Embedded newform data - 825.4.a.q.1.3

Formats: - HTML - YAML - JSON - 2025-05-11T21:15:13.810843

• 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': 13200, 'analytic_conductor': 48.67657575473601, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [5, 1], [11, -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': [825, 1, [551, 727, 376], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 3, 'field_disc': 3368, 'field_disc_factorization': [[2, 3], [421, 1]], 'field_poly': [11, -15, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [11, -15, -1, 1]], [7, [-174, -173, -16, 1]]], 'hecke_orbit': 17, 'hecke_orbit_code': 72057594105037625, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '825.4.a.q', 'level': 825, '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': [3, 5, 11], 'level_radical': 165, 'minimal_twist': '825.4.a.o', 'nf_label': '3.3.3368.1', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}-3q^{3}+(3+2\\beta _{2})q^{4}-3\\beta _{1}q^{6}+\\cdots', 'related_objects': [], 'relative_dim': 3, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '825.4.a', 'trace_display': [1, -9, 0, 16], 'trace_hash': 1919424546645415407, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.902', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '23.485', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '279.465', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [3, 1, -9, 7, 0, -3, 16, -3, 27, 0, 33, -21, 45, -116, 0, -85, -58, 9, -169, 0, -48, 11, 155, 9, 0, 167, -81, 100, -277, 0, -173, 97, -99, -146, 0, 63, 60, 169, -135, 0, 44, 348, -109, 77, 0, 425, 270, 255, -427, 0, 174, 45, -148, -27, 0, 168, 507, -783, -684, 0, -1038, 953, 144, -1129, 0, -33, 314, -366, -465, 0, -1459, -27, -1170, -1764, 0, 211, 176, -501, -506, 0, 243, -1040, -347, -300, 0, -527, 831, -33, -607, 0, -398, 687, 519, -1822, 0, -291, 1263, -2273, 297, 0, 813, 438, -1303, -257, 0, 1652, 355, -189, -13, 0, -180, -1440, -1394, -507, 0, -3269, 405, -3828, 82, 0, 363, 4542, -132, -3757, 0, -1044, -642, -2275, 327, 0, -1785, -231, -1500, -1554, 0, -46, 555, -1275, -77, 0, -810, 1511, 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• mf_hecke_cc •

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

  
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[-1.5949574499641097, 0.0], [-0.8448904054390975, 0.0], [0.5290838076882135, 0.0], [0.0, 0.0], [0.04666328399288938, 0.0], [-0.03190229785705187, 0.0], [-0.627520376179069, 0.0], [-0.3783867924793507, 0.0], [0.0, 0.0], [-1.7514144467366308, 0.0], [-0.08929149759051, 0.0], [0.3491432672896096, 0.0], [-0.35267684003545313, 0.0], [0.0, 0.0], [-0.05337065995019202, 0.0], [-1.1347437992555314, 0.0], [-0.1619717674559189, 0.0], [-0.8402507477281475, 0.0], [0.0, 0.0], [-0.2071774318751396, 0.0], [-0.4875246189093376, 0.0], [-1.8128395290731543, 0.0], [0.2744116856705309, 0.0], [0.0, 0.0], [1.7471162091347126, 0.0], [0.35873541911835344, 0.0], [0.14488401279894714, 0.0], [0.08618153746212578, 0.0], [0.0, 0.0], [0.03415785643657799, 0.0], [0.01571912857573799, 0.0], [0.009769511244314265, 0.0], [-0.10918035235243105, 0.0], [0.0, 0.0], [0.6905256803074294, 0.0], [-0.28165731095290925, 0.0], [-1.1783328432673936, 0.0], [-1.0210403865916031, 0.0], [0.0, 0.0], [0.1779072102983068, 0.0], [-0.4174147158026962, 0.0], [-1.4846170356484525, 0.0], [-0.41675649879202653, 0.0], [0.0, 0.0], [0.6192892914725324, 0.0], [-0.6403978115013721, 0.0], [0.05821772744839695, 0.0], [-0.13850687605794312, 0.0], [0.0, 0.0], [0.033501260508640406, 0.0], [0.23605704903989616, 0.0], [-0.007646543260429206, 0.0], [-0.35908609821265924, 0.0], [0.0, 0.0], [0.03957148970925667, 0.0], [-0.36865709963393034, 0.0], [2.1944147551743223, 0.0], [0.6990156985409408, 0.0], [0.0, 0.0], [-0.4026816559623235, 0.0], [-0.4403064682066667, 0.0], [-0.021939502080616038, 0.0], [0.0626548922319523, 0.0], [0.0, 0.0], [1.271675853352468, 0.0], [1.4272197322347069, 0.0], [-1.7503068314946164, 0.0], [-0.07496530748202444, 0.0], [0.0, 0.0], [1.0095739292648793, 0.0], [-0.04318740247010106, 0.0], [0.09716456466242458, 0.0], [-1.594948679824234, 0.0], [0.0, 0.0], [-0.573727973637248, 0.0], [0.0501056949550198, 0.0], [0.16912244447015823, 0.0], [1.0662600088707945, 0.0], [0.0, 0.0], [0.613236457976058, 0.0], 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[-1.6627819247309654, 0.0], [-0.31528582528079996, 0.0], [1.8710117909227508, 0.0], [0.0, 0.0], [0.28357434221141725, 0.0], [-0.6856374939401041, 0.0], [0.00512960810820785, 0.0], [-0.027713482148998794, 0.0], [0.0, 0.0], [0.7540693941600399, 0.0], [-0.0666846376079932, 0.0], [0.08717189071744048, 0.0], [-1.0550731213095135, 0.0], [0.0, 0.0], [-0.6748160976004794, 0.0], [0.7417023639748188, 0.0], [-1.1520093770964663, 0.0], [-0.11233871046497924, 0.0], [0.0, 0.0], [0.09286035492762773, 0.0], [1.5085652165405175, 0.0], [-0.29081963811318384, 0.0], [0.0333123036825224, 0.0], [0.0, 0.0], [1.5466540227171452, 0.0], [0.019860381731210602, 0.0], [-0.05283160675492371, 0.0], [-0.10612621314050896, 0.0], [0.0, 0.0], [0.013533557197564517, 0.0], [0.5663193056013365, 0.0], [-0.7489991128549233, 0.0], [-0.07456232449873086, 0.0], [0.0, 0.0], [-0.19340716392390936, 0.0], [-0.3995242126964116, 0.0], [0.6167038764320988, 0.0], [0.34391975406844244, 0.0], [0.0, 0.0]], 'angles': [-0.12342781995532777, None, None, -0.27807106085921834, None, -0.19718922737574945, -0.29977523048676474, -0.25620914627929414, -0.16849347172142073, -0.4212270072958437, -0.28181732722738473, -0.4258894403748276, -0.33541416079528663, -0.25862135036778294, -0.24219635087624358, -0.1969476606278881, -0.3556248474292365, -0.19277473875171763, -0.2458274918845839, -0.23814959199180888, -0.3475540351540656, -0.2271760754901333, -0.2242432077571024, -0.2798236321068008, -0.247667617506834, -0.2679345809305512, -0.31252163694027113, -0.3284015994904276, -0.22775890415238556, -0.15632118459219657, -0.21838400135184016, -0.2613718775490695, -0.2532372659904921, -0.2698186888219462, -0.21506346775722443, -0.3901613962939516, -0.11251238207183702, -0.12690512353499195, -0.2089717668959732, -0.09557229192752086, -0.3672867776181742, -0.26495265251126754, -0.43987736211211204, -0.2060472187787743, -0.1845652504135591, -0.2612141348376622, -0.209046701224512, -0.23189011197101922, -0.4092783935491762, -0.29449796798787736, -0.22676288934682778, -0.19168979638599712, -0.07180199434169482, -0.3681772260429841, -0.12347021563387149, -0.3277132224776031, -0.2819277510002139, -0.13217352289478224, -0.19889086443542284, -0.11936441279564922, -0.1968644892550858, -0.07733614396461265, -0.3391065101664106, -0.22105381776156802, -0.2888325215303853, -0.35797008368644984, -0.13766648640186907, -0.45429904166661517, -0.20655216094822326, -0.33118389145490884, -0.14357942363509782, -0.3710440749391335, -0.2535191695199848, -0.3033370430381501, -0.3019932064265588, -0.21105082330781832, -0.17972353392497484, -0.2084336503715101, -0.3182304380436405, -0.23343641297540657, -0.1957713044460999, -0.3442949174271303, -0.27729954580190025, -0.14524572376174372, -0.3176806327035138, -0.2152156632484889, -0.11055370216488021, -0.34429432833397083, -0.09502933000756789, -0.39869927032436797, -0.38448922859746926, -0.3331190428527953, -0.3102173193112764, -0.1614397856402271, -0.21536322332358854, -0.1058184688630091, -0.2278712287315285, -0.2007248123869312, -0.38541787436480346, -0.3481066049555992, -0.21560038530247017, -0.2951988959600065, -0.2770324157089485, -0.23723803849618796, -0.4394825606399719, -0.39505584403880206, -0.25516119937601506, -0.3008765571629761, -0.13062590607801888, -0.1884340603819164, -0.1379878456306256, -0.31654804563566247, -0.06399823237708895, -0.15547329832603593, -0.3835148892882129, -0.31560204700618416, -0.3630836780583907, -0.07584538568997927, -0.2580070465932864, -0.2861561480422928, -0.36678937179840426, -0.24681594653050676, -0.2998736545626716, -0.2792993130238656, -0.29857038839074423, -0.1674306395813773, -0.3460905553717801, -0.11674700884798495, -0.2569975488390764, -0.3285956508465275, -0.2936971454692945, -0.20258886784573357, -0.39256920912933163, -0.18155876288374317, -0.36312932554953403, -0.2957477666678665, -0.17755867087179278, -0.159804556616662, -0.40518249274125434, -0.34082832856574385, -0.2357465359457425, -0.15964916586429825, -0.31281038448938936, -0.3567600073252066, -0.15331384319637148, -0.3016783287697038, -0.22207296998787268, -0.3460198969497303, -0.319006953103915, -0.43059773745018143, -0.2724883327613387, -0.2358238565840565, -0.38313455258845236, -0.3018748730126407, -0.12352947726170829, -0.16578552326913662, -0.16050782893835824, -0.24173371085452214, -0.3068040317484371, -0.2902529093510283, -0.23933887433454112, -0.24833926189678, -0.30569083532029906, -0.18847187364528184, -0.18953299595684342, -0.2732250322696104, -0.24892302551810544, -0.2820084666901203], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 3, 'dual_embedding_m': 3, 'embedding_index': 3, 'embedding_m': 3, 'embedding_root_imag': 0.0, 'embedding_root_real': 4.039317391631673, 'hecke_orbit': 17, 'hecke_orbit_code': 72057594105037625, 'label': '825.4.a.q.1.3', 'level': 825, 'weight': 4}
• mf_newspaces •

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

  
  {'ALdims': [12, 9, 12, 14, 11, 14, 12, 10], 'Nk2': 13200, 'analytic_conductor': 48.67657575473601, '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': [825, 1, [551, 727, 376], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 348, 'dim': 94, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 7], 'hecke_orbit_code': 67109689, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 3, 3, 3, 3, 3, 3, 4, 4, 4, 5, 5, 5, 5, 7, 7, 7, 7], 'label': '825.4.a', 'level': 825, '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': [3, 5, 11], 'level_radical': 165, 'mf_dim': 372, 'mf_new_dim': 94, 'num_forms': 30, 'plus_dim': 52, 'prim_orbit_index': 1, 'relative_dim': 94, 'sturm_bound': 480, 'trace_bound': 4, 'trace_display': [4, 0, 0, -32], 'traces': 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-74304, 0, 9504, -82300, 756, -75400, 0, -66360, 12848, -40872, -38424, 0, -28780, 11232, 52248, -140472, 0, -84376, -32480, -1584, 2198, 0, 360, 89336, 70632, 42888, 0, -130880, -7824, 44952, 16544, 0, -91164, 97772, -3048, -384, 0, -21024, -97112, -3240, -49140, 0, 54712, 71880, -24032, -22740, 0, -124320, 105016, 18864, 22648, 0, -264, 65064, -42704, 66852, 0, 65968, -2592, -58056, 11120, 0, 10064, -4356, -34620, -281448, 0, 71748, 9124, -1964, 20568, 0, 134864, -10080, -1320, -342936, 0, -53912, -61688, -20928, 63288, 0, -12624, 13960, 45776, -2376, 0, -86752, -12600, -170200, 249132, 0, -26172, 112544, 12096, 94048, 0, 71304, 115008, -51712, -32712, 0, -32696, 1224, 740, -209352, 0, -69872, 52868, -15072, -5512, 0, -10260, -93608, -157520, -4344, 0, 2296, 10560, -37232, 4320, 0, -30072, -195116, -28332, 76824, 0, -53004, 27516, -4488, -3564, 0, 173884, 73392, 68464, 254216, 0, 112360, -44188, -2916, -1584, 0, -47208, -29568, 138768, -82020, 0, -91664, -33660, 130336, 42160, 0, 18844, -171240, 32376, 65712, 0, -51984, 54768, -173184, -9336, 0, -3916, 26124, -52964, 217016, 0, -96628, -55328, 31704, 96728, 0, 65904, 33616, 88696, -2232, 0, 80808, 93264, -66528, -120336, 0, 32320, -82672, -1584, 71672, 0, 181536, -12688, 73564, -36168, 0, -30288, -7668, 53280, 13816, 0, 241736, 38200, -83400, -130500, 0, 34416, -48800, -103968, 213696, 0, 144408, 65544, 73008, 155244, 0, 63616, 128084, 61632, -54816, 0, 1452, 97704, 108424, 68526, 0, 97632, -73128, -79428, -24144, 