Newform data - 338.8.a.p

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• mf_newforms •

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

  
  {'Nk2': 21632, 'analytic_conductor': 105.58613861363315, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [13, 1]], 'atkin_lehner_string': '-+', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [338, 1, [171], [1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 9, 'field_disc': 33672392048282033160992155873, 'field_disc_factorization': [[7, 6], [651461, 1], [439336521964220957, 1]], 'field_poly': [-82422805113727, 7261452181419, 282726076566, -26856295558, -155625075, 24977559, 24639, -8757, -3, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [233327013346323, 3992765117796, -1272574768572, -25873130781, 1361835243, 25538085, -534745, -8682, 69, 1]], [5, [-98431045530076819000, 2275821795816417800, 11144249096309350, -469930945307711, 1101471280068, 17743146285, -45527490, -221282, 318, 1]]], 'hecke_orbit': 16, 'hecke_orbit_code': 67553994544775506, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 1599416, 'hecke_ring_index_factorization': [[2, 3], [7, 1], [13, 4]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': True, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '338.8.a.p', 'level': 338, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 13], 'level_radical': 26, 'minimal_twist': '338.8.a.o', 'prim_orbit_index': 1, 'qexp_display': 'q+8q^{2}+(-8-\\beta _{1}+\\beta _{2}+\\beta _{3})q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 9, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '338.8.a', 'trace_display': [72, -69, -318, -1432], 'trace_hash': 918551188588863153, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '7.697', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '175.210', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '6395.186', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [9, 72, -69, 576, -318, -552, -1432, 4608, 2442, -2544, -1029, -4416, 0, -11456, -13548, 36864, -34911, 19536, 28241, -20352, -40848, -8232, 88348, -35328, -159437, 0, -219642, -91648, -144600, -108384, 432796, 294912, 216512, -279288, -950596, 156288, -827470, 225928, 0, -162816, -1008127, -326784, -1238517, -65856, 1128630, 706784, 510870, -282624, 1842115, -1275496, -1622808, 0, 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• mf_hecke_nf •

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

  
  {'an': [[1, 0, 0, 0, 0, 0, 0, 0, 0], [8, 0, 0, 0, 0, 0, 0, 0, 0], [-8, -1, 1, 1, 0, 0, 0, 0, 0], [64, 0, 0, 0, 0, 0, 0, 0, 0], [-37, 1, 3, 0, -1, 0, 1, 0, 0], [-64, -8, 8, 8, 0, 0, 0, 0, 0], [-156, 3, -8, -2, 0, -1, -3, -1, 0], [512, 0, 0, 0, 0, 0, 0, 0, 0], [265, 17, -5, 4, -3, 3, 0, 0, 0], [-296, 8, 24, 0, -8, 0, 8, 0, 0], [-139, -2, 9, 62, 7, -2, -7, 6, 10], [-512, -64, 64, 64, 0, 0, 0, 0, 0], [0, 0, 0, 0, 0, 0, 0, 0, 0], [-1248, 24, -64, -16, 0, -8, -24, -8, 0], [-1433, -39, -27, -140, -13, -2, 21, -8, -27], [4096, 0, 0, 0, 0, 0, 0, 0, 0], [-3590, 43, -386, -450, 115, -20, -10, 20, -11], [2120, 136, -40, 32, -24, 24, 0, 0, 0], [3362, 111, -93, -590, 76, 55, 28, -32, -68], [-2368, 64, 192, 0, -64, 0, 64, 0, 0], [-3975, 596, -1244, -1086, 106, 29, 66, 56, 39], [-1112, -16, 72, 496, 56, -16, -56, 48, 80], [10527, 177, -1386, -924, 45, 24, 53, -29, 52], [-4096, -512, 512, 512, 0, 0, 0, 0, 0], [-17611, -691, 1207, -580, 229, 1, -155, 12, -85], [0, 0, 0, 0, 0, 0, 0, 0, 0], [-25205, 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-147675112, -485198939], [185368088942, -877491167, 18486570818, -31591069784, 1229750590, -353222699, 4429305321, 151245971, -267831912], [-1053039442066, -6335066475, 16429358580, 35610923827, -96105331, 762275544, -2775831410, 670161234, 365074531], [-229696850327, 1034829269, -29847120996, 43795358455, 1095297071, 101882843, 23022048, -984246078, -2810455944], [269152433598, 7987050168, -9434923235, 22296283834, -387900824, 619556730, 246482650, 961258023, -105834455], [-152150061809, -4218956315, 25467139452, -31558503400, -313844541, 1294826806, -4043624961, -636996635, -1947960700], [513469528344, -13475380955, 1797752542, -13281222308, -2269765491, -1073068253, -187309951, -569299780, -1670839579], [164953754858, -11709615867, 11811528361, -15557463782, -3813238511, 865696195, 618594893, -1619727612, -446633613], [-32325541756, 316848560, -78730606718, -16885054361, 117981876, -698348839, -240112757, 446818918, -3565274943], [-313901302626, 9917315725, -1223191216, -30371584423, -3115819831, 144518080, 3192064485, -1409700048, 4753727334], [127469307822, 25804900218, 54725599831, 6326118374, -3882140122, -78211641, -4813250383, -331570314, 396287714], [-338565870528, -2269981127, 16825027343, -8434795302, 232770246, 1793429677, -790515649, -160882724, -3170739831]], 'char_orbit_index': 1, 'field_poly': [-82422805113727, 7261452181419, 282726076566, -26856295558, -155625075, 24977559, 24639, -8757, -3, 1], 'hecke_orbit_code': 67553994544775506, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1264989864354200209012667381221356, 48653456321315392654333360816206, 97306912642630785308666721632412, 316247466088550052253166845305339, 632494932177100104506333690610678, 1264989864354200209012667381221356, 632494932177100104506333690610678, 316247466088550052253166845305339], 'hecke_ring_inverse_denominators': [1, 13, 13, 13, 13, 13, 13, 13, 13], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0], [11, -13, -6, -1, 0, 0, 0, 0, 0], [25286, -1, -174, 195, -11, 11, 66, -10, 48], [32853, -39400, -49170, 11003, -303, 303, 57, -585, 906], [77345062, -328802, -1353171, 1225847, 2410, 53828, 229701, -75940, 222891], [785612561, -142370387, -233345751, 76270256, 1423999, 2660081, 1375737, -3646918, 6241920], [280636213534, -2925765438, -7700119494, 6889166002, 106450186, 252419507, 810301914, -403012282, 975800181], [6359170605309, -567308020234, -1047954359154, 420295750897, 12145317020, 15787971727, 12470411925, -19769272601, 35918434245], [1123078567869555, -18661252253534, -41460343976973, 35239987153125, 700490261726, 1193239338673, 3132462217257, -1959352402988, 4317121996116]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0], [11550979557658684610226163934612199, -1703661586745643626356181106738618, -36380562058697058325326515133020, -146249358678924135870030828970, 32193670136977269388671908473, 217940764079933098729173592, -8364266098951067159283743, -29472704939638137011040, 593725760621328914155], [-534315876112954130087494590403708, 29912580576306800376117235431395, 1855412721203291873168878022395, 50365523207910716622651918489, -2466007799099287816451934915, -41214929903128015168039916, 941675736511074827530586, 6345443057435389860181, -109930983837339971745], [-4068813005234296410780894911811171, 79720755475761812830106900340522, 14115609404257555847299978864280, -458136919816004463601792192898, -2601576547785815591248689493, 276638394757603083287305400, -2935842739181830771083289, -46672611749586541311132, 725446045426750746785], [14664758269486986323062640291791636, 9456054075439151392533660016521118, -108186555800000239025026293377243, -20356315057775628234487202086061, 217953384978441566141399431388, 10655415648787133105654495461, -117753451529575973353438137, -1617062885830763237473861, 18885702666514120289309], [-102003194783580101310443134594113211, -22782617342684725338043476518109680, -214892202078559329320797442415364, 120298852575824724242548712777312, -781351914827486010877763766271, -83293886114085966329562407766, 629681975884613441590635143, 14348258252622129119332038, -123790017648657623417907], [192397794177973425557094196616112439, -3996013858468481706914532333654104, -2663965762054326939535236556690946, 3276577705070676797296085521816, 4204219213313992420639529016731, 822279641830755434628132724, -1963449699351327432252802947, -1403314484839361147828662, 266155550122288885225313], [-1287951472263390355405602618078936390, 45162397365834181987586717243487157, 5098159283762418776638734013170367, -110492750311527163873989971774653, -4799251644454742178863016859887, 58032165081523860618245067426, 1798823274752572210017253718, -7356983451442439628186791, -214996958391096760490929], [-310654953112950908601594283164096241, 10498945628351042587851084388739194, 1389435682014786157761492640743015, -23850402523999995045100516642754, -1829233536286007189991465251277, 13125832789051965864186524815, 824084002214475565852968972, -1533025932768705375349122, -107539551773813700380864]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 9, 'label': '338.8.a.p', 'level': 338, 'maxp': 2999, 'weight': 8}
• mf_newspaces •

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

  
  {'ALdims': [23, 22, 20, 25], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [7, 7, 7, 7], 'ALdims_old': [56, 52, 55, 52], 'Nk2': 21632, 'analytic_conductor': 105.58613861363315, 'char_conductor': 1, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [338, 1, [171], [1]], 'conrey_index': 1, 'cusp_dim': 305, 'dim': 90, 'eis_dim': 28, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 5], 'hecke_orbit_code': 134218066, 'hecke_orbit_dims': [1, 1, 1, 1, 2, 2, 3, 3, 4, 4, 5, 5, 8, 8, 9, 9, 12, 12], 'label': '338.8.a', 'level': 338, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 13], 'level_radical': 26, 'mf_dim': 333, 'mf_new_dim': 90, 'num_forms': 18, 'plus_dim': 48, 'prim_orbit_index': 1, 'relative_dim': 90, 'sturm_bound': 364, 'trace_bound': 3, 'trace_display': 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• mf_twists_nf •

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

  
  
  • id: 260783
    {'conductor': 13, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 9, 'source_hecke_orbit': 16, 'source_is_minimal': True, 'source_label': '338.8.a.p', 'source_level': 338, 'target_char_orbit': 1, 'target_dim': 9, 'target_hecke_orbit': 15, 'target_is_minimal': True, 'target_label': '338.8.a.o', 'target_level': 338, 'twist_class_label': '338.8.a.o', 'twist_class_level': 338, 'twisting_char_label': '13.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 260784
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 9, 'source_hecke_orbit': 16, 'source_is_minimal': True, 'source_label': '338.8.a.p', 'source_level': 338, 'target_char_orbit': 1, 'target_dim': 9, 'target_hecke_orbit': 16, 'target_is_minimal': True, 'target_label': '338.8.a.p', 'target_level': 338, 'twist_class_label': '338.8.a.o', 'twist_class_level': 338, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 8}
  • id: 260785
    {'conductor': 13, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 9, 'source_hecke_orbit': 16, 'source_is_minimal': True, 'source_label': '338.8.a.p', 'source_level': 338, 'target_char_orbit': 2, 'target_dim': 18, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '338.8.b.j', 'target_level': 338, 'twist_class_label': '338.8.a.o', 'twist_class_level': 338, 'twisting_char_label': '13.d', 'twisting_char_orbit': 4, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 738025
    {'charpoly_factorization': [[[-8, 1], 9]], 'hecke_orbit_code': 67553994544775506, 'p': 2}
  • id: 738026
    {'charpoly_factorization': [[[233327013346323, 3992765117796, -1272574768572, -25873130781, 1361835243, 25538085, -534745, -8682, 69, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 3}
  • id: 738027
