Embedded newform data - 75.9.f.e.43.5

Formats: - HTML - YAML - JSON - 2024-05-05T22:25:21.693318

• mf_newforms •

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

  
  {'Nk2': 6075, 'analytic_conductor': 30.553395754584542, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 5, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 6, 'char_orbit_label': 'f', 'char_order': 4, 'char_parity': -1, 'char_values': [75, 4, [26, 52], [4, 1]], 'cm_discs': [], 'conrey_index': 7, 'conrey_indexes': [7, 43], 'dim': 16, 'field_disc': 20685002590582488267228656052281158594150692317822976, 'field_disc_factorization': [[2, 32], [3, 10], [12197, 2], [4764211, 2], [155416661, 2]], 'field_poly': [66884304400000000, -110364533280000000, 91055220768000000, -35113381084800000, 6803138028400000, -30001722912000, 4854003667200, -1727244961920, 311176823556, -2336277960, 8569800, -3063780, 1109893, -4140, 0, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[2, [4554763473102585856, 2763065418060103680, 838081993671475200, 137180467134873600, 12692681060102656, 461073800616960, 10035627033600, 2076332044800, 327220620996, 3824426040, 16936200, 3704100, 1126741, 5820, 0, 0, 1]]], 'hecke_orbit': 5, 'hecke_orbit_code': 18014742257860683, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 5578855041600000000, 'hecke_ring_index_factorization': [[2, 12], [3, 20], [5, 8]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 5, 3, -1, 4, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '75.9.f.e', 'level': 75, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'minimal_twist': '15.9.f.a', 'prim_orbit_index': 3, 'qexp_display': 'q+\\beta _{2}q^{2}+\\beta _{6}q^{3}+(-158\\beta _{1}+3\\beta _{2}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 8, 'rm_discs': [], 'sato_tate_group': '8.2.3.c4', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '75.9.f', 'trace_display': [0, 0, 0, -4540], 'trace_hash': 774108659536078191, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.051', 'prec': 17}, {'__RealLiteral__': 0, 'data': '14.578', 'prec': 20}, {'__RealLiteral__': 0, 'data': '5.217', 'prec': 17}, {'__RealLiteral__': 0, 'data': '796.923', 'prec': 24}, {'__RealLiteral__': 0, 'data': '770.747', 'prec': 24}, {'__RealLiteral__': 0, 'data': '69204.707', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.249', 'prec': 17}, 'traces': [16, 0, 0, 0, 0, -2268, -4540, -17460, 0, 0, -23616, -22680, -133420, 0, 0, -471380, -573300, 0, 0, 0, 163944, 234700, -651480, 0, 0, -448848, 0, 3567940, 0, 0, 1311776, -641460, 3815100, 0, 0, 5519988, 3607340, -8139840, 0, 0, -14740104, 9643860, 4805480, 0, 0, 14024216, -26529600, -3661200, 0, 0, -6168312, 15861080, -16612140, 0, 0, 10752000, -4714200, -63562980, 0, 0, -12550600, 35190840, -9928980, 0, 0, 46958616, -46836760, 197811840, 0, 0, -85681968, 38185020, 50835800, 0, 0, 101166648, -97175880, -131709240, 0, 0, -76527504, 181542400, 208234800, 0, 0, -187512576, 74298060, -138207420, 0, 0, 38623856, -652331400, -159787080, 0, 0, 531512604, 138370520, 50186520, 0, 0, -740373456, 631268640, -557246500, 0, 0, 376999016, -748619760, -49601160, 0, 0, 870933384, 1010116580, 66641940, 0, 0, -2298960024, 291789540, 509393820, 0, 0, 1663332024, -2344343040, -205879320, 0, 0, 526664592, 1716867860, 2127543660, 0, 0, -712950960, 2195503380, -857087160, 0, 0, 1931664168, -1684234020, -1280117520, 0, 0, 1236361320, -91874000, 2073430200, 0, 0, -5391374544, 2078920080, -2241793160, 0, 0, -51830968, -6818233680, -1253807100, 0, 0, 2893242888, 686461340, 3953886360, 0, 0, -5130142464, 0, -2396768800, 0, 0, 2820098600, -1389792600, -4033049940, 0, 0, 634527432, 5649785480, 2483599740, 0, 0, -3745391472, 981274500, -1296357240, 0, 0, -790715824, -2674781160, -335602440, 0, 0, 5658009408, 1180420120, 5166153840, 0, 0, 6605121744, 6050703240, 830199920, 0, 0, 6336709508, -6168297420, 513288900, 0, 0, 727636608, 8359040620, 7554930000, 0, 0, -10914362256, 1424786760, -5033271280, 0, 0, 1982664776, -2875205760, -1101139920, 0, 0, -1433473524, -4638517760, -19754931960, 0, 0, -9002275176, 367866360, 14939531420, 0, 0, 4835813840, 1380604320, 8323926120, 0, 0, -7930093752, -21578035380, -13831846500, 0, 0, 5535157632, -7722497880, -2832621880, 0, 0, -15412648576, 9450849240, 0, 0, 0, -1443801672, 1149565200, -7279109640, 0, 0, 11423993712, -7803084780, -14751659240, 0, 0, -32289527228, 19520105220, 16517069640, 0, 0, 960162984, 15169107580, 16695176040, 0, 0, 64605146160, -15164016480, 42056191480, 0, 0, 43504401464, 44752532040, -2133621000, 0, 0, -37482599016, -30918216700, -8566231560, 0, 0, 34036217448, -31692296520, 2251286360, 0, 0, -73622223632, 71691085560, -1402873020, 0, 0, -25366195872, -43587220900, -35464168980, 0, 0, 78037900200, -8343623700, 689330700, 0, 0, -51044635984, 34627742760, -5332892580, 0, 0, -22275627264, 5872052600, -62608679640, 0, 0, 33035786064, -40691085480, -30805626760, 0, 0, 49784810880, 29524888020, 42525664200, 0, 0, -15449619240, -77773279160, 14586637440, 0, 0, -42881991072, -21677650920, 50929647120, 0, 0, -113174996968, 21331832160, 7889252580, 0, 0, -31084052616, -13959858880, -95775344760, 0, 0, 106112938512, 17801830080, 14924676240, 0, 0, 116538301760, 33957595440, 59026460940, 0, 0, -7067456712, 84619845700, 25813503540, 0, 0, -103546881672, -26594305560, 113109859620, 0, 0, -9430175936, -19903560, 11650508640, 0, 0, 71915246712, -92422225180, -33589582920, 0, 0, 91803458256, 37536427080, -31378211260, 0, 0, -90187769208, -58348420440, 21091121820, 0, 0, -40086704952, 114761587480, 78548149680, 0, 0, -21066490080, -10509584760, -75185772380, 0, 0, 81059524016, -73686414180, -90703302660, 0, 0, 49281403104, 44826285620, -123240188280, 0, 0, -146901334800, 109819388520, -84960155360, 0, 0, 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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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[-0.45235732146407354, 0.0], [0.07225063529889364, -0.07225063529889364], [-0.26393052764504304, -0.26393052764504304], [0.0, -1.9986314483300625], [0.0, 0.0], [-0.5850660859775114, 0.0], [0.06428065155478925, -0.06428065155478925], [-0.12308650414524319, -0.12308650414524319], [0.0, 0.7760160280851095], [0.0, 0.0], [0.5540959802100837, 0.0], [-1.0774776957001768, 1.0774776957001768], [0.3809729228867529, 0.3809729228867529], [0.0, 0.02042149647604046], [0.0, 0.0], [0.5714014718217652, 0.0], [0.0412322488916767, -0.0412322488916767], [2.21145385407802, 2.21145385407802], [0.0, 0.18834572348658143], [0.0, 0.0], [0.32950135768947797, 0.0], [-0.16070271132151168, 0.16070271132151168], [0.13810608718563613, 0.13810608718563613], [0.0, 0.238020219754175], [0.0, 0.0], [0.05997988291376316, 0.0], [-0.036566674979991075, 0.036566674979991075], [-0.5106525875117085, -0.5106525875117085], [0.0, 0.6281301860631959], [0.0, 0.0], [0.07588883695567408, 0.0], [-0.40750373788316097, 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-0.1767614069043649, -0.3306970919736251], 'char_orbit_index': 6, 'conrey_index': 43, 'dual_conrey_index': 7, 'dual_embedding_index': 5, 'dual_embedding_m': 5, 'embedding_index': 5, 'embedding_m': 13, 'embedding_root_imag': -0.9637693620437631, 'embedding_root_real': 0.9637693620437631, 'hecke_orbit': 5, 'hecke_orbit_code': 18014742257860683, 'label': '75.9.f.e.43.5', 'level': 75, 'weight': 9}
• mf_newspaces •

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

  
  {'Nk2': 6075, 'analytic_conductor': 30.553395754584542, 'char_conductor': 5, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 6, 'char_orbit_label': 'f', 'char_order': 4, 'char_parity': -1, 'char_values': [75, 4, [26, 52], [4, 1]], 'conrey_index': 7, 'cusp_dim': 148, 'dim': 48, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 343748378699, 'hecke_orbit_dims': [4, 8, 8, 12, 16], 'label': '75.9.f', 'level': 75, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5], 'level_radical': 15, 'mf_dim': 172, 'mf_new_dim': 48, 'num_forms': 5, 'prim_orbit_index': 3, 'relative_dim': 24, 'sturm_bound': 90, 'trace_bound': 11, 'trace_display': [0, 0, 0, -4540], 'traces': [48, 0, 0, 0, 0, 4536, -4540, -17460, 0, 0, 47232, -22680, -133420, 0, 0, -367960, -573300, 0, 0, 0, 81972, 234700, -651480, 0, 0, -4585824, 0, 3567940, 0, 0, 566908, -641460, 3815100, 0, 0, 11354904, 3607340, 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0, 3660721128, 91748499920, 622930936620, 0, 0, -920165570568, -486428768640, 290094105760, 0, 0, -434012764028, 541246991280, -102431994120, 0, 0, 497798055648, -781361605900, -202317623520, 0, 0, 542860108584, -432614494080, 292297158380, 0, 0, -909312727560, 980531314140, 555094261980, 0, 0, -150382214064, -1068017380880, -2693185320, 0, 0, -1896123843816, -836642458440, -602220522800, 0, 0, 1438390091316, 1266983721480, -243446964480, 0, 0, -311931360288, -403604494900, -1932053723520, 0, 0, 162575181888, 21906705960, 24826691840, 0, 0, -29447180832, 733791599760, 83510638740, 0, 0, 1718338659444, -535439149120, 33691670940, 0, 0, 499592920128, -111177894600, 1808014665800, 0, 0, 798337023016, 113431554000, -141035554080, 0, 0, -350627345784, -319920519480, -1453000140840, 0, 0, -3937863717432, -445326434820, -822367376920, 0, 0, 4591340642280, 844031227740, 1507175265240, 0, 0, 1466238441312, 441343161440, 985634563920, 0, 0, 2176185605640, -379086019920, -98517364840, 0, 0, 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1116698357556, 9299362317700, -509475827040, 0, 0, 22261621963056, -503954767800, 453383001840, 0, 0, -11735360859204, 2763995085240, 1272718050120, 0, 0, 6310648948680, -501098888860, 5799231204000, 0, 0], 'weight': 9, '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: 44346421
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 43, 'target_dim': 16, 'target_embedding_index': 5, 'target_hecke_orbit_code': 18014742257860683, 'target_is_minimal': False, 'target_label': '75.9.f.e.43.5', 'target_level': 75, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 9}
  • id: 44346422
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 7, 'target_dim': 16, 'target_embedding_index': 5, 'target_hecke_orbit_code': 18014742257860683, 'target_is_minimal': False, 'target_label': '75.9.f.e.7.5', 'target_level': 75, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 9}
  • id: 44346423
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 7, 'target_dim': 16, 'target_embedding_index': 4, 'target_hecke_orbit_code': 343748378639, 'target_is_minimal': True, 'target_label': '15.9.f.a.7.4', 'target_level': 15, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 9}
  • id: 44346424
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 13, 'target_dim': 16, 'target_embedding_index': 4, 'target_hecke_orbit_code': 343748378639, 'target_is_minimal': True, 'target_label': '15.9.f.a.13.4', 'target_level': 15, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 9}
  • id: 44346425
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 37, 'target_dim': 16, 'target_embedding_index': 5, 'target_hecke_orbit_code': 9007611722596397, 'target_is_minimal': False, 'target_label': '45.9.g.c.37.5', 'target_level': 45, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 9}
  • id: 44346426
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 28, 'target_dim': 16, 'target_embedding_index': 5, 'target_hecke_orbit_code': 9007611722596397, 'target_is_minimal': False, 'target_label': '45.9.g.c.28.5', 'target_level': 45, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 9}
  • id: 44346427
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 97, 'target_dim': 16, 'target_embedding_index': 8, 'target_hecke_orbit_code': 13512998056362224, 'target_is_minimal': False, 'target_label': '240.9.bg.d.97.8', 'target_level': 240, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 9}
  • id: 44346428
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 43, 'source_dim': 16, 'source_embedding_index': 5, 'source_hecke_orbit_code': 18014742257860683, 'source_is_minimal': False, 'source_label': '75.9.f.e.43.5', 'source_level': 75, 'target_conrey_index': 193, 'target_dim': 16, 'target_embedding_index': 8, 'target_hecke_orbit_code': 13512998056362224, 'target_is_minimal': False, 'target_label': '240.9.bg.d.193.8', 'target_level': 240, 'twist_class_label': '15.9.f.a.7.4', 'twist_class_level': 15, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 9}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 234225
    {'charpoly_factorization': [[[4554763473102585856, 2763065418060103680, 838081993671475200, 137180467134873600, 12692681060102656, 461073800616960, 10035627033600, 2076332044800, 327220620996, 3824426040, 16936200, 3704100, 1126741, 5820, 0, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 2}
  • id: 234226