0, 103128, -11880, -18360, 70584, 0, -136152, 134264, 88360, -82728, 0, -234220, 17208, 20152, 129696, 0, -142648, -41980, 4224, 74896, 0, 21600, -42788, 187712, -20856, 0, -83488, -64140, 64864, 45780, 0, 48560, 115792, 123360, 17956, 0, -29856, 67272, -118216, -22968, 0, 252472, -40056, 46824, 313760, 0, -17160, -8728, -4536, 661236, 0, -70344, -24600, -46200, 86496, 0, 412064, 8316, 9968, -171208, 0, 12728, -183136, -65112, -25440, 0, -60300, -74160, 30448, 39120, 0, -108408, 53868, 51704, -77960, 0, 229600, 75224, -68316, -11880, 0, -122976, -13048, -9344, -35640, 0, 81704, -168120, 3608, 481984, 0, 334400, -8376, 22140, -287812, 0, -5976, -113976, -158520, 72432, 0, 44616, -16416, 92800, 184340, 0, -129966, 220488, 64848, -129856, 0, 86184, -3872, 35716, -138132, 0, 131768, 164196, 18644, 119456, 0, 94120, 59312, -528, -42192, 0, 4464, 108744, -75092, 90396, 0, 218472, 9600, -179872, 46376, 0, 170840, 199836, 7308, -38608, 0, -202080, -99116, -153436, -57456, 0, -200372, 56844, 107280, -588040, 0, 484856, -27352, 210120, -180008, 0, 0, -117728, 66200, 66312, 0, -475476, -36216, 211264, -14496, 0, 256160, -23496, 3720, -341352, 0, -21708, 177936, 27600, 87768, 0, 26844, 47304, 9240, 206544, 0, -110040, -148864, -15336, 260744, 0, -72828, -116640, -46760, -26796, 0, -85024, -11664, -53088, -53580, 0, 183352, 308256, 49020, 101472, 0, 168012, 121948, -44192, 74760, 0, -288648, -179688, 65776, -49480, 0, 58872, -91104, -105216, -33624, 0, -193284, 90936, -29824, 2808, 0, -16928, 9768, -69112, 133728, 0, 202350, -119896, 7200, -72984, 0, -284256, 77312, -4356, 51960, 0, 243352, -1944, 19920, -133736, 0, -851352, 164380, -122016, -23584, 0, 51156, -359248, 206852, -144072, 0, -642448, -154536, 168808, 59720, 0, -25096, -374416, 2352, 128064, 0, 481176, -198860, -161840, -22680, 0], 'weight': 4, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 48043547
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 72057594105037625, 'target_is_minimal': True, 'target_label': '825.4.a.q.1.3', 'target_level': 825, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48043548
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 94575592241891755, 'target_is_minimal': False, 'target_label': '2475.4.a.v.1.1', 'target_level': 2475, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48043549
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 199, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 58546932661879609, 'target_is_minimal': False, 'target_label': '825.4.c.n.199.6', 'target_level': 825, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48043550
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 199, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 58546932661879609, 'target_is_minimal': False, 'target_label': '825.4.c.n.199.1', 'target_level': 825, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48043551
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050394850296633, 'target_is_minimal': True, 'target_label': '825.4.a.o.1.1', 'target_level': 825, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48043552
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 3, 'source_hecke_orbit_code': 72057594105037625, 'source_is_minimal': True, 'source_label': '825.4.a.q.1.3', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 108086391124003243, 'target_is_minimal': False, 'target_label': '2475.4.a.y.1.3', 'target_level': 2475, 'twist_class_label': '825.4.a.o.1.1', 'twist_class_level': 825, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1377675
    {'charpoly_factorization': [[[11, -15, -1, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 2}
  • id: 1377676
    {'charpoly_factorization': [[[3, 1], 3]], 'hecke_orbit_code': 72057594105037625, 'p': 3}
  • id: 1377677
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 72057594105037625, 'p': 5}
  • id: 1377678
    {'charpoly_factorization': [[[-174, -173, -16, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 7}
  • id: 1377679
    {'charpoly_factorization': [[[-11, 1], 3]], 'hecke_orbit_code': 72057594105037625, 'p': 11}
  • id: 1377680
    {'charpoly_factorization': [[[4936, 280, -45, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 13}
  • id: 1377681
    {'charpoly_factorization': [[[2316, 695, 58, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 17}
  • id: 1377682
    {'charpoly_factorization': [[[41805, 7521, 169, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 19}
  • id: 1377683
    {'charpoly_factorization': [[[-40361, 5443, -155, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 23}
  • id: 1377684
    {'charpoly_factorization': [[[-1432824, -4624, 277, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 29}
  • id: 1377685
    {'charpoly_factorization': [[[-3720456, -47112, 173, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 31}
  • id: 1377686
    {'charpoly_factorization': [[[15147422, -148235, -60, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 37}
  • id: 1377687
    {'charpoly_factorization': [[[2957382, -72861, -44, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 41}
  • id: 1377688
    {'charpoly_factorization': [[[-367740, -9648, 109, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 43}
  • id: 1377689
    {'charpoly_factorization': [[[3504204, -103415, -270, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 47}
  • id: 1377690
    {'charpoly_factorization': [[[-10118048, -61052, 148, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 53}
  • id: 1377691
    {'charpoly_factorization': [[[-84071174, -80411, 684, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 59}
  • id: 1377692
    {'charpoly_factorization': [[[-137885416, -49148, 1038, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 61}
  • id: 1377693
    {'charpoly_factorization': [[[1599464, -47428, -314, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 67}
  • id: 1377694
    {'charpoly_factorization': [[[-46945715, 389647, 1459, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 71}
  • id: 1377695
    {'charpoly_factorization': [[[-70378904, 226564, 1170, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 73}
  • id: 1377696
    {'charpoly_factorization': [[[8353348, -183457, 506, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 79}
  • id: 1377697
    {'charpoly_factorization': [[[-6792264, -116064, 347, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 83}
  • id: 1377698
    {'charpoly_factorization': [[[-262736468, -747840, 607, 1], 1]], 'hecke_orbit_code': 72057594105037625, 'p': 89}
  • id: 1377699
    {'charpoly_factorization': [[[-10470601, 408535, -1263, 1], 1]], 'hecke_orbit_code': 72057594105037625, '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': 17, 'label': '825.4.a.q', 'level': 825, 'portrait': 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GbGNdNjCSttn3ZfMIhdVnuCuTHNcktz5pKi4nrMTcKWmZANUwNmpwLmpgK2bDBsm1NcvdWlquqcPNPkkYMeT70Qs/90RKI6vO3VLd55u6Gqpnjh9DgnLzicX0iYT8F9bMlw07WL/If3rrJ1eozzixNcWqmw3HJZbUtanYR2N2GtC08fXmGxu3D1G64/+prWstnxwglx1z/5yR8If+9DH3+pIfGXevyt1uCrqy0urBkaPr88f/H525vBn8r5C2u3Hzh6UdbfHlH3Z+mHIdpAol0SLUm0izZgdAIYji9O8AsfF/zCDy9z8x6N40ziu3V8z6FW8WhWY84t1vjqAx4PHxzwqus63LK3w74rq7xir8+llQoXl+rMrwiaFYhjTcXT1CsJE2MxmpDT8zGHzwq2b3DZNBXQHQgQHt2+Zt/OLstrDhgrRda6irW+Yn7VsNIK2Tzr0ulrhDJcXE5oVlxu3TdgrRdy+IzDc6caTDXHaFQEvgtxLOgFkoMrkovLhkurEb4/ADfmra/qcvu1gplmjeXVJmcv+VxYgktLEZdWYs6vwPFlwyuuWeLn3rvG3PgYZy5OsLBSYXnNZaUtWesktLoxa13NWtewEji0V9osLD4vv/Bw9O7Dp6a3fOAXv0NrvfQtIaJ/FwzqVKrNlxoqL/r4W8vgn/pvn+Omm27g5/79v/mlP/z0ff/Lb/zhV3bPL5zccfjUorx5X4+3vyYiCj0SrTApe2MkNnclEBiUNPgKLixXeeyY5LpdK+zdOqBWAdeReK7C8xzqVUnNlfS6LkdOVfj6Ux6nFwLaccSRswEbplZ4+6tWuW53h1fsbXFqKWapJ6j5A05cMLTadfZdIVkbJBw6pWjUHJ47DVduMgzChEHi4TgREw04fNZHOQmujHFc6AeSm/f26Pck1+1OaPcTTl9osHNOUa+FrAWG2fEeq902n7oXnjmZsP/kgO2blrn+qjYTkyFvvbXD977WsGuuQRKNc/L8GMfPuZyd15xbiDi3kHB8QXBmLeJlexb5hR/usGF8nLPzk1xaqbG05rHckqy2EtY6Ea1uwlrHsNIVLAwkC/MRW2fbbN+8JDdOr+y4esOBndFAvFK4V1XrjYlvPHDvn/P7H/nESw2Zyz7+Vmrwe+7+Aq977Tb1iU8f+g/HTl38/z30xEl16ELIck8TBgHX7F7jN35qmRt3VZlfnmR5tcFKq8JK22W55bDagdVWwmo7ZqUTs9SCs6sCpzrgtmtX+L7XhuycrbPWbbKwUmVxxWOpJVhpWYmw2tG0+5p2YOgNYqaaEds2aEDgu4ZzCy5C+myfVezcZNg02+PSasCzRxu8/EpDrbrKwWOTNOohYegyNaHpD+DqbQM+ce84V22NCQLD9JgkSvo0Kj7PnRpQdevcsCdm/4mQS8sem6d8dm6EbXMhSkWcWwLPNQhh2L4hZqIh6fR9uj2Xds9lpa1YWYPllmallbDUSphvwfIgYdvmLt93xxK37XWouE0uLjVZWq2wtOaw0hastjRrnYjVTsJqx7DchYsdxaW1iFuuusiv/dQi+65QtLt1FlfGuLi8gUjsSRx/7peePzfzi1unV5N3fe87X2rorHv8rQL4yRNHqNYq1WPHz247c+LIe86cm/+P+58/w0oHltqw0JVc6gnW+gGv2LXAr//jFV52RZWFlQmW1uqsti3IV9sOq21odTRrnZjVTsxK23CpJbjQNSC6vPPVLd56s+aKjRXCsMZqq8Ja16PVUax2BZ2eYBAYwtiQJNjVwIWqbxhvGmYnIxx3wPGLIQeO+ei4zptfGeK4azx5aIwdG+Erj8W8ep/PQqtPxVHEScTkBMSRi+PGLC/XeNWNbb7ycIOdG+GJowEuNd50syYWfQ4cTzh5roIjPTZMOEzUBVVf4HkCJSDWEEaGQQidnmGtq+n0NGs9zXLX0E8Stm/p8dZbWrzz9hB0g+W1MRZWqiy3XFbaDqstClnSSVjrala6gosdxUI75qY9l3j/P17guh0+q+0mrW6d5bUaC6s+FxYVOBsZG5/53/btu/q/TU5tPhOGg/7VV+99qaGUP/7WAPzAwcNUalNeZ+3k+06dPPaBxx7fLwaDgez0NKudmLWOZq0nWB0IFvqShU7IK69c4Fd/fIUbd1dYWhtnea3OattnreOx2nFY6whaHZMuuTGtrma1a1joCC62NBPjPb7jFR1u3RuzfYOiWXVpdyr4rgQUYSzRWqAN9AaA0Ew0Bhw9b9Am5O4n6gS9Krs3e9x2XY9Ir3H/U+PccKXL0fkurdUmt1zX4xtP+myYNBw6bfin72hz6JTPhknJ159S3Ha1YqXX5sTZSW7YE3L/gT5xUOPWazx2bR3Qj7t87UkFieD4OYdmzcER0OtbWZZoQxQDUuN4mlbXUG9EbN0YcPvVPb7j5TFT9QqXVsZYXquy2rbnZrUtaHWh1YlpdWNa3YRWz7DSlcx3BYudmFuuWuCXfnyR66+osLzWpNWt0epWWGv7rHZcVlqKlbah4lf0zt3Xmj17dv/Uy19+5UfmLyyGGzfveakhBfwtAXgYRXIwGLz97ru+ujsIg/cfPfyk2w8kUQz9IKHbS+j0U9nQF7RSkM+3Ym69eoFf/vFFXr7LY609xuJqw16Ejsda16HVUbR60Oka2r2Ydjeh29e0eobFrmCxC1EScP2VfeYmE7o9w1tuCdgxp4kTiSMNYQT3PVvhzEKFjRMxB49XQNfYu0Vx41Uav9LjyaM9FpfqXLujTnN8lYf3u9x0ZYXl3hqrq03m5gyPHVL80Ou6PH7IYcusy1K3xerKJDde3ePhgwmT1XGu3d1lodXisefHqTp1XnGVYc+2Acguz54UzE5GXFqMuP9Zl0GkkBISbdixMeQ7bgnpdBWbJjQ3XglhWGOlVWOl5bPWdWn3FK2upN2Fds86JZ1eQrunWesZVvqS8y1BaxBw255FfvHHVrlpj8+llTHanSrtXoVWz6XddWl3Fa2epD/IrlHMnXfcHEnp/cx3vPEtx6rV6hcdx9UvNbZechel1+sTBoMfPvHCU7+xOH9s8uKlZQQOVV8ghEFrg/YN2hgM9mdSghIaRzo8/sIG/t2HHd552wrf/7oVdm4OmV9u4ntVqr5HzXepVx06VUmj7zJWd+gNErr9hA2Bph8YOgOflcUK584awlhzfj7G9w0g8JTBkYJe31b4xT2Hl+0Q7Npk2La5R5B0+OrjisPHJnjjy31uvHqVj33V4IkaOzb32P+wYvO4YrrZo6KqhJHLQgfqFYctGwTPHA65cU+V196wxEe/1MdzG7zhlQbX73HPYyFfebTO8yerXLGpxo6NCTMTITunI/btSFBK4ygDGGq+z8y4Txi5dHoeB4+6dAcOvb6iO5B0+9AdGLo9+907/YRu39DuG9b6sNhTXFo11Jotfvoti/y92wKuv6LOxaUGrW6VTs+n3XPp9BTdvqQXCILQSqQ4Ebiu4uFHnnLrjcnfqNZnVm6/7aZ/1ev1Plqr1f7fC/Aw6AH82OmTD//y0efumyTuMD3uEsW2uB8hAIW9hPatFBolDEoYHGXwpGT/0RmefqHOCxcWeMftXW6/ZsB4o8lKq0a9XaHZ9+j2HDrpxe4PHHqBwyAwDEJNGBmiyBAn9ghjD6NBKoHrCCqeYLwhmGjA3LRmy4Ye0xMt7noSHnjaReox3vhyl5ft7fDQ8xHhoMltLxO0+n0WluvcukczPd6j6vgMYsViO0Jpwcv2ONQaAU8dqfCaG8e45foOTx1RYMZ4+TUeP/q2Fb7xTMjXH69z6EyFbTOKuckqE40aYw2o+uA6BiVBGzh0UpAkgigWhDEEEfY7Bgn9QDMINL2Bphdoun1oB7DYlSx0INADXn/DCm+/vcUPvkETx03ml+p0ehU6PY9O36XbV3T6it5A0BuI0vnTRLEmCDVnL57j1PmvTq514//z7W9+jdPp9D7caLx0IH/JAG5rebo/2pq//5dbF++bbfgBcrJCL0gYBIYglCglkEIghEIIgZQghUBJjVIGVxlcpam6gqVelU/eu4V7nm7z6n1rvPf1a+zb2WVqvMbyWo1O36fXd1NgK3uEgiCSRLEgju1Sb2u3bFDpOFDxoFbVTDYiNs/2iOly9HzEp+6vcOJsnXG/yk3XONx6XZvHXmhx9yNNXnllhW0be3ziXoESPs1GxFo3QBtQAmaaPdodDx1XefurF/jkV2rsulThra/sEUbL3H9giiipcPM1s7z1pjZXbm1xz1M99p+t8exJjy2TksmmoOYLPNfehFJgVzwDWhuiOL1ZI0MQWSAOQuiH0BkIVgPBSgeEM+CGq9Z473es8eprEqaaFdbaddY6lrW7A5de36GbkkMvsLKkFxgGgSYIEoJQE0SaQWgYhJLzS2v8zse/Pnt62fzyO950qzl4bOn39+1+aaoT/4cD/Ktf/EM++MA0/+uvP/YjDovvf82ue6f3buzA5ASrHYGjXFylcJRBSmkPIZBCoqSDlAlKiXR51riOwXcMVUewOlAstyb49H11Hj3Y5bbr13jvG9a4YVeLqaRKHPv0BhW6fZd+4BBGiiiWxIkk0QJtrH8uhcH3NLVKjO+FeG7A+eWALz0hOXbO4+S5CZT22bXR4+qdipfvbaP8RQ4cb7B5vMa1V8DczCor7Sb7NktibbjrcZ+gJxmvx7zp5gFfvD/izHyDq3a7XFwb8NwJl60bJrh+5yIP7e/w8HOCIPTYu3OSvVt99m7pcPziCsfOw+OHaxw9UafmCHxHUvcNFRektEGVMfZmjRMIYwgTQTcQtAeCdgShjtFmwCuubPPe72jz6n0JGyd9BoMxllsVOl2f7sCzwB6otFhN0B9I+oHtGx0EifX4AwvsILJyrzuA5Z7D+UtrbHj6c7Pfe9vz798+ORkb86GPffQPm7zvR77/f16A//J/+UPe/LY1DPzgQ0+c+60/uvvc+BeqER/+1wPmJrpoI5DCoKSLkgolDUqBI0UKaoVSAkdpHJXgOgLP0XiuwXcNNS9hvCLoBC6r7Qk++0CTe58dsGGix3vuaLF364BBv8u1Ow1b5xRB5JIkikRLTAZuqXGdhNOXDCfnBWt9zRceqnF+aQITukxUFJumHLbPOVyxGa7d1UbLJT74xTorK2O8cq/Dtbta3POsQMQusxOSei2mF3lII8FIlOPRGggurQiuMTXueHmHbz1VZdO0xyuvneQfvm2Jj3ylw+NH6nQHLstrDXZuqnLVxh437+nwPa/pcGFlhS885LPc8zl90eX8eQ9XCaSUCATaGBINkTYksWZiKuK6a3oEQcTerQHvuiNgdkwx2fCJogoXFyv0+h69wK5y/RzY0oI7EAwC7EoQJPaIdLraGvqhoRcI2gOY7wrmNvT5V++8QHehPf3E09f9Vt9sj973z9UfH3n2I1z1svf9zwfwx7/1KW667Xbx2x/+xrsvzJ/90OLCuVrTdzi35mNEQKPqEIQumFRrS4OU1iVQUqKkxFECR6XPjsB1EjxH4LmaimuoRoZaaBirJExUBb1Q0gnrnDxX51f/eBJ0jIhjXn5dj51zIXEM2uisE8iuFErguB5HzngcOlahXnFoeJLpmmBmSjI76bBpRrF9Y8JV29dIxDL/5XNNTp8Z55V7XPbuSOjHHR454DNedZkaM4w3QmpVK4W0lrQGipWuYbmV0OpWedW1azxxqMfhM4rxZoWbrxnnx9++zH/9PDx1rE63b1jrOFxaaTI3XWN2YsD2qQH/5t09mrUW+0/CkbMS1zUoZRDC1uNgLJvHMeyYS7htX0wSuUSxjzE1BqHL/JJHP7Ar2iBUuXzrh4JBIBmEgn4AQWhZOwit1h6EOgf2IDL0A0EnhNVAshIYNos+c+Nwft7n9JlT4zt3Bh+6/7Pb4qve+bZPf+DDnzQ/9WP/Y5j8fwjAe+c/THVTpM4f/vI7d82sfGzxzHxlx0bNs2c7RCshjorwvIBqZWA1cA5wm253UsniODIFtsBzFYErCUKNHyYEkaEaWS0YhoZmDEGkCWIIY8EgkgSJT5RUOHyszrOHITEGC22rjV0JnrI1Hw0frt0IzSqM1SUTDcXUuMPsJGybC9g4s0ZkVvgvnxvj+IkxbrxCccUWya4tq3zzuZhLy2O8fKdkoqmpeH186WOUIE4kwhjiJGS1a6v3btxb5WV7Ojz0VIUNE4JapcGNezQ//c5lfuvzmufON2xtSEexuOowPV5nolllojlGsxYxU4/YfmOI78a4ToxSCVLYYMJgb6ooUiwsOkSxIooVYaQIovQ5lASRJAglg1AShMIGqKEgCE2usYPAnucgNOmzZhBBPxT0QmgHkpVQEMUR6BDfG9CNOpxd2sC5Sws1Uat+7F/+g6/pZ85v+9xP/8Jnkv/75971dx/g//xXPsV7/s8x9bYbz77rbTcc/ugVM2cqc68dZ8P0KruvWOETdyuqfozvBVR8F2OsNZ+5JRbYBsdRuI5Ja0iEvQiuIPAUYWSBHkWGME6sKxKXjgTixJAkmkRj9bYmB7cQoCQ4ElwXfEdQ8QU1X1KvKcZqkokxwexkzPa5Ho36Gp/7Vsj9ByZZW2py3TbF9o0uV24dkIg17nq8Rt11mJlQNGoDDhyH50847Ntq6AWK66+MuG6XYf5iwuKqR39Q4803dXhwf5+j5xX1qsT3muy7QvOLP7LMfc/1+eJ90yy3DdtnE1ZbDuNNxVjdpVFzqVcNFV/jexrfSdL4xZbzgmVxrQVaC2ItiRNBHAvrVsWCKJIEkXVewkgQRoYwhCBKCCPrkmTEEUTZAYMIBpGgFwq6oWA5ErQjDVFAGBgePKj52FcDHnwmYeO4w0LnROWVNwQf/9c/uPYPXv8d/md+8X2/k0zt+Md/twE+4yayNrPw/V95YOF3jh0+VnndjSGbpzsstEOmJwKu2+7xzadsv2Kz1kvdAJ17vI6T4DoOruPgOQrPtWwTupLAE4SRsBcnUkQxhJG0DkJc2H5xokkS6y4kJnVKUrckc2eUtLLHcwS+J6n4knpV0KwZxhuaDZMBMxMdYrPGpx+UfOQrU8xWKly3TbBto8uOTZrtG1f53COGlZUKe+cUE01o1CIunZIsrPp4OyGIBDNjkvFxOHrSsNrWzC9VuHJHhde9vMOXHqgw1QDf81BynH27BD/x1gVcucCfPzTB8+crbGhHzI7HjNUVjaqiVpVUfQffA9/FEoIySAFSlECOvbETDUkiiBNSoEOUGMIYoiixpBBpwvQ5iDRRBEFkSxdycMeCfijoxJK1CDqhRg/6jFW73PmKHgdPK1qtmLmpNbTjcP2WgFt2na5sGb/2Q2cO7XGMqf0Jlmf+bgL8o5/4PHGif+SeB5//9YMHzjXv6W7mzx9tM9foI/BZ6oxz7KSD70csttb4p9/bY7yR4Lsx7a5GqQTXcXFdF9dN8F2HIFIpwG0q3TKOsEyUslIcQ5RAklgnQWsbcGltsh7OFNwW4DZwFbiOBUjFh1pF06jGjDdiZsb7TE+s8a3DIR+/u8qRk+PsGHPZNQdb5jy2bICrtrXpxW0eO9SkqlxmJhTjDRhvBEyMxXiegxD25uoHHivtiLWeodWNWVj12DbX4Ja9C9z9eI8j55vU/AhXeQgxxq7Nir//hiVecdUCH7+7wWMHx1nuOsw2Y8ZrMbWKpFpR+K7AdyWua2MVpUgJw6LcYHtYtSYHepzodHWzpBDFmjix4I4jCGNTHJF1ZQaxYBBb5u7EgnYMg36MiXpM1dv81Peu8m9+qI3nSb7nVQnLnTbGKCbrki3TFeaXzjW7vcZ/8Zo3eAee/POPXPeK7/q7B/DWWgup5I997BOf++WF+XNTM01QjsP80hTHz9uTCAb8mEEc8euf8jh0vM13vabLa2/oMjcd0u5U6Qc+bujhuy6B6+BH1t4LPQvwKJKEsV12ozj1tBNS64+UuaWtEc/Anev8VJoomzDxXEPF01QrMY1KzEQzYON0m0utHh/4gstdT0yyslpn94xg26xg86zHllnBzk0DHG+NT97vcOJsnT0bJBMNyVg9QcqA84sG35FIAcYIwshh+2ybx0lo9xSrbcOllSp7tlT4njtafOYej1OXfFwnQggXbepEseTlO1fZ/gNt7nqqxyfumuTJU3U2Twim6wn1SkLFE/iuwHMlriNwlM0bSCnymgyDvcm0wTotiQV8BvIoJQW7CkKY2FqXMBYEMQSxoB9DN5Z0IuhHmqQXsGW6zWtvXOO7X9vlrTcleLJC1HfZvUmyG0kcO3T6FeaXaqx1Kqy1F6Ym6b//hlu+W3W77Q/X638zNeV/IwDvdtu4rvsP7/76/b/83MHnZ6ueZQspEnxH0gkl/UQySARB4hK6Pq2owie/WeW+/V1u3NvhB97Q4ztf2WZ6LKA3qNBPQR7FLkHk5IFSHCuiRBLHkigRxLEkSQSJFoXW1iLPhuYujQClTJow0niuxvcSqn5MoxowPd6lH/W554DhU98c47GD40x4Lvs2GzZOSjZMeWyakWzZEHLF5lX2n+rzhQdnGFMOM2OCZl3QrEW0eglfeaRCwzMIYYHVDxzeflvAlx+1NTGtrmZh1WHLbIN33N7lscMdDh31qPsxSgoLcl1jEFqt//df12LPxgU+eV+bh58f58xqlbmmYKxiqHmaiqPxXHCUQEnSBFmaGE6hrlOppnWxwsUp0C1BQJQIoiTNiiaCfmyPTgJBqInDkHq1yzveuMoPvKHNjVclzE0qBoM6na5LFDvEiSKOHcLYZRC49AYenZ7Niq6dODzrVTf88t59t+m1VusPxsf++sfK/bUCvNVqc3FhlW4/+eH9jzz2aw8+cN9Uu7NGxZOp9rXBjycNQSxSgAv6iaSvPALX5Vzb58KjNR490OMz+zq86/U93nTbGpNjHmHoEUQeYWRPXpQCPU4UcZImbJIC4LaNDYwuasqEMGlQmWl8jecm+F5E1Q9pVPsk9PnGU5I/vnecgyfHEJHPjgnDxnHD9LhiZtJjblqyaSZi21ybs4sdfveLdeKgypYtgvGGQ7MOzVqEcEPa/TrjDYMQAmMgiiWTviLWMZ3Io9NLWG0rzi9WueaKBj/5XWu8/098Ti/WcVSU3hgOcVxhEErmpnxevrvNdVd0ee70eT71zSp3PznOhVaVuq9oeFB3DZ5jcBU40qbzhRiurtOA0aQdUYLEQJwI658ngjCxSaJ+Iugn0I8NcRyho5CpSp83v36N97y+zav3xYxXHaK4xmrL1sPEsUOcFEQURg5B6NAPXHoDRRA5tDotHnro/tkw5tdueeXNcb977g8T3aTR/OsD+l8rwJO4x44t49/92ONP/9d77rm32Wp3qPoOxlj3AgNSGBxpcGPwYkMYC6oJBNqeyJ7yGSQuC0GVP3+szv3P9bj5613+2fd2uHpbh9lxRbPmEEYeYWxPZAbyJAO4lmgjMcZKApMHlKk7o4xNFjkxvhfjqpB2P2KxHfGbn6twcmGCpw6NY7THVFUwO22YHhNMNRVT4y4bpiRzUzGbZ3pMja9y19OaJ58f57otgomGpFGTNGuaejVEuAG+7+Ao+/uNgSSR6ayWiFgLOn1Np2tYabvMLze59aout1yzxie/XqG6onBkZAFpHOLEI4xsj+f0eIVX7Oryit1dHn/tBU4vSj5+9zgLazXOLft4SlJ3BV4mw6QNPHMiz6QKlsljI4g1RFoQJDCIIdQGkhjiCKkCNk30uW67vR43XZ3QrDrEcZ1W15KPvR6ZHemkdUUpwKOsRMIOMI21otvt8OjD90+B81+v2nvjahD0v/DXicm/NoA/+sQRTosNKnziY7tXLpxoNv0OUcWl24/xXFsjkUpfpExBLm21XpRAJYFqYqgpwSCR9BwL9OWwyt1PNvnW8wPqfsA/eEuLLVMxOzb1ufXaDo6wLWJCWLlis5JZA3KJuTEIaVDCermGGGTMcyclTxx2+NJjDZ470yCMazQcxUzVMFk3TNSM9cGbDpNjDlPjgrnJmE0zfTbOrHL/wYAPfmmWjeMOM01o1hXNuqBRi6n6Ad96QTEIHdy6/fLGCMJYUnEUN+zp8+iBcVv41E9Ya7ssrflcWprgJ996iXNLyzz6zAyuBESEBrvcRy5BKOn2HSYaFcabdW7Z0+O11/X4gTsXOXxW8+XHKjx2uMoLJ+rEwiEIFL1IoYRECDESeKY5AaOJtcFojSsSxryQChG33Nhl58YBW6Yj3vumgKonaVRdgrBGq+NZKRI7hLFjJWOcSUeVAjwDucq99swYCGPJqWPLPH/2nua+a8/s/ukf+yHVXT2S1Ceu+tsD8EeefI7JmSnv3P7H37f/kP715UvnmanXWOkMOxTGGATWlnMUOCm4o0QQJwY3AT8Fej0RDBIYuC6DxKWXVOl0En7tkxOYOGLDzIBrtg2YGot51+v6bJsNiSKR6m0JJeZGZNlRjZCCz95XZf/xOsJxOH2hxvlLNSpVxZgvGK8bmhVNswKNqmCspmg2FBMNh6lxmB6P2TA1YPNsm8Ss8dkHm/S7da7cYmjWFI2apFHVNCoxrhty16MVgp7EnbXdoplEqVcVb765zwNPa7qBpNtPaPcc1joO88s1rt7Z4F2vbvPUczVOrzRQUgNRqpddosS6SYNQ0h04tLoejWqNejXg6i0DXnnVgLMLLU5dXMNxE5494fCZb9YQyhauIUbmrhoNaDCGKEzYviHmPa/rM91MuGq7YcMUJLFLEDaIY9sNFEcOUWJ1dgbqOAW1jYlkGvjbIwhl7nxFsSBJ7PkYJIqpyjwvu2Lbr586+mhv247NH7l0/plww+Yb/nYA/MTJs5w9v7hnZen8Bw7vf0Z2BlVa444dEi8twLUBkEU9d2Ks95wY3DSwcbUNbvzE1lDUEmH9WS0IEkmgJaF2iTQsdpt8c7/GkPBnj9mRDRidHlkWL7XI8opEiVSKOHKQ2sF1JA0fds4Y6q6m5mtqPtR8Qb0qaVStHBprSCaaMDUWMzMRsGmmQ8Iqv/mnFR46MMuuKZiopexdkzSqMbVqSL3Wp1qt4SuJkqkGx8qBKHIZ9AX9IKETKLoDTaevbctc3ePcpTFedU3AT7/7Er/xGYczaz5CaIyJ0Ikhil3CSDIIbMDW6DvUKx61aoWaX6PiRzSqIS+/MsRzI266Mua9r+/hqDhNAmmEMMOiPJV0WkuEkPiuAjwGgcPyipPW7WQxj417kjiLf2ywn6TAjtOA34Lcvg5jkdu6UWIxIYVgz2aP6XHJQw/tl3HsfcDozoO9fnDwrwOb/48B/uyTn2Bqql89dPjYO09dOiOmx13qtQzQNoFiHIlB51lDKUHF1qJLkiJ6d5OiCi7WonidGGJt9WFs7J+FWhIbSaIdIu2TpLZX+ZFnKQU4QthMpYJK1VBxDBWV4LvgO1DxDFVfUPUktaqkVnEswOuC8YZmshkzNR4wO9ll0+wyH/yS5hN3b2DruGK6oWnWFY2aol6DWjWhUY24uKw5ftGn4tnyW8gq/QSD0GHnnGZuekB74NEfmJTFJWsdh0a1QqM2zntfv8CJi/N86AubcaSDQZPohFgbotghCBX90BZF9SqS2sCh6rtU/YRWx8YYnpvgOgmum+BI2yghpU3ni/SwpSsCECnIBS2dVlnqNK5J45tE21inHNjH2gb3mZuVJJl1K+xznj21rowtT7YXKdEwv+zQ7cNd9x4QG7Z03jm1Ycvx3/7IH/f/yft+8KUF+Lf2j3thuPZvu+0z/7bhLsvx5gR0SQuZTGpN2eXQsretL1HS4KTM7egC6EliiEvWVZKyelYdZ92RNHFjQBuRB0plzQ2kmTwbWDlS40gri1wFrhK21Na12cuKL6l4kqqvqFYUjaqkUTOM1RPGGzGTzYDpiR7bNizz2AsBn7xvExMVnw0NTbMmLLirknpFU6/ENGoBjx2BZw/X2D1jUt1bpM37geKmqwxXbuvz+MFxeoGhP0jo9p0U5C61SpVqZZzve80Kz76wwKOH5sAotE7szR8b4sjk2rYfONQGhmpFUfE0vufiewm+o9OMsC0xVkqnq6stDUYYBIWeK4JzW0KsM0dKZ/arRCfCklBaapw5V3HG3kmWLS0AnsSZHCX9c9IEnCWxXt8wSBbl9u3mP+zb3PAmmhO/BIQvGcC7vUD2+/2f//2PfPxfPfDoojc35bBni2Vm4aRgFAIhtJUH0pBkAFc2seAkhkSb9MSZ9EQNA1znVpZtXdOpCsmSN6XM+9CKm6Wqs4SOSuWSq8DNi7Zs9s/3FBVfUfUFtaqgUTU0awlj9ZjxRsDUWJ9NM6s8eqTPz390A2fOjXPFtGa8Bs2qol5V1CtQryRUKxGeO6A1MCipcJWVatkjA0IUezSrEb1Y00vrrHuDhE5P0qoqah2fit9gx1zEL76vxc99TPLIoQ0YFNpokkQTJzFhrAkj6070fUk1UFQ8ie8ZfE/hOxrXtX6/o4wFuErJJpUpQpjhBt00tW9SEjE6A3o5x5Cl/i2otS6BOiUjy+rpipwBW2fPJvfhtQbXFezbIxn3lr1TZ1Z/Zu/b3uYGg97/5ldqf+V0/l8Z4MYsYMzqL506ct+/0IPzlSvmxpAS+oENIJWycYzWILXVoIm2AE+UQSX22WbSCpAXaXUKltZgtCExogTs4mAE4KnsLuSQsOBWKgtuRQpwie/ZAUAV345kqPqGekXTqCU0axFjjZDJZp9NM2s8erjHz31kmiNnJtk+aR2WRlVSr0nL3lVDrZJQq0REScgffb2BVApXGpQobEJtMqZz+ftvXOVrT4Z0Qp9eCvBuX9HpKlq+Q8Xz8d0mV22N+Y8/usz//hHBwwc3oI0k0TYjHMW20CwINUHFWnG+L6i4At+zmU3PMXnG1lEaqaw3LtOYKAd4kfIEyN0vowuwF8AW+dSBIrmWMbPIV9wkKa/QpNe6AHaWYa54knZngk4HllpnK4vBvf/ybW95vTgzv/bvts2N/48F+MHnzmCMvuW++56tGh0xO+VgjAW2KlexSfJsotKiAHX+nH3htMHYDN/V+XsjbB1FGdyX+Vy5zs/qTCRFMVVaR24BLnFdaes3PEHFtzNPan5CvWrB3ayHjDf7zIy3eOxwj5//g0meOz3NlgnBVL0kTSoO9YqtX6lWYqp+iOsGnF+ewFW2xc7ackWQmSSSOFZsnLDJk3ZUSTtlNP1BQmcgqfYUFc/Fcyu4zhh7t8T8x3+4yL//fXj0+dmUOTVRYojiJGVyTeBrKqFk4KlcgrkuuI6VaLZOxeDItCxZgEifyxjPcG4y2aKz8tuMeGxyKLu++WqbgzslqWQ9YyfGpLVBhbtmDCyt2edBEHLx9LPV1tLuW4QU/FUffyWA/6ff/jSfvm+hNqef8dbWIhwlcd1hkCFKMiKXGPZO1zJlaoecwYeAncmQ7HUOavNtwQ1FSjrv4ZQiB7eSRT25lSdQccH3NNWKoepb/VyrRjRrIeP1PtMTLZ48OuB///AEB07PsGlcMVPXjFUFjYqkVlHUqoJqxd4cNtUf8ughQXfgUUlveCmtBs+aEBItiGKHekVx67UdHnuuSS+yMqUfJPT6io6v8D2F53qpfh7n6q2aX/nxBX729+DhQ7NEWhJpnTZLFz2YgSfxPW3ZO61NcdOb2x6kMqWQcVJkMdN6kGdJIYPIr2dR0yKGCrh06XrrHNglEsuJy5Su5bBEEgJ67S5f+uKXvJ/5mZ21YOn3e/70j/7NA/zs2bNs2bJl/P/63U/8bhC2XzPVjEmMIodcCXz5SdDFXZ+okTteiRFwF88ZoLUxQwC3v8cM625hC4qETMGdFhmpHOCgUj/edcBzsZ1AXlpg5SdUU3nRqAaMNfpMNNo8cyzgf//wBM+emmVu3GGmphmrQr0iqFcVtaqilrN3QsWPadQG3P+sx1qrwsREkSbPwKJTbRolitkpxetf1uX+J7Ttogl1CeSSiiupuA6u4+E4VaTUXL3V8Ms/vsDP/p7h4SOzRNohSisAbdmrZXI/knl1oedIHCctwpIC5WTnhvzzZTdhRlAiT80VCaHRYwjoJUk5CuQC3CPXWNsCsFHsGAOtTsT42OJrjh6Y/v2xzT/xj86eedPa1m3b/mYB3lm7yLHu0s9uri99/+qgQ7XqYLTObcEsNT705Ye+OCSlOz6TH0kuQ8h12VAgOcrcKdKzjFyuvWVWQVfobpUnlrD1GY7BdW1jccXTVLyEaiWmVomoVwIatQGTYy2eeiHg3/7eNM+c2MDsuMtsLWGsZlJwp+xdkVR9y/4VP6bmh8Q6oBP6CCVxMwbPNXiqWXWaDIlc6t7AlguEFSYykA8Sep5lcN+TaU18tgGtYd8Ow/v/0SX+19/RPHx4A5F2CBJBmOiUxQWVSOO7Bs+1vatOGnc4Ku1xlTI9P2lXfvZcKszKb8xyrDNyfXMSKhFTGdzr5Ga6Mg//N4avcfb60LE+n/ly5/vf8Pqnj0dR9O//Rhl80DmFX9+0/bH7P3pdVZ5DjYMQSemDihSconRni/QLihKYTQnwxd9NdPmEiRJTFFnJwuo2BWuXg8psuU07dFQaTDlOOmYiLULKqgcrbpLq5ohqJWCi2WOs3uHRQzH/7oPTPH1iAzNjDjPVhLGKoZGCu1qxdmIG7qqfUPFimvWQQ6cM9z1Vx5MSV+k0iCsW4Gz5jhJFrB3ueHnE7iu6HD9TZaZGOn7B9kD2BikLOwrHcXOLVQjDtdvhV35iiX//e5oHn5thEFUJEkkYG2ppDbfvYkHuZKuXzntbpUryFU5JUQK4KIE8fQjKi3QKcjMM8BzcxcpbBrZJ7V0zwuDDMnTEITOCJw+cJTSPXfev/8VPbH/+hXOnr9mz5a8f4KvLF4kY37Fy+rH/7ImF725UVkk8L9VcJb80BWyhy7KfmZHnYWYfBXX5C69jEMstKYOPgFsYpMpswaynM2Vtx+A5GtfV+K7G92IqXkzFD6lVAibHeqx2ejxwEH7lj+fYf2ya6RTc41VDoyqoV0TulVvnRVv29izAq35AmCQM+hUqyt5kUpSWfjIiSJMhsWO1vBPYJt5IlACu8bwEz3VwXYmjVDpxwORZyOt3Cn7lH63ya38S8/DhKS60mgzqkvHE0IgNlXTigO+a1PvPnBSTs3cmVTKA5583/dAiP+clCZFelIJ1Ta7Nh8CeX+fSn2szsrqbAgtDZGdviP5aj/r46nffe9/DyRvveNm/PHfuwqktWzb99QK8vXYapaqvXFs89M5B+xBjDY8oCa09VDL7rX0lSjo79VBNSXcbMcTuRmcJG7NuiRpm7WFVmF0EO+4hY++0FCD12p10QJDjaFxHp2MmkhzcvpeCe7LL4mqfX/6jGl94ZIal7gQzY5KZSgruitXdtTSwrPqSmm9SBrfau+KHQMi9z3isRh5TPkP12FngnX33JLHND03f4XU39nj0SEgn8hmLbMf6INR4ga1V9xyZN18r6SKkTdBgYO9WyW/8szZffrTPL/3BBs4tTdAfdxj3BI1YU4vBj+zoZU/ZgUZuFmhKkQfB2XM5UC/fmEIUBXNlqZJ1ChUMXAJw+fUQaxfkNrSim9RKTEEea0EcOzzy1FF2btvwzpmp+h+1O/1Tf+0M3r7wZ4BCmGUmxiJbeZZkBTallG1SZLzKz2X/VOcSpixpymwg0uBjFOCZ7iZnFil07nfbmSopwJWtWHScbECQnXfiuQmeG1PxInwvolHt4zg97n824fe/0uRLD80S6iazTcF0xcoSawFmPrlKD5Eyd5m9Ixwn4FvPj9MLHTbWTF6PM8zg2c0uiWJFxVXccnWfWFuA9yPBICp1rgfaBoeOSFnc3sgidR4Mgulxwfff2aXhX+APvtLngeenmI+q9CqSZmyoO8aC3EnjEGXygjcLcpNPDsvJYoTFy5LFFJdjGOCwHugl1yUx5Fo9d1pK7kuckmCss4YLCLVgEHl84Z5DXHP1Vf/8Pd99+9NLK72j05N/8Ui4vxDg58+d4+yJDxBXNl23vPjCzznxUfZuF2htuzOivP7XsUCPi1qFZCT7lb3OGNuU2ZyS1h5K4JRoI3sSZkiW5CUAacWgkuSTrzLmdlWS9nVGeF5ExQ2p1QZ4Xo8/vtvhV/9wluOLk7h+hbmGYNJPaPqGug/1tMO+6ttsZyVNCNn6lSRdCaw8WWondEMPTyk8afIAM/v8huIGt1k/SRi7VN0Bc+N91noN+pFIx63ZWMF1k9TmU6ndqSzAhwJXW/n43a/uctM1i/zKxwd84q4ZVuI6Pd+l7kqajq3B8R3wFHkzhJMlfdKVT+ZSpUgAlUmlLFZyJi895xKTQoaUTQNrNAzbiUlWa5Q3W9i+z25iYxJhEprxGQ4df+