    {'charpoly_factorization': [[[-98431045530076819000, 2275821795816417800, 11144249096309350, -469930945307711, 1101471280068, 17743146285, -45527490, -221282, 318, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 5}
  • id: 738028
    {'charpoly_factorization': [[[-72154520675189771500830392, -551431932851193762003660, -940216821264291643940, 1841852482018961259, 6032918473641760, 1545095544098, -6248113640, -3601689, 1432, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 7}
  • id: 738029
    {'charpoly_factorization': [[[-816970426043185113634398382477, 2485149153552964887308385260, 235072906202659016816896, -2602154104918557629525, 322195406830721283, 761141004716217, -78321009621, -72203630, 1029, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 11}
  • id: 738030
    {'charpoly_factorization': [[[0, 1], 9]], 'hecke_orbit_code': 67553994544775506, 'p': 13}
  • id: 738031
    {'charpoly_factorization': [[[21779537036978315666849685998523842753, -217385056209632823141587683843844, -1361673650061307214241507612148, 2434439873528672324654263, 17039705004136664860299, 266599317466694111, -56473676371279, -1484038164, 34911, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 17}
  • id: 738032
    {'charpoly_factorization': [[[-5664885895259607272225742271203731532883, 1915811087214459058781955065885857864, 98900520145746940787126053382396, -8048688937324389985936278617, -229155192435609708544843, 11321091161708757681, 147209622860937, -5902735086, -28241, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 19}
  • id: 738033
    {'charpoly_factorization': [[[-3885813598241960659523772178863200562296, -688172800183668457184126533876405204, 70234014034169090688868504146760, 2809825715649170268158664591, -282023773381210136180100, -679250104545910065, 294631596010256, -2006824843, -88348, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 23}
  • id: 738034
    {'charpoly_factorization': [[[5256347084065718059495134042197735057960070296, 97613416430617269796761458332521811057292, -2911028873847926604483123472113310646, -25618785971777327640982132564019, 354540053366041233429007676, 2469681500014362878838, -14274667755996220, -94091795107, 144600, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 29}
  • id: 738035
    {'charpoly_factorization': [[[494237888764463910268178364397816581885056024, -89048561326454769207917346007228401355292, 2676279576815568776722241683786906608, 13867949013179087983060977504515, -601628413664456595643739816, 454534890139420715922, 31730376894634452, -51216478177, -432796, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 31}
  • id: 738036
    {'charpoly_factorization': [[[-1280979487158622317256024354693693313831827399624, -26763703617829860761869903452107897909000920, -24409083288427963251823254897350418890, 2354742206753065864052230103208465, 12534153931899266741876709320, -18334322360422443189115, -205250323968704658, -109560857910, 827470, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 37}
  • id: 738037
    {'charpoly_factorization': [[[-15742180799042303146702126834524727262851453656317, -388374662978833771907738288496123670647824548, 652888735585127666824554197426022018762, 22707016118674627937787987851667577, 56523587103782032835331248882, -136625855268204449476693, -616632046556701246, -299960355137, 1008127, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 41}
  • id: 738038
    {'charpoly_factorization': [[[-309724080288698247276582800920468612587025763136793, -3016119294482322425172355866024986372327048260, -826469243748079591754407662504500414627, 64568958467812423999373235114460063, 141019948615245463280615115249, -306884880053905682365866, -1157484958389961956, -492176875997, 1238517, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 43}
  • id: 738039
    {'charpoly_factorization': [[[-2785516090669769531964907046295626815499789615046904, -10909043212889298399897308433821468092863902476, 222265047688707078069648193495614900730166, -302078268283404927991021466361808273, -1001399530275821759009536340226, 1630586989783608190838613, 1321311818378057192, -2354316908326, -510870, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 47}
  • id: 738040
    {'charpoly_factorization': [[[1218355810898383730434405344590293425059413941302728, -87323190047503883702620954078587272754313398764, 1036031926271654713772248706527486613299376, -2163826141994096508436215105439914803, -1743861316819428158672439953652, 6290380537228917686201750, 498894360736047690, -5278771233499, -187294, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 53}
  • id: 738041
    {'charpoly_factorization': [[[5684547146273051708101998020511927487643112903597323513, 3792782214064443454290255879507056769905358165764, -36427203149823582430061538328393376715970286, -22632084924071568977369711084320852733, 63164354087765533586427553049108, 37453433635020891648044143, -24160215620741246914, -11866625214583, 2295715, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 59}
  • id: 738042
    {'charpoly_factorization': [[[-76295658259821896309240321158478039330575370034644058688, -596126011726408461301064956540600677840262055302864, -392639954324586434460280285897998619240412348, 406291455545942497162965277463409661205, 355774770158412155442177299608806, -43854497368119028193978703, -81945943023348838398, -7530000389534, 5531404, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 61}
  • id: 738043
    {'charpoly_factorization': [[[-1596776459957507462756016896743975364885805448757297293783, -1454502015180026198740877848168469171482046644540748, 1480116309507381201633882151880643488496338999, 1675919268606466481080344361145080743399, -90557352646992376196032234930397, -469720616080072511234853878, -105509466064958017908, 23174574660691, 10612803, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 67}
  • id: 738044
    {'charpoly_factorization': [[[75665733573292892875569132094461285161327954972992464824, -586062120821119584240939875050234414091701176026148, -698791405758174829229679005063678023244945276, 799245877446327312033831799653210997475, 440924067348043020678493224160456, -258523711525316386093640762, -111737042167941069776, 19832736473923, 10945560, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 71}
  • id: 738045
    {'charpoly_factorization': [[[81972991379043716101050241773585349453598871594091748749, 109894257335956086580713111688027953352976027706314, -211190369994300567938393020039503699430908543, -207220291748125151808457283198748003189, 107622852337441538191178858234807, 104254702595270747302445812, -16121357487035193282, -18200071532275, 596069, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 73}
  • id: 738046
    {'charpoly_factorization': [[[152451677093036475844870102677360017480077272136306399068584, 74159953661737386278362922849385225764695846319871240, -47206489939208236180547842812542570454937384306, -26431785363565863013939447191124583970133, 3041635869563418929095037284994132, 2542526710153288482310837326, -13215854017204999838, -87165384383369, -1242434, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 79}
  • id: 738047
    {'charpoly_factorization': [[[41472418521064616197821262472839203296676391140398402441467, 331198541669894888707891905825990088216798022746620448, 706865959177857825060340150699235702470937151733, 292646933048343653790075378112312685656679, 16885189720055245310539352948673305, -11102683487218780502480584186, -1958232658717399250516, -10182963217953, 17906273, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 83}
  • id: 738048
    {'charpoly_factorization': [[[185334045597998570703993498620056216567009120003236073696717, 453006778982840364210612826976987917020562125840478018, 184855245790914569686472367566791640798400582877, -69742226605117990700870650865956344383301, -58833947522172695785409159374571581, -11852745209836434166813417328, -173453638505519028770, 225112085220877, 27441637, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 89}
  • id: 738049
    {'charpoly_factorization': [[[70230847458143311047401111880968714142518596609243759425112811, 10272290588560771406979593597595845410201277869949263742, -9668807850459205242617923344542681836575647959041, -946669920864645711518378164935837788265357, 314659098037700089168623715931251945, 25070053765124527500545022808, -3804540629486223279582, -262857668911471, 15203227, 1], 1]], 'hecke_orbit_code': 67553994544775506, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 1, 'hecke_orbit': 16, 'label': '338.8.a.p', 'level': 338, 'portrait': 'data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALgAAAC4CAYAAABQMybHAAAABGdBTUEAALGPC/xhBQAAACBjSFJNAAB6JgAAgIQAAPoAAACA6AAAdTAAAOpgAAA6mAAAF3CculE8AAAABmJLR0QA/wD/AP+gvaeTAAAACXBIWXMAAA9hAAAPYQGoP6dpAAAAB3RJTUUH5AsHEwErAMEvtAAAABBjYU52AAAA1wAAANcAAAAQAAAADnCbpecAAIAASURBVHja7P13nFzXfd+Nv885t03bDiw6QBAACfZeJJLqxaq0JdmKJUvu/sUt5UnixHkSy37Zj209dpxmJbYkW3JUrGKJkixSlNh7bwCJQnRgsdi+O/22c54/zr0zdxaQk9jKj5KTeelqZhcAZ+bez/2cz/fzLUfwfx7fs8eXv/EgUorJPQdPDJvUmA3jLp4refpok1suGxM3XFRdeOCZlA3ji+NX754yzx/cSOBJJsfbVCup0HLnCpiZ8Q03A6wHloGOEOKV/mo/sA/nlf4APyiPQ8fOAJyndTppELrdifirr3yVnRtOs239IoHyOHLqK/GSueojndbSOxxh4qkzHpNjgrjdpbmSeFNT8588OSUQafdnTg61oumZedaPw4luxFA1dbvJsb/+j5/e/5GXTt0m/v1v/uzvz0wd/VKQPP90a+WAMvgghFTSnQGOlqobXulT8gPx+D/U8F0eew7MYSiNuBy5Jaw/hyNVPLU48k9aXfkmIQxRnPDMM89RLS2zY0Od5abi5GwJdEgSJ4zWDAdOelx8Xsr0nGR0KKFW8Tk87ZDqmImq4PRCzCXbNS+flIwNaTzPIwgcjs5Jlluwa23Czi2jXLD7MgwujjJ0Ivc7+452/8iY2H3tzRdz/tZND0C4LMS6V/qUfV8+/g/As4cxpwHe0mjI86enV/S/+YNP65+5dfS8pfbGf9ltHaYaeBw9OUOzsUAYOyy1JanxCFxDzTfMNhJenu6yYSxguKRQImZiyGPnZkW7C0KGTM05dCM4vSBQeHTCmPM3GyZHW0gklXLEujVNDhwfY3G5RCVI8Z2YdldTb0miJGV0dIJydQOO0+GSC87jqf1zv/fmy08eHd/y89IJRmWjLQ4Dd164fc0rfUq/Lx7/2wP85OF7UVLccno2ffPCyun3tjudC2qe4ONf2s9NV64wNxdwfLbNpglF2YeJYc3Uko+SBik060dSTswGVMqGpw+HtENB4MHCCpw34VAu+UxOJNxySYOXjg7x9H7BvhMJN16csmFcU6kINk8uM7+sCHzohIZnD4xTLUmOzHqsG+0iBXgq5cyiYqiSIEnZsDZmfqFKyyS89ZoSh+YvY/PGlLJfPiDE+i/XO+rbQvDAe9/1mlf6FL+ij//tAN5p1wlK/ujJU/P/zx9+4nbv9OzL6fvfUL1KJt7VX71nBuVO8e4bS9z15CidtM6br1E8+FzA9k0dWh2X6SVFGAt8J2H3ppS1oyGLTcnzR4aIE8HODV1mm4pLt3d4+ZhLo+sQhXDt7hYHT5WplSL2Tzlcv0sSxSGNrsPzxyVXbE2pN13O3xgRxZI9RwULzYB1I3DB5iaeI4liOLPk0gwTdqx3uf85wxuuadLtjPDNx9q8/eYltkxs5IVjmxCq9fTbbzj5zNYtlyp//L2RdNf+utHdpfGxoVf6Evz/9fH3Psg8fvwEnuuIz33jYSq+UZ/96kMf27W5tWt+evam0yem1PG5JaZnjnPeeI2R0hAvnBgjEctcdYHhzierPHmoxdZ1huk5h/VrDO3ThtgYwtjl1Lxk7ViIEIadG0P2HXXwvQ7b13nMzLuM1ATX74554ZBmz5Ea7bjJlsmIy9whTi/A8y+X2LUlYfM4HJkVlPwYhOLlKQdDjDQRmyYM1RIoEeEql3oHNq1RHJ8WXH1hk+FylSf2CoaHYy47b4jn9yvuf+ooF+5YutoV8dUv7TvNC8duS3fsWLv7+kuCg/ue+9wvGp2m4xvfjNGxWbd+0yt9if6XPv5eAvzMmTnAlUrMB8/c9wvhzmv/+J8lSfoTUfpivPdYeGHSWAnGPI/JqsPhUy4vHRNct6vD5TuHmVku8Z2nOvzITStcvn2Me57zOH9Tm8nhKsenE669IOLAKY/hSgxIXjxeZv2oZnHZ4ZGXUh45BJduMezeJFlqCh7aJ3ndxTHDFcVys8qpMw4rDYNyIz701mVOzNRYaQqu3NXl0vPncRlhZmGCU/Owe6umE0mOzfiMlB32T0l2bYJmU7JrywLb1gfc85TH8cUO77lFM7c4wt6j0IgSLtySEkXDPPtSwgPPH1CHp/e9ZmXWv36xFVz7plfvcqOw+992v/Wf/8EL+476WydHumGU6LXr/v7pdvlKf4Dv5UNrgzFGxvijB46ceEunvXRw3XkfPPy5z3/hX3/zzscvfmzv1BVT88cCk5xh3ZqY8za67N7k89SLI3zjMc3GyTpXX6CYmh7mL+5W7DqvwU0XBRw+6bHYbrNuTFFvGjZMRIxUYKEhEUZwcFoi3TbXXtymUkqZXQzwvC6+UtQXJYdOBqQmouxrOpFBOZodG1zGh4aIY0mYdFg/7NDqGJ7YH5PS4fyNMcZIxmopy03F6UXDaAVmFxRjIyucv8HjkeeHePFUxI+/ucXm8SGe3udwcrHL217d5IYLSxw8PsLJGZirC5baiyBfDkru8SvmTz158bfv+Mt//dv/+H2H6/Xlg2Hn6FvWTKpRY4w0xrzSl/F7+vh7w+CHjy1x+Nj81qh7ZGOalr782a9+e+jGCw5Udk6CJ0bYOqHZd7jMiTmXK3fOMFprsGltieWGQ7Pj8+W7q4xVG1y6w6EbVnj4RcNtj7R5z011gqDKs4dc1o+1GKt5nJp1aHRS2u0OlbUusXYYrSjWj0huvrjDc4cSHCnwvQS/nPD0UUWl6rJxPCJMYMMYXLFrnnrbIUxGiLXD3uOSF17egq8CfC/FGQ7phDBU67ANaLQ8Ts2ljA23mRiq8u0nPPaejLj1NS02Dtd45IWAPce67N6+zPtfm3Lo+FoOT0lOz4cstRM2joW88UrJkVNl9h8L2HNopvbg3pO1lw/dxy+9b92XlpvvrHfCg++95KLzpoxZOC7E+Ct9Sb8nD/VKf4C/6yNODB/5yEd27dnz8CXLy8tfeP6lZ/+v9vR3hh57ftGL9RKXbJdEUZkodlBGk2rFQwc8tq1vcMV26EQlMIpOR7HUThCyxUXbFEOlgBPTLoemQ9aOdtmxweXkmRKLrQTHMQxVNNvXSRZWHJZWFPWWoRtFtLsOo7WYE7MOcdLl5kslOvW5cucKa9cscffzKZ2uIXA87n+2zObJNmNVycl5xWjVZWw0ZcNYQq0sMEZx8GSZVEe4TsqaUcFwyef5wwLXb3DL5TFD7jCPvBDw0okOF+1Y4pqdkERr2XPI48hUzAvHNddctsivvDtidn6SI1NDHJ9WnJhOmG8lXLN7gbAeev/5M/trOzc3f1IQvOPp55564AMf/OGZz3zmq6/05f07P35gGbzdWsFxnB0nj7142ekzzX/0wt6jt7zw0kvsObHIP31vwo2XeEQmJPAFEyMRk+MB3cglSmK6Z0p884kKN1y8yOU7FcaMYIzL84dH+NTBFu95XYMbLowZH67w9P4RvvNEl3XjXS7YIlgz5HBk2qXdjWm1od4SOI5hw3gKSiJlRKctObMcgC6xZiji/A1tHtnjE5Lww6+OSaMyh6ckEyMOG8YEWifMLzs0uiGd2KPZ8tg0HjJW66KUxHEEcexwZAomRtpcf2nC+hGHl08M8fABmF5qcvWlTd7/mpRT05M8d9Dn4ImE546mxLLJ268N6XbGOX6mytSsw+xizEI9pZUY6u2UJw+mhGYJ3T6innri5K5yZeIzMzPubzz77F5vy5YtTydJcmhycuyVvuR/q8cPJIM/8swpphb8rSvze/7d8tyLv/HII49tffSpIxybTpld8dlzPEGIOrdctcIlWw3dKCCOXVLtYhC4aE7MeBxf0Gxd12ByBMp+QOA6KByeP6KYWelSq0VctE2za6NPsxUwNS/wnJjYKKaXXabnNY1I4DgOa4cTZpc1x894jFQlAoc1ozFLTcMlW7tIWebMYpmdG3xePuFzasGwe2vI7JIkTlw6kWLXphghDM22ZO1wwsRoyJrRCFdCva3wfdi5UbC8XOWeZ0ocmu4yOlrntVd1uH6Xz5GTa3j+oMdLRxOOzkdUh+v89FtaXLx1iGPTI5yccTk9l3JmMebUouDoXErZX+LmK1d42w0Rm8cr6Bimz3Qmp+bkj80sdd9bqaZbdu0YfewjH/mlld/8zX//Sl/6/+nHD5QP/p3HjxCllYk15UP/yOs8dsmRE91bfXOQM/PjHDihOD0XcXpRc2wOzqykbN+6wm98YJHrdlU5dnqCE2fKnJpTTM+lnJyJOTqvccot3nNTi7df63FyZoz9x3wOT2n2n4xJZZdNayJuvESzZY3k5EyFU7OSpYamm2ikhJEqTAwlLDUcGi3FSC3CEQ4jtZTAj3liv895k5qJkYQzCyVcpTm9qFkzYjhvXcTj+308TzFWBaVixiuw3BIstgRraprRWoyUEEaKpYbDiVmHk/MJWya73HBJwsYJB9IyB46VOTJl2Hci5cRiyFtetcyP3BRSUiOcODPCsWmH6bmU6fmYE/OGA3OG6y6a5Td+YoldGwNmFkY4fmaY03MlTs4I9h3tcnQu5C037yAStdve/8MX7b1s17r/AOG8EJe+0lD4H378wDD4Z7/4dWS8XHv50Mv/5a++/dT/bzTYs/vC9WdwnYAo8YkSB6MFUmjKrsF3JSfmSzxzRLBjQ4PdWzXgAgolHRwl8ZRhbsHlwJSiqztcsKXB9g2aiRGHyREPT/gs1n1OzQiOnRHsOQ7Hz0TML4fUmynd2CXwPCaqhg1rYoRI6YQOWydjXGWItSBOPRYbkk7o4jkCYTQTw5rxoZSlhk+jI+gmLsttweSQZrGuOTmrCFyPyVHYOBGxdqzLmrGQybGQjWsNmycVF25yKakKx07WePxFj2dfTthzIiZVTd726jq33mgoqTFePjHMsWnHMvdCzMl5w6EFw7UXz/ORDy6zaXyIY6cnODkzxMxCwJkFyexiysJKykJT8fiLiwyXT1z4qp1TNy0viK3HjvPtX/z5H43+5OOfe6Uh8T/0+L5m8Ln5JhPj82hd+l3dPnTjnme+KW9/yLvxjofOOH6tyz989zKXbi1z4swop2bLTM9L5pYSFldiFuqa2brg2CKsmVjhtz60yNU7ypyaHWV6rsKZBYeZRcPMQsLUfMpcM2F4tMurLmlx3QXgyRK+8pldCuzfXRK0Q0gSTeBpKkHKyFCCBk7MJDRasGWtS6UUYowA4dHqaDZPhiyuOGCsFFlpQZiAwbBUj9iwxqXZUQhlEDqkFrhsXtdlpS04Me2QaoexmqQaCHwXkkTQDiUzS5Izi4bZ5QTf74KbcP3uFjdeJJiolVhcrnFq1md6AWYXEmaXEk4vwZFFw1W7F/itn1hicmSIqdkR5pZKzC97zC1L5hdTZpYipuY1Rxbgoh1L/OLbI5QZ5qUTG5MH97uPfuA9b9dXX7rlEeDXt2/+/nZbvm+DzBef/zPWTFSZnV38nXsfvfOfTJ+833/txQ02ja3l6l1V7tvj8vl7Qnb9RJuJ4TLNjkcYu2jtIBBIGaNUiiPh6OIIH/mM4Hd+epYrtkVUS6NUSlWqZZ9q2WW4pphdVMwsO9zzWMAdjyTs2NTmgvMSlpY7XLgp5P1v1sSJQmD468cD5uoBpTTk+BlFq1Xl0vNT5hoJ+w+67NwkOTQN1++CehMi7eA7EeMVePl0iXIpxlcJQ1XBShOuvbDJkSmfnVs0x6ZDXjpi/3vupi5HZg1D1ZClRsQ37yljhCJNU265vM0NVxhmVlyu2N5l+3qXJK7R7pTYfzRgZkEwv5wyt5wwu6Q5uSSYbUVcvnOR3/hAizW1UU5MDzO3FLCw4rKwolispyw1YuotzVxD4vgdfvz1LdaNjHPf06M8tW/J2Telbz740idwu1vDP/6KG/zx576kk0RH/+hDP/ZKQ+acj+9LgD/96BfZPXmZ+va3/+u/ffKRP/21++6dU08dCblsa53d5wVoPcTxeUEYG1y3S8XvMFz1iROB1i4IhZCgpMCRCZ6jObU8xL/4E48bLlriR29eYNv6LqNDNcaHS8wveUyOuWyqKxbrDstNTX0p4J4zhnY3Yd8hj6de0oDAdw1Tcy5C+phumfPXG9avaTO7HDK3WOVVFxvKpWWarVEWGilRVGJsRNPquGye6LLYCpgYhTBUrBmWxGmH2aUSJ+a6zC1XuHxnwpmlFt96wmPDWI3z1sHmSQe10WPjGvBcjRCwZa0NZpsdn1Z7hGOnXJYaiqUVWKxrluopC/WUmTosdlM2b2jxS7cscMMFDoE7xpHTNRaWA2tzNgRL9ZTlRsxyM2W5BYsdgfQTAldz5LTD8y8n7D+tGamucMOOLvuOyNdcuWPyZMVpfqyS3vJbn/7cbemHf/zWVxo6Zz2+ryTK1MmXKZVKpaNHT20+ffL5993x8NRvn5g+wkVbfG5/skRtZJnf+ckG500G3P+C5tF9Df7p+yKGS6Ocmh1msV5iccVnse6y3IDlhmalmbDSTFhqGGbrgumWAdHi1lfXees1mvPWBURRmeV6wErLo95ULLcEzbagGxqixJCmoKTBd6HkG4ZrhjWjMY7b5ciZiL2HfXRS4c3XRjjuCs/sH2LrOvjWkwmvvthnrt4hcBRJGjM6Akns4rgJi4tlXnVFg289VmXbOnj6UIhLmTddo0lEh71HUo5NBTjSY+2Iw0hFUPIFnidQAhINUWzoRtBsG1ZammZbs9LWLLYMnTRly8Y2b72uzq03RqCrLK4MMbdUYrHustRwWK7DcjOl3oxZbmqWGpq5puToomRiaJF/+qPTPPTCJPc+O8L2jQ1++6fnGSlNcPvjPrs2LTIyspsT8+f/35dctOtLY2s2nYzCTueySy58paHUe3zfAPyeRw/QZcwbd4/95NLM4Y/d+8Cz4vCppjy5YBDS0Gg7nKrDpTuX+Lm3LfLEXsGT+wW/9TNNXnWxx/zSKAvLVZYaJVYaHstNh+WGYKVpaLRSVpoJ9ZZmuWWYawrO1DUjw23ecFWT6y9I2LJWUSu5NJoBvisBRZRItBZoA+0uIDQj1S6HThu0ibjr6Qphu8T5GzxuuKRNrFd48NlhLt/hcmimRX25xnWXtLnnGZ+1o4b9Jwy/9O4G+4/7rB2V3P2s4oYLFUvtBkdPjXL5zogH93ZIwjLX7/bYvqlLJ2nxnWcUpIIjUw61soMjoN2RaCNItSFOAKlxPE29ZahUYzatC7nxwjZvuDJhrBIwuzTEYj1gue73zk29BSvNhEYzYaWVstI2LLYkpxuSxUaX1182w2/+3DyPvlTlkT0lfuZtIZdtC5hdHKLRBYnD8ekqc8sVPbbuYnPV5dt+8eJLtnxKd5YiVf7+cFq+LwCepl1p0tbbD+z56vl7DgcfXTj1tHtqVjG/nLLcSFhuGjoR1EPBmaagHmqSJCWJY268eInf/blFrjzfZaUxzPxKlZVmwErTZ6XpUG8q6m1otgyNdkKjldLqaOptw3xLMN+COA25dEeHydGUVtvwlutCtk5qklTiSEMUwwMvBJycC1g3kvDikQB0mQs2Kq7YpfGDNs8cajO/UOGirRVqw8s8tsfl6h0Bi+0VlpdrTE4antyv+PHXtnhqv8PGNS4LrTrLS6NccWGbx15MGS0Nc9H5LebqdZ7cN0zJqXDVLsPOzV2QLV44JlgzGjM7H/PgCy7dWCElpNqwdV3EG66LaLYU60c0V+yAKCqzVC+zVPdZabk02op6S9JoQaOd0mil9rmtWWnDYltwuiFodLrcuGue3/7ZRW64SNIJPeLYo9Eus1Sv0Ox4tLsuyw2XhRWHM/MpJ2c6vPuHror3nfH/xc/8g7cfHqmVvxl4vn6lsfWKa/CVlQ6Ly/FP3P3gM3905sTe0bWVmPERjyRVCClxHfC9lGZHE3Q0FU9QDwXNyKUReTx+0ONfftzj1lct8f7XLrF1XczsYpXATSh5PuXApdJyaJYk1Y7LUMWh3U1pdVLWhppOaGh2fZbmA6ZOGaJEc3omwfcNIPCUwZGCdkchcEnaDpdtFWxfb9i8oU2YNrnzKcWBwyO88UqfKy5c5i/uNHiizNYNbfY8ptgwrBivtQlUiSh2mWtCJXDYuFbw/IGIK3aWuPnyBT59ewfPrfL6aw2u3+beJyO+9USFfcdKnLe+zNZ1KRMjEdvGYy7emqKUxlEGMJR9n4lhnyh2abY9Xjzk0uo6tDuKVlfS6kCra2i17XdvdlJaHUOjo1npCOZaitkVTaVW51feMse7bwy5fHuZM/MV2qFHJ/RodzyaHZdm26XRdlhuSpbqsLiS0mwLPv/1p91rr/L/KFwaX5KVm/9JEoWfdjz/f1+A67QJpD+z9/nHfvc737l39IXDi/z6h2JGK2OEkSJKHcBFKYHrpHiuJugaSq6mFgmGIkHFdXj+8BqeO1zh5ek53n1ji1ft7jJcrbJYr1BpBNTKHq22QzO72J2uQzt06IaGbqSJYkMcG5LUHlHiYTRIJXAdQeAJhquCkSpMjms2rm0zPlLn28/AQ8+5SD3EG690ueyCJo/si4m6NW64TFDvdJhbrHD9Ts34cJuS49NNFPONGKUFl+10KFdDnj0YcNMVQ1x3aZNnDyowQ1y52+On37bEPc9H3P1Uhf0nAzZPKCZHS4xUywxVoeSD6xiUBG1g/zFBmgriRBAlEMbY7ximdEJNN9S0u5p2qGl1oBHCQksx24TQdHjd5Yu8/cYGP/76lDStMrNYptXxLbi7Lu2OQ7OraLYVjbZ1gJYbVt7MrAgqwyHXnDfL44/cP1qa8P7fW266wVmuNz85MlT93w/gp6ZXmF8SP/21u+7+3U3enWuu2alw5SiBN0u1FFGreESJxGiJFC6OkriOdUR8RxNEEISakiuoepLFdoW/vM/n3ucavPriFT7wujoXb2szNlxmcaVMs+PT7rgZsJU9IkEYS+JEkCR2qc+rRZU0OA4EHpRLmtFqzIY1bRJaHDod88UHA46eqjDsl7h6t8P1lzR48uU6dz1e49odAZvXtfncfQIlfGrVmJVWiDagBEzU2jSaHjop8fZXz/GFb5XZPhvw1mvbRPEiD+4dI04Drtm9hrde3WDHpjr3Pttmz6kyLxzz2DgqGa0Jyr7Ac+1NKAUIYdDGlg3HSXazxoYwtjdyN4JOBM2uYDkULDVBOF0u37XCB96wwqsvShivlVhulqk3S3S6GbC7Du2uot21BNFsC5ptQ72dUG8lNNqaZhdUxWXvofU8va9DU9y+5uqLFn53/ZZ3GJOs/Jlwhv/3APiff+qzHO2U+fTX7/rQ5qHOR+984PnxX/ihY9x0xQTnbyozPuyjjaESJESxRGsQQiKlQkmB6yS4jsALNZ4LQWQIwpSyI1jpKhZXRvjS/RWeeLHFDZeu8IHXr3D59jpjaYkk8Wl3A1odl07oEMWKOJEkqSTVAm0EAoMUBt/TlIME34vw3JDTiyG3Py05POVxbGoEpX22r/O4cJviygsaKH+evUeqbBguc9F5MDmxzFKjxsUbJIk2fPspn7AtGa4kvOmaLt98MObkTJVd57ucWeny0lGXTWtHuHTbPI/safLYS4Iw8rhg2ygXbPK5YGOTI2eWOHwanjpQ5tDRCmVH4DuSim8IXJDSBlXG2Js1SSFKIEoFrVDQ6AoaMUQ6QZsuV+1o8IE3NHj1xSnrRj26YY3FlRLNtke769HuOnRClYFb0g4F7a6g1dG02inNdkKrrWmHBiEEy4sutz0gOLGoGR6Z5oVn71qzZ1/zoxfvIFmZ/pO/ePzZId78tn/w9xfgjzzwed77KzP8wa+t/QePPn/yP375ucPDxxY0Wlf44GvnuWqHR5r6tDo+lZIiSUWPUaWUOErhOlau+K7Gj1I6ocF3DSXXUPFThkuCZuiy3BjhKw/VuO+FLmtH2rzvljoXbOrS7bS4aJth06QijF3SVJFqicnBLTWuk3Ji1nBsRrDS0XzjkTKnF0YwkctIoFg/5rBl0uG8DXDR9gZaLvDxb1ZYWhri2gscLtpe594XBCJxWTMiqZQT2rGHNBKMRDke9a5gdkmw25S55comjz5bYv24x7UXjfJTb1vgU99q8tTBCq2uy+JKlW3rS+xa1+aanU1++KYm00tLfOMRn8W2z4kzLqdPe7hKIKVEINDGkGqItSFNNCNjMZfsbhOGMRdsCnnPLSFrhhSjVZ84DjgzH2Sgtjd/p6vohJJOpOh0BZ3QZnI73bQXwzTbmmbH0OwKOrFgJRJMNRKuvnCZD7xumd2bl5ieXxnft+/y/xia8+O33zD3+U986i/52Z98/98/gD/58Je44PwrxG3/+bH37t0/9Yml2anyeOCRDAkefi7gseca/PN/MMtPvLGF4wyjjUBra4UZQAoyBrflo66r8UKB72q7/HqGUmwoR4ahIGWkJGhHkmZU4dhUhd///CjoBJEkXHlJm22TEUkC2miMsUkcKQRSCRzX4+BJj/2HAyqBQ9WTjJcFE2OSNaMO6ycUW9al7NqyQioW+U+31Thxcphrd7pcsDWlkzR5fK/PcMllbMgwXI0ol2SWiJLUu4qllmGxnlJvlXjVRSs8vb/NgZOK4VrANbuH+dm3L/LHX4NnD1dodQwrTYfZpRqT42XWjHTZMtbln723Ta1cZ88xOHhK4roGpQxCaMDY/xlIEtg6mXLDxQlp7BInPsaU6UYuMwsendCCuhspwlDRjRSdUNCJBN1Q0g2hExm63ZROmNLOtHyza2h0DY2uZLYtSeIOH3zLDP/ix7roZIj5pSpLK2VOzs4NNxPvEy+fWpecd9kbv/yxT37V/OLP/PDfH4B/4Ytf4KG942q5/uCtrjnzF66eCS7YGlAtxQwvJ4yswMmlIX7/Cx7anOIDb6gzVJGkWqINkMkGpZQFuBL4rqLrSsLIMnkQa8LYEGVBYzWBKNaECUSJoBtLwtQnTgMOHK7wwgFIjcFC22pjV4KnbM1H1YeL1kGtBEMVyUhVMTbssGYUNk+GrJtYITZL/KfbhjhydIgrzlOct1GyfeMy97+UMLs4xJXbJCM1TeB18KWPUYIklQhjSNKI5VbA7KLLFReUuGxnk0eeDVg7IigHVa7YqfnlWxf5j1/TvHS6ykpLs9JUzC87jA9XGKmVGKkNUSvHTFRitlwR4bsJrpOgVIoUdukz2JsqjhVz8w5xoogTRRQrwjh7jiRhLAkjSTeWRJGgG2FjlMgQRppulNINLZm0u4Z219DsQqMrmesKtO7wU2+d5h+/J6XbWcP0fI3ZxRIziw6nZjWHTx4tr9ts/qJc+ZZ+/1s33Lb9zi+nb33Le3/wAX7Xdz5DuYwq+Sffc/TEzKcrznPB1vUjpNpFCA/PlXhOjKM0L88F/MEXJ1k3dop33NAkim2FIOQMDq4yuI6kGwm8UBB69gJFce6GpESJDbJ6RwpJakhTTaqxelvTA7fI/tuOBNcF3xEEvqDsSyplxVBZMjIkWDOasGWyTbWywm2PRjy4d5SVhRqXbFZsWeeyY1OXVKzw7afKVFyHiRFFtdxl7xHYd9Th4k2Gdqi4dEfMJdsNM2dS5pc9Ot0yb766ycN7Ohw6raiUJL5X4+LzNL/1oUUeeKnDNx8YZ7Fh2LImZbnuMFxTDFVcqmWXSskQ+Brf0/hOiqOs1JJZx60x2ISVFiRakqSCJBHEiSRKhO0LjQVxAmEsiGJDFEEYp0SxBXWYHd3I0AmhFebBqmSprnn3TfP8o/eGJPEEJ2eGmZ4PmFl0mF3UnJ6LOb0MkbM32LnZfOZbD+kPe0Hpr/7yy59L3//eH//BBvhLx9rSkfGPTVSm/utYcCIwKmVspEE38jCUcB0H17XFUfWO5sBimScPebzjVR2q5QBtBAgLcEcZPEfhuhLflQSuvTD2oijiBKJYWgch6dt+SapJU+supCZzSjJtL4RA5nUrjsBzBL4nCXxJpSSolQ3DVc3a0ZCJkSaJWeHLD0s+9a0x1gQBl2wWbF7nsnW9Zsu6ZW573LC0FHDBpGKkBtVyzOxxydyyj7fNAmhiSDI8DIeOGZYbmpmFgB1bA157ZZPbHwoYq4LveSg5zMXbBT/31jlcOcdfPzLCvtMBaxsxa4YThiqKaklRLklKvoPvge+C4xgL8uy89UCOvbFTDWkqSFIyoEOcGqIE4ji1pBBroiRfETXdGMLI0I1t0q0dSlZCwWIIQnS4bmcb3wk4OV9jarbE1JxibilhbjlmelFzpikYWyP51oMHgxuvan7ija9a61Qr6i+xPPODCfCvf/2bJGn6oW8//NQfSnmktmNTyJaJDsPVCIyPAXzXpxwoKoHLQjvimVOap15wOT3bYsNExy7pgBQGx9G4jsJ1HSIvW1ZjSRwLolhYNkokSYK9eKl1ErS2AVfWdd/7fEJYgCslcJSwSSUXAh/KgaZaShiuJkwMdxgfWeHRAxGfuavEwWPDbB1y2T4JGyc9Nq6FXZsbtJMGT+6vUVIuEyOK4SoMV0NGhhI8z0EIe3N1Qo+lRsxK21BvJcwte2yerHLdBXPc9VSbg6drlP0YV3kIMcT2DYoPvn6Bq3bN8Zm7qjz54jCLLYc1tYThckI5kJQChe8KfFfiugJHSZQisw8tyg1gjLGrVwb0JNXZ6mZJIU40caqJE2sxWtKwVmOYWNnSiQXNSLAYCZqdlB2TTa69rEO1LJhZlBw6CbNLEUuNhMWG4cSSZLEbo0WbbZsSPJZrSSf5Tyv6Vd4D993xqVte+0M/eABvNFpIqX7mnru+/rutpZWxEwtj3P6oRos2v3rrPD/++nkclVIJyowPu5y3ES65YJG1a5tctLXFunUhvpCUA4kUGqXSLNnj4EdpTz9axrYBXP6cpJCmkkSTMbfV8j1w2yRlxtzgKJsw8VxD4GlKQUI1SBiphawbbzBbb/Oxb7h8++lRlpYrnD8h2LxGsGGNx8Y1gm3ruzjeCl940OHoqQo710pGqpKhSoqUIafnDb4jkQKMEUSxw5Y1DZ4ipdFWLDcMs0sldm4M+OFb6vzVvR7HZ31cJ0YIF20qxInkym3LbHl/g28/2+Zz3x7lmeMVNowIxisplSAl8AS+K/BciesIHIUNnKXo1WQY7E2W++WptoDvgTy1ki6Xd1GSWY2JoJtANxY0Y8FKLGjHGpIO8zMp33rY4dDJhK/dnxC1I3SqaYSCmbpkMYz44Jtm+NV3t9HpEMenh3n5UHOsNt746Lve9S7VbDQ+Wa3VfnAAXm/MY0T6U7r5zd+tymfWXLrdxXMUJAn7Z1w++mWBlDP85JtnGR+psNLwCfyENWOLbFjb5XP3lPjGQx7vvL7LSM3QchIcJ8VzE7zYxXcdosQhjh2iRGasLYlT+5ymglSLvtbW1onJ4lVEtnQrZV0HV2k8V+N7KSU/oVoKGR9u0Yk73LvX8MX7h3jyxWFGPJeLNxjWjUrWjnmsn5BsXBtx3oZl9hzv8I2HJxhSDhNDglpFUCvH1Nsp33o8oOoZhLDA6oQOb78h5I4nbE1MvaWZW3bYuKbKu29s8eSBJvsPeVT8BCWFBbku042s1v/ga+vsXDfHFx5o8Ni+YU4ul5isCYYCQ9nTBI7NEThKoKS9kS2TQ15+pDOppnV/hUt0f9VLUohTkfno0E0E7UTQTATtBKIowYQdKuUmb7+hwaa1KZ/8Zomn9hoqQ1DybM2LFB0++NYZ/q/3dFBmnEPT4xybKrPvaMrU8p41053a7/7KT9ysm835P69WJ76/Ad5qLTEz20UY7yc+/41H/mB2+o6xq7fVuXL3WsqlCnEiWOkYXl4Y5qNfEiy1Zrlye51rL9EcPim461nDl+4d5t4nynzxW5qvXN7mva/v8KbrmwzXQqLIJ4w8It8ljl0L8kSRpJIke07TPsC1yZhb92vKhDBZUGnrOBxH47kpvhdT8iOqpQ4pHe55VvL5+4Z58dgQIvbZOmJYN2wYH1ZMjHpMjkvWT8Rsnmxwar7Jn3yzQhKW2LhRMFx1qFWgVo4RbkSjU2G4apMhxkCcSEZ9RaITmrFHs52y3FCcni+x+7wqP/+OFT76lz4n5is4Ks5uDIckCehGkskxnyvPb3DJeS1eOnGaL95f4q5nhpmul6j4iqoHFdfgOQZXgSNtOl+Iweo6DRhtb7pUC1KDDUC1BXecQphaYHdS6CSGNI0xcchY0ObNN9V53+sb3HR5SDkwbF2v+eI9cOB0lRMnHF5zVZurz2/zk29NqHg1Tpypcnw64NkDKftPJcRqivbCl9YsTKV/UBp7Y9JYmflvqQkYGfneZT2/pwCP4zabN5be+fCjT/3xU48+WHt0X8Adwwn//EdnmRivcHihhtaCsZJgvjPEH33Jp+R2uO7SNi+fkMzPuKwkDqmUtLuGv36szIN7Q67Z3eZXfqTJ7s1N1gwrqsoliu2RJA5x4pCkKgN3bi9KjLGSwPQCSjK5Y3CUxnESfC/BVRGNTsx8I+Y/3BZwbG6EZ/cPY7THWEmwZtwwPiQYqynGhl3WjkkmxxI2TLQZG17m289pntk3zCUbBSNVSbUsqZU1lVKEcEN838FR9v2NsfLJJlNiEi1odjTNlmGp4TKzWOP6XS2u273CF+4OKC0pHBlbQBqHJPWIYtvjOT4ccNX2Fled3+Kpm6c5MS/5zF3DzK2UmVr08ZSk4gq8XIZJG3j2iDyXKlgmT4wg1pBoQZhCN4FIG0gTSGKU6rJupMPFW9r8yo80uGZ3wlBFgg7QieT1V2huvLTO6Zkmh0443HCpxpUuSVql3irhKMOW9fN85TEfr9blX//oClW3xj33Pj52/kVDf7xl+1XLcdT5xvcSk98zgN/36Ms0hzeoR27/s/PDxoHaBRsbLCx6vHhqmH/8xyUSnaJTwagnqLgGKQStJKCVBNz19CgpBiTIAIQBjSHVmoUw5TtPD/Hovi5VP+RDb2mwaSxmy/ou11/UwhGKatkBYQGuteoniEyBubF15UqkhLHBkIBMeOmY5OkDDrc/WeWlk1WipEzVUUyUDKMVw0jZWB+85jA65DA2LJgcTVg/0WHdxDIPvhjy8dvXsG7YYaIGtYqiVhFUywklP+TRlxXdyMGtWFAZI4gSSeAoLt/Z4Ym9w7bwqZOy0nBZWPGZXRjh5986y9TCIk88P4ErARGjgSRxiGKXMJK0Og4j1YDhWoXrdra5+ZI273/NPAdOae54MuDJAyVePlohEQ5hqGjHCiUkQohVgWeWEzCaRBuM1rgiZciLCIi57ooW29Z12Tge88E3dyl51r2Jk4BWy+llgsFKoQ1jhvWjkjhxaIUuYezYwUtSs219l3/3DxdJtEMSj7Lv6Ch3P1nnoX331G6+7tT5P/ojH1RJa1/qVHZ//wD82Rf2sn5d1Tv4yJM/ue+I84cPPl7HdSXGaDYNG5baHlEqUJ7Bkca6J46hklrGiLWwLocRlk0MpEaQGEVsXKLUp5WWaTYT/uALI5gkYe1El92bu4wNJbzntR02r4mIY5HpbQkF5ibTn1JqhBR85YESe45UEI7Diekyp2fLBCXFkC8YrhhqgaYWQLUkGCoralXFSNVhbBjGhxPWjnXZsKZBalb4ysM1Oq0KOzYaamVFtSypljTVIMF1I779REDYlrhr7CDIXKJUSoo3X9Phoec0rVDS6qQ02g4rTYeZxTIXbqvynlc3ePalMieWqiipgTjTyy5xqghjSTeStLoO9ZZHtVSmUgq5cGOXa3d1OTVX5/iZFRw35YWjDn91fxmhlAW3WDWW0mhAY7QmiTVb1ia877UdxodSdm02rB2DNHGJ4ipJ4rLSlCSpY8mkQCj5obUg1ZIkVT35iIE4qSJlhThRrDR9hIBXXxFRDmbYuub8Pzz88hPtdRu2fmrq1J5o46a/e9PE9wTgx46fZOr03M6VpVMfW5h6UpZUQKeT4jpQqwg81xCnNlrPI/g8qLGJF5NpZkNqVv0dk98EklB7JMYj0TDfqnH/CylGpHz9yQQhUnuRTPYm+cN6gQihbNGWUiSxg9QOriOp+rBtwlBxNWVfU/ah7AsqJUm1pKiVHYaqkpEajA0lTIyErJ9okrLMf/hqwCN717B9DEbKGXuXJdVSQrkUUSl3KJXK+EqiZKbBsXIgjl26HUEnTGmGilZX0+xo2zJX8ZiaHeJVu0N++b2z/NFfOZxc8RFCY0yMTg1x4hLFkm7o0uooqh2HSuBRLgWU/TKBH1MtRVy5I8JzY67ekfCB17VxVJIlgTRCmEFRnkk6rSVCSHxPgfHohg5Ly04m/1TvWeusSE3L7Jpl5RW6D/BU2+yt/bvZf9/Y5FI3kuhUUvGrtNqC2+54Xt70avdjOmk/3Gp3X/xeYPPvDPDj+77MurWq9Pgzh27dc/Sw8DyPzZOKVts2BceJJnYL2cRC1J72nm1Ur7NAR2eBj86q4vLWrCQDfawFiZEkJUlqXGKN/XdFYJsetlECHCFsplJBUDIEjiFQKb4LvgOBZyj5gpInKZck5cCxAK8Ihqua0VrC2HDImtEW69cs8vHbNZ+7ay2bhhXjVU2toqiWFZUylEsp1VLMmUXNkTM+gWfLbyGv9BN0I4dtk5rJ8S6NrkenazIWl6w0HaqlgGp5mA+8bo6jZ2b4xDc24EgHgybVKYk2xIlDGClbEBVK2oGk3HUo+S4lP6XetDGG51qL1XVTHGkbJaS06XyRHdY6HWTgejMHaxbXZIDNX/f+LFstde/PcoBnRyp7GeQ0tZnUOLG5izAWhJGg1REkaczjT74gXny5e6tb3n7kD/74ts4/+6VbX1mAf/5uxyt7M/9y8/DJf3nhprY8PlOyHqwjCcO0l0JPsuSB9aYNWhuSVPSyiznwreuRAzYHu+kxur0Jsr+Xs0YWKJmsMAuyFDxkW42AIzWOtNlQV4GrBK5jrG/sCAJfEniSkq8oBYpqSVItG4YqKcPVhNFayPhIm81rF3ny5ZAvPLCekcBnbVVTKwsL7pKkEmgqQUK1HPLkQXjhQJnzJ0yme/tp806ouHqXYcfmDk+9OEw7NHS6Ka2Ok4HcpRyUKAXD/OhNS7zw8hxP7J8Eo9A6tTd8Ykhi06sn6YQO5a6hFCgCT+N7Lr6X4jsax0lxHY2jNEppe16krfFBGAQZm2dg7QE9O+znzhm7Xwhnr48csGQtIYm+Xdt7pgfuHODdrCmj3U3odDQvHmnLC3Yd+7cfehfe1g3V3/lnv0T0igF8Yakr2+3OR/7kk5/+J889d8J7/xtgwxqH2UUXRwm6rtPvmEnSgfR5mhbYO9fgBZDrVUzey8AVwG3y3xc/1IBjkh1ZQkfJLGOpyMpubcOA79rlOPAVJV9QLgmqJUOtnDJUSRiuhowNdVg/scwTBzt85NNrOTk1zHnjmuEy1EqKSklRCaASpJSCGM/tUu8alFS4yiBlXwvky3aceNRKMe1E21LU0NDupjTbknpJUW76BH6VrZMxv/WTdX7jLySP71+LQaGNJk01SZoQJZoozqoAfUkpVASexPcMvqfwHY3rWr/fUcYCXFmAq0ymCGHOatDVZ4G9D+CcpXVPmhQAnl3PIriTDNxJKojjLHkUG7qRoRultDsp8ysprSRhy/hxb3q69LNzs/X/F14hgBszjzH13zn00r3/SHenA1+OcPB4wrpxqJZSpMhrtyVhRJZGNySJthkznYM8A25aYOmcnXvShd4JzoGtMzAb08O0BXYG7rx+RfUALlDK2mVO1ormOhLfk3iuIvDtSIaSb6gEmmo5pVaOGapGjNY6rJ9Y4YkDbX7jU+McPDnKllHrsFRLkkpZWvYuGcpBSjmIidOIz95dRSqFKw1K9G1CbSzAk9Tlg29c5jvPRDQjn3YG8FZH0Wwp6r5D4Pn4bo1dmxJ++6cX+TefEjz24tqMNXW2Mmri2Fb9hYHtVvJ9QeAKfE9kBW2ml7F1lEYq641LYYEuivZhgSjy82u0GKhnGQC8HgR5kbQSLazLmIE8TiBJ7DiOsFDE1Qk1Rhsu3Ogi9BhPPz8/7ozsuu3I1PITUspf37b+b7e30N8a4E8+ewww17UWHizdckXEYr2KEB6O0lRL9uQ5We22owRuIoljsgubF0BZgOeFULrI0hpMpr9NgcVzW2s1sFcDPK/ByDN5SgmcrKDKAlxmRVsWBIFvZ56U/ZRKyYK7VokYrnWYGK7z5IE2H/nzUV46Mc7GEcFYpSBNAodKYOtXSkFCyY9w3ZDTiyO4SqCkzmy5fpCZZsmpdSOGJIlpxAGd0NANNZ1uSrMrKbUVgefiuQGuM8QFGxN++6fm+fU/gyf2rclcCk2c2hXSMrkm9DVBJOl6qifBXBdcx0o0W6dicCRWpmRAX50IKuC8l08oysJ+YEkB5KsAnpJJExuD5YVwUZJm4DZZtaJd0RdXDI+8YDizHPvrN59+w/s6hwRS8Ld9/K0A/oW/uoP5Waf8/L7Pep3WNG+7LmHzuhbdKKDdcel0HZRj67cdJXGktEuSI7JaEXukKQUWN1kXShHcpnBSDQbRS058t0eekhbCnhepRE+aKJk1S/TkCQQu+J6mFBhKvtXP5VJMrRwxXOkwPlLnmUNd/s0nR9h7YoL1w4qJimaoJKgGknKgKJcEpcDeHDbVH/HEfkGr6xEospvMavB81Um1IE4cKoHi+ouaPPlSjXZsZUonTGl3FE1f4XsKz/Uy/TzMhZs0v/ezc/zan8Jj+9cQa0msddYs3e/BDD2J72nL3lltipvd3PbIShXyNH4B5DlRFAFOj1iKhMNZQE/TvgOWpvlzv6ozL+iK8hUnNnQiY2OQUNCYh1aSUqm2eNX6M3zz7q73U+/8sfK+529v7778bf/rAX742HG2btk4/JnP3fYne/fLm+55boJvPNbhnTfUecvVTdaOVVhuVLIAJmcIgxNLHGWXqDgRdulKyTSaoVgToQfAveo5O9OrMS6ELSgSMge3PVQP4GTd+ZbJPNeOQQu8rMDKTyll8qJaChmqdhipNnj+cMi/+eQILxxfw+Sww0RZM1SCSiColBTlkqLcY++UwE+olrs8+ILHSj1gZKSfJs8BozNtGqeKNWOK113W4sGnte2giXQB5LYkOHAdXMfDcUpIqblwk+F3f3aOX/tTw2MH1xBrhzi15a227NUyuR/LXnWh50gcJyvCkgLl2POisvjE5gnEgFQZDNkLcqUoFQvPxSrFvJArzYu4tJWnSV7EFRvCxNANDa3QUO8K5lqC0bE27712iXdeHzE57PHydHLTviOH/+yaG9/xC3Ozh1bWrN3xvxbgU6dnmZtb+rWpqZM/FreaXL7RY3rZ4798rcIdTy7z0Z9rsHnCXkDb52iH0+TaN87qj/OIOslqk3XeiJCdKNMLJs3ACc1PdM4twl6JnjSxTCQGdLfqvT+2PsMxuK5tLA48TeCllIKEchBTCUKq5S6jQ3WefTnkX/7pOM8fXcuaYZc15ZShssnAnbF3ICn5lv0DP6HsRyQ6pBn5CCVxcwbvaXCRMVxWIBa7VLyuLReIAkZykHdT2p5lcN+Ttm7eyTegNVy81fDRX5jln/9XzWMH1hJrhzAVRGnGjrEgiDW+a/BcgefobPWyHVEqW9Hs+cm68vPnQmGWKKiDPsGsBrgZuGb5ityXoIVKxQzgYWIHKnVCQzsSnKlL1q+v8we/MMu2iTLzS+s4eLzMmbmUZufEj62ZfPFIHMe//r+UwY15CVi75Vvf/KtLTDTLtg0l2l3NxHDK2mWXpe4IJ+e67N4UsuwGJDq19qq0dp1SEjcWxE4uU+izuCnc/aYQ1BQykmcBPGftwkXJXROZdejky7DjGNsNlBUh5dWDgZtmujmmFISM1NoMVZo8sT/hX318nOeOrmViyGGilDIUGKoZuEuBtRNzcJf8lMBLqFUi9h83PPBsBU9KXGU7a0QBKfkSHqeKRDvccmXM+ee1OHKyxESZzFmw80za3YyFHYXjuPY8SutdX7QFfu/nFvj1P9U8/NIE3bhEmEqixFDOAjnfxYLcyVcvnQFcolSasbg9+gAXvUBdnBMH/dry3urai53yI89zmOw6D5bi5i5KmHURNUPYuibG0ePsOzLK9ILHUl3SbGvM/DxTS89f8pof+uCWu584duIN12373gP82IkZzsyObT0z/fC/T5Opd16xc46V5jCziw71lsPkuEZKyZrqEM1OjFIGz0nBZHaUVDjKEOcBZ6bDdSqso9KLxrPy1pzJVzFH/7GKuXu2oEGq3Ba0YHBUxtqOwXM0rqttV76XEHgJgR9RDkJGh9osN9s89CL83ucn2XN4nPEM3MMlQ7UkqASi55Vb50Vb9vYswEt+SJSmdDsBgbI3mRRiIIDrpbJTSZI4Vss7IWFk6MSiAHCN59kaeNe1UwWUdHsAR8Cl2wS/9wvL/MFfJjx2YIzpeo1uRTKcGqqJIXDt1AHfNZn3nzsppsfeuVTJAd77vEKcE+SrpWLO3FpboKeZ1ZtbwdYWJpMp/e6hKBGEic15DAWGpcVh7n/GRxiXesvQaCXMraTM1JvccM2Zd6ZLT6evv/baf9xYmT1eG177vQW4b45TkbPXnjl5/NbPf/MYt762xe5tmqFKjXrTIYoF5UBS9Uu0OtKOX3AThFCZXDDZ8B7bUub2As1+MiAv2zQ9L1wUTuLg5+npRCEQwhQ8b9N7P1s1aJnbdgNpvF55rAW372XgHm0xv9zhdz9b5huPT7DQGmFiSDIRZOAOrO4uZ4FlyZeUfZMxuNXegR8BEfc977Ece4z5DNRjIxhwItLUNj/UfIfXXtHmiYMRzdhnKO67C3b+i7YaWlmSUNJFSJugwcAFmyR/9CsN7niiw+/8+VqmFkboDDsMe4Jqoikn4MfgucaOonNsosvpAdzq7/5n7QO8r8dXgbwH9IIRUGDxXIfnTSdpaoFt68wtuJPUzmxJNQwF0G0rntmXUvJtUrDe1pxchC2b22yqvsSLL267tdkZ/WwUdY5/Txm8G7bxvdKOhx5/8Ff3HX6STevaHDzV4srzE3w3ZakRkCQSxzGU/BipUpTQ1rWQOpuhJ3EcO2jHUTKzC3OAy561lCcPvps86QG8x946C5Ase+cZOpXVQTtZ9s51dNYRZBsnAi/G92KqpQ6O0+bBF1L+7Fs1bn9kDZGusaYmGA+sLLEWYO6Tq+wQGXMX2TvGcUIe3TdMO3JYV84/z2oG76e140QRuIrrLuyQaAvwTizo5m5IZEeu2eywyFjc3sjC+koYBOPDgh97TYuqP82ff6vDQ/vGmIlLtANJLTFUHGNB7mRxiDJZXGIykJuetJNC9JwVgfju9mEOcE3P/uxlnTM3JemxOFm5hq0zj7KGiiSzF5W0Tsr0opWUcQoLLUlHR7xl2yILDZeZlYe45sr1v3rJpa9/rtVuHaqUK393gNeXTvHwg/cwMTa8/vnnX775G/c1UaUapxY81o0t8q4b5qmUykSJizG2kcAW8uSpXYmTKBKlcFKNqySJUrb7JpsoZbvdxSqA933XHrYLWcpehWBmbcksmSKVtgX+ytimhoy5XWVrMXw3xvNiAjeiXO7ieW0+f5fD7/+3NRyZH8X1AyarglE/peYbKj5Usg77km+znUGWELL1K2m2Elh5stBIaUUenlJ4sm/D5Qgx9H1k2/griRKXkttlcrjDSrtKJxbZuDUbK7humtl8KrM7VT850wtcbeXjO1/d4urd8/zeZ7p87tsTLCUV2r5LxZXUHFuD4zvgKQrNEKYXjOeft98FZL47i5tBCdkrptO2aC63ChPd7xCKU0GUATzSgkhbRw1hcCJwugaMoJsawjDmXTfP8YHXdTk1W0InDWZPH775/iV3fRItHzp46BS7dmz6uwFc65TX3nLj1n37D3585tQRtq0Z4cwyzC3G/NtPJZT9Od54VZuadHGk7NUupFqSJopEK9ysKcFNFLFSxErjpLaUsl+MU2gvK9Q/nK29c83dv8C5FamEBbXMGxqUZW0L8gTPsZLE90J8t8Px2YRP3FHhaw+PcXR2hFrZZTSAET+l6pss9Z6DW2bglr2kUJBpb9+zN06tEnLbow6HTpQIlLAZwxwo9FHeG+Ng7HePE4cLtsDbrm7yZ3eO0So71GLbwe5HWdygNI4jrfuhKIDcLSDOnvfN45J/9eNtLtk2xZ/ePsrRmSGWkhJt16GiBOUM6J409sbJAnKpMpIoZF6LrkoxULaXpT9cSFOUKfTKMPI0faytPRylgm4KnVTQ0RBpSNMUoQ1SG8D23/oq4i3XLfGbH17GExOcPD3J1IxHePoY173q0o+fd/5Nb+m0G/9dqfI3AjxJYpRyeO6FpzbOnH5u+w2XnEBcMsSpuZQTywkvHq3yqx+TbBjt8o4bO9xyWZc4hq3rDds2aEgd0tQjir2sA8fBUQ7KsTXCtpZC9soqTaG2wWR9lPYc2hObFwRZaWJ6DG4BrjPWzphb5QVGie3ccRJ8P8RzQpppxMe+7PHnd0xyenEYrUqMDilGPcOQpylnzF3upe9lVqeSSZPMO++B27PZyzCOODTl04p8RvzMxSkknfJETzHZk6SSOHaoVRy2bYxQfpdmVKXjCUqxIcwB7qRZokZZH1vmJcDnCl4VE0Ntfv6dbW69ZYY/v6PBJ74yxkKnQscJCBxF2RGUlMFPjGVzaQZ88RzoPYBn5xw4KwlUtAzz1de2v2XsrS2ww6y3s5lCmLW/OTok0BFbNoRs3RCRxIabLw95x41d1o4Y1o9Jnj8U85UHNFOzmk48RzC+d/vwiLfxkouuOh5FdmLB3wrgs7OzDNUqEzr1v/zJL+x3R0YNP3TDFM0U5hsjiKDKYrvMUlNz4GTCH30hJjUxl+5sc92uNj90fYcbLmpRKUXWw1U+cZyiUodEOcSJZfJeiaWRhToHMXAS85OaL5miIE2k1Cips6U2zaRJiqNSPDcm8CI8N6LejXh0j+Tzd9X4ysNjdNMqnucx5gmGPU3FM5R9Q9nrgzvwJb4v8TNpYhNDmTORAdxzbebz2BnDQ8+UiWIXv2LOCjB7q2JPg9uqvCi2ozBed3WTL9zT4uBUhU6QlZK6Bi8BN9a4kbb2nrSd8lLI/nCfHOC5x64lZd9h7XCHf/6jbS7cHPK5u6o8vX+I+U6FrvJwXUXgSEoSfGVwpcHtAdz0/PFBkA9ejwGJ0rtxM/2tRbaVInRTQTsVdFJDHMfItMto0OKGi5q8/YYOV+5KufR8jUkdjFEYSiSJotEyjA93KVVncJs+77hWMyGfc2vBDV+u1xuXhWFr/m/N4NXqGvny4YPXPvrY/UM1N+W5F0d5ZG+VeiRIU5eNtfyCKSLjEqUltDY8d3iYZ/ZFfPbuNu+6cZkfuanJG69pUlUJHRmgEk0sNUqqjL0VOi00CRfazQbKX0UR4LonTWyfZQZylaJUiuckBF6EciLqrYRHXhR8+s4adz07xFK9iiwFVEuKYddQ8+zemmXPUPLIWNsyd8mXBJ4i8ASBR1ahpzNwa3zX6m/lhLw8BafrgU2sZPp2MHHSI/CsDzKrtNOSKHJYWxPs2NRh78mEduxmHjF4UTbRS6WZRMkTNSBXdeb0C6Ay+ZPa+vD3va7Dm65Z5t7nmvzFt2s8vb/GYrNEXfq0PAdPCTwp8KUdYecK232lCrkFwWC9SmFBykDeT9SlGcAjbRuW26kgSlNMHFISTd54/QrvuanN229MqZVcOmGFZtMlSfv9tUZLEAbPTfmVW+3Qzzga5tmDDo89ft/Q1de89totWy64k79heNDfLFHCw36t0vqvR6aOVUaGE9bWHOodh6oAfF3o58sTF8J2YfsOrcShFQZ85ttlbn90md/62Xl+8q1tKlLTCX2UdImVk013TXsM3m97GvwsRdYWIhtNlj9LjZIpSqZ4uZshY+abCQ8+4/CtR6p846Eh5hoVRBDgVl1qDgy5tpOn5JLJDih5IjtkVnKa6W5P4OfsnQPcSfA8eyMZE3Pfsz4nzpQYHxW4UmfAEP1G3/yRJbJ6TQGpohO6bFkreN0Vbb72eEQrdunEgsA1eIll8TDOS11Tq8F7CRk5IFPsIXtBvs2aOpT8kPe9psMbrl7k6w83ueORMg/uqTJXL9MRHh3PwXEVjhC4UuIIK12cTAoqIZAMSpaijMy1eNIDN0RZwJjqBKIuJZp8+IcW+c2fajFc8Wm2hphdDAhjlzhWNvmVqMKqnjODtVTrLY/FVopZOFhZarzqv7aPnLwQ6PytAH70yF4WltvsP9zAwaVSEpQDm4kqduTowkwNG0hAOxasKMmyW2KxLfmNT0pSPcuH39yl5BtCqZFJSqryvr5BgK9Gt2UPk404zgFuO1Mcpa0UCWI6YcrB03B8WvHFu4e48+kac0sV8AKcmktZSaquoepoSq6h5ELgWnAHrp1JaMtMZeEQ2Z+bDOS6B3LPte1pR6Y1e4/54LpZ0FYoZCpSeIHxcifFuil2nPPF20J2b2xx4HSZTiAoJwI/NoSKzNrTvfoaG2jmNl5fq/R89l6HjcqmD7h0I5dSKeRDbw552/Ur3PVMiy/dU+b4dMCB02WiFZ/Ed+g6DkJKm86XAoXd2U315IpBsvo7CdIc4IbMAtSYNIYkpOq0+fBbF/m3H25R8UosLNdodwM6oUcYub157XEiC8ZDXk9uBzsZA7u3pGjT5tix/SD/ZqvwuwJ8ZuaUiOPOr+7f//nxizbX6HRtxirVOhuNZgbKXZMsJZunYUuRwXcMblcxawLmGzX+6LMxF2+b5bVXdjHGSotUp5hszEM+6sHSQi72iprbjga2k2ZTfD9ByZQ0TTizCHff73J4qsSDT5Y4vVziyHQZfB9VcQkcScWBiqOti+Dazxe4dlybBXF+yOxQGcDJNHcGbjfFdy17e05MEEQcm4f9x8u4ctAeXK1fB2o4dN9xss25Lru3dNixps2LRxPaiUs1FoQOeIkhjMkYXPR0uJBygMl7MqVX/CR6wWySKpJUEacuoesxVIr44Bu7vPqSOqeX69z3lM/RUz7febbM9GJAmrgk0iHxFEjbp2l9cdErk+hF/bll2Ev8aDAp6AR0BGHEtZc0+Kf/oMlQOWCpXqXZLtNsB7S6Lt1sQ4Io6Q8HtbiSvbKOJEsOGaPodF0a+sj4z/3kj//q6TNTH92wbqP5nwL4c8/djTHpj2lzsnL9xRWOn/FpdewAxrymN85ruvNyyKyNKooN3Ri8jrH7t6eKMPA4sRDwqdvL3HDxEr4HMtakRvWW00HmzlIYGbBV1iSrVIrrp8Sp4egpwd6jirufLPPiMZ99x0o0Qp8w9MHzUDUHX0nKCsqOoVTwgX0nr9PIy2ZtXbifyRLPU3iezG4A09fert0ryHNznR9jdMTskiQ0Po4j8fJlXRYttoJCyYMx0+93TDM/XOAwMRohVZdW7NJ2hHU64n7BmKP0QAZSikIUm5MEIiOOfl9kPhjJTVVv/EQ79Jgcidi8NuLK80I6UYcPH6vz4nGXu58osfdYwNGTPnHiYHyFkRI736Pw5fIUbe+RN35nAE9iSn7IT72tyYZxaLd8uqFPoxWw3Axotl26kczG8GWTb9Niixu9GpYw0rQ7KcdnE9zqdOWRpx//MddRH/2fYvAXn/9rms2G2r9/j9h3NOaCTTGTYy71lqQbSqKYbESxGmxBS/u9l2Fk6z20Mcx37OlPU8GhEx71