL8NJ7UQLc8OvBedXG7iva6Ru6jsPkpIczs6hYWoZ+ErJzg8/CqoPtuhdDS2jOOMPrbGm3xPLPln5p/iGKSH6IzcvyxJTAXq4btu8HjbVl1i7LlQGw1RoGz987Ug/bgtIO0QxTzW//WYPH91Vtb1vG3gNrMJ8OMLyyiIvALi466WsfpnQUp3HIGxfDjoopDQUqymh1JlkUqUmROqtTSRzuujHip3+gxS//tkuYZOu2kKTCpa9llr4vMWcJ2HrN78+LrhQMvPDMHizyErkdWEiSkt7Xg3OUy5IB6ZkC1EMAusQJM2vOX1FiMGzno41hqWnYMNVhy3TE+HiK8/LxkOXllN6yx8ZxQaOS2rux+I+g3H0NpYyTMdn2zYP9Lc0lPmexEqxd0ilr8FLPZtmCy5kz694eZPsGbJ4DXJZBXbD4QJYoZTetUioZSBM/5uG9Ll98rEoYulDJ2dsOcx907Kxh71IwtHalKkBeBv0lAG9KF28tsPIBPfk+RqasxTNHRWUg11oXjkqlmvD+u3o8+HiPbz7vDMr+hCRBWKmSM/kQsESBJiMH1mVmriBF/pzJlDzhkxNUDmYphghrIDPWEJzIf7dYc07M0LkZ7H5ihiRdUf1oBpgTAiqeYvcWl+t3d5iYWMa5bL3HuOczE3sYIxgdiXAdi2StyQbQ5NtflBmFoZqJQUpWDDPUWiZnrW88DPABM5bfl8cOlPR4AeycwUvsLc0gQykHOrzM3q6bsNqG+5+ocPiCD74i3zkiZ2+vlNgZkihQklxiCNDiEn/3Jam8xODDEiXLbJY2yC0fFvA2ZS2l3dhLaoXUDnHosGd9zLvf1OW5gz7NSBQsDoIYh57I4SyKDzH0+/NVRlhmz10tQ/a3Z4FnnszLmx8sk5dJTHzb1XtwUgZLf1ETQ2m3ZD0g0qJX1OTjLQbj58AmIscbhqWVgBPnRlntjeJsmPAYryg21mI2TfeoV0NcR5Okkn7kEMWq2J0ryYamr51pPQz4UofKpVickhQZAvsa/V2aa1c0FIiLGTyvzVAqlyD2/cAt0UPM7Sg7x9xxErRJ+KOvVvndL9QxwqE85lkKgZe7Jpfw7i8KJMn/HlEETBcFMN92+RUFcw3+pWHGGtLh2soUIy+2D5PUQamUn3lfl2MzLr/7RUWc5gC3wy6jYqsTU9yOdiEuaXIDRtqfGLgo2YKQg7yQKQPXQ5eeB3GWlS8Dkst/1/B5yLcdLKbfmvL8RFNM4EpT+/U4FYQJ9GK7k7KjYLlrWGmnrN/sEGkfZ8vGJeJwnmT0DMoxnF0wTI9ppkcUdV2hGwZEkUOcZEAvbROd1wdobVvayixv8hqHMsiH7mQzJFMulibmz2Hxwdy7gUzRwyxedk7kwP+WcsDex2YVX3y0Rqdt+yxz7Z1XDebD9sv1JuVguCxREMPBz9rV61LALkjcDJ6Hi5TKDL4mu2mkbS8rAG8H20vtEMcp9VrI++7u8sATFY5dUDbDaaRdYbVLZNV4ditlwa7Ibyz7nLsnKtPdeXAphf2nBkDP2tJgUDFaYmwpbCBaEHcO8jU2aa4CCmZODUn+Ph2MTE5SO7KklwhWIwFEbBjrMzKWMDvvsDiXsmeuSeq4OE8fqnJ+tsrTe0cQOMwsK5RKuHbbKn/3fW3WjWq6jkcSO3bjorQ8ZWjwrJTt3dQlRjdmwAjlwGsY4IZhP9wMsXgZ6Cofxzvkpgwq7Yb3lBnsLaNUajOWGbgdlRDGmgefrfGtFwMI8sH8VntLkSd1clliLgL1xew9/PcNWPy/8SizV/liY0Vv0XVfVN2V9LiWGClL9qFC65RUKpLQ4a1viHjrbV3Ofs0hTAUlYYUWLqERCCNAZ0wuc1Kyz1pkiZ8MyMaIQUxkMudEDICuBQN7EFHMZlnrOK298cvxngVzNmgqtUesbfN7ktekaAhTC+7pyTb/8P2zXL1ZooTLhSWHXpiyY2dKY0TgjDWuWJ05px5I2tPfq7Vm0oFmT/D4Ppd33TLD1ukQMCROsmbvc1vwEsaKWDnI2I7kSlKBFqKoqSh7jgW4yUZ0MeyglBtPh8byrhkBNgD4YPSXKkpKS1pbloPLBJnrbz/hsed9/s3HRkh1VmSTaW+EtPsAlXzvonCs+GzlG1V8W9D/RR5r3ZSLCq8KuWfHu2lZkohrM5zCJoCkdkgSjeen/PyPtzh8zuWx5xTaT6xUyehX49A3uc0xYO5Ci8vsd+fNwWQZzSwfoszFTlIhTzDkbaAW5KIAeHFuxOAE5DIkB3ac2n7LMLFgjlJBrAVRJlMiLejGhts397nnOp/FxfW0Oi5VF0Yqks3T2x7YsGnXqnNw31fmpBC/8qY31L43Cnvkjsi6SZcrt1UwJsRzI3wvt64GAxDDyEUpj35oy3XsQ1rPs3SxBsw2PP9CMvxeFLp74HmLMoPKYYDLUoCZb4yU710vpc588nyHMJuxlCrhzILkd75U49R537omMmdvq70LW3CIuUtj0RgGdCFRShdu6CJ+O3CXpUnpaxf74eYiyVLIlUKHC7SUdndjrUilIo4cdmyM+Znv7XDipMvplTUfGIGWijCj4XwAnxEZg2fsbciqQ3Mtnl9fIYYk20UxihmQgS65Kva0DE5MnkVN8/GAKYSxoBsL2rGgnQjC1O51n5qBnYmQ7D8+xm9+RrJx1M+ks6ZarfDK8WO/YsyROefum1YRApI4pddPiGIXbWDduKYeODhOl1rQx3ViRLaE6VSSJC7tXpWVVi37h5WdeFTYOWbIBbrIQWHglghZZvA10mQte5f0eAFqoYtNkgZ2YVpUCFqQJ0gVk3qaT9w3wpcermECOZAm0hmwd5HYudTEqkvLk4uAXv6ZizIYJf25xsstAswhZyWLbeRwhnPw9YE/nkqJ0BKZKrRw0D3N++/uceCEy6/9gUuUf3gjitHhKYq+tNIHLAMXTobM5mFlo+F0bhWWS18RQytbOUegh87DsEU4JFPMYBh/ogX9RLASCha6EIU90BF2lyljr5lyEV5Ar+uy76Dm3EhIagS90OAEAtdNMUbj1OrL+J7gzIWIM4sd9mzxGKkGVPyUaqWDEF2eO2T4k2/VSHGzJc6QxJoPvLnHTZdDGLn0iqi4dKdmAB9kz8pZTDMkT4otL0pjvL4tsPN9YIotNNKSHk8zsCcFcyuVZOyt+dZen499tUY/zdpw1jgneWJHrbmIa2tpLgZ7/r9LPy7SnJdkc1EQQ9my04V1tgbUGYOnWiAziZLr8lQrRKqRQhG4KT/+3R2eftnjm/tqGJHpcTkAukYRiszilXazKicLOrUZzKnRGdCVKa1qZbYuyTZ5EakNB+ayfGKGom6IUsFqP+XOaxb4wbeskET2phfCzqb/9LdqvHBijHY0wkxb0Y40jUaXPVtbLLdHmW/WbOfWr3xiFCkFYT8hDavcdGXC++7qsW68TWJa/Ms/qvCVxyc4tlgHZbfLlgLSJGXv4Ta/9JEWO6dlYSfmw4CAgpmHNTbDIC6DWpa/N/wzQ/u/lHb2ytu4lBgwt5SDYioL8gTlJnRCwa/8/ggnznsYt+SaSLu3pCpp7+HkznBdRcHYiD+Xxdd4SN8W+uXkBuXrfJFUEYX9Ovy1zFEp1akIIdFGkRoHEWku25jwT3+yydP/xKPdE+DEg48gsSCXilALNOAL272ktShyAOoSQC/a4i4RhBc1TZRkaen7Zs15EsJa9sax1/mOa1r8y480uWKrQxzLLGttu67eeXuTLz3R41/+kWa2OU51neYdN2pu3F0nCP7v9t47WrarOvP9rbVzpZPDzVlXOeeEEBIIhAAT3XY7PBuwjXHbbrdt/OxuwBgTPLqdcMKIYKINAhRAFhlJoIxyukn36uZ08jlVO631/lg7VZ1zJZEsTL89Ro0Kp06FXd+ee645v/l9EkQmvnnmpjUIYZHGc7gc4YR1IaMD0/z73RHXfmWIOx8fIlE+AzVJYGeTPVJjS5tkoY+v39mCMy0cc4YvBBdzAcbuNIMu8JpcWy2K6t3P6c65DZCqutKqkouX+XaeluRVkziFv7uuzgNPemhZrZrktoai8N8sGjr0RuqePLI7nS1yy6JaIBaDuXerdjLz9nN1sVnwxQtgd5OwqoPJWpYgNx44ZsRNCQutUk7fHPOW18zxV//aIkqzL5LX7zKQa2ERYwoFKeBlCgJaCJTIdE8qQBeUDZ8CwHSDvUreU5WApyvPqaoNe46grwGXnVbHt2x27csGyjPlX9eJGap3+H9e3ObENQf48C0ht35vlHsfazI9CSceN8bwYIM4SbHf+AuXYzsNJg7dz74dD7BsJOZbj8S862Oj7DjSz0Bg0edpak6K74CXgdxzBY1A4kqPvYcFQ30pvpfi2saMiYInoipRuLpgVF1gLphl1QguMxfdIk/Pmj15ubAawWVKbjOdlwZlHr0Dxdfv9vjIdQ1m2tnsnbCyyG0AnkfvXjmIxdSCnhy867ZenKR01Qq7W9NdtIaeGni1XLikvJsUiyK7AXYJchPFs0VnatEKEn711fN871GXr90lIRCVNCXPGTBWIVm6ooq0TWNlQSAVlVIhGYWaMkLnFZNFC9C8I5odDFpoyB4j2++OLfBdwUDTIo4CHt1Rp1lP8N0ULxsO99wU3/Wp+QEXnTjP2vFJ3qE09zw2wM6jKSee8yJOOvtUpmbmsJ867NLf8rj1YY9//IRPvdbk6SMOc/MuawcETTclcMB3NV5mg+25gsCTNGs2jZo0XaXE/E1bldNVpRHT25wpozSLAC2W+HsZzVXlANFIkVK1vjA5eNnQkY7iyZ02//DZBtsnHEOm6jGlFULg0L2gtCjTk978sVrTLQJ1F65F5ZZeMjNfVB5clLZUuRbd8m5FhaoAew9nRQiUqERxYaGkTRpr1g+m/Mbr5th10GbbvookUBbBDcg1kPmjCjNlE1eAbqaZMtdh8rZ92eDpAjUlCStnI+Z87nyhZlr8JsrnwwxSCmbn4eCETTuU1HyF7yoDcjclcB0WOi4LHY9G0OF//ULE7sOTpCrh+JNDxscEo/0a25M2tpC0XIeV9QaHZmz8GEb6NYGjCFwjD+E5xivcdc3twJPUA5uaL3BsXZyuSwpshQhl5TlybnmhKjuhYvNcBTO9C9Gqk67uBncRycucW4oEx0s5MCN597VNrv9WDZ1rUPRE77yxUywuexaQxbBAD6Crwbn3cdH96BLIXrxVGz3l4aGXyLnLcqHsua+0RGid+dJLpCgFPAWGzvCqF7SZ6Uj+8C/7OTQlwKuAW2FWjMJUK7SQJEKQVoCel1BtukFcllK7J+rzCkyqKXg9OqvQWBiWoRZl91tjRDUXQoU1Z7rmnVDge8ad2nMsPMfG9xSe61LzfOpBTMtz2LFb02nXQFmo1MEeHbCo1YKDJ67jqy84r3blDd+eZbDm0t/Q+K7AcwRuZprq2ALHkXiOxHMlNU8QZFP3dteETd5RzGcj0+LxoiJSieQ5mAsBy2wHl639HNAKishejeQ5uHObaDN/GaL50nd9vnFPYLgmVha5paQr96Z7oKE6gNHFiOuqCJSn4WpSXsBZHKOiIhbTP3UXunty8axN2NXtzMlYeSOmq6oikUoVUVwJk6pIYSJ5mihcS3PF2R2uvqDNJ/9dEiWAk4ObbPAhv5jBCY0g0QboMSbC2uRlwm5g55LaMuOCWyKfwjF8cXPGqfj0iUx7vNKWwju/iQAASuFJREFUN3r0KQJjrxjGEi8Ume260UNxXY3v2gReSpxazHXm2H5kmNpu56sr1tYOTs6G2MtWbOBDn/z4rnrN+8D2w8NXTs9MsXZM0qyZXMjJ/Nyd3HcyS1NcB3xPE7iZ9XWPHHHuVGbJbk52Gb3LNKM7amcAL9r7PYtPVE80zxeaaQFuy0qJhebGbwe8/8NN9h51wMsIRyIHdxm9l6yayDJ6L+bOLFEL70lbekG9VJ1wKaAvatvD4moKvQL2svy7ysp8lYgui5zcQghFHClWDqb84a/MMtOW3HB7QJxmqASTBxVRPBMxyQSFtDCNvDQVJMV3Fl0iQ7lFu0ljdBHxLS2za2N/qKs7oUhdjNa3IdilaK0zZV1d0eKpep1qfM+mE1qMDszz8sv60f7UB7ZtvWnX+Rf8kmk/xh2HhdRmsOZz2oYa/Q23iNi2Xao1WZLM1Ck3TdV4rsZ3U1y36i9Z2oBYtsKRaaWEt0QEr0TxnHG4COCVSA6VyF2APc1SlhTLVew+bPORL9bZssOFej6+ZXWBGwQWdLs0lFnpEovIblDnP0x3h64C8mNVBpfKS57h8QLkvVWWRW39ymJT6Az0qlhwCq0RWiK1RRppNq+P+eWfmePeRx12HZbgpj0fqIzgxi/EMBLNWUZkdFqzY0pnynIyJ19wGvv2THZDCBxlbFAKVdts8V10titTTkopkkQTObkiWmldY2dqD44tmJh22HNwgE0bmyxfYUxlIeuvX3HRCThuwO6dmsdbu+nEhlNSJPwC44OefehcpsHJPCY9NzVR3KnKoKVUBS0tK69y5I2axdEbUXa3SkJ8RiitkLPI0pU8khug500dxeSs5G8+1eDW+z3wq+lI5RrjQ2Tnp1QqqYnsXij1RmjoBnrxmZ8Dnp8J5ywZvSs5eQXEiysoIus0GgJV77UBtkIrizQPGm3NC04P+a2fn+PPrm0ytWCwbL5JkoFZUpBKdFbLy3eAzr+x7No5OgO/yo7+GJPi2VJkA9zgZ9QDx1JFpUgU3UHzKhqjeuUkAjvRFc2d7ACSpflYnCoWQhhetZpNA6cwv1BxWRsdG6PVP/a1bVu+/L6+/ugPg06KEA6eYwhM5kgqKZv5mFiu++c6KU4O7szT3XGyCG4l2JYqwGeJNKuJG2CafVVKMVd/8kX3ITsIcmCXKYrIDpq2gH/6Qp1rP1dnLrVNeBY96QmyaOwUp88sX5Ri6cidI1hkP1YXD6UMXl33xaLv1HMgVGmzPUCmmJrKF18lw7AAUV5tIQd+9wFAYTBVjeQKkbEPRSpp2Clves08hyYlf/uJJu18samzKeKyQF7styUP5aV2RtYx1cKkNpGSxEISCkEoBb4EP9d+KQYbcjuX3J4EEouMzJdH9XIgwrYErg2J1jiBw95D+9+3efNrvvb07v0lwPsGxvmN33/3gtZiZ83q48RVC6xb3qZRi7AsRZJYtEOT56TKHMFSGkMn204L+708crsVrW3bKoV1ukp5WQSvRui8PLZoUqLrfiWiUwJbCI224fGtLp/5asBsbOzFzY9Sid7Zj5Sv8KuT8l3XVYD25N+LwFqpmnRF+2p4fobqSfUQrvKxdeVdipJhBma0XgRonfu5V5pBQgskFaAriRaVCkuqaLqKn72izVfv9Hhwi5f1fmT3aUUISrfkZ/wS3YdxTgvIfEy0sEmlRUdZRFISaUksNYHOhhkyVqHSAmVnsm2ZZAjCLEDbMSxExqDKltDyNStHBBef6rF+zeTOL3/hTxeufvXbS4AD/Pc3Xo1lB+zbdSvxzLdZMdbmyd0pR6YEp27QBH6T6dkGYWyExU0EL50SDLjNIIFjJzjZ3KNTOCYYoAuhzOkkBZH39bP+R2BpfJfiVJwLwuv8VJgzbwuQq6yyAsIRPLLd4S3v7eORbR7aEWXUpjeKi+LLF5E7P2h6SoS9+TiLrpeggVZ+3/x5xYGhnwXvSwy16iKiV6isuoza+WuaGrlYMpoXZcXc6ThbeIKEOOWUjRF//7Zp3vTuPh7Z5mKMMrOF5rEIwPkRp/Ivpk3PxK4sHrIK1HwiCcOyRKsth9RyWNAWkbSIlCBQmkRno2jamFslmRWNlVHZw1hwtA04ISdt7nBkymL7Lo/JjuKU005j3QmXMrfQBnoAbnl91Go1Ht8n+frtCY2Gx50POxw+bHP52R0uP0Ny/EqRjYOpAtyuk6UjtgGzm7mTeU6M60VIkQAJ+ydgct6Q6O9+yOc7D7rYdvlLa6057fiYy84NESkMNBTLh1JTttagUlEGkjze5bV3SzCnBP94fY0HH3dJZfV0WgF5cVuUlRN6OpVUFpr56/MsYP8Bk3B9jNu9Xc3879XIXm3xVysqJWlrcb2cLFcXQmZk2CyyK4VMNaefEPHrr1rgbX9pM5dSyLmZfLvyHTWQBSjbUiwfSRloKkg0Lzgv5PTjY3S56sS24fYHXO55yEVhMTlvs2/CJU0cNC6x45I4NqGShEpQtwWJUiQ2eJm1uJOZimkN5xzf5vKzZnnx2QvsOSK5/VEXieK0U1JGR1r0hVb53uXHcPEcf/vs3MCObU8tX9/uRAw0JCvWQnu2xb6DkrG+lEYQ4VgK103wnCQDeIxnx9h2jOfGBH5IJ044OKN4dLvFjt0BN93p88A2F2lZzMxazM/mC5OSN+p+K2X4Uylpqjh9Y8RLzg05eVPEWSfEDLQUIikn+/NNOoL5RPCRL9T53NcCwmqkroK7kjTn3IeldE66dAZ7o28PoLszziUefK5Ar6wqe2sYi3L0Kjelawq/jPSLFqEqW/TpbEitQtLSQmXpS4qvNK99UYcndtl85As15hPMIqX6gZRApJr+PsVZJ0ScvMn8TqdvjEkTGGpp3JouKi35PnnlBSGzc0Z67cHtDjfd6bN9t8tj2wIm5j3m5n1CzyW2HUIlaViSutKkNvjZZJjtavrrsLK/TsNp8r0nFI0g4QUnhDiuS/+ygR2OE2wXhcp/z8/x2c//O7bjvOvee+79k317d+P7Lp4r6G9YjA3B+FDEQCukHkQEngGz6xgXYN+NqAUhEPHkPvjCrR73P+Zz//aA3fs8lMwkDApBwmq4KpyXTJKl86lSxcbVEVdd3OHKi0MuPz2i4auCFiwlzMaSj9wY8Of/3ODgZL6orHYqc653rlZlIYRZ4ARS40oj7ONIU/50ZKZ5l0mKGM1DioqSKU9VhOsz3Ua7MKGVPZqOuWCppBQv7Rb0L2xYKrYrViH53H2/SzlXKixblYq6hWpA91xq13RTQSGudH1liiUSs/h34cCUzbv/ucFHbwyYi2RZH0809UBz+ekhV1wc8rKLO2xclaAj0KlEa0ma2MZyBWkOrAxieRNQCPPZsFOe3ie4f7vN/Y+7fOHWBk/srZOqAHwXx7apWZKGo2nYxlWk4WkGGoLhfoexIZv+hsR3QYiIFSuWceJJZ/5Zkib/85QzrloqgsPIoI/n+jevX+le0+83TgON42hqPvQ3EupBgu8l+F6M70X4bojvhdT8DpYb8sh2wdfv9bn+tjr3bKkTdTxwHVOHlnbW3SuPKZ2HL60wC5gUrAR0dnFTtu0T/N3nHG64zefq8zv8wjVtzj8rNmxIG274ms97PtTg4IQNLl2RujuSiyI9kUulJ5USZTVSdzEGqUTzSsBetKBcMnwcK3z3/JvuvvRG9DwXR+dVlQrdNnvTrkpK9j9daUxPFEcrwxHXGhXD+EDKH79xnokZyae+7IOtEZHg/DMj/usr2lx9fodVIylCaJJZy9BylZUNPtuG2ZhVaorPUOwTZfa7lTI+mPDK8ZiXnbPASy7o8IXb5vjmPXUe2dYktgNmPY9YW6TaNJtsCfMdjT2boJRiakZmAcMiEvaD645r3rzQbne9nVW989GPfpSXvHDVbs+JzhlozJ0x3B/Rqmv6GgmtRkyzFlGvhdR8A+r+5gK+u8CuwzH/cIPPX/5bP1/49iDb9vWROjVE4GO5Lq7t4FoWviVxs4tnSRxLYkmJkBa6pwFTICs7BKdnBPc/6vDgUzZJIli7XHHwqMV7r23wwOOOITDnIBaiu6lT4Z3ktNhSLbbsZOZ+74XZlSgZcIXgY0YIqiqfFk7MAqr+QlYhUloVL624PneJSi6+X9oo5o/r7uu8h9A1mJFRk2U5/ie6rsuhkW7efdkx1lrQ7NMEPnz3IQfbgl96eYe3/fI811zWZiBQ6ATS2EJpmzR1SJVDnLqkqUOSZJfUIU5t4sTYjiepTZrYJKlDmtpEsU0YuoDN2nHNhSdFnHtCm+VDHfYeVkzMQBILYmmbgefsSFdKE8WahY7iyExClIJt219+6NFtf/emX/nlLoDb9GwrV9WQUnD/w/s5blmI53hImeK7MYEfGXB7HRq1ebbuTfj8bR4339HgkZ0N5uMA4bjYTeMl6UpRkV4o2YF5PpnrXscaOkrQUVbmNSNKnnJOn7MVqSW492GXnbsstjxl4SH45t0ueLo7OV4UPatRnaydvJhUVWUHVu93Re6ebcn6ghA/SCreFf2XWoCWM5xmJ3Y9p4j2Sw9H5C9U7XpS1MuXeKFQcPm5Ib/+BgsX+Plr2ow0FYS5E5xEKZtU2aSpAW2S2CTKJsksD40jRaWqQ3m2zOkalpUSRh4LnQTfjTljY8jJ60KuuvAwX7pzli/c2sejT/cx4QeEyiJUmjAx5gxSgLRTTj0JBkcG0EtUoBYBfN2mV2NZdrRn73Uo9RA1PyTwIgI/xPc61P0OUna4/VHBn147wH3bW7TTGtguXt3CtwS+1MYJ2NI9qqy6WIRrRCbkoomVwFMaNxXMp4IQJ9vZCkSWvmQreQ0Evubs4xPmFwTNmiKcs3qKz0uVNkpwyypwu6rN3YvKJe8vBegKsEtIfj8Qz0qAvWDP05EC3N3pSFlByXoIeR+hwGqZpnSlLEt8c61zda7sG1owOyfY/rTF/ILg1VcKRLMY48xSEJOS5OCO8kidWCSpuRTDGJUqTM7xLxTJsvVCFLu0Qw/fjTh1XchJaztceW7IO67tcPsj/czFdTqxy2wk6Xc1DVfRcCxGBjfy+le9MkqThD/8rf/2zAD3gxX093t/ENsbT7h/6/4XvOD0A4wPT+IFC6Q64YEdgn/+UpOb7+5nYraBsj08T1K3BL6l8S3DVjPTMaVpVBV/JqqYWb80hViBk5Z5sdaCSNsgUkzLONszClaPJbz3t+d4zZUddCxYCAXv+XCdw7OiJ+FaAuslzrsida4WcswTAD3HTg78nmeJ3jcpHntmsC8VQEsQ93Q4qZCUqnyVRdyV6otmIO8qhB57ExYcmpb8+YcbfOyGABKzPHrvf5tj9XBCmnYPWaTKKlKRKLaJExPFk0SSKFlonWvd7UFvWeXgeK4jadspUeRg2y6+F3PG2pCP/9EMt9wzzz9/ucmWHXXStsuU8qn7Nlee3eCSc9Z+e+WKVX8Qd9qLvssigA8M+Nxz19dnN66sbbE7+uLvPh5ad97QB/gstGMe21Zj56EGeD5eYFGzoGbnwM794cvRL6uSWxYAr6QoiRLEiXmeyP4WKiP2oquhM9WMD6W8662zvOZFHewEpKX5jdcsEKfwvo82mJi3lwZ5BXhd4K7iMYssi4hT1f8Wiw+E6t963+s5b/pZ7lex3NMlWsRIzFOPyoN6yReqflRdAs+CiTnJX3yszj9eVyNKBFia674WYEvB+/7bNGN9aeZ5b97PCEFlxlCJkROJEos4NsJQqqtGXzbUum1oSnuZyE5xbIcoSXBtF9+NeP2LOlx02hSPbZ9mdiEgVjXufKzG/sl6OjHb3PKVr3xj9iUvedGzAxxMxN17cOYtn7u9ds6hg6On99dtvNoU33k4Zmq+j6Dp0LApPCNdGxO1C1sJClPYLl/6PBXMAJ4qTaI0sQVWbPjWKeCngraEJC3zcDtVvPGaeV734jZOmk23KPBswe/87Dz3POZw3Tcsc7oW2RssBcQK9LI20FLJTHeLvvinxfG4t05e/j1v430fwK68uK6kJ1VgFpWSIpKX2ilUU5BKxSTf58fCd/HWErQQfO0uj7/+TN1oGtrm/yMJn/1KwHHrEv7wl2eQSpcgz6N4YtOJHDqhTRjZxJnyWZrxmPLPVx0yz9UQbMvK/E/TzM/UzhqILmHk4kUuKwYWaJ3U4St3tWjYw7z2opihYfXwVDT1llgNLPmdlgT4mee8iE99+rPpNZeeqKf2382GlfNMtOe5d3sNlboM+YrANpRZRxpebh65LVlae0srr0B0O0Pkp9BcjiuKTT6mEcQqOzjyn0OliDTligsWeMOVC7iJRmXCHWbFb2i7v/aaBbbscnh4u0R3EfY1vSlxl6bgEqDnWW5Xwd371+8n8z5mJ7OK6SXKjvoY/9S7GC0e173fsDxQC6oyCqTmoe0uH/x8jbiiLZ4/OUTyma/WOWtzzEvO62ClCuKs/5NKo3QW2bQ7Du3IJopEN8Ar+63LuaOr1m9VOuUqGzR2cGMXISwOzwiuv9NlZtLh+NU1XnnV2dq2dXrlEtH7mAAHePlLLyRNFv51yyP3HPfkzon6P9xQY26uydqBFN8xH8rpch+maGLYWfMj90/p8vOp/BgqNaNJUWYRp7UmTErgkiSQxLzsgjne/9YZjl+jSCPb1G4pp3xUrHjRuR1+5VUOf/IBh7lEmtHv/I2eJZIv9VhvVSV/Qi8f5Tm98HPcihSk9/FKnl3qZZs3K6TWFhG0elC/6GNWEvustDgfSa79Yo1v3BVA0NNDwChePbbD4vf+RpC+dZKrz4tJkoROZPL7nJQ317ZZCC3CKNerzDXlyzNifmYv9d3BtnOw58MzFa/TjqLddhnss/iNV87xD1/UTKnj2XTy5Xiee8x9ekyAt/pX6E/e8Nm/mZo59S0f+tx0PZ73OGlc4Ds5kd6AtgB40clbymaQoiacg0NjiiRpqohi86WSVDHbycqHaQpxh5dfMMN7fn2G41ZC2PbLaCSUWY3LFIsE2VG88pI2H7mpxkNbs1TlGU7IecZRDlWY+7o35ag0fLr/51gv+pwefIYtP8ctBf68PFitrFT+M2/VU5GYeKb3zwdJ0CBh2w6HG24L0F5V8asCcg1aKh5/2uZtfy/RaoKXnRcRRrFp+qSSdmgzM28z17YIYzK57fK7CSppq6SSg+c4UtiWzICd+y3pglNzZLrGaP8cb33VPI2xNdP9fY0P2I5/zDWzzTNsK8fPpO7PsKL5OENjbVoNizSFqdmYTqSLtnXuVd8Nblkxia24tfUARClNkmqCjiJMYqJJmIs0Omxz9QUT/PmbZ9m8yqbddg1VV1dzOFX5ARNWjCa88eXz/I+/dAnzMLdEnpHDPm8c9JYBnxGW+hiHjPiBA/ciIGv9TH/NP13JxCy4KlRu62c/lRRDJkIRIfjQjTX2HnDArVIcMmGkIpIDVsqju1z+6J8sNEd48VltwsjDthvMLdgcmrRY6BgRTaV0cRIthpCrDTIpijN+cfa3NY4lMh9MiSU1nVAyMSNJlKZV89i0ZoSTNx0/7du7Pm0FJxzzOz4jwE/eMBI+9dTsr7/istWfjea21ceHFROzIV+5y1At676ZsndtWXIupEBaclE0L2y4i6O3lNnNmxOb1iwwfVeHR58WXHXeYd7zxjk2LvOZmfNI06ztK8qJIKN/YsKuyGb9Tt0Q49dSwrYFUtEVxSvrvmfPMLpH154BJT9MVnLM88viZKMa2btJVtXF57FeU/fcM2ejcra13ZY8tN1F5dz53OVZZnaKmbyGyEpd2vZ4dLfLH33QQrz5MFeeO8k9Wx2+8UAdTxhgm/fJdQtzU