    {'charpoly_factorization': [[[4782969, 0, 0, 0, 1], 4]], 'hecke_orbit_code': 18014742257860683, 'p': 3}
  • id: 234227
    {'charpoly_factorization': [[[0, 1], 16]], 'hecke_orbit_code': 18014742257860683, 'p': 5}
  • id: 234228
    {'charpoly_factorization': [[[55255689092299116513175619522953903149271609600000000, -234857409896605578715934596931918996640290560000000, 499116053834803022863868535892619719495808000000, 199457605329800592684799168590793195996800000, 43611702501246471243342610165967535080000, -26671370627701365208889367855600944000, 79418724200394449676651690591107200, 35672097369811426619484324841920, 8128391899190694465426289456, -745844417471516636468160, 2268047916569266216000, 1049610933547799840, 244569959485868, -6826912440, 10305800, 4540, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 7}
  • id: 234229
    {'charpoly_factorization': [[[794918905761142170241612758549376, -43383315728108945590237832256, -60394926656590972874830552, 2444500486741142088000, 454091991312005196, -11270073315600, -1203554098, 11808, 1], 2]], 'hecke_orbit_code': 18014742257860683, 'p': 11}
  • id: 234230
    {'charpoly_factorization': [[[23806157199956462326349101120936983119722294545213307181102206959616, 7282819690955875604286660005246457585434181697510029116740567040, 1113986230651951592233798431358635800438058923783661886668800, 114177356191055195960269057400553729951926847293952737280, 46584842625267273123266788073422343083536220242123776, 12628097105298532553780266294618936921611758356480, 1957120376807809415000417493514178406879385600, 184033832347698504651287645451827702031360, 11336309552071533131760151539541782976, 462333008521006950559731461665920, 13163196121273259744321622400, 314427779856220521285440, 9957049322192336756, 345931910785560, 8900448200, 133420, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 13}
  • id: 234231
    {'charpoly_factorization': [[[16258240914355016779098745571719481916446338335814576922140706347519197331456, -2578934700812147226223990272461575849938400518955786248609837744640819200, 204539477120821357585500869201436773649144760492547256287022366720000, 1807756805533579470949901751138241075646250692478065679989760000, -20941976199928673215822080059760510820192589411696710329344, 1392294326045296863829972306360267372129459240972032000, 143116162250374174536029137917012244245713306880000, 3207183117505871934949121305045610912091340800, 40434687323442538072296296974432224501696, 504986185876728405542005021575513600, 11770517871155265636220282080000, 239431479480945511282418400, 3238273929722354979316, 28519147120188600, 164336445000, 573300, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 17}
  • id: 234232
    {'charpoly_factorization': [[[8223282309148823875147831948754899773571462846455516002629577617652121600000000, 0, 66349536542594414960456686601348241003939753185675842280775757824000000, 0, 102413067729700182451950178250957765633537508192781340981760000, 0, 29919446967942029832861122076504649273652227135334400, 0, 3672011259317230579934365469482071076421376, 0, 232138430503412254173230931300096, 0, 7959336650127064857456, 0, 140583592296, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 19}
  • id: 234233
    {'charpoly_factorization': [[[431246808756269168774989938223251147678912547406157418814274948117010121113600000000, 49073681591798042195065364193353041901736621892472223709668092159048171520000000, 2792167009790271167972566791511761497318241382939826581466889651167232000000, -7472116817527685310134802502446101864191396147544555712493597286400000, 27718004510761421125824030229791715662815262513350320830138880000, 1135566066256493785205247129660061772672735443293005810688000, 14491410789031218717110370994793196009693187588661452800, 12083328065680286611508717507960426642265767639040, 84234038541180249296690604302468339560993536, 1806140377509668284129035049630507822080, 14452446026382067290605719503744000, 42892916357655801893552455680, 65768679174056107843888, 30513729776567520, 212213095200, 651480, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 23}
  • id: 234234
    {'charpoly_factorization': [[[1044534661964734388540412822735408729510940359884927994166695166189762290008794896000000000000, 0, 28655483242855014439921028042811086565911235915944834447200609938904142280000000000, 0, 305262437949414858888040576512194690823698938774497682678021652384040000, 0, 1655229138654915502615242320896101921398624654909581404312000, 0, 5024874904958890417484334699943715192204926995696, 0, 8823954217058343128805564395949567264, 0, 8845918805746428939512316, 0, 4670365028124, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 29}
  • id: 234235
    {'charpoly_factorization': [[[-4740124722669641687555085618232946691200000000, 60232744103777425073931710611748288000000, 20730498353000357705227922858560000, -910898600315507185655919308800, 939136801995503835893056, 2098300348664355008, -2684930397896, -655888, 1], 2]], 'hecke_orbit_code': 18014742257860683, 'p': 31}
  • id: 234236
    {'charpoly_factorization': [[[108452517648117691351290897162119099753212992578399868269915592513226485969373136386276921600000000, -404160409574985572936762874629577321591623240161961642554521412806512727340558575500800000000, 753074433909442428813869718771343183877093260373670680448824611613856068203635200000000, -334251117009212046392693589573995404234552462051706620600013762301952498944000000, 432245659316502772181638491515689288621067277099843312562120201500932480000, -1161212344683249752436959154542098688916564525303910904575225253120000, 1841034312268368827964695988339657859458779723579711295604480000, -1083188066607655702210300586540402242307099241355834905600, 386192710872617062218089959268890057729155558617536, -224150377127696420881677863723901565934167680, 371089927325115291940171441288767395200, -220537458777454873652605741024960, 65552263228995021122566388, -2024309926892786520, 6506450937800, -3607340, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 37}
  • id: 234237
    {'charpoly_factorization': [[[97632350989504154886202688201635215465193242880000, -318614681785105022353548749904633605149056000, -47993445778923357934206782034146401600, 563771140325316993061847752856640, -18101254433722797083393424, -142226720055569776032, -11473947932716, 7370052, 1], 2]], 'hecke_orbit_code': 18014742257860683, 'p': 41}
  • id: 234238
    {'charpoly_factorization': [[[68205695181308413711841121833259819234840837788476483095682852382995969133807111492643801039231778816, -74146929875259961297704359917850284878074661617098151508796654197757586959298290457773877493760, 40302845644430631167364104729105464084546788147179913122194725878494181630328875830476800, -173876125412779750534793952654532095753349031709549159883320658405415651285737144320, 1515714960720003479355948145562941658629667411536533171595022679863547875557376, -2318595984257759693178536677502181579119618905396469595903934538476421120, 1846555495262547036443116406331878988296884753275941658846615961600, -665561173136774196839341479722135237559687349929699688611840, 133526638710880816376701504282127124990617424671666176, -17671658807592794555175389130724200546873876480, 10935639379560999064273276913983955046400, -4089109904782344902803609445263360, 798520636677186664965688256, -31795519358014808640, 11546319015200, -4805480, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 43}
  • id: 234239
    {'charpoly_factorization': [[[7830392149970594719380578548797723851217456267059266915618294122949580488943850025773149538924602265174016, 2465024592077093154249285178087518834844846667517157148313202542969178932707591449116111016506163200, 387997569161824025697508107274349019906870188139261234572326826493207357762968311930552320000, -182897811252992290623766429070162716024309256003166051030377851218913332162222774681600, 406180886684443961608598566864297704743532380510316999940878573607567481619582976, 76894881085770434384311586680222715067585456891841177416519425785575014400, 6216340121415207461801482894192266618448322567014000560486973440000, 1473646903505019731809902893180110444433892485053235903692800, 4028355155983266063638171737685748306980022828724421376, 882114330164059851836959679310571516718761881600, 98764854526088279599504404186140636160000, 18042624623796115731600770329459200, 9973384772309399078928462256, 2501932637238486940800, 351909838080000, 26529600, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 47}
  • id: 234240
    {'charpoly_factorization': [[[1660338589540458763509234955276461591680167488737653325282220392069071551597015005423155456000000000000, -12014760403541773640693038377362933568183347735375970536163051200384335989422180329494528000000000, 43471394468543033777397594562190222981530253337140641662936481396199979910566378872832000000, 33132046956888045419828851262503296685758717232314115512301754291065978086883737600000, 15664642168377883079291448894007323431653763331490082354987702604193119139840000, -12518816828591883141178933000719880545848291985966504195859421951385600000, 11029686181669541927922358904394039876105659914623803085575996620800, 5501791166575059299907838140868878236224276935760778486845440, 2536108790866747277078261124256996365654774810744036096, -2014589260363006183445988426628869110277062880000, 1100091890851164995483625094785663271094400, 163144440165539722095196762532533920, 12934428577207913524034370628, -590976701549816595000, 137981597689800, 16612140, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 53}
  • id: 234241
    {'charpoly_factorization': [[[136436880236961687137422234780085269613884021893176422450155182219793859256397539835131610459167744160000000000, 0, 133415999624788434099884159234686165621019777299419746489617748936381686089286671573023090976000000, 0, 11120061696577770424333388824519305861931829684660781390016169600973554902356587880000, 0, 385260702544729515385484814653475954550932963250769388866769964579444800, 0, 6952333507803581572208111054260817350303054602850145969136, 0, 69626652142078720215896754486884721882078816, 0, 381351866361891866551876116636, 0, 1030943875951236, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 59}
  • id: 234242
    {'charpoly_factorization': [[[86554562829690810480537203742456394709858431381912846336, -8853162598700785623137029784978541438253590630400, -5007046325612895704577546490142460998378816, 353975722888727660097569935381160000, 94127195518426548182228682736, -3645940810978983896800, -651497546880236, 6275300, 1], 2]], 'hecke_orbit_code': 18014742257860683, 'p': 61}
  • id: 234243
    {'charpoly_factorization': [[[5452151285003755148246679121890765735843600048751417007445131544759461477879575147204536858721610764595281002496, 5296979745342619632739493204602644275146829613439865484116493707810922693247300742201533993128763609579520, 2573112241010626936317448284243103075306988891361161566751785353605441098059846206498305245131571200, -338568640508309535146112700979442494355471001214571663002050903500806499397995369299454197760, 61257674017497012499737217222640255378850248452456493298576423980132271883284924071936, 23074734478933648519369609367226204098402437779553300200491907390737270737469440, 4020044807252207839730218391472117642142786064602071203898677612619366400, -503044347641943349844690700693612138919553882917865823786270720, 16634714129054059359209590207479082858490905045704746070016, 4885611947489434403944914643561887892728026165698560, 588649718186538924593705831715804694025113600, 24814982597182127834796216133500446720, 561017130570953496661629066176, 9137061768253803372480, 1096841043648800, 46836760, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 67}
  • id: 234244
    {'charpoly_factorization': [[[3626812247147735839832073103324358249629493323471594848256, -818189135838278126810313622252140153694891996545024, -46487795920071445959921098671949534237790208, 14237701287851547234326081868899678208, 232000717870814952235585701120, -49963459945482289064448, -993959077387888, 42840984, 1], 2]], 'hecke_orbit_code': 18014742257860683, 'p': 71}
  • id: 234245
    {'charpoly_factorization': [[[818685540387137006538274266470398390926581217751398372902066496670245925538082360327841766272532161314062500000000, 750922266314065764774447894053604451640933466036710997458234399871526633323077108251372359172585850000000000, 344383907024671034181553440601204533493553494616153374531598712811889093096380870249694888103200000000, 3774404346357442850784113198372369249662689975537008100791380532336746871287517071854408000000, 18352145517564410932152888239720708913622085643223101538006257309061262420481865760000, 153641933321061207741313226791717089397308623193030609811277933194329548536672000, 141905559031451572888784655906970023174938960433986839573997424935923955200, -345522644106904792951223726936652956582466961068254242642488190080, -40223402670582218370239333973657208800356798492420200666784, -23869431121495113102615081351722183479452976527570240, 4669330606317516863537635774654280471563964800, -187801381046191785679375305037126825120, 3780308273556980143516151267408, -3736836523406564819760, 1292139280820000, -50835800, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 73}