tmTdaGJZ3OTAFrYfMGM6xzEYYWeZxKGh3bUEdXxK8pd3+bRjxfP7Ag6f8lloeYSJZ2cfKxdVs0FTSUFZGgIHfEfjqwysKi+XFTbpUQS3K/EyWeJ74HtkrolNmbuOtiPkXOuelIKIueWUux+rUm/6jAwJHKn7jQRyENwDIB9o8ZKEoWJ8TPGm67t85+kOJ+sVOq60MsUBNzG4GdBVNh5ZytTahRRnncieq6GNM/AeOs8/OIrEVcSpQxy7OI6P78ZUvJhXXxxz3YUR77455NApyQv7XdqR4nN3lzk244KQtDuKNLKsboTAKFP4orkXmk05SFKGhmPO3xzjSqvVo0RRb/ssrPg02oowzOZL9pojCun9JB8GarO6zY5mqNJl+9aUQ4dOiB3bL1Rf+eu7kh95xxv/xxm8Uql9TBlx6Vh5BN/FTjt1LMDD3jxp0Vs2krTQJZ9NKg0jjTYx++dC/KiDNhFHj0n+8v4Sv/xjTWKd2ruc/nkRUlBvC55/wWWxISkFgif3u3zz4YBurOjGijMzHlo4xMZBCw8cB+E7SCkJlCCQhkAZAmmZ2lOml6L2VJauzpjby/sye+BWWY+m6LO3q/G8vEAr7bG358UoFXH/c4qvPV5FeQ6+NJmnvDpJcjaD51641eGSOFV0uy5vv6HDNx5t8Ln7hmglAZVMh7u5Do/plyRk3UJCyB6bZiN4Clo/B7i2M8JTSeJYJncdReI4OElKnLi4UYJSCY5KGS3FXH9BwnW7IozUvOc1bbqxrSP560d8ntrvUfIFCw3FCy+6NFpy1bgVC/Q4Mrz/NR22n5cQSYHvtwi8EvPLHidnXLqRIEn6deO60NLYA3ihdCGMoFxyWJ53wWldWrmk+jHg5/+HGDyN55HOeO25J7+8a3SoozataRN4tsWqHar+VheRHVscF7pzesVSxnbeKCXZfV7MW26ep+QvolSCRvDyKcUH/9VYb5RCX29bXbnSkjy916NRV0glCY0k1AojFAgHlANSgbSgdqTEk2TA1vgSvKx73oI7A4dDr2zUd23jsefIXuNxEdyW2Q2ep/FykLtp4UjwnRhjIk4veERhgD8k8bLyXCUKNR15FrOoVQvZ2n42VxHFLiNVxabxCE906SQ+nURQcuwgzLyGRKnc/++Xt+YaOW9VMNnqqLUeHIKfWmsyl0ZJktqkWGLBrlSCIzVR7PXArlTKxok0GzeRcuHWNpFpI5Wh0RA8tddhpSVREsyq4hWl4OAJxT/7g2G0kQjhIlWFkjZ4KrYN2fkw0EKxVlKoIY9iCt0/gnhFcWxOs2myq1rt5q4Pvu/dtfmV5cbE8MjfDPClpWWkbH50enrvaw5OnSZKDTdeFLJ2xKMSVWi2fTqhnccRZeOK84rAYlOCo6AUJEyOhmzdAOMjBq/c5cSi4Gv3jPBX3ymj/JzaZOHZLnk6T6kh6XULCxvsSClRQuIK8KXBlxlL5ztA5M+q8OxknfSKbOs9euC2bV0KLwO35+R+t8kaBkxW0afxsuyo68b4fsypBc1nvlMBx8OVoh9g9uSJOIvB+yDPmzxysCnS1IL8A2/q8PUHO+ybrdJKXcqJyG5akRVIZXUj2Z48vffKiIKsvc9KIVko8MoP3auFcRyFm6YkKsVJU5ttznMKMu0lz6RMe5aslCmuMAijmSinvO1VBkRsKxwzM4CspNcJ4EvfKfHnX65yYqGEDKpUqxV2T6SsHU4p+TaeyKPwPEDOJ93Gic18diLBckfSSjXjI20uvyim221z9OSB1xw7eeqjSZL8w/8ugz/39P0oJbwHHk95eM9appcS/vqxBh960zLvvjFmZqmG53qEkdMbW5zo/p7uYLOLrrLb8FUrIVobwtAhCCRHjyvufDqAktWBCJWVrcn+awZ/FnnWTggcAZ4ETxo8kYPZ2nI5sPMBP06vNJRCLXTWhJt1t/QBLnsBp++ZTL7oQkBpWdvN2NtzYqSMODEjmG8ECMfJkiRnOyi9BYrBxEh/3kgxEFREictYLWTLZIcDMyGd1KGbQpAK3MT0gk2V0Et09TKMQhXupn65g3Wp8qbuQaA7aUqq7CwbJ1WF2SlpwXfXvUI6KXKQ66xUWSNi3XO4pEgRMv9ZY9KUt14V8rGtCceXBNp1QAjqXYEUdppY3gCdx6vWerYOnZ1NLmhGktMrhnfdPM+H3hCyZbzCiTM+x2bqfPOOu72zkifnAvjs7FGEgIvP61L1PI6dcTh4RhLqZWqVJu1Q4TopUZRPde2n2o3JkzAG19EEXkw5CPHcCNdJmF2E2x8pESYuODYgtCBefRR6KoX98p4AJwd05lI40vSG+ThZwVBeApq/zgfBe4qBhmMLbluf7nmyp8l9t9+v6eXdPxnQbVWf3ejJ82ISYu54tMTsfAl3SOEVaziKDgqcnegxg/q4mPTphnaC7VtvbPHoni6NJKDtOJQSbW/gpJ8llb2byWSlw/k7yUzv95uELTOqjL37HrzrCFKlcdJsMFA2WkJJhVIpjlRZrU8R4Nnr3g1W/DkdyFMIYjyV8tZXd9h7osx8O6GdGha6NnPdia2UlMIgZHF0n+jVjrcTwXIsaXW7lFWM1OPc9/QoR04ZZla6bNh49Fz4HgT4v/v0PZyR5Vepxl1Xnzc6xxUXeGxc6/HaqxOuvywmSTWVoIOrUiLXGUyrFhwQKWx5qufF+F5IpdzBrXa562GPj31xiFh74HogXJCO1dU5oKUFtZsdjjRZ2jgbwZZ36QhbQ+zkCqbXVJEzuq26s6MS8mE/xa76AsDzgNOlD+qeNEkz96SvvT03xnMjZuqaZw+XwPFwMnnSA17O4AyyuMW3GBiB0WdV2fPE49jlivNDxoY71JfLtBNFWYGb2O8SpQaVGlRcBHhWH997I9lLofc64rXJ2Fygje7dWI6y7XWJo3FSQ5qzuJIkPfa2mdQ+wPuZZHkugGdyRmuJ50X80ntbPHfI58vf8ohRLImA2EgqMfiZ9dmfHWNH9EXZKOd2CmGaYpyUv35ymPpKCU8mzC5ppJty3TVDV//yh2541f/9i197ZGjdu88N8ECEuEr/0COH0sufi5f5+Xdodm31CbyYiRGN78VUgpgocQhjlyRxCSPH1pJkgaXdGkTjyBTPjSiVQlqdkDsecPjPtw3TTgLwA1CeBbZUKGFLNr0eoC1b56C2hT8Za+W9liLXoVnQ1WNw0QO8owROD+B9YOfNt5a9M83t0NPbuSVoZ/r1we32qhNjBDG3P+zz6ItVpO/gSWHnb8tCtm9VoodzZP7y8uL+DEBFqm0i4/qLOrzt1U0+cXs1m7ArCVLbx+jIfrVij0Wl7DWA9N/quzF5trWLY9sFU8dqckdLUqVJtMBJZa/GR2b19SrNE219gKtCyYQ9VG/bGS0VWkoMAj8w/NKtDeK24O49muWmZjnwaCrHlgZkW60Y7DjnRBvS2E7vMkli55SjOZOUuGuPpOxqJkba/MTNS1y2fejyuTn9Q0kqHjkng+95eZqhWuVNX/76vT9+6kSDRnuMrz18hg+9eQEjDIfPpNz2oMfUnOQNV0fccHEThWJkVKJQRJFNsQphrE71U3SaML+i+f3PVvjr+2scWyrbHZ6UD9JBCVnQ033poaQFuBR9bZYnTnq9loKBIn2nNxqiwN4FgOfDforgtuMUVjF31rPpZe1trjMoTewRExHzpftqpMZH9bKXxQCz2PbVt+96Gjxn8d7AHInO7EIbbDoIXN732jafvSNkRcd00oBOKnATu0qpNCtbSERBokgQq2uPZMGaLHRMaTuyw81BrrS1erPzlWaN4kppZKpxpMzsSY1McxenX80pB15rO6tdpmglMcaOtL7uwoiP/tNlvv5AyEc/G3FmqUyU+ESeQrjSMngCJtYoYoZHIzwR8upLOrzhqi6n5hR/9WCNpVYJt6T54Vu6XLl9CN1p027Vf3zrBW94IG4f+45b3jYI8LVDXfxAnn/l9vr24MYWw0OKSjXiH/5hheVOmVi7nJh16XQNX380Yk01ZHQ45D2va1MLUq7aFbLz/BSRwt6XFXuOKs4s+tz+YIWnDpXpxAH4PigXKRWeFASFYDFn6BzgSuReb/6ajCn6oO4dSvSkSj4DJR+NMDDsJgO2o0TfScnB7dqOe9uYbDLm1j3mdgrs7bsRzx6WHJoOMMpFSYkntf3sxf7QggBf7aIwoMEHZ/7ljkqcuGxfH7P7vBaPv1wiVh6dxJ43NzU4ibArmTBZRtMCTCARaAbfUhRYPLcnC2zukK0e2X6iSlj2TsmqFyVpD8AyA7EsALwP7jSXM/nf1apXipFqxcaRiJ99W5erLpjlmw8GzCy5PH/UZ89BD6lh5/aEay4IqQUxP/y6LuNDMFoRrB0RtLqG971mmdQsUu9q/vDzk7x0YAQlI173umT7Oyb0+a023zmLwQ8eX8ZxI6YWFtm8eYqFFYdP3lnlyWOjCOP2ZmgEZcNs23C6niKmIp49EOIQs2VLyLYNCUbD0ZMOx0+5pMKhlXpo6UHJRUgHNwN2IPv1x3lhUi49cubut0+ZAUDnm8LmJaM5gytVBHt/TJtSMmPzjLkLw38soOkBu5etzJjbc/IjCy6dGEPMX91XZnGxhPAda0/mN6Q4Rw1KfpIHfPB+i1exjrvnTWtFHDuMj0re+7omzx6uEaYBbeVRSq0Wd4Tp3fwyySbYxlhwC5kPiutLlVV63A5X6jeZOKmxQJeSVBscna2WWtnVolciYFBS9jR3EfA9YCsLdCUljkn7MUaqSFIHz425bmfMFdu7pKLN0SnJ0ZPWrNi2QXPeFo00Ck+6pKndk2m5YbOykyMCJVOMiPjwW1t89cEZjk0bKsEcvlwgle2zJcrn//J2XEdxeGqJk/MbiRJJFEq2DdvlkOxDRil0EkE7cWmmLvW4jNExi0dTXjhir5gWApPZfMJTSKmyIAxKMvOrCxm/PEBcDeweg/e0ZvZcAHavC6XXytUfTWZn8Ims4dkC3HOyAUA5uN0+uN1eKr7fpOz2tHeKo2znzr4T8OW7qoTS7ckTt9jLeI4alHM27VJg8eLE1gLIg9ThvW/s8uk72+w5WiJWLm0p8VKduUgCmebNH1mwKUXWfaMzDa6z9xrct8h2TvUZXCvrXDhOnmwRdjKBzrKmOm9ONgWQZ22CUvQ6qlIhkAX9nmprPyqVkqoUlUmwSHk4ys4sv3CjZvcmMkvT7mCRpg71yLUbjyUucWytaa1tXKGU5uItMdvfa8e+JelxHnvgNqRIBwFu4ilwNpS/8PlPbPPFMsOuSzu0m4AWZ14kqa1o68SCdiwoRYKWFLS1T6zzQTDZyUYgJLhC4ImsY0RwDtYuau1sYE9BisgiY0sxIFHyUQeOEv3XTj6qrT/BKR8C2k/49MFdZG1XaTszpKe7tb0AWdub48QoN+LQaYdm5Nm6FykH9bdYZQ+Kc7goBT1sVnvhvRpuRZpYp6riCnZt6LLnUESqfTras564FPb8ZVIlzll8YBRyfivpXpVmL8M5cIOZzE3JNhyQ4GiB0ibT4plrk4FYS5NJlqzVTdlpt0qYjICMvVGlxtEZm2uJSu34iyTNu7BSGzvIfmNiqgU6tXUyUezSDe3RiVzCyDas67SwW0YiqbcEKy2fobHxbT/zMz9X3rP/Z9uXXrjOAvzg4Rl8f+WNE2tqv7ZtfYvxIZ8zC9AN014hVT5yqxMZmh2DE9qL6UrwU9s8mmRMJOlrZleYviMyoLMLskNkqWcxyNb5+LX893IVsAfZO7MYVT57zwI8n8Pn5gkfxxZy5cxtmdoUXutCD2R2qKyv04tYamr+81erLHYChO/2gmRn4IYUAyD/bo+B0cR5q15Pg1uQJ4lDrezwiz/c5N5nayyGHpF06EiJJ0V/9RvogheF/tWcxcGgbSGWyZ8LDG4ETm9Gu13ltAals2uis/Oti6M5MsaWBpXSA7bUMpMpNjZI859Tg1QyA3fuwGTg7u00kTdjK+LEoRs5tLsezbZHs+3SDlWvDirNKg27oWB6IWa5Wedtb67+2sGX9z2Shp2v9xj8vkcP4nk+R46fQEUNNox5aGML0G1ZLMSxJow1rY6tRUi1ZXit7UX0ZFbjbGP23tYhebCoClq6F0jKwriHVSML+uWgFAAuzgZ4D9j0mKTH3Er2S0x7ADfZKGGbNMmBXZQljurbgzl7uyrG8yK+eJ/LS0dKIF2ELJTG5g3QBQ2eU/jqbvQBcBeDzUK9SF5GG6cOSeJy8fY273x1g0/fGaAdn4708KXIeigti8Yi3yZwNZNr8uIr0L2cRXEXB2OsRHGMyGYN2tXS0RmB6OJ4CQvktPc7QypAadFj+1TYf5MHorkul1qiRMFD780nN72m5vz7x6kiih06octK02Ox7tBsC7pRNmc8tRiM45SVZspwrUVZHqU+7xDHYV+iXLLdxfMcajLg8OEaBsnkaGqbRpN8cLndOrvZdtA6YqVt926UwqbHVTYEJmePHOBS9K0zVWTiwu9lEfDZ4MxBwItzALzA3lIgc7bu6W5RqJ/OAW6Z28lYu+iW9EHed01y58R17NSq5brmr++vslD3IbBjMjyRy5PvIlEK8eVq1VAMMHuNyIWET87iceIwUlO84zVtvvFol8WWT6Qc2mkuj0QWnIveSDfbQ7lKouQ9OCaXLLLnjRsjcAqfI7dgtbEg1wpSWQS66Gtx3Z8mJvOfewA3vRtQpkXXpR+UCmHsGpPJlN55yTbw1Vqw3FScnoNm224Dmc+XzwuyXEcQdSrsPz5E25SJIhteOguzL+EF41sXph/45XDlBcYuTRAmIYycrJOiuHOwADQzzYSpFdvGlINc5ctjxhrF7UN6AaMoBpCFoLGgre2fiX4KuqC9i8Duvc7YOv/ZBpYMgjvf2cDJwJ2Nc+vLk8KAoFyeqEyaqARH2czlseOCl08EaHyEdHrBcr96sOigiMFCq+K+lAwOEs0tvD5794cm6cx1wDhcsCVi+7ouiwdKmNSzLJ5ameJkK2RxRmOxK6oIcpPNWu/HAXJgJTEykyoqW1l6AeZqoIOWoqDF7bVKi0AvAlzm8kb2EkRC9hm8P5/c9OIX30tYO1bnwImIvYfLCJEWRsPZevFU23EUnURzpH6UH910/i//0Jte9/yz+w4fdxptSUUkk8enS2/68rcj3nRjmxsvaDC7XCGMFWkiSY3Myl8NY0MtHjmoOb48zmTFpezoXvKleIGLNRI9oIqzJcfgnxWAPsDmgn6AWRiNnAFc9kYB9/3wQfbOtrQekCUFkKt8sI4Fdj5yonc4MUrF3PF4lUMLJfBcpJRZ7Xcf3GIVe68eF3EumaLPCjhzedJ3U1KtiCKH88Yj3np9m6f2lUHbDvSulHhpFqSn/VXT3lSZVEmKbK57c2YwupD4yd8bjBJoWch6SvtzKg3K2FKKHtAL4O0HnnZFSZX16NMcH1m9icVKfm1zqUK2Ua/pNZUrqfGdhNGhOiuxyyOHN7K2auM+sI5PpAWdWDBXN9x4ccgNO1tsGeNNOu5Mlp30uOO7Vl/WKgnbN8XESZtjMyGbJxsEnu0T1NoykefGPPJiygMvjGTbZdsTlxc9rWbrAaAXQVwMIs/6XTbpVJwtSc75czHAPAvc/fl7+fYdqwPK/HDy6VGuzjR43NPepXLE4wcVX7+/QqfrQdnBkQI396EHbmgx4JwUyHsVus+hv1dZhkWpEscOQzWHd9/S5c5H2zx50IOKSyf1s5qdPOYR/ZF2ZHo8DzozI96sen+TAd0YgVGWzVMJKg88VfazzD6nNKQDQO+vvBbIkArTc2B68kUXAN5LTGWvs7nnOt8wAdu1JLIb4/VX1bnzGY8nXhjFdRwQ1rHTaUrgx2zZ1MJxDQenAy5uG8I4pR2lODOLhqGq5vCU4huP1Dh2xiVKu7z9pi7rRxOSJMlmDhqiVHDvMyO8eHyMWkXhK9Pb68XWgxSW61yPFrW1KMqObOKTPJvNiwPs5Spg5z2IfWmSJXkK4M7ngfdBbnojg4vg7oHa0ZkcyRnb1kA7KsHzIuIo5c7Hyuw7WQbXRUjVszz72/Fluve7VBGuHr7ZS9f3xp8VZIrJhyD1s3+pdogihws3J7z5xhYvHC8RJh6pdOloZVl8INDNgsw0n0iVFwr0QX7WYWwXvFYClY/Oy0Bt5Ug28yQL6rXIvPJMk9s/A5k5LznDC9GXL1IaUmEK7N3fzlBJg1Yalek3Ka2d2GyX2L0p4f/5yTnueXaZKLEDj4yBJBasG0t5581twrjECy+tYdtEQsWNUaUE5977volUDmGnzrUXJjRjl+ePDfH5u7PKs1RjTGovglQIx2G4Ihj2DKWszzFvLFBqtRQpaOkCaxd/bwevF0Gdv86AnSV2cmDnrF10WvIdHFRei5IztzQZ0LMj19s54HsgT7PXmYOisrS8shNoXzwh+M6jJdodFyouUgj8gjXYn/bK4HEWfa9ypw22D7XXzcIqLW7ZW2clyVHkUh2KePONId94sMsLR23pQyglnVRkpQLFeIhV25HkIC++f4HJlSkweTZbJR9BkX1PrSyArUYX9rW0af+ivCyyeh/UmXwpbHyVa3crcXTmxetC6atB4GOMYMf6kIu2RDaLCb2saJL6uI7PkSmXPccUs/WH2H/gedIkxbn7iTmUkrTaEfNLHq5yuWp9ltRJBd1EEaUOibFuqiPyBt68JSxjy1UJmCJT99itCPje3xGDQC/8XhVAXdThUvaj/H49Sr8OXBaZO1tleoBWppfAcVU+w7BvDzpOHljarp3EJNz+SImHXizbHauyOppcnshVh/gux9kP0RuxUNThqx0VXUz8GEXYcbn5ojZvfVWbl04EJKmLkQ4d4eBq63jItD8sM2fxuAfr3CI0oPrsnW/uZWRhzmCWodTZuc/ZXBb0uRR9ppYSm8U8B9B7wBb0gtD8d6kw9E0DU5gy3B+rESeKTuihlK2xscOMFFFircQkFQRC87brO0TJMonuIITGecs1PkJI0kSwsmI4s6BYbqR0Q007yjZGik02j8KeuH5p6mA9tlRWA662+IoMXtxFQMrVQC/8rihHBlyUQlVhEeR5r2LutReZWxWZW/dmhvdYO5ckGciVk6BUjOfGPH9c8uX7qoBnvW+hek0XKguKisDuOyhFxhYF3ha9l32p0i+6Mkb05qXo1LbuadNvZ0tSB2Mc3vfaDnc/1uXpIzajmmhlKw3zmCCTJrKnv88Z5g4EvCoHOKCMwWTXwKg+2KSx10Qry9z5dU2L10YbdM8JyzU2pAOxV/a7Quo/986VLGR1U233MlKqB+58n9Ewsj3Cra5DuytZbkim5qogHXzXRRuD8+zhmFRLhkpdtk6EbHFHqJY1zXZKo5XQaGvaUZbUya5GDnI1ADQxCOpibUaPuQtypAB+0fu32T4x5wD2YIq+8L65vnMKteHZjHBHGVRv2HtRkvSliavsZKz+6zRj74RYJzzwZIm9h0t2JIW0waVXCC4HWFyKAshXyZXVteADwWa/AWJgU9XCTBOtMkcldQgjl4u2d7n5WsvindTFCEUoPDqp6DkpMhVZ0k0U3nGw0bu3z04uT7Dlqjo7vzK7EaW04M+1szECLYQltUye6Jy1eyTXd0tE0T0Tohd8DrB7dnOozJZMUtPb/rG4bYvWgihWtLuKesthpSlptGGxrgl1h8t3CiZHXaLE4Az5JUAijKTdlkyOGYaqknpTMj0vSHWEwTJ03nNZ3CZ7dQo9/50oMnIRzOdgblG4AYrMvTrh09P4ss/U/e1K6A2+d1T/2SmCWxXB3R+x3A8s+/LEc2IOnRH8xZ1VwtiFsgMiDy6Lo5HpbaEyKElWIfxcLkpBHgxsmV3YgCsPOFMtSY1thohjh7Iv+Yk3t7n9oQoHT9ubL9WKjlA4acaQuU2Y9vX34G0m+tOoVnUZmR6wDUYJpBY9RpeZbSilQRorYaSx2rxIbKlYRXRFySLEgIOiCj8raZCpBXrS88/zYDkDeCJpdRTzy5Iz8yn1VoLWMD7qo5OAetOzFZFvf9vb18atg/86qT+G58VUgia+AystxX1Pe5yZzwDr9BfY/uB5UagbGbT6epH8agZfxdw9MOdgP4d+L3ap95wa1U/9q0wuSXkOcEuDWgXuHNjKSbNB+X3PWylbVBWZhNvuq/D8oZJt9xEOSmZtaXkNdiE1f1b14HfV3qtA3pMqYjDQNBKjdX9uo5YDejzqulyxo8MPv7bFf/y8R0c7oB1iIekIa+9J3a9NIXNSijO+bQwgMMp+mF4soPpxgcw+k81qWkArbXMPMkvn657tt9oNG3zOr21etiEK/6ZX017w0fvDk/LzbHpxcmpsHNbsxjx1KKbRtlnqYBZeOhHy4fde8a9vvm7nzzlrKweGD87PveW/3WkbirdMtrnlig73PjvE8RMO1azrxVGrlt/VUiQDs1oFanEOcK9mbCEK/241qEWu7c0Ao/eBnj/3E059kOsM6AXN3QO0BbzqATvtZS1dJ+bl05Iv3FsG6YAsyJOi5188ioS9+nXxh9y5KFhzfRYX/UBTFz1x2RuHrJVl8SR1MKnDj76uzdceKLF/ygUZYYQkFC5OmoEkL51Is4+QDtqEeYEFWA2ezyeR0gJdZSA32l4H65pkQJcW5Lk50L/2ZwNdDDD7oJMmCjdIngNRPZ98MEMrCmCvlhJedVmTdWuXeOB5wS1XpGyacFhYFiw3l97yjQenhh2dasquZNtomcOnXZ59KeDp/YYokoz6wvYFS2sFrtbRPakiB5n5u4G5/+8KX+4cy9ig/BkEdtFWyqsQ+0Dvg9u+LgA8A/cgoAfBrZRN7KQy4ZuPVNh/qK+9RTaHJWfvovbOsVu8+fMuntVh5mBo1w/wBja7NYOp+zyr2fPGtUJr6x5ceH7I21/V5sgXAqLUTiVIhaIrJE5akCnQ07BFu7D/AWyK3iiykXqZZFECqY3V3xnwZc7sOmPbvCup11kk+gyti2RXdNSK4Bc90J6tBPo1Nn2jwcZaABXf4caLyly1QyOEy/RchZPTmmDEUKp0caJUUimlXHxeh1R7SKNohwZVIhv4njG4zJalQuAoCh9cFGVG7+fBzUX7d7IY+ILf/bnY42gGQK96jknhUP3nQRbXq6TIINgdlaCkdU5cN+boGcV/ua1GVzrkXf95cNn3motblRclilglu7+LTukxeVbXXNjRubeNi1mlxQvzvnMWD9KEf3hri68+UObItMo+ryIWHm0hrJuS13YkRWCLXkHMgA4nlyZ9C1PJvlw5l9bWBbdEZKC38sX0MVIEuu6TwQDgB1idArgLYM+ILnWyz7oc0Gx7KAWtjuL4Gc2LJyMuqsCoZ3COnvZZXi7z1EGf6bkE35GsLWdLlux3yPSDv4KnXWBg0WN0Mfh61YcvBqjn+nlQc5HVL5zN3vaLatQ5wG7Ba7LtCwvgdlYDO+0FlbkH3ogMn