+Ay6BX+q4Vrdp7eCmxbGw0eV9Oqpzhuhwe2w8S0w0gfeK1N82un/F9fO7AyfKb9+4wAX+jMqVVrN9xTazDz5AN310f7prljq8/0Qj99nkXNl/ieZY6yAsx5Hl4SiqqEJZnfzslE2ehb4CWsGp/jlM0HOet4zRteGLF2vM7R6RpxYmp/oqs5kKKtpIjgIlXIRHHCppiXnt/hX7/ionO6ZyVdKfQ7Ko2n5wrQ3vr5M5UNzed9Dq+qn/lPZdexlFQoqiVF5UQv+VK9s5rVs59J8bKP7mhu/pbHE1tdlF2J3tIF6WBJWZDS7KxoABahE7Blr80ff0jz8FNHuOEOwcSEYsNQSOBlDtmVed58ltIEOtlz1i/JaTnQQ0dQSzU1X9Gqh2xYO8NDt/kIx+Xsc8+dWbFizT1Hj84onmF7RoD3Dw7T8J0jj29rv3brxMnfetfHb3cmpgY4aZnFQEvSajgEvvmg5amHYsFgF+w4FrHiHFvhOBrPSQm8mL5Gm9HBKfZMpuw+GnBk2qXp9TO7YBYQVc9L20qxK3VV4yBgoVKLuhuzYWWCZSuS3jJbDs5K5iKqYO9B+jGrKD+KXOT72URvxaVMUcqKSnYQ9BKtev6vq28rQApFmgq277GZDzPejsy9imwsKQksTd0CzzLsy5xtCTBp2/Q1HJYPQsMLeWg6Ae0wXFMErsKzRTb5VRYhDJhVcdY3F7moKGFbkigGKW0Cr8ZrL5njolN24beuiJu1mdc6XuvIkOc94657RoA3A5fpiV284Lzj94ok2fH5f9+zecNwzKpRm+EBh76GIHANYlKVgy0DtY0hqWcR2s7ch/P7jpPiO4aZ2Kq36W/O8N0nYn7/gys4cKiJDlNed6lrdFdcM+9Z8s8rXp6CbD7TRqoUz074+avafOzmBnuOOFk1RfNct672fE/V5ydlqzbMzPVSKc1zeR1j5LX3sORTt9Ro65ycZujFljSNvIZFpkuZXSzwHKN0tm4UXn25y1VnD3Dq+nn+4EOHuO2REeYil6HAcEY82/RKHCtTZZB51SRbw1nCOFNbhpBmmoAmvXFdQRjZKOVhWwOsXObjDl24Yz45Y+8TW57mhM1rnvE72s+2E1zb4p8+dvuuwYHWm157xWm3PrXlflaOu4z0K0YHI+p+zOyCzeFJj1SVkhKOo41WiqOKiJ1rpri2AavnRfQ3OtRrs9z+qOJ/fHAFRyf6OHmZoiYDtu1xGRtMadUTan6S+f9Ua7hZy1dYKKlQygItsaUZWO3qX/csMIvXqFyWLnb/cDn2j2OrDjdUV6TVMmNJshLdldLu3WHWNJZpyBhJZZOiCGnhZpx539J4liawNb4DgaupedAIJCMDDp3OCFt2BaxZPsH7f3WK3//nlFsfGmUh9OmvCRqOxs/7JplqtSVLwLtZMHRsk6YorTk8rZhvCwJPMNqfstCxmZlz6Rs5h/WBeFPY+dautnXWs+6rZwV40FpJe2EBPwj233mXd5uT7Lhk3dgUK0YXODzdYSFJ0NQI4xG8QgwoNVISrgGzbZvCfd6lch0zLNHXaDM5v8C37ha88+PL2H+oj/WDmr6aSRlmFyDwrMUKr4WdoMnFUy2xdMlB9pyUVaMp+48sDdZccUks8bdjVvqql+cYLH8sUb+3ilP9wEtYOFZnNru/THZPwO6DFmGccypMFJdC4MksLbGyyJ1pVAYu1HxJs27RqFkoDdNzLkcmGywfTfiLN0/z559IufuJIfZON+mrSZpO1vXO6BzFxSYTcwVPQeAJXMdC2QlWvUM7sfjeUx7jrZRzTqzTHDzutmXrLtwfdtr4Qe1Zd9ezAhwgqNV44rE7tg0N1v/mkvNXXBLPPMj+GcE/3dhgdrbBiSs8Vo4KxgYVgZfSCBJqfoznJriO8cWxK2Qa145p1jvsPhzyF5/y+dK9I8yFfaxsQdPTeI45VSWpJowknVjgRNLURy0rm14xxlepKs2XjJKqYKRf8drLOtz9SH0RGqrRutRZYfHjPeXMZxK3PzYYn51V+FzWoT347joFdate6YKLUn7v6oBDz3tjgsXnvuVxeDJjZGZjfka/JOtUW/klo2U4RtLPc0z+rBR0Iou5tsvRqQYrh1P+z1tn+Or9Hd73iVG2HuhjPrAJbIknTRXSleas4Nsa39EEqdldnqNp1ixevNHl+HUzTLcX+MfrfZ4+YPHCsTORTvNvvnvX3dsuOv+857S/nhPAATafsALov2ePe/iL39553Ks+etM+9u4bYPWghcDBcyHwFY0gptUIaQQRzVpI4EeZN6UZS9NaUa+H7DqY8O6PNrjutlFSq8V4S9ByFYFrTlVCmEZQkhrlWnMxjm6pnQM707+20q7FlePAyEAVXGXUKmYuKdOcRanKEtfVtOb5yle6PgPd/JLe55XDxnTVxbu0VLLnH56UxInIxv1EJtJDZXwvG+HLGnpOJqFmWaYEqLQxjGqHNvMdl6m5GiMDCW+4fAbP2cc7/jlh+4EmYeAgtYVU2SJSCgJXMhho+hJT0vUcTRQrSFzScIjjl1n85ism2HbkFE456fgvyvqme1wx/Zz32XMGuBCreeCR/bvWrrz8tx96+klLRek1p65SrB53GB2QDPelDDQjBlodBltzDPbNcXQmYnLCRG+0pr+pWDmWsH2v4J0fbnHdbcNETpPhmqTlKXxX42ZRQWardNPVzL05jV2HcXrLfDl7BmzJolWSz51WQnMWnxZJROSaGyXYq1XlJfD8E7Di7GLQktudVAR/uqixlfq47v1mRv6sPJMY/8xcQNMS+fypLkxxraJpZ/5fKU2SSMLYohPatDsek9M1BlC86uJZUAd5+4ciduypMTymGGik5jNZktkFj50TdYYaFok2MiC2nSClYL7jMTEzxKrlDdZvGLrxzPMv+G3C/U8Lf/lz3k/PGeAAp5+8jK/devfTV196wSMjTnhNurCT0UHwvZTBVsTIwDzjQ9MkepYb7xZ84iv97DnkGz/FOOKE9dP8zutnuPb6Bp/75iCh06DlWbScbLXtUPBbZJZ4F9IbGZ8hd/utyiToyo8IpahP+SPKSv7do15VeVbxH0vUB58xaGuepfv43EN+/rme5e16Ed69wKzwVbq1UioRvJLGGFWp7g/Rq41eSiF3p2+G1SmIU4hjSRjZdEIHx/aYW0hpyZRXXzZLnE5w7Q0dfvv1C5y4VhBFHpbU7DkMH/tKjW89NMCuiQaJEmgUSRIxMSPZd1gjvU1sOvmSR3Zuvevpdced//1A9vsDOMCJ65bR7F/5vprevn7/3j1vSKMZap7H2NAs48MT3Lsl5H9fN8DjT/eTRi61LN2YChNG5xb47sMON99dI8THdR0aDtQcVThHFG3/nrZ+yZSritpkv0YP4bkTwe5DFt3JdOk1s1iiTS/KuxcNCB0Dab0WgEuj8Rhg7nndMs7qrnTpuTSDKHLw8oDvCgKVhk9VoRYNq0ZTfFczXzkWyxRuaVWvMk3KBHpSk0ZGWSR3IxvPcWh3PHw35KpzQx7f6dDfEPQH/czpJlJqTlkb8u5fafPknn38n+v6uPvxIRJlo7TGchPwW4Ri5b+uWHvm+/buOfD9wrUUb3iu2/JVqzi69+bpsy9Y9Su33D1w+5anG/Q3F7DsST5wveRP/mU5D20dY8hx2TyiOWGZ4sw18LMXWfzT7yhecWHKWZsTEDaeJQgsA2w3awTknS/ZI7TYVSygPDWzROQ5eETyLzcHmTdGOcScn3JFJUJ16aKwGNjHBPkxOCllZfLYbfOltmO9z7GkAIv36tonzwLoRZopEpVKfvGlHcaGU8iZDb2fWyz59Y3Ivs41vUWxVopiiyixiWKHOHFA29z3hMf1tw7y5r9Yx3XfXM5DW4fZ8vQgT+0bZm5+lFPX9vPO/7rAb716L23R5ui84NS1Lj/7Iv/2UKz+lY986ubplauWfb9w/f4jOMDa41/G9q0PLPz3X7s62r/tE2w/OMlXvudz03eGGKlbnDSmaAbQqAlaNZvhfptNqxVxNMSKsQ7nn5Tw5XssPMvIfLlZucixTfHfssvWbZcnfLZrq9llrmMtMnahEAptQZLLkmWT9kKIygS97gY13eDu1RbsPbieDbi5PmD3EvXYecdSkbG7o6qXPMjzG4sklQtdQl0ozBZ2J7lhbHVRLjVCaQzCVTdxK3+Pni9tzhYapfIIDnFqCgFxIjOQWySJIWrd8ajHzqNNVg/UufdRyYaVDsP9Dv0Nh1bdZWrWZ6BV4y1XT7Ny6Ag33dVg+5HVvH7tq6IxKRbOPuNlPwhUfzCAA6zfuBat1d0HD512wV/93UIwMW1z0jgMNKDmSQJP0AhsWk2bsUEY6ouRUjPfkeybcJCWRS1rIJiBiUrbtsJJsArLkt5Uouc2hoSlhWLfUYtOV11XZrIQOhNmL6spctF0fdkJOSaoegGdl+kWw/Q5brorSi4p9LnEWqBsvZsDqBDu1BRqVlTAbeSVZaZkVRpUeXbC8qGEHYdVtljVpLpUEy7Vbcu8XhU6TdoMrqSCpIjgkjiP4olDFDuMD8Y0AnPgT84m7DssiBKHhY7N7IJFbdbh6LTH0amAF5w0x9nHpWyZOaU9tnzd3VJ+34nGDw9wIfrZtT/846Flr9Avu3Did79715P+qnGfvoZVEJpqgWSgBcP9MQPNDnW/zf1b4Qt3tKj5FjW7TE+cPP+WYhELsTr6ljd6qrYmpVWhIhKam271OXLUAa/UQ8m1UKyMxWhlVofHdFJbhNMyCldz7u7h3uw5xZT7c9iPPXfK+7oEu8jvL/2K+WR9np6oLHIX+uBKooRGSY1SCpXNUVrKTOEMD0W87NI29z3eYEElkHtualFYjRTA1qZ8m8sbp1kpN8lAnpdzo9giiiwix2a+7XH1BW1uvHOe+7fWmZgD30mMraCy6URWdraW9Ddt5hYEbmNj53VXX/FXnif/RIjGDwzwH/zQANYs89TE3m+/44wTR99/wZkro7OOh/NP6bBmWQfHtWg1BIOtlKG+kOGBBRx3ji/d5XJkskmfny0uHVMadJzSIsUu5M/yslQGxgKUFQuUiqC+bSkOHRXc96SLphT8qfrP9077lwfO4qpB3rSscrS7RTF7vHMoo131SDgW0KsH0ZIC+5USz5J65HQfZDkIC/uSvJSa9QxSlUXttDSMzekNZx8XMToUgU7RSpFqSLJInVbAnefcJoJrVFrqeBfgzqJ4GJkB5NkFn5GWy9UXTKNUyMFZycScZmouYXY+JYo1Ow9G3PV4h7sfS5iOVkQdNfr+L918+zuEaDwjW/DHCnCAqVki4ax576XnDf3piRun1Z6jB3n4qRgpFK1aymArZLh/gaG+KW65R3HjnSMMBC4DntGb8x0TwV1bZCR3WQC94AhbeR3WkINkRbnJKoxgTcd09z7JfY8FaLck6zsSPKlx8ukRUbp95XXeRSJAXSiqgCm738XCpft2z79VyohiUarRlYpkndVycV2xb6m8apFGVV4/5+nkEg1Fvp33DjKJB5VWZdbMJYkczjopZuWKCJkYbchEa2KNMZ5SmQFCDmqdpyVmcDxNNEkCcQJxLIhiQRhLOpHFQugw3/aYnmvy8nMUV597mKNzCQdnBVNzirkF48Nz6saQsdHD7J5R6uDc2J9uXL38vZ5F9MPi84cG+Etf9kpGBva1R8dXfvFwdIb+2j02M7M1+hsw0EoY7m8zNjjJLfdG/NknxphvNxltKlq+Iex4rnHOqnbHrGz8LafbGv2MqjWh0dGQUmW+9EZIMiHl5rt8FqKSrC+FxMvSk0JQM+vMVb3o8wEMeQyQd81DVu6XZbqe21XgH6ve17O4NIAWPSXMYzelKpDPoncG7jQHuMyaYpI0rdwu7mcAT21qDrzsvDa2NLqQKhNkShRmEamyakmmj5oqnU1jKZLciSHNQS4LgLc7NnMLHken6/huk7f9/BwvPu8g+6Y1h2YkU3MpM3MprcDn8jNSfvPnTtCnnrLui7un5tovf8XP/LDw/MFz8OrW1sdRD0a2OvX+t1zzouY/zB15VK4cjVk2NM+K0aP8+70R7/7kONOzLVa1NAM1ZcDt5DaFolhkOrYsyoU5uHNQ51aFdi4WI0vjV8eJ2bpbct2tdWJhwJ0z4jyZVWqqLee8K5dPd5tiy5JVlByjxYBvNmdgmij5ArNag+7B87FxXS5mqylI/lm6DrjKYrvndcxBZEqmSkOmp4kGrMyCRCCz/zc5eaosZKpIpU0qU7zU5tWXtPnEVzo8tttDWwmRdom1IFE6A3X1kuXgaQbyvIJiC6LEyIBIIUHb5gySpUXD/ZK3/8IMlnWAr9w1lqWjIfIJl1e97KXqtFM2vGVgfN3WzvThHwU0fzQAv/yi07j/oW2RWnnRtS9e+XBt4pD8y4WZWVaOT/LNhyP+/NPL6HTqrB1U9Neg7gs8W2DZJbfBpCX56Fvp5lYOTehCGCaX+srNrWyZYHkJX7zNZ98+DywTwaWQ+JJucMtyusiqCG1KyZK1jzwSlz6pBt1CUxV6XTJ9WZx7d3dRusqT2R1T3Ox2fK5G714H6OrnzNMgoQVa6kwrpbJYTcvXSbIFeioVqWWUqVYu7/AzF8/z+EfraCchSR1CKQgsA/JEGQKcidiCJNGkVpai2OYgiBPTjY4sI7SfqjJdCWOz+BwZsHnb62eJosPc9sAwKtVIz+P2R9TvXXblJdcePbQjHR478ycH4ABnnLqR9vzTqeu+druwH5p1rc81v/ZgwgeuW46TBowPKgbq0Kobl2QpTYlJ6VxzO4vglih1VoprY5diVyi35r6xR/HcmMkpzWM7PWLhguUipI0nwZf5FAo4udRFDnSrAu6ekL3UwjJP6EQWKVFGI1To0ju1WJRWJt9LGkGZrxS5d08zK1eLrbbGy0V1eZ2/Rk6s6q1TK2XcOLRW6FJlBorqkySVFolSWKlNkrp4dsIJayMGBkMm5l1S6dBRDmEKrmXAnVqVqomCWGnsVJMmitgW2Kk03jkpxALCWJKk5jvUg8zrKbIZbPn87s/Mo9IjHJxcw8+9+orZCy84Y/uOp/elG9Zs+FHB8kcHcABhNZDM37hu81m/+d3p+b/60ndvHVxR7xD7hgc81Gcz2LJp1o0h0oGjMe3QGHzKvDxol3wUpxK1C4PZDOTGvS3FsWOkFfP+T9W5/tYWcTZHaGejVl4WvauSco6li7nRLoBXeC+9kVlA6QScPSKkea4ZmROVlKWb69EL7q59Rg5yXaZJomchLfN1SFlBKlxFKp1Ls9DMXldQafKo8nHM502Elb2+IpE2VpJiWw6vvLTD3iNTvO2DLlp5hMqmowS+gjjVGXiNEkKSQppAYinzeKJJbJPCaG3OkFGo2X/E7KdWw2ilKA1zbYv5hYA3XyOxBy6e2LTpvN/Zf2juxlXLnp3j/bwB3PcHAdi2e/bjK9a82P7V19be99TWb4xc961p+n2bsUGH8WHJumUheyc63L9N4gqLwDUANxHczHM6TjbaZmfTQLl7cpaaOHaKbcfUahGPPAW33FlnIfHA88wMn9T4WeXEtXQXp9muTJVUpSzyMhtZC1rr8sfKFZ2takdViCKaS102fKocleqCtArq3s4sRZ7d69dJBegqa3yVn9eMClbYljkfHLO2UFKjLHCq7y+sSlk0t0RPkbFLo5bwkvPafOqWBR7c7pE2HRZSCz81cthxqnHyCJ5AbJEBWxkVqzRTHhPQqCkGWrM8sF2z/1CNteNG3q3mW7jODA/vGueVJ73o8NnnnvuHEH987crxHym44UdQRVlq27iqyZrR+CMvfcmFf2Q1Nx52LRgbtFk5Jti8us2qZUd4cv802/abRoGUJjUxFuH5aFM2mGyXMl5ONjBhDK9ifDditpPw0VtqbN1TA9tDWA6uJQgs0+dx87NBblFi5WcIk/u7NuUlYzPmjbNUmdNwkjUzcqm5pFIHLhsg3S7EUC0dLl0Jr5Ylc9Dn0bkwo80HtaWiHNrOh68N4BGm0hEl0tSfY3MdxZIob50nRhwzyfQCk9QiTq1MmN4iSWzi1CGMPDau0PzSVTO0gjbEIVGqaaeCKM1Yg8W1Jkm0ieyJJk4UUaIyPRQTwdevbLNh7RS7JiK27o3Zeyhi32FBkrq8+LI1h1etu+CPDhziI0IM/Dig+MxarD/M9s53vgdn8Nz7F0L/8IYxdenqkeng9OPmGGhN8vnvhHzhthYDvsdon6BVt6kHFjVfEHhmLMp3dTH25nkpnpuYS+YN5HsdWvUF/u0bDv/nMwPMhHVwAxzbpmlro3ibzQF6dmUaJRMqcm1wnPy28T63LYGQpt4bJsayLk4ESV5TzjLlLsZhpvdRan+ILsHRXh2QfHK80IopBG8qnj2ZN08OZsdS5W27TNXyaJ6kOU1VEkYWSSqypk7JTSlzf1Hm/pROEWRnMgR4tmLT6pDdh+Ghxz20Y6OlnXWCK72DCi+8rPaY6oljCzxHU/fhlA2zRKLDXU8GHJ0WqCRl2fi6iUvPHvt9j20fGV52xo8Lhj8+gAN8498/wx//7usfWrOytnvZ2OyLv/PIHm8+muUfbxqAqMH6URjqd+hvObTqUPPJgK3xHGXA7Rpw+56xJvTd2PgCBW227k15/yf7eHh7HwQ1pO1St6GRgduzShpADm7XNovYvPbuOaYO7zoSN/NDj2I4MiuYiySd2Eg8p5WcOgdJqbOXay9mP3RhV2KsTSyrB+BVE6uMb2PZWTPLykuZpW6MkeBIM6mNqmW6MZkSSCZnPabnLDqRWeTlzRmj45jn+qKnvk5ZOszXANlvN9yXUq/F3PWkzcSUTSodpJQFyLssXqoDrsWaRSKlRAjJ6IBm8+oZntgXs3a8gxWsmR0bXfObTx9wPnnORa97roTLH2j7kebgS23nnrxPNZaLf73/rpHE9eTHtux52Ld0jfXjMDJgMdxvM9iCZs2AWuZlwTznzqbwHTvBdY2jW+B3mIsjrv1inW/d3wdBgLBcAktQt5QBdraYdPLrLHLnnBcTuQ1FwNyX2LbEtmCoP+bQwjyP7XeQnkNQSEVnvyD5Ys38wIUVtchq0F1NoZKItRQFtQRcyVOvLizzHkCRruXSGZa5rvkR921tsXV3nTQ1B5Gdd4YdnaVReflHGTBLWSlBWtnC1Sa3RhfCZXZecfHpC7zplVO850Muk6HDvPRxsnE2O6tIOQnEWTqlNcRJmqUpGrCR0sVz+lk+lrB+eJ5N604KJ8Plb7x9u3XdcKP9Q7XhfyIA3lzxW9xy02fTU9ePX9dsbk2377M/sXZwn79qxGZk0GF80ACqVU8QwFzbNg0KkTkpOymOYwxnXTvGc0McO+SW+xw+e3sfsTC5t29JGhkIXatSNckjohSFAm4Obtc1kdtzLDzXMCCbNc3KMcWlZ01x26Md/uHLI0x06sRuVYslU8hSGpnlmoaGqrOqxTNRowp8kysQFS4TsiwJitxAoFJFcuzMm9SNqPkdknSBv7vR51sP+tR1zMohRb1m43sS3xV4qnrWkT08eFmp1FiLm0lC03RSXntxxHe+N8NNdxibknnp4CUC1xI4KbipWUcpDSrWTHay/w1iolihtYvWHp2oj6su2hCuP/HnZ+vN1d9Nkvl0xfiPJ++ubj/WFCXfPvGpz+KvuVK/5/qRJ15/cfBkf8u9Oo5mnU0rNWtXdFizbIZ6fYrvbZWoxMe2BJ6nCPyEwI+NR5AXEvgdAq/N178Hv/e3w+w80kIENYIs767buTSBLhaOToWp6DjgZCmJ50hcV+K5Fr4nqQeCZl0z2EwZ7o/YvLrDBafOMDnR4e5HfBLbQVY45UWOXal4lEKj3Zdc0KYqbZf7bua5d+6RaWUNLiOalKUkReROjdGuF9LfN8envyH4359czpGpBi1XZUzJvBwpstQjy73zlGQR70aUBxtUqvQmxRlqKc47aYEtewRP7XGIpQMyY2dmkdy1jX5Jo2YxNtLmwd2aI7MWSWzot81aSv/g6oW+/pW/dPqZF73Nr7kHazVfv+tP3/ljx96PpYqy1PbuP/g5/uk32vpTN239bP/g8jeecsL4dK02Qy04QDs9xCe+CV/4tsvTB82q35Ia10nxnRjPjUxq4nU4GsZ8+usNtu9tgVfDt236bF3k3fnwRG6wmss45+asBe/clriOhedIfE8QeEYDr+YbHZcotqk7LtdcvMCqsRniTkI7hTCFqLeaoqlUU/IUpaQSVt2/lupeVvkmsqsGXlISTP3f2KXXg5B9hxOu/06TQ2ENzzE6651Q0+4oOmFKGCnCGMIIoqRUJjClvKykmN1OMvH6OLaIYocwdghj17iftQPWrLD4L1fMMhbMocMO87FmNpYsxIIwMZRa2xKsHHP5mUvhv1xxFDuYZCJp007auPXx6dWrxt64eujJz95w/RcP2EKkbllv/bFu/yERPN/+7TP/yh/83pv51VcuPDI20tp3/86RS7/z0KHa39+gePjJUTaNOYwN2gz3awaaIUOtNq1mm8Dr4HttZsMOf/NvdT707yMor4Hvugw4moajCJxsOqgCbrtoGGULSztfTGapiSvxXUnNh5qvqfuaepBQ942kXODHjA222XkAHthWQ1sOthS4slpNqBjLdlVIRFlnt0SXnLS1KHJTLibtsnNb5t15mmYO9rrf5ou3Sz79lUE6qkG/D7VMHSofFDE+m1WPzt66emk8nUdtTTnQ3TWZrwQnrw3Binl4q81cZBNhqjWWEAS2pu4L+hs29cDjhad3eOEZezllY41rXnzW0V0zq37n0X3OJ4fqfVx19c//R0Lux5+D925vfdPP8dY3wcTRmX/55Tc49gMPrnjvcN8XR775XcVIv01/E1q1mMHWAkEwA2IezzMenZ/9ts3ffnaARNTxHId+R9N0FIGji3p3kWNWmYIit9zOKhuWWVA6tsR1wLWNDYrrqAwkWfktEYwMwAUnd/jILRGJ8gmVTaw0rqpwo7sid88l4670jI5W+CilmWvJOckaO10uZKlZbFopiIQ7Hgk4OOXgNc37JCpj8iWaONbERb3cnLUSS1RYgBnrMOd7i8zERFkk0jijpZnHJZgDwrZSfut182zZO8PHv2wjRIxwLaZiF2feohFopucSDk467Npf55G9Gzj37FcePu30l7ztpJPjf6k3G7zrPxpszwfA821wqIXWUx++9JJLRc1L3zM9cffIUKPD6EDC8tF5Umb48M0w36nx1ldPsraVcmg6QKV17JpHnwN9jqJecMoNqDWGSde1VchKuZKpbclKfm7q5W4WMW2pCiKTUoI41hh7cUVScKQri6vKdTF0QA/pKn8g6+rkqUpO8so/n7VEm15KlTnWGd67JRW2I4qOlMqGE5LUpCNRonEShZMIkozh56R5SiVIezqrGkhTSZItkKWlSWxDlDJERdPpbDQjRlsxOlKsGlvg13+mzUzH5vPfHmLPhE/gJkihaNZHOOXUiw8vX3fZH+08lH5485offCLnh92eN4CDGXvbf6h97fLVVySvf/XAX+7d8Z2B5QM7sO0pPnyL5LpvDnHcMoc9B3wc+zB3Pl5DuT4NR9JyUxqupuYZrTzPMelAnGjaEYXwj93FwSjr0bYtstKhzho+uS9MxlYUZlrI/G82p6WVmV7RxqE51VlEzABfBXm1bV8ivLKEE70Lv4o5asFPzwGej+aZi6m+ZAtBsgMuzZh+qTazkZn/UZIqkkSQOCaCm89XLjytjAKQJJJOaBElEiE1vmMZRw3MZ7Nliu/4nHNCzMi4w7KBgLPW1dmwaoaGP8GHbxrhqcM2y5cNsvGkF0xefNHZv2/b4mNCBM8nxJ5fgAMsGw1QKvn4UN+ZEy57NqwZC95//0Pfcr63pY91wwGXnGxjiz4OHp3mnsf6sF2HfkfRcAy4Gz7UfEHNM42a6XnNvkkDgppjarV54Mw7b8VARd7htBSurQuR0GKgQuSRPFsQaW0AtcQYlxn0zcuEFY74MQaQizSFngWmoMdrXmcHW/ZZukjgps6dDyaYFrrOWuiGAOUUVNasG6vLaoklNa6b4rsJIDg85TE1Z2cdSJXxXLIziKVwwoRzjo8ZHlTEccCt9zWxZMBpaw/QqLU56/RL4/UrvT849dQztiep9yXHcZ5veD3/AAeQ0laqfe+Np593qUv7sYWxlfLvj1/5pFChJY9bndJozPCJbzZIdZMRDxpZWuJnKqetmqTVsOlvWpwx2MZ6fIZvP9hkvC5xHYVvrA1MqS6P4PkC1M7IXV0KuIZnbixSUizboiid5SmK1hnxv0xXUr04Hy+aPQBVsItKs4geWz1RpiRWPncqK6Nq2kRm0gSlFaGShidSzEbmfG1FYptqSZJS6W6ag8q2FDUvpr81w60PW3z3/hrDTYuBlkXSMIStUvranFEcW/DaSxb4zFfbbNkdMD7sUW+OqddddaoeW7b5rS+8cPNH739yd3TFBSc/37ACfkIADiCDs9HhXRHB8o8PjbW/dd5p/us8Jv9srP9xPvkNwdfuGmbdgEUnUljS5NyeU9ZfB1o2y4Y1J66POPm4o9y11WImbNL0Va7KYJoneRUjA3beLS0vGVPRMp3TiVnN97a4pkWZZRyKHNgUQFd68SVfZPa6LZTjaUCFQVhE7mxxmZcKZab5QjY1JIXkrE0x1zdDjkYJoW0TFrokkNg5AcoMJSRpPnkjis8lhKEG1PyYhXCBf7hhEBkpTlgVowEpLRzbwvcUXmxup6lPO2xw1VltlJ7hlu/A8bNrOX3N8P+qe8s/2z8wvHvLtj3RS1/w4+OWfN+4er4/QHUT3nkIcUr7oYfFlju2vPy9l180+qc7ptaldz8ywFnrXN7wohlGBkJyjxrbAt+R1AKLVh36mwkNP6KvngIpUbbYLAhQWS08H4nL9andPII7aQbwGNeJce2YR3ZIvnpXjdyICUykjjXEFbZhWhnK7a2k5FuXC0OFAy6l7kpLCmNUmc+e6iJV0lqSaouXnBdy4oY2JCFRqlhIJWEiiLI6fZxQTN+kqSrPMtUojumUIlIm5yVzIUzPp8zNp8y3Ne3I1M5zqByaTvjM11PufWSQF51W501vGE8jd+2fvurV573XU+mWKy86vv2TBG74CYrg1e0lL30lR3b+Szq09lfe/rJ9h+yBvjt/z0vu8h7YOoEjHZpNxcysZrRP4roC35PUAk0jSPD9mIQEKWVXxy5PT6QlCnsVpwC2AbdrG36H6yQEfsh0FPNvX2+wY08N6g4Ik6rEGkJlupp2amraRVVFLTEw0QP0Lh4K+fpAl2lJtgaopkpS5jm3pNNxWLsi4Q0vmuOxrTWORh7zlk/NBj8RGXVVG5AnuqC15hJrxZR8RRRIK8VcJJjvKOY7Kc3CyFXSqHWYmk3pdDz6WyEPP93izHMuD3/pigv+txuMvt0LPs87fufVzzdsltx+IgEOMLz2Fzl4eIaVw+KPr3nZZXLvnmUX3PHY9fIVl+oLvvXALvvIZIPAczIuCdQ8Rc1PqPkhD+60CCOXpq0Lpay8PJg7fxlGoal9u3ZqLk6K60T4boc4CfncNzw+d3s/BD5YfuYXaSJ4Oxs0kMK0qxMJyuruZHarXXUzU3oZfQX3W+bc74z3biXYdmok6ZBm4Ze4hAua11wc8tC2aT79NZf5xGYutgkscBOBm2jcrGToJnk1RWZU2kwsM5WEsY3n2qweb/Pwtj7aIXRCTRRrokSw0LGwpOKpA7PsOnhictpmccf6E16h1q097o6nD/HHOplB2K3nGy7H3H5iAQ4wNlLsuD/at/XzvO2NFzQPTk5+MLKc16fJnBRigTix8BwIvJR6EDHfCfnglxq05z1WDBvVWrsqR2FlXHDbcDwMLddUEnw3xndDavUFbr5D8PZ/HuLwQhPhB7iWjcCkJmlsXJnnLIn2JbYw3c1E5Y2UHOiVKfzsi1SneURXmkLBHLTtjFzmxjSCENdJjItwxyFSDlLYpFrQ19C8642zHJiw+dJ3XOasOn4scS1h6voZyONEGfOAVJcSa6kkiizmFhzWtDx+7eVz/P4HI2ZDj06sTC3dTgmjDk8fHEAE69Tg8s2f2zs38Oa99+yfPfvMc55veDyn7Sca4NVt+aZXc/Dgk7PL1nm/daWzaZuUD5/8xFOHXzVzZA8DTcFgX0Ldj9myV3P34y3GW5pWoPFc08mz8ikeB9xCUUvhZbxqz43xvJBmY4FdR1I++KVBjs73YdVq1GxJyzEpxJG2ptWcoe50mIt8jsw1mZMWXgpeXguvANtsi0fsi0ZPz2CxYQ2atnyz1mZ2oUN7NsW1HDzbY74dIKXGSy20FjQamjddPcvjWz22HbGZtQKCRODFOcghis20TRybsTLT9RS0Q4vZeZfDk03O3TzPxpUL7N7lMTkLvpOycWWbk04YYy4c++IZJ57zyODI6F/HYTi7ecPG5xsOz3n7TwNwgLGxzQBHbn/w6f95wYs2rVm5fQvp3LZXzU5+j537FhhoKpQAVwQs79MMtayuHNzOpkx8TxN4KX5uT+gmmSnWAnsnIv7XtQN87XvDUKvRcCwGXUWfp/AdWDmsee0L25y4dpp9k4o//8Q4e44MULcFtQr5quxmLq6iAF1JeF4Hz5sutpVSD0L2Hgl536cD9h1pctwqeN0lHq4d4Hsx9cCISwjghafP8/Y3TvD2ay12HnWYtWxqtsCLNWFGF87PVklizjBo6ISSKPbRWlCvNXGIsaRidCBkcKjB+OoL2XTi2i+Or1z9O6j2LmGter4h8H1v/6kAnm8Xn7aayaMTuzYOn/T74Vzw8af2r/zt7dt2XBqld3HT7SEr+gSrx2w2rRYcOBqza5+g1TA8cN81TYyan+J7ed6dUA867DoY8s6PDXLDnaMIN6BhS1q2oukq+mqaoaZk02qX09cOcsI6OP+Eozzy1FH++gsNOqmXWaos1ibs3QSLF5mFmKjUWZky5MY7LK6/dQzHbhAtaJa3bDavFgz3d4oupxnyl1xzYRvbOsr//KjDnolhWo7ASwR2rDMuicZ1FXFiqjHNesKO/Sn7DztsXu1RD/p58RmHuDHyef01Z7J+49pbZ9ujf90aXP/Q1FSya2Bg9fP9s/9A239KgAMMDA0CbGtHetsZy3gk6tjLNh637J/WPvr0xsnDj1vrlwtWjM5z//aY+dBwIVwbGoGmr2HUbm3LKNJaVkrN7/CpLwR8+e5R6l5A4JjuYO7nWHOhryGp+zaHJus0goQ1y0NedckMn/l2m9k5D5V3pSvTDrqn6dONbF08vTp07LkpBydTbry1D2XXWD2sGWsJ5uZtJmcFNd+hHsSZeKbNzLyDF/tcefY0T+ye5F2faBLVfFIFcx1BOzZnEtcxQ8Fa29T8lGWjE9z7RA1Bk/HhBi+86NR0xXEnbVs9av/aGWdcvB/Y8pzsyH+Ct/+0AM+3wBUAW7TetSVO1EsuOXdoxdUvvOBzB5/+dmvLrsfqew5pRhtmERd4moFWxPKRaWLd5sDhPvrrDiP9be59UvCluwZoeAFrBhR1H+ZEzK79LoN+xiW3DeUvigULkUMn9Gh6ElfGKFUqSHUJ9lerKnTn3VXo5Ow+MIQrpVNmQp/AltQdhWObZxtOt0Cg8dwOOw5YpHE/9UCxYkRy1bmTfPneOXbu9qn1Qa2h2TOZMjtpY9uK/qYiVYr5ts1Yv826NTat+rr5085/wYzntF9bH1u+F2Ht+s8O7Hz7Tw/wfBNiDUqpXZddtHa3ihdOuiNJzz+u74IPviF4qvHY41v6UZM0a5qxwVkScYS//eIwgWpy1XmK1ePTTC1IOlHAeAPWjUpO3ig588RDfOAml207BlmBKkCrlGHpJco4GCidLRDzgdzMXg+6JSXQ3UMNIhvWzWWO09RQVVVOOqzI2OVMSZU1r+pBwn1bY/7x+gZnrW9w2sZs0Wy16a+lSKEYakquPBekN8Fff8Fl70SdkT6FY8PYWH12bNnpE7934UZ7viPf1GpuuHNwMJheBuqnBdzwE9bJ/KG/jJQIIdR3Hp2exFtxy6du2rr251/30t972+/+6qOXXnTO/cuXDT5g+1bnAzcs554HG3hSZWW9lN1HbSQWIy1YNuSwetxi5YjDCatDFkJd4QJWGzjZaJi0svJjOSpnZzZvRjvbXFTRIs/H1cxKNHdFiGJzwBh5Y2k0ECv18mITUPNjHtttsfewz+4DCXsPWxyZqqG1z7KRBCUUGuiENucd5/L2X0wZGPE7fQOjD6zfdPajp577i+9+6tF/2dBo9B23ds3YLYOD+yaFED9V4Iafoghe3S49YzmAml0IkVJ+OArDj1iWxeCyNVZsHf/3q9eK4wRPXbxidNJqNiaY7yjmFhSu1PTVJQN9FgPNEN+NiLIOIFBQXCnu5kQkiW9D4GhqnqDmm65pmmqi2LTvLUtlkd64+QaeGa6IY0knMg0YKTS+a0Tj48RGJ9qk6V2ahzmPXOM5KfMRTM0rJmc0U7MOzbqNLdvU6opIO6Q0aQwMpy8/adXtfav6thw92n6LkFZq2wHnX/UhXWusXXi+f68f5/ZTCfB8a9a8/GZez0h27Z9486+vdwdmpib/fM/Wb7pp9HB6uH3cmadvTs665+EOPgmNAPoaC+w8FLJjX0AQmFKfJXNRH535cGom5gRomz7XjG21apK+po1jC7bvi9k/qegLBFIqmjVTzagFphTXqofsO+KzbY+PY1mkytToFzouQjj0NVMm53RpG5LRAQSa+RDWj0esGJvn6KzFoYkOR6ckQW2AWrCel5zr3tdpd77XN7LBWrH5BVGz1f//vnx5NCnkyPP9s/yHbj/VAF9qW7NsEGAS+A2AfU99A0uKSw9Ozr/4VS8OX+vIZPNYf4e6ewc33zpMy1MMteaJYg9b2jhWOeOYpJqv3+czNeOyeVjTqgn6GjYrRmxWjnfYekgzOpawe5/GtV0G+8yc6GAzYnhggu37NYKY+7YIVg87CGHhOQ7Nus/a5TaXnN1m980leStJNJ1QEccJTx+ImJ7p41UXunzpDp9TTj2JDWsbjI44T17e8j7X7tS/IoS+9b/8zGW85c3P915//rb/6wDeuy1fdznArZOTE7euWsNtaao2qOioOrDjfrV+1fHrXnTx6Ntu/PbT9HsBVjpBf+MQnY6gE0U0a22OX5Mw1NIM1I00hZCSZcMpQ4NHWT7YxyWnwa2PLnDvwy5rxw3Ba3Swza2Ppnz3/gEuOz1lcm4GV/QzPiTohDAx5VDzHbY+BRNzCSsbpsW+53DEqmXLaA6uwXWHaerNNAcPv7f/sSNPXXrJRXLV8kHpOM72DZu5pa+v//netT8R2//1AM+3gYFBgFvy+1od4JSLvP6de/bfceJ+l37fiUcHT/rdVWPzV87MS3wv5Xs7vslw3zSrx302jXmsXr7A/kMJdT/ka/drDh5W6FiyfCDk8FSbdidAAK3aFDv3CeLQoq+mOPfEOe57tEGiYdt+zeq0Rr3Zx0LH52evaHLJ2RfQrNvMtRVrxvyvulb7LwNvwBlefSqWt+bWU8/sTJ2w6f+u1OO5bv8/wI+xCTkOMAXcAHDwwAGAJ5r1hbG5tlRpmvKNOx5jqC7wHIeBfocVY/Px2vUvecfq4YmX74kX4loQMLJMkNZmuOxCl1PWB6xfI+kbGeLsUwQrxwdZuz7F6p9H+0POCSc2bvq3L33zHSP9TceyPcaHfS48ucHF552M47rMd7QcajkHNTw1Nvqjlxr+adx+umpCz/N23313A2KsYe/su2/7vJ44WuPUDXB0bo67HnU4YaXH+hWSE9ZNcNdjgiOTfZyyIWX3ZIed+wbEhacum1ZKHzzv/POf76/yU7P9f24Fcy/zI3YsAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIwLTExLTA3VDE5OjIyOjU1KzAwOjAwHzuGOAAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMC0xMS0wN1QxOToyMjo1NSswMDowMG5mPoQAAAA5dEVYdFNvZnR3YXJlAG1hdHBsb3RsaWIgdmVyc2lvbiAyLjIuNSwgaHR0cDovL21hdHBsb3RsaWIub3JnL0jPKKMAAAAASUVORK5CYII=', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 66260311