y1n/tqa9PiysrR8+cvsnnzxv9nADc64bob/s2Ox5859Olf+YPje+dXx3nb7av8yJtabJzy6fYrBKFHFCe2ZFKlVWaJIs7TubKQJml/ZKG3UxZHlGRJqdS19BCYgk3S7Fuuu/MaF23rzXPmTlKQx3iOlSS+F+C7fU5divnQl+t8/sEpTlyaoFlzmazAhJ/Q8E2aes/ALVNwyzwpVEm1t+/ZG6dZD/jctxyOnq5SSSdw5e1iFCjPrVNj5V0UO+zdDm+7qcPvf3WKbs2hGdmBOn6Yxg1K4zgynfBFCeSlBISxq8K2acm/+6Ee1+08x+99aZIT82OsxFV6rkNdCWop0D1p7I2Tukz56ped18w+pJAr9iuYy/rkGeQvl20u6+sM4EmWBc2kiIYwse1xvVjQiSEYROyabfHetyzzllfEGPMcU1tv/eCrXvHqt4RB6y+UKt8W4EtrIVNjLgee+9aWM2ee3tXrdTh8bgPP/UmNY2fm+YUfb7NlOqLbqxFEHkq6xEoTxYpEa5ysu0brkkzRucuSNSXkrF0CtkkvWKa1c5CLAtj22ZSGBOnUNcnYO8F1Ytu548T4foDnBHSSkA982uMPvjzH+eVxtKoyOaaY9AxjnqaWMnctT9/LtE4llSapd56D27PZyyAKOXrOpxv6TPipi5MlnTJXorRC5TUpkUOz7rBzS4jyB3TCBn1PUE2H7HipvHJTieJkrodQLxK8KmbGevzkd/d45x3z/MGX23zos1Ms9ev0nQoVR1FzBFVl8GNj2Vym5cuyKG/IspzrmLx0LbKLVQ4+y7HTMLjFsPYeArdtkRtoQTcW9GJNEvS5cnaVX/zxJb7rdgj643xrf4/53uO7diXxlhtf9upTxvQQ4sWlyrcF+PylS/R7zZnF1cqnP/6Fx91u6DNZE6yEDT51v0KpC/zcj62yadyOC1NSE0YOUlq5olUGcJm7KXmFmilXrRWsPVLyUzA3RT9lBmwxxN5plZxKLMCdBEcleG5ExQvx3JDWIORb+yV/fHeTzz44xSBp4HkeU55g3NPUPUPNN9S8AtwVX+L7Ej+VJjYxlDoTKcA912Y+T140PPBkjTBy8etmXYCZPYqA265uYaRwXYfX39Thk9/ocuRcnX7FznsJXIMXgxtp3FCjlLS+tbQDSfPhPhQASrQtX635DhvG+/yv39fj6m0Bn7i7wROHxljs1xkoD9d1qDiCqgRfpjZqZq9Kkw49Levx4aIssY7G8/vXNpzAEJtrCh2eGRFF+bNtcOkmgiBOIOqze2qVn//RRf7e7ZK19ji9QY2pcU2r/5C7de7WT+tk7WVB0F78KzP4NVdMywPPv/DKhx98aEyGdcZdgzOW4PckF6jyx/fOYnTCb/yzNeoVO8NOCk2UaJysR1Kr/EIWSSCZ39H5z1IoD+XgM8YTxhbcCpMmcuwNlZV7Wt1tcFRiAa6SXI44TkSrG/HQQcFHv9rk7qfGWGk1kNUKjapi3DU0PU3NNdQ8Q9UjZW3L3FVfUvEUFU9Q8Ugr9HQKbo3vWv2tnIAXzsH5VsUmVlJ9O5w4KQBg+yDTElMtCUOHDU3BlVv7HDgT04tcO6YhAi8kHRWdTdbNEjUgRzpzspsnsyGjxNaHv+f1fd508yr3PN3hY3c1eeJQk+VOjZb06HoOnhJ4UuBLbA+nNDgii2vSKQQiLfu9HMBHsV4OOClsY0Ohu2MjiI1l7n4K8FhbcE/VWvzCP1rke14Da60xVtsNVttVOyC0q3js4cfHdu31Xjk7t+urfJvhQd9eoiyd98dqye+MV+br+3Z5LK4mXFqJ0UbTixULcYXP3jvOd97e4z2vG+DptDRWahLpkEhJYpIc3JbBS/2SGcgp4boE8KIuwmrvcoG+lSU61dwaJROUTPAyN0NGLHZi7n/S4SsPNfjCA2MstOuISgW34dJ0YMy1nTxVl1R2QNUT6SHTktNUd3sCP2PvDOBOjOfFVLwQYyLufcrn9MUq05MCV+pUx4qi0bf0HU3JZUoSRT9w2b5B8Pobe3z+kZBu5NKPBBXX4MWWxYPIlFYplfvVCDkkU+wh80YFmzV1qPoB77mzz3fctMyfPdjhyw/VuH9/g4VWjb7w6HsOjqtwhMCVAldKXGFSqWWQiFRymeHvVJZJo2xeAniSvs7BrSE0glDb5majY0hCVNLnO29p8T13Bgy6E/QGFVrdCourNS4seswvGTqDs/WJTfp3YjN/NdD/KwG8Lh/Cq3R51b5TTDVmeP6ESxQZOv2YSt9Ofw1x+aOv1fie1y3jOkH65TWJ1CRKpfJE5tLEjB6QL2fF+TJDJ06UgS102jxsb6RMjnhORKUSMQgSjpyHUxcUn/r6GF99osnCah3cCk7TpaYkDdfQcDRV11B1oeJacFdcO5PQlpnK0iHSPzcpyHUOcs+17WnHL2gOnPTBddNl3pRS9MNpwfLSbfMIgjix45z37Qy4ZkuXw+dr9CuCWizwI0OgSK09nbJ35qZkFmShVXKfPWtO0CrtdncZhC7VasCPvDng7beu8bUnu/y3b9Q4daHC4fM1wjWf2HcYOA5S2am+ivT3kZYeZ/KQLIA230auFLo7MYIEK1HizD0xNm2PseBGB3gi4O+/sYtrFJ1EEUUOvYHL0prLmXnD8ycjDpzuEDQPMdb89lbhiwL8+Kmz4vRa75/fd/8HpjudgNn6Els3THJ+QRHEmvZAkugYYwydgQRpcEQE2T46iUalLGK0RCPXgTtjHNILXmaEPJFDAW5b0qnt6AeZ4Pt2kmqcJMwvw9e/6XD8XJX7HqtyfrXK8Qt18H1UzaHiKOqOoe5o6yK4dnB+xbXj2iyIs0Omh0oBTqq5U3C7dryc58XpjRVychEOnarhymF7MJcoFPXgRZVlZqHKNKfgcs32PlfO9jh4IqYXuzQiQeDYERtBRMrgItfhIt0gIGNyGE6i5DIo7Zu0vZMugevRrIb8/TcGvPq6NudX29z7uMeJsz5fe6rGheUKSd9FS4fIUyDTXTasfVU4K+Xn9RgvJFn5e5OO0DMaTJIeMegIkhAhYupVm99wZEKtEuMq6A8kZy+FKH+N194UMO49Mf1Pvv8n//m/ed/Z909MbDWXw/GLAvyeex8ijpPv/9xdut7uT7F7Y8zuzYKZScleFbJKwNrRhCQIrXRwQJkECJEiQUnLHNqooWWz0NxZau8yvzyP2E0+lD47lEpw/YQoMZw4KzhwQvH1x2ocPOnx/Mkq7cAnCH1wPVTTxVeCmoKao6mWfGDfyeo0srJZWxfup7LE8xSeJ9MbwBTa201sZtG1Or/iRRgdcmlFEhgfx5F40uCUbLbRuo4M5Ikp+h2T1A8XOMxMhkg1oBu59BxhnY6oKBhzlB7KQEpRglcW35BZspkMKpJxbjZtKnLpBR5zEyHbNkS8/IqAftjnH5xscfCUx9cfrXDgZIUTZ3yi2MH4ikTaTpYk/3KyBO3LiHLBSEo6A3bWxa9LAE/sDBZp6wtlNaQq2hw7Lzh4qsHCqmbjtGLPDo8dGyVB2K+fPPLU90vpvP+/i8GPP38XK6td9eCjp8TVWzwGgYvn2uh93xUR37urxQ8PFnjuuOZrj3kMYkOnLTEVTbUaI3ViLT4tSaJsCI9IpUh6mJF73lhAk84vcR0DqRyJQkNvYBn91DnJn9zt04sUzzxf4dhZn6WuR5B44HigXFRT4UlBVUFNGSoKO85MpYVHyrK25wqb9CiD25V4qSzxPfA9UtfEpsxdR+O5cZoRjahWQhZWE77+cINWx2diTOCkXnxW9HW5YCwjsDwg1JIgUExPKd5064CvPdHnTKtO35VWpjjgxgY3yjzr1GOXibULKc86kfnv0MYp/Q4LdC9RJI4idhVR4hBFrrVS3Yi6F/HqfTG3XB3wjtcOeOGs5NlDLv1Q8Ymv1zg574KQ9PoOSajytinjUGSDytc1B7gZebYFSCI2iCSxJbMmoVqzDSe9UPKF+yp89dEK+4/Wabccrt4csm3OYWV1jE5HMAihevGUmNqwR/3JZ+6Kf+Bdb/7LAVwIw9Rk7QO7N69d33AMg8imh5u1hLmpkMm64Kqtktuv7/LuN3e570mfN//0FNdeGfOeNwzSFiXDzLjmhmsj6hWbns0YW1zuTk/3lxfS0OoJnt3vstyWVCvw2CGXLz5YYRApBpHi4ryHFg6RcdHCBcdB+A6OlHhKUJGGSgpsXxl8ZWwNuJN6vk7B3F7Wl5mDW6U9miJnb8/VeF5WoJXk7O15EUqFfPNpxecfaaA8x9ptQ/r7xRk888Kzep4oUQwGLm+/rc8XvtXmE/eO0Y0r1FMd7mY6PMqSMibvFhJC5gCzv0qWtH4J4Drthncsk7uOInYcnDixQFcJStlB+hOVmNuuirn1qggjAt51Z49BZMe5/fmDPo8f8qj6gqW24tmDHu2eTFXSqGBJGazE4sbY/tUbboiYHk9s40tieM93DNi3O+b/+P0GDz5ZYblbQ7sTzDU9Li4naK1ZWrV47A00jr96/Vu31D6gDT/5l2Lwi5da+LVm89wLn7hq0/S8qnuC3qAC2LT0WH2AlDGxVlSMZKIZc88THgePeRw86fPFe+r2e2gYm0h45fURjar98JfXI/ldZS+LFKx1FU8c8Gi3JNJRBFoSGMcyk3BsX5x0QDpIKXGlsGCWBl9qPGmB4CnwVDGjz4K8GJNs9/iReeNxGdyW4dOyWjdj8KR0xPhOhDEh55c8wqCCPybx0rS3SqvyhrKYWUcPlIJucmZNtCKMXCYaiq3TIZ4Y0I99+rGg6thxC1kNSZbQUrJc3irz32V/R+Ze6VLjiU77J0vjH+IkzRuodP+jmChOUJHNJTgqQcqYLdM6XTE0V28bEJoe0jG0WoInDjis9aRtVyw1d15WgWJLausVuOVlIWPjGpPYf1JTIBS84aaQP7+nTugopJKERrDas22La90IAbT6BvyBuiPuXPVjP/C9zR80nbYQjW8P8H5vhThsv//jX1i68+ZdLa7b6dALYjDgOjZjV60M8N0AqRIeesbniw/ViKXd5quVJm2Q0F6Fi9+kVEti1n/j8rKW9S0Kgc62XCCtORVW+9nufIkSNsVsQZ2mnSXpxq2Zb1x6dtJOekW69R45uG1blx2u73sCzyEvMbUMnrK4o/HS7KjrRvh+xNklzce/VgfHs6PoZCnBMwS+YTLL2DUbEmrBpkgSC/L3vqnPn93f5/lLDbqJSy22Y+5sFaApOnFUlhMogr38nGYrhZalAq/s0HktjOMo3MTOS3FToCtZJM1s3Xj6WmTxUIIjNMJopmua73yVtsOXUpmJKIWZI43M5cIcoQUmUQUcEoNE8/bb+nzyxioPPOuho5A15aCEZBDbikiAdgi7JjpcOXnyzoVL59+vdfxP/kIG7y98hYEQ3h3XnGO66eO5AZ4XIbC7LVS9kFq1D2rAvc84/OvfmuTspQo4DkgFyOIOVpCM3LsF2jOTez3AyZdbiZAyb0FTAlwBnjR4wkoBR2K9WkVaU5G+zgqJHEpzUDLWLrrqC4DLXLb4nslb2jxPlwbnxLgpe3tOhJQhp+cFi+0KwnHwJUPyRJa+Uvnbl6XDEPBSpyOMXaaaAdvn+hyeD+gnDoME/ETgJnZwqaPs8CSZOkt5zkCo0t0kcl/aTto1ef1+IY00TqJJlEQ52fblKi1WS5BKpyuFPTJr1v5Ok07I0sgwm5RlirR+CvRhg/TFVvDMMdNIrdk6G/Gb/3KVf/1bggeflQQ9wUJSoRMLfClzZ+riQoXf/fQKu5+6yzOXKWBaB/BO9ykQAr+yzMxkl7mpKP8SjpMwiBIOnjJ884kKH/ryGIdPVzGua8EtsmNUg41SWOkuFmKoeSF7r0SWPbOgdoSxz9LkNR7Z6/xnIyDPRkQ4ym4u5TjFPBQLbmmfvQzoWfCZgjvr/nF0LlFcx+pTz4uIifjyt6pcWqzijim8cg1H2UEZORuUNHi5USRL+gwCO8H2rbd3+db+Ae24Qs9xqMaaME2nK1kURGUFZ3b+TPabskCzGLVhrcN0poqBRNnf6WhBrAROItNd7GwtT5wCvUim6TzBJjOQy8LpEiPuV9aUUeQ1zPDVH3qf5TkMQiRorbjuioj/8q9W+NCXQ775RJ/DJxt0uhU6ymLMro4JF9b6DI4Fl71vhgD+5S9/nVDWXvXHX7nrpscPdrh9X4c9W5K0rd+gHMHZpQpfe7jG/kNVesazc89EBnA5zOAZN5f7JvO7tbgMeb1D+lqR2mwim2li32ev7XPWsUMKcvJRCGVg53NQFLYf8XIAzwLOTHc7mSwxqd4eriX33AjPDZlvaZ46VgXHw0nliVMqUMqyfaP3u3WRzFA5aeaHZ554FLncuDtgarxPa7VGL1bUFLix/S4qsbNlVFQGOBbk+S+SRX19ljXWJp9SpZUm0QJXCxIlSZQmUYI4BXm5eC0rh8iArZTJWTwfbFpKyOWVnzmDZ8mgEqMP1bUMJ/OshHLYsy3iP/5El2fuGHDXw23OLbkoJ5Nggu2bDa/a55DoDTdt3PY9r/qFn3r7Qy97xesuD/CVfkw/6X/n/ELlhgNHx3jiRANJADoGoxGIPO1rz7LKmTtrdZKUSyxtLJ8V5mfjLWSJ1QqAm2Gwi2GgKFnURWQec/YzJ29RK4CtpJUlKu9eKYCdNd9a9k41t0OutzNL0DJ2AW43r06MEER86UGfbx1sIH0HTwo7fzuvICzXq5dv92KxLheeFWXFdsBlf+By67V93vbqDh/6UoMw8ekmkkpiCOLSTS1KMkXKlMXLv+rFmBy0I9Nud5GDO1ESpbRldCnT0RIFuK08MUhVVHIWzDv8miGpUjxngC4/y1TOyKGEnkMUezhOzE17Em7YFZHo0CbMUjIwxqfflyz11Q2Cle9UMnrosgx+/vx5Jsbqb/qjz97zQxcuXmJ2XNCOfXqRRyQMcT5NE6Sf7SEv8tStTeOalIHLS7MZWqbXvc6Zbjj9W5TDFuDNBmlmy7NS5GzuZB306c7IQyyedsO4ahjcdpzCCHOnPZte2t7mOlnDQVw6IkIi/tu9TRLjo/LsZTnALPoaM2djSINnLJ51OKXz/pIkCzYdBC7veV2PP/pywJqO6CcV+onAjclZXEqDjEVedGbtwtHaI1myJsslq4LEScc6qBTkjkFpK1cSpe0qoWSaPZZ5abJMMouyAHQOclmWKQV7jwI8kynDsiZjc53ePBoRefSD7PfZE2iDcocgcu3W7P1F6tXOD23d/eb7Fi7Nf212w9wwwFu9CCPD3Usr3V3tVpuG5+OqhLpjSxkjXZQ/ZuCUmKLKrMTMWXmoMORfbHjeRum/IYq/kzN7iQVzBhdF4qQM+mzmoO3iEbkWz0YjDA27SYHtKFE4KbkdaDvubWOySZm7CDCdEnv7bshTxyRHL1QwykVJiSd1KqPKK0/xZdfVagxp8OHG7cxRiWKXXZsirrmiyyMvVImURz8WVCS4icGJhSUXkXbhxCkgkAg0w79SlFhclKRR1jKWuSu23sWO1xN5b2sBbp3PNJQyG4edTcfSOSlRBmvpNZlkGwH9ZbX7Zf5tthppLYrSg8ghDHo0TGeXkr3dRg6+to7Bj59ZpVEfcG6hT5wIahWrZz1VmiU3UvlXMLIZAu/QCDAxwtwlHTbUEU8B9uJGGZm8lC/JoISw3fMZ2NNOl5zJZTGmrdj+O2Xu0vAf221PDuw8W5kzd4Ln2MSO7QqKMER85t4ay8tVhO9Y3720sqyrQaF0wta1cg3XcefetLYXbnpS8u7Xd3jqWJMgqdBTHtXEavGsnFVJUnBna4VOPfGsMDeVKiN63DYBD0+lStJhmkqn8YQ0KG1KiSWZ6vCi0aSozZeXrdkvy5ECEym7j+jwdew+4kBlFaiJyfZjsokrzw1oVFdQ5iKIorgwB/gHP/pnKCVZXlljrGYHwrga3LRBNMla/y8D8vL1Gx3iWAY3DAN99LXMVgI5DPZyE2zW/V2eOZgDPGfxbNCmRDnDAPecdACQm20dmGY4HYObp+J1+joZOhxl8wDPn4ZP390gkB5KqjR7OXwjjmYwRz2k3CXOWLw8diNl8Dhx8BOHd79xwEe/2mP/iSqRculJiZfo1D0SyCQL9NJzKEVe9mAfOv1dw/sWlZk80XaMtc5YPDEkaUmASkw+rDNvhJAl5hZZ2YCh3G2V4yEFsiwxeNHEkp4NcXn8FGdreKxzkq909txBhUsXjtNaXcSYQqI5ACdOnmfnjk21//irv73z2YNLKC3ymRRDW1+bFOSUO91HLqAYAf0Qc5cBXciW0ZT2ELiz4LUkT8rjkGWJsbMgM5va5DjZFiqp9lYj4M7S927WmKztzJC8RSzr6YzTI0K5IUfPO3RCD5STyhMzUh67/uYdclFKetiMeuFpN06R+HGou4KrNg/YfzQk0T597VFJbM22k2pwJey25dY6y1hRkwWZBZMXRW9Zx7uTDza1P1MaEmkBr9LdKaQuJgRk07UKUItiZIfIgkWG2DwDL6XrXwZ4GSND0xOy88XwucqlXD54H1baHpOzW3e+9o0/Ueu2/mmvPrbJAvz8hXlW11pv3DQ3/bP7DxxkrCYJo3RzUF2WKPYoNyqU2WiUucv9lKMyZVSiDAecw/M5itl5qTSRZSZPx7RlNdKqBGo1vEeQq0i9cAtuC+BiKJBblidl9lZpX6cXstLR/N9/2mC5X0H4rpUn0gytKsXgnPXMPcRLmVzR6ZiMspuSpu7j2KFZc/ip7+lwz1NNlgOPUDr0pcRLeyiLkQ/ZKihKNp0mK6M16BTcGoMccVZEyuAmn+WYgV1JkTK4lUTJCMCzDv/M+cq88eK6ll5fRnsPMXmJJIc7g0SasErBbUo1PLEgiCRBGLNp+/TPLlw88lAYDP4sZ/Djx47geR6LCxeo+ZAYq6VUnM50zsfelrqlKQZhvphcGZUpxd374kDPwDEkU0aAbYPMYv6gVMX4MVUCtSMlTipJnBzgmebWeVDpOjoHt+tk9RfD7O2qCM8L+dS9Ls8dr4J0kVLiy8KzH7U2sy/3otWEJTbPd6ooyZRY25azOHbZt6vHd7+6zUe/WkE7Pn3p4UuRJ32UFERDAd4wk4syk+f9kkWPrDGgFShjVwVthAV3ZsFqSPL5KaIUH5WDzHIz+OUYfESHl0B9OeyU8WVKY0ZykKe7TNhtFSVr7YgTJ88zCB2iKCwkyvVXWVdhqqZpr2jOzDu4Kt0RLR9Mn00pEvlE0LJMGW05K2WLRxI8WXG+bYEaAnypA0am/X8ZI2bsKKTIB9pfHuCyALgq1VA7aV2KSy5FXFW4JW5pOFChuS17u46dWrXa0vz5NxsstXyopO6JKLZkeTGJghDrJSVc3rbLLMNsT5zE7jc50VR81509vvCtActdn1A59BOZ2pMidW9EEfBl+baSDjem6PrROZsXHe9O5qyo9HU2213aqcCWvUsgL+lxkf/+Aui5VBlh85zosH8nJ8ERYA+B2xROU16glk3pje2NenoB5kPoCEUY2voW59mDRxkfn9zx5FOP/PQjj5zl0pImig1SCVxhkFog84mgYohx1o9WG74LzTpwly+8fVG4DWJYf0uRs/nQ3DwpcnDLMmunetwOd2cY3NnOBhlzqxJzr2PwbNxEMXLCUTZzefKU4IXTFTQ+Qjp5c25RPTg8EWqo00UUcCvHMGV9WWjLwlHR2gabGIe920N2bRywfLiKSTzL4omVKU7JxSmYslzolQrurIwW0mYDUQo+sbPbU6CXYxuVAl1Kq8/LjlZxvYaD3IyoQJQYXQwRYLYBVv6zMsCHXJ+CvU02obi0q4TrGHZticE9yU1X7/rpffvueOb73v7CKcdVGkcEc0aLNz13pEfF96h4WCc1dy6KgZlDuyzoEfbO3pToqgzuIYmStzuNWGo5kDMmL3StHAF2/qxIRwGXffDykW5prcrgLoE83a/eTUtDM/ZW6XvHiVAq4suPNDi6VAWvkCfuyIUus/fouIjLyZRiQE7RyqfLu5tlZbShwxXTIW+9tcfjz9dAu8SJ1eJukg75TIalUgaoYqJjZhvKfHJrMQk4fS3T1zJdVWR2CBJFGmza62Lfp+DWRRwgkvT6ypFVWg7bhGREV8bKCJ6GxnGXZ1wOyTkbF0w3PaJoQBI7b1ppRXPBgFOO79qlfLKp2LPVtx0esd0xILOPpAYtipkWuQsgsw9jLsvimSTJl6CybZbpVIZnUpeDtMw9Gd2tYUiHK1Fqwi2BO61NKbbtYD2wnWJAUD7izdEpyGMrT1REtRbyyBHFn32zTn/gQc3BkXaFK0uT0QCzvGpdFuCM6O8Ry7Dsi0exw1jD4R13DPjqt3o8dsTD1F36iY8nyG80lf/+sgedgbsA+XCNny5uMGXZPJFWj2tJus1MEXDqLLjUoqTDixXWNq6A1IKhADMp3mfIGHVOMuAUnvfwWL98T6AM2EnRNLLaUqysGTZfKdgY2Y0EnHplQMVVzIyHXLFFsLDq0OomhFFCnKTgzgNMY+t3S4My7ecQL17qfVmJIvIgY3Qe9ej43rzvsHQCs0OpdNfkErgLkGdlswbHKUYoO+kmTI4aBrqbs7U9lLIBpueFRGHCVx+u8fyZGrguQqoUVGl9TCm4FHKYxYdWrtK1zFk7JQdTymRakMtci2d2YRg6XL0t5s23d3n2VJUg9kikS18rvISRz5J54YwwuH02I58Fld1sGq0EKmNOaZ9lxui6yD9ICdKkUiT9udTpqqHX27/rLGNRYGN0qRudjpXvDZQBO7dW7ZaVQSRodTWnL4RcXArY1A7pdAKczqXfJvEFreWYbiTQxrNBnbJ3WCIse2cBh5TlrvBhJroMgRfyZNQxKS9dJZCXQVyweLEDQSFNSlZhztgZwIvJqblESZnbMrbJmdrJn4vXbhpcOirC90IOnhZ87Vs1en0P6i5SZJWDlOzBy2QxS1KsvAhntSgWXcOEsS7hUyrACiOXRiPkzbcFfOH+Ac+e8MHxGGiJl2pxpUElZSfDSgYy/ZuUwV4A2xi78uXSRVo2z1aVLPeg7QAFy+jZipWz+PAcmCzwzFez8vtRfFxmdSNj79KmCoXTVJpGm6QxgzBMTQb82b338CdffxwlEpwP/2lE1YcXzsDzJxQ3XhHSqCkLJKyO0kn6HxaFFy5TiUKa+Bll8GGbsGDsAuSjuzOIId0tpBiRKCJPz2euSgZuWRoe6eQFV5atVT4ffATc6eFmU2jTAn9HxfZwIlw3IjYJX3qoygMHq1CxTR1eJk/EcHCZO4MlSTacqx+5iGW5ly3DumhGTkw216QAejBwee2+Hm99VY/nTleIYxcjFH3h4Cbkn0kkBYsXH+HyTF6e8a2UyOWnNjp9L5Dabh4mZeH365y1Mx2egjgLPIW4LHuXpeowVtLPNWQPjtbOU0iUpNgVREnYOCt4y5WacytrnFkI8F2N0+lspNezOwxcu7WH68icNY0EoQ1apBVnwr6XJtuqu0jdX65ZY+hLiCKgGHJOZJm9xRDYre2UMrgqNHmRpi8dqgB3tqtDfjjFJqgZoN0SqDPnxDom9lmpCM+NeOaU5NP3NgAPpIsQCjdP7pi8uGooWM5ZKos/xAjACkIY0uFlnzd1CbRKRz+k7Wxx4mCMw3te1+frDw944ridJBBpRS8Red28FKQpfJGvF8NCIEt/G8viJaBnfypT0GuZ7udTYtA8qWXS32UKUFugD4M9c87KCZ9RjFxOpgy7KCU7NSlqZzIJFUWC505M4bpVZhsuBoPjOnb5qlYEFdfB9xwcZT+R1vYkJYm24BZWshidfXkuy97lj1rWW+WAEiHWASLfHS1b9oZ0d+FWDIE8Zetis6m0+i0fgF+Ae4i1S89ZY20mVZSKcd2YKIm577EqB45VwXVB2uDSE6Y0ObbE4HI4YB4m72FomdKLvHR2aOeLckIjHWSapCWiocu1uwa89pWWxfuJZfFAeAw0OEkpj5BkdmHmxZVtruFkXVn3KglS2c+kDDb7aQTC2DyEMcKCWxexR+F+lWKrIS1uCrmS3fRliVLGdwlb5c1oywPzy9uBIwxxLOgFiommwfcTtAan07ejs3wHphoOtYrtd4sTCGOIhpjI/r8WJpUmsgTu9RDPv0Cuw9fLktxSk2Jkj5j19SdDwBbFBlMZa1uA61KQWQSU2bxwJwd1MYFWOSWApxLFcyKOXhR87KsNgsiFmpvKE/LWNJUzVOEUFBm6Ec0y+jDDQC/LFF3eVdhcTos71H3JD7+5x5ceqHPkvL35Eq3oJcpWGSYinyeIMNbBwFg9XlpJchesRFgqtYOVEZhUo0ttMOk1MlIgU9mSx0oZk+vCDVtfhrEeE0MM/iIAH8r46tJ24DGE6S7PcaKR0iYsN0wZJpqGODaoP/nYb27YNOP/n2H33N6ZCcN4w87pE6K8x056d+dsXHyxsvNRPspTl3LXo/RaSplaezJ1Q9KxwEoOWX75UbIA1VDPZfraKeRIEVwOg9tVBsfNspbJSOayaGZwnZBEhnz0izX+6Gvj4PugKijlUFOGqjLpOAryBme31BpXZFLLiShJMRmWoQC1iCUK2zG7aYUkbfwteiGVNAij2ToXcn5J8uQBj1jYyQNa2BFrzuW0bxYLlRFVlH/kbpgwJVGTgv3FboZhDW+LAka1c7kHtZBkDEmP0X8zJEuGnLzUrtYQxYYg0vT6MZ1eQqeXMAgSOn3Dpm03zu288vZvOCI+Or515tJbGvsWUa4iiaE78Di/WGEQOCVAA2ndjhlhn8s9hk7mOuekLEmGHRRRZu0yc4ussGfYucj0dyZJVEl7q3ynB5MD3VXrJUnxbJ0T14l44YLkk/fUsPNXLHtb7V2AU4qSbBJFm95ooCnKb3JZMgIOXa4NKeYKmnRXjETbCWE6USQq1eKJw/e9vsfn76tx6JwLMsQIySBxyQZN5XFNkl6oRFAukyv74SpnMVNI0MxQSJ/zI2NtY50Ro1N/XKcB6kiAWW5mEaXzVKx4395NKd8YGcjBZthbPc3FZUM7hDgRxFEfmu23XGifHXcefm6FxeUVnnx2mZuvNnzXqwckscdKZyu9oEkUF3dwsfSaQrSY0oI3FBmL/N8UQdeo5z2yCsjh12WA2w2mMplSep0BOat2yzT4ELgLWaLS10ppVMnvVsoejopJVMwXH6pz6GihvYWQuILUPRnumh/V3cPvxbqLN5Spy/R3mcG0GEn42M53nYE8TeGHkcPVuwPe/qouxz/pEyYKhEMiHPpC4CTZ2ONM82aOSskmxBQhsMlqjIQFuxGpFBWpZCl9RmGKFL8ALVPzIZMpQ3U59udCgNCsky7rwC1KRqYZPm8ZsKUE1xVUjaIfBRxbaBMZzXe9esC1O3ps2TpHcyzBOX2hwalzA77+2DSPHHL49P0JYx5MVwXNWoTvSdZn54qlbbQMrHw5ZXqrZl9ClkAu5TAQhgKVIYAXrJ29z1k7ZXGnBOwy0MvgdtO52k62A4TSOFLjyGyojQW760acuKj47c81GUgLboRT6ppPV5B8HxszfLG+HR2VgV1OlKVeeFYOWqTsyxo8nZuiJEorEu0QJy5+EvNP3tnlT++rcfyCAyoC7RAJl74QqCQ7z1na3JTYqBAdmTef2YXZCqMRKOy5NhQMrlIbURqRs7kt7bCuizCF573eTBj2wNfZhuLy56v8yJrPmzXBd21T/PB3GqqViE3TAk9VcRo1lFfD2TypEKHDjdtdYuOQhA5aQ+RIOy9OZ8UzI6nVy3yIciA5HEhcZkfiyzBgGdhihLWzREoGbpvBTPsDs90UZBncpaAymyM+5HeXDmnlieuEtEPNh77Q5PyCD8rKEyFlYQ2WXJP8NetZKWPKF4sxh4CeAz5rPCj3aGbLcsHeeTOEVCSxw+aZgB//7g6/8jGPVmQDAmMkgVbWNkyyYN5YG4zSCjxEkWb406YJqKz+XxmTZjYty0thCgZPrTpjF3irxtJzoQWXWe3Kq/pwwCm+3Qkr/X0ps9jHxZGTCKM5Oy/o9gyTG8ap1hs41Ypkoqm4YrOHNoog0hht8n0ZiwRMIVEut5wMvR7S26W7VK4HQ7nmu5AoZdYuingyYMtsew1lhgBuZ2eb/HUG6EyO5BIl3+okzp8dFeH4EZ/9ks8HP9Mk0K6VJ0IhhcQTrG8qvkxavog1Sj98EYivr5ozI8FbsWlAObuZp/C13Qq84sT85Lu6vHDa4w++aLU4KBIhGWjbuykTcgYvCrAyNBWMnUmUbIVRppAs1ho0qU1IXpBlg960XrskLY0o1aWnJKdLK/Uwi6/PcK47c2L4lpQGoljQ6ir6gc26hqGg24u4siLt1L9rdsa0p2LqaC6t+iysGMLQLmN5YVOWjBn9xSVwry+DZB1rX5axy9Ik7wwpdLcs6e58iztZ6GwlhyXJ0C5rJc1dZm6V2oHFs501uLIKf3pPjdUgA7cFuCvT8XDZCiLN+lUns8sud3HKpMioPBnxe4fkCXbGtzbpTnWlOnFppYrWDnHiMOYlvPMNPT7/UI3ljgIZgVZEWD2eyZQM0MM6fITJ0+AzA70qJYWy+hRprOaW0uSJFiMs0LUoJ37K1z1NPJmC3YsstxkiRy4H9vI9KSDGnrMosYQShIaFlYQz8xE9J2ZuNsGRTh/ldfCqq1T6Cs+tIGURVF5OUl7uA4jSLxasj5bXf9kyc18G2GJEmqSDZobttFJgmU9hKrzvnMVlwd6WsUt6PHNOajFf+maFxw5U0Zn2lmnPpcjkyXC9iSz530PfX4ycixcl8ZQ9cwutkCjDzcEFm9sUvkSZwhePExdHx9yyL+RtN/f4+Jc9UCEIO3YpEI61aMm0+OU+TgnkKXOT76NkdblMKwzNkFSxgNfGDF0/Y+wNb0rGgUllkhBiHbsXeCu120G2k2RhY6Z/TwMkwxiNYwiSiI7uEpiA0EQ4X37UZ36hwv4DLjtnNNNjBt8tlos8cs3ckrJMu1ywMAruy7B2OTEy5Jbk3SiF3s6LmFIgZ9t1F4FmCdwZqKXOwa2GgJ3YwDKTJjJGSTv4/fgZyce+1GC+49n9rqUd9K4ExY4N677HiDQpJa4ux96jj6FET4nZh5qRS8GmKRdhJXb/HPtstz/ZUE/4kbd1eeiAz/FLEkQEwu6TNBASiUilSnoN9KgGH5VJJpUpolhtpEFlN6IEmcqXDMzaMCThjMl0eNGcXOCikEvF+cuYfDjTmRenpU9ZUJ59VikEnie4frfkzpsTrtwd0GgOcBzj4hmPKnU8x0u3qba/3A5XselQXVpKh6VJ8Xy5dq1sH8c8kpfFzwuZUqp8y+urC72thE0b5/JEmqIJdiSwVCPgzvorLbBTSSITHGmliedFBInmdz/V5IGnqumUXMdqbylt144o5q+UG2vl5b7zCJOXcS5GwD2cwcxAVYBsuHy2XEZr280yuzBJNLF0ULHDa18e8hPvafPzv+sRxDb5A5JYuPQRpXrx0sUsgdyMMLlNVlvJkmtvY+x/JwW8lShZWa2xQWdJppSxUWZ0sp9ngM4Kw1IXRmSYFiWIl/zvRJvCCBH23IShiw7GMXEdk1Rx9l2hWBl3qGmXek1Rq9jlPUkEQQSDsNiJWF8G3OsAXf7gpTt1VLMWmmxYf2daO2NyCypd8r/NkESRJVmyDtwye11058jSeyVjXC/m3idcPv9AjSB0oerk2jtn75Lu/nYlsWWbMAc7l286LtfvZMDOmKlcfGVT5SX2NsU8callvtFXtpNatRbzztf2ufuBPl9/QlnbEAlCEuPQG1phMjCPavDivdXgFllG2p3WDFZv22SQLcozxqSgLkZImNI1NymAM0Y3spAg6+K0ZPjcmjRmyM+XsaCOY00QasJI27kuPUG3rzh1XtDFYWrSxXEdQaMGOzYljDcTfNfOf+sNFIurLkGohr52GdiZr325wvayFCkHkrlLUmLsdUHl6PPQ3L8RkKdp7DK4syGRqjS4XakEmTK3k4LbcyPWuoYvPVTjyMWKlSbClsQKKdOxzZQmSK1n7XVL7hCgv40+yS8WRUKlLFGyQC8D97rhQEWNihQKmSRI6RAFDnvmIt726i6PHfJohWn6VVs9HgnFgMI2zBNAQqQMVnz2LLmTqhdUSbIYWUgW66SkmtuYVKqUgS5ykhsGuhgiv1GZIsiYXFBMuRJD524QGpZamn5g/73valwZs2OnptnUOLMTAVG1x0xlmbGGpuKFLK4J2v0Gg3CSIFR5m5p4kQsrLwNuOaKz1zN2wexl9hZlIGXTkzJQ51pc5yAvvHB9WRa3f5YUCZ2MuZ0YTcIffrnKBz/XwIhMmpTZ245kG82sCnEZeZKe/OHnF8F4SZYUDD7shed14Xl6engKrfXFU2dF2oBTaU2UuEil+cl39Dh2weWDn3eI4hTk6djkQEiUtmxcBrllrJJcKVmIShZAN1gHRaUglymDK2n/jdXEqVQxxYgJI4qu/9HXRTPEiB4XIm2TLgJMmeZlfCGoxAnCC7m4JlhaVdQ88KTmihWNrGqcoxfWWF1b4/iJFpWqQ8VPuP+ZCoeOSV6xM2HLrMx3WFNqPYOvz0L+JYFdDirFsDwpAktdCjSHEzn5/vRp8ZFaB+5MllgXRcrCNVEywvUijs1LPn9fnW7XhWo6CloqhtLyl2lLG2pwGA00S8t/nrH7Cxm8BPqSZMnZW4p0OJBIu97Xe+I6DTiltDMNG/WYd9zR46sPVjl2MU0q2AmQJELQH4oKyjKlALlKPU9V8smVKCSKfV+0tOXARpTkSQnouWwR+c/FENAzLNkbTqafxU51KdwWKQTKsTPdr7tS8PKrVzhwasA3n/ao+BItNFfvWWN60sN5+ugUp84mfPneOXzPByFo+LB5TCOwGkcKgXDT+t9UOw3ZfCUWHtXYcgjslwvQCrDb8RDDYC4zeVFRlw2G1CWLsMhWZnvLqHSLb5mWxGYpeceJCSLN3Y/Wuefpqh0OXmJvKbCJnazIqzRzJPvcxY0+XFSU4eYvysaNEPow0EcOSgxu0q1IhqZgpXo8EQqVaLRQxIHDG24IecMtfc5+xSXQVoenlVDEOATCyg1hQKQBViaNhpM/AidzLWz+JFNV1lVJWVukf26MBa+UI0DPPPJvA3QjhW2qyWSJtOA26Y2UnWdHQcUDox0uLsxx9ZY+N+2OkEIDAc0ZB6/i4dxx0861w43kq+FS4+8FYUSibUBXcSVVXxYXrcRQo9lHlc6ELhI3ZuQGMCWWN+vfp+BX6QAZVQL1MLjLzF16Xd5HRiVkG8YW1qA9pLKdOtKLuf8Jj1/9yBiJduwI3Ux7C5mPYytbg6OrTX4jZ6cnO0eMgFv8BcjOpMmQVCnS4QWwi9mBJu24l1IPM3kqVYS2w4I8L+Hfvq/NkXMO9z8u0Z5IWdxenEirdJP30Y6jAuzF9xC5Bs8aIkyJzWXKrLl9LtPefZH+vGQ2GFO8N1lfZwp0a2FacJO+z2pbzGU0eG+guLhUYbXjIYWx1YTa4aqrd35189bda+q1t2zsemLx+Myk/AlhwPck1YqkUrFbWWfbfDiqaEDI+iCLzGLJs75MOassvR7ysEdroMsZymyrvFJ1oEo1dy5J1LA0yZI4jhx2TvK9H9Ney3Mrgl/92BgPPV1P+yw9ULYlzZGCqiTfUMqV6UyVUpnscC13uaO/mNWiytO2pMynb+UN06XVb3SuYWaHDun+y1iU62WgKVbAFKfTUzG+Y3hsv8daP6styFI9Mp8iPlw3I4ZgX8zmKS1NI8VPw+/FkPwqCqXEyD8rbiszVPNR3FRDnyZl2GK1tDd/FAv6A0Wrq7i4JDg17/HMoaUf+dbjh444zVoXRxkkku64g+9DHNuFyjYuiBzc+YUQo0mY4bR6mZVziVF2UEq6ukjsGORocCmGGbwsUQoWL6TIMLiz5zhN6CQoFZF4CR/7whh/9s06ppIxt3VPhCiKqpx1DP4i9mD2Ov/fZR4j1y5P8KyTKOXS2eFu+6EOnxGZYjOJpRoVoZBaI4SD7Ce8884+z59wef+HHUI/LgAuBEY7hKnavRyTZ8Ab1uE2E6my1WeIzVN9nmUy0/spkzOZk5JVHmZuSpbyNzKdhiVtkG2k3VcIQb5xRZKxPHas4CC0nzpODO2OZi2KbYslBufsfNXeCYnd+7BZE5bmE1KTnVLXOqyv7lsP7DKoy5NHh8YLlAGdMU95aukIuO0WGtneMMPBpUzBne3pWOzrmBQaXMVIlXDP4z4f+UqdQZJOwRfZYTcxzWtOhmKI0WGSl7dG1+UFLsNWl0V/qeZ6XUYTM1RCOzwBywadiRbIVKLo/FmhhSbRDr6red9buzz8rMfXn65j8s3C7BfRRhAY2z8pUjbNbco0e2jSYJMUxCpl1yzYLDR5Wl1YsgVl+c9LK5BJpYuUBqNFGtsUvy+bJ44UIxYmiERjtB2bbMAmuxLbfrlxQuFXHLQ2OOkthxTgV+wkqEFo9wFPdPHfHxo6r8zl5Ym4DINLw6i3PczkOl92VQnU2b9VYlh7y3X6OxlmcZkM13hLaws6TkQvEPzS749x4ryPcdItD9OsZeZ7uyLdcygF8YuOhii/hnXLe/7y2wjychd7vsqX9HhRfFUas5a1bsnR7Kax4BYZi0uEUAjtIMOEKzbH/G8/2uLhn/HpDFJw6/xDolEE2d2ph7U40pQ6jqycTPNSaYBpkzxqCMSZFi/AW85wZsC2TJ3WqaevjQBpRm1LkRZbFWNKRFozpTWEYcIg0igBtapGpPO+na1bJjE4OGKNunORMHaZX/KI091nBWW9PVyyWu6wWZeNzO/UIkEz5KyMSJDRm6IAti6BO/t7GXuPgDvfdnokW+lExAn81882ePpwpfC8syOtOXGFKbWjFfbgeo+/CCyH3ZOsgKic7CkX75RfFz8arffJy1XzoE6kk30ZZm+R2ofCvraMXmbxtMVNOEhtuHFvxE99b4v//KlxwiT70BnYBYlUBAn2Qo+CPA0IjS6YW2IZW2bsK0wxzzJj7fTvapEFk5mMKb63SKfUkqf600TS0GcosUhaQiDTHyaJoTfQXFrVdAPNjc0aU/UmQZjgXHXDd+B4Y6wtPcIzTz7KmYuz1N0pnNT0Hu5mNwWg5bA8USPauixjCodkWG+LdXLFrGNyKTSjFqHdp7G8QWmSW4OyxNoqrTdRlYSvP+rzB59p0Oq7NoMjnHXsndV754ydB3fDfv/69Hx27kfZ+jK63Aw9rfvZcKNuWYeX99ZJvfFs1LLM9tpJmVwodJLOszHa1qvEmmZF82Pv6vLkcz53P6KgVqZVy+jDIM9WEws6BwtiyCSKGXZURMbUw7JFp+fSlGSLSTV2zugyrVDUFNIkTzQVUilbUbJzbBWFZMMU7NqxwvNnOtz5utfwuttvYnWtjbOw5jAxpvjWQZ//+icTbB6rcP1Ow8YZg+8V44tzUKtS8VNJegwnaVJPuyRHyjbfcAbTjEgUPQz2EshlKbFT7LyblHzv4lmmIJdOzOFTDr/96SbHlt1033sLbHuMsPdlZEkeJ5TlyZDWvsyODpcxBXLcXyaxU/jfmf7N/k5pfiECjcmbgItxZuXAU5fAbiVLIpRlyUizazLmn7y7w6l5h6PnBcZJWTwrIDKCBEmgMxmSfosMtGnQZ8o6uWQN2oGsxd/J7p0y0DMAmxKjW8lWYm+yGyVt58tWkfzkmtRJFHieZMusxw1XVXjbbSvsuCZmYhIaNYOzZdplfMxh+3SFq2frzE541v8mkyRZenxkDl/J8it0th5i5Azkl3NG1oN8VK6Ud/LKtq7T+d7p9nfpEXCnzJ1JEz9mviX4pQ83+fy9NYxbSujkzokoae8XCy7XAzsnmNL7/NyXJMzQ0jpM2N+W0YsGZIra61SOmIy9jUAaWfyZtMAWwrJ3olMdLkAnhhgHV2reeWefViD52d9QXFoT4Mcpk6e/X7okWhJIcp1upN2QzJAxsEnZNtXMJVdFS8vwuVMyAvQMwLLM6FCwf3ajy/RkZEwuy+epkDQCQ2+gOHZ2iqrr4k1PgV8jHGicuSnF5KQ/v32D+tot18++aa3VY6yhqPg2FeqUmnvL/ZAZS2c12uXMo5BmRJeXQa4Zdk90KaNphuRKWZJkOlyU9kkvg1umxVT2OcJxIkI0X/xWnW88XrO6W6ncMcmdkxTcdoi8WcfcL+qQjDB2rslHCVtwGQSP/Gwkazmcsh+pUcHqYF0Gui5rcDt9Sms7a0YbZbuBpEQaSRI7KMfwxpsHvP1VPf7oK5IwFnavD4lF4mVAnqXfXVL2NiLNYmbZTcvaQqSDg1I5Nwr0svYuM3pelZj/nYy9LZFmHUbZScvKdk3KMkJYm7BW38jkove15qw/32kPUO//td/i1ltftZZouSbQPxgNVpgcU1R966hkCZk8+ZKVjw79vNzNXmpEGE3mlGu4VakqsPRzOfRvy0mdLEVfrhQsaW5VTsVHJFLzhQeq/B+/N8bJeb9oYpDFs5ACX0JFmtLMk2y/+2LnhvKQz3z7lLKzJLJBR5JiP6HSLHOZDUCShdMkSxp/9BgJaIfqYIZKHigqGKWhbGMWQXHx8ywINtow2Yy5enfM2UuKo6cduxVf2R7KfHIsQA3lGGMkys5vRgu2Udll35SClfL9XU4E5X9vlBTE8OtMzmD3j4pjQxTbAUBbtmxnYmLsf7lw7uSjr33Nq2zcEIaRneMmYzZOx0yOZ/XgEp2ky8lINnJIppTlRQbaMnvnSZ2ylBmRJuUsXEmeCFFo7lyWlIJLOQTuGCljHC/h7KLiDz5X58hxH+qZ3s4YXK1j73I72nqtfZmNa/NrWxoPzLrrXigUkV0xMXztStfSspS+DJMXurzc2pYlf2S5htyIdDhq4aoIo9LZ7g6JsI52FGj27op43/d0ePygx6mFQoMXegLAsXvCp0xtE0uZXEonAAiRX29VDiLL9Sw6U0Fi6KYt/yop0iZnWawYGV0bmb+xzc8y2xzNEEbWKnRVzGAQYpKIJI6wnx7Ye9VepFOjM9MnaT9M1ddcXJzk0nKNSBd1veV6bMu2WF0szdCfr5MauQX4FwM7/7Oy/k6lzBCwhR4Ct5SJBbcTs9KW/NYfNbnv6QpUpa0SFCXfW1pd6gjyMchDTJlJLYarBmWJ4NY9l9jpssHlt1MoZQYrATuXLiUdbqWHXbJ1Ohswc1PyrWZEocO11ghhA0db960syLUh6RnuvCHgn723zX/8/TFWe5k8odgvUgDSQSMJNXlwqVNwOiJ1QLB2YSZHpMlWupEqzFyaFEAvJ4GMLGYjZsP3lczcbzFUySiETUgutg1nVhM8R3Pn+BauvvoaWu1+AfCNG+eYnN5w96/931/+1YOHx39WJAFXbvaYGZd2eE6ZrcvSYl0a3Vwe4EPuSbZkFsVVwyw/7HcXPysAbn8+DO7MEhwIw+9+rsGHP9OgU85WljxvUsYpVwzmAaZkRIOPLPslxi6v1KQMXWzX95dEerYs58N20tejmjx3WEb0eM7iFvBCFMDXQ8BP+yKlRGiJFtY6bLgRP/GuDpdWJP/l42P0Szt/5/vIagPSwaCIKOw9LYS1KLVIyxoyshBp8jEt98jOa158RTH+TQiKmCy9AVKQl9k87ypC5Kl/KaFWUdy8Cd61tU+j7jA7c+5Xd1zx7rvPnbsIpN1Iv/r+XyOiEkWD+MpoIL5r0BdUPJ+KJ/BcMzStdUgfZ8MuS3rbNh1QKoYa1trDtSV65M/1yA2j88GTSmXgTkoBZsHcSsbgGg4c8/hPHxnjzKJX6tApHwq7Q0OhvZ2s9qRcDJYdYrT+plQsJcrvL7ePZzZXRjI8iLSkwTMpN/S+rM1LO1+MVDSO6uzhhoFyp4wpJaVG9qk0UPE0sxOahw64XFpUqRwY0Vwl/a0RJGT23rAGL4LB4ff5jZm+LzYUXv/v8vu+lOfJBl3YX1mc45ovmRzzmKh5eM4EUeT+0YFnHvjWq+94a8HgAD/yA9+F7/s8+cTDHHj2aWo1ieukvZD5eGKTj2N4cfYu/kyW2HmdFhe68MlL0qSQKJljkrkoOv9ZXmMiikO5mv0nPH7qVyc4cNTHuGXdXT5EKk1KAP42jkmpZGO9NBlxTURZo/x3yBVTalkrX+F8pFuZwdOyWZnaELaeI7MNDTIDUeqLi1yHkzbnWvki01oVgUKEhut3R3zgZ9f4if8kOHBMgEuRyhcptdrkPLYK0UqWREAi7OaxDinzlpwTm9UsOu9t+UOREMpcl2yXCMveWXdQEf+pHO2Q1YkrA1GiWV5LWF5LePnL93DLrbczGAyAnx0GeL0+hl+pUat6TI0nVCsWqK4zMmM7lyk673QvmFmXkjolPT2iu0VJpsih1zrX40JohnV5yt4jGlzKGMdN6BjJ73yuxjPP+STOZYAt1ZA0yYqqclakSDGXmS/T3Zf1txlpdshvgL8cwsuAHpLhJnMkyuBmRMIUgM4kSmYfylQ+CC2QwmY3s75LYSRSGwturey51xqVaG68JuAfv6PLv/3PDp0YywJlmSJMCnSVM3ScNjE4RqSkUQA9lycYElM4T1mdeAZ0ndnOKdCzOSt5S1xuoxZ2ocAQpecsimO0DqlUXOY2TNHr9/LzmgPccT2kqh7bMKuOBy25q9OJkFKVttpLLbqyTBmpEymYuwg8C6YeZvP14Lagtnd5CuoSuEXmfefgjnNw97TgDz5f59PfqBEolerscimsZZ1sbnY2oSoHNKWSgSy4LAO7tDSW609ECejZHxdvM8b59hy+flnOtoTJnJH0AlPW5EV2HavkzgAAOlZJREFUL9Pi2tiigALwRcOE0DL1mg1GmzTITGuNRAr+xOCR8O439Dh02uEPPlenGwlwTQFyUlYfArqtKQ+xZax28H6pUZsCyDmI0xR7kp7vnPXTa6AN+S5vWoxMtaXYNsekAcpAJwi3QmQqxysV/1gQRvk5zVvmf/3Xf513fPfNxw3e7IWL3TuCfpd6Ne1STncEVmr9vG2VDZbP/eok961VxrjlITylOpLCFdEU1mD5pslKYMt/v+yYJHRiwe//eZ3/9KExLq14tq5XFjXexWuFyhoZhCl2KRbrS4HX6e+R5oay/pZl/S1KOvv/3957h0ty1Xfen3Mqde4bJuecNMoaRkJCEggkDMiLF9l4YV8LswZjbBOWBcPigP3aGPOsMWDjd702xmtsrzECREYIESShhATKYTRBM6PJ6cZOVXXO/nEqnKp7ZzQICQF+z/P07b7ddft2V33rW99fFpYGLz1XmFwhLL2dPk7u88eiJJNmibQmJEHm7UmKHrIrki5KrEx96FyXA61mzHmbQiY7god3uiYIlOWG2Cd0wXmdnGxGm8caYpIhWpibwrgIY200vJ04lqUcYBvS6TuLPJaf/Ds7nRjM9OqzNi3mjI0rPrbjiSf+7pyzzp3J4AAHjw2DrH7V87yra21xdsUP8dxitl9aPWMXHThOyq5W9DHzgOgCG6cHKN+x5tInE/Y2l9KEzVPQi9zAFKnmdhQigC98s8qf/l2TQ2OeidQUpEmCEmTmFnSx2h9j9c8WuUbMjLGynZVysu1BKRx46/Hp+gqtg5Y9TnGjc31O6aCnTKYw/QBzL0rK8Al7WyyedrMSQiK0SiKeSTg/efNooFjQjnnvf5nk+KTkX77SgApAlF9OMi2exN2t/ZwGhyIhSM8NabF4yupZMyX7ppNkt2TIlZt22hX2sFydjTGMYm361wsPrdz7zljZ/up44h6cweAA//av/5u3vW7B3nZ9sKVZmzy36g9w3dwD4qaek/Ksm0Ilu933z2qdJme5CUU5DVYU3IE5kwthJ1EpZKDZsd/lA59ocu9jFQicAlsXGFxIXAmBsBr5iLwMTc4o5ig+zqcs56wqs8uu5dOVMjGarWFap8HgduZiIWvRZnOb3WdELItMnuntwvP2SZufvAUJlqZWaWi1Y6oVuON+jxNjCQJnELi2z8TimWrda4vVI22aZoba6PdYi6QtSRI1tV2h+SfKuSBh/FgJwljQ6UM/8ugr9ytfvfnxj73p164tbF9gcIBaaxEg6U8douFP0hvUTV8NUhdW0tjSqqKZITUsIzM1FsmYOWfpjI/scDK2bk/vY3MvYxNY8jU7D7j8/l+3+Pb3K0Z3SItJCtmCBnyuSEf/2Smxll/WOtByBoAsYi5r8ELmlRUFhQKIsqstJT1thaDtWTi5Hrd6BaZyOGlVbCcmKa1NKCe77NsaPMlRT1ncYnQyA1RbEU+N6GleeF6fP3rzBL/31y12HcB4ViDX4cicwbHOQg1ZxYMgaxCukSZ3PdlfZh+ZdnKuAE8Z2egrgSfNSeEmLZmVo3F1fqwABrFgrKdYNddn0/qlxCp14p8C4O0FL0c47uCRH4zTDO7Gc2KiWGbGn1NmbLtcLNHctvcjAymW1kuAPAPkmB2Xb5smY8XZ+0hPs/uIyx/8zxbXfaPGgGQaVQpoEmlC+rsBeGFwK6Vgjg1IC9Ane76E2aKUKa+SezFDMEUVWya+YoAnBbv1PHkqaeZCVCb5aIZXpVzqpqXpGKVMdFMLnXlajJxzINZUvJhffHGXWMHvfazFniMWYrQtV3SK+kQvZ2e/vZeKPnUh0EKikShhJE1fCBxl8oMCpfEdM1UjH2xlrr6pwRvGGoi5/Jx5vPlXXjKIopg/fOdTAFz68/EqwbuWLlu8cezwQ5eFPRfXlfhenBiU6SzJYr/t3H0XZzkkNhOTMHfh2Atd+u85ixuA575vIUxqwJ6jLu/+aIvP3lRjIBJtkXlN7HtJmuKcFzPYiUv55bvI2Lkxxixgt49dAfT22fAjLjvfJNkbxW6qVggfYY0dKZe3JRrcfpwyt07SbDOwa4XSErRjGFw6xJGZMfrLV3ZxHXjPR1vsOYoRyyQuHpG6WBJwp9+/cGhLtFAIBZtjpYWDFiZ/PdKSvhAE2vRjCrTV/BVz3DwXWm7Monkuy5Ys/c7onMXvgukZ+3IGwJcvrnDLzd+YRM/fdt8jKy+Z1x5zFszpm9C6o3DSqcCOGb1nGDzKsvuESKeWKRBqhhxJl1Jk5U/FnZBvb7wCyUniCA6Mubz3r1p89hs1BmVgYz92sp3oFMBd9nPnt9lSZMs+8FyvzpxykX12TlJZf1rILmfWzRKuT++zgmSjFlJPhNCmK1SRsXOgF58z4NZp/kp2ciRBIm0qg1w011zRJVLwOx9pc/CEa7G3sO4pejyyL0XiIintsEIkLZkXKR20cgmlQ6QlkRZEEmpO7r6NpaYqNHPakrPWj8SrFg1vu+U735i89PKXPDXADfgE09PTbxZudUs1OHZOszbI26A5xZmSrmOaWDpOhOcaBj/RgWPjJoWz4GJKDmDgaua1FUEAOiZpS1bYTWDJGeEIIlfyd1+ocd0NFQZO8ewvsnZuraWDinKfrJ4B5Nma2Jc1tD0SUQhmZfBcgZuNfhgitwM5KbYzaUJZh9vRTWExui6A3wCUWYGes3hRspi/0ZkOV4nOlirGE5pfvKrHtl0ef/b3DaLUH5kEnopfOHV9ALHG9xXzhhSBq7PPnoEiMcSPTTuMTZlxjUgXHBftevSkS+w4pP1lpQAiwZiCZl0wPNR4oNvtvLlRr8+6b2cF+GWXX8F3brou3rh+hX7k0R10VZ+NS03UKwW47/UJvAGVyoBBGDPeVdy3zWW673PHgx63P+CbkeApEhIqimMYacdccWGfs9eErF0aMtLQuFWNHhQgbnZBYiHeeFvAp75epZ8latjMnYA8Y3HzP1N3lM3cxfxqnb1mwDszLZYS+G0OEjYT2X9TPISnBvdsG1q7QSVutszvW24tkZ4QWPJE6Sx8bydj6VlZPC+QEELmIBfGjahJK4YUQax49ZVd7n7U5eu3VdAkc7pT6zldA/B8xXBLsXZpyNlrQ150YZ/RlmlzjC5+R9eF797vc+eDAdM9h/sfrzDV8+h2Agg8Qip0cPCkwNcmErp0yYClcwRz5i3Vx8Z68Ut/7j+cPsABlq3ZynSn+6m//ewj64Yqx+uLhnqMtru4TkSt0qNR7xBFIffskHzplgpPHvT5yl1VxqYd4kgSD3KZkDt3k5HJMuZz362zYn7IpZv7nLku5AVb+lywLsQBVJyC27D3l24NeNdHWjzyROLrtv1oZZAnKLNbPpSbZ5YlSDnH+3RuRWFexGfZED0puGfknhQcb8V02iQzKvWuJL1wEi1uVdno8r2eVaYoi8VTuZKfINLoYZ1cP5IIqBCazasHfOjtE7xTwldurSTHM/mmsblKnr8h5JLn9TlrXcgLzhiwYn6MdAzD6KRkR+scG0Jonr+xS/SqDuMdwVfv8tl70OPLt9T4wc4aYS9mUKvRkR4NVzNc01x5lubCc4anN5177qcct3rSfXzKY3Dzt75cHQw6j+7fdduy5Qu7LJo3zoK5Y0x2pvnaXZKH9/jccneVex6vEIVptbrlPLZ0tTmCcapJzNiIOIa+ot6IOGtlyDteN8WVF/Zp1Iw/TDjwhZsr/Pe/bPDQLt9YiwVj0vJ3Wz1OkBJXQEVCYEUtXftezJI5mLkREzkorNZsmX9cWD5ykUU4ZXZv2rblmYb5c3brtrzHzMxWd3n1FFbFU57wllY+ubKYqWlnZ6aP7ULtYpuNUrTZKuCWUuGINOaQRo5NkE1IkL7gwV0e7/nLJl+6uQKuhhgaVc1Vz+/zX6+d4uyVEfV6jO5J4sghjh3TjEjLxMDNXQ4CsFuBuH5MFGru2e7wnXt8Htkd8NU7RjkyNcTCEYdVwzGLRgWvuvqyPc1GbcPLXvay7skw7J4K4OvWb6TXnWAw8X1GWido1qZ4ZE+Pf7ihzr9+o82J6Qo6dg2rVgSZi64c6itU0EagIhARyAjciOlQc+dDgnf8RYsrtvR5169Os35lxBe+FRhw7/SMD7bw3il7p7SaM7qgGCmbwd4wM1iSFVyV9LiY+XXK3pXCa9k2p6nDdYnJseRG9oSV/02ecJXJl3QXI3I9PkOH6xkSJStizp6T6KT0RqflauTMD0kTzFCzeVXI+397CoAvfTtg/YqId75+miu29Fm2IEKEEE26yaAsz7SuUE7S29zJ/mf2je1M0m6MdDTnrIo5Z2XEeGfAeWtDPv61kB2HRzk04bB4bpWly1YzPNQ65e49JcDdysI+3ck3zZ8/+un+4KH6zQ8N+OC/zOfhvS16yscJZFKjmo7QExkDmt1hDlGsJZFOolnKNcCOB+afmMwalITdB10++UVJty+46pI+H/rHGg/tdMkGr1vgKbiZsMCOAbJLblSm1rfxupaBnrw+mxShCOSiL9wqfEhpCFGSJ7PolxzXxfuSb7zAC7ZvXAu0Vhk4yq2W7XRae5iV1nlBRJp/nYI3HfJt2j3IrLdgJidE3iYfkv8dwpmrQ/74zVMMNxUvvbjPL17Zw0Ojemlo3YA7jl3C2MtYPFZO1o4uP6TFLFLQiJ7Z355UvPYlEVs2HeP9/xKxbU+LhUtWT7uufNO61Qv7Txvg0eCoWrRo2fcOjV0+8cY/fbB+ZNKl260ypyaQjokk9WOIEiZJG1am9Y25h0gTKcFAQVdJ+rGXHLSE1UUyzsCBKIZeaBg4jmzf6iluJWswkXuzu/5Ebkyeym1odnoO0DRqKezfU6AnP2cw/VOAu/ycnRdeTqXNk4usLMJShLycM567/UywRFBkcDLWtoa/noTR0+Ogtci0vwAcTxMpqHhJdkqU8lbK2GbkeBR5RJFLGLvZaHKt8+qnAsCTjFOlJFHsEEUOjqNZNtrjz9/YYaofMm/VRRNBfcX3jhw7pjjFOiXAvco8vIp/dNfB+Jqzz3z+t7920z3ehrlQ8RRRDMemBZMDkY2pyFovyNzuMF8WIqUJlcCLYRJBDxetYyNVTCEUjtZcvnXA+39rirXLYgJP8+6/arJjn5d8UhvUWGjMpYtJ7LGjlFaLCsujUgRzlrc2k7nFDJIuhu3h9KTIKZae5XE5pF+ObGZ1jKVtU9ciWVqpHfEselCKnhUy4y8Xa1jVNim4BUiNdGH7Hpc/+P8afP6mgO8/7NGsa150Qc/EfrQJJkVKEsYuYeQyCH3CyCWOTdN+ZTG4nUnqOiY1QytBp1fhxGSFMJJU/Ij5I0dZvep5YWWoe03Qah2F4JT79pQAHx0KuOuBJzh385p9Usc7u4d2rHf1NI2ah0bx2MGIE4ccXKGpuCaRyXNygIvEe6SUyf4axCa5SQORloRSZgEAR2mu2NrnI+8YZ92yCBELrnlJj+8/7vLn/+gySKRMDrVZGJzcO+IkjWgcS1bYPQVl+flZZMmM82gWkBej0Ul+Rsld+JT4nxkHy58XZZBampqyL7woU9IgjhY61/EZe5MFhvJSMrvm02Z5Cl9GSBhEgk/dUOGzN1bAE2zbI/ntD7b4yDs0L97ST1JSjOSJY5dB5NEPPQahSxg5xHECcG32mxRk0XHlChNTkTGHx2D7njpKS6pBxGSvzfCKrTvbrXX7wu7j+LV1p9y1kqdYruOw+9G7di8eVm94xRVnsHCOy/rlHi97fsyvvuIQbmCSywNHU/U1NV9TD/JbI7nVA6j7mpqnqbkaXyaO0FAj45gXbunykbePsW5JCAPQsQaleNXlPTavCGe0zy06novyxM43KVfr2JN+y4ZkWZ7IErBnhObL+GamYXmquKae7Xc798QO/mQaPenThyiAe6ZMOdU9JwV0AdyZFSUKn1JIeOAJl898u5J5zbQn2bbX560fGuKmuwOEq/HcGK0lcewwGHj0+h7dnk+n6zHd85jumlun69PpeXR7ZpswdBFAb9DjE1/r8ZXbIx57ImbXPuhyFrue9N5w0zce2C2Ew1Mt96k2OG/TUjqdDtVq9UDgu7dE09tesHzeMTasOMYnvhHS60HbhapnAB64eQGBFHk4OYo1g8hMmI4VjIcCBoplIz22bp7gfb82ydqlMarvQGJR6xA2rw65/MI+j+z26SpdSvDNoXUyeTKrx6RwK+WBM5OxZ4brxazP258IOC0WT9vuZeAWRfCXJQkWg5/Md25HPE0Kqs5D+IiTArp4YqXMXQS3lJpOKPnW7RUe3J72ekzySSRs2+Py1r+QvO8NY1y4KWZOPWayI+mHBsjdgcsgdIhimQV9hDDNojxHEfhm3KHnxVQrmgVzu3z97pBjExHnb2izdPnaW7Zsed6BXq+HVz25//u0AQ5Qq9XYv/fW7UuX1D/a8he8YP/uH/D5Ox3+z7dGcbVHq6KoB5pqIAg88FxhvndCdUrlAHelMUrEpGbNomne/dqjvPx5PUZakkG3kgDHJFihI4KK5v95aYdv3lHh3p3pGNISbJI7mTI4eS3lD5U1SOm5wsXBrupO/2025KMA6Jlq4yTw1rO/ZGcNziyAyLfJIpgqPwEyb6yTtz6b0W7CLo6wWZ+i/s7PvPSENd6Ex3Z6/NMNVcLIMXn4JG2/kOhA8NiTAW/5kM/VW6d4+y+HDNWh2/OY7Ph0+y79UBLFIgN42tTVdxVhbEYdOlJR8ev80uUTHJ88xD2P+DTmnUMvrn70Kzfduf3lL77wdKB7egAHWLhkPjD0vfGp1dd//gdnvvIfv3SYmltncUvRrGjqFUE1EFR8YQDumAR/MB2IYqUZhJqKr4k1bF7W4ddeeYxfuETjiDqdTtryIAk66Mhoin7E2WtCli6OuH+nzvpD5vSYG52ZZ6TgMbEBW87/nj3vuzxz3ga7rcvt86v0aX6oVTQsE09K4jAx9yLvtFpKsEq3tTW4InFMCQu8Vvje5I6Te1BSVk9dhOnvs5ysGsGefQ73Pe6ZPHxrBEwafNOe4PBknX/+ZpOpcJJfe5kHUYXjEz69gemFGMeCOIlYmwkiGt+TVEJFHCcpBkow0hb87mtOsO34YmRr+fXtOau/V2meOO19e9oAF2ItX/jO3t0rll351n1Hn3TWzA2vDkSPii+o+YJaRRqABxLPdXATkKO1KS+KFGGkiZSm3ZBsXBWxZU2LsbEaoLO0W8eJ0U6Io8nYXOqYay7vcss9Vcb6Nppy1CW+FNI2x5nPm5NIk9LzKTgLkqMgS6z/VHqPcpxenI42KQPH9pZkV4I80SrdpiAjLFehtjW7zsfu2YGfmcGe2cGs7atGSXuNdyTXfbtKFk2WDqbXow/SRQiHQIJfAVcH3P1whbl1wcalFSIliWIIQ0EYm7wkhIkAe665+vcDU6kTxYIwlkx3PYbaQ2xZv/iLc1ZteSs8sUeIM555gAP8/GVLuf2OO/e861fPf/DrXx+/+o57tuM4Lo2qpFZ1qFUcKoHMWdw1uydW0BtI+n3DPrWKZLhZ58ARSbveo1oZEPghfpKhiDafzNRyOqAVF2yIqPqKsV6JVyw/3ux+bT3D950C05Yu+d+I4gnALH7yDMk5hstFD6csgkiBhAWk0oaF4E7KxCL9GwvYUGLlpMK+cAKkzXbyqcFFT0l60uSek2K+iMj2b3cguPtRLwe4SJuZerjSoeZoGq6m5kLDV7RrDmNjDnt8qFXM5+z3Ff1BTKRS74nEdyW+L6gNJGHC8FoLwhCOdVfRWHTZg0ceemzPps1bfxjI/nAABzhj3UKaw4v/7J77d66qNY+/Wg0maNQcGjWXes2hFkC1oqn4Mb5n8iW0FoxNSY6MSZQC34cwkoxPeUgr4Sc9ENk4PGmmE2gdGaNqxkWzuPNP1fo4Az458GdobezMQus1S5fM0OkFhjsVnIuvzcgwnQXw2gJ+blimARnLTSjyFhPCChYpLbKrWTGamRQqJ0DPIpq6zOYi+1zpJSYd0ZInuBl5IqWk5mianqbhGW9Zs6Jp1wzRDULTiUEpzbGJkMmpGI3GkQLfE0aeBJL+QBJGpnm/58QsnN9kZMGCT4nauX9Gd98PC9cfHuCtkWX8r3/62vic+ctfP9J6ZHHc713Saji0Gw7NmqZeVdQqMbVKTDWIaFRCHHfAV++sc/RElWZdGt+ogkHo0Os7uI5rWkOINDnIMb8ns2bS5uwZHmbRBtK6pa/khqU+qUSh/PxJJIwd8CngVVgnQQHH5T84ybKY2ZYos3lR7N9tb0qabViUI2Zj00cwZ3QseaIUiaEprECS5f+2mD79MiqNLNtlgdLBl4Kqo6k6moqrqXomuum7SbG2MM6HVl0Ryy53PW7+pllRVH1B1VdUA0GvKk0wSDn4rsc8GreuWbPg9eMnPt9ZuuGVzz7AAd74n1/KD+69v7Py2qsHN934ZVQ4xnBT0apHNGoRtWpEozpgpNUl8Cf5t5sdrv9uhbVzB/ieR1QxVnQYCQaRJIolUeQQuTFe7KAcBxXHKEdmSUGNmmLhgpgDE6khVkThbHneeRSzLElywBfdg5bssKRIwcNig72k309maJ5upFOXftE2k2ub0YtFEBSCQJaxOYtUSV2GugTgHNTp+xc9KGl1+76DksmOVWAskl6PQmcdC7zEaPSc1GVssikDHxaMKi46e5LxQcinvz1Cw/UYbUAzUNQDQb2vCQeaMIyp1uawcsMrBoeOic7a9S98OlB9egAHWLd2FVqruyZPnH3RE4/fWh1qdJk33KdeHRD4Axq1DsenOnzuLpePfm4+czwXhDEslCYfh6cSizqdu65Fkqdg50OYPolDtbSuI0WRzACY9tsQswH6NJi5nBeO9dxMeSJKBJ1rFpvMTwrkk2luUWTslFGFJUfSggStBQiduwix3X2JTsdm5ZKxCQVwK/LQvUrGhM9gb2C8Kwlj2/o23jJPWhPq0nun2BDJdcz/dUSVt71yCk8c4Ot3D7PzRJOhwKHqQquimduKQTisXXdmd/7CFXdJ+ZTxyJOup/2X9XoDz3Xfe/4FF31447q5vSXzjqHlcaR7lEXzDvP4/nHe/rE6/+8nl1DRVUYb5nKVzXe3PAUq27F2BC1nFCFNCdxD2zzULIlXqf9bFkCuC1vNalwWnhMzmLnoLtRFWULyOhTli7Bh/9TeFH2Sx+kThTyT7GSw/dsiK8jNKnhUCbza6iSVbqdKIX4liidISbLoRN9vXhsyp53WF+ZWSGq/FFKTrS+e9jYfhIITExWiaIh3vybmQ7+9j/XLDrP7RJeu6NB3+jx+MKI5urR3ySUXf9h13fc2m42nDfCnzeAAQaWm9m//zPvmzhsKH3hs9N0f/8Ihf6TlccH6Ka77TpvvPjiPBW2f+c2YRhUCX+K60nRXywBWau0ya05GIjnST1uo4inu2DQUn5eo6UKTnUJUMwVn+XdmngAzwFxm61No9JOt1NDMDM7MY5KwrCVPSF+3vCq2Pzw1PE3LktkkS+pDF0lrwbzKZ7ZyNjub0JBOYt1E5gTKTr3SwRPZo9xFaYbUQhhBry+Z7Hgcn6gR+DEvOOMYf3ztIT59yzjnrglo1iS3P7p+MDpn3gf/5XO3/cnbfv3qU2YLPqsAB7jx3snBwvntD9z7xKpBr+P/UdAal53+gCOTTVpVnwXNmFaVJBAkCTyJ5yYzcJy0X0/e0zrP7jNHz/S21hbirCIHjEWfypMCqFNAy5JnZJabLINdWuxd0twpkguFyMWXCn7wp6yxL3tMbPmSgDlLnBJpCF3PMDp1GegzIpVFqZI2BLL7qJh7iuCmDHr7Dc0HsKOqKpVCSXVirEzsI4wU/VDS6UumOi6B5+O5NSp+xFAjpuIFdKdG2biorl5z1dw/0hX3Q0SHBj8qPp++uEnWtde8Drrt7vPPPu/633rt+fpVl0bMHXZROmBuXTNUg2ZN0Kg6VAMzvS3wNb6ns861jtWhNu0wmzX+Sao9ojjl+mL9pYS8Y+yMuktdCvSU5vBk4C3Oucz+BsuILDF8Dvoc/fb2lB6fCt/lAEtBkpSCPDOCPeSFxbNgzzI4ySRgMfkqlzGmXYTM5/vombaQwAw5IMn0z12S+S1OblGsk8COZhAqen1FpwdTHcnEtMv4VMCJiRroGvuOVvm3b1Y52LlY15sXXs9gtPuCS37tR4Xnjw5wgDWrljFn/tbHL3/+0je7I+eov/78MN3JgEVDinZd0Kw51GsutaqkFkDF1wS+wvcUvmt6HGZ9CEutlaWMQWg+8eUaJ6Zci2LNzVTv6Kz3tFMOx1vgLkiPkxmhYiZ7pykHhecNpkseS4u5T9NzkqHc/rWUhzIzEzCdYz/bTWRgL4NUWcBW1s2uvs/jEbZdlABfSYbrmte/vIOhaNMzVmudgTpOUqPDWBDGMIiMD7zXV/T6MdNdxWRHMD7tMDbhc+h4jbrf4Dd/vs9rrzlDyebqN59z3qbHh0cXPxPQ/NElCsCqNevR+u4BPP/jN923o9aqLPsLv3WQ0ZZHqyFp1l0TDKoKqhVNtaKo+IrAi/G8GM/NZ8yXB71KqRhEsO1Jj0EsIZvcILOuVU7C3kUjsjT8SJCNCCkCvcTeMwCcgnumO9GWH2W2t9dsYJ8R6LG0tdHjaR53Fmi0CiCEVVaW54rnVTxpkMcOAJGBXohcp6usaX7yXslA2XxMeMrq5uY7grVLQgIvoq9MEbnSilA7hMpUd4WxSaobRHkhtTmWAtMdOJWaoAnQqs6ypQtYvkq+45qvXfDxoLktfuVlG39yAG4O4gXseOJA/Juv/fkd56/5/uQNX7+xGYfTtJueYfCqoFFV1CqKeiWmVomoBhGBnwK82MgzHTTlV2I+852A+x4J0KXWyOW2bNksHVFm6pn+8Fm19yyAn02zU34+RTg/HHPbINckIBRFmZK9njAvSbKV1HkPzHKyVcbIgEiCOWmXNS0o9DAUyYmhtEQkc+K1kqjkKqq1ye4zo8EdtHI4Z2PIKy7q8ZlvVcCNQWsiDQMNgYJQgROntkjasVYDceK/18TKJY4Fg4FAOAtYPXT55Mo15+y4feWBuFpf/0zB8pkDOMBQs0o/7HzxhZee/5v1iv7wHbffMuIwTbMOVT+mVlHUqjH1IKJSiQj8yDTXT3ocuo49msQ091Qodh5wme4V58uLDNza0t56VvaeYVDaYJazvGYBuOAyxNLr6YmdoLpsVtpJWU8F8tTjloI8MzxTg9LeNvOmpMGek7N4KmVSO12JFPDC3JMYmUm0Uyagj3XeV9ywuINWilhJYuVQr0SsXDRAiAitYpAxkTIMHiphwI3p5W3iG2Y+kAKUVqgYo8l7An/RMKs3Xnp80bLz3nbsWOeLraHaMwnJZxbgo6NDAExMTHzy4osvctt18Wd7dtw8Nw7HkUIQ+DGNWkijGlKvhrhODOTzeWShDXOM70c8vtvhum/UGO+5EOST0hwh8jGAssTe5d7b4uTaO3ud2bW3nEWTixTIszD/M7EKRceC3EtosXhqYKoC6lNGTthaJppbZb1fk2GuZDLF9CdUmf4WiXdFCcPiKin+VdIweBQ7tCuSa67o8sXv9nnsSR+cCK09Qi0JlWmTp7Sgn6S9Bg40Y0WUuAujKGZ8WjNv7hDnnHfxkbPPvfB3BmH4yXkLFjyj4IZnyMgsr1arhSujT5x7/vPec86Zy4/MaU8ihclRaTf6zBmaolEbo14dp1HrZkWmmZyQykwtFjFfvK3CY7sr4HikiT1CSGuQlM4mFadDpexRIGU/eP6aKIJecnKpUtbe5e1SLFrM/nRAnYHbArmyAjJwEuNSzfSW2MEdZRmZ2aQERe4tUSbwo5RAxTKRIzLfPmFupRzTAiJy2bAs5hUXd8j63OiYOJFFKbiP9QTHw4ij/Yh9k5ITHUl3YGoDjk/HLFm+4cjWrc97z3Sn/4lmo/lsQPHZAThAUGlxdO9XPl6pVt41ES463gs1zdqAhaMTHJ0a40Ofhg9/xuGJQ6aFb6xkojkNmwfViMcOSL5yS42JTmAa2EnTnNEV+aSGFNyp7i4y+cm0tyVNyIFajnaWXYhQBn8J0VZ+TBbSPxWorfsM1GLmNjM8JwjrRLDn3eQRyRzUVlqExto2AbUF/Dj9PQF7Wv0eK1NXmYI8DD1aNcnLX9Bl/eIe9CLQxpsiSGcfaVYumOadr97HO1/zJENDE+wZM6F+x4FLtiw+3mjW3/WJf73p4yPD7WcLhjx11eaPsP78o59m3Tn/6X7F8N6NK3tXLmhvD45OTfOnn2ry+ZvnceBwk5FmnbltzyTnuBG+H1EN+gyiAX/7pSqf+VabgaiAG4Dj4UhJxTHFJIGTgNwha8vmSGbmRKQyRmANjkqeTyWNLI0kkRboZzB+nmNRBnwh7D/j3pIyJzNik31n49wuZs7+BgpyqZztVbAfSrkzwnqfzAicLVJrndSFAuxE1M8fjpiYhru3BYTKRbgedVfQ8jVzGnDZZs2rL4OLN0UsHJni7u2CJ4+6nLVh+eTVly3/zfVLxD+/6j++arbY9U8HwAE+/qGX6uULqw8vXhBuj2T/6v/xf6bdG+5YxKZFHpuW+sxt12jVSbwqIZWgT6vR4ca7Je/7uxGOd2rgByB9hONScaAqtZmW5pAl+bhpPz+R9PvLhmbZQLempFlMLwqgF9br1nSz7ATIwZ+BPQWGLAGaHPCz5rfYoLEBbYE11/XFv8s3KF6FMsmUXknsxzOAr63H1v8qgdw+ibL30ybFddOqPg/uctn2RAXh+VRdyXBFMa8F89pVorhNFFU5b+0A3zvBhFrfmzN3+eu12/70PdsjdeuNn35W8feMGpmzrQVrXo+e/mBMjc/cctOaeDJa8E8rhg9V1iyULBh1GWrk7OA4MZVgwK5Din/4apuDx+pQrYAMENKUQlWSZpqeJVFcmetsA+AiuGdzD8oZwCUbmz0jupmxW3qQrRRaC0AZECmy7kmXsPJRcshmejsNtacv2MUNkBuZxmORbJwMXBBJHaaS5s1F4sXI2FynbhWb0QUC03U2FqaPeJztA4hjp3QiahYMa6596SQP7ayw63iF0E/bsmnGpxV7DrlEcR3BEFdsXd5rzRv+z7/x4WXXv/rFu+NPffBXnm34PfsMDvCH77+RwfDr9Ecf2/joy5eLxzYu9V9ecTreUEsydzhmdKjPUKPLcHuSIxMdfu9vmlx/6ygqqIFbQTouFVdQdwxz+0musSd0LkuyLq0684kX2FuIAuCl9ZwoS5eUuUsypPh72Wcu8hwWKDF18W9S8BYkSgn4s50bYpYXs/fDdmFa7J6xbn4VyU7CWWQP1mea8R6WyDHZnkafr18Rsnhen+8/7HF0ukrFlVRdTeBopBRMdzVBfWVndHT5tf/h6ic/86uX99Qb/tOPHoY/nfVjATjArV/7LH/5G1dx+ODuhxcvWrwLxItr3mRl+YIOc4amGR2aZHx6ij/8RJ1/+848Yr+BdAM8x6HmQE1a4C60Q6agu+2bLOnuggtR5nIjZW7H1t2WXMkfz6KlOYnW5uRXAxtEswaVcsTOWCnQCkZv8cWCJCluVG4OOvNvi4Ery0zOIk5pGD/NWXHQ2uGMlRHzRnr84BGXw1NVHCHRyqRqbN6wcHzx4gW/vn37A586enQL51907Y8Ldj8+gAN85rrruPba17FpzfwHW+2R/etWty9tVPbWhhuHmeh2+P1PNPnsLQuR1QZVz6PuQk2SGJUJazvaAnXS7POU7G1p6oJxmc+rTEGdMbS0wS1OCm7BLIyegOOHAXgGsJNImnJ9RBnkRQPR0uEF49PuhmvZBNlbWMO3CgxvNrIrfdLkq1ibtmxh6BFFPmetilgyb4q7HvE4MOGzcH6LSy8899iqpYve1unX/3nuaJOrXvaaHyfknrbb9kdeWh0B4b7+rrtu+UAz/vTcj10/xidvWEyt6lN3jY6OE1+tEGkoXluTG/Lm9a7dvL5sVJbBXTYkrcc50HPjsgBuaQHJApUNaAOWMsOKNHUdmZQLZV4Jm71TPJWMvvSzpNsW7App+/mtx6mLNH09ywnJp1ZLq6F+ms1pN9B3HZ2PUU8KwZ1sTKTxpGhl3ItCQOCHDDUm+buvKq6/dRO//5YXHzlj86XvjuPo71ctevZcgadaz7qRebIl5FwmJ3t/v2nTVWLHdvWn2/d/e+6SoT7taozvCAYRjPcEoUpGbmcH1QK5NRlBPg1wl7XxqcFd9I2fzAX3Iy9d9I+n75vNXhVJwUGS566UMFtKgCSSCYXophn2asZ+o0WybZYPkCyZ/JfcbohV8p7Gas1K5aTQSG2m30WRy2QnIIwkjow5eqLCxZtdNmy+9MhLL738PVrrv3f85wbc6Xd5TteDuzrEcXTtw/ff/Rd33Hbr8I4nDtOoSkaGNPfuidlzyGGoYuSIbRRl6bGJe7AQsp/FHWi7+DK2LrkGbX/3THCLWTV25orLWmLmu3U2iZJ5auzXT3EUZts2Z+8icwuZB7hSm6LA5Blz22yvZzC3GdeePlbJlTNxKSauRVcqGrU+ew5JHtgxykjTpVWPiMU8zr9g64klq89+u5TO/xZi5DnF13PG4OnavLKGVuEn1y+84Hg4fWT1wsXLPnjgie97F2wO2T894In9NWq+ORBpmDlt2JiOA8qGTaWa28pNyS/ns0gRYQHa0tsFnW0VzRYqfSwQQ1IcPMv3s918ZU/Jqeil3PhHaOtkyNibjLnRGqkgloASSGlyUlAiST1MmFtjtXHTaFn+EBKBSqZvp+VsCbdrsjB+KBXtZo/9J/p8+wcRF6yV/NxLzg2PT9be1Zhz4Y5+v/rlWu3HauLNup5zgAMI6alb73r0ixvOfZG/5PgTHc7w/vrBR78r9h9ELh8VtGumMqQ70PQjkfmOk2Ods5IsDniygS1K4BYWi6f62g7spM/b4M5ZPGfhPAxnt1jLM6XSaOFsaC5r73KLtrToIWNvbT43tkRJ/1UCZJnMdseWLumJkDwnkjczo0mM7HCseKIQEqEUQoosuSudyBZGDt2+Qxg5hLHDkrnHWLkkVvOXbdHDc1f91rkXLfuH3uTuQbV2+u3VnlVsPdcfwF5792zDcWvVCruW/s2/PfCLT+49/sdicIiJaegOYN8xzUTPtB/zHPBd8N3UuyKMVLFaN9sV/GIWsBfdhCU/eDlymZwAdjAoRXdah2iq2XUhjzsL38uSxrc0PclnzBOsiklV6euFE0/adkn+e1aWl34XRxdki23HiPRxIlXM/jNlhJ5rSgp9LzJFKY7R3BMdn32HG3S6miMnFGdvGqY5NPS7u09c8OlLzl+yd3K62z1z84bnGkrZ+olg8HQtXbYOoPvh//m5bR/78vkf+Off2eWHPe+9X/zmQeec+X12Huvy+VuaBA7UBfh2qVoh2JMHcOywdiFMbYG7zNgFgzJj/XQEYDH5SieliXFCt3ZTTJGdBaJQvVDW1NZHzBOrktTS7FogSBiXvG8LFOUKSVpAWg0hQaSMrgWOyOdsxtaJI5RxtWafVUhkrHCSQb6uVFSCEM+N+fL3NHv3VThjlccYy+KDU/P/5Of+45wPLHrwQLxi5cXPNYRmrJ8ogKfrbW/6BR7+wefiTef+8h8cPnLYO9656VVVcefSxw8NqqsXRGw/HONGAY1A4TqmJZiXgtsRWTclG4TppTwFV0F/S0tjYxuFRWBnxqt18igFschZPE6NBJLR04mQsZtj5D70IsjtNhFpT3WtjVEnhchbuknT+iErRSO/AijIQvA5YHVWspaecnmfFJHYN6CddHpEUr8a6WSciMJxpnh8b5tGIOnGdTZs3Np/3UWX/HmrPfoH/eiz/MZ/uea5hs2s6ycS4ACbzv0Fjhwbx3Gc361Ugt9buPgXPubf893Nr73q2NZPfP2Ae+yojytNMyHfzY1LN5ErrmsAqZQmjIxhhQbtWADOdLud4Scy1s+NTSNZ0oCS6+Qg19oU1kZx3gddJ8iTSSWFaXKZK3FbojhpgwBySRJqTRQpBpHKiD8dJusmmTCpJrf7pNhlb0qAk8BZJsZK6kPXGlRs2hQrZZ7zrBL+tERNYHp2KyV4ZG/MbQ/MjS45q337ZVe8TC1etOr2A8fVe6PBJK7/7ORyPxPrJxbgAHNH25CQ0vfu/NSb3nLthub926f/19IFc35pTuWwPHikw/zhgGogCCON0qZbqedJAl/iuZIw1PQHMWFk2lF4QiQDCQSuNLnJZaOx7N6zZZCXjGgxVwlDic5AMOibMqxBqLKAjpMAVyQSIc8Xt3SzY3rE2BKp04PuIGYQGt3hSNNrPb0eGA0tii3bkn1mG6ZGv4sE1Ga2juvkI/omOpIwBM8TaK1MhwIJkRJ0eoIokrQbUxw80WDdysWqMrTmuoNjw2/s7tg+ee5Z5z3X8Dit9RMNcHtt2fpq7nlw9+Tq9ZXffsu8/dtvu+P2zbv3jb+yEu9jdMjhvh3Q65uOpp4rqAYO7YZEi4iDExEnJjXNaqLNEVlDSNcVWTqrVuYkgZQZkzIwC+SuA4Fn+rr4nibwNGGsOHRcc/hEbJpPOgY0IDPQ5u1xRMGP7zoaz9PGWPY0Qy1NP1Ts3BcTRZrAM73WfU/iC4UUEilzyZNeEcyHNraATurT7B6LppuYJvBjmvWQIydiDh4N0Pi0GxIpJL4bUwliur2I+7e7NGuapctXUa01rq8MX/zgVecs+kin252st1c/13A47fVTA3CA8zcvBzj6+Pbdv/eLv/BLy08c3c7UiW2v7I7fx/e2TxCrANd1cBxJtSIZbcP6FRMMZJcv39LClZJqkLC3Y5jec2V22Y4ihYoS/3HiTrONvBTgvguVwHQHGGmFxEzz1bvhsSdrLBkV1CsGWVKYK4p2kmaZ6XuRywXHAd/TVANFo2pyOWJ63HB3ExG7DDc0tSBNBpM4Umc6XVhXAkFSsRNDFJnvk34vIUz8QAioBopmfZpv3tfn9kfarF8s8D2Pqm/6cmsd04vG2XV0IVe+4EyqI2uvP/+c9W+bmJjaLfxFzzUEfuj1UwXwdK1dsxwVHt29fMmGdx475H+y31v+1ov3P37p1PHHefDxCTy3gudCoxYzb3iaIBgwiFtonV/uUxkTeKZBexzDtBKmG1NSOCuERNtsKYwscZOJco1qxEi7h2KcqYHPwYkGQ3WTwus64KrESMzzVAtLCBM99BxNxVc0axFzh6epHpniUKeGG3r4rspm2MSuzhptpm/pSJOAJiVEsaA30HT7ijjWuK7J9hPCSKs0Z8RzYnpRxJEJzeJhxWjbRC4Df5KdB9tc9Lwzef3qM25u1WsfWbhkxf27D0a7VyxZ8lwf9qe1fioBDiC9OQDb41hvl5IH167SC8966bq/+eI3tq/Ztf0xZzBQVP2IfUcFN99bhUhSr5JPE/AltUBQqxpWc6Vm576Y8ekIKcD3TP6F4+iiL1oaX7Hvmct5rdInpouULoNYMIjMFLnUbZe7Jc0bpB6dVB+L5H9kPmdXoVVMZ6AQA0EvhEpkeo0EKXNT1PC+Z2STEIqprubw8QhHaiqBQ1wBhJmZ1B8IprsOC0ddLjs74gfbYjp9kEIRxh4r15wfL3Q3bF+0MPr1F2y46ACwTcxyYv40rZ9agKfL+GrZpvXBbVEUX3XhlvriS5+/5brv3npry/X31PcdU0xPV5jflow0BdWKQxCYcRm1KrTrMUPNiOULx3nsgGTPkYppyF4zbK9Uqs1F5mYzZXEa34sJ/JBIRYkcEEkGpPlsWSRUykT7pz7uvMVZ2ng+zQkRac/vKDZtzyJBHBvPjC7JEkek08k0rUbMSKvLk+MD7tlZYfVcaNUN3Zve3BJHSJR2qVfr1IMu84d6BHIOZ25eMX3Blosn0P1rVLB0XySd3T/twE7XTz3A0yXEArTWuy84b9HeE2OTZ7zwci5s1sK/vem2+6Nl83aNLG53mqMtxZETxndeDQxz16sxc4d6zBs5zmRc4+hUhbpnXldp69/sPh9rbfS1wnUiupGmF8lCa7jUtee6As+VeG7aL1ATJpXxrkN2QqRAV0oa49UNme5pQiUywzf13ac57mkujutoqn7ESLtLrTLJoclRmoGfRCRj4wZ0HaSEfUc1090aL9iyevItv7LiuPbOc4eb3htWrFhxhx/Ux5XSynGetWYLP/b1s/NNyHzWyqFzYsnihTdUa811v/s/Pr76ff/tV/7kmqsveOhFF3n3ekHQG2lXaDf6xLGiEkQsnjfFo3sG3PaAyyC0Co0TEotjTRiZXntRytAJi2sUN9/rcfN9NWoVq+DCMVrf9xxqFUGjapqO9gcx052Ibk/RD03P7FgJoiSveqrrcOnZERee3SUmj2YKYd7Tc83NKfnONeC7ikvO7LB2RYcnjgqm+wCaE5MDpOMzd261t7/Turc175yHVmz61T8Ze/KvVg+1m+tGRhfccPDw5AkhxM8UuOFniMHt1R5eAMZ/3tm7dw9Suh+cdJ0P7h8739nyvPZfL53XWTd2fNslDzzSdRznGPuP9hhtdVm3LGTbNgh808vcdyVSCgYh9AdmamnFN/OFsHq4dPuCft+j0jJs6joCz0knhxlwzx2K6A4GPLZX0+8JRtsK1/Go+JIwND7nKJYMQpeqJ6kFSSMdnRqTAt813qFm3bgCwxgGoaAjJL2+Qz90eGiXw+EjA5Yu7OH6VVYsbRF6o/GmNatuPXtdddvqNZNv3vlkFEu3ynmXf0EvXrys81wfr2dz/UwC3F5Lly6DPA4S9buH3+hX/OHDh855fz+61e93u/FXvr/+vJecv/b8+cPHecLpM6cd0GpIun0YqgkGUcjeQyFRHFCreFmDHIHGc2KCisZxHQLXuBDNjFAjTaq+oFWPWTq/w1h/nL3jVQaTVQIvJvAdBpGZ/BtGgkEoCUOHfujR6xuPjk4il64j8H3JSAvazR57DkKn5zPc1BwbV3S7ipGWojsY5cqtq7lya+eeb97F95cuW+e86MWXD+rNkf8ehYMTG88aBuCNz/WB+TGtn3mAl1dQnQdwAvgNgBtuvJVLR8Wlc+d2rtywYeKaVUt66zcu6bFtx4M8vCNgqBExd/Q4e4/GHDg2ytwRNxuSJSVMdDQP7PIJPEnN0wSeccmlQaTA1zRqMe1mn1B06IYekx2Y7ikag5gocohjGESS/sChN/AYhD5nrhxww90RSvlZOrDvSeYN9TkyfYw7H3FZPDLM2mU+Ow4q2vPPZu5SjyXr9GPL9i6+buPy4OtrV+ubN519yXO9y5/T9e8O4OV11UsuAbh5174TN189n1t8Ea1u+gfV8RMPqtV61cpzzpzzbqEeZdO04LFHpnHFJP2+pNcLcWXI4bGYL91WpyKh7sXUK9K4GBOXnu9pmrWIRjXiRMdo6qmeYKqrGYnyXPTBwEw9qAQuvb7Hy7aO8ckb+0yPucRRRBQpxic0QbXJwqG5rF7tcuFZa5hTP/aBXWO7d5153oVyzdpRWa/KHRs2coMwbtR/9+vfPcDTtXLxMMAN6e8HDx3Fdf2hybGDtx86GLNoEeGZa9tvnz+sX6IU1Kshw+5XaavDXHaew533ByyaJ5nT1vQHA/Yf66F1zPIFEtcZ47HdIZMDn0ag8ef3megpprtQC2Ck2Wf/EZ/pXpV6zSOmx33bB0x0BHPmjfKaV1/AUMMHAQvnyBuVPvoX5w587/xzz2TFsoU3P++SwVh7aPS53oU/kev/B/hJ1oL5cwDGgC8AHD58EK151Hfj+YMQ5cgBjH+HQMKZqwT3P+bhyDC8cOvW99WD8Vds3zcdRoOA5SsF0/E0+8ddVi9RXHGhw7rFin3HYga9GmeuEfSjLg1a3qol7S+NH/ze+4TwvZ0HqnQHkmarwQXnnUmj5hPHWlYr7iENu5534TPfavhncf1sePN/QtbNt9wOiPkNb19754EpfXyswsblgoPjfQ4c9Tl3bcTjT0rOWxOx/3jE4WM1NqyAw+M9jo4NiQvPXjiutD60+aytz/VX+ZlZ/xe5c+R7pDuB9gAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMC0xMS0wN1QxOToxNzowMSswMDowMNxfAQoAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjAtMTEtMDdUMTk6MTc6MDErMDA6MDCtArm2AAAAOXRFWHRTb2Z0d2FyZQBtYXRwbG90bGliIHZlcnNpb24gMi4yLjUsIGh0dHA6Ly9tYXRwbG90bGliLm9yZy9IzyijAAAAAElFTkSuQmCC', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 61900369
    {'hecke_orbit_code': 72057594105037625, 'n': 1, 'trace_an': 3}
  • id: 61900370
    {'hecke_orbit_code': 72057594105037625, 'n': 2, 'trace_an': 1}
  • id: 61900371
    {'hecke_orbit_code': 72057594105037625, 'n': 3, 'trace_an': -9}
  • id: 61900372
    {'hecke_orbit_code': 72057594105037625, 'n': 4, 'trace_an': 7}
  • id: 61900373
    {'hecke_orbit_code': 72057594105037625, 'n': 5, 'trace_an': 0}
  • id: 61900374
    {'hecke_orbit_code': 72057594105037625, 'n': 6, 'trace_an': -3}
  • id: 61900375
    {'hecke_orbit_code': 72057594105037625, 'n': 7, 'trace_an': 16}
  • id: 61900376
    {'hecke_orbit_code': 72057594105037625, 'n': 8, 'trace_an': -3}
  • id: 61900377
    {'hecke_orbit_code': 72057594105037625, 'n': 9, 'trace_an': 27}
  • id: 61900378
    {'hecke_orbit_code': 72057594105037625, 'n': 10, 'trace_an': 0}
  • id: 61900379
    {'hecke_orbit_code': 72057594105037625, 'n': 11, 'trace_an': 33}
  • id: 61900380
    {'hecke_orbit_code': 72057594105037625, 'n': 12, 'trace_an': -21}
  • id: 61900381
    {'hecke_orbit_code': 72057594105037625, 'n': 13, 'trace_an': 45}
  • id: 61900382
    {'hecke_orbit_code': 72057594105037625, 'n': 14, 'trace_an': -116}
  • id: 61900383
    {'hecke_orbit_code': 72057594105037625, 'n': 15, 'trace_an': 0}
  • id: 61900384
    {'hecke_orbit_code': 72057594105037625, 'n': 16, 'trace_an': -85}
  • id: 61900385
    {'hecke_orbit_code': 72057594105037625, 'n': 17, 'trace_an': -58}
  • id: 61900386
    {'hecke_orbit_code': 72057594105037625, 'n': 18, 'trace_an': 9}
  • id: 61900387
    {'hecke_orbit_code': 72057594105037625, 'n': 19, 'trace_an': -169}
  • id: 61900388
    {'hecke_orbit_code': 72057594105037625, 'n': 20, 'trace_an': 0}
  • id: 61900389
    {'hecke_orbit_code': 72057594105037625, 'n': 21, 'trace_an': -48}
  • id: 61900390
    {'hecke_orbit_code': 72057594105037625, 'n': 22, 'trace_an': 11}
  • id: 61900391
    {'hecke_orbit_code': 72057594105037625, 'n': 23, 'trace_an': 155}
  • id: 61900392
    {'hecke_orbit_code': 72057594105037625, 'n': 24, 'trace_an': 9}
  • id: 61900393
    {'hecke_orbit_code': 72057594105037625, 'n': 25, 'trace_an': 0}
  • id: 61900394
    {'hecke_orbit_code': 72057594105037625, 'n': 26, 'trace_an': 167}
  • id: 61900395
    {'hecke_orbit_code': 72057594105037625, 'n': 27, 'trace_an': -81}
  • id: 61900396
    {'hecke_orbit_code': 72057594105037625, 'n': 28, 'trace_an': 100}
  • id: 61900397
    {'hecke_orbit_code': 72057594105037625, 'n': 29, 'trace_an': -277}
  • id: 61900398
    {'hecke_orbit_code': 72057594105037625, 'n': 30, 'trace_an': 0}
  • id: 61900399
    {'hecke_orbit_code': 72057594105037625, 'n': 31, 'trace_an': -173}
  • id: 61900400
    {'hecke_orbit_code': 72057594105037625, 'n': 32, 'trace_an': 97}
  • id: 61900401
    {'hecke_orbit_code': 72057594105037625, 'n': 33, 'trace_an': -99}
  • id: 61900402
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  • id: 61900406
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  • id: 61900407
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  • id: 61900409
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  • id: 61900410
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  • id: 61900411
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  • id: 61900412
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  • id: 61900413
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  • id: 61900414
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  • id: 61900415
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  • id: 61900416
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  • id: 61900417
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  • id: 61900418
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  • id: 61900419
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  • id: 61900420
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  • id: 61900421
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  • id: 61900422
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  • id: 61900423
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  • id: 61900424
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  • id: 61900425
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  • id: 61900426
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  • id: 61900427
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  • id: 61900429
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  • id: 61900430
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  • id: 61900431
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  • id: 61900432
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  • id: 61900435
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  • id: 61900436
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  • id: 61900442
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  • id: 61900444
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  • id: 61900445
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  • id: 61900446
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  • id: 61900451
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  • id: 61900459
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  • id: 61900461
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  • id: 61900462
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  • id: 61900463
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  • id: 61900465
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  • id: 61900469
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  • id: 61900471
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  • id: 61900472
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  • id: 61900473
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  • id: 61900474
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  • id: 61900475
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  • id: 61900476
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  • id: 61900477
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  • id: 61900478
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  • id: 61900479
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  • id: 61900480
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  • id: 61900481
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  • id: 61900482
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  • id: 61900483
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  • id: 61900484
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  • id: 61900485
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  • id: 61900486
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  • id: 61900487
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  • id: 61900488
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  • id: 61900489
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  • id: 61900490
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  • id: 61900491
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  • id: 61900492
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  • id: 61900493
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  • id: 61900494
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  • id: 61900495
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  • id: 61900496
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  • id: 61900497
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  • id: 61900498
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  • id: 61900499
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  • id: 61900500
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  • id: 61900501
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  • id: 61900502
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  • id: 61900503
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  • id: 61900504
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  • id: 61900505
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  • id: 61900506
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  • id: 61900507
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  • id: 61900508
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  • id: 61900509
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  • id: 61900510
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  • id: 61900511
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  • id: 61900512
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  • id: 61900513
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  • id: 61900514
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  • id: 61900515
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  • id: 61900516
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  • id: 61900517
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  • id: 61900518
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  • id: 61900519
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  • id: 61900520
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  • id: 61900521
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  • id: 61900522
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  • id: 61900523
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  • id: 61900524
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  • id: 61900525
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  • id: 61900526
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  • id: 61900527
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  • id: 61900528
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  • id: 61900529
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  • id: 61900530
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  • id: 61900531
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  • id: 61900532
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  • id: 61900533
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  • id: 61900534
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  • id: 61900535
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  • id: 61900536
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  • id: 61900537
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  • id: 61900538
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  • id: 61900539
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  • id: 61900540
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  • id: 61900541
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  • id: 61900542
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  • id: 61900543
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  • id: 61900544
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  • id: 61900545
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  • id: 61900546
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  • id: 61900547
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  • id: 61900548
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  • id: 61900549
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  • id: 61900550
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  • id: 61900551
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  • id: 61900552
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  • id: 61900553
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  • id: 61900554
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  • id: 61900560
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    {'hecke_orbit_code': 72057594105037625, 'n': 761, 'trace_an': -19412}
  • id: 61900592
    {'hecke_orbit_code': 72057594105037625, 'n': 769, 'trace_an': -20288}
  • id: 61900593
    {'hecke_orbit_code': 72057594105037625, 'n': 773, 'trace_an': 1350}
  • id: 61900594
    {'hecke_orbit_code': 72057594105037625, 'n': 787, 'trace_an': 41662}
  • id: 61900595
    {'hecke_orbit_code': 72057594105037625, 'n': 797, 'trace_an': -8426}
  • id: 61900596
    {'hecke_orbit_code': 72057594105037625, 'n': 809, 'trace_an': -27852}
  • id: 61900597
    {'hecke_orbit_code': 72057594105037625, 'n': 811, 'trace_an': -5114}
  • id: 61900598
    {'hecke_orbit_code': 72057594105037625, 'n': 821, 'trace_an': -1257}
  • id: 61900599
    {'hecke_orbit_code': 72057594105037625, 'n': 823, 'trace_an': -46220}
  • id: 61900600
    {'hecke_orbit_code': 72057594105037625, 'n': 827, 'trace_an': -36687}
  • id: 61900601
    {'hecke_orbit_code': 72057594105037625, 'n': 829, 'trace_an': 28570}
  • id: 61900602
    {'hecke_orbit_code': 72057594105037625, 'n': 839, 'trace_an': -99636}
  • id: 61900603
    {'hecke_orbit_code': 72057594105037625, 'n': 841, 'trace_an': 12810}
  • id: 61900604
    {'hecke_orbit_code': 72057594105037625, 'n': 853, 'trace_an': 42322}
  • id: 61900605
    {'hecke_orbit_code': 72057594105037625, 'n': 857, 'trace_an': 44928}
  • id: 61900606
    {'hecke_orbit_code': 72057594105037625, 'n': 859, 'trace_an': 31550}
  • id: 61900607
    {'hecke_orbit_code': 72057594105037625, 'n': 863, 'trace_an': -70429}
  • id: 61900608
    {'hecke_orbit_code': 72057594105037625, 'n': 877, 'trace_an': 43291}
  • id: 61900609
    {'hecke_orbit_code': 72057594105037625, 'n': 881, 'trace_an': -35301}
  • id: 61900610
    {'hecke_orbit_code': 72057594105037625, 'n': 883, 'trace_an': -101572}
  • id: 61900611
    {'hecke_orbit_code': 72057594105037625, 'n': 887, 'trace_an': -3630}
  • id: 61900612
    {'hecke_orbit_code': 72057594105037625, 'n': 907, 'trace_an': 61198}
  • id: 61900613
    {'hecke_orbit_code': 72057594105037625, 'n': 911, 'trace_an': 81074}
  • id: 61900614
    {'hecke_orbit_code': 72057594105037625, 'n': 919, 'trace_an': 71354}
  • id: 61900615
    {'hecke_orbit_code': 72057594105037625, 'n': 929, 'trace_an': -5051}
  • id: 61900616
    {'hecke_orbit_code': 72057594105037625, 'n': 937, 'trace_an': -33882}
  • id: 61900617
    {'hecke_orbit_code': 72057594105037625, 'n': 941, 'trace_an': 3052}
  • id: 61900618
    {'hecke_orbit_code': 72057594105037625, 'n': 947, 'trace_an': -10376}
  • id: 61900619
    {'hecke_orbit_code': 72057594105037625, 'n': 953, 'trace_an': 56128}
  • id: 61900620
    {'hecke_orbit_code': 72057594105037625, 'n': 961, 'trace_an': 34780}
  • id: 61900621
    {'hecke_orbit_code': 72057594105037625, 'n': 967, 'trace_an': 57492}
  • id: 61900622
    {'hecke_orbit_code': 72057594105037625, 'n': 971, 'trace_an': -20642}
  • id: 61900623
    {'hecke_orbit_code': 72057594105037625, 'n': 977, 'trace_an': -27990}
  • id: 61900624
    {'hecke_orbit_code': 72057594105037625, 'n': 983, 'trace_an': 37099}
  • id: 61900625
    {'hecke_orbit_code': 72057594105037625, 'n': 991, 'trace_an': -102628}
  • id: 61900626
    {'hecke_orbit_code': 72057594105037625, 'n': 997, 'trace_an': -17178}