/hGldNzvpUmwpbFWmuwL52KjC05W5IUbULx3fE9KFkK9SjFjnujVyV/MgZPtW2I2DAR8rPvbPJ7f+FRjy3AjVBEwqEr8oAzA3q6CuT5uGPVd1S0EVl1aGYXZg0R0giUya5N5oFbwPeB3GN4YRC6v4LYcybPJjnRZ/OBVbDgtolV+FBCZKWykjCyDgvYgU3nbeygdcimTSljYxqnGRlOLxv2nZRsGHIYG7L11FpbndZ/A9F3Rnofoghq+nsqSnodPau/wACgB7SZ6af2C8w4yOT9DFiRtWUR3I7pAb83oakA7iJ7K5UUnmNcP+Zzt/t8/Ms1wtSxUzqlQubyRJ4tT86Z3EGsAvrfGGcWHJRVLF5sRjb9Ucgq84iVtm1dgRPz8+9t8fIJjz//pgsyBqHQQtIVElUYVl9M2+f/bxh0T3JQG5PZhcb0GFnnKfesRDZncyEs60udy4kM3PmzFkiR9issMywJVoFZrjIyis9nBbD9SQVa24rR8eGAHZvb1MZinEDjXLuzw8ZahKwrxkYUSkkW63bznyTVBUeguI95YY94mTFYsYtF9qvpzr4riyA3A4FlXiTUL7YqALsH+tw50QVXpb8vplTGbj4rcwb/bszdd02UtMN8lpbhq/eWWY6yyVvCTt5yBD150kterNLfve/fo+wissVZqB4omc3+TwM6737Xq2pTCk6K1eAanaak0nbfD3maW1/f5msPl1lsZsazkCTCo4PIHIg8AVWoScnb2PKaGDJZkgebWdePzGv+s+FBQoLM6lBEkc3z69hj9ey5N5golymrSLFAnAxg7ez4ZjCZZicb11uapYadq1jyx1mzeYigWsKZWXLpRJJ1azuMjnRIEkWrM0TXcXCUvWIyu2C555t3qIizLnL/d+RLt1z9Z2aA1YvAFvJsgBfBrXJw5Vo7r2VQfdbOgZ0fA3q7sEmV1d224dVRCU455vb7Szy5t4QuTLCVmTzJ57QMBJfSnM3eRQelIFvOJU3OBfLBKr+MYQvyxAaaoueLy4zFHZ1w/cUhb7u2zWdud7OeM8vkMYqOsEkf2bv5Mvek530LTFbFl2cze1o887m1tD8rAcJY0Opck+ertOzrZgt0+oGuKL42fRXAIEH0gV1s/VvVBliId+y88YSFTpcotZuKbd8ZMzma4iw3XeYWHJ7Yq4g1+EoyXEmplhw8N7vbihepGEStvqi9n/uFPmct4TJviMiXsCLgc72df3n6fmhPjxd6AgXZKIO8szsLLuUgwFXWuZ0PlMzBnUsTz405clLxF7dXmGl6Vppk7J2PkVNC2FarghZcDeoBwh6MNM8pxEWRRQsyRTOoyfVqPW7sDmQ5m+e9m2srKR9+W5NH9vocmc2CBiExwifSysrGdJDBRaEmJpclOXvnzok2WcxjLGvnQM9Zu7cimwKgpSgkwAqvKYC7CPQCgHsYK4CYwjke+DvSTi3bOKG48HyJ5ya0mpoNYwm1SoxzfMEh7HhMDFWJE0WaGkqepBzYBl0pi3ZS4eKIQZD3pcwqwGP6gSbFG6CvuXvbcYu+xu6PQCgwd0+D6z7I5dksLlWaZTX74LZyxCZ4ZE9324KqME35ky8N8dCzZdvbJi1759Zgvy0t+xyskinFOGUVg/+NJkqxJvwsPd73w3O5MjjMXtr+xhzkqUOcJNx0ZcTPva/BR/7EJUwkCAUoNIIu+fzwVTIl7+6hwOYmswsz4CrrJGbZS3pJHqkLjocuumWrynaL5DegBuglokTxBljF0t9t7oZUkCqJqySeU6KjNSuNLhfs1KyfiHGuOC8iCdvEkwukaY3ZpRJRLJCZxhVnXYz+O/UA3Lu1VoO7/yWgIF1y4z77c5mlYQeDzeLPZuC5X4Ntep0ifRYv7pmpM+bOwF2QJXYkcILrJ9z3lMfXHiwThg6UsiH7wm7TtzotL891Exdv8h7DrGKd73KNBmpSyDOapm8VUmgKHgg4daFe3AacSeJQLifcenOHux7qcPdTCpzYIlMLtHDoGgl6EOTa2ORVL10v+40YKgO0zmq8e+5JT3uLvkQpXDeh6QeYRTkr+n2jfWZe5dUXFEPvBuh9YlOQb5lKkJpmR3B82jDbMCx1DKU1LkudAKfeFCwsOMxNK665qMNaXFpdlVkvpjDWt1/Kmf+Xi1trn/WhsmBmNQiKPZt9HbYK3OJscIuC5j4X2HvzqwuSRRXArVQ2vL0QWLpuwkrTjnQ+eMa3KfnM+xZC9jZE7RUvnYu1M6kxAOwBMPeDoXMxUB/oIpMpg3JhsOunGHT2U/dS2JHIUjtEocOuyZi33dTmyf0+9TCTKtkmAymCEFHYAtD0LpwZcE/sSqWN6Llaud5Wkn5gWZAhObDPFaPIHhObHtEVcbN6xRMDz6ZPtNgEk9b0trK0IIdWF5oJXLkj5bxJw3DV4Cx0DYkT0oo7fOvxNVy9UzI6FOG5KcbYqq18Byy7i8NgHk6s/kB/E+gpfuHipq59UIsBmZJ3g+R9ejnwdYHF+3PwzgZ6gcVlXkwVW3A7Mdok/Lc7ynz8tiomm3Sbs7cQIstc9gPfYu/ld7MIiyLgu6iTc9C46KXIB49Mc8tcsmQNw1rb6WE50KXo6fEkdVFK8/PvbnP4tMvHv2YH5SBExtyCBEW38CmNtJ2ajhjU49IYS/7Stq/l10UbC+TeqjYgM/tgt5KlsGoXwExBd+cnYkBrF4miGKRnq0kUm95O0MbYsGmkqrhpd8xSs05Ki0qlgnPVeQ1OTiW8tDLMtvUOk2Md1q9pUvIj4lSxuFJhYaVka4F1vyYc+my8mqEGAy6zCuR95h4EeRHg/Q7rc0mUIrB7rkphPnVxR4LiNhyOsltvKJnguAmHZxRfe6BMq+lBOc8COiCyXX6LPZerjp4KKbJPzoY9C0v8zSgv1qQUmLzoTefaXGtR2JVNYqQeYHItMzbPqg2rlZB3v6bNnQ8HHJ6WfX2YfaAYZeVPkbml1eNaWEtQGYEWNuhMRRZk5uAVWWo+Z+3VjtiAJMkkS0HW5fg5CzOrVsDVUiWXb2FimG8I5pp2bk/Fgw2pZnrWZ+34CGeWysx2ApyZxQk6sebK3SEb17aYWopZibsEQYzQDnEYYFK7fPZBNsjG+Qf6bmX1vWVmAOAFf1RmOxj39HnhfVaDuwjsAbAXGFyl9PevT3uyREorTRwnIYwNdz0RcO9zJQiyYCwDd5G9+1WDxZLYwncfYHBx1g1/Tnybs/X32Yfo1aSYrFR1cHBmAeg9kCu0tjO5k1Dx+ssjXn99h1O3O4Q6i+h7GtwyeX6BDAaN6DG5FpbVtcgq94TpkVuv2rNg/Q24Kaskae/nVXLtXMRoVp23YvyWx25gR2OPj6VUR5sYE+P7DrWSw54TiolFzTvf6DC51scx7taVQ2fad+7fL95VCWLufroKYpTAkwwFcMV2n6svUFRLdqRZ3kQgeyDtf5iBC7YK8EVCE4V/29fiBb0tBiVKn9GLYNcFkK/et15nTF3U3BlzqwTppTzytM/vf2qIVGcjr7IaDjuQv5CWFwV24lyBpjj30iq+i/ZejfXVLG7OceS/z+SKLWUtBJqyX4iVCoXU2k5wVZp/+eEGB0+5PPikQnuJ/YCS3tDZBInOtLlvDJ6xNqAS2YiI7LUWgtQU3COTVQUCxUaPASLgbLCfa8U3q87HakbvF9+JbICToFaWXLVbcPkun2oJAj9GqQ73PO0wVHF51ZXunaPjG1ecb93xlVlHid8J5Np3zc6EXLnV2GZNBUNVxUTNIYqBwFbseW6apcPzWdRFYNsljzxAWs3krGbAgl2YD36RRcbM2P2s3+lVsiXbBbm3w0CBwQvgtiyecnJe8qdfq3D8tAulrNi9oL0dsapqEAvkoiNwVvBcBPd/H9fnZHUGrLpBy7AfdPYtxB7g85pxITGynwBKYsW2DTE//64WR4+5nFgWPUfFagwAFy0lkRakwu4175l8ixgrT2wOoF/8JHO5kq+6usjsgqJRcK7zdBbACyXDehU55slCJW1jO6K/U978con9R0uM1BIcZTesmqgaEuPz0OPHfkdwdNZ547UpQkIUpTSbmqk5yek5F88VVMuK0SFByc82QvVS/N7UVd0LHM7p3+ZL7DlZfHCSkSgydJG5i6Af+J3u/SwG2Ly4+VEmTwoBppIpiaf5i28M8fX7yphA0d8nyO7oJgX9vkaKfnchbihcpCLTrHYC/hb4hqInvarjXhcSP8Xg0xStQ2P98VTYsdW6o7n1NR32HXX46CcdIj9Doim8sXbQQqGFJagkk2huAdyrY5F8PNvq2CSvUem5KgUW758j0ztHue2cO3TFJuz8VMrMqk2VnYWiJHRDzdJKgjEOK00X1xVMz2tOzcQIRyId63U6a8eX8F07nfPJAylLS0OMVHxGaopa2VCrpAyVUyqlhJIfE3h2dl++GZFF+OCwmmJXdP4F+prKZMuOOSdri3P83JcoegDooreNXV+HiwK4cyaX0upvqTT3PO3zqTvKdNNsjvLA7m4SBb3B8kU9ec5a7+Lr3hKVf8+ibXhuxA/UgGdgs+fLDKyA+Vbnq6dQDVYcWvbWWqKFRApJqh2E0ASe5iff1uaxF3zufrbcb1yTGbJEVgdLNi5OCBIBkRA4UFjRst5Z+mDvn6d+YkeaPjmcK3eQZyHzc5CDOzWQ5KPrCt+/t9OesragMTY8NiYhSQ2dUDFSc9i6PqJaWeCZY8MsLtf+v/beO1yy6yrz/u1wQuWbO+dWq6XuVpYVLcs54ECQSY6ADcbfEGb4iGYGHsBjmxnikAwYgw0YOUqWbSHkoGTlnDupc+6bb6WT9vfHPufUqerbkhxlM99+nuqqW1X3dtWpt9ZZ+13vepftsf3UlysoKVhoR0zPRiwZdlgyIhmux1RKMRU/puxHlPwQ3w3x3Ci3WLC74HRqVzrj0V7sgco+kOyV9pfyixu3pB/Ihc2kwJwSrW23ePZlSPrAL0VCNqdRpVN5lYxQOqbZkbz/I3X2HHYxjsxz7kyYJEX2YQ5oZgZPsfRuL5aPF+GcR/tFTsunnqZ7EZv8dkFlCHn6l/SlLqIQ3dN83ChEkpAIRRwmrFsW8ds/Pc/dv+qw0ElffM9ZOQW6PRZGSCIhiRGE6fvXQtgvvwFFKqUmA/lAGmN6uXkR6NmxHHzfdrqFnaoWxoJuejtK33M2G9VXhlKcWLfj2BBECZ3A0OokhGFCyVWsXdpgxRKPKK2q6lXLV9k3Fs9TUicYG4opeWE+ZcxzY3w3A3eI5wappZlNB0zawh9GLt3AIQgdhNCI2FJaciBH6TvVF5gRW8hJ+tKVfMho9hzR/5gQpvflyEHeG0AqC+lJGAn+8jMVHt7u2ZHgDA6htadUJ9PDiH7euw/Yi+aSz56XFB89hW0ayDvzlI/Cpa/w01+2z3nyxCo9TV/qokhMgkpizjsz4L0/0uRPr5UEsQAVW5ALUh4vrbsLBcj07/Q2oaT5thLWKjmL7DoHd/ZYeuwyYVb6uK0TmL6DYYxlaaLUQLMZCRYiCOMEmcQpRWnPTp6SVBxFVRsqgaEZGPy2wdUxx2cSDhyX1CuKczePMjFWJwgi9LvefhWVco3tOx7kY596hKPzmtdfFjBccYhjiePGuDrEdwO07hJEAZGIeWKf4rb7XbZtDLloS0xZuyhZ7tsQkU73yqN3IRr3ijhJAcT9QLXPSU4FNf3gLoK990WIexvOkuHWezw++pkqcy2VipBUT5COAtJcMz0l5mwPPUq0GIkynnuxsn1fPv6cX4BUqroY8s1gFO9NZShShuQR3NIjWTlfGpUWhayvSqMc8TPXNHnwSZcv3y2hVIjgSNt4KSRWkZVSiqnqzaS5WIwkFum5SoAilTMU0pis60mbnhlonH8B+tklQxq9YzvsdTYwuLQYdZpcsK3JORtDbr3fZ+deny4uk02PKelR1pKyA562liYj9Q4/uG2OOOwyuuJKNp55Ee32HHpy1idKPPYeLvHwUzVmuz5nrDzED754hjjWtLsJzXbEw7uhE8EX7qrx4O4SMy2X44cd6iMxK8Y6/Mjls/z8m1o42iUIdQrqXnVqUQZkgN7rbR4t1dcXxYtgzqulmWn6YDRPECnAhWPYvtflrz9VZfeU7s28z4Hd21xmH0zGDizKABSg2hfBxSI3F0lNBgN3L2oXcu8CPXhKdB9ITbJILgv7ICkkiUzy2yabcBZK1o9E/PybF9h3TLHroIvRaQ6encmKwDbFjUQWDFLAp8CPEETGjlnPwK2FncOkTb+dnBKmZxa0CFXYSQQiafJffvgwb7qsw7IxGBk2vPXqLvOtGR55RvKFu0o0Q4/teyvMt32OzmtEEnHp1g6vuMDn2KTLqlU+y8Ycul0XXStLHEeyYYXkna+zo5M3r4Q9x7qcmA75wh0l9hyrcv3ddZA+SrgooXEcQaUBUQQ79xs+Olvhki1H2bzCOvMn2eaykIrkMxbzCN0bZWEZkELkzfJtsvktyQCYi1Uwc8pjQsQoz3B0VvP+v69x/ddKGK3S8CwHLml0yWivnEEZ4G4HNpV9YE/fax4S+1D+LAinPzXpu78vLxd5tO5jreinD/NKaC7Usp430tgmCSUTfvDqDnNtya//SYPjMxrc7D9NLKiRBcqr+Ppl4RSV6VvsJUk7iEJhwR4k5FoeVxaiOqm2Pzu+6bUrDcoYLt60wE+9yjBUGabTVUydgHo5ZqwRccbKkB+7uo1Uc9x47zR7jms+f3uZySmX7Qca/OXnakzNdnnHj2uWrBQstCV6uBEhfXXM9Zo3z8W8cnJmhj0PKP79rhEOnPQ5cqKGkS6liqakBGUHSsrgqTg13UyLGqrCLQ8sZ6RkfZvzNjIVCZk2qgAATBBJREFU90rueem8vxgj+27boUQ6rUZqJ0E5ttclN3LPrhNBEvbGqJDld8IgFXSN5Itf9/nqvZ6d+rYouEWeI+acd74R7t9Q9gXkARYlv1s8Z+A+fSgvKgozU4fCl6BX9MnYqUU48sRGb5myKtYaOZ3Hk5IBWie84kVdfuDyDv9yY5kgLuhhhQBiy5UbIBKW3jiFJkrzkjzd61WDE6HoCkloJFrYzaInDY6wZymNyCnm3J3MAVcnvGxLiSMnapyYVKm+P869I13HGjJ5bsBrL+4idZdrrpzk4EnFdXcY5tsBS1ZUiGT35oWud2y+u4BWpW28/88/sc/33L94csfZr9yz5xn8csBT+7vMdqrUG5qqA1XH4KsETxs8bf22XQ2eI/A9aFQcGl6Zg8e7NCoBvhcjnMiKdFRPF6JzgKe67LSUbtkO2/jrOHEeuR99RrH9QJZW9DARJ4LlIzEXbw4p+ekHkM0MkhAgueFWjz/8hyqHJrXdhhciThqjIWU+8p8GQC0HgFx8rO8j70tXniX7PiXP7sd4L3r3hG0mE2PRn770bToRhb9RiOIFU30pLMjjIGHlaMSv/8wCc23B52/3CdO02wLaBolSyXDRlpDlozFx3P/2DJLtBzWP7XYtE2XSaKd6mp7EaAKpiBFERuBLk6diUqQNFVgTV981LC3B/NwIj+9SDNdiSp6tvbj5aPUI17FAX2iF+F7AeH2Bih9w6ZkOhIrNm1cwvrT1F1H4hX3nXvxOO6Nn/ZIYZMKy8wK8bfM04w4HJis4k4rxckLFMXiOBbWn7ZRgN732XUGlpGnUNGUPuoEi8JSdOWlEnhP3pKoZyHuy1dwurRwRhAl3Pely410lTswontrjsmu/TrnTnD0ljmHJaMTWTQGXbw249JyADctjGo0EYeDIccVHP1dhx24HysVQO3BbZMZDWWoyELkzoBe0NxmXO5h3nxq1Tx/HDc+yTO/3czu1LJqnFCKFKJ79zqJVT4rR3kZ0jCAJDGeuD3nnD7W4/3HNvuMakQjqQzEblkdcek7AZVsDtp0RsmQ0Jkn1SMW3tfOA5qk9mhMzmhvvLPHAkz5BW4OfDkUSDhiH2Dh0pEzTVlsgUga0sYFJpRy350Crk3B0UtEJNNWSoeQpPNfgOQmuo3GdBC9l9zwvJEkUR2dafPJWl5lJh9fMOlx6gaTZsqmiBphYvgHtlDl+ZJbb7+3w0K4ScbfE2qGEimfwtB2J7ThYYGuB60g8V1LyJGVfUasIPC/u6wDKizbSFPofew5SmdGOdiJmFwyfvMln3zGHz99SZs8Rh3ZX21NfnvtlALApy7HZhEd3edz09YgVwxHnbQl440s7XHVOxJ99vMJtD7rgF8FYpEB6uUXOlBRBPUANDiJ50ccoSvPF4qBfZHM1+HMxHend2XuVg6DvpSyDFdF0o0gP7L1XbjBdeMn5Ab/41hYf/McyV54b8carO5y/JWDFUMxYI8HEApOo9Pdlr3AnEpZuSXjJtg7twPDDV7e4/haf/cccrr2lwsyCCzoGE2NHpTgESttG5bSQ5sis0m3/TQx0g5i5psSgCUJJyRN4LvhuguuoFOBpRNcO7Y5LyXP46dfOcf92wdatF3LeBRtpNls9gJerS7j0vHVffusv3/Shp7aP/7qLYf2opOTaT1AJ7Mz3ArhdV+I5Ct8TlH2olhLKnhVkKVXcRGad7Zk9sbVG0yrEcQJwIv71P0r8/Q1VHt/h040cmqFjT3WlLK/LdvVgN0KJPXBJBEnEZFMwOSt56oDi1ntdLjwn5Kv3uSx0BTjZARyI4AWwD1pA5D4nxZRz8NKXdy+SeH8DSXhfdDb9Dyxm63CKKAt6kboYwbP7EX1fGpNBPIGab/ip17dZvSTmonNDlg/HuCrBhIKwrYkTTRzrVIuuCh1dPSJAqZgzV8T84o+16cYtfvyVTf7+81Wu/Y8asY4w2gYkA3SNRmI3nU46TCq7hBF0AoNqR2AMUajoBhLPFXiuwnOMxV7q9a6kg5g1lNwSQ9U2b7qiy/iyQx+qVN/95Up1Rw/gl52/ng988Pdb566Ue5d6NbrtDvWqotM1LLRjjLHehK4jC5fsm2UoeYayn1DyYjw3HaRaMNzp2TVYcLtOF9cPeHKf5Nov1/nYF2ocmPQx0gHp2FNcLn6SvXCaJqnGGAtuEaSPWaorDhOGRhJ+5o1tRuuGf7yuRJik+ccg8gYAKAuP9rQSph/QzwLaZ3144EEzCOQi0Iu8eDEkDwC/bxdQLAIt9g0rpDyDfbVhAp/8isd1t/hsWBWzejQi6WbTExyi2CWKdWpVkW5W6TFXGfOVfcY1J+SqcyLWrZjlzDUh/3ZzlSf3GvASULau1BEanU2HiyGShiACHaaOCiSYxM7BDCKFF0rcwKbEniNwHYNW9hNbaEE7SKj4Do2ai37a3Wu++v7Wu97z2z2AA7z5h9+I6/o89sidHD14H8vGIx562qXVcXA9ie9KPEfiugLPATfNyz3X4LsW3CUvxncjPDeb8R6llzAHd8nr0OpG3P6Ywx9dW+cr91aJpYtxHZCubRdLzXa07Amf8rhhBKGBIB3vYdESQQxnnxHy4d+c4+JtIdvOtFHgn75YJkjSlnBjegxMirpiVJY9lcYpjIl97oAGXiwC/EHu8FlWcVM5+ECfFqUYxYtpihED2C9Gcfry9EHWUkoIjOCjny/zB39b4fBxxdSs5O/eN8vWdQFJKIljhzB0CCOXKFZpFO+9qV4NI0bFCaGM0ZFGqYiljZBff1uLizaH/NG1Ifc9VWGubcA1xKJEC5V3SSkpkFGvFwAgNokFeJjQDQqB1ZWW2EiD6+R8hwd2hgyX4JVXb+GyF19Op9MBBgA+MlxHuxXWr+ry6JMneGifz9wU+I5D2VNUyjZl8VyD62SXJD1txPhujOdG9toJ8ZwQ17HgtlE7oOS16cYRf/eFEh/8p2Gmmj7GdUFZmzSROrh60vKirsjcpHqFgcRYnUIrhgU0UeJA2KWqEt7zphbnbg6gC6tGQn7rXfNMzig++xUFpV5UHlxZStInlEp/7t3u/z3xLLe/KZrwNPefkocP6pCNyB/r59PFIkE/22cY8ODzX/X4wN/VOHjScuGPPCX5m+vKfOiXQnwliAJFELl0A48o0rZlkd6+pZiGZixZHGu0ikgShROHvOLigIu2TvHBj4V8+LNDNAP725H2aUaqV2/IX6ghSQxRAmFkcEMbse2IdZuqBK4tXJV9OGtdyOjYPLsPhJzsCIaGR5hvNvP3nQN8tu1QVe7uh3aNPbN938r1JyYjRuua4bpmqC7THW2W4Gf/YWLZEm13tq4T4boRnmOdolwnwHUCPDfA9zp0o4i/ub7M//ynEaZbPvgeSA+h7NRgT4IvDb7qzZ/UuV1DmqUYiI3Bjyz6ZgNJWcf81Ovn+ZGr27iRVaORwNqxiGte2ea+7S4HTqQt4c+xBinA04L2m+G7nyfW+4Caqw3TjWER0+bU5z7bt8aC29Kv+w5pPnVzmX0nnZTLFnQFfOaWKpvXxPzU67pIoegGHu2ORxBp4sQ6AmXFtOLUYlVIR3ODUK3QiWLI7/C+ty9gEvjb6xo0u/bVBfjMp11FeXN1AlFiCGOTjl5Px6+rlOBwEjxXEkUaicJ3K2wcV6wakWw4u/zMyJDeXfZU/p7zW3/2J3/Mz7790mfWrXDHtZm9qttqMTHqMT4sGWkkDFcj6tWYWiWiUkoVhqWIshdS8qNUkBVZQZYT4LpBKs7qUvY7NMOIv7m+ygc+NsJ0qwyeD8pHagdfSaoaqtpQ1sYWkjT4Gnxtb3sZ766t/sBVEEUSKbq87dUneN/bFxiva4JQ55shgWHz+oiT84J7H/VITKoezIsSvQYHe7agcNrsXfdPXe4fWpuJ/PMxeaJgVDr4c3Zb9MyDeo5QxZ97ltH9l0KThyjel57ec2ewnpYnl0SktQetY2Lgbz9T5a8/U7MuXjr1QFcOzabHQ0971EoRG1dIOp06cws+7a5LECrCSBFFdl5QnPRGHWbFpMTY82HGupBy8GXfcMmWDp0g4Yndim7Xhu4ESYjq07rHxo6Pt5O2rdYkCAXdEIIwIYwMYZykm1LF1CzMBuPgrv3Lx5/a+/eXXHjRqREcYMOqJqLm3qjuTd6wapk+d6Qe06jGVPyIainCdeNcF5Ib8GQOUjKxRZp0SpmjLbi9Upev3S+59stDfOaOOtPtEpR8kB5aKUoSKtrgSYOr7MWR6fjtzPtb9sCXOUoZA45juHhbi196c0zFqzHbFOlrshJZELjVgHM3BYwPxRyeysrRRRH2c0TkwTtM77mne0rfrz/bg6fRWJ0Syk+5vxfNi8/LqwRm4J1k0oZ0U3h0RvLITpewq6Ga8tXZ/seRHGtV+dC/+QTdgEs3V5lrulbvUpBcZA5iWiWFCRoSrWLbF6Cl7Q/VPSFY1e/ym29psWltxLU31/ja/QbjxYTGZz7RdBNJKQYvsmMaHWWsbXeB4VIIPMdQ9RPmmgGzCxGjQ4qJinnk4LS50cRR3+HqA7isv4X//vu/d6dBPrBiODz3rLVNquWYst8lCEO0jqn