  • id: 234246
    {'charpoly_factorization': [[[4395871584916435038428186221836598208074705842872219882549690291192319266426838758613604280079869552640000000000000000, 0, 539271567886365040922138444376788180010565709037204807616540947401797449500419705021855795200000000000000, 0, 5313408581955225612822277371837652812168465222661616196458370204784671299257152000000000000, 0, 20707983469854370389110976322450520980190188345546152974896186554240000000000, 0, 41135655173681459467226619229654183353253639391897208000000000, 0, 45105736941084480215658139938036745106496000000, 0, 27299023742321366890539356280000, 0, 8398724742562800, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 79}
  • id: 234247
    {'charpoly_factorization': [[[78129643815989131654936603798360049833613240353792105361594500177843559688721526055479130269594663226918063073584480256, 37065513614971170574633255794229802631482385214533098270409297881249499486190044451799290884193454749018415431680, 8792132105307614993820032483115435969706422772454054447394878411317191816824260079988437749455121494835200, 592084527537409046373585282405175470263042073504730597754712961909126529310163235320272920464588800, 19231235214834153731764020207343595233518438886950256712017790055052195551962265360601747456, -169222576828280588735903154221186089598101885095935555632330647338475263077768151040, -945075444479807787852866118384195667774819271686692299662842401382700646400, 564027421241274911357518377273891606548437442138116919404157332377600, 38307912335713490325232929485408383083785346316627404465021696, -800255444033910115186632081608361751280268923919144960, -321098915397016939469336054767184187196108800, -20545116641547053790035367424062681600, 31803818401958199917970042391216, -1170414470855831457535680, 21680865965520000, -208234800, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 83}
  • id: 234248
    {'charpoly_factorization': [[[97276643801113468976802693299731577824202854176121314208669893379037671563029615817092647924471556280668784230400000000, 0, 4078464400645573501303062475166014056108081851693465470909399417170611712823612794650580113931030528000000, 0, 32389526581513291816719595104612733266290808575248203753992745680603738705876987529177600000, 0, 104971808975773141373701880638719555237933909547785892485952320129960815155200, 0, 165384876622472951759172614320687094017124423072093602266959616, 0, 136142518208288424167635826866437550384822046976, 0, 58843925207883684060142632001776, 0, 12418133400052056, 0, 1], 1]], 'hecke_orbit_code': 18014742257860683, 'p': 89}
  • id: 234249
    {'charpoly_factorization': [[[6080990599876591045233462541189250164887626140506911981628205809535744699870990944104276837483791143607332632679649491579136, 403068029318789426832152468468202467562103921139459459746871977060295977384514443878910812527533179461860747439375360, 13358336408399444791720137860977736630738241229557130473538955076469447838002305528493162073889221038862796800, -25681309157720738964493776909941861523715718688593060697675796424133169613230251546502903038637063680, 226520991013646592173325924162539899946455282904011782640243052964328339476939657712186178816, 92011423780601941865818553261886286718940442546497536751176548475623106462369899544320, 5655441150865132251638744588496104170158372030138612531899530862980839948121600, -44575341090404582964659840149689441565506151637013109225743529677356160, 48415254666330173349797440463406990368396987454103136843434336, 2801381507781016932668495547182488252252064982080921280, 753023380595279838014933008655265260226972246400, -10925336798009377351613274427307339604640, 79640687448208904578964156768336, 85966363386627730649040, 9573200402535200, -138370520, 1], 1]], 'hecke_orbit_code': 18014742257860683, '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': 6, 'hecke_orbit': 5, 'label': '75.9.f.e', 'level': 75, 'portrait': 'data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALgAAAC4CAYAAABQMybHAAAABGdBTUEAALGPC/xhBQAAACBjSFJNAAB6JgAAgIQAAPoAAACA6AAAdTAAAOpgAAA6mAAAF3CculE8AAAABmJLR0QA/wD/AP+gvaeTAAAACXBIWXMAAA9hAAAPYQGoP6dpAAAAB3RJTUUH5AsHEiMK6tgT/QAAABBjYU52AAAA1wAAANcAAAAQAAAADnCbpecAAIAASURBVHja7P13vGzZWd6Jf1fYodLJ5+bUt2/onKXuVksttVAyAksgBLIFGJvg3zAO2GMbm7HHwBgD+pmxjQccRBAyIEsIRRRbrc45d9/uvjmnk8+pvNNa88fau2rXuVfCZmAamKkPm6pzb+ueqtrPetbzPm9Ygv/v8af2+PQXH0ZKsfHlw6fHbWbtlmkP35M8e6LN3TdMiTuuqS899FzGlunl6VuvPmdfPLyV0JdsnO5Sr2XCyL1rYOemt7wFYDOwCvSEEK/3R/sL+9Cv9xv4i/I4evIiwBXGZBstwnR7MX/4mc+yd8t5dm1eJlQ+x89+Jlmxt/xsr7PyXVrY5NxFn41TgqTbp72W+ufOLf7mmXMCkfV/9MxYJ74wt8jmaTjdjxmrZ14/PflHv/o7B3/21bOfE//u537sl+fOnfiDMH3x2c7aIWUJQAippDcHnKjUt7zeX8lfiMf/Rw3f4vHa0QWsCCc8e+Lu7spLKCGTcyvj/6Ddl++UwhInKc899wL1yip7tjRZbSvOzFfARKRJymTDcuiMz7VXZFxYkEyOpTRqAccuaDKTMFMXnF9KuG634cgZydSYwfd9wlBzYkGy2oF9G1L27phk/9U3YPHQCrqxvvfgif6/zWzm3fPm69iza+tD2GhVyA2v91f25/Lx/wE8f6yuLmLh3fVadOWJk23zc7/6KfPhd49d0Yk2/NNO6xi10OfkmYu0WkvEiWalK8msT+hZGoFlvpVy5EKfLVMh4xWFEgkzYz57tyu6fRAy4tyCph/D+SWBwqcXJVy53bJxsoNEUqvGbJptc+jUFMurFWphRqATun1Ds6OI05SJyRlq9S0oHXHt3it48dDSL92+7+KJbXt/WMZiXG6ZVceAr401Zl7vr/TPxeP/9QB/7eVHkELcvbwWv+vAsaXvu/qKhf1Rx+c3P3OYO65bZXHB4/Ril63TimoAM+OGcysBSlqkMGyeyDg9H1KrWp49FtGNBKEPS2twxYymWgnYOJNy93UtXj0xxrMHBa+dTrnz2owt04ZaTbB94yqLq4owgF5kef7QNPWK5Pi8z6bJPlKArzIuLivGaimSjC0bEhaX6vSs4W031ji9cg1hPePNN4wdmlvZ8Ok4lV8Xgofe/c63vt5f8ev6+H8dwNutNcIwnJyfX/zXv/H79/oHT76W/cR3B7esrI7d+omvzLFx9hRvv7HGfc+M0zNrvPMWzSMvhuze1qPT87iwoogSQaBTrt6WsWEyYrktefH4GEkq2Lulz3xbcf3uHkdOerT6mjiCN1zd4fDZKo1KzMFzmtv3SeIkotXXvHhKctPOjGbb48qtMXEiefmEYKkdsmkC9m9v42tJnMDFFY92lLJns8eDL1refmuHqDfOV57s8tZb17hx93aePrKZpV732R+4Z+m5mckb1ezO98SNxtTPpGm8MjEx9nrfgv9HH3/pg8zTp0/he1r8wRcf4c4bM5W1Hvj14yfNvmdeuPjm0yfPqYtzTY6eXmNjvcGWqRovHJvm7ptWuGX/GF97us4zx7rs3GS5sKDZPGvpnrck1hIlHmcXJRumIoSw7N0a8doJTeD32L3JZ27RY6IhuP3qhJeOGl4+3qCbtNmxMeYGb4zzS/DikQr7dqRsn4bj84JKkIBQHDmnsSRIG7NtxlKvgBIxnvJo9mDbrOLUBcGt+9tMVGvce0DQGEu489oGz71qeeS542zb1r7VxvrWQ4dP8uAzn82Cxrare7Z6+GOf/PRP3rbHZLPb3oI1qd20efvrfYv+TB9/KQHebp4n8JU8fb4V/uy/+pnoX/7Mz/+jLMt+6Oc+ejT5px86dlVN1cL2akjNg35X8vwR+KF3dLjuyjoXlkO+8WzA9755jRt3T/HNF3yu3NZl43idUxdS3rA/5tBZn/FaAkheOVVl86RheVXz2KsZjx2F63dYrt4mWWkLHnlNcs+1CeM1xWq7ztmLmrWWRXkxP/yeVU7PNVhrC27e1+f6KxfxmGBuaYazi3D1TkMvlpycC5ioag6ek+zbBu22ZN+OJXZtDvnmMz6nlnt84G7D/NIEB09BM8q46coYYSocPdXlleOH1NGFk2+dmOrd/pGfCN9gslu9qN//r//6X//kvzlz+nCQ2Ik+pGb3zr98zsxfKolirQWQK6vt8V7zyB2tnv3o4cPH07Onjkw99tx848VTGZMzS/zzD0XYbAsvHanw4pGEI3M93nVnk7uuqvHS4XEeejlmfKrD97xJcuBQnUde6XHV7pStkxWwPYQWeFJz7KJmtpHRjCz1MOL0QsarZzPqaoJ33tZhda3OU69Zrt0l2LM9I0sFZxY9ssywZ6vgmisSnnpVsNLp8o5bJZXaBQ6fqnPq4gTVQNDuekyPpRy/6OPrCCUV1mi2bVzhmh2Kh1+Y4NkTCe+7u8mG2jgPPx/ywskut9+4ynfe5nPs9AwvHja8dDyhKzv88x9cYPPYLIdOT3NuZbp11b4dy9t37tO92PvxW2648okgqK1lBqPVXx5Y/KVhcGsvkGXndj7x7MWtSqlPd+buHfPMhdrpY4LVlkc1hC3jlpdOTfDowTm+545VtjU1zY6m1Qv49DdrTNVbXL9X049rPPqK5XOPdfnAm5uEYZ3nj3psnuow1fA5O69p9TK63R61DR6J0UzWFJsnJG+5tscLR1O0FAR+SlBNefaEolb32DodE6WwZQpu2rdIs6uJ0gkSozlwSvLSkR0EKiTwM/R4RC+CsUaPXUCr43N2IWNqvMvMWJ2vP+Vz4EzM+9/aYet4g8deCnn5ZJ+rd6/y196WceTUBMfPCc4tpFxsZrz3rS2u2V7h4PEaS6uCuYuLjUNHTjfmWs9z2007/mDHprQZx9n3rWS7zz13eOXULfsmX+9b+qfy+AsP8MxYpGDf737uvs13Xqv/80OPH93z2QeeUb/4t86xeXqM9uZpTguPbs+jF1l29eHjX59k89Qyd+zVdPvTRIlHL67y1GsxcbLK9Xsh8Ks8fUjxmYebXLtzjTdfX+Po2QaLa30qfsrMhGHvFsXFZcVKU9JqZ9QrEYHvsXUm5uSch5Y93v8mzXOHPa7ascb4eIsvP1+l1QuYHqvx/BGfq69oMzXmcWpBsGXGIwwTJsIMT0ukFDx7cJKxWpeKH3HlNoUvKzz6sqVaXeMDb4W6N879z/gcOtfj+v0r3LQbzl7YyMETHqcuJLx6znLrdav8yDsSzs1vYm4lZGkNVlspZxckB873udh5pvaO6x+seY13PLScpkdv2zP/t621F4DDf9GzqH9hAW7tPODtWZx74obmWv/vXzh7/O7/89HDPPxCkxNrmt+91+cffbDFpukK3b6iF/n0IwfyzoUKX36qxp3XLHPTPgVMYK3Hi8cm+NjhDh+4p8UdVyVMj9d49uAE9z7VZ9N0n/07BLNjmuMXPLr9hE4Xmh2B1pYt0xkoiZQxva7k4moIpsLsWMyVW7o89nJARMr33JWQxVWOnZPMTGi2TAmMSVlc1bT6Eb3Ep93x2TYdMdXoo5REa0GSaI6fg5mJLrdfn7J5QnPk9BiPHoILK21uvb7Nh96acfbCRl44HHD4dMoLJzIS0ea9b+jT701zbr7K3LJkcTVhuZlyflXiVfv82HuX2LFBc/zc4+rs+eP7J+WOB54/+vBDmRj79y8f7b6UZcnRm/aPv963/E/0UK/3G/iTPI4fP0u/X9156MjL/8fhw6/9y5deeGzn4UPnOHsxQwpFEisOnPbYurHFm65OSBKfJNMYq7BWoDGcmfM5tWTYuanFxgmoBiGhp1FoXjyumFvr02jEXLPLsG9rQLsTcm5R4OuExCourHpcWDS0YoHWmg3jKfOrhlMXfSbqEoFmdjJhpW25bmcfKatcXK6yd0vAkdMBZ5csV++MmF+RJKlHL1bs25YghKXdlWwYT5mZjJidjPEkNLuKIIC9WwWrq3W++VyFoxf6TE42edstPW7fF3D8zCwvHvZ59UTKicWY+niTv/XuDtfsGOP0xXHOzHlcWMyYX044syw4smh5313z/Nh7UprtKVaaY6QJPPfyAi+8cmJnoxb/wOx4uuP6PVue+Kmf+rtrv/yRX3m9b/3/8OMv1P7zzEtHCYLKzIWLZ/9+b+nx66Ko/f4Dr12g4lVodSXLawmLqynza5aTq4Kp6Sb/7PuXeOPeGicvTHFmrsq5BcWFhYwzcwknFg262uEDb+7w3jf4nJmb4uDJgGPnDAfPJGSyz7bZmDuvM+yYlZyZq3F2XrLSMvRTg5QwUYeZsZSVlqbVUUw0YrTQTDQywiDhqYMBV2w0zEykXFyq4CnD+WXD7ITlik0xTx4M8H3FVB2USpiuwWpHsNwRzDYMk40EKSGKFSstzel5zZnFlB0b+9xxXcrWGQ1ZlUMnqxw/Z3ntdMbp5Yh3v2mV731zREVNcOriBKcuaC4sZFxYSjizaDmyaLntmkV++oMtNoxNcH5hnPnlkPkVj8U1wVqzj5RtpjftZvOGsc+97z23HJie3fbv46i3GNT2v95Q+O9+/IVh8OXTn2D3hrnG3IUj//Fr97/0/5upHbp6urpK4NfRWpGkEmMF1hoEFmnh1FzIs8cEe7Y2uXqHATxAIaVGK0mgLAtLHofOKfqmx/4dLXZvMcxMaDZO+PgiYLkZcHZOcPKi4OVTcOpizOJqRLOd0U88Qt9npm7ZMpsgREYv0uzcmOApS2IESeaz3JL0Ig9fC4Q1zIwbpscyVloBrZ6gn3qsdgUbxwzLTcOZeUXo+WychK0zMRum+sxORWyciti6wbJ9o+KqbR4VVePkmQZPvuLz/JGUl08nZKrNd97V5P13WipqiiOnxzl5QXN+IWMuB/exJcut1yzyLz68yrbpMS4sjLOwGrLc9FhtSZqdlNVWxlJT8/SBFZZay1dN+PNv/trT8c7PP5Z8/Z1/9UPxA1/6vdcbEv9djz/XDN5ut0nTDCnFLx4+duLOr3/1S7KTnL/z7mvm9JZZQZw0WFypstz0WW5qlpuw0sxYaSYsr2XMrcHxZcHM9Bo/90PL3La3ytn5SS4s1LiwpJlftswtpZxbzFhop4xP9nnTdR3euB98WSFQAfMrIReXNHMrgm4EaWoIfUMtzJgYSzHA6bmUVgd2bPCoVSKsFSB8Oj3D9o0Ry2sarJMiax2IUrBYVpoxW2Y92j2FUBZhIhqhx/ZNfda6gtMXNJnRTDUk9VAQeJCmgm4kmVuRXFy2zK+mBEEfvJTbr+5w5zWCmUaF5dUGZ+cDLizB/FLK/ErK+RU4vmy55eolfv6HVtk43uDM3CRzyxUWV32WmpKVtYzVVsJqK2OlbZhbk6xksHmsz4+8N0h9ueXxt7393WbT5j2PW+w/k0JRrzdeb6h8y8efWwY/e+jTzGy5iX/8j//JLxx65aF/+HufvffKZw+d2/nSyb78zjctsH9bSppqrFVYKx2orAQkIBDCooXFl3BhucLTxyTX7V5h/7Y+1RA8LfE9he9rahVJ1ZN0Ox6HT4Xc97zP6YWIVppw+GzEhqkV3vumVa67ss0t+5ucWkpZ6gqqQZ8TFyzNVo1rr5Cs9TMOnlLUq5pXT8OezZZ+nNHPfLROmKjDobMBSmd4MkV70Iskt+3v0utKrrsyo9XLOH2hzq6Nilo1Zi2yzI53We20+NQD8OLJjJdP9tmxeZnr97WYmIx5z+1tvvctlt0b62TJOCfPj3H8nMfZOcO5hYRzCxnHFwRn1hJu2LvIz/1Qmw3j45ydm2R+ucrims9yU7LazGi2E9Y6Gasdy0pHsNhXLKxmbJ1d4UNvXZGht7zzxIlTu46cNG+4cvf2ytjYxDc/8muf594v/7fXGzKXffy5ZPAvfekz/O59+9Qv/dgz/9v9T63+r4dPvqaOnox54JWQ5Vhx/c4F/o+fWODG3VXmlydYblZZaYasND1WWprVNqw2M1ZbKSvtlKUmnF0V6EqfO65Z4fvfErNrtsZap8HCSoXFFZ+lpmCl6STCatvQ6hlakaXbT5lqJGzfYABB4FnOLXgIGbBjVrFrs2XzbJf51YiXjta5eY+lWlnllWOT1GsxcewxNWHo9eGq7X1+/4Fx9m1LiSLL9JgkyXrUw4BXT/WpeDVu3Jvy8omY+WWfLVMBuzbB9o0xSiWcWwLfswhh2bEhZaIuafcCOl2PVtdjpaVYWYPlpmGlmbHUzJhrwnI/Y/uWDt9/9xJ37NeEXoOLSw2WVkOW1jQrLcFq07DWTlhtZ6x1LMsdmGsr5tdSbts3zy/9xAp7t1bo9HweeqHGucWAiclrswutDb/w8/94z89/5Wvnsu98z/e83tC55PHnCuCrSy+ivbCSds9s/9r9pz8o7OF/1W9f4OHnxzh8xrLcESz2JBfbCbdcMc+v/O0Vrr+iwsLqBMtrVVZbISstj9WWZrUFzbZhrZ2y2k5ZaVnmm4ILHQuiw/vvavKe2wxXbAqJ4yqrzZC1jk+zrVjtCNpdQT+yxKkly0BJS+BBJbCMNyyzkwna63P8YsyBYwEmrfGuN8Rob43nDo6xcxN89emUu64NWGj2CLUizRImJyBNPLSXsrxc5U03tfjqE3V2bYJnj0Z4VHnnbYZU9DhwPOPkuRAtfTZMaCZqgkog8H2BEpAaiBNLP4Z217LWMbS7hrWuYblj6WUZO7Z2ec8bm7z/zhhMneW1MRZWKiwXZNCEtXZGs5OyloN7pQsXW4rFVsYte+f5yN9e4OodFZbWxmm2K6y2Ql496fHNZzvsvXIrV1+565/L2p4/uPGabWc63X7vTbde/XpDafD4cwPwQ4eOMz62yT93/sCPLMy/+usnjh0QB4/F8uxSijSKXmRZ61jWepKFHOS3XbnAL//YMjddGbK0Ns7yWo3VVsBa22e1rVlrC5ptS7OTsdZOaXYMqx3LQltwsWmYGO/yHbe0uX1/yo4NikbFo9UOCTwJKOJUYozAWOj2AWGYqPc5et5ibMw3nq0RdStcucXnjuu6JGaNh58f58Y9HkfnOjRXG7zxui7ffC5gw6Tl4GnL//y+FgdPBWyYlNz3vOKOqxQr3RYnzk5y496Yhw/0SKMqt1/ts3tbn17a4d7nFGSC4+c0japGC+j2XFCdGUuSAtKgfUOzY6nVE7Ztirjzqi7fcXPKVC1kfmWM5bUKqy333ay2BM0ONNspzU5Ks5PR7FpWupK5tmCpnfKGfYv8wo8tcv2ukMW1MdbaVVqdgNVWkNe49zl9IeDssm9uveUGe9O11/zkNfuv+9jF+Qvxjp27Xm9IAX9OAB7HRrY7nff+t89+9srJCh/5+oNPe2ElZudsjRNnod1NiWJDJ7K0e4JmT7DQk1xoptx+1QK/+GOL3LzbZ601xuJqnWYnZK3ts9bRNNuKZhfaHUurm9LqZHR6hmbXstgRLHYgySKu39Nj42RGp2t59xsjdm40pJlES0ucwEMvhZxZCNk0kfLK8RBMlf1bFTftMwRhl+eOdllcqnHNzhqN8VWeeNnj1j0hy901VlcbbNxoefqg4q+/rcMzBzVbZz2WOk1WVya56aouT7ySMVkZ55orOyw0mzz92jgVXeOWfZa92/sgO7x0UjA7mTC/mPDwSx79RCGly+bu3BTzHW+MaXcUmycMN+2BOK6y0qyy0gxY63i0uopmR9LqQKub0epktLsZra5hrWtZ6UnOtwTNXsQdexf5+R9d5ZY9bnE02xVa3YB216Pd1USJYq0jOXE+YsuGJp4M2bH79mTLhuif3Hzbh45pr/YlpZV5vbH1ugPc2mXSNPsbjzz68r/9j5+4f3L/pgtMhA1eOC7YMKHwJKy1U7r9jG7f0Olb2n1o9QULPcXFVsZt+5Z53x0r/MDbUsarNeaWG6y2KrQ6Ps2OR6uraXclrR50upZuP6PTy+hFhl7k/r2VjqDTt8SpYXoiJQgsIPCVRUtBt6cQeEyPaXZuFOzebNm+pUuUtfnaM4pDx+q84+aAN96wyse/ZvDFBO+7u8sfPZGyZbzB1s1dHniuwnfdEXPfi7BrJmTThhW+/GiV993l4QVL/M6XG9x5dZW3v6HFS6f73P+0Jo5q7Nzgc8VmwY5NGTMTMVImdPoZShm0soClGlhmxiFOPNpdn9W2R6ev6fYUnb6k04NO39LpGjq9jHYvo9OztHqWtR4sdiXzq5bqWIsfvGeRv3pHxPW7KyytNmh2QtoFuHuKTv5vrrQEno7YMJnx0hHJ+MQK73nTJN7E+1bGNt32D6TUv7N/e+V1xdfrmqrvdrv0euJHn3/hgV989aVvTsbtLmfmLTfekWFshU5fkGSWSujMHiFACNdJo6RFyQxfSl4+OsMLR2ocvbDA++7scOfVfcbrDVaaVWqtkEbPp9PV7ub0Jb2+phtp+pGlHxvixJIkljRzV5z6WANSCTwtCH3BeF0wUYeN04atG7pMTzT5+nPwyAse0ozxjps9btjf5rHXEuJ+gztuEDR7PRaWa9y+1zA93qWiA/qpYrGVoIzghr2aaj3i+cMhb75pjDde3+b5wwrsGDdf7fO3vnOFb74Yc98zNQ6eCdk+o9g4WWGiXmWsDpUAPG1REoyFgycFWSZIUkGcQpTgPmPkFnM/MnT7hm5k6PSgFcFiR7LQhsj0uefGFd57Z5O/9nZDmjaYW6rR6oS0ez6dnkenp2j3FN2+oNsXpKmlH3nMLSrOzEVct89w7ESHV85+dfI73p7+/99211t0FPV+MwheP5C/bgC3dhUwf+vRRx/7xW/cd+/s7s0LvO/N05ydDzDGMjFmUVrQ6wsECiEEUpKDG5SyaGXxlKHiCZa6FT75wFbuf6HFXdeu8eF71rh2V4ep8SrLa1XavYBuz8uBrdwVC6JEkqSCNHVbvau4dUGl1hD6UK0YJusJW2a7pHQ4ej7hUw+HnDhbYzyocOvVmtuva/H0kSbfeLLBG/aEbN/U5fcfECgR0KgnrHUijAUlYKbRpdX2MWmF9961wCe/WmX3fMh73tAlTpZ5+MAUSRZy29WzvOfWFnu2Nbn/+S4vn63y0kmfrZOSyYagGgh8zy1CmS9+Y8EYS5LmizWxRIlbyP0YejG0+4LVSLDSBqH73LhvjQ9/xxp3XZ0x1aiw2qrSbFdodwM6fY9Ob7gTdCNJrw/dfOH0I0O7myGF5eSZcU7Pa5pZk9kXvznrSfGLV+690x4/s/Zbu7e/PrUs/48D/Dd/+zepVLfxiU8+9MNzK8sfiVsHpkPZY2ZcUwlixmshaSYIfYMxIIVACIEQEiU1UmYoJfLt2eApS6AtFS1Y7SuWmxN8+qEaT73S4Y7r1/jw29e4cXeTqaxCmgZ0+yGdnkcv0sSJy4CmmSQzAmOFy4IKS+AbqmFK4Mf4XsT55YgvPys5ds7n5LkJlAnYvcnnql2Km/e3UMEiB47X2TJe5ZorYOPMKiutBtdukaTG8vVnAqKuZLyW8s7b+nzp4YQzc3X2Xelxca3Pqyc8tm2Y4Ppdizz2cpsnXhVEsc/+XZPs3xawf2ub4xdXOHYenjlU5eiJGlUtCLSkFlhCD6R0mtNat1jTDOIU4kzQiQStvqCVQGxSjO1zy54WH/6OFnddm7FpMqDfH2O5GdLuBHT6Pt2eptNXebGaoNeX9CLXN9qPMvqx2xnixEntV44LVtopuqI5c3oNm35pdjw49ZE025y+8OQ3Pr7QPMs73/kjf3kBfvSl32LPDef52MfNX+s0F3714Gtz48cuNvmHH+qzbSag208wdUEv0khpEYCUAiklSgm0UvmzQasMTwt8bfA9S+BZqn7GeChoRx6rrQk+80iDB17qs2GiywfvbrJ/W59+r8M1uyzbNiqixCPLFJlxiSKBRUqDpzNOz1tOzgnWeoYvPlbl/NIENvaYCBWbpzQ7Nmqu2ALX7G5h5BIf/VKNlZUx3rBfc83uJve/JBCpx+yEpFZN6SY+0kqwEqV9mn3B/Irgalvl7pvbPP58hc3TPm+4ZpK/+Z1LfOyrbZ45XKPT91heq7Nrc4V9m7rctrfN97y5zYWVFb74WMByN+D0RY/z53085b4rgcBYS2YgMZYsNUxMJVx3dZcoSti/LeIDd0fMjikm6wFJEnJxMaTb8+lGbpfrDYAtHbgjQT/C7QRRRj82RFFGP7b0E0sUW3qxpZ8IWm2QMuI9dy7z2GPZNOH8r+7buyl51zuf/sTP/eqn+Jd/7/v/8gH87MFfZ+t+LV5+avr77n/6zG8sLJyo3nXDOJONKjs2XqRRqWOpASClRUnnEEgpkRKUlGgl0Cp/1gJPZ/ha4HuG0LNUEks1toyFGRMVQTeWtOMaJ8/V+OVPTIJJEWnKzdd12bUxJk3BWIO1LokjhUAqgfZ8Dp/xOXgspBZq6r5kuiqYmZLMTmo2zyh2bMrYt2ONTCzzHz7X4PSZcd6w12P/zoxe2ubJAwHjFY+pMct4PaZacVLIGEmzr1jpWJabGc1OhTdds8azB7scOqMYb4TcdvU4P/beZX7t8/D8sRqdnmWtrZlfabBxusrsRJ8dU33+0fd1aVSbvHwSDp+VeJ5FKYsQBrDu/yykKezcmHHHtSlZ4pGkAdZW6ccec0s+vcjtaP1YDeRbLxb0I0E/dqwdxS4rG0WGKDb0E5P/mQO4kz+CdixY6EG0AM++NsuB45Yrtr88rvz+b/zv/+HO9Mzilk//y3/7u/bn/sEP/uUB+PLJjzO5dVqdefXM+w8evfjxj33+dDg2lnL7dYt8eL/HRD0EMqphhBQ2B7iHUg7oSqlcb0s87TSn7ykiTxLFhiDOiBJLJTFEiSGOLY0UosQQpRCngn4iibKAJAs5dKzGS4cgsxYHbaeNPQm+cjUf9QCu2QSNCozVJBN1xdS4ZnYStm+M2DSzRmJX+A+fG+P4iTFuukJxxVbJ7q2rPPhqyvzyGDfvkkw0DKHfI5ABVgnSTCKsJc1iVjsh88seN+2vcMPeNo89H7JhQlAN69y01/B33r/Mr37e8Or5Omsdw1pbsbiqmR6vMdGoMNEYo1FNmKkl7LgpJvBSPJ2ilNPEABa3qJJEsbCoSVJFkiriRBEl+XMsiRJJFEv6sSSKhQtQY0EUW6LYfa9RnBHHuaZP3J/3Y+gngn4CnVjQSgRdI+m16vzX+yzbNrf5m7c1qepXq/cfCD4+6RnTj7Z+7qf/9aeyX/6ZP3sm/zMH+K999NP85herasPkwgemawu/s7SwGN50xRRPHon5ja8s8TMfnmNn3ZKknrsdwskEpQxKeShp8ZTF0wpPW7xY4nvC3QRPEPmKOHFATxJLnGbOFUlLVwZpZskyQ2ZwetswALcQoCRoCZ4HgRaEgaAaSGpVxVhVMjEmmJ1M2bGxS722xucej3n4wCRrSw2u267Yscljz7Y+mVjj689UqXmamQlFvdrnwHF47YTm2m2WbqS4fk/CdbstcxczFld9ev0q77q1zaMv9zh6XlGrSAK/wbVXGH7+h5d56NUeX3pomuWWZcdsxmpTM95QjNU86lWPWsUSBobANwQ6Qyv3HUrp7oG1uISVEaRGkmaCNBUkqSROBUkiiRLnvMSJIE4scQxRkhEnTmMXxBEl5cuBu5dANxG0YslaCr04RZqEymybH31vmw31GZ46MM3hwxfCbTv43XfeHv74XW/73hM/90/sY6HOV+JfVIB3o46E5g+cPL3wnx48eyp8/1v7fPdUlcVWwFefmaLTi/nAW1b4vrdFTDQS2t0MLYNcZzs97GmNl2gCreh7jmkiTxL7gjgR7uYkiiSFOJHOQUiHtl+aGbLMuQuZzZ2S/Gst3BklnezxtSDwJWEgqVUEjaplvG7YMBkxM9EmtWt8+lHJx746xWwYct12wfZNHjs3G3ZsWuVzT1pWVkL2b1RMNKBeTZg/JVlYDfB3QZQIZsYk4+Nw9KRltWWYWwrZszPkbTe3+fIjIVN1CHwfJce5drfgx9+zgCcX+KPHJnjtfMiGVsLseMpYTVGvKKoVSSXQBD4EHmjtHCYpQIoSyHELOzOQZYI0Iwc6JJklTiFJMkcKiSEunhOT246FK5NbkKmglwg6iaCVStqJIe7HjAVtPvjOZb73zX1u31fn/mdD/uiJmNh2uW3sWNha9f/ryvzhQ9rzrweSv7AAjxZ+nzixP/wff+/Mr1TEscZ4ZZzPP2zYtqXFsWWIqHDvMzM8dUAzt7rE//z+LhONlChIaHVDtPLxtIenPfw4I/Y0fuykSZy4VLpjHOGYKGelNIUkgyxzToIxLuAyxhad9zm4HcBd4CrwtANIGEA1NNQrKeP1lJnxHtMTazx+KOZ3v1Hh8Mlxdo557N4IWzf6bN0A+7a36KYtnj7YoKI8ZiYU43UYr0dMjKX4vkYIt7h6kc9KK2Gta2l2UhZWfbZvrPPG/Qt845kuh883qAYJnvIRYozdWxQ/+PYlbtm3wO9+o87Tr4yz3NHMNlLGqynVUFIJFYEnCDyJ57lYRSly+9Ch3OImDxjDAOhpZvLdLbcWU0OaOXCnCcSpHV6Jc2X6qSOVbiJopYJ2Cv1+ikl7TFXa/E/fu8w/+lCXUFdodwTbNs1z7V7Nzg01Ws1x7n/8AKtrrdmTrRs//C9+5XMf+9//l/f/xQP4xfkOq8gfPXHsY78Yeiembr2my+Ezmv/0uTr3Ph+yGilCTxCrgLX+BL/yB5qDx1d575u73H1jhw3TMe1WhV4U4Hspge8RxZrAd/ZeAfAkkcSp23aTNPe0M3Lrj5y5JcYyBLdLUubMDVq5hInvWULfUAlT6mHKRCNi03SL+WaXX/+ix9efnWRltcaVM4Lts4Itsz5bZwW7NvfR/hqffFhz4myNvRskE3XJWC1Dyojzi5ZAS6QAawVxotkx2+IZMlpdxWrLMr9SYe/WkO+5u8kf3u9zaj7A0wlCeBhbI0klN+9aZceHWnz9+S6///VJnjtVY8uEYLqWUQszQl8QeALfc7GKVs5mlVIMUtYWt8iMxTktmQN8AfI0c5LOgR3izNW6xEXyKBX0UminknYKvdiQdSO2Trd5y02rfPebu7z7VoMWVdZaFVIj2TZj+ZvvgYVln//0+ZhDZxX95NzUDTdf8ZH/+W9+SP3c3+/8ptS1vzgAb7VWkNL+zfMnH/jF+x8+M3vwjGS15XP8gkuN15VCB4LYGLqpoFMJacaaTz4Y8tDLbW7a3+JDb+/ynjc0mRoP6PUDepFP4HnEqUec6EGglKaKJJOkqSTJBGkqyTJBZsRQaxvBQJVYx9xSuGSRypNFvmcI/IxKkFKvREyPd+glPe4/YPnUg2M8/co4E77HtVssmyYlG6Z8Ns9Itm6IuWLLKi+f6vHFR2cYU5qZMUGjJmhUE5rdjK8+GVL3LUI4YPUizXvviPjKU64mptkxLKxqts7Wed+dHZ4+1ObgUZ9akKKkcCA3Vfqx0/o/+LYmezct8MmHWjzx2jhnVitsbAjGQkvVN4Ta4HuglUBJ8gSZ+9xFdYbJpZoxwx0uzYHuCAKSTJBkObAzQT8V7n5luJgnjqlVurzvHSv8wNtb3Lw3Y8OER69fo9XxiROfJNGkmSZJNdUw5e6be2zbrNg1q2gvH5391Ocf+sXv/a43m05n7bdrtT/9ZNCfKsDX1pqM1ddAyh965JHH/s3ZE380tWXasLg8xkuHQpaahkZoyIwgSC1RKggUhCm0pUfXU5xrBVx4qspTBzr84XVtPvC2Hu+8o8/kuE8cBUSpR5x4JKkmyYGeZoo0yxM22RDgxubMbYYlN0LYPKh0dRxaG3wvI/ATKkFMvdIjo8c3n5d84oFxXjk5hkgCdk5YNo1bpscVM5M+G6clm2cStm9scXaxzX/+Uo00qrB1q2C8rmnUoFFNEF5Mq1djvG4RQmAtJKlkMlCkJqWd+LS7GastxfnFCldfUecnvmuNj/y3gNOLNbRK8oWhSdOQfizZOBVw85Utrruiw6unz/OpByt847lxLjQr1AJF3YeaZ/G1xVOgpUvnCzFafGQAa9yiy4wgs5BmwvnnmSDOXJKolwl6GfRSS5qmmCRiKuzxrnvW+OA9be66NmGs4hEnNVabAVHik6Q6v0+KONHEqSJLBbs3BTRCj1PnNc8eWuL4hT+a3TzNv7li7x3pcwfO/tf9u8ap/Sl2CP3pMnjWxaRj3/31h57/taef+Wpj6/QC+7Z5jNc09UMhR07HrLYzerFFSeEcksziSYGvDJVM0FU+3VSzEIX80VM1Hn6ly233dfi739vmqu0tZscVjaomTnzi1CNNhyDPCoAbibESa50ksIOAMk/1K+uCWJ0S+Cmeimn1EhZbCf/+cyEnFyZ4/uA41vhMVQSz05bpMcFUQzE17rFhSrJxKmXLTJep8VW+/oLhudfGuW6rYKIuqVcljaqhVokRXkQQaLRyv99ayDJJL9L0+gmpEbR7hnbHstLymFtucPu+Dm+8eo1P3hdSWVFo6eIwYzVp5hMnrsdzejzklt0dbrmywzNvucDpRcnvfmOchbUq55YDfCWpeQK/kGHSBZ4DIi+kCo7JUytIDSRGEGXQTyE2FrIU0gSpIjZP9Lhuh7sft16V0aho0rRGs+2Ana4DtnuWxImmFymWmx6HTgleOBpzoWNJghaPPvHVqckx/Wtbt71hdbXZ/eKfJiT/1AD+1HNHuW9uo7ou+o0ruwsnG0eP9fnMA1NctbvN3i0rrLQmkFIReO7bVTmrJJnAUxY/tYSZoKoEPSXo6oBe5rEcV/jGc2M8/lqPWhDxN97dZOtUys7NPW6/po0WrkVMCCdXXFayaEAuMTcWIS1KOM/ckoJMefWk5NlDmi8/XefVM3XitEpdK2YqlsmaZaJqnQ/e0EyOaabGBRsnUzbP9Ng0s8rDr0R89MuzbBrXzDSgUVM0aoJ6NaUSRDx+RNGPNV7NgcpaQZxKQq24cW+Ppw6Mu8KnXsZay2NpLWB+aYKfeM8855aWeerFGTwJiAQDAwBFsaTT00zUQ8YbNd64t8tbruvyobcucuis4StPhzx9qMKREzVSoYkiRTdRKCHz0ody4JnnBKwhNRZrDJ7IGPNjQhLeeFOHXZv6bJ1O+PA7Iyq+pFbxiOMqzbaf76Q6Jxw18NrdlRsCiaSfSIyB2ckmN13T5Hu2Jly7I+S5V/v8xiceamzceu7Kf/Z3f1C1l45n9endf34A/vLBZ6mM4QeLj//Ii4flrzz09CrVIGD/rOHESY/nX0mZrmVsmnBBne/l7oW06MyiU/CkwDOWILOESlDNBJGBfubRyzy6WUi7nfFvPjmBTRM2zPS5enufqbGUD7ytx/bZmCQRud6WUGJucv0ppUFIwWceqvDy8RpCa05fqHJ+vkpYUYwFgvGapREaGiHUK4KxqqJRV0zUNVPjMD2esmGqz5bZFpld4zOPNuh1auzZamlUFfWqpF4x1MMUz4v5+lMhUVfizbpu0UKi1CqKd93W45EXDJ1I0ulltLqatbZmbrnKVbvqfOCuFs+/WuX0Sh0lDZDketkjyRRR4hIznb6m2fGpV6rUKhFXbe3zhn19zi40OXVxDe1lvHRC84cPVhHKFa4h5OhNtAYwYC1JnLFjQ8oH39ZjupGxb4dlwxRkqUcU10lTj9WWR5ookkzncZADdAFwFxPJYeCfut21VrHs2W6ZaChWWuOcOFMjzSw7phfYseWKX3nu+Se6N95Q/9jJk0/Gu3bd/ucD4M+8dJrMVvZW5alfr6WPyWt3TdJsa1bHYKKR0uoK0swOioGkASUsiRLo1OnEJLN4mdOAgbaEmSXNBLGxxJkgMpIok8TGIzGw2Gnw4MsGS8YXnnYjG7Amv4osXm6RCYEQCiEkUinSRCONxtOSegC7Ziw1z1ANDNUAqoGgVpHUK04OjdUlEw2YGkuZmYjYPNMmY5V//9mQxw7MsnsKJqo5e1cl9UpKtRJTq/aoVKoESqJkrsFxciBJPPo9QS/KaEeKTt/Q7hnXMlfzOTc/xpuujvg73zfPv/1DzZm1ACEM1iaYzCXG4kTSj1wZa72nqYU+1UpINagSBgn1SszNe2J8L+HWPSkfvqeLVmmeBDIIYUdFeS7pjJEIIQk8Bfj0I83yqnZ1O1kR8+RXKocxUF64VoC7cLbSTJBmjnwATl9scPzcOM2OYHEV1tqGta7Plx5/VP7DH+v++p6tWx61cf+VPw1s/t8G+DNPfJKdW8LK1x4++f77Hn9V7NoSc9XORfZsr3Jxsc7pOZ/FlYxOPyNNi0xi3ueYQaZcxK4z92dpEdFneVRfRPZGDH82gthIUivJjCYxAVlue5UfgyylAC2Ey1QqCCuWUFtClRF4EGgIfUslEFR8SbUiqYbaAbwmGK8bJhspU+MRs5MdNs8u89EvG37/GxvYNq6YrhsaNUW9qqhVoVrJqFcSLi4bjl8MCH1XfgtFpZ+gH2t2bTRsnO7T6vv0+jZncclaW1OvhNSr43z4ngVOXJzjN764BS01FkNmMlJjSVJNFCt6sSuK6oaSal9TCTwqQUaz7WIM38tcwszL0NI1Skjp0vkiv1zpigBEDnJB0+RVlsbFNVkmMUaSmmG848BbBPjF69Jz6sBdBP6pgSQRdPqCxZWUM/MpF9dixsd63LQ/YfnCK+Ir3zTv75grjv/O732i9zc+/NdeX4A/8GzgR48v/NOod/af7tkk5EPPz/LN59q84Zo277y5j5DTRHEAwqWB09Q6EGdOnqQGdOb86qxIPuQLIMvBPlgURZo9r5RzXq4YBEplzQ3kmTwXWGlp0JK8pgU8JfC0db6xFoSBJPQllUBRCRX1iqRetYzVMsbrKZONiOmJLts3LPP0kYhPPrSZiTBgQ93QqAoH7oqkFhpqYUq9GvH0YXjpUJUrZ2yue4dp816kuHWfZc/2Hs+8Mk43svT6GZ2ezkHuUQ0rVMJxvv/NK7x0ZIGnDm4EqzAmc+WwqSVN7KCepBdpqn3XIBL6hsD3CPyMQBu0zvC0yw4r5RpGpHSlwQiLYKjnhsG5KyE2hSNlCvu1ZMUWwDYFkIufi2zp8MpycEcJtDqG03Mxc60u99ze4fb9giSa5IFntbz5+pP/2923VP3xxuQvAPHrBnBr12Sv1//Z3/mdT/yDb7645N+2r8I1OyQvHa9z/1M+Ju6zacLZcr4nXVGTtKjMkklLpiw6B7v74iwmY/A6KzJutsi8WUyeiSuSFdZaSpn3kR23SFUXCR0l84ylolS05bJ/ga8IA0UlEFQrgnrF0qhmjNVSxusRU2M9Ns+s8tThHj/7Oxs4c26cK6YN41VoVBS1iqIWQi3MqIQJvten2XfFYp6ySDl8Z5lxDJekPo1KQjc1dPM6624/o92VNCuKajsgDOrs3Jjw8z/S5F9+XPLkwQ1YFMYassyQZilxaogTRT9W9AJJJVKEviTwLYGvCLTB85zfr5XN63zyorZcpghhR/sX89S+zUnE5rUsWQ74zAyfHRnJ/FkMAZ6/znLpWfjrcZ6c3zyjuPkaeMuNIc1mg1eOh1hiku6S/8izzX/y5nf8Ve/0fPef79hQ/RP3dv6JAd5qdWi1zC889dSDf7/bORh+1x1OC8oZiZQ+iyuK+YWQLNbUKq7cFa8ohXXgznJwm+K1ERhjB2lkM/BowRrrusjzEtDyxTqA57I7DyydRFFSoJSzy3TeiuZpSeC7AUBh4EYyVAJLLTTUqxmNasJYPWay0WPzzBpPHeryLz82zeEzk+yYdA5LvSKpVaVj74qlGmZUw4Qki/m9++pIpfCkRYmhTWhssYV7/OA7Vrn3uZh2HNCNin5RRbujaAaa0A8IvAb7tqX8q7+1zL/4mOCJVzZgrCQzLq2epK7QLIoNUejKXYNAEHqCwHeZTV/bQcZWK4NUzsVy1ZslgA9TnkBOIrhcgnNb8kC+AHA+dcAMkmvk7M5gx83yHTo1w2elJFtmfGbHJ3jtmGB+RTK/nNCL4OtPNdi25bVwfMPDP/XOu79DdNqdf1ar/8kynX9igJ88cwRr7RuPHDxQ+cYzCR+4Z5U7rq9x7NwY1dBjvK7ox4Vb4r4kZaQDdmadG5BZjCrkh/szM6iVGLZfOaALV0dRgLr44te9rwLgRQ1Gkckr2Fvrou5E4nnS1W/4gjBwM0+qQUat4sDdqMWMN3rMjDd5+lCXn/3tSV49Pc3WCcFUrSRNQk0tdPUrlTClEsR4XsT55Qk8JVDS5LbcMMjMMkmaKjZNWNI0oZWEeaeModfPaPclla4i9D18L8TTY+zfmvKv/uYiP/Nb8NRrs2RGOoBnliTNciY3RIEhjCV9Xw0kmOeBp51Ec3UqFi3JZQqI/PkyGHdyhTwphBgkh0yeHCqyxVlW+nMzlJwD+ZkN7ylAqyto9xRRbFhtxSysphy5KLjhqhXedI3l+WdfqOy7YtsbxXrH588a4Pffdy/Tvqj+1L/9nD8ZzHNmJeQLT8cE/jLX70wIvQkCL6TdlcQpA1AWq9tIx9SZZgD2UWAXMsQOgG4LOVK8/hbvTYphEZVrmBADcCsp80aJQp5A6EHgGyqhpRI4/VytJDSqMeO1HtMTTZ472udf/OYEB07PsHlcMVMzjFUE9VBSDRXViqASusXhUv0xTx0UdPo+oSJfZE6DY4eBZpJqaqHi9mvaPP1qg27iZEovyuj2FO1AEfgK3/Nz/TzOVdsMv/RjC/z0f4EnDs6SGEliTN4sPezBjHxJ4BvH3t6wjl6r4iKXKUMZJ/Ms7+VAXiSFbAHwHPDZwHnhsjuvyWMpMyCxovfV3cs4NXR7hvlVw8klw9V713jvHS22zNQ4s3iSlXOf8hP/R6v3f/Ob3Xve/vY/e4AfOn6C8akt468+/YX/vHPMvPn5Qx41BYePjPNLpzx+8v0tbtvjESUacMFPOtDV5Iw9XOVGicuzdgnQZgDsYVMwufYe3AzhCoqEzMGdFxmpAcBB5RWDnnZevO8ZQj8vsAoyKrm8qFcixuo9JuotXjwW8S9+c4KXTs2ycVwzUzWMVaAWCmoVRbWiqA7YOyMMUurVPg+/5LPWDJmYGKbJC8CYXJsmmWJ2SnHPDR0efta4LprYlEAuCT1J6Gk87aN1BSkNV22z/OKPLfDT/8XyxOFZEqNJ8gpAV/bqmDxI5KC60NcSrfMiLClQuvhuGLy/YhEWUkUUVWkME0LrL1N6Nqb0PNh5y+C2JQlaNEUbmm3LxTXLHTes8ZPv6+LLSVZbHlduVBw+Hr65MfPKb33wA+/42yuLR9YmZ/b+2QK8vXaSfvfcTx8/8+oPXL3jItunG5y+CIurGWcW6jz8nMfOGYunTT4hyjo7sLS6h0VQDORHNpAhDNh7JJBcz9w50ouM3EB7y6KCbqi7i4pBrXD1Gdriea6xOPQNoZ9RCVOqYUItjKhX+0yONXn+SMQ//S/TvHhiA7PjHrPVjLGqzcGds3coqQSO/cMgpRrEpCaiHQcIJfEKBh9ocJGzW+4XJx41v+/KBeKQiQLk/Yyu7xg88KWridfFAbSWa3daPvK35/nH/8nwxKENJEYTZYI4MzmLC8LEEHgW33O9qzqPO7RyJcJKyvz7ybvyi+dSYdZgYZZjnXXgHpBQiZjK4B6AukRkBcCTxBJnltlxw9uuC1lamuDMfMjCiuD0Rcv82hz3vOmFH3jltQ3HkyT5mT9TBl9ZvMDE9KYdn/nDf3fd5755gf07enzXHSkbpsY5fdFny4zF930WVyyVAJQCH4NSuT4rgo5STXIxGq2QMMMvTJSYYpiVtOU9s2DtclBZbLd5h47Kgymt886gvAipqB4MvSzXzQmVMGKi0WWs1uapgyn/7KPTvHBiAzNjmplKxlhoqefgroTOTizAXQkyQj+lUYs5eMry0PM1fCnxlMmDuKFHUWzfSaZIjebumxOuvKLD8TMVZqq4PsfYda53+zkLa4XWXl7i4Lzra3bAL/34Ej/zXwyPvjpDP6m4ZFhqqeY13IGHA7kudi8z6G2VKhvscEqKEsBFCeRcoleGILejAB9UKA533svtzEX1onPP3ESAiUBz6HiVE55gpWU4O59wvhnzrjs77Nl0hiefefG6D3/fT+44dfLc6Z27tv7pA/zM2QV62cTO5vHH/p220XfvnfV46cg41coS774loxpOsLTmk2VuMCQ2t6JEDmjltmX3ocUlW1rhD9uBp73OJbnELcmZez24hUWqwhZ0YNAqZ21t8bXB8wyBZwj8lNBPCYOYahgxOdZltd3lkVfglz6xkZePTTOdg3u8YqlXBLVQDLxy57wYx96+A3gliIizjH4vJFRukUkhRir5ikSKCzS10/I6cp3piSgB3OD7Gb6n8TzppgpIbwBwBFy/S/BLf3uVf/PfUp44NMWFZoN+TTKeWeqpJcwnDgSezb3/wkmxA/YupEoB8MH7zd90GecDhZjflGJXHYJ7VFK6as4S2EvGQWYteb83xljOLsQYA8sty3wn5R23N7l1d4VnX64Qye53P/jEE9m77rn5p1aX505NTG380wX43MVTVCoLb3j2hcPvf/b5A+y/IsTKGp95aJy33XSRbRsUnq7RjzXWMkgcGCtQeXLGKDGQJA7UIt/aioTNqBQpA7z4isuqsLgJbtxDwd42lye2NBzIlcV62uRjJrIBuAM/B/dkh8XVHr/4e1W++OQMS50JZsYkM2EO7tDp7moeWFYCSTWwOYM77R0GMRDzwIs+q4nPVMBIPTZidIfKMtf80Ag0b7upy1OHY9pJwNigY93gR65W3dcO4Fq5hmwhXYIGC/u3Sf7t323xlad6/MJvb+Dc0gS9cc24L6inhmoKQeJGL/vKDTTyikBTikEQXDyXA/XywhRi0CsyuD+wTkKWgV2Kn0wZ/IMknbuwrsHC9g1RDBfWJLWJLh+4K+X+Zyocm4vYsfE5ovbU+48cGvu9KOqe+lNl8E6vSzWs7Hn0ySf+3osHjnJhfpz55YwkNcxUNIGyrvahmuBpN7SyqMMeJAlyqTHQ2gNQFxLEDm2o9axdliX5F10wS5FuLlwAVQBcWbR0wHa9na6/0/cyfC8l9BMCP6Fe6aF1l4dfyvitrzb48mOzxKbBbEMwHTpZ4izAwidX+SVy5i6zd4LWEY+/Nk431myqFu9nPYMXQbYkSRWhp3jjVT1S4wDeS4TrWi861yPjgkOdz4bJ7T2RJ9ctgulxwQ+8tUM9uMBvf7XHI69NMZdU6IaSRmqpaetArvM4RNk8LhmWLst8txnUjkuQDFl8/YmCA6lSjKhgvTYvdw8Na88HjF7W8rgkUD9x07e8VLPanGDbBsOGaYnNxjl74lV2bt/z92646e4Xer3O0Urlj/fG/1iAL86f59mn/4hKZXxza/n4W265cpFrt9U4dk4RJZbrdlmi/gYiP8PXGQLrslpGYDIxKFstWHsYSIpRrU2eTBgBdsl6KNtXwq6TJkVWzlUMutFuJq/5zsGtXC1G4CX4fkLoxVSrfXy/yye+ofnl/zrL8cVJvCBkY10wGWQ0AkstgFreYV8JXLYzzBNCrn4ly3cCJ0+WWhmd2MdXCl/aQYBJ6aMUC7uo3YhTj4rXZ+N4j7VunV4i8nFrLlbwvCy3+VRudyoH8JHA1VU+fvddHW69epFf+t0+v//1GVbSGt3Ao+ZJGtrV4AQafMWgGUIXSZ9855MDqTJMAJVJZVSslIHOyA5sRli9rM3XuS92mBRKUqj6lpqocP8zHrWKII7hxHnLYquNbLzylnbU37zWXD164uRFrti16f8ewNMs4843vGfn488e+OjvfuEV9u9ocvd1HfbvrNLu+VgrCHyFxRX0SOnGMxgjMXqY0i0YvbgZRfA4+BIQJUki1kmTAtx2yCayGMRZAri0KGmQI8yd5SBP8bWTJIEfEXg9Ts2n/MZXanz+0SlOzE/QqHpMhjARZNQDm6feC3DLHNxykBQKc+0d+G7hNGoRn3tcc/R0hTCfwDVoF2OI8sEYB+t0eJJq9u+A77y1zW99bYpOVdPIZ48EcR43KIPWMh9bRwnkXolS3a6wfVryz/56l+t2neO/fHmSE3NjrKQVup6mpgTVHOi+tG7h5C7TYPcrvtfCPsTp82Gm017qkxfEVJROlJh5vaVYliiZHcZjRdscQBLBU6+lGCto9S3aj3jDtS1mqi8yWb/pozu23/XuJF77Y6XKtwV4u5tSqygeefLFrS++cnR3a8Xwh8cmuP/FLt/9piV2b4SrtwuU0oNmgyxTZMp90SavRBvKkOLDiMHPQ70tBiwwZIWCtu2IDiyA7Z7zoqEc3M41Kdg7w9Op69zRKUEQ4euIdhbz65/2+e2vbOT88jhGVZgcU0z6ljHfUM2ZuzpI38u8TiWXJrl3PgC377KXURJz9FxAJw6YCHIXp0g6Fa5EkYW1pZqURNOoaXZtjVFBn3Zcp+cLKvlINF8X4zOcRNGF6yHUtwheFTNjXX7iu7u8/+45fvsrLX7jM1Ms9Wr0dEioFVUtqChLkFrH5tJJFS2H5Q1FlvMSJucycmW9wwKjsVQB6hKRDZJBOdBd5ahw5dA9UJ2EfTt63Hxln/e9KWJ2rMGRk5ILZ1/dXauorVfsfuMpayOECP5kAE/75zFebWZ2gk+//MpL3ubpgKqfcXZ5jF/7dJ2EHv/LDyzyobe2SNIqURSQZCaf92cGQB7q8HXAzgE/ZGyBvew7sSU70A6APSJPBsOCMgdwnaFVhu8lhH6M78U0+zGPvyz5xDcafObRKfpZHd/3mfIF476h5rs521V/CO4wkASBJMiliUsM5c5EDnDfc5nPkxctjzxXJU48gpq9JMAsHsN0tiOAOFF4nuaeW9t88psdDp+r0QvdaIbIs/gpeInBiw1KSedbS4EUcjjch+H3mRlJaiTVQLNhvMc//v4uV22P+P1v1Hn24BiLvRp95eN5mlALKhKCYsBSYa9K54ANCtZE6fvPmXx9cVaZ0QuCWu+IFT8Pg06X7s+MA3aUuQGhwnb40JuW+V++LyVNxphfnuTQySrLTcHaoRe82e23ffr8QvOGqN9e/BMz+PGlDdKceeUNvbl7x77jpjZr7Tpn5z2mx1O2tzIuLNf52Fc0d117nF0b4rxQ3pLJXKKUgF2WJYOrAHYuUcoMPlL443p0HJMPUspmUO7pdLdFq8wBXGUDOaJ1QrOT8Ngrgt/5WoNvPD/GSrOOrITUK4pxz9LwDVXPUvUtFZ+ctR1zVwJJ6CtCXxD65BV6Jge3IfCc/lY64sg5ON8MXWIl17ejiZNh/YzrgyxqpCVxrNnQEOzZ1uPAmZRu4hHlM779GAc+VUzWLRI1INfVaRSLp7Ahk8zVh3/wnh7vvG2V+19o8/GvN3j2YIPldpWm9On4Gl8JfCkIJK6HU7pT6pQYLlIl8rLfyzD4JfUr65m8RGiGsotSABwSK+hmgm5q2L+5w994h+bM+c1cWApZWlMsrlrOLaQstwUnWo+O/dgPpG/Yt2fX1/Kv838c4M2Vc0G7Lf7TAw/M1+66JmXfzi7VsMLSuGato9mxyTA+HjNWqWCM61QXOkVZgTWSrATmAXubQoeWAF76QkZ4YUSa2JECfSdLTK65DUpmbiB+4WbIhMV2ysPPab76WJ0vPjLGQquGCEO8ukdDw5jnOnkqHrnsgIov8kvmJae57vYFQcHeBcB1iu+nhH6MtQkPPB9w+mKF6UmBJ02uY8Ww0bfEdnak3FTRizx2bBDcc1OXzz8Z00k8eokg9Fy/qp9PlhruUmrgVyPkiExxlxw2Khjnt1eCiA++tcd33LrMFx5t85XHqjz8cp2FZpWe8On5Gu0ptBCuhVBKPGFzqWVRiJI0HLUPL0PmIy7YkLnFIADNcmmSWUgMpAhi4/7B5fYYf/CAZqZapdWFVidlpZVyZtEy1sjYPXGwtnH8tv+U9RavAnp/IoCfPXmI1Wabp19t4nsRd13X5qoraswvV+n0NBbYMmNRokaa9d3sbpkNAK3zL7oM8pGbAK538jI1gSMBZQnYQpjcDjSIHOBaZ/g6IQwT+lHG4fNw6oLiU/eN8bVnGyys1sAL0Q2PqpLUPUtdGyqepeJB6Dlwh56bSejKTGXpEvnf2xzkZgBy33PtaccvGA6cDMDz8m3ellL0YgQF5SAsy7td0syNc752V8TVWzscOl+lFwqqqSBILJEit/ZMzt6Fm1JYkEOtMvDZTRELqXz6gEc/9qhUIn74XRHvvX2Ne5/r8AffrHLqQsih81XitYA00PS1Rirp0vmAzp8LJh9IF4bB/yWPgZsyBLVhyNqGAuR50VZOxUoJSEOefMmwZbKPtdCJ4MIabJjpcsu1KTs3ppw4fgyp6t8Owt8a4KfPnxNR1P97n//CJ6Zv39/ghUMh2jvHT33vGpumxlnrhMSJwPdStEwHDCpEDtdibAMiH+FQ0tkj4C4t+RFGsCXN55IaTpKY/JSHjCBwk1TTLGNuGe57UHP8XIWHnq5wfrXC8Qs1CAJUVRNqRU1bato4F8Fzg/NDz41rcyAuLplfKgc4uebOwe1lBJ5jb7ewYk4uwsFTVTw5ag8OJArDevCBo1A4KSbva0w9rt7RY89sl1dOpHRTj3oiiDT4qZsJqEoAl1IgpBxhciht/6YkgzI56KNMMo/I82lUYn7wHRF3Xdfi/GqLB57xOXE24N7nq1xYDsl6HkZqEl8hpHQ7Rd6VL8kznjCQLZcD+UigSTlLXbgtpagbC0islPSNYK4taPZdXc1aT9BN+rz37jVu2z3Bs69O0Dj/2vT3feDDf29h4dRHZmd3XjZ8+5YAf+2lh8iy7Ac0J2rX78u4ZnfCE0cyfv/+jL1bVpisS/Zuz8+HySxKZXlTrC2BuPRshv1+BYsXbD36zmwpYh+y9kCKqAwvyEgyy4mzggMnFPc9XeWVkz6vnazQigLXIuf5qIZHoARVBVVtqJR84EAXdRpF2ayrCw9yWeL7Ct+X+QKwQ+3tZS6z6DmdH/oJ1sTMr0giG6C1xJcWXbLZ1hH4AOSZHe13jFMPgWZmMkaqPp3Eo6vdkCQ/GRaMaWVGMpBSlKLYYtgRTiYOmLw0GMnL1GD8RDfy2TgRs31Dws1XRPTiHn/jZJNXTvnc91TIgZMhJ86EJKmCQGGlAiHJZCkbNEhSXEarjIjzEpBtDvcBsIs/ExgkzVTR7Uh8Ydi5o8e1WyP2bW2zecrw6YcaREmHqemo9ujjz/yA1voj/0MM/unP3svSWkstzr0qDhwOOLnQp1qVPHdkli88LgllyrYNHa7d3eE7bunx1hv7pKmb7VepM9TSRpAmbk5JEUi6YLIAdfmuO0CTzy/xtAVhENKSxJZu3zH6qXOS//aNgG6iePG1kGNnA5Y6PlHmg/ZBeaiGwpeCioKqsoQKN85M5YVHyrG27wmX9CiD25P4uSwJfAh8ctfEpcw9bfC9NM+IJlTCmIXVjPueqNNsB0yMCXTuxRdFX+JbMZspBYRGEkWK6SnFO2/vc++zPc40a/Q86WSKBi+1eEnhWeceu8ycXUh51okc/A5jdel3OKD7mSLTitRzYx+SxHNWqpdQ8xPuujbljVdFvO8tfY6clbx00KMXK37/vion5zwQkm5Pk8WqKN/E6gLg6yyjcvp2BOCANYjMIozNs6GWSs2114HlbTdF3HNTwjW7DTtmBEp4WKvYPOnGkpy4MMnchePi9ltuUIde/ma6//pL68UvC3ApIQzqv/7c4ZXrx4MOSbfOQqvCxqqb4truC14+VefpIwl/+EiHmUYHaxJu2hPxwbf38xYly8yY4cZrY2qhu5lYMciBXXrPxWA4T7MreOllzXJLUgklTx/0+NKjIf1E0U8UF+d8jNAk1sMID7RGBBotJb4ShNIS5sAOlCVQ1tWA69zz1UPm9ou+zAG4Vd6jKQbs7XsG3y8KtLIBe/t+glIxD76g+PyTdZSvnd02or+/NYMXXniWFY6Hot/3eO8dPb74eIvff2CMThpSy3W4V+jwpEjK2EG3kBByADD3q2RJ65cAbvLRDtoxuacVqdboNHNAVxlKuUH6E2HKHftSbt+XYEXEB97apZ+4cW5/9GjAMwd9KoFgqaV46RWfVlfmKknwLUX54OQJ1xp4440x0+OZa3zJLN93T8SNe1KyTDBR82hUArr9Bt1+hVYvIE4UmyYEaarp9hP271y6vtFo/Lox/MR/F4MvLzeZnGw0vvb1L+zbOeOri/MT7MkPUkoTQy+2tHqGpbbgfCtgoesxvxqCiThyJuZLD2aAwWaWsYmMN1wXU6+4muDLpifLSz13HdY6imcP+LSaCqmlm4litWMmoV0drtQgNVJKPCkcmKUlkAZfOiD4Cnw1nNHnQC6GDQ/aNQIUjcdlcDuGz8tqvYLBs9KVEugEa2POL/nEUUgwJvHztLfKq/JGspiCIXmVrNNBd7pRxInHRF2xbTrGF316aUAvFVS0G4JZ1JAUCS0ly+WtcvC73O+QefLHDLOnxuQ9k0NplKZZnjdQ+Vz2lCTNUInLJWiVIWXK1mmT7xiGq7b3iW0PqQ3NpuDZA5q1rkQNFMtoUD1C6NZ1bdVCyxuvTxgbt9jMydhQCqTVJJlPt19ltVVjabXOUrNCs+PRiyRJ4pJCgcg4dMJT1cnWvne+632NJO62PL/67QHe7ayQRM2PPPnC6bdaG3HNFSFR4s5EjxMnFVZbGVqm9BJDJ5O0qWAzRWo8mjYfwCMNrVXLxQdt6SNeDuBl/ZbfHCEwxZEL5DWnQg2DHClzK6sAdZ52luQHtxa+celZ5530ivzoPQbgdm1dCj8Ht68ZlJg6Bs9ZXBv8PDvqeQlBkHB2yfC799ZA+27GoiwleEbAN0pkBbsWQ0IHWeDMgfzD7+zxhYd7vDZfp5N5VFN3KK2rArTDThxV5ATKwV5RulhIIVkq8CouM6iF0VrhZW5eipcDXclh0szVjeevhckHB2VoYRE2Y7pq+CtvMiCyXGYCojg/41KHbAgHgTUak7ppZNYK0kSRGUWS+vRjn3Y3ZG65ypm5kOUW9PquCC3Js7xjtSZp7+Rbz5+/+BFj0v/pj2Xwbzx4LyD9HZPnGNvUY2qsR2YU7a6mnZ+6FUUKKxMOLeTWnxSAD1IxmC6Vf7uZV/bg7WU+b8FuBcBHgxch5aAFTQnwhEsrB8JVC3rS/awleU1F3j1eFBJpSnNQyE9mG3bVDwEuB7Il8O2gpc33TWlwToqXs7evE6SMOT0nWGyFCK0JJCPyRJY/Vul2l6XDCPBypyNOPaYaETs29jg0F9HLNP0Mgky4YaVprsNTBs7SMIWuRjoVitjOTdq1pXbBQhoZdGbIlETp4vhylRerZUhl8p3CDK3ZHOSi+N24KVlC2oHrVQC9cMCGEBi2wDGIx8r5EonJ3HAhKUB7CWcWDC8czohid7pbuw+dvmt7a1QlfS6S8lk/M5cS6CUA/+KDx7FWMDu2TKPS4p5bEhSKLRsEkw1NL/IZryVYP+ILz03SSSo5ucp1tl+Jub+dNBHCbauDXkCBZJgidlOpwBMWT+SgzSVA8XrwZznZD0tBGTTY+ko4sI+AW7pnvwB6EXzm4C66f7QZSBRPO33q+wkpCV95vML8YgVvTOGXazjKDgrrFGk5dV0M1iklffqRm2D7njs7PP5yn1Ya0tWaSmqI83S6ksOCqKLgTAjDsHOoCDTFwJZ01mE+U8WS1wwJtBGkSqAzmZ9i52p50hzow2SaGSTYpDSlxFv+WpbBndu8g7NivsX9HxTaiYF0s8bFD76XUKv2eP6E5UtPzTJWM/Riw/hYwngjw1Mpd9zYZ2q8x6bxLuYy+cwRgF889QfUquGbvvz1p279ysOGB59t8NShFGNSrr6iz/VXdOn1ulTDhKeOKPqJM/g9CapYrwO/81t9ouHnLbxhmT+r4llYNAysNpWnjN18k6HGVQWwpTtPvhiFUAb2YA6KwvUjXg7gRcBZ6G5dyBKb6+3RWnLfS/C9mLmm4fljFdA+OpcnulSgVGT7xDqEuxtaqrob9KXKgSeeJB43XRkxNd6juVqlmyqqCrzUfRaVuQFKKikDHAfywS8a5iIGZRLGDqZUGeVmtXtGkClJpgyZEqQ5yMvFa0U5hCxAXgJ1UTIhMDnIyUuai0z0MGk3Uoxhh9/HkAfzglxhgYzQS3njVUsIGeMFkl5PcN0VCdfsEphUs3VK8dRrmi8/ufnWnfvf9KaPfuo7H/vx73/P5QF+6nyA1vqvtDv6xuma5aadFRbWYK1reOiZBl95PKMZOQ86RYMIqGqng9XltuH1oM7tk7KZVKzyIis2BIcdMPj6Ek5d1Ebkv7co9XTNxUWnipMlatC9MgR20Xzr2DvX3JqB3i4sQcfYQ3B7g+rEBEHClx8NePyVOjLQ+FK4+duDCsJhG92w4m99NnNYp1NUXmbGadBe3+P2a3p8511tfuPLdeIsoJNJwswSpeQ7V7nqz+RyzqxbUN+KycFomXe7iwG4MyVRyjhGlzIfLWFKpcjlGiA7BPlItrlg8mKTLsVg4vJkPjrqmvxYcoFWIe+7K+Z9b26SpJp2t0oU1en0KqxFAS8d8Tg7F1Eb58ZNjeSvpKl97LIM/uyBU1Qq9Xc+9eTX/3qns8KV28bYMKVpdWC5mTG/kjK3Kllo+zQjQZwJRJ4yL1K4wzc3zFyV3zQM5WEZ3AUAZAkUkmHNQ3m0QcHc7giS4mdyBmfQhjXC4nk3jKdGwe3GKaxj7rxn08/b2zxdNBykpSshJuEPHmiQ2QA1yF6WA8xhX2PhbIwu/nXteka66VBZEWxqBB4ffFuX3/tKxJpJ6GUhvUzgpQxYXEqLTMWg6MzZhev3asklBU+F9tf5WAeVg1xblHFyJVMWlbkKRpc9loPS5KFFWa7uHJYxD5pSBkAfSpXLA5yR/04KEMbtZEKEZJmm0wtYWqswtxwyt6xZblpaHcNqy2OqP8c7Ji789ZtvfddD1h67V4grRwG+a2NCoxZf+aRd2/3MkTPcfUPAW6/2WFxpcOpihbE5ScVP8FRK2HbHxxX1A2XCuFxSY4TFRYnJS/JkAPR15ZkDLb5OcxagL8/2UEoMtXhecTcy7CYHtlZi6KQM7EDXce8ak23O3MMAU5fYO/Binj8mOXohxCoPJSW+NOj1dRolAb7eRSmuQaeTESW/2oE8ST12b064+ooOTx6pkCifXioIJXiZRacil295F06a63Ckkwsjv1KUWFyUpFFp2kE+E1Irk4M7b2dTtgTuohbI5mUCBZMz2D1ECdyIYmLWt2bvERIsBaRu6m2eBEs0K80KZ+ZCTl8UnJtPOLWQMd9Kuf7KFls3rrKytm/3iXP6yjTW917C4GurTdI4IekbXjva4PQFxYZZw76ta7z5moxaWMMYybklB6hA20ERzfo3LcTl/nSYuyyXW4r1QC+BWw1qvoe221CyCNc9L4bgdkGmGHSL6wG45QjAy8N/XLc9A2APspUD5nateH4RXOoES8IfPlBlebmCCLTz3cuLcH0NSvkOlizCYppAuY574E0bRZJopicl33dPm+ePNYiykK7yqWROixflrEqSg7vYK0zuiRfVH47FWafHTT7vsTyVyl0SZYodyQ5eO4DL/HOaQdtc0eUvhBw2R6xn8HVNK0NqtCNfjrgMbIqFD5bzC4YjpzPOr2bccdMae7YadsyApE6vI2muLJOlw+LCAcA//gefAwS+6PPu26ZYWBW0+4aT5yy37ulz81VLzHfgxKN1xvJ51+rShHvpDV7qnBT+/1CerHsuA7rM4iPjxYaMLcsMrkSJxQu5IlF6FOC+zgcAecXRgXmGU1u8QSre5K+zkUsr17nz2mn49DfqRNJHSZVnL0cX4voM5uWXe8lJKbkpJmfwNNMEmeb73tHnd77W5eUTFRLl0ZUSPzO5eySQmS19T9a1l4lyFGTy3zV6blGZyTMDemAhutHWKi8JUJkdDusczGURgwWdrtPjhYYebZAYzj4ckuC3YfORbL/rG922cZXPP+7z3IkauzcZrpytI9OQg8clFxcttfoRWmvHSdLh/1YDpL2TqHBn9bH7/9WupLNElvisNH0yA+P1hE0zbc6vNPn8Ew1asWDMt4NA71vdwG/7hvMVvF57f2uJIgbAWT8OWZYYuwgyi6lNWheHvObaW60Dd5G+94rGZONmhgxaxIqezjS/EpQXc/S8ph37oHQuT+y68tj1C3f0CxodaLTOC8+7cYaJH03NE+zb0uflozGZCegZnzBzNds61+BKuINcXWKpYEtDEWQOmXxYwlx0uOvBYFP3Z8pAJh3gVX46hTTDCQHFdK2s6O4fGADD4HIQeK6738Xy/mOlbEGGub73haEapHz3W1Z56fQUx+bG+MS9HmNVMCZjcc0QNuBN/tZdP/+P/kH1lrf8g+51ezbnAI/OouTSOxpjW3/65ROHmJxoU6m77hztxXzmMcvXnh3j8IlxNo3n2T3lumsu+z4vo1DK7F2AXMDg31gvTwZpbjFkaydbykM1C5AzrJFWJVAPXudJHkXuhTtwOwAPhwJ5ZXlSZm+V93X6MSttw//52TrLvRAReE6eSDuyqwwH53z7hT8yTaCYEzNgcOeopKmmUdX85Pe0uf/5BsuRTyw1PSnx8x7K4ciHnMHL9fTCUJTRWkwObjPIHA6dFZEzuB0E6QXYlRQ5gztJlA1cFAYyZajDh+2EQ5lSBJ5Dq3Ckl5RvvcMV/461GavtCjfuSvjZH1riK8/2eOSFOkmiAYGsWhohTE9t+ekvPnz4sSjqfWHA4M+//BqNWsADT57m979sQFeG6khWOTvno/G4ctZQ9Q2eKp2BXujKUmeOtaM6u8zgl8iUEQ0uhiCX6yXK6GCaAbClQKrh+DFVArWWEp1LEj0AeKG5zSCo9LQZgNvTRf3FKHt7KsH3Yz71gMerxysgPaSUBEVpbMnaHJwRn3/Ib1lNWGLzwUkVJZmSGpkf8uRx7e4u331Xi9/5WojRAT3pE0gxSPooKUhKAd16JhdlJi8nVUo1MUaBsm5XcAObGMx2dKwuGI6VGM6iGU6mdX2cQo7Kk4GzUsbBIKU/Cu4hjsRI4jtOFFGi6PY9tkxG/Pi7erzr5g4yH80thSDq9znXPsLx4wGKPgOAn5mbIQwDOt0mM9UF4kwTJ25+Nwiu3uDsM50DDEYnFZk8gTBIYApGluUQ3EVhvr1koMyIZzwILMWQzQcM+ccBXA4Brko11DqvS/EYSBFPDd0SrzQcaKi5HXt72k2tWm0a/ujBOkvNAMLcPRGlYOxbSBSEGGWoUoL3EtuusAyNS1k7N0Uz0VB811u7fPHxPsudgFhpepnM7UmRuzdi2Iwth2xZANvaYdePGbB5Mc5BoIt7qvLXMv9ZurOUiu+9DHIhRan7vhjimUuTET0u1skVMYKN8ncz6AIqSTdjQOAhJcwv1/C0G5lH6soP+olipZkwMznGvllNlrpxGnpp/hhhdWLnuZPP/p10dY7gtpC1tqTbd8UsaWaG86Dz+XJJ6kb0JombY+G+hNEVV7C1Zd3NLgF99BKXlyhF4mQE2KOzv8sdLm64O6PgLk42KJhblZj7EgYvxk0MR05o5TKXJ08JjpwOMQQIqQfNucPqwXL8IEquxvDDl2tRhkwuSvJEDJyMQbtZpsFq9u+I2b2pz/KhCjbzHYtnTqbokoszZM9yoVcuuIsyWsjrhkQp+HT3sSCvcmyjjFs0RpJr7+K+DMloAG4j8lkqhSYX66SKWIeHUakybAbBDUZK3ISBJHX1M8P6GkjyXtVe37K0KonNRd7xHfv+ztvecseLL79y5JRea2V0o3hjrx+9c6J6ktuvrTO3HLLcUnR6iihWJNnwGIo4sXT6GZ1uStcayCATpdxCmbnXy5MRa3DYjFsG+ag8ESVnQpSCzSGgHYOTjwIu++DlKz/SWpXBXQJ5fl69l5eGFuyt8p+1TlAq4StP1jm6VAF/KE+8knU5smC5dFzE5WTKcPpTqeCofLpZUUYba66YjnnP7V2eea0KxiPNnBb3sjy7m41KpSFzlrfVHOTWjsyqGbyW+WuZ7yqyuNx3n+U7hhQ5q5tih7UDYhomfMqvyZM/oiRT18mW8n6TF4PFqaDblzQ7kk7fzRMvDihLUzfarts3rLYtc2uWfrLMX3m3fWdFxRurgTmlBRlSGJI0Y7nTpSb6bJrVbJmtsdys0Ol5REnRGCvox4KlNU2SGHqRGWosRd6VM8rgjHygS92F8ta1PkArAC0uA+wBmytRasItgTufTzg8toNLga2HA4IGI960yUGeOnmiEirVmCcPK77wYI1e34eqRkuBJ0alyfr3X/7MlwU46/T3Osuw7IsnqWasrnnf3X2+9niXpw/72JpHLwvwBYOFpga/f6iDRzWjA3n5yCkXfOYLTDk2z6TT46bE2kVQb/LgUhpR0t+iFOiOxlCDgLIUF7g/EwOgiwFgyjube45iwdKqYbkZ56rCyec4g07fstgGoxOqjYSGcQm7LO8S0u2eYUwnHD+v+A9/MM1CR3HntWv81AcWuKI+xlo7JM2GEbcQcN/zggsrCk8MU6wDTV1ajeWbPArw9RJldKLpMLgUA9AM5uWp0ukNSuS1KUNwD0FelM1atB6OUNb5IUxajQLdG7C1u5RyAabvxyRxxteeqPLamSp4HkKqHFT53JBScCnk6E1d7xoNdGbBmuSTWUuZTFOUjeZavLAL41hz1faUd93Z4aVTFaLUJ5MePaPwM9a9l8ILZx2Du2e77r2gisVmMEq40R8WrBRYBdIO9fhgR5UgTWmWoRnuGnI9wNfFJaOYKL3XkV3eWbqbZ7tcXOlz4GSAEGIw1DM1gqWuQPo9/uH7W9xxlebMBcW2mYQoTlAk6M998UtorVhb67B3Y4WrlKKiNCbrsWFmjfFGm35URN0ZZxYNR+bGOb0wwZZx9wbUCEDXr9hRwF+OuUdBXTB2OcAcnkAwlCYlq3DA2AXAh5NTBxIlZ27H2HbA1HrwPHzt5cGlVgmBH/PKacG9j1fp9nyoeUhRVA5Ssgcvk8Usfc6yaCtqURy6hjdsffnscK6JGnT71Osx77oj4osP93npRADap28kfq7FlXEH7JalgciG8oBsXQZRDZ0crRhKF+nYvNhViiDfWAd2aYaJNmHKbkpOXmbI7OtzHCMgXgfqgdWYu0OBb9g43WO1v8a9r1Q4M19FWBdH9CNFOxVcscGj397Aky/5YDM66QucOnUEk2Xom6+86CyWOKN/hZv3MTUWoZXk9EKbRBi+8FCFC4seGZpnDjVYXm6wc8qNvy0kihugPvyAg9U4skr/GBaXJbCXNfcA5E5vl7OZSuUVhnlFoWvnyl/r8nzwdeDOL6+YQpsX+GuVuksneF5CajO+/FiFR16pQKhBuoZmr1TCO1IaW77KP3wLDT46D10M+kUKRyUzcgToUd/jLdd2ec+burx6OiRNPaxQ9ITGyxi8J5ENWVyMLK1Lmbw8xF6pgrkdm7ufBdKIgQ4f+P0Foxe7rRmCc6jHy6S3DvAMpRQUhFacKZr/O9KQpIp33iK56cpFnjkisMJydlHx1YcqRPj0khqffggm66lrVfRbKNXFWovu9JsoKej2M+bWEpLMUltNOPKE5JvPbyLJfOaWPLJI4/mSySpsmzDUAjeZVOUlqWoA0FF2HrUC3dcsywAvtXWVTxYYAfaIVCmn6UuXWgduVbr08BDUAtBeCdSFc+IcE/esVILvJbx4SvLpB+q4jiUPIdSgi0jlB6nKdewkBos8t8IQ6wDGsCalrMNNSYPbfPy0ykc/DM6J11ir+eDbetz3RJ9nj7tJAolRdDORF3zloMsKO65UBzISAbjdA8UI0Iu/VTnojczP8ymC4