    {'hecke_orbit_code': 103582791530185586, 'n': 1, 'trace_an': 1}
  • id: 66260312
    {'hecke_orbit_code': 103582791530185586, 'n': 2, 'trace_an': 4}
  • id: 66260313
    {'hecke_orbit_code': 103582791530185586, 'n': 3, 'trace_an': 0}
  • id: 66260314
    {'hecke_orbit_code': 103582791530185586, 'n': 4, 'trace_an': 16}
  • id: 66260315
    {'hecke_orbit_code': 103582791530185586, 'n': 5, 'trace_an': 84}
  • id: 66260316
    {'hecke_orbit_code': 103582791530185586, 'n': 6, 'trace_an': 0}
  • id: 66260317
    {'hecke_orbit_code': 103582791530185586, 'n': 7, 'trace_an': 0}
  • id: 66260318
    {'hecke_orbit_code': 103582791530185586, 'n': 8, 'trace_an': 64}
  • id: 66260319
    {'hecke_orbit_code': 103582791530185586, 'n': 9, 'trace_an': 0}
  • id: 66260320
    {'hecke_orbit_code': 103582791530185586, 'n': 10, 'trace_an': 336}
  • id: 66260321
    {'hecke_orbit_code': 103582791530185586, 'n': 11, 'trace_an': 336}
  • id: 66260322
    {'hecke_orbit_code': 103582791530185586, 'n': 12, 'trace_an': 0}
  • id: 66260323
    {'hecke_orbit_code': 103582791530185586, 'n': 13, 'trace_an': -584}
  • id: 66260324
    {'hecke_orbit_code': 103582791530185586, 'n': 14, 'trace_an': 0}
  • id: 66260325
    {'hecke_orbit_code': 103582791530185586, 'n': 15, 'trace_an': 0}
  • id: 66260326
    {'hecke_orbit_code': 103582791530185586, 'n': 16, 'trace_an': 256}
  • id: 66260327
    {'hecke_orbit_code': 103582791530185586, 'n': 17, 'trace_an': -1458}
  • id: 66260328
    {'hecke_orbit_code': 103582791530185586, 'n': 18, 'trace_an': 0}
  • id: 66260329
    {'hecke_orbit_code': 103582791530185586, 'n': 19, 'trace_an': -470}
  • id: 66260330
    {'hecke_orbit_code': 103582791530185586, 'n': 20, 'trace_an': 1344}
  • id: 66260331
    {'hecke_orbit_code': 103582791530185586, 'n': 21, 'trace_an': 0}
  • id: 66260332
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  • id: 66260525
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  • id: 66260528
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  • id: 66260529
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  • id: 66260531
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  • id: 66260532
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  • id: 66260535
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  • id: 66260537
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  • id: 66260538
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  • id: 66260540
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  • id: 66260541
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  • id: 66260542
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  • id: 66260543
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  • id: 66260544
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  • id: 66260545
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  • id: 66260546
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  • id: 66260547
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  • id: 66260548
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  • id: 66260549
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  • id: 66260550
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  • id: 66260551
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  • id: 66260552
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  • id: 66260554
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  • id: 66260555
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  • id: 66260556
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  • id: 66260557
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  • id: 66260559
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  • id: 66260560
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  • id: 66260561
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  • id: 66260562
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  • id: 66260563
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  • id: 66260564
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  • id: 66260565
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  • id: 66260566
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  • id: 66260567
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  • id: 66260568
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