$system$/top/Default per Sistema La categoria default per le domande condivise nel contesto 'Sistema'. $system$/top/Default per Sistema/Test uscita primaria ingresso media $system$/top/Default per Sistema/Test uscita primaria ingresso media/Test ingresso quattro operazioni uscita primaria ingresso media Addizione numeri 4 cifre 1024 + 205 =

]]> 1.0000000 0.3333333 0 true true abc 3074

]]> 1229

]]> 21524

]]> non si può fare

]]> Addizione numeri 4 cifre 1024 + 205 =

]]> 1.0000000 0.3333333 0 true true abc 3074

]]> 1229

]]> 21524

]]> non si può fare

]]> Addizione numeri con decimali 10,24 + 20,5 =

]]> 1.0000000 0.3333333 0 true true abc 30,74

]]> 12,74

]]> 21,29

]]> Addizione numeri con decimali 10,24 + 20,5 =

]]> 1.0000000 0.3333333 0 true true abc 30,74

]]> 12,74

]]> 21,29

]]> Divisione 01 18 : 5 =

]]> 1.0000000 0.3333333 0 true true abc 4

]]> 3,6

]]> 3,5

]]> non si può fare

]]> Divisione 01 18 : 5 =

]]> 1.0000000 0.3333333 0 true true abc 4

]]> 3,6

]]> 3,5

]]> non si può fare

]]> Divisione 02 5 : 0 =

]]> 1.0000000 0.3333333 0 true true abc 5

]]> 0

]]> non si può fare

]]> 50

]]> Divisione 02 5 : 0 =

]]> 1.0000000 0.3333333 0 true true abc 5

]]> 0

]]> non si può fare

]]> 50

]]> Divisione numeri con decimali 1 2170 : 3,5 =

]]> 1.0000000 0.3333333 0 true true abc 620

]]> 6200

]]> 62

]]> Divisione numeri con decimali 1 2170 : 3,5 =

]]> 1.0000000 0.3333333 0 true true abc 620

]]> 6200

]]> 62

]]> Divisione numeri con decimali 2 206,1 :3 =

]]> 1.0000000 0.3333333 0 true true abc 68,7

]]> 687

]]> 6,87

]]> Divisione numeri con decimali 2 206,1 :3 =

]]> 1.0000000 0.3333333 0 true true abc 68,7

]]> 687

]]> 6,87

]]> Moltiplicazione numeri con decimali 2 (copia) 124 x 7,6 =

]]> 1.0000000 0.3333333 0 true true abc 942,4

]]> 9424

]]> 94,24

]]> Moltiplicazione numeri con decimali 2 (copia) 124 x 7,6 =

]]> 1.0000000 0.3333333 0 true true abc 942,4

]]> 9424

]]> 94,24

]]> Ordine operazioni 01 13 - 2 x (3 + 2) =

]]> 1.0000000 0.3333333 0 true true abc 11 x 5

]]> 15 x (3 + 2)

]]> 13 - 10

]]> 13 - 6 + 2

]]> Ordine operazioni 01 13 - 2 x (3 + 2) =

]]> 1.0000000 0.3333333 0 true true abc 11 x 5

]]> 15 x (3 + 2)

]]> 13 - 10

]]> 13 - 6 + 2

]]> Ordine operazioni 02 7 - 3 x 2

]]> 1.0000000 0.3333333 0 true true abc 7 - 6

]]> non si può fare, ci vorrebbero le parentesi

]]> 4 x 2

]]> 7 - 5

]]> Ordine operazioni 02 7 - 3 x 2

]]> 1.0000000 0.3333333 0 true true abc 7 - 6

]]> non si può fare, ci vorrebbero le parentesi

]]> 4 x 2

]]> 7 - 5

]]> Somma verbale 01 Centosettantacinque più 30 fa

]]> 1.0000000 0.3333333 0 true true abc duecentocinque

]]> centotrentasette e cinque decimi

]]> non si può svolgere

]]> 178

]]> Somma verbale 01 Centosettantacinque più 30 fa

]]> 1.0000000 0.3333333 0 true true abc duecentocinque

]]> centotrentasette e cinque decimi

]]> non si può svolgere

]]> 178

]]> Sottrazione numeri con decimali 2 1070 - 189,6 =

]]> 1.0000000 0.3333333 0 true true abc 880,4

]]> 890,6

]]> 1259,6

]]> Sottrazione numeri con decimali 2 1070 - 189,6 =

]]> 1.0000000 0.3333333 0 true true abc 880,4

]]> 890,6

]]> 1259,6

]]> $system$/top/Default per Sistema/Test uscita primaria ingresso media/Geometria test uscita primaria ingresso media Calcola area 1