kJ7y5zNhXse3ENTGtgpS4t/BNzDAwzKGCn+rUL6Jqmk2/e5sDjOZMPn/Xf2qQQx/STj+9/cJc2afON5N8+xEmr6kQRTRUkNWPRrJyYIfcHpuYxHD0R0I3e8tkEjhUBj2TnugrVAmcGwnNAX+eFGwyziekYe0Z45qIcR9WVOEhA5SwvhvphC2xXMMXBUSiDPW9OGh025kx2GA/CH4B5h7dJz0VhbSBWlUjwvJclSHnq6woFjFfA8kC649IUtTY4tB1biksBqvTwZSpThi0EDRKlGZKS6MJMYlTsqmSaKPa7Z3ectb3As3ssci0fCp29AZ2IgD2RW2IX5dpuVFhnDU+vWW5dKglUWaQXK4rKfViCswAqQVgylSimoHLJ3fl9NeeGX5rpfJg/iTupw/xsjCy/cfSdpJuj1NUtr1UEZhe9ZAmX4njsNYEizjFZH8/KpKgvN0LlhGyddGltYQbbXIzPCHUgaZ8SJO38RhnrLyw9TLcpQy8mXUX+zsISGweel0mTUMRk9I2Zd/YlgcPbO4PTiovl2pOFheHSJUuvAXRqKP3BPVIbSJYDnEsXXCUcvCj7+tTpR4kHVy+UJg9Y0VT4luOycjERQ30Ki2FGgl2VK+XAAYy+nxTW1QPJD7+ry5UdqHD7vFl9mFN1MuSrDLE/+IJz+zsTQrSjtJLYAegngjkHdgpO5RpfGYqW7R1YKB3BTipUKJjflWGr0Kp9VdMnuXiR/zPC/lZklTZ1V2I8Vvtbu3uWVjeB88iiW9CJJNxIkCSx2PDqJRAmB/qG/9r0bTp8+8r++8PyzTDZ0/h8LFlYyltccyAsmHnrOpcCvFFCO8tRwmx5h8RG2vszPA5AP2Xp9kZUs1X6oAXuXgC2L4HIU3MVsv6Hezl9LM9TeeXAZ25TPPVDjxaMV1+4jNEq4zKXOa7DLzcVlmVJe0N/2MaLBh1Zh0XxrjXHAHgG5xBhN3Pe4aU+P73lbh1/9hE/PaDCaREh6xsUI0uQaPBvKQtY5K4WDUgS8WJuzt9tVlAWbe9/WDsFfgFvanIzs6C5WSJaydDOXcVOG0CkF4wNjQgwIxBGZHNzzPK9InAgWVwULK4Z+5JqSY5Nxy603/K97rtzz4/oPvn52fGml+W6ZLPDBt2R0I81LxyssN8fywe9yYOwXFl3xxtyNGToA2LIBNRpsFotAfhuQD7a6MnBG6sDtiPYeAL0kSVRJe6vBSQ+lg6iUXSdJikrBbABuTyccuSD55P1V3PwVx96Dzv3i9wtGxgvL0mctB5qi/MPgexrVvUWx1fCQgNJBAQWwrcRkikzlWjzTfP89XT7/UJWD5zyQMVZI+pmHJq8XKb7rfCcmKxI/BXOXpJO1+fQxNxureG+FJpYWpHWypQCxtO53WJP74yYPUEd251Gwc1mAr9vZ1i3+Aj/lHbyYHG1Mn1PzHV4+qWhHinffvsZNV15498wU43puOSXqZ2gT84ePJ1xYqnLmfELUSdg641OtKHwtcrdCDIqsjHWHBhVTrLL8CO7BqQylXbosXS6RJWUdK0dfj7C4sKXgsvR6wNh2wOJqHbjdRFaTPzs7UCmDKvxulaJkisoZPFMpX3qsxsGjQ+0thXTe96CDhsveQMH6n9fvbKPlDOsbkEc88dJEKm2Eq02RwxR+nGiuujLivW/qcPyTAXGmQGgyoekJgc5yV4Ii0C0cFVF6FwP45BLFSRM1uJdOmgzYvLiEHab4BRjpgG8KmSLLzL3eTVlvJ49+MYMze1JLatzEq2IiRCF/XIWopFaBfTsNO7Z2uWEu4fyKQRmLsB2q/hq6l6ScX0x55KkqgV+npiUzDcmmKc14XVGvSXfGos7nf4sc3Gl+AkHstoniuG5bGhExAHeZycVw61m/ssV6YK9j7eLngrULsBfMPQC6KjP5UHerIoiUJWkih0PzlcrwvIQTFxX/8XMN+tKjmKA17JrPd5ByDXRZkpSN/2+nTsq7Xu6FF90rw5R9WYOLkfqUzGjSzCPIUv6n93f47ENVjl/QoJJcqnj0hEAV8iTX44Ngcx3IC2/eArpYcPmfSZtLFGzO2oUnbkbY3Oa/x0iBsMPd41IzoWw8DL+ygaNkIM3rneJSLFhAq+jW8n03gSDwQ7bMzPL2G/oEQQ9rV5jdmBFWQE9VNVk9YN+GOpNjPvWKpFFVjNUlYzVLLUwJfOcdK+m+HGMEcSJpdRUtMUwGgB3MAC/u70iyo2BpuCwDloEt1rF2kUgZBbcZShQ5yuB6xN8udHZZf5cu6Vjc0zGt2PAbX2xwfiEApXNrUObyxI743oPX5cU7wlKjxwdeFuhlqTJoPCj3aBYpfDm4Bs0QUpGlmi0zET/23W1+6eM+zcRNPbJWEhnlbMOseB/WFQ4NhMkQ5MP/7/5G5avQWgbMrYrMZhGASjtkcFu6d7n+tpfR3pdaqaMSpTgoNs0MUexqnjp9Q5QwmHui8kFOvi/o9jK6fc3Kmk+j5lOv1qkGDfBnGMvG0Fs3CKZrktlQu6Oi8wmstTChGqbUwgzfdwVIgy5qBEmquLBUoReFg5Z/p6mLIEZcuiXJS8GwnrkLYA9Z25aCTVsKMsqALjF5HmUPJUkhR0xJqhSMnQ6etUrQQcJnvhzw0T9sEBnPyROhBvJk0FS8zhIb0d2i+OxlWF8e4nZIoCWrsAz6ImVvMfmZR4NS2txVSY0m1Ck/8YEOR077/PaXnBYHRSbcnG0trCvEyhl8WIBVoGsYOZXtSgfqoWSxNmdzMSwUc6RjnX04kvhxMmZQl56TnBnc47LxMJRyxTsRwknfuVXLhRU3xYGcTLR0xXOhZ6iFlkozo5JPBNZKECWStyjBlk0CHYs+9bEmV206j6/HSVPhTkzwXBVdkuYOQ5EEUYaj5zXHz1fodAQraz5xJgeAliX/+3K1CJfUfJc/8DrwlMGtiiO6y0cGqmGxk1KmJFUKMJeYXA6rAwe6e/DsZg2urMJn76+yGhXgdgD3pNPeWozKk5Fdp7DLSngWl8F3WWsPpEr+FyNVfeuPXjTr6sSlRBmFMZo004z5Ge9/e5fPP1Zlua1AJmAUCU6Pr68uHF1y35rJXR5omBQq6lOKYNPmLD4AdO6TG3u5+51bgXbI7sOk4DDxIyUoX6KUIrJ9/MkeJy8Ijp733KQEKQjy53TJdTa5oxadXx6ZDjfc3GK79tAb6ilRv8f55XmmxnqkRiFSi07dDLivPebTT1wjgVAS7UmePxJy5GSV3dOKvZsTxusa33flquVWs/UMd0kBDkNmLgN+UNdRrvEYBJblBoPRoLIYTjMEdzYSYBZBZnHOjS6xt1dN+fKDIU8fqGBK2ts1NRTyZLTeZNCaVWLvEYuw9HeXJ/GcPUtuQfkY7HIzhC0HnVai7NAXTzMPbVLeeG3Md97W5Xe/4oOKQUisEERGo4Rw82uKQFMMQb1erlDywVXRI1HYh0XtjCwVikk342WEua1b8LbUkmhKIC+zu5QuBC52dyXB9wVTDcF3vDFlx+ZVDp1JeP6owvOGuY9+ovijxyp0+/kBucI1TG+orGHslSy3PPRCM+TsxSp/9OAEvWiCwJMDfdRPJIdO+MSpGBQ6+UrSCGFTzdII8qEx+Qm2RaZyfYLmEgaXdihV1jG2EOvYW4wCe+ii5D8ri85HjEmZOybS5rq6JEkKx0SWJIp07kngJRw/I/n4l+vMtX133rV0g96VYHhiw7p44RLdXU5kfHt1MqK/L7XG1h21WD4SvVQnrmTx7I4/2VDL+OHv7PDYgYDj8xJEAigMkr6QpUOkHGMWoBYjq3Aokwb/f5DNzO9Dmc2Fe12AuZAtxf13f1fMfnfsXhR+DcBuHSaQwyNRiu6xbrfK0spG9m7ucdPuGE/njpc0pJnhzn19+nGR/bYEfsJaq4mupvihRY9VEoxRnD6/gZquYr2h2LfA/k12UBegpMWXbl52JRDUK+6QJle2un6cwyiLO3vRjrD48O9KlW+D+uoSc6sC8OtAPpiRvf51NtDeg4ROMQ5YufOEdG4L+n5ClBn+86caPPJ8xfW2Se20t5Sua0cM568M3muxszC6I61n8jLOxTpwj2Ywh67F8Iz3cvlsuYzWtZuZwlHJDKnUqFTzlptjfvyDLX72P/tEqXSNqEaS5q6KNKL03hzIR0Y4WNeSRun9uZ9FKTbIu+vzJJALMMVgAQyCzsGit4Pg05YIwRaLQDi5Q06SRjr7uRcJltY84lSy0vQJvAyt3X0uHjVfUPXyljZhCf2Mhh9woR+w1hNom4VMhFXesr9CNVCQi/skLS6GDC3ydH0+sDL03QnAboilm9462l2ea6tywU0Z4CODfS7D3qXz5+Xl5Im0g25vd2y2KUmU0tjfQnfnM64HwaVM8fyUB571+PwjVaLYg4oeaO8Be5eyZ9+yJLYkS8qAHvShXoa+y4VNgybbEXCDVUWV4WiteGYk0jipUgA9TTWVasr739LjG4/0uO9Z5WxDXKlnIjQ9SgFe4Y2X5Io7bWZUk7urVJci8/cpQeWfr/jZ5tKkAHpxf20OdCPyYFdahC1kS/F7gWJoUV6uYa0iTiXtnsrLnZ3BYK1rwElS5+jFqVsUrgO/wvTmMSq1EL1/R8TGsZgwhShRxImgFwu6fUGnZ+hFGUmSJ3FwQaTO61GK6axefmqCVqPsPVi5hTWYM9/gdZkJ17G2kCXHotC/g/PU81T5ILlTAHkIbK3WAV0Nwa1zcPtewlrH8uXHqhy+GDppIlxJrCi0t6A0QcpeAu7BYi2YvAD0txbeozi3DFLkI9m7slRZl/hZXy8upUKaDGk0SaTZuzHhO+/q8PRBn2acp1+N0+MxiuIcCEnujV8yZYqcsV1yZ7AgpfM4VN7SNmTzQqrkCR+R15APgD7ayVNMYii+vyI5JKXNe0JtvoiLOpR8nqSyg0yoMRAn0Iug03Nta/3YkCSW1U7GFVfBxJRAr7V94tSyZeMCjWpImvq0ez6rLY+5ZZ+VpiSKXedywcCu0bc0yVWVmduO3Hi3KJx/Xq5dKWoMRth7EGAOgT0Ed+GDD4NLORjMbkcYeySgLBI5ZRdFuk55Q8Z//UqFj36ujhXa+d4j7M1Qe49Yg5cCfcDcomDGb6PBS7JkhCVH9HfB5Je2spkibW8MJpMY6XxxJQ1J5iGV4Sfe1+XYBY+Pfl6TpEOQGwSRkChTDJLIwV1ubRuAWrgMDm4TGMBf5Cl9O2ReKxyQZfE/E4VUGY6YII8B7GBGisCUWutcfYt17ZGpJc6nIxRTEopJCuBURpRYVpsJC6sZqx1DO4Ios6ATrvEyNtYy9IHjiqUVjyMnJRuml0kjjxv2WHZtDYnTDURJiO+LkRU3LFkd1dTDpEZ5dO6oFy5zyTIqUYbypPC4C2YfzsTLve91jokswK3WyZN1Z9ar/OwZp8ETPD/h2Jzk8w/V6HQ8qKhL2XtQ813aXcQwwVN8prL2HmL9j0/yDBm8BPqSZCnPLTGmqPcoAV0WQJcY6bS4lJokyajXUt53d5evPVrh2MWcfdyAajIh6OXJeyFAmBzcdgh2OwB17pZQzIAvNpzCSSlS94693Yx3UZInQ6APJUru4pRcqGLhlGXdoHBLDsE9SBBZSDPH1ieXeuzY0uPOvTFJ0mfcC7juqoSJcYOemghIEo/TFxWffmiKpB9y/Z6Ym3bB9JikUYV6WA70RjVz8eZs/snLzMQ6wA+LbcoMaEfkiRjMvhu6JwNwF8wtyoPZC+fEjBy3IUuyxJ3AnA6YXOuUKDF846ka97+QVwtKzwF8HXsXRV5KCEaC4YHMGq2zKBAu/jhkjxL6KNBLlzF59rBwUvKjSJzuNkOZYiSZkKhMYoQiiTRvvzHm7W/scfarHpHJW65cJRQpmr7AVRzmgmRQhyGGp08XBxsMHZW8VlwwAD5CDMne5jo4B2YZ6EVNUpHSX7/JDV2lQv+Pjr6Q6wDvacHurT633+BOZrtxT0I/6fPw85AZjySroO+5Y+vag0+2v5Zl43915yRsmZT4Xki3q5hqaCqBoRrmg39UeYrRkIGKGRZZNtSK5VNLCjkqisKfkjYvFk15tvQlrD0A+vCUgVHnZFR/q0H6PSu9TpHSdepIP+XhZ31++WNjZFYPnROpEEK6c4DEMC0/yuBlx+fy7P3fkcQssULZQRlN2ZfliqGYepUXY4mhozLQ5NJ548Jo0tTg+xn/9EdaHD6nefgZifFFDln3ARKj6FEWVLYkSy6jyQdeeL7bFu+3KF8dWH45ozMcJVGAegDwdV9M4alnFkyWD5QypcwmQ+dN57Uo1VDSsIqKHmdusc6DzYyNUx3GaoYuY19rpjvWFP5M58y5xeObJtSP75qFDZMeWzdotm2UbJy0TI5ljNVSGtWUWsVd1TCjEqZUggzfN4N+yLKjIBnV4rLsRJSDxXLp6+D0sHIAuS6Zk9d4fztwl6WKHknouF7LcyuCX/74GI+9UHOH8kjXjob00FJQkRDIPCW8rrn40isv4RwMyRkdRqTydi+p1jVMl3T98GdRWvTrsrplMijNARRyndQr/52F6amUQFueftlnrSfXbTVyMEV8WHHIgGnFJavzv2dbKhXjlqRXvo9fxhYtFVhlbqhUlEI/tnRjF0T2Iugl0E9wBX4JJKlx/21sWWvDSkux2tKcOO/T6teJo5Ufbi6/dlhfc4Wb7xbH0O9rPE9SDzPG6ymBnw5mZLvgrBiA7mSGNfnhpZGm29eIwTRmmeuu0dVXHo8sSpJkNLgs/Vz6s/Wauzhh4LKXKgeWRWLAvc78jI9/cYwvPFjDhgqEcugUGiHlSL+lvoS9v7U9OHIW5qX3/BIP3K77uQwI93q02359h4+Rdpj8kW6g5qBGRUikUWRCI3sZ739rj9dOeHzkNzVxkI4Y9dZ4RHntjCjy65kzsS1FfXj+LoUDqZJQ1K/mBpALNvMA0gWaRUA53BCGo9zy76ukAqx1rZJxDu5O7A5ZiDN30EIhCYuYyFPFsYrugLDxWkotzNP8VY3y3VvWZ+arGCOo+Bm7N3fZvXWVSthjYdWwYTJlspFRJAOcNHAHgTrvUxAnHmvtGhcWGySpQqS5vrLu2D+7Tn9f6pzYS16PgL3wu/PjUmRJe48wuMxKTkoZ3BmyVHty3zMBH/tqjX6WT8EXhTWYZy2FHdHel03Nr3OELq0ivIxU+VYFV3lwV3jPl2Q08wrNco2KlaXMpiw5K0K5wiyZF2dJQ2Y0gWf4kfd0eOIln/tecHZh4Y0jBcZqIuOy1YMikvXWYY7UAesKgcLmoC6BXII1hQ4XA1vQ5kbNIMFXUPsIyF3OpRMLTq9Iml1DlqWulFiI3B+XIyqh1kjZNGE4PKeoepJdGyQ3bxRMjktXR3X3jV20Vqy2exw82+TYssFTCV98yOeaPYKrdsSYJBukY4V00a2QrqohyzLGgh5XbwtJ04qbHTeoLrwMY4tRHT8AeNkeLINbDE/2UpfocDPqga9nb5kNA0yd0I3gF35rjBPnA6wenpY8or3lkCUum9jhUhCXYsvhHSvw/G0EedkmHDB7aes2l9Xjl9amGJlXHMoyiytEZhBCI2PDFVsS/vnfavLEPwlo9/MPY+TgfWVo+jZ/j0VxtxmC3ErA5KC2DBwWlQeUBbALR0XkNSkDbV7EXIDNLkMIojg4DHoZ3HnTMlPVLibLcKe35QsjvxGuZlyyd7vhpj2Gzz7oJv6aVHDghCVOakiRoZ85NovvKeYWmzz+YspKJyDQEEeC+56AT9yXkfRjsClCKpAeIp8D6Cu3nW+dTPmeu0JmJryR5EyxrZQZushySWFHA8zLShRT8sFLx9jlbD5g7hHXpHQ6b+55a52QZvBrn6nzwqHQed6yYO6hc+KJUVmixChrj1RArmNuctlWHrp5Ob6+hMnXOSfDBohh4OXAbC+tNhSOwQdBp5EO5JnEiPzKcqliDDftT/jJ723y7z417spPi5HKeVSYoYhMocXzXHsJ5AOJIkpZTjHcqQdsXrSuFRJFuh1KmoEyovjtw7yIGwVd8SVv3SH4nrcJtkxr19yQtxZ6OkGpFJkv5Ha3wfLaBFHk8aG3SjxtWG6mLHfroMbBpui33/O9VGtVXnv1VZbnv4pUPsa6vsNW3/C1VwRL/YBQQ1VZap4l1JZQQ+hZaj5MjXnMLQVoJalX3IkJl9aZXF5fj9qEJYkyAPzo+YxD9s6Guryc1Bm58sAyzPjmUwG//Zk6zZ7nPMDc80YohBC5czLMWpZLecs6fDia7TIzCEfCMjH4WawH9DrWvgTvI0C3lBNAQ9bOp8IWkqScBBLORsykQlrj6lVSRSM0/OgHujz3asA3nlRQTXOmzt+hFKRG0qeIKYYgt7jSWAa2pfO8C6RaIwaZznxo7UCDW4bJPpuXw8ryZ81li68F1Ypiw7jH3MIsWRJTDRMCPyXwUnwvJfATfJ2gdUan5/Pky5O0ul7ecQT9fp+33XMXe/dfQ6/b/b/ae+9wya7q2ve31s678snd53RudStLKKAASEgCkRywjXHENmAcwPleB66vbexnMPB8sTHGvg6AMTbBBJOxBEIZNShnqdXqnMPJlXZY6/2x9q7aVX1aCAwI7Lf6q69y9Tl1xp57rDHHnBPb8yx8z8H3BTNTKavHjOxX8lNWjS0QjLT5py+MM1mCiqsIXANsz4HANVJNrWzju7lXQvfpSZZyH+TUYGY65kOm+lHcKoB6YFyd6E/YNQBPB/VuaaRA2ZurbjaWUiZIO+HxPTZ/+7EKT866xk+Q6d3mWvajd8FDMwDylejJADUZnEcvgFOE8D6tHfKiMMS7+y7Dgi11WCPXKxixtOoNlRU5VREaIW1krNnYSPjlVyyz54jNjoMCbRcJlgDpkGYgZwjkeRLI6lGvTO+GLIr33YI93p1z7Py+zAwo+Tag8D2ITGXqRIJDxx3akUUlcPG9FN9N8N0U30sI/S71yjKf/ErKJ29KmK5DyQetNLVyG6U1lmV6SNqJslBastS2aHYVG2cWaVQ7xGmXI4sddh+qMR5qxkuasq8J3MxklVVQhL5FKbAIfNkr/O2PGylU31iDw0NXpiY6S/SooQ1ngXdbKrs/nMzpA92yUqRMcL2EI4uCN7+nwqduCtGO1U/HZ9Rkpejd932fnJIfyNj2xYg+fotiiiiAuvCagag9BPb8sZM9KUUengO6uAHNK39MBJciv51tPlNFgsKRRlVZ7Ep+9y8sji4I8Ao7QS3Q2L1I3qcn2YGWX2dR25IGWHkiVMtcQTGvkQCqH81Nxr7P6REg8kp8bUrV2p2UeWmRpBattiTwLHzPJnAVoZ/QDS2k0GxctYwbzvHokRIqthkpC54zllIOc88U2CMVi1rVPzI5Ir9YqddeeNODBymV2uw8JLn1/nGWFkNmapp6CUq+aSNhwG0uxlEoCH2N7+me48suaNfD2UgxBPTBjWaBihSjucjAnW8uRR6tTaZSZqqJuW28JhGKz91R4st3hZnXJJcEZRbB8+jdnxpc7De4opmqwL/7rrwhLl4M2GIlVJ9MV07qU5jbU1XfpVd0GspMTcn5eJqpDEY9MY9JKVHayh6TCG0ch56tecFFHV52WYt/vU4SJcKkbfMfXoLGIdGCjjIg16JIU4qc3LTt01lCTve4d+5VWTma93L/psU8SaoRSb53M6JGnFi0uxLftfBcSeBpQt+i3bWIE4vzNkje/vNL3PpQix0HfVzbo1od4/i888XVSXhkud3FXjW9kY996t/2+J7715Y78cKPXX+C3UdrVH3JSKA5bVxTLUnKYX4kZQDP5rt7jsZ1jUfcK8y8yRMyvar4nGYICopJ//qkaN7bYKrC/X7k7tEUKwd3rpoYv0kiFJ+5JeDt761w4IQDrmUid2FjKTJw97KWQ47GYnFArzADKNZbDnpwxACoiwG8d2sI6CvhfqDj7LA/PKuLzF2GWoJSZkhrrqhopTMebgKDEhapyqYtoIm7ipmRhN99zRKLHcmnbysR55XBGaCRAq0sEil76oou0BQQ2WbSANjKuXquqOQHrhI9fVxkB4DMeXva31+Y70IbPT/Ni44VbUfiZhffFfiexXIgaXYsmm2biYbPD1/eolLqENKbCQAATWdJREFU8NDOlGOdKWyn89cPPPDFPS960Y+ZzMzqWpPAjzketql7io0jgomqplqCcmhTDizCwCLwBJ4r8N18rmR/QsJw1DZUYkj2K9AOIYrgphe5ZSGKy4GIrgogHwJ3tqHMJUHHSdl9QvK+T5bYvtODstUDtUnsGO6dU5NenSXDqg8rV8wXNpu9fJ8Y3FCKFSN5X0VZKdlj4KeGEj59FUX2soCD6XspMpAL3dPGRS+yy4xGGaALbbTxuKvZujHm516+zF0Puew5XjhVqUIkV4IEQUeYzSVZC7d8JpOVmaaMnXYFRUXk+9jcaah7unnebsJQK5PJTBKILI0diayvjcjs2BLPyViDJ1kKbBaXLeaXHepln/FGm2a7w7EFQUuZxqWQDaHauPkMKmWfg8eh4h+i6mvG6ja1sk05lJR8QeBD4Gk8J8V1+k3ki9x6wAM+cD04O7EoE4rC7WLk7tMTRV9N6UfuHi3pPWait22lzC0L/upfK9xyn993CeYZywzcliSbUFxsg9w3kFkFMK8kC64E/GEJ/OmuYnX9gKuwmNbOjWzK0IEeTREF8BcynVKYKC6Uzlx8VmZNtcxhJBRpS3HleV1+9aeW+NP31phv99UUI8SLDOQ2iRQ9BSUHeT9im59NKt1XVEQBzNl3aI5vQ3PyQgdh3kLSqxko4CizQ9hSZFPvTKsI35UsehahL6g0bRabFp3IQimXdTNraEyd3pt2bANMTk8B6750w713vE1bwe9ONxJWjbnUyoJyqAj8lMBL8V1Tbe9kmnS/t3N/V5//IfIINFj4cDKwxRDgpVS956xhgFtpFtELeneWhs+jd0dq/u6TZd7ziTLLqZNlK60B1UQI02Y4V04GTFX0Kcdw9nIgUq8IZjPOushIni64B3qEFzKaA2rLkF88H30iCy3f8sitpEAoM+tU6qx2Ntt7CKFIlQWJpuzEvO5Hljk6a/Guf63QznfNua9VMQByrTKQZr+fzjaZWmTRnKytRMbDVRZAckAbUIteoUPvzJb29X9V+F7y7zpv6uTa4DtGTQk8Scm3qJSNXeT0DZqJkX1vY+2PfkmfONwHuBDr+YXffEtLabF761qPDZOKiUZMOUwIvQTfS/Bdo0c6doJlqV46Psma0ESxRZJYJKmZ76hVv06k70PpR3OZ9VgZ0MOLUXwggvfVk17UtgYjt5QJOIpHd7h8+EshS7FteDc5sO3eBlOQUZPeRQ9wb6sA6FNlL3u0Q5z8OIX3PB2k99L1OZh7m82+/dgAWRcOgr6ykjcKElIaMGcgN/KlRAmVeU2sLLIb6VAqTRIryn7Cj7+gyRe/6nL/E6b9GlnE7pfc5Jw8+12y53ROWXLHSnaG6WeAs/uyn50tgltkv3/eri1Ojf+kmwgipYlU/z2O1PgWBA6ELgROSugqSkHC8VlJEASE5ebu6Gt/0rr2B/+oD3CA33zdS3HdgAceuJF0+WZOWwueE5thTE7MrsOwZ5fAcQ0wVQrlQHP+aSklywbtsdz2aXdcZGKbnta6WKrUz2LmvpYeqIXuHwArALwfyQtZyqFUvO2kPLjL4fVvrfPQDg/tyD4t6UVwWZAFda+Rz/CkhlN2A2DwsYHEjqBwry+vPC26ogdvDuriw3KhkdNMprC/6cwpixKmwlxpabwfWfmXzDtmaYlQBuAp2mRfI805m2L+5ncXeN1bBA89mW1O8mxMrxhCQx7JMQ5Atygf5koKhm/LvJWEyLrP9srZBiu+tDbzdropLEWS+Y7GFl3KTofzt7QoByo7YMF1LHYectl7yMe2BJ4t8GxYO9riitplrNlyDe1OGxgCeLnaIAxKdFKP674aoe9y0djmyJcuD+0MeHynh+WYU3CaQBB2ueK8RTavavOjVy4zWVOmpZiyjHfF9JLANDbP7ZxqIJILUYzgamUOLtO+9m31gS2zhI7tKJa15P9+ssT9j3mkViFqi77fBAqy4ACoB5WTPCoP9x08qS3EANj7Uf3p+sH1ELCLCNfFOs2Bx/PIvoJnXJt2xkplLY2F6Uyrcj6ORglp3i2k4eNKk6Kwheb807v80g82+b2/dFhOBDj0uUUezQGUTSoEUV7G1stiZiNYRE5TsgMBkxxSaX8qm4Z+i7fsoO0kFktJyqbJOV7x/Dk2TaU871xN2XfoRjZagO8kPLQbHtplGVUGc5ZutWPGxhzq9QZ+1+19rz2Az0wpsPST01Puzk53zcZjJ2L2zwpOLEsCB6oBnD1jWmZpDc0I5lou12+r8lkdcd1d8/zlLy+xukEWvQup+kJUHqYq/citCpw895ukWaRXg5tJkWKJBEuk2E5KS8H7PlXiY18u0c3BLIvR2zjnZC4Lyj41OWnOTjF6D0ds0Qf2YDJnUB4cRPbXoyfD0btvTx3m4Qp6rYyLEb1IWQy4+1RFaMPFlVQILRFZ4BFamg0oWTRPNa7QvOLqFo/ttXnfJ8s0Y8wXlvHw3nUGnTSTKSFr9dzbVIos2dSnKXnTH5nNDpIF5UoIk4dQCrZOL/LO159g64xFmlY4sRBw6GhAq2uDNj3fK2HMiy6M8NyY2UWHfYd9WhWHpai689Ci/2S3E/e+07zMjj/+k3fykmuv2una1fGpyvErHHmY5Y5F1RasG9VMj8BkXTLZsJioW4yUNVKl+DbUfQutAnzPY/WIb1q5FcCdO/2KbR96cmHuAsx4ee