4ANZGAkR6yitWKi3APTdAqYCvPqB5318P8cDTVRLPB89HKBdXSsraUE51vm42Pz4tiOn0tlbZRDeRDnZN+/K0ZN1yzRWb68SB4MR0iKvt+BGb91t2RXcSXrIlZPPqkMMnvX5EmMVTFjGQoyy24Xw+6/k8a9Gsosh6DDIqxXdQlNTmCs5T/wdRvGjD9gMutz3upWyVY/dAykNJRUlBpQQOmrsfAVd4VPw0Dx6YNZqPYIwTYp1YhyltR7/HiSTRsqBbtxG+6gt+5vVdzt8U8lt/mfDVh2okSUTseLQTh65U6FiihUwbvu0xiCOQ2MzBCQXBjKbuCipewqWNhNVj7QeS5I473/lz7z89wAGWLVuLEJKpyTk87xBKt7npIcW/frmC70pecWGTa17cZsmwbW7AYBWCMsnpIqcUcuAY/NG/VPnCnVUOHC+RlG1KIpSLrwQVZSgrg6fAVYkt/adRW+cgt/y7k15rRV5gKvuK0YYijCocOi4Zrrco+118LytEWHVhHMUsHQ7YujHg9sdjwkQvumF8zrxbnHrfqfSheF6oXvQp5vR3DfLdCLN4dF+EGcxfa8p4BAE8utPhyJROy+o2eiupqWlD3TE0XMNIxeBIxf6jgtGGpOKD76XkghY4jrGfTWyjtZNYkOfdXFpyqvLRXtxEcO7agA//2jQ3fL3N//7nIQ4eC6GkSaQmEJpASEsRYzBxzPLRFtdctcDLLwhwHfiXL1e55ZEanchn9XKPpcvWkCTJKYfkFIC/4uqrUVoF190wxc5D+/js1xvcv71Bt6tJDDz6dMC9jxzjN945ydolNj+ybIONuM8ckXz29jIP7PC565EyC10fXA+0j5BWsFVN82xfGVzdGyibR/C0czrroLZV1LTI5Ep8V1EtSSol+5q7oaTTdVKbCCsNyPQuUaLQjuDVl3f5/C0Jeycp7DwG8NGH3kUZ5f7n8ix/B3juLe3ioM6BfLq/0JfaPP+trlSGA9OS/7jThzBTytl6gy+xQUcbSq6lgCGh3YmZ19mkN0EYGyJH4CYJcSyItSBO7EhvJxF5SpKY+FSHrlwvY0Vhaya6/PQPtNi8KuSBHR6fvb3E7sMuWvcKcWEkWLe0y2+9Y55LN5cIWkPEieBXfyTi6m3TfOKWETas2sBFL3ptEBcFM6cDeH1omFq9+muXX7D0rA9fu/QlBw/EnDWuKPtWC2J0TIDkpz9YZ67pIFWumEcI6HQFU9OaMNbEWoNnT39Sacpp5C4pg68tuF2FTU90f9R2s+idX1IO3lWUPEnJtztqJa29XBTbybeRlujUcTWbZYMRlDzbMbR45WQAoIO3xfPPTHoRs0h9Zf/ds/+BxUCd9WjaH+zmo8ee9NKS3nyfZ3k/wgoD291M/pDaZEiBp7LPwn4GUmYOUgntrp14DNm8IOzmMraVyMxKLTfsTwdoFU1DizLezPMlMRJXB7zsooCrLgh526ubdLqy76ArZZhrGXbsq3LrvRNghgFBxY9YM9ri7a/SxOX1tw6Prvw1koXnBvjSsRrXfu7meWOGdyypNq5cd9GCUkohEFRL8KKt8ww15nnPh8o8tmsESo59MUkCJsLKWkmNRVyQbgpuToncFsTpdRq59WnA7bkyT0/8tNhUdL8tzpRMCrv7JNU3m4RUnbc4AnrQM33pyOmAshiITgffXnHI9PTcz/k16T2jCPzFvifm1DT9NG8zfW+5bNgeGy3EgAej/f0kMYRRQhDGKAVCqP5Gi6yxPEnyKc2JSXpnoEG5QL5B7n+JykiUSBhvGKt2TBQmkQhhKJcDbn0cfv3vxhnxalx6BpTLAoGDFFU2rK3Gl15U3rHziZvnN2191XMDHCw90+3Ov3dswrt4rHTivCVDmjBSjDa6LBud5fYnXA7MDqOrNcqebUsLEuhGEcRBCnLVB+48chfA7WqDq8lzbKfvtswB3lfFcq1EINv0qNQ3BbARoxg1CnnfqQjoQUkWQHNaFmWwCDT4lG8bIb449BcVX/XtKkXfc5/7BfVA3tPimL70Ks7K5WHWWpgdrVTQYDLrZZl2wZu8ybzfjTjOz2Ii/eti4AuciKy/16EbuESRttqVMGBprc3FZ3a5/eGYB3bBeM3QiQwTozFr1tQfay7Mv3eoUV/0XS4K8Ldc8wr+4iOfjku1jcZE+5kYmcd3oeTPccdTAR/4xBgnZhqsaQgq2uZak23J4Y5NB/LJsVLhSSin4PYycGublmTgdh0xEMEljlNITQolWtfJvhi93XzW0FqUWpxSdH+OTdmiWinR+1AWhYvoK4J/SyA/JfKeUvEpPrdYuh/Un+RqGnpwKr5mUTgNFMv4BcCZngDK8tGWc1Yy66dMuW6KjdASQ9pcURB39e0XRO9slndeSYNMktwHHqOY6VSYa3oYI1hohowOaX7jxxeIkuPc/cQY0y0Hx4lZtlxxwTmbDETx+rNOjd6nBTjAO37kUsJu69o7bn1gU6d7rNIKmnzyRrjlkXFOTNXZOGZo+Allz77xZUnCsu48zxwOmG6VwHXRQuSVSTe/gKd6DRN55M43lP2ROwe4LoDbMTg642ILnflFo89B+PQ9UPhwByqXovCUnCXJOOcC0r8TVcxT0T4A3jSM9xXhizLZQXJlMbIlkxKe8kjPWTYz3o8TQxRDGIm8apkflL6ddJZny1Qaa4Fa5ONN4X8pVkKVTDBS4LgRC52E7ft95uYqBEEFrQ1lL6TZcVk64vKbP9bkK48d4VNfG8eEHsON8WZl7MprSyX/tIfytACvDa00N9zwpT8X3sXv3X/sxsqn7nC547EGI2WXMycS6iWolQW1iqJR1axfEXLWhjluuq/J//ncGK3ERzukupJexHbTbiCnAG5Xiz62xFECJwW3ve6B23FIudj+oa+5pwomL2zkB7P3qS5yPQDqxZi+RXLyb4YheRYcL/rYYPm9V6IXiz9QBLXp00IW3mnxCXbTnXfq51MlbKoRx/aSVRN7/jRJ+ldlIUJnQJbpayuarmTH1iCEKhSMEpSWKAVhHPE3X6zypTvH2La8xLqlDo2aoFHVtDqaVsdltF7mLVfNs2psks/8xyivuHTL5NzxJ/5820ted9pDeVqAA1x28Zl02tN86d8dTpzwefGZPiQRxkC1LBmqOQzXFUtGYOPKhG3rFTERH785ojUncCXp7rzHlmQbSrcI7oENZX6dynLdTI+QgVzbgoPWhZk8haZmUajcZYC3BznrCu8/PeczJPsxPfA16EelGAz7i63nGeLNADhPV8DsnUZM/nunqAkz+WwGuIH9SD/VYvOLzFUqu44TiAoXFad6oCg5pRkka1DuE3ilKcsgyLNjHYhsNE2CEyukgJkFuOWeOk/urlMxBpKQiWGXdlfTDSXdUHF8yseYBkuH5li30mNkYj1DQ0PPemyfFeCjS5Z09++Zf49f3vqpt75yR8XzOtz5KMzMOgzXHcaGNGNDsGQkoFHtEMcxzbYgMg5KKnxpegDPo3aac+ted1AGbj0Ibi3SqE+et1vhTW+CcSYVyAx/+kyA0muEsUPT8gbLnsa8zx5iMXQ/W1Xz27nMN/jQYF5eqGT2qpvZz71KojEQRyYb/gMmITIQnQJykacouSYnZ1l6QCfPybMXIgrfuh7ILbgLfvCpZkZrO7FZCIVXjjEqYbYlOD5tA2kUOxijKHsJUwshdzwq0LLOiy/e0HQd+Z5aY6L7TQP86NGZpDGy7r6LL0nmPv+lhyp7n0nYfrDCpqWK0YZmYsQwMRQyPtxmycg8Qdzkhjt8TsxUqNQE5bRBOUtN3EJl0s1B3QO36wi0sjm3TlvkHG01J1ne7eQgz8rFvVw8m24sM3CnFVYTGR7d6TDdUj0xixhoNk7Re7rG4u+1VdxEnqKL7evs6UV0k0iGSzHbzgi47fGUuFYxiTFERhD2Re4U3NJYEVncP76ll4ZkSxZeS3G/I0GkkTz1pRRC2RxcGXQY0+y4jAw5vPHFczy0fYhDsxXrJEtsHeUEVEuKM1fPMh+0OTjpcfmVV86tXb3uvmZzNuFZ1rMCfGJiFCn9kzv3RNfE7hW33PbQ/c6mcYdl45qlo4ZlY10mhttMjMxRrcxw/V2G6+8bxfV9Gg6UtcHP1H9p5HbzCG5zbTeP2BbcWc5t0xHS0nAKamcwPUnyLn2dmd3LQstcaj/RDeCW+3wm5xT4Baorp8hM7oWyaIReJAc/lSr8dn0NBjjvvhs99iR/qFghzL1ReoKrom9hFAtGq4aXXtzl778Y0Y3jPIoHxo6RjGKIZcqeSJGmJ5mTrCm0syYIIRGDIB/Iye3LTqO6ULnDWZ6LCwclExaaZV534Tx3PnKcG+5Yxt5pnyA2RHGEMQatXUYbVS7dtIDTOC/UsntNpVI/6Xjesx7NZwW4UiWC7k4uOm/VoYrffubEvh1nVt2IM9ckrJiwUdt1Fzg81eK6Gxz++ZalNNt1RsuCupNQSrt+3Jwx6VGBji6CW+YtcUVwOxmwdTF6J9Y1VCfpBGOTA7rXC5qNKonRbsx9T2p2HXIKMlmrTxWkBpIZsHMnLpN/LqchHL4tm8xvCPPZ6xik3vIvRIFhPsWgU+bWESaRbFwecf6GgLuf8EBHIBLCRBFI28KmE9CJIEoMKi6mJ+QdNzaKZzl2UjgecuC1kT/HBgrVR8QUByA0qoLfeXuTs9bs55N3jHHoRI3ZtmKundDqBiSxZPWqNWwYuugZJzrz0J0PHeCKC1Z/8wAHcBzJbbc8tK9Urr/7h1616TZat9Go21ahJw50uetpyY33jLPvUB2vrFlShaqT4Dump+XOu/HJgV2M3H2bywzcTkFhmG4mnZT7dgo9n8Xx3PlktYJ9spAJX3/CZ9dBtye8TjebxQ+tmH/n0TqTxg4yK99VdJ/6f+YROvdNKRRVskILvRSlN8BKESWSjSsjrtjS4e5Hy7b6bEKSRBMkglCCE0MoU3ALm55kI2d6KVz2glIjGpKCNEEOcPM9kNsAovoetVVRSRgpKiWH976hxasvOsEX753jrqdqTM2WeGSfx9MHQ965ahtlnbx78sCd+2pLznvOw/acABdyA1G4gNKVI0f3d25/ZsetL77tyTmu/3qVR3c1SBIPR2tWjZk+xsQpcN0Zh20FU7IvchdB3ovyvbQkv3YMjk7N97Mij+5tNDOwF8cEum7IsSnBE097dKJUZJFqMITMzDaz0dOnkmqLq6xOc/93dRX1Kb2rPqFWwZQza0hIjDXh9JyYLWd2mRgNOD6nwY/ARHQTTSdJPRpjkcpVKaQnJnUQyOoKBZCbXiTPOfG+1wt9s1OMyqn9OBYEsfVCaXU8ZuYrNMoh73xFwNtfMc/Dexb49K0uh04sYe2GDbdffvkVR+YXmtRr1W8d4ADaqXLv/ffvqlWW/fl9e1/24r/61B0oU+asJRItE0wSY8gGeaWWXIJcDdiL3DKtWsq8iNOL4BnD0ktJeuBO2+Py6G0jtqOyaRPxQCRPx3XrmFse9rnpnjKJKY4JtOlJz2yTPvoLGKDCXvhlgTsoxCqIrNIn9Vkrp6ac+bjB1GXWcRSvviTgxtvbfOprLsQRiJBEKjqxtN1NiUElvc2lHbCVNQVnfPoAyDMAF/cMuUyiCPJsg6rSqqlERgYhdC9VFBb4UhrWjrR572tnCP2zGV82/OePP3b3rm3nXPa8jtvzAjjApvWraQzX79t7uHndqy+Z/MH5yf2sWaqYnDUcPml32oistGvfg1K9go7r2FJ7X+TOK5YpuAdz7hTcTgHcunDdMxEqzJ9P5/E4bsihScHnvlrm6JTbm2AsVb651PRSlEEm5ftr9cw2oV+DY9kTO7/HTmFTBIFi+UjED7+sxdcf8zk8k1quJZpQOLQTgY4LeXdccBOIoJfzF69JS/Uin86Q0ZMUX1f+insUYpLYvxNG1gBfYFWEh48LTs5Klo26bD37LNavPec6Wd54n4lnn/eRed4AHxqZYPcz+/ddccn5v3Rk32OqxOE3tII5Ht3n4DsOIw2NlILZ+ZC5VpJ6qWQR/NS0xEbwXr69OMDTyW4ZwJ0kTVPi3kYznT9vzYWsY5bjBsyHCf9wXZUb76xYDahIPVf6hrwWXE5zs83+7dH30xq0a+tFboNMJ7LFQqXjIWNee0WXJ/Yt8Of/opkLe8aZHZSdchFndQKRWtcVI7YFZdEktJeeZMxKthuXBZ5eFM6Y1t5ZpEKruaZiet5aWY8NRywdn+GupwX7T4yyZOXEDVetv+KX5meP7K8PLX/ex0Q+72cCG9avZsf2B/aff+H5jwu/xk33BTRbiqVjDmeu0Zy3KUa6CTNN+0alTHluR6RVSYmbS1/J/VXc1Mi8Z0dhcsNFp3CdgVtn1ypKp01EObi1DnGckCd2az7xlSpzLRd0YdCUlNapK0tPCgNMB2Qq3xi4vn0w/aZ+I6cF6YGtOP47zkd/K5JYEYYONV/y4y9vsWVjG6IA4i7EXaIkoRkL2rEgiAVBjL2OrFF9GFsXqjAyRCH2/siqDsPIEIaGMEwI+i6GIIQghG4oCEIbreNU3jJUDQnjFo/s7LJjf8SRE5JqyeNlF7Q468wqZ2/d+vgjj9z9DYEbvoEInq3h0QmWLlv+oT17dq93VPRjG5e1OG9TwoaVM+yfbHKyU2G6WabuJyiZ5ts6NQ1ylM3BM44757ezjaXdQGbWXI7qRW6tLKjdzAJOp7OCdITKwJ0C/MHtmv/3z4bZcaAEpbSpVjj5DEwv9a3OZ/Ew4CzLNxPBzam/+S2ivo93FxnXvhhnmWboRYlwIjCix6CIxM61FMIQp2erbjvhjJUB//uXZvmFP1Y8tEvazaGQhMKjKQQya5IRxjrPmlTTbkjNh0z6RUp/TsBoSNL7e/sEY90OCrpjpawNm5CGoVqXRmOO+dhlxzNVZpseWvucvXEla8sbrj3rrK0fOnHi4Dd8DNU3+gt//qd/xpVXvqy7ZMmaL82c3POSTavmVw8NTfKl+xL+4cYSB46WGK1AtSQoe9ac0zqEKjwvdcVy04idtkY9W+TObOBcJ+6lJ/kltM5ZToSjAlwvYD6J+cA/1vnSbTViLzMVyhyzrPeKJ9PO/dRUSBW8V07xKVzkfplOG7OP99tH5NfPaiHRbwehireF6fu5aC3RbykxOA26N/dIyMU2y6a3vyjsMxSwckWIIxLuuNulHfc6apJ03HcxABSrlFlTQ77nLDYznCLxLcoHMg2QQCuD7xo8N+KMVV0u29pEOwnbD8W0Ww6jwxN3nH3WeW/evevJhc1nXfINA/wbjuAAr3vNy9i358HW237i1cHf/cu/8qW7S5ScMpuWRjz8TJKyJALflfiewveUbVRwLLOy6GYyy7FVFrEL5ud5vm3t4LIInl8r68PSNRGf+FKFz91RteCW2cVBpuAuZeAeTFEKn93zWea0Pzz/9bz/u+epGcgFT3kjgk1PesyFHfRa1P6FwuC2DT90ZYeHts/zsS9IFiJBNm2tI3TqKpb+hkrn2afNDXbysiFWNmrbM4bJZ11aRidrRrauVdmZRghbvS77lgMXwO79oyyvl3nryxdoRoLN578mmAtl67Irnx9rMri+KYAD6MpGkiS5d+OGqy5b1fhaqVptc+dTHe7d7uG71mqgUtJUy8pa4KZpiNYUijYmjc5mgCmJbSEnZ0rsfUplm0ubdzsqRCvrnNU1Ef/0pTLv+9th5lo+OD1LOCklfuqa5WYeK4UWrf5m48Uxe4rcw5zmgW/TKu4HCnExl51mTzLC9J6QvyZhBxobYfnpJKXkMp66+EbT1agY3v+z84DgY18ULIQ2zBsE7fxEL3KCL9eMqzRFSSW2/alJUV9uG5Pj2BDHhii2ewKBxHMV7a7GcwL2nTTc86jD+PAoP/uWy9rnXLDqXttd/03i9Jv9xRUTdaKg874ff9OLzS1feeS/3nzXTn/XkTLlkmKoIhiqOQzVFdWSwHcTtCbVbpMbx2hV4LidJM2vk3QD2bMDG6xYFjeUrhPQCiM++qUSf/CPGbg9UD5IB60K4BY2LZHZNJPiuOnsIy9Kx+nnmQelrKfKVb9FQAM9t9xBMaMZ4OkXUXv3UmQSYzV8SYKNxpg+6rB/3LqgA1T9Lr/3M3O4Gj7yRcF8ZKNBIlxaqftUgh31HUtBLA1OqjqMlUCbQhNyLhUw+RzMKNWUK2XQQUIQSqsklIKK77DQ9lm/LGRhfp6kvLEzsfplfzrfLP92o+Y9n0O46PqGc/Di+r3f/wMztPzS20/O1FTFEZd1OzOq03E5a7XHsnHN2JChXomplhJ8L7F8d24eQ25m7nlx7trf8zaMcZ0sWmesScqgqNBedECpFnDTfQ6/81fDHJ0qpV38JZAOjpKU05Y565SUGQmZfCZPposYLPYUjfCLw15ttb/Qxyhtzp3l40KemoMLaU/HUspF8+7efYX8eiBHzx5T0uS5uMos20ThOk+Ri9yzWBTcxa+2SKNzvRJz1qaAp3YpduzSqb+6TVli7LzMpK+YVBgznvRz3b2vZlaxtJ6D3cDQDQ1BYAiCmDACg6JRTdh3NKFWOzN43ZVrPlRzDv/+6JKt0fMC42nWNx3Bs/XKi5Ngw+plH7z+K/PBA09O/d4VZwl54Vkx9UqAo61slfR0GQSSIFQYbJri6gTXjfGcKAV4RvfZqN2bPd/z29MqQinrYOWXArYfkHzk+hqHZlIzT+WDcqxzljKUlHWq1emmsuhkOsjq9gAxMM6vGMVzrcc3s0wu0z3dWpzFKQqc+jn7wUnQWSW5p1fp/WL23ETKdHiszPsqSRtD2l3DskaXd71pnh37HLYfFuBlXxaXwCgiIegagZNkU4gFbmzwlMBLTM6oFN9zdrYIQksxJibruBKokyEHTxi63TLnnOUmLTP2e199ePkf+3oy+Fbx+S1FcIC/+ftPcsXLfiLyK8unzt/sv6fiPiUPTHfZvGaK9ctnKfkx1VJI2e/azozAAWzbmZfaLpe8CN+zQ4X8dJqy64a9DWXBuVSlRvq+H7D3hOH3PtzghjvqhMoH7YPycJWk2ueclTZcSNM3tzFjBfrAWsh784gt+iN2FsFzw8w+9oRU2zLAoJzOfPNZTDZzjbvsbYizzqX+aF9kUXrfjny0d+Y2laoJk0J1keLt9JYSsGFVwOhoxENPOczMqz6kGOx04jCBwEA3hm4iCdIZ8/bviPQLZXt2VUrONIOEI3OCmbZksg2HZgK022XLhgV2HojZsPGq5MJzzvjlsUb38Bvf8IZvFZ7fegQHOHfLakZHVu48fES+d3I+/Ovg6P3y7ic7TM16/MAlgtGhWf76Cx7zzTpXna2plmJ813LdnmvBWvK6lNwunms3jWDyAoUt92YfpDX4FCLmtodK/PvdFbqJa92zpIujZG4L52ddQNKk4+p6UTvbJGWBJv9g0ognpEGkp19pKBRPQKUsRa7cKwq3T/HpPnUV7+8TdomB26L/iT3BE3laks8UzYboZv9H3l+ZHsPERtFsKkOcDhBIdNT3WrIzQdmJec0lXb58d4t9/+Fg4vSLYABp538bE2NMgkgMkVEEjqbtaLqxJHENQki0SqyeWwkqvua1V8wxF83yJ58ZY7zm8ZOv6jI5nVB2q7zjmguTofEN7y3Xt+xsxYe+HdD89gB81dqzufvBp4Nt51/xkaXPHC7Xzhr9k5vvaRN1R2h25vjnz5W48+EhzlvrMLMgKXmJnQufArzid6hXWgjRYvuBhI/d5HPOxpBrrm5TdhVx4tgdt7D+h1pHHJgSfOm2MidnPKhYOlAp1Qdua7Oc5t5plMsAHiXC2s6Z1BkrsdCQIi0+J1ZhmCyWpmRY5rlTFfNsTxDP/lD/XiDXCfYsF0TGhSd547VIfQvjxLLXcWwpuDi2CU0GcB0nJLpny5n/7dShoNNxGW3EvO6qFrc8UGL/ZGo9LeI8MqikS81vc81LW5y7MeajN9Z4an+N2bCKQaGl9TEsGatVqlUVUgzxkq0RgkluuHUZSyt1SnKWIzNjzDerv/KGN77oI82ZHfGq1Wd+7wAc4NILNhN0D8SveM3Ld+982p9/bEe3tnK0SZjMsnPvMBsmPJaO6tyNSukEz4mo+AHVUpOHdnX43NdLfOq2YWZmSmgn4V+/Ns0fvHOSizcnBEna15d+AHc96nP9PRVrIp5OhygpKCtbvMys4Tzd21xmaYkxtiXLGEE3FfgEqXxCCjs7BmkQiZWJJoJC53kvmvdptM1zgPk5cN4H6EW+A3nKlIE6Hx+S2RnH+Rh0ABEr4lgSxZJuoAhjmUZw8uc7icga63tCs0jbs0GcEHQi3nhJl8+e02H/1zzb/QM2N4siLj67ye+/c5oLz7B1jzdcOsXn7pjj07cP8eDOcWaEg+/ERLFlVqIo5sgJl1p5lLNWCm5yZ/n6ozUu3LKEV73s8vnzz71k9/bdh+PNG7894P62AhzAcX0ef8LcMD7x0v/nR97g/+m+3Z8e+exXqiytV1i3zGHFBJS8ODXuifG9kHq1yVcfDvm1vx3jyMkRvJLD6JAkNvDEbsmju7qcsz62u3QZowlpB4K9hx2CrgbfiqhcKWzkViYfVutlEtzMzFNZRgIgiAzdEOa7grlAEqfgcYV1AiDNIZWkF8UpgLuI74FmhG/byhmRXhWyPz0xvekKutfoYUefWzuGuZZHs60JQgWi5+3taEGSJL3qY06b2pGPKtZEoaZaDlm7LMRzEroIq+cRDtJRbN0oOXtthanZOomBktflp1/T5HWXnuBXPpzw5fuXUXMlNc8yJXMLMd0wJIw061aM8PpLZ7hnu2LT2a+eesMrL/llaTo3HDhZ+nYewW8vwIUYB6DTnv74ktHL9e5DyYfGhu8Yn6i32LCyQ0yHdquMQeLomKFqm6mFNu//xAiHp8dZNqQYKSXU/BhHCTatdThn/TBzCyFKB5TcDtKVPHNcce1XSql4yg6t8jP3LN3r4rcCLgrWE7YPVKVT16STMG+6LExHTM+7SNfB1ZIK9sNWwnaXK2GsrkP2cpQ+08vBA/GNolyc+vOg+CurPGaeL8VNaFYfcNLZSL4XMD0HUws1jk81mJ5zMYi8wObqBNexkxRM4f/LBxrEGh3HxEoTG8mPvaLD9bfGbD8qQGpcralIeOTJCT79Zdi8WuM6EdVyQLNTYnx4lt/6iRke2llmsjXMSNnSqEEimJ7rcnQ6ZnJOcN5Zy/jN91x1YvXGS399diH8+Mjw2LcV3N92gGfLLw0TdJoffd0rr5YHjxz9QDx73/jx+TnueMRhw4TkzLWCajkkTJr8w7+XOTI5yqqGYkk1oVGGRkUyVFOsmSgxN+8wVZ6nUQVXhRgEUQLtbqbv1rhSUFK2SunKwpgTx44atxdS62VbOauUJOcOB6xaPsPhyVk+dWuJ+3cM0w4qCFelclorqU3kQIrybG9+IE//hsF9ysPFvFvkacrgBGlHh5TcLkJ2