Quanto vale l'area della seguente figura

rettangolo

]]> 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YWwiCiAgICAgICAgIHg9IjEzOS45OTk5OCIKICAgICAgICAgeT0iNTYwLjkzMzU5Ij5hPC90c3Bhbj48L3RleHQ+CiAgPC9nPgo8L3N2Zz4K 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1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 21 cm²

]]> 20 cm²

]]> 10 cm²

]]> Calcola area 1

Quanto vale l'area della seguente figura

rettangolo

]]> 20 cm²

]]> 10 cm²

]]> Calcola area 2

Quanto vale l'area della seguente figura

Triangolo

]]> 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YWwiCiAgICAgICAgIHg9IjEzOS45OTk5OCIKICAgICAgICAgeT0iNTYwLjkzMzU5Ij5hPC90c3Bhbj48L3RleHQ+CiAgPC9nPgo8L3N2Zz4K 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 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 12 cm²

]]> 24 cm²

]]> 10 cm²

]]> Calcola area 2

Quanto vale l'area della seguente figura

Triangolo

]]> 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YWwiCiAgICAgICAgIHg9IjEzOS45OTk5OCIKICAgICAgICAgeT0iNTYwLjkzMzU5Ij5hPC90c3Bhbj48L3RleHQ+CiAgPC9nPgo8L3N2Zz4K 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 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 12 cm²

]]> 24 cm²

]]> 10 cm²

]]> Calcola percorso

Marta si allena correndo quattro volte attorno al percorso qui sotto. Quanto è lungo il suo allenamento in chilometri? Scegli la risposta corretta

Percorso perimetro

]]> 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 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 5,040 km

]]> 5040 km

]]> 1260 km

]]> Calcola percorso Marta si allena correndo quattro volte attorno al percorso qui sotto. Quanto è lungo il suo allenamento in chilometri? Scegli la risposta corretta

Percorso perimetro

]]> Risposta parzialmente esatta.

]]> Risposta errata.

]]> 1,260 km

]]> 5040 m

]]> 0,980 km

]]> Geometria solida 1 Quante facce ha un cubo?

Cubo di Rubick

]]> 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1q19sHHY15997VpM+hfWDVIRX2sB8PGM+S72lkaOK1mduFeuecDPerxy0c+piwzJrAHlZfPX28x2kKYbWsw1cucOqoqQMXLeIzNx28RYuvy1WJpAqBo9UptH1FWWNZoduvlKmFVm3yZaipI9DjJEQNPOaZqpnLJwg7o5AU2VXxX/AI9zaWEce91TwVXVNhaKOipqL359QbxXNc/yeb+lAV8nMpWBBGCr0+1WeWNcsqq2VtPuKO9Zrytq1n5kjB+92SXp41MwxuLGXooho2Py5BGCuje9U8mtPvij82RodcczCrO2Y2Sxw0cMh7n2FXMhnN7CFvn1IvWEtAlBmf2iEsTMt4FKRRXmpeKK08zta1rSAZhGliLmDT3lrwdK81maGaAvS1FhfxSqHSG4wLRCXGTUTXaDmlzSInV+/XDVsjM87gvCmuvsuZM3JQlbXivYWRjPTTwvZzsOe+wqK+m/xdYa8Nz6LV9IoU9RcaTMY/8Ab7Y0xbPZWG0N7NcpdvXPUq9JmxgXNajEhrnqrfGNro5soatTJ6fh+TldiLkMo6KekH7UPp5zGZuq6oe+1mzbwwNiMF7DsE8NbBJ5eea4KxMIrVpfLBbmnmkGnHySVGKouF/7pmIi0lcpjD8WVze7QMNB+7g5BSp/9JEzFuA+UJKeqorM6byvyTO+EQzCniugwqxid1XcmJiYyjVHfSyP6uxqMuxVqpREJx1eQ6gdD1m082rek2/5WtWkaPymAiFUA7joTmgFULH4YxuGTYFVnQVw0dXsjeryP3urHgvc/qM9vNJyQOdFzQNLRG3LZ6S6Qt+yRGhZpBCHRcw7+Q98LZ2c7iPfEaMLaa7Y+xQP3hdaxb1aGejtv9wbWEzEHMlzXMMlDHrW1QzMuT/Rt/e5PbNVb/kXN7OT452ZpmGymOavrEqlEMlrj557lt46xUa/sL2w5Vw4oqSp3e1gnwFwxbtv8ENClVuWn2rU/iNr/JUMYDCug48pelTDzr2Fovf508vEWjQj0plVrCfHP+s8zWgv4qtaTzRv/u0RETwAh8MEVGh/urWtfb6R6t/wH//EAEURAAEDAgQDAwcJBgUEAwAAAAECAwQFEQAGEiETMUEHIlEUMmFxgZHwCBAVI0JSobHBJDND0eHxFjREU2IlJnKCRXPE/9oACAEDAQE/AfHoBv8AyvfFwU+r4vgC/rtgWBAHh09mL7Db2+7HX3C34Yv+ntOMkdi2eM8hiXFp5pdHe0rFZq+qNFdaP8SEzpVLnhQuG3I7JjKWNDklrniofJSCKdelZtL1WQi5TPpoYgSXOqQqPIffiJPRRTMItune6c25BzXkeQljMdKdhocJTGmJIkU+XYXIYmMlTKlaRdTK1IfSLFbadseHx4cvg88f2xty9H8vHx6+vH8v6/HowOXh+X4/G3twffa1iPT/AG9mDvqPq2wVDkB8eOPC1xbr4/HtwN+XtPU3+Pyxt0339/L4/LHZr2S17tKmSm4UiFTINNMb6TmzFlTzSZfE4IjQGyH5Li0suKTqMeONNnJSFKQlWXfk79m9CiBqdTnsxzVJs9Pqsh9G9hqEaJDdjx47dxdGoPyUeaZSxhulVnK0Ztmgym6pRILCGWKFWn1NSYMRhAQ1HpVfCHXOCw0nQzFrLE4qshoVSGwkWpna9RMw1KPQcvwKk7XJa5jTceqoZp0Jl2AhS5YeqLb0xp8MhCrilpqLqwNTTS097E/JMTMYR/jN36eQ25xmKUgOQqJEdspIWmMy75TOeShamy/UJLzK9nWIUNZIxnH5NeU6ulyRld93LM7SSmPd2bSXV8+8y84qTG1eaVR3y0gbpiqIsc05SrGUKzLolWbZVIhlGt2I75TFcbcH1TqXLBaUuDkl5DTg3CkA4+N9/j3Y/T3fzxv7N/Tv+nxzx/f8uZxyG/XF97+Nvj2Y0m1/V+mMnUak5izLR6DV8yU3LEapvPN/SFRWm31DCn1NsNLcaS465pQy2VvNNJcdRxHE3AVkXsayJkdtmRT6ciq1QJSv6cqwamy9Wx1who8lgp+4qG0h4tnS6+95xq+XaTVCmVIbVDnx0/s1Yp7yqfVIg8G5zGhwsHbiRJHGhPgBMiO6kacVLtEzVQZUql0vL0vtLYhsuH6cojD8ZUZ9tVvo+sCJClU2RUEJstxVNXFcUCFGksBSC5SI0XNcBipVaoNVpLrbZfo7F2qRTpJQlbtPmwFWlSpUVSlRpTVZAQsoCl0qG6ChMqnwZccQ5MOM/FSEBEdxlCmm+HbhltFrNlqwLSm9KmyAUFJAxmWuzsmtI+ifKM1vuKAYyo45IlV11q6UuuU2ewxNnuNxtYdkCqR6gAj/AFsNpIBoWYKtnSXMgV1ifkbgvBEXLzvFiVyuxOHrcmM1N1tlJhpVqYkMUVLsxhSeI5UIiVM8eNSqbBi+QxIMViKb62Uso0vKNtbkjUCqS85bU8++XHnl3W6tayVHtA7CsgVaNKq0dbWTZbaHHnZkXhN0pRAKiqTT3VNx20g7lUNyGeZXr6ToZgy34vGafDLjraJDOrhPobcKEvN6wlRadA1tkgEoUDa/IDBT6fjl8fjjnp+L/HLCvy+NsX93s39GPlCKcaeydJYccbW39OaHG1qQpDgVR1oWgpPcX/zB1HSN+6LfJ5+WT2mZFqNNypWZ6MzZemOtwoya0XX3ae46oIZUJCXmnQxq2cIWCkLU86JGgIx2U9pmWu2lmUarminSapEqEuK5k2kTFRILbcVegKk6XlTKu5qDgfa8rELSC0/T1gcRTMdiKy3GisMxozCA2zHjtoZYZbHJDTTYS22gdEoSAPDGaUZegFNZmTV0Wqgtx4lQprnCqct1RCY8ExktvIrKXXLIYp8yJOaW4r6lji6ThnNPa1JkwkZgy6uhZVdkvNz8x0qn8aut09CV+TzFULy+qSaa4+Q0JJdp0pMNK3nFRNLenFCh0NmGmXQjHkx56UuKqjUny96o6SbLfqS3HnpWhRUEIceUiNuyy2y2kNpqEGDUI641RjR5UYlK1NyW0rQlSO8h0av3bjau+26kpcaUAtCkqAOM99qj+Q5jUDLE9jNDSdaJ0Cqqk1B6jrFg2lmtNPtyXNalDVGqi6nJA7yHmGdCTmPOGYs2PcWuTuKgEFECNrZprBB1DhRitXEUhXmvSVPOgi6FNjujMStVRUPusNA+vdX5KvgcgfD+nx6Me/0fpgHe/o26nmOuLi9rbYHLnsn4/XHbPleRXctQZUd1huRT6kPJ2JMhqKKh5UyppUSGt9SEP1AqbbcYjJVxHkIeQ0FOlCFUxtynVyB5Qy4y/DqUfjMOpLTqFsvo1tLQsAoWCCkhSbg8xhNarOVcz1CoZfqc2lS4tVmcCTEeUy59VLc4evRZCrWGxTYHzQMdkny38+S8r1GDm+o0VD9DRES5mKoRVrkLhyn24rT10TI6HJLbykNKElDvEU+yripGsJ7OZuQsz0yPm7KVcYze9Ljp4mYn5bc6po46buMqbFkUZLn24UJiHGc0JUUvn65WO0Ws5fycxMqtIqYoubZCFPMxaahDyay+nzRWKPYxJiF6QyuoPttSoqVfVzmNr1PtYzzm2IuPUJUelRr8F2PRmn4apOgWXx3nZMmQEKJsUR3WQrSQolslC3kpSyEgAJ1tIAAsO88gWAHK9+nU3w4W0DUs6enpJ6JAG6lHokAqVyAvirPcefIc0qT3kpCSLKToQlICh0V4jodsdB8fG/P3/Mq3u39XxbEeDIlEcFF/vrVs2nlzVy9ibn0YpeXFPuhCEeVPXBItZhv0q1DTbp3zZXRF9sfKgy0iH2Z0+UXNb0bNdMUpIH1KUOU6sMaEC1/OdSS4dPmhISkE3oOYWFTaWxmeEK5T478dpD5dW1VoMcKSjTHmo78mOyiykQZnFbSEBuK5D1KUe0TLqIWacwSKbMi1SE5PfnSDCWl1ymLnPcdUWcyg62eEt8NoetwFhTaeIl/WyijMNmgZxChdaabS3GRc2Dn+I6O2VeB+rccT3tu8bC9iOz3tPz52V1hus5JzBOospC0qeYbcK4E1IIJamQ1HgvtLtpXcAqTtqttjInyp8+dpmU4slLVGpMgpXFqkqDFd8rRJaCUqLJdkuxUqe1B8K8lCEoc0BkFHfdcdkPOyZLzsmS+rW/JkOKefeXawU46sqWuw2SCbISAlASkABjdKyOrz4PpKXVJP5W9mJrzhDTMcanHJDQ4mnU02W3Er7x5E3R3kpvYBQUUmwKWQkhazxHOWtVtgeYQkWS2k9Qkd77ZURfFbpUxuS9L4etp5wuAoG4TtbUOd0jnpvbmQBjbly+Pj8cfz28cRaOhCdb546vujZseu+6/HoOmk4plOcmvojRzoFruK0/VtNptckWHoSlO11Eche0SExBaSywmw21K+24rqtZ6n8BySABj5QMClVDsurqKzLVT4bL9NfE5EZ+WYskTmGYqjGjocedbckPIjuhtBVw3llOkgETKFOpqo7y/J34cg6olQhueUQZiUkX4EhKQniIuA9HdDcqOohEhlpfdxmsSWM1VSVHWWnvKuMh2MsoUjistOWSdjayrKSdSVbg6xucmoomYKNm6kVNuDQqu/SUSWK446mDS1tw50KVolMlQjxF+VsxytUVtLBYW7oYZW2A7UaVOprqWZ7HD4iOIw8hSHo0po8n4ctlTkaUyd7Ox3XG73Gq4Ix8mlIGSJ9h/809v1/cM2vh11DSbquSb6UIBU4u29kIG6j+CeaiBviBx3mC4+dKHHXloaCdJCVOqUQ4rZShr1WTsCnz9YVpTyU0Bt31CwG1gw6bf8RZPPpa2HXdGoIQp50JJDSLX5XBWT3W0noVbnfQlZBGEIS7GaS4kEFpu4PK+kbj9DzxVKKzxLEWC7lDyBZRI5pc6KUNum45FPSTTpEUlQHFb++kcv/JPNPr7ybfawW0Nr5kbWUNPdv4Wvt1J54okFEKE2dNnZCUvOk8+8LoT6AlBG33io9ccsdu8Xyzsmzk1p16IUOVa9reRVWBM1f+nA1266bdcU2qTKU4VRuG7HccbdlU2WgP06fwj3RKjK7vE0kobls8KYxe7D6LYzvBpFZr3Hy64huoy6fSZMugOAsucaTTIj7aKQ4tKI89fkzjHGhsuqnGRxXGWHkFwsxWv2OtpWmykQ4vdWLFKk1qmXBB5EAKFj1t9q2IVSkQmVRNLM2mOLK36RNC1wVlWnU7H0KS/TpRsP2uA4w6qwS/x2rtK7D1U1eVkDLbL0SI886uoMT1iXIiz29CHG0vNpjtvDToUy6W0JcZUHXWku6mg3FSi5JKlq85ajqWr1nkAN7JSAhP2UgYZKAxxF2SLuLUVbJGp1Z69LnD5kSZMVDPEjRwVuKeHccXpQU2CCLpBCyBrF9ydKSlOrhpZaWGxp7qjqJ3KrectSrknqVKuTzN8ctvDD7QeaUg8yO6fuqHI+w8/RcY1EEgjcGxvzFuY5eOEstrdab1E63mk6BYk61pBA57EG1ufhj9PmqkKDUqbOgVOOmTTpcR9ibHXcpejONkPINiD3kXGxB8DjtH+T5UaKiTXciqfzDQEXekUy2uv0hGxVqYQP+pQ2/wDfjAyGkf5hgobXKVmqO8mppTLaKFOUuhnQ4nSvSijwWu+k94KQpooGoJVZAI7ulRyjU6bVoOYqXmxTIQqiuOMZldYckVOJ5O4wppqVwUl6qJS6hlcdbuubdryQPOoeZDE+kyYCW5GtqXT3yfJKnDUXYUm25SlzSlbL6R++hyUMS45NnmGztj5NSf8AtWsnp9M//lZGHn+GCltCn3rXS0i3/rrUSEtpPio3O+gKItinMOGOy7KWp10pDiEr81kL7yQlPLVpPnG6hcpBCdsEjyphH2lsyNI+0VcSIAEjmSdR5eGFQrtEuHbZWlJ5i2rSpXXe1wnbYpKjdSB805r9qdsNtQV4c0pUT6dzjilh9lwA2ZcbcSE2CipKwQNVjfcckj1nF7/M8nW04gc1NrSPWpNsMSH4rocZWppxB5jY3HiPfjtN7IKB2k8GpwJiKDm7yIaXXEEUmp2U4UsTkouuMvXrUiZHSsp4lnmH9i07k7MGUZ2ZaPmSly6bLZoM1wak6mH0oWhbL8aUjXHkxXSyrQ+ytTa7FAUHNhAqMymrdMVaC1ICUzIUlvyinzkIN0omRFEJc0/wn0Kalx7lUWQys6sdh5gScr8ehxVUqM+8TU4xcMpTVRbAZUhiQ9dfCWhsOtKWC4WVJ1jiXUG0IbFki3UnmSepUo7qJ6kkk9cU9lT0aME20hiOlTnNA+qb8OarbhI7xFzawJDMJtp9T2yl8PhhagNQQfOQLX0JVvrCSdeyVKUlIAkGzK/TYfiP0+eYvXKe8AoI58ikJTt7RvfrhpSlKurugA6Bc6rdTvcm/U3t+GIT6ZEZh0fxGW1dNiUjUNvuquPYMWJxYYeUiQ87xrNP8Rf1oSEtrNzs6hPmqJ/iJv11hROsTmnWUwQ4NJ8k2soKH+YfULKQSk7KSRYnYg9cOMwMxUyZQMwMiXTpEOW2pRuH2WVsKD4ZeHfb1NA+YRdQTe9hjtJ7Da5kxD1boql5jyndS/L4zZM2lIvs1WIqLqbS2LJ8vaBiObFzyZxYZHydWktZHlrBP19VU6q/IENqZ29GlpJ3vuSb