4vyWnJILiL6okx4DRjeO9nS7zlPVWOzrmF6pw8W5nfl9jCFDK4A4UMeYq+WHwxWG/aOwDk4CzI4REr+fiV/lyhfiTtD7I9eXLFgJErr3Htu1mNe3PgtYPmtYESOll4Pj/oeq/RBcrYf53ISsM0mlol5YIzIpZagkd22iYJdJKwn98wjlLVO1BFQervCw459yY/EHt7GPP92ZZpaFD2NNc8K+HsdSWWWxXml32OzQU8sa/MoeMexxdcFpsui02fxWWPTuRwZEFz6wMJs62NnLF567vnju35xysvO//kCA6wdb0mCOwvtOba3/+FbZy3uCyYbkjG6pZppRyYfsz1iga5wGduF7Rjj3ooGKlYxO1R9h9NqFciwiDO1Ja86Y4Ba87BTeAz8aovI2bcWxTBnRozlSiC23i7pa/59BdC/uwfKxyZy5I5cph3D2YsHVEAshias5P9DVfWvvs690A6vhCnxfCD3+AqZjTzB3KqAsORu9AkM8t2Ki3MGG3RT+cL3dfEhciitiC7zumKZeiksokjzVQ95fdfu8TskuSDny+Dn0dwsWIkVwji/OdXRqHqRXAM/xZAIkxta94wSJDnICBwNfWSwJMNHtslGa3F1Cod5psdbr5fIJRPLYQwkJRDI2FPdi2mxrqctibi3t3q/j3Hgy90u4OpM6t4523v+CD+yJp9+45YF6soepYnbGYmPaYnbFaPw8xkyuY1Hc7adIK9c8vccn9AIG0m6pKJEYeJEStL2atML09w8+lldr/DVB/EQy0iTgJ3cZOZc+5sg+krnjxo89b3VbnvcS8b8Ve0wBa93saK6WX0xMmrdU5RjjZc6GBlUXRwnErxfj+Si15kz6dhrBzBRfFMkEfuk6K6KHQgKCSYej6ewmMUInKBXuU4zKuw+pG88J5CPEaYcFutKgJfs+1Bh7l5WUDK0CakcOnp9znV0gJFNg5RC5Jer8VMYcustq6l8V2ohNKYpISNlJKSr6iWF/nq9ha3P+LRakMUpbQ7inYXuolNnDg0Ox7TY/bndfvxd//yz//8AMAHIjhArXEaQghOLAjO3NhkZkLTqHYZrXWpV5ocmW/yD9dZ3Hx/HRF7jIwK6hWLatkmyLwolszH86U4TiYtyhSZlV2b1KwRiIyuXOTmClHwmkgxDO4Ey1XsPGTzh39T46Z7fPCLUTvfXOb3TUTJ20DYhTYXxeuTqELxNcXGRUUAZVFbFDTCgT/58OvFyipJDpx8eEAxydO/X2jRUJAHc3VEZBvMlUxZIgOZUDJLEkmEMtlNoWQvhZ8KywyBAtJOwlUXdPiT1y/yB39TZddh15wCYSCdX4yVGkGSPW3pQnKn8PvkOQhPCbP5FJokc6HGiabTTVhYlpn3xGV6osIvft8sW9cf5j++VuPefSFjgWasknJk1uLYLJy+qcLG9RtRWjG8TgL4NVddhWVZ0c03LlK3H2RipM3USIf5Zpf3fdHixvvLHD1RYrJkMTMqGKtZ1CoO1ZKgHKYEXmKsjV6C50b4rpk3acm094dSSg5sjPpqSkZjehvNPrh79MRR7Dlm80d/W+VjXwqJRNZSi0K2sgBuiVFM+j7vFcZvC30SJWEFcPYAXFRKio8/Ff8oPrmSHyULnsU0fX4QkCd/eorKoE+cHPQDmc1+IYRU5rtWwlAYkcuLPcD3d7E5ZUEZ3/+PXtMiVfAH766x97jIMycDmc7+L2dAnkKvFrOYtDFTLBQR0BGSSAFaYkmFF2naDjRbCs9JcBwH23KQsszMBPzk8+e5+vxj3Hi/w8durnHfoYCpesp8W3HmmWu5+NJrozRJvz7AR0caeOXy7zzngtoZf/sh+8r5pmbdqjb/dtMIzVZIw7XYMgZjVclIzaJRcRipShqVlFopoVJKKIcRpaBDOWzhux0gBqFwLEmSmtNKmlooJQtAKiZ+VMbHVU9JMZvKlL3HbX7vXVU+cUNIJLO2WgOZykHN2xaDSZ2caw9r3n2du1BmV0DusP4NffCfFLa/iTWE68GMZiEC9qN+f7ZPHsEHCyPo8+8CD5dCFs4AMt/9GWaS83Flfoo40ThWyo+/sI1twRvfVWPvcbfnAuyl9HtHuTCpzXzjKQpnKJVCEiFURMlSaCFZTjwi5ZIiySd2mG4ISfY1OijtEsVVlpoe440mP3HlEt9/6WE+fotgVaOKY9WR4dqbq/WZ39Hp4knfqzX8wJ+//c94/hXPixablcuT5aPnP2vTvPy3W0o0F2tsGpWsGRVMNizG6g6jNZuRqmC0pmhUzeayXmnTqLaoV5ZBNNl7LObtH/L5zO0ua6Y6jFQSLMsiTe1C7SYDFKVoourXVKYcnrd441/XTOSWmf1VDEXunqnK+E08aQqJnaJiUtxoyv44wLwFXa8aaYAn98cbFge+5pKX6D0/OIp8mIP3XjfEwfuVQqf4/wvcP2+c1KdUhXrZ4bMRnHx2IldOTtbzi/E4Zxg2mtM3J0yMKLY94LDcGjrVDUQA2fuPe4e61pDEhPYS562f5w9ffZwrz19m74GEZlOz3HVIlJVZJfINtc4GnUmi2KLddWi2PbpRQL3k0KimfPBLIzTCifTyC0//0qEDuz4+s/bMrx/BwejY3e7C690yF99wr32+bpe4cL2gUbUpBZLQl5QCQSXUVEsJ9UpCrdylUekwUl1C2svcvyvm818N+dBNdQ4fC9BK8sX7m/z5Lx3iBy9TtDuSNBNRJcPGrDzJk/ZUlNSBf/xMiY9dHxLlSBQrRe8hzXsoY7li5C7KaKzAt4UY/FsOg6YXzfuR7BuJ40XvTo6HwaSOHlBP+s/1PUA5vRnIdubPZRcyHi4goyYY52uurGQauco+WOhsxneqsVH86LUttu+2edv7KiQUAJ5Hbq0w4d9CklF2AbESqETxfZct8JbXLTM9ZqO04kUXzvGxm5f5wrYmD+xpsHcxIFIWqTK9v+MkpttVNNs2C8uS475DObQ5OucxM+Fy7cVdIqUebLYWX1+r1Fb8blcE+MtecjVvfddH0jQ9Qy/Ot7hkK8xMSOoVk0jQgO+mlIOESimmWoqoV1qM1JaYb7b41885/PMNqzhwvIrnOIzXDVXoxA6fvj3msq0dLOGSqmxym6WMEivoFz0Ik5qXVopwNF+8I+AjXwzpymKUXuGC0eBXpCaifzAVubekHzVP0pXFYEQrcu0ioPMXnGSTfTrgLrxwyFh4ciFEwaPS494DrxMopXs8W+jcUlts6lmgLVogtDT9tQtppoGTu9QIBW6a8mMvbHHXYzbX3xGa9hMWWQWDBN1/jyXAl+bMGQuB3RC8+FKwxBh7DnlYVko5iHj9D7T5oefN8i83tHj/9WPsW6jSTSWdRNGNFe1IU+ooPDerWkJSL0sOHq2xflpx3vlbtSXb6eZzf/jpAxzg517xXKJu5yPrqru2jJYOlNpJl2OLNvWKS+hYOHZKOYyolTuM1psE/hI33qP45y/WuPH+UdIkYFVNU/M05ayW07ElNWec/Uc6NCqmStq1E/KxzAZwOf82Uxmko/nc7QG/864aj+72+lp3MWrLQdXEGHPMxtIe2FgWL0PlaOgBQPcxO9x7UDAcvIY3mEP7z1ODeyiNOdxGokhiB4ZUDWcz8yoaPRjpTw1oTHYzS/CozFWjhMz08P5PIQo/kQWcvSHmHb++wG9L+PztpewXzc6mmL4ReYDxJIS2mSdfL1ssL67i4Z0+nq2NG9CPKAUho7UWv/IDTc7deIh/+uIyN941xkLLY7wiGY0UlY7CscH3IiqVmJ1HBA/uDrk8Xt28+MorPxL4/im/Y+tUT/z5/3kHb3jd8+8ZGQleu+2BB2t3PAz37QiYqFusnUyoV1vMTCxSLc9zcLbJe7/o8VefnOBrj4xTL7usrirGQkWjpGmUBaMVyZpJl61rPALP6g+MsjTFyWe2TLFljO0k2K7iM7cHvPGvazyy28tGiwzbX/tdYRESIY0k6AqT/rXzJpoZ4Icb9A9o0HKF+ydlHgf598nX/fntOf/OHxvg4AW+PSxLDmQ0i48PVPT3O/IOnHlyHs7gQQjFg7S/76FHvwqALjKPgqVMYDA8MZpy3paYfUck23fbQ3qqhZAWngWhBSVHUws0o2VBHJVIUo80tYlTizixSRKbdsdBCIdzNyku2NRipNRi32zK/lmb5ZbTk2k3rIIXPDtmejJC0WLDposO7zs496orn3NhfCocnzKCA7St05lLFrnz0fuouIpz19pM1mJGak2mx2Z5/ECHz37V5cZ7p3hwTwXfctg8AVU/pexpSr4g9AUlX1IJbRo1G8fRJIkgTvLx1PlGUxtKIhMsO8GyFZ++LeB//U2Nh3f5K0fuYdVE9qmJLfSQoYpC0kQPceyn0K6L0XgIICuYBwth/BSTHU4K40ORvBite5G+z8N7zfJ7rytG874mbiYR96uBREEb7/F2LRFZFT6Z+zCfRSmEqbKR0thY819UIyCCszckvOUNC2gEn7u9ZL6EvGMBCo0purAlOJbGsQRxknJiQaK1RScStLsWna5FKbDpRDattsdIpcXrX97imotmueHeRT731RqP7akz07CZnJc8uqPK5GjKyy5TnHfpGjy/xuue4ut9SoAvxqu6mtYv/dwPzHw0aT1QGqna1MptFjsLvOOTFp/dNsX+oyFSuawqQS3QlD1F6ELomZYSoW/K3SqhRbUEgWcqgcwfX/doSc/rbRnF5PPbfN747jqP7CpG7uGNpaS4a7fECr1Nepx7mJKcwlTF4PVABCyCncHCh/wIGH7N08B3BuLB+/ljed8Qino4RfpR5OiikEASPdDTS+kbLZwM8LnrUBSSQpBLirKXls9BXuxZrruCs9cnvO0N8ygFX9hWzgJQglYOqZaowu+RpNCJFEvNBCkFaSp740e6sanI6UQO7a5LOQzYNNVmw0s6vPjiOT771Saf+1qde/eW2X1cEJQk1162pXnOJdYvTYyPdJ/q+31KgJ813VSl0qY79+61F6/73M7SzOQx7ni8y7s/NcbR2RKusFgVGlAHrjY9U1xB4Elz8SWBZ5SXcgjlQBF6CtfJR2vnHaqyMdp2jGXH/MfXPH77rxo8uscHb5hjS0wRQ59zk8l2NoMlaNaKoNYDgB5O9BT17x7/7oFdDLw3h3IP8AWVhf7TJ+G8qHkPPiF6u8lhK+3gpnNwaGwOIhOVTVfZXuQm18T77kK0adapRT8ZlINaZO0bem3dMpCL7Fr3NqsSrSVnrEv4819dQANf/FpWA6qN7BcrQaLyppqadlcZL5wU2XxPU9EfxdCNBJ2uRcuzWW47LCz7hH7MWCXiNdd2eNkl87z7Ux3ueWyEi04P+L5rr1gMwnV37t7bVDzFekqAu8EEtuscH69vf8XFF2296W8/etR5dM8kbuKyddx09pRCG+O5I/BdkbWSMNX3QVY3F/qaUqAphymhb5q4uLZJ4fcuThfLjrnxXpffeucIj+/NG9MXwJ03jOzd7oO75/FmcAJDL3qzQmqewUieA1IMgHwwuhfBOvy6AVB/E6sI5N5jhQeLCkvxea0zh14vWuvBKC76xiwTtfPJxMUCZYmUqt9jBTUAcpGV4ORNNbVWvaz01jUxf/Fr8/zKOwQ33StJhU0qbVqpTZgIvETQiTVON2uzTWpK6FKbKJF0Y0kn6gdGv2PhuQ627WEJjW1rAi/mtS9sc+HGo0TOC+N9R9NXnH9u7TgET/mdPiXAw8BFqweojI0fGFs+bedkfddWK1FYliRJoBunRLFCSjOQyoDcgNvzBKEnsl4WitBLKYUpoR8T+LFJ5TsxjhPhuV08t8uX7nH4jXeOsn1fmPXtzn0lGbB733afO4gM0HmNZV5XuVJvwaeM3gxTlpPbrq0I6CLwh4+Ap4n3nu97pcdEoY3xCiqJAXmfqpgePKKnceeSYV9lKWQ6c9ehkggr7dMULZDIrMJf9kb0mW6xCoHMCpptpExRymLTdMRf/+Y8v/ZO+PLdglRYtEXIkhQ4kTSO0qyARGtFqjRJqokSiziWdCNJO5IEXVNU7DrGVh3Fkk5kKI7WJaQzzjlnbtk5NjF14OY7t/P8Z2/95gFu/jqSx+5/cE9Yqrzu5S/ccstDD93D/HID10nYeUBwYj4zxuTAdkXWv0ITeArfNUXLoZcS+kkG8Ajf6+K7XUphB99t8+V7bX7jnWNs319C+77xc+cUpJhhKUImA2kWz09KwRdtsCcVM5zqUvz44ceHAX0SePVAGt88f2p4D1TxFF420Dai+FjvfzRdLDVmIyis/DWFTedQcigHfs7FyaM6BUmRglErK0Mz75NGTMz07vzHNfYKC0vapKnNxlVd3vlrC/zaX8KX7xGkymJJ+tjCNP8Xor8RzgEex5rYk3gZyDtZM6nQ1/iu5sRCypP7Tc+d/bNdLr7o2SSJ+7rtj96/Z9Npm78ufL8uwIU4m067ieeHh+LUutV2Hn3eZGOR1VMtHt3jkKoyldCmEloEHriuxnMVvqPwc4BnhcuBF5uL3yX0OtTKLY4utdn2iMOb3jPG9v1VtO8hLBcry0bmf05F3ja4D4bcyjrAtyluKItp62Lz9dzzfYrMZQHchS9iwItyUnSnD/xMcVtRG38qsPcymtkHFbOW5PR8iINnack+qKEfnbMDw9CSjKrQ966IvJFmL4rr3gGg8wr6/MSp5VDBc7bzFWSeIZtU2Wxc3eEvf22RP36v5qsPa/YuwFzooTF9E1NlwB2nptl95Ci6scZzFK4rsgY/pni9FGh8v8mj+1Mmqy6rJ0Iuv/C0W6+58vJD7XaHMAz4esv6uq8A/vTNb+HVr7p21g9KS2j1yqXF7Wx7XLNzX8hEw2PVmMVoTVMtK0pBStlXlMOEcpBSDmJKYUwpiAn9iNDvEvgd6pUW+451ecv7Qt75iXH2nqhBEOLaDiVbElqa0Mq9JEZjzk1seTCTIncK9i8DxQx5aZrs35aF6wHdWxRvD40Z6WnSfb+30ZxFv291pnGLgjdFyMJjovialdWcb+ia/s9zkhms938VD+ohrziYDKUYfn7Qy5J/2wbUMptfaZna29QhSUz0VlmPyzSxGK/D8y9sMb2qw6NPWhybc4ikeb7Xak4Z+pQobRr+ZMOHu5HJYKoUHEcyM5ngBS32HNE875KL2bhh7f984sndt23ZvOHpQPdpUJRslWunIZ36nVtOa3/yvu2HXn7XQ4c4YyZk07RgzVSHahgRpxbdSOJkmSpjmzV2WdP+NsZ1IqrlFvuORfzJe0t8/OZROqKCHXiEjgF2IBV2VvGRAlFqekvrVJCKnGcObSKHePaKHpMBQA0+tpI1lgIYVuTkvfvi64foldYQNSk+PHC/WICse3vJ3mv7Ld6KUT7bMPaitsjqOTPqgR50ICIy6pLbAMx7xdDPpbVpExInBuRKm9L7fGRjYjukyqJekvzEC9p4zlHe9PeKJ4/WmQ89OqlNkGhKsclyho5R4HwHbEub+TupphJo2pFCqYDzN8Ssm1nDqrWnf/Kic0+78+iJk12D/2mAj41PsLywa09p+sJf952HrRdcOP/9k/WIdau6JCzw8G7F6pEyZb9E6EeUgy5h0KUSdgj9GKVT0AmhH7HneMqb3lvm47eM0nEqeJ5HxYaKowhsbVrBZafGRJnhQyoWtOmNhhlQHMTQpWfcYpCPPxUH76NWDIB9GNGi/7JBRaVwkDy9DM8QoHOvCQUwU6An+XPoATXFgD3zn8iiUWuorI3ChnMgxa97n5FTDzGU1TS/ku7p2mkqiWJT6Z6mFmAGFDh2SuyYzrSpkpQCycuf10KrY7zpHxU7j1Roeh7tjsWCsnE9QS2Q1GJNzVeErsArKTZNznP/zpC5XT7zyzFzzQrPvnDqM8+5/Nm/vmP/wb1bN8487e/2aVGUfL3lre/kZ3/y2oUtm1ads/fg4eeJ9ARdvczffspj194qJa/E5IhmrN5ktL7ISG2We3dGfOYrilq5zcyqNvvnFH/09zU+dtMoXbuK73k0XKi7ioqrsySR0dQ9x4y0UBqasWAxEaSqEN+EwKJAUfLCYdGnKDnNGKQcuv+4GKYqRVtsMUVetMEWaQADqfmePTajVTlNOSVFKZw1TkVJTjaEicH3UDyACwmoU1pnT6YjJ+1X8u5ixVYe2TSpKHFotnyW2x7trkM3Ma2OlZJoZfRxjaEjtoSzNnWZHO1wzyOCpcWEczYu8cqrT6BVmx37JW1tYyGpB3DmOoerL5Bcfu4Sjx0CS8GzzlnNhq3P+8SRw3s/cdF5Z34jkH36ETxfjbFx6iOTbztry96Njz957Mf+8bMpdlri9A0uU6OK0foSY405PrMt5uO3jbLzcMixI4J/uWGen7xmjkd2enz0xgaRU8b3XRoO1FxFydW9U5XnCJO8zNoGJ0B7PkF2EqMdSAssB7RVqNAuRuuhzrBi6Hk4xR++D96T1JJT7BhPGatPUlmG9JaMZqyU8FlR76YQ0bXutSDu0ZBi1M4/Xw/SFgVZsXE/iveLJQob1572kw/kzccwZsN1NBw8WuPobIDSed9AIyjEbkKSip4FA6CM5hXPb6LSWR7Z7fBjV0Wsm/LYdyRhz5ElPnp7iU/fNoHv2Bw9oXl0Z4VzNzu89sXz3PzQCNXa5o9ccMGZbzuw/+A3CtdvAuCjZ/Dkw19YuPyKja955we3T4+F8rnP2gxb13fYsHqRhdYCf/ZhyRfuXM3yYshYCVaNCC47a4nzNqd84AsekfZxXI9aBu6ypyllUTtwiwkj0y53w9qUqy45huvM8+Evl3h8fyXrpFTwshQuT5mCLwI+f0wOvqb3eT0OPojW4nMDyaBT6CZPyVgKQD8pwZPn6IvpepGJkRnIizSl5xzMPjf3doscvKLI1fXgAdEzy+bQzr8bjWWleG6XHQdSPnJjGYRPgINjOQQeRhJ2FZGfkiTC9EvRokdtLKkIvJgLt0Z88IsVpsdKSN1AKYtzN7RZP7nE2esO8JGbxrhrV8BcU3Ns3uWiM8d41bXObXfs2vKaj3/85tbP/sSLvv0AB9h01ku45dZtrTe86gUP737sU5csNI87c+02s7ubfPSmkFvvbbB2xGLTjBkHPj1h84PPL7Fm2mXLGs3De11CW1B1NCXXgLvkkSWGTDYrDMzkiEZVsHE65ZxNFlOTMaevOcFPv9kl0W5mzRQn698MauIrAT0H93DFTlGRKGJ12I9y8hIDYD/pxYXbRamzCPTec6fYfJ50UPReO1i+Jimm7hnk4lkxRHGDafzixSSQKWA2P7YZGSNEzJ+8v85nb5tmbCTggrWadVMx9YpNOZBEgSBJRW/ade7vN6PWU5S2eXwvPPzEOHPzJZYXPKbHJeONiFVjAa+5dpZNU0f4t5sqKF1iORLcvWOGS694efSyaVqbt3zj4P6mAQ7gujZR6/E3rF6z+Tk3fnb57F0HPGZboyx2YN2oZuM4TI3YTI46bJxW+I5NEjkoLGzbpmJDyVGEribMwF3yjX+lFNiUAotqWTBaM0miTmQRdXzGq8sIHYM2szr7qfkVRm0X6itXKi4+ZaTPMTkE9EHMFXecgw9r6E0OfspVUEOKwC8mgIapTE5JZA6/jFaYAJ9H6iKYySroiyrMcBQXPR/L8PSIHORCag4v+iSuS+ho2l3N3EKC1pCm/Y1lmhu2BL0mTo7tEMdmMqt2bbqRxSM7U5odm6W2b1ofa8EZM03+x494zC7BkXmbYPycdm10w9dksWPvdwrgl15yEQcOd3SaND/zcxzafMMte/1q1eH2x1MWZj3WTNhMjdmsGtNMT7QZqTU5eCLlyUNlQt+i4vbBHQw5D8uhRSUU1EpmjHjgJ9iW6Z9khgzkZWmi50HJy9KKBQ19iY+B28MVPP1NYoF/P00hRBRumLglh7j7yh+UA1cUbmeY7l1rvv7Sw+/PLa8yoyaZpUT0onnfWlvk6j1nocLM9VG6N7Utpy55l4hICdpdzVJbYdlJRstt8qyQxPQ9zAcXOI7HUjNgw1TE5OgyB48GjJ5QWLJLHDvEsUM5CDm6lHDnw1U8F4S/tvO/f+KKv6yUrf8tRPmbBvg3f2gA01O+cpN/e9P4eP3tmzZNR8ebHbotizPWuGyYdtiwOmXdqhbrVs3jeXN8+JYyT+yvM1bSlF1NkIM7dx5mkyRKgelLXgkV5SDJRsnF+F6MZWvy3ieOFPiWLjTyWaHOcqVNZaGZTl6scNLrexg9FdLzdGVBHx+SGHu05hQfUSxF67eIGEzV56t/VtEnnUl6GUad92jPrLGqn/3VSgz8f8X39EGeRWFlprQlqZVdbFQq0WmMjlPasaAVQbOjabYUzVZKq53SbCuabUGzI2l1JK2ORbtrChrml0I2rvL58SsX6KRNdhwX7DuWsvdwl10HUh7b7VHyfCrlJYLSZDQ+PvL2f/jQf7xJiPJTugW/3vqmI3hvpZXozPOrb917iOj6bYt/cvq0llc8q8vkaBvHVozVWtz1RJNPfKXCLQ+PMVGzqPspJU8TuoKgZ6+1zcQ2X1AOFOUwpRwmlIJ+9vPwbMz7ry+TihDbtilJTSA1rlUcAagHANrbCOa6OCtX0Kwk3Q3wZr5+VO0zlv4HieEPKnyeKHzwShvN4c891QNmY5nX3hR2pNmHit4lGyNScB3miZ08pZ8nhnLwC6GxYxfXdvmZa5vsOrLMbNNlMZJ4nRTHIhsOlvQkUksKLClN17B8CojUHJ2t8f2XLTHaOMzHb21wz6OjzLYUO4502HnE4Tln+Zy3yVcHWuN/snd+8zsq3mz0n4XnN6SDr7T+/K8+wSWXvTqR9prZszaWfsm3tssnj7QInJgta9o8tKfJ//MvNe58dIyG4zBWMpJg6JmpbWHQ31CWA0k51FRKimqYZgXNXSrlFvXaIh+9UfBX/zZB6lSoOhZVRxM4GtcyGnixaxWsXAaWF+RbWTnailG/iKU8KlM8E/R17YG2bXnDzULrtgH6A70fbvD/OPlgE0UrQY9KMdBeYnCPIAxoT/70npoxsEeRekD71vn7Ndm8TaNl53sNKeCcLR32HUm566EQZTt4hTLAPjWUmV1BDuQXBIIktXFsl3M3Ks7dtMj9ewRPHgo5Y33CGRuWeWK/ZsuW56nnPmvTb5y2qnvwVa982X8Wnt+CCA6ctXUta1etfuL+J9zX7zrW/dsde+6Vq6owt3SMT28LmZ+vc96MpOyZVKwQ4LlmoFXgmugdeDLzjSvKvvGwlMOIctihUVnm9gdT3vXpMdqyStWVNFxF6JjobWVEK1cRtFo54g57NXKfiVV4LF+a3OjUlzQUJhKe/MF9KOX/cmDnT4v+B5Mbp/IHc2vrSVJh4fNzy8GwiSx/4YDJShQ3ptlGe8Biu8J5QpsBwFrJ3rOJ1KS27FkjKpbil7+/yfY9x7nt4SlmLQenF6FNJLesBMuysSwL2xLYtsR1LBxbEcUWR+cCDp8ImZmY4+WXNjlyuMyY77F1teRlV52rKo11r/fK5z0Ryn3fCmj+5yM4wF++86+57KWvTg+tP/e+dZ1H5zdNzb5Y6jl2HhV8YVuZmZrL2esdtq4TzDVTlluCaigohxalMKv4CYSJ3mFKuZRQLUVUSm0mGks8vLvNb727wSMHxqmFLqOepuIpSm42xtA2xcX5CbrnOqQQGfOBRlYeyQWOlc3HtMxpdaDwIf+79ziyGDg4RM+UlR8o/ZbJllVotll8T/EAynDW4+pFCbOQTe1lYU+6LsxHosC/lejz8Ozg6ClIvUZHypzJrP7EOzAcPE4lcWK8Jkma183KzE0omBpJedbpy9y13WL34RDHsXB6c01FwcgmsITEssC1Tf+c44sJdz7sstT0EcJl3VSXg3MWC4spXTVGWFr9Wy950Uv/b6P0SDK5+uxvCcC/JREc4MXP2cL87IE0eO5Lnrzz7smlXY9/rnLLvSeoux4XbnE5Z3OC5c5x48MuCt/4xj0L37MIfEEYaEp+5kYMYsphl0aliZDLfHpbwI5Do1R9j3FfU83qPn1HY9sGDElqpKs4FSQqMxdlUU8VttICMo7YB7ol+9Fba23qD3XhQMm4KJnF1ETE4m/fl8b6jsJier5wsBSKL3uJl6zhpRbZ2Uf2Y2yecu9bC/rUIvsY0gzcaTbICUBIga2VMaxlFEr3UJ+fDVRv3KNSeZ2kRbtjk6TmIHZslRmrJAqBlJqNE0u8/LI5Htzpc7RZw5Uio4g6a5WN4eCWwHHMAFcElCpLPHwgwd1fZqnlc/GZDZ5/ziz3P7mWn/zhq5e2bL3gyYOHDqfTq8//VsHyWwdwAMsOkMSfec6ll77BdTp/ee/2W0Y2TUScv7VDpTLHzQ8l7DlY5rw1UAosIwv6gtDThJ4iyAoiymGXaqmFtJb4v592ed/np5BWyESoaQSqMFJc4GTRMkk1SiuOLAnaicTKmtyDMMNKLQZ4ronm5v1WFtUBUiUg0aSpkdvyinKZ7QiFzAaxIlagP9nkAjnYGD9HYt6IUqmC5Veaz0zzA0f2zz756nnXhUZaBkh51FfZwZwPcEqz+ZCWBG2ZqhyjSYte0yZz34DbtfMWecbNN7voMb/sEidGx3YcTde1iBNp3q8NRfrZFy2ysHyEv/mczdF2CccyB4Njg21rbCvBtgSWZeHYkhPzLmdtkpy9aYFb7xdE2306XY/TNq3nB1925ez6jRf9xqEjy59ZNxN+KyH5rQV4pToCwP5DSx9Ys+EF9o//UPi2g7v/Y/yRXUf5yiMO+4/UOH2VZKJh06g62fRknV1SSn5KKYipljtUSkv8y/WSd3xkilZaZrqiaYSKqq8pBaYcLh8p7jpmY7N1wzzth1MeORiQdhzKjgGGM0RZcqqSDxm17X7FSZJqtFIorYkSsgnBBqyQJ0wGJY8iDcpBbVvC9OIv8Gyd0qtmySO5ysaAGFqTgV8O/ryiR02yKGn3y79SZUBt2u1JkuyAtK3ceSmzggSBbWWqSrbJtO0U14kJvIg4idh91OGOh0NKjoWQwkyvdjWBr4izFHzOx8frit945QIL0RHe+4VpTkgPzzJO0BzoUiYorU2FPjauM8LLL5vjgtMWueOhFseWp7l6wwuPvfCqy38XHX9g1eTqbym4v+UAz9fMqgpaL7xvavxi+XeP7fizm+9ZGJ8e04iuYO2kw9oph/G6ynrQYSqAvLQXvUerSzxxKOLDN02w0K6yZhQaoaIWaCqhpJypL4FnEfiS0BdUS3DuaZorLz7GX/27x2dvn0BVXRwLPEv3+G5vPkwGbtcxp1HbMqdUM+cm5eCsJkrM+6yst0dOQ6Q0/a9zjttXVjKJzBLYdl+tgaztgjIUJUkUKkOKzDOGQiKV6EXw4bODFGYzZ9umK4Fjm8EAIHBtxYkFi/mmibC2lbkw87NPBm6lc8ttFp0the9GjNSX+Owdmnd9vEragXPWRVRKtslN+JJSLIhjo49r1c8SrxpX/MRVTbY9MMsj+yYoORLPVvgOWU2lotXRHJsTLC6bQa1Q5/hsl6vPa1Nftf7YxtMvf+OBw+n7ZlbVvh1Q/NZsMldaf/zHb0XULrm31Q6OXbQlukLqo4Frl3jWVsnp65fopm3ml20ENmGgqJQS6pUOI9Vl9h1b5s0frHLboxNMViwmSop6qKmGgmrJolKyqZRtqmWLWkUwUtGMN2JqZcWZ6zqsGlngwV2CQ/Mhri3xbbPRcW1wHIFrmy4AriPxPInvGbpUCiWNqmC0HnPvng77Z51cQytEadHb6JmNmsCWEsuS2LbEsSWObebPetkf2nVMRE8UtNqKVjcljpWJ1nlE7VGc7AyQfb5tgWObynLzWRrfNYNQS0HMWL1JO2ly230eS8tk1CrbE9C38+aj1h1b4TopnpviexHVUosdhzr8+UdGuPuxCUZLkn7Vu6FqJnLnA17y/YZAp4K1EwkzE8s8uMfi6GJIYIHvanxHEPgSz0tZ7LbYeUjTblt4rmTv8S5dvWX2pc+d+u2Stf19o6su/HbB8NsHcICbrvsw//yeP3t47fqtP7tjd2tssnqEyfEFbnygy20PWCwvu9RKFvWyolGJGK83qVTmef/1Du/73GoaocdU2YC7VhJUShbVkk21bFOrSOoVRb1s+pJXS6YkzrETTl/XIkoirr+zguPZlCyN72g8G1zHgDufee65GbgDQa2smWgknLlxmQ0zR7n1UYe5pocn+0OpTITON6oi45mGyxuAiwzc5vTue6bZUTVUQMqewwlzi6kp2erRkP7GNFdlLEsYGmUbgLu2xnXMaJj8bNeotmlFC/y/n/B5eIePnfVYzwEoC5vp/EBxbTOO3fNifC+iXl7mnR9z+PjNk5RKLmVHm3p6pUlTRZrm8zVNyZpRkzJFSIBjCy44rcPsUpc7HghBOpRdKPmCkarD2ZvgorOWqNeW2X4AOm3Fcy5cv2QFq95w/5PiXy9/3k8+HUfCN72+LRSluCZWbUiSJHnt9OqpDQ8+MfsPN39pvz8/X8azJATmdOnamlIQUSktcd1dmvffMEmt7DNZVlQDTSUwkmK1ZIYP1SqCejmlWjKKi++lOLYx5SfKIkldRsIYkohE+b1KFFHYXOYarecYW27JNxJlrRxTr8S8YFWXv/vMIg8cDyk7Ejfjl2nm0ShuBHuFEBn4HRtcx0SywFOEfspEo0tYavHpr/kszjlM1DSB17eVymwjmFpD6k2uY2dSnG2byhnfi6mVWuyf7XL7vSUqrkXDT40M2gO3le0zyHh69tlkNlahsN2YEy2fRLo4WT/8ViSIU2h3NaVuQhQrkkSjlPGbCGn3dG87u/zkVfM8tvs41929iqWuxUiqM73fwbcaXLipw6p6k4nJ1V3fH//5ulr1cSEW/1Np+O8KgHuW0L/55r+//VjH3raxOtO+5KzwX7rLO/0jJ2yEkLg2lMKYRqXJ9Xen/NG/rGJ5ucLqiqIaKEo+WWcsQ03qFcFILWGkGjNS7TJSbeI6KbOLIXFi041sksTlzI1dztvaNpX6QXZiLURg2xa4tsyquMn6t6QEnpkLFLiCH7liiXt2jdJKPMqp6dKU04qBVdCtrUyNcAobtEopZrzRJGKeuU6DY4segWPMYzJ33VkaW5nI2RtLkn889EFuaZxsc4js8olbXRa6FqED7RjakcZ1UnMmyWQ6N8EUIRQ0coDAS7lnu80DO0OkZRHaJivciTX758GzJeNlTRQrUpWYA0PaWFLgWBaO7WBbRqUZb8Af/uw8Sh7jjgemGKsI4ljT6kh2HLDZc8TjorM3d5996Q8u1RpTX4midlqpTn274fefM1s93fUXv/8L/Mh5YXri8Cs/8dyLRn5m3bqZVqI1yITQTxlvNLn5wTa//75xOs0qG+qKkcAkckJPmjR+aFMrCxrVlLFazNRok5nJYxycn+Mrj7TZecBmdsGj3XGJE4eZCc3GqQiVmEgiJGaEXS4PZnTCdcDLWl14ruGnlkxxHbhgSxdEQldBrBg0L/UibA5A0dtU2paZHOY5Ct81dCL0u7h2F5WkNLuCZgTdSBPFmjg1fFcpMy/n5E1mf3iuJfrdeNEJ9zzu0o5F1h5N0I013UjTjRVRoogTTZyIrHI9l/rMAeQ6ir2HBceOeIRSUPZMJ+CNq+HScxYZnZhnxwnFwXnB7KJiYSlhaTlhqQXLbWOmarYdFpd9Dh6rETojvPnVi1xx4QkOL5pWbVq3QS0ztWqmNRetflV97LRzpFs9JN3J7wT0vv0RPF8/9Iof58473qOnw8c/OjWyyV5qxX/75M752urxZb72+DJ/9pEaKq6wdQIaZUG7a07PriMIvMw+W1Y0KjHjjRarx09w764Ob/3gJEmzwpXnepy9SVMJHeLYRksrk7R0LzNo9TZuoicRutlG0GREzenfts0wLNBonfNlkV30QAo9v87VlXxskJVt6lwnNRHVMYO00IpIQScRRKlpmZCmOfXRxt6q+1Si+F8VPSS9QbrS/DyJEsQJxInpAxjHmjhWxLEkdkSWAMukPtX3epsPtghsCF3z3Z+1KeD5Fya0k2O87cMx9z0xihDSHFh2as56nkU5NBVVS22bo/MeSy2HDavhj356jj/7oGTf/jpb10NQXbOwsDz9yx/6/L6PCuvD/Oprf/I7BbvvHMABLr7stex44N3cdt9pH1q/ZrUzM730ju0H7hj96PUVyl6JaggbpizO2qg5MNvkvsc9bMt4xSshNCoxY/U244157nqiy59+cIKluQrnrjWAjWNBnKWX88ykmcWoC6qE0b3zDWG+eTMgNIOu8vmcMkunp8OAG6x7zhIxmclfZFzZyvmywrHMZwphtMIk1cTKtCNLsmRS2jtD6B6F0AM0RWcZzXyQbjZ7Pvvh4izRYyJ2BvLskiT0L6nILLGyp7aQpdhty6hMcSrZe7jM2Zsi/uBVx3nzBwUP7BjFtcCxUzzXePfjBHw35u4dKQcOlzh7Q4jnJniuxU9cGXH7Yykbt1x2olEd/a0XjTkf0qjvKLi/4wAH2HzuGwB4ZNfsP0vp2GEjfOv80W3jY42D3HRnnY3TNuefPk/r0WVS7WeRQlCvpDQqxjDfjJb5Px9rsP9gjXNmFNWSkZ+klZLP3DSymCmKyKvtTwK3A45jlAUnA6OZ8pUihKIbZzWKRdtsEdw5wgc8J5ljr1fJn0db1at2THSWoMm6PKlMH1c6pyj9voPF//xk063AdxUCc1bogTw1tCdOFHGiiLIurnF26YFcW8SJQKeZLUubA6bb1Sw0LfYfK3Pmhg6/9Yp5Xv9XHgcWKqYw3E0pBSmdrplzf3xpmft2SEKnRL3q8Lk7fS7aPMOLrrro2HMvv+r3IPlnIb79fHul9R3h4CutMzeMsHWG977wude+8ZU/fPUxYdVYPaI5f0ubxc4yX7yzRNm3qJctGlXNaC1ivNHEshb4yK0OTx6ss25E0ygJyoFpG+c5upcAmV0SHF10cBzDh3P5zsn4t+sIHLtITRROxm1tK6UTKT5/h4dO5WDZWtEaWCxsKNpye7ZUVQB3P/Iq3fePqCx1n29ehy+9srW8sCH7r/OEzssu71J2EzqpaZAUp4amxHHG7xNFEmvimAzgkjiRJIkkimxGK4J6Nc7OKKLX5nixKZhfdDlwtMrGqZBXXnmCNl0OLUrmlwwfn1vSNFse116oKFfa3LsjYtd+wcxYmZlN1x47++zvf+PcQum9zxS44RkEOICwKiCT95x2xsW/vX7zK+Yuu3Cce3Yu8Y9fcNFxwNpxi4kRwdRoxMzkMhMj8zy8L+bvPz1BxbYZq2gqJVPiZpo1Kjw3xbJi7t9hcd/2kHKgjU/CMpqt40jcfHPp5PQkzw6a6cy2lRIliq894oKSBS/IoC/c/BJDdtj+Wb+X8YP82qC1Xyo2XGFz8nc0UMI2MKXB6O+XnBkROgmxgm4KUd7zLzGZ2ChWpgtwooliE8GjxJiqlloOF2xRnHVam47WdGJBN9K0O4rlloniJ+Z9Op0Kv/iylHPWz3JgKWXXcYujcynHZhP2HHaxRZVXv2SZC86cZa4zwat+5AfmLrzoot9ebKXvGal//f6B3871Hacow0uIOnGcfODa5180+/B9ezcdbo+9fXlpm7OqZrFmymbD6ojT1x3j8Pwi4+MLfOCGCXQasqqiqJUk1ZKhMKXAmLV8L8ZzI6IUul2PUs0MiHAd8GyTvXTdvs+iqJ44ToJtJVhWilIK1wWRNQHNnYl9b3bGu/u/yQq/XP46Xaw5G/SqnyLNMXAQZJXIA12rMNnFqKvRKkEpRUdJuokgSqAbG+rVjcxBHEWarivoxmaqQhRbdCIb33UIrJhunNKKLdqRptVNabYsFpZsQt+hNB9SK1f4mWsWeOgJl+qow8MHS2gh8X1JoxIy0jjBy190cbzt4bHfmZi++MlaNfic7TjPNLyeeYADOI6tHnn0sc+MzvyIe01wd2v9uP83DzywS8yMt6UWC/zjF1IWl2r8z59qs+9oifES1MtQK1tUyzbVks5qNxMCL2KhFfPvd1TwfIvQVnhZMyHHzRI7jjCdbz1F4Cp8N8FzE1w7xbbMBtOMNRDZJpUV28D1IncR20MVCz0Qn6qaeOCAGSqMyFbuGMyr3/s1l7mTK0WplG4G8E6se34Ux9a4kaLrmj1FNxJ0IzM2JIptmi2fH7hsievv6bAUlWlFgmZbseQleNkQg5LvMbdYYnqsRSWQ/MzVKXOtWW6/r8r+IzBaK6nS+Pdpr7zlV379tef906HDByN79LRnGlbAdwnAAc4843SOHngoGlm7+gMO4qZ22/7RNaNP/umnbz3IbffVufr8kHa7TcW3sEuaRsWmUbVpVKBeTqmUTN/DwOsy3455aFfJNPN0EvzMd+I7Fn7elN/ThF5K4Juqfd+NcR0TvaXIZ55LU52TS4A9x2C/Kj9HpM5aLvTT2v1CieHovhKgVyp8zj3pqteRtZ+sUeSpczBHkqKbCtop2LGZ/24MVRnIuymuI+h4Fp1I0ulKOl2HdtfjzHVL1Lw2RxZLNLuCoKNwmym2FePaLr7vMLrks9QO8F2P2RMVnn/RAnF3jr1HZ1i3fuYP66NbP2r7M/vueeRAdOF5W55pOPXWdw3AASamzwZof+Fz/779yrOf+9bbdylXetXfP3v9Uev805rc+pDD4qzH2hHBaM1mvCGZaCSMVCMqYUTgxVhWxEdv8jmxEDBT1VmXrMxa60kCTxD4Jn1eDhLKQZdy2CX0u9hWkkXvbGWkON80mlGEuV8kL6goFEeo/oYxB6XSg3IfucQ31F8wrwYq+jyArHWDNqn2HshlQccWvULNWMNCbDaaZoq06dJr2cqYzLqKdlfS6Zp5OJ3Iptl2mRx1+OHnL/KuT46wHFm4bVNTp3WCkALXcSj7ATNTIZee1eWuR0NmJsa4+pIt6VI8+mZPvuStneWvpudcedkzDaGT1ncVwPP1kpf9EH/3rx9Jf/GnXvNHBw4dsx97aNv/kN0bvdtuDFk3ZjNWs1k9Llm/ustYrU290gZMjzxLJuw75iKUQ9lVmR9E4vtWYaSK8Z2XS10a1TblcBmluzi2RCuHJHHRqmssrRh6Yucecju7lgJpicxvYZI0SQZC1XPgDW4K83r/fjcu3S/vyi+W7BXxai2ySQhZoiYRg9lIoY1PXToIaf6UiYqJZczhlkuUZl5wyyhFrp3idSWtrkWra9HuWLQ6DkK4zIx1sHRKklostGGhrVnuQjuKEQIC3yZJa5y9fomvdCqMzVzaveS5z/k/QWn0j+6/6/2cd9HPPtOwWXF9VwIc4Bd/6seYm1+kXtO/P964Qu7cPXWZe/v18qpnL1z20Pa2vWo8wrJbeH6bA7NtkqjBqlGb0Tp4npkXFDo6a0thEXrGN25K4lIqYUyj0kazyA33Jdy7w+PFFwk2TAZZMiPirA0Jd+5QvSb6tjQAd22B45jkkkCQppo4KyqIkyyCFtqYGTqR+0sGW831vDEWWYGuMWtZ2Zj4JIEuBvyxY+S9HOQqhQd3u0Q6YMSTeJZiw3Sbl15ylLueCNj22CjHmi6OpTK7sFGZWq6k6Ymsb4lDp+vR6cagNBUfVo2mtHSX2UWfCor9xzXT4zGPHawmF58xfseVL3ipWju98Y5Dx9Pf77SX8YNvvjHPt3t91wIcoFGv5jffuP+J9/IHvzJd2XNg6u+FM/vK3cd3yWOzFqfN2PzHtjG2rm7w8iuXaHYFRxd9qh6UfAptKaSp2A9SymFMLasa+vitKW96/yo8u4zqaK65UDM90WLNRJsfvbrF+28yGU1HGi3dswW+ZzJ5lpR0Y00UJSSJifa2beEnJuLm1TZ5xM0jeJHymANn0NkY+OZgimJod00KXggzWCDwJGlqWhRHCXzwhjKtxOW0hmLNqODKC8u88oour37Rcf7gAyn/9uVV+LYpRHAzL7jrWPiuxbJv0erYtDouY1UI/BTPFlx5jsumDR0+v63N2nFJrCT10Y2qHs58bGfb/4U9d+9c+s3zLnim4fG01nc1wItr5rTXcPjgnqVNW8NfjezdOz57Q3j2mZubL7/jngfRicemaYW0Wlx3J9xyd4k1NU05gEpoUw4tyqEZY2h4d0S90mSu1ebfvzKKK8qcN61RiceRE6ZlXDd2SdNOj57kBQw5uGtlm1IAs4sdntyX4tiSGuDYksg1oOxF8KGNpqRfIW/OClnxhSsoBZp62fhXtu8TzM5LQt/0KHFscztOTcW71iClRWBLaoFmom5hC49Hdo9yzibFj1w2x813LXJiuUHZy303CsdOcG2zL6mUHOaXPK56Vso1z57lwe0uOw4EbFrjcfa6edzgWVx2vv3J2vhzH3L9ze9UaXNp06a1zzQcnvb6ngE4wNTqdQDHWwsH/uCiZ/3Mujvvvpf57ujLNy/sZHzkAB+5scvRhSqrGxDaglrZol4xFttaKaUSppRCUxZnWW2uv9vm7ifqbB7RVEMzxDZVmDHjGYAsKXAtnWnppgtXObQYqcGayQ6KE3zlsTKeto2L0JF0/Zwvm1pJ3XPwib4xq2f+Er3sauCZYbmToxHSWuTOLzuI2Gdm3MayHHxH0PElUSyzhvOWoTzZASgltLuwuOxw+HiZ8zY2eeFF8/zrjWUWOg6erXDsrN+3FDi2TejbTI44HDzhc/W5KaetPs5NX63zxL5Rrnr+s3AqWz85Ur3oN+Jkfs+G9aPPNAS+4fU9BfB8hbVpvvLA0T3CP/u3zz2r+oHN06f/+vGjd1yx+4b9PO/MJUaqCTt2SlaPOUyNQa2cUA4SaqWIStgl9COiNOKGe2s4ONR8hedK04Iiy+0KofFccC2JnwE8b3VRDiS1csrUSAdtLzPX9XAih2pJEfrKOPkS2VM+ih5s89kFgMucewt8V1MKUkaqHVIW2D9Xw008qmGaldXZdGJJN7Ky3iU2UdRPACllzFXtSLLUdknTkOefP8+nbotY7roEtsCyzOh0pWLiRAMOq8ccbn28zq49Dq+8xsYKz+Sisy68Ze06550za1c/ACf2CLHumf6zf1PrexLgAJefOwGwQ2u1A8RDcXp01W/8/OV/15y/f/P9n7vH2rpGcPqGiLF6hFIWliWoVtpUwqaZCIYkTj2qrsB3DLWw88p1SxGnihvvD5DaIrB1VsdpZjgGvqactbhoximdOKETCTrZhLA4MeOrk55MOKSi0J/alpe9ObbxpQdeSuhHxKqLxlTXtDqadseYm7qRoBtLupGN1g5Xnd9h9+GURJmOsKmCOM7GYnc9bOlgWRqFZq5jxne7lqYba44tRswuJwSezfSUxeTERema087d0S2d+MVrrr7skErZfqruuN8r63sW4PkSpnf09vby3Pbp1emLHnpcTL/+5y/92KFdt1V37n+idO+TbWpBwDkbHJJKl/f9R4ULNrkcWkzYvstnVU1hW/lnZdXmtkLpmJvvK+NKC99NTas5Jx90q02ZnJMgU0WiFFEsMseeJklMAYM+CdyQFwPn1TyiV+FvSvc8N8V1EnSSotB0EuhkBQzdWJksZCRpd22S1OPKc1v8y/UxUepnvnVTk5mkkmOzIWeuW+SFF3c5fqTCOVtjPv0Vi8BzOHtTl1KpRTuu4pQ3NK954XMWo7jzilL59AOXTNp7HPm9Dex8fc8DPF9BucFSS+8597zRfSpqnlX2xaUbtlz2D48+vjOxontHTswtVjwvZW7OotWRLLZdSrbPhlWS+XZKOzJmKsvSeG7CXY/D3qMhY6FpFGrchzKrtcz8K3aKwPi7I2X6qCSpmf2YNw7KM42i5wdUhTlp/SSPLUVWFGw2gSkJQmu6ab9KxzgETaq93bFZWPJZO25x7tYWe3cbgKNNKZqiw479HuWgRuAZmXCsZDFV7zI5FpBY9aVLLto6u3rNGTbafl1QXr9t7WhlAbQS/4mG899t67/ObwJUQkHoCnVidmmuWlt9XblU3/J3/3TzpiuvedWb12++/OFtT266LwzHOqMNi+VlzYZxm6sv6nL1hbPYlu51pHLsiAd3u3RaPlM1RcnPspc9KmH8K66b4DkJnozpdqGTQJxFb5U1TclrKYXM0Kf7FTtmZdVGtsbJCi8CLyZVijQxlT/t2Jin4sRU/qRKsNx2ODoXUvJCzt3QJUpU1lQIUqW48b42N9ydsmNflbqv0JZLvVrv/Nz3Ne676nmXPPzqn/npN99/+yc3Vcr1LRvWzVznWZ05IcR/KXDDf6EIXlzr1q4C0ymtdfzoE1i2/XYp7beff+ZF1ki9+jdlf35L8vCB525Zd9xqxYodB33GagmOHdHuSo4tpNz+cMDahmRmXDJWV8wvJ8SJg2NrwsD0cAncFqvHuvz0Cxb4+8/UWO56hp4o3eutLWVWRCEVQprihCQrTsg7XOXV/uazY9rdLh+6wePwCUVTpZxoCRol4+12HU2sUnYdEiy3fCqlOs876wg332W4dCdK2HckYsuM5gkFS906L37O+vSMczbctnaisj2N519/5ARpGAS8/DVv12vXbWg903+vb+f6Lwnw4hqbOA36VpBkaXHhF8LAa4xOHX/L5/7jS267vSd1w5kLrjyvfeHOPUfpdlNuuDth34EGZ01rNq+xOW/LHLffn3J8PiT0NOO1DmEwz5OHOtz9WJlXXAHtZI5/v3GCTmy8IxrD5z1HEfoRfthFeAl0E9qdlKWuTTc21TymISh4jhnr8b7rXD564wivuHqJ2x+FY7Nlji7ZTNRNg9ITy8vc/oDk7HUlGlWfretDLj1rgcOHLIKST0dMs2V9cnekons2bFxvnXXBtdH53vj/Uml3rtZPnv23WP/lAT68KtUawBzwywB3fOU2UiWvWDNx/Nqw1nlFLexubd2/xFnrn6Tma6ZGU0r+MlEi8d2UVWMpSrT5xK0ugePy+dsDVjUCLj59juu2pUSxY7q8Ko1ja+rVDqVgkV2HOnz1YYtnn7PMXHKC4806J5oOk418o2kAvtTRbHu0ypbVdb7v2V1UCp7TZNsDJQ7PS5rtmCjpcmROMxo6pNrmxOI4P3DNJh7aNc7Gaf/x2eXgYyNT9esvH1e3XPac5zzTX/kzuv7bAXx4XXb5cwFuOX5i/pYLRsWtgdvZNDE9r57cdUiNjExsGFs/+Xut5HG2nubQbc9xbP4YTxyUfOzmOr/+gzEvvbTDnkM1UttGKk1YgrllGKmbzeruI23+6XqH48t1Dp/w+J0fW+Tis+c5thhx0z0NOnGJkg8jlZhmW+L5NhunEmSi+dStVU7MSV7z0iUW59rML0csdMZYv/FcXmx1ufzcNYxVjr11cfHwrvVrXiI3ndGQjYrzJHBduVJ/pr/a74r13x7g+RobrQNcl9/f9sgRbMetzx4/fEd3DtatlXG9Efzm3JJ+4RpbUJvW6M6t7D1+glWjHnsO1zl7vcu6cU2ijrO0XMO1O1x3t2LvoTqnrVtmaa7GiRMeOw+2OWPa49Izm9ywzUUKzf07m/h2na0bRnjW5mWe3OewelxwpF5j/dYX8TMTNp4LSy3xRUX6FxMTHee5l26h3lh1C3TnhVj/TH+F35Xr/wf4KdalZ04CzAOfBth38DBC8Fh5mcl6KVHr18XcctP9HJ5rsnbKoZMEVII4ftE1l7xJ6APf9+D2IF6zvs2lKuWCs6osdpZpNEqsntFUxxdZXKwxM93lwvMtNmxy2HFEOVON0c8uLN35pnrVdxzbZv0qgeMFjE6dx/hqh3oZ2YrkEQG7GqMzz/RX9D2x/muo+d8la8+O2wEx2W4+UXvgcVc/6/QWB48p5pdrPLavTcn1ec45ilJpnkd3NVjsJBw6pjh7g8eOo1Jsnple0Fofedm1/71587dy/X9QhEswgCOL+wAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMC0xMS0wN1QxODozNToxMCswMDowMDeNulkAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjAtMTEtMDdUMTg6MzU6MTArMDA6MDBG0ALlAAAAOXRFWHRTb2Z0d2FyZQBtYXRwbG90bGliIHZlcnNpb24gMi4yLjUsIGh0dHA6Ly9tYXRwbG90bGliLm9yZy9IzyijAAAAAElFTkSuQmCC', 'weight': 9}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 159008000
    {'hecke_orbit_code': 18014742257860683, 'n': 1, 'trace_an': 16}
  • id: 159008001
    {'hecke_orbit_code': 18014742257860683, 'n': 2, 'trace_an': 0}
  • id: 159008002
    {'hecke_orbit_code': 18014742257860683, 'n': 3, 'trace_an': 0}
  • id: 159008003
    {'hecke_orbit_code': 18014742257860683, 'n': 4, 'trace_an': 0}
  • id: 159008004
    {'hecke_orbit_code': 18014742257860683, 'n': 5, 'trace_an': 0}
  • id: 159008005
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  • id: 159008010
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  • id: 159008011
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  • id: 159008012
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  • id: 159008014
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  • id: 159008015
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  • id: 159008016
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  • id: 159008017
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  • id: 159008018
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  • id: 159008019
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  • id: 159008020
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  • id: 159008021
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  • id: 159008022
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  • id: 159008027
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