uPfphH/7WoNDx2qsGVGM1QXlksT3rDVy5KZcdq4JMUih8r5WJRWRsvN1jFGUvBgtDSCRUlHTsLScMOZr9h3yEEYx0ohpVB06XYckVixrTPNzr53irz7vM9spsUIa1q/QrFvd5LaHO8TGY9vWLSdWrLv6N6Mw+ejY6NB3AorfGYADuH6Fv/qHz35EiGrsVif+6Nqb2yNlXUcudaj4HUYbTe54Cj75tQkqwmFFI2G4Co2KYqhmh181qpaPDqPMLdZW+aQDSqWtZ0JZU6F0BErWnJx173vpuHHPlfjpVOZKSTFSN6xZCmetdXndi2Dbuml+8c/gsQOKrirRkZbndWSm0DN9m0rTV/I0eWf7aXG9yJ2LYXtRJWMexU3fpjNPUaTV6JT8DtsPhfyPj45x5xNLWTXsQichiUKG6g6VSFq3qoSUA8/+pkpTE4VWCZGy9tNxrDCJIg5jkrD37p3UqUxgmF2IODIp6EZ2YFUQKKJIsnzC8Oarprh35wx3PeLR7EhIBGPlCj969RR7T6yZGh8Z/bW5ozf+47qzfug7BcNvnQd/tvXF66/lHe94zaNCVQ80SpVXrRpueWuWGzatnuXg1Dx/8tkhpqdrrB0xjDcEI3XNcN1huK4ZacBILaZRC6mkPLrvdVGqy1ceUHzyljqduIxyHCrpqBnfMfiOwUsjt++QCr7speTZyF2rQKOaUC1FactbwpplbZ4+mPDobp8YF5EahzqSnGIsDqRSsjd8SqTc9+mHTvXz4WqRaqbKfzZ9j2V8t5YmN/i30gXTkxA7Eb4XoGSHG77u8NF/X0qlXGZZPaHmmXzvIYRASFnYsIr8Ovv/VW6HlzWS2MFiDz+jeXp/mUR6+EpSceyZMiueWb7dDqaKjf2C1MqwdskCj++XHJvyKWnD1Kxk+bJ18ytWTvw/03PBv1x8+U9+R1u4v2MRPFurx+qJ73vXrhypRAvz5p/WjDzsD9XbfOpOzfY9ddYPw/JRyVBNU68oqmVJvQpD1Zh6NaLi25wym7cZEvPwU2VmphyoSpQQucYkmxTh9rXKpSmKqyzIfUHZS/DdBEfbzVs3VAxLh5/5gTZffaDDzuMVIqOJi+nIYuE2y8UX+4iM4Tnzj+KfXoT3Lnpc9u60/3GWumRsiqMjDhw3/MOXanQjl3o6qSWMbVm83bXFMqmyL1z2JZJoaQiUtM5iKfOSFYXCSDEyAuefHXDDHQHzcUgrVjRDQblj9zxaxakLlbVZ6wSaICwhBZy9OuTq8+b5yBdL3Lvb8KPrN3XmguXvCmZrnwmCbvK8DtC3sL7jAL/0qmv42s2fiE8srPzMxuULcZKs/ed/+o8d/r98eZjldcWaJZKlow6NmqKazoGplBIa1ZB6pUut0qVaalOrtCiV2rSSyFbijC0lapl28MtsWFU6djzbVDo943zPFan22Iq8tLZWbwZBGCuWjySUvQjS8RuD1OC3pctn4M5F05Hi0xeVNYp+C2JhTY7aARw46SK1pYoSbH9sEKUTg0OBDhK0lCgl0ul1kkAZdGQII0kUWe48m3WZpOV8JWJEHCKjNgGSSeHiSJFKKmwxJ4wT2h3FQkvR6iiiuITrDPHWlx9loTXFVPv8TmN04q2XX7j6uge3H4vf9c5rvtPw+84DHOClr/wJnnjgH+OzL1jx2b/9Z+ftTx+r/6Nr9pVXjQo2rnJZOgbDtQApIEokJTemUQ0YqnUYqs1TKs1x26Mxk7OSl1+SdoGkHk8iK71Lg5bpAKusmz/1N3QchadFmrqYXJ6bmXZm2XOc2Fx7EFWnqGkLP/RF2KzCWUCjGUTs8/mSLPKc/vy//yVmDQ3Wkrjn252baEY9kDs6QSnbSqiVQEcGFQmcSBBFkijJAG7FWQJrBtENBdVGlze9qMWJmQW+/ugIRymn+Xts595HMZNJgpQRQ1XFQktT8nw2OiV++g1nMhuufPfLX37NZ52//rz51Z//8e8G9L47AAfYcuE7+dU//KRZw+Of2rjqHD3sir8e9Y83ztvUZGIkYL7dZaHlY6IavhtTr3SZGJnlwMkmf/WxMl+4u4ZqJ1z3xwf5wZe0+Y8H2zy8t4bwbE6sVS96a82AkWfaJucUmivSZuasWCJIwV4Qc2S5apG2y9oHBKfOfz/dWiySPx+c9ykAimeSYv9l/ryswcFG06gA8DC1Pw4jQxAl6Mj2RGpladNQCxu944Qojd4msZtQx4l55CnN9bdWWT4BH/iFBeJmly/d0+T/XD/OgaPDOFLhOwllT9A1Cc1OxP5Jh7GpCCEVY2Nnnty25c3TZ41s3Ts33zX12ncH3PANNh1/q+t//dqPMuNu4x2vWvaJN79m2y++9KoLJrWrmJw/yf/6ZMK/3VxirimpVUKWjM5xaHKB//6xBv/2tZX4apShsWGarVHO3+jys69fgChCkqYmknzGZu41nqUouUttL3oXTYMyemyuZT9ohDyldW1QNltcp/Qb9HmVLKo8sT8t8uURxV8z5OxMz6Eqk6oWBz3ZVMJR0KhYv8HYQJiIdFowqZG9nbkTRoltDI4giARhaC0bgjRFieKUsTICR8V8+IYa92+fwHPGOH5wBZ32ct78Ypffe8cJlk9McXA2Ya4jqJUVb3254Fd/8gRurcXIkhrrNl04OR9f+CtLV7x5k1B8XchvXtv9zazvWgTP1m//8jv5bWDn3tmPCan15KGJD95y1+fGj08azjnXZcV4wPjIDPtONvnAv41w52PjbBwVrB5NWLvcp91azuSMZuX4HCuXdZldqBYaKFKzocyxNjPPz6wpnH6fQ51NaJYxro647naXAydcUAolBFokaedPZrDfZ05bKKsX2oByAlycpgI0APLBG2IgyTE9mjLrko9TdaBJegO3oliyYhx+6MUtPvSJmDAxuZlmsQs+DA2hNoQ6saAO00AQCdxIppHcpilawd6jgn3HK1RqFSpKcOsDw2xYkbByicvlm6f53bdN8cFPwJHpOiOTkoNHfa5cXuFlF5S47MKXnnjdqy7+DYg/Bk9TdsV3lDFZbH3XAZ6tM9Y2MGb2HzasukxMt8MP7Nxz1/iWddMEZp4b7om47q4JHt1VZ0VNsGwoZsmww8pxTRy5dLouKyfgjJUxDzxpqbxseJXr9Jvo97r4s/lA/e5YthUuQrkRh6bKtLoOeAov1ZDn9JnoUYSLaUZSdOb8+Knkyul2qXmCccrfzKUBKchtT6OVvWYbwfx2rCiXJCtGQghDosTQjWXP5iE2qbFOFsUFYWhNT7PbgTbWziGShLFCCsHOg5oDx13qDrgYDhzTlHyB41iq8qotczR+ep4b7o7Zc6jK/dt9Vq9czqte9uITq1Zf+Zt7Dpt/WL+i/ELB7IUDOIAQDfYfaX9k86aXRD/3tsqfHD3wxeF/vanLzv0V4sRlzXBCRSVUfWF7O32B41jbrEd2au5/2qfqF+2Zye3hXEflUyQGzYR6F8vzlvyQ3QcFuw96xNJDpw3KTrZxzfo4c25aFHyy+yucffMqC7vCwUSl17zQf5vMJ7EQ2rOWL4RAxpJIGKS0kdbmzIow0iSJZsPKiLWrWuydrNBxJN0E/CyKp6lKlKYqgUrQoSDIR8jYhpQgTAgjxULH4aLNCedsDPj6Q4YghnY3Zr7p2EvZI4gqDFcUb3lpzPZDIXc9vZTxNS+fvuzC839V6+ifhKi9kBB7YQEOsHpZCWO6H1+x5Jyp2+d3bjh/m/+HC3P3OOdt6vDIbsPMjI8Q4HuSaimh4kdUSh2CBJodj6VVaz3RK8kLPEelowcLA676wB2jnZ55kO+H7Dwi2Lm3BDh4WuCrpDe/U2XN0qALxZ3eHKasi71X0ey3SUgbJQdWEdiLuWuR/n6SiPRLIhHG+nJLCWGUoJVGR7EFuHHYtDbkzGUd9h4O6ZYcupEg0CaN5OlmU4ETGSKVECiBCpUtZqUgdwNFt6todx3Ghx1cFTHXNTS7klYnptPVdnRkqDgyrXjwac22dZptZ70ojMv619adccHuqfnyF5eMOC80vF54gAMI4SXHDu+64aUv+zG3UtvZ2raev9q5824xcRKZJBHNQFLyYKgWMTrU4vBUh+vvqlL1HWpuQtmFkisoeTK1qOjN9slHDjrFCJ525yvbSdQNQr72gM+BGR/pKEqyaN2c0Y49RWKWShRT7iRJgWqsqtTIHkX4rJLwQZVg6msis9azzHoBgUjApIYsVvaqiHRCFNsxIN3AYUldcvWFbb72eIdu4NFWinIsbP6t0jxc25/tJlsgg7RfNDXjcbSk5WrKHZeFVpk3XbbAvTuaHJuvMb5g29rKpTazzRbHTpboJG4SlS4ylaEz/suVy8/8x+bMkWDDys0vNKyA7zKL8mxryfKNHDl4PFi9ctnHLzlv1dn14fP+xysvX8LS8S6+p5gYNqyYmGehO81//4jHbQ+OMFoWVF1D2bNiorKvKPuKki/x3MxsP53KlpnnpxZwrmMNg0puwKO7BF+5t0IQ+biOtJJbRV+7W3Z2yEavKCVyAMbpyL0k7yg3aZpiFteID+TxWWuXLPD5Stn7DHYwbxDZ9MG2/cl8MFMQKsLQDurtBhpHK175og7nb2xiwohOAp3Ufi3MGJXIEMUmnZ5m+fF2J6HZgWZbsNBRNNsOzbbL7EKZl50v+dC7j1CqNtk/ZTg5E7HQVuw6HLN/eiWXnbftf4jS+rMrlZUfj1ong3O2fm+AG75HIni2lq86A6B9ww2f3/FDV17zwU/f9Wl3aNh/35L6pFq7fIYb71/g3+9r8PieMo7nMeQlVEpQLUmqJUWtoqmUrO9hrt9IAZMZebq5K1aEq61R5wO7FI/vL4HjWIuJXHLb07XYIbQ2PbECMJPTb8ZYvYoFqnh+qsNsFdITlbbWZeMRjTEpQyIIIkvbKSWI4yS3q9bKestEkSaKNJ2uy+ZVXS7a2OKeJwI6kUtbCUpK4GpDENmzWpz6AsaxITBxuvG0ehIhBI5SlDxNs+XRKle4eus8/+e/nOAL93a475Fh1h4uceUlm+NID71/+sjbPjhRvyleu/7KFxpCp6zvKYBn6w1veCN//Pf/FP+3d/3s7xw9NqVnjn71V268/Q7vtgcdNi01GCfmxIkE37HgrlU09apmqCYYqsY4jmG+qYhim0jIPHrbyO25EY62vaAnZmIe2l4iiH20q/CzyJ02SnjaqhF9V+A5tmiEEDRbCbPNiG5o6UNtAG29/LIvQR9luMjKue/Mli2lLq1dhskVfjMLmvmWFUm5jpW7Zj2aWkkcZT2/3VgThA6+pzlvc4eJ21ocb/k0lUtZCdzQ4CqbiydZB1M6j2dhIcLRgigygEZJie86DNUU803NE/tr7D04zKvPjSmVPOoTV3YvuvTKPyrXxn5n11OajWe954WGzaLrexLgAP/tXe9gfr5JtTrzvonxq+WR5trL5qZvkismpi4L7jmur9gkuPuRBmMNh/FhG7lHGxErJ1ocOBmw/1iDRlVbJwlp6UHftco4zwlx3RDP7fL4QXjw6RIkLq4SqW9hIXq7As8VlHxFyVPWa9EXMNJlz8mIqXlN1TOUTC/FyAZDnW719XaSgbx3pvGchJIXUS51OTkLuw8Nk8Q29Sp5mSOr7EVwneBFiiiybApCc9HmLuvHWxzfVaHjauYjW7l0Q4Pv2JY9KaBc0gzVArYfbLHvqM/KUbvRjSKNFJrl4/C52x3GhwQ7jgxHnj9813t+8uVJ4Jx51xPHzPuaC/NUqi8sU/Js63sW4AC1WiW7+ZvbH/s4737LutozB1b+bZgc+9E42i13PQMbV0EnijBoRuohI0PTfOQmwcxkmYs3K0QdC24vouwH1CtdHN2h5HYwJuSx7S57j/uQNjl4qjc0y3VScLtWalstKxpVwVgjYsPKJoEzw19+boJlRiJFlueLgi9IxgGKngTADNSDIE9TZFqw8tyYSrnL2PAMn7xdctsjZdYvUYw2HOKKBqyvth0wIHFDRRArotjKVIOuZtV4l62bO9y/p00UauaER5IopLCmppXY/uclT3LeGQkrls/yR/+mqHguo0MJYdxm10HFxLDg6EyD0dG1ydZz13x6Oqj87GdvPzr/C2950QsNj+e1vqcBXlxnbnsbe/fum1+5tvILa9fs3LVzh9zaqJofTMKHuPXhMqtGhxmud3jqQJft+yc4c4lEKlvBLPkxtXKXkcYcxrSola2H+J6Thn+7ucLsvAM1keu8szmeOe3o2c1rtSSoVxJGGiEjdZvndroBTa9ExbW2ZVkTb7b6S/wZndjr8xx8XqbD9r2Air/A/btGObkgGalYSazVj2srmEqHC3iOLbEniTWaDyPJ0JDgJ17R4tZ72+w8romTmLgqOdr00FJQ8SxlGMeG6XmXzatdzljT5Mhhj/NKsHS8yc33haydP4c1a7zrNm+79PGLtqz9s9n51vyKVWteaDg87/V9A3CAtWvXAJw8efzwf996wXlrLjj3bu592P/B8lMHGKp2qJVnuPHGMnXHYbQuqZYElVJEvdJl+fgMj+9v89mv+7z3jSGrJww3ft3n1icqtjctiEkcjchO+3k3kMR3Fb4rKHmGsh9T9i0DE4SGJIkIE9HXmAxpc4EQtiikUgu31OEpjm3uGyf9QBe5mVDWTBzhOoZ2JGh2DdVugu/G6ZQMlbr4GnxXEkfSerhIe7ZKIsGVW0Jec0WLAzdUWDHR5N1vXOBzd9R4+pkhKq6iXk5otmNOzmiWjzV43YtO8of/2ubISY8Nq8d5w2vWUh/Zet0PXHXOL5+YnttXHRp/oSHwDa/vK4Bna2xiOcbs2wdn/GptrPrxH/3hF/1SVT1+1e0P3sWOZwQXbdCsWaaplgzDtYCJ4Xke2dvlTz41zqFjda46aw5fn+DLD5QwSYPxkRa+O8t0c5jEaLQE3xFpJ5AFt+vaDZ4tKqU2zipO5aL9HiYZDZhVPV1tJzdn7EvmC6hlKpg6xSquN98yShLasZ2iYKckGMIgoaN7nLXvSsI4y8kDDk9HeI7DsiGXqy+I+dxtLltWu1y9xWHT0gX+6LMz7D00QqMEw+2YfUckSpbYssHlB18iqNUu4kWXb76tXHX+LHBWP3poprlv05qVL/TH/k2t70uAAwixBmCXMWYX8PjkwfllK+c2ffgnXr97o+o+pvaf7DLakCwbm6fkz/LxL9fYd6DBZZtdZDLMQmueyJRZO17mzS81vPjcY/zZ5x3272/gaJt3V0qaSlnl9GDujKoTXB1Z7xSl07zd5Kb49gVmBu8S3xOUfVt5PDYZE0SGsq/RWuIXUprEYL1MIkkYacLIRZiEIDaEcS/ix4k1rsTYEYieY0VSQibc8zT8xfXLePHZJX786hCTzFIuCUTk8+BTVS4/R/KWV8zw639fZd+Mx7JRw6raHLsPVbjwgpfG//Vda3bdfI/zc2dvu+QIsEN8/03k6lvftwDPVvoB7Hhs1+yOjeviV69fUlnheed/+robb6sPDe2u3PlkwoYVFTpBiYmGZO0yxXC9zR2PaXbsK3P+Glg3VuO89bNsWRNw5FCC50iqFcVIQzFcg25o6AaCOM68UhK6UczffbGKVg411zITrha5u2u2x1QKyh6sHA/pxi0e3CmIupoV41DynNQI3kb8JBEEobRe2R2HICzx7h9Y4KFdIVGsMaRnBEfS6cbMNSPCWONqyUhdEUWCJ/a6PL6jzrpGhUd3xWw9o8ll53TY80yZvUc061dU0KLDllUJ65e0EHKUC89f11x35tVzJMk1S1YsP/T2a+S+73dgZ+v7HuDZ2raxgTHJPjj/wMGjzS1v/ZHg0m5w8d89/NjeqFp9YESr+dpoQ7FiPKRamWWhGxF0Haol2zDbCTRC2Epl2Zc0qpqVEzHlUpOvPiTxKFH2rUe2zZEDDk2OUPcEQ+WEesUKlqyDkyGUdpqBkALPNYwNdWlGc5xolUhairEhy0Urmc0ksj8324owkkhpGGqVWDbcwiQhkXGQwuC5kqVjAted59aHFM22T8l1aXYU3VCTGEXJtUNuF9oaT7tU/C6TrYADxyWTsxopS6xaunL+HW/aNDW0ZJOOE/3us89ad7ehPpskJvlWDOe/19Z/nncCCCERQiQrx05Mr1qz5Ca31Nj0kY/etGHd1p95/xmbXvzEljOWPjw+oTr//qDP9Ly1EksSq1E5Nm04PikoO1ArS0YbsGysxVxnhsf2hMwsJHQDUlAmxMS4rstY2TBWF6wYc1k6qgkTmJyHhXZCN0xBLrK8PSBKYoIITGJTGs811MoRo/UArWMOn5QcOKY5Me0xu1Ai6Hp4IiJKbLOw60iGa7BlY5dSrc3RmYipuZi5pqTTdVg2Ylg6GtINDYIYKSJGSgE/9qoYvFInUUsevurSK5743f/2E+9/4p7PbxgZqm/yKstvemR7c1oKkWj1nwoS/3kieHEJZx3YntvWwcO7UVr/oZTqDy960XpVr239q80q2DQ7/fSVG1efVEZY0/cHdyY8ttNnRd1G79FGQq3S4pH7DDOzDu5yG2ENoHXClx/wmJz22DAEEyMOm9dKmkGLnUcgkoZjcwrfTRiqmbRxN13pDSntANx6JWZ8pEk3CnBczeGpgIWFMqAZrpVYsUTz4ova3PdII7dz7oaS8ZrmnI0L7NhTZmouZmZesdBy2bbOsHFlk4WFIUp+QjOssX7tefHmjWfdcdmL3B1Bp/VerZqxV/b5kZ95v1mzakPrhf68vpPrPyXAi2vl8g3QY++ihYXpn73Y8Yeb8xf8z2rlRvfOe4/HY2PygpNh6cLxRpOxWsJwLcJ3DbOtLodOuKwec3C1Ha4kBDgq4dFdDp2mYGilYNmY4ow1C/z7AwtUy0O88tJ5Pvk1zVyrRDeI6QaSMJRpocWmQXZIF9QrEYmY5bO3lblii2J0dIGHdiiGqj5LRx02r1OcuzHirgfJ9SdhBAeO1Vg50qRcCmi2FYePW+Oken2Mi89psPfAyAOlcuvBJ49uUle/7HXB0vGJ3+p0O9MjQ0Mv9EfyXV3/6QE+uKrVYYBp4OcBHnvkRhyHq44E0ave/LrwmvFaeGaj0ubE0R2cnKty8JjDy7Z0WGjDQqtCoxIiBJy9Bu4aSaiVFWuWxXjuLDPzkornce66efYebbN9V4k4hrkmzDU1xk2Zk5KkXrHFGiET7nta8MRuj/PWegzXWnSTDvuPuWxYKTk86fL0HvsxzbYEvhvR7HS481HBK17ks3J5iYqscfbZZ7B6RZVlq9X2dZuTTz+2p/Efjkpue9NLX/NCH/IXdP1fB/DBte3c1wLcNjk1dRtwuzDxhoX5yeTo0UPJ8mWj637pbat/Y8TfycETkqmTHeaah7n5bsHGVQ7LxxIaVfC9NgvdLr7yiNK57r5jaFQlIw14cm+XFWOS+oiL6ygmGootG5rs2O8yO6/oBgqw6sRuInD8mIVul5l5lz1HNI/v1Fx59gJHJ0PK5bUsWTHE7gMJsr6GMzac+KBpzu15+UuvkGOjI7LkO7uBm163YeiFPrTfE+v/eoBna3RkBOCm7OepkyfQ2huamz1y18zJLk6F8NytS/9rOzz3lTQUy1bGDA8/zPKJFlNNzfyJ5YyNQHNe8NR+uOdJjzOXJiwfD5hqzrHn8DCbfIM2MctGQvadmGXXwQrVks+2tQlPP9OlHZQIxTCXbhbMt2C27XLB6FJ+8Z2Xs21dwuRcRBA0bo7N7J90TOyMLT2fX7l4+W3tbndmYnzkhT6E35Pr/wf4adbI2DjADPB5gJnpowjB04dPhEsmlomkXg7w/T2US13CWHN0qkIULYRveNVFvxtFJ15/dYtw/VKHoVrE8tUtDh6rsXxFl8sukGxeqdl7MuDC811GqpLayHrOPd9xJhpDX5g+cffvji71nV3HE+JQM1Qrs+mcLSwZVRiMPDlTPiYwe97wuqUv9CH6vlj/Odj875G1f/edCCGWHD+xt/H4TszEsFXvlUpd9h0psW5FwPb9kg3LJLuPGaquHfMx3DDsPq7F8rHls8aYY69/9RUv9Fv5T7P+P+bF9mwvlwRwAAAAJXRFWHRkYXRlOmNyZWF0ZQAyMDIwLTExLTA3VDE5OjAxOjQzKzAwOjAwAxqxXgAAACV0RVh0ZGF0ZTptb2RpZnkAMjAyMC0xMS0wN1QxOTowMTo0MyswMDowMHJHCeIAAAA5dEVYdFNvZnR3YXJlAG1hdHBsb3RsaWIgdmVyc2lvbiAyLjIuNSwgaHR0cDovL21hdHBsb3RsaWIub3JnL0jPKKMAAAAASUVORK5CYII=', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 61150621
    {'hecke_orbit_code': 67553994544775506, 'n': 1, 'trace_an': 9}
  • id: 61150622
    {'hecke_orbit_code': 67553994544775506, 'n': 2, 'trace_an': 72}
  • id: 61150623
    {'hecke_orbit_code': 67553994544775506, 'n': 3, 'trace_an': -69}
  • id: 61150624
    {'hecke_orbit_code': 67553994544775506, 'n': 4, 'trace_an': 576}
  • id: 61150625
    {'hecke_orbit_code': 67553994544775506, 'n': 5, 'trace_an': -318}
  • id: 61150626
    {'hecke_orbit_code': 67553994544775506, 'n': 6, 'trace_an': -552}
  • id: 61150627
    {'hecke_orbit_code': 67553994544775506, 'n': 7, 'trace_an': -1432}
  • id: 61150628
    {'hecke_orbit_code': 67553994544775506, 'n': 8, 'trace_an': 4608}
  • id: 61150629
    {'hecke_orbit_code': 67553994544775506, 'n': 9, 'trace_an': 2442}
  • id: 61150630
    {'hecke_orbit_code': 67553994544775506, 'n': 10, 'trace_an': -2544}
  • id: 61150631
    {'hecke_orbit_code': 67553994544775506, 'n': 11, 'trace_an': -1029}
  • id: 61150632
    {'hecke_orbit_code': 67553994544775506, 'n': 12, 'trace_an': -4416}
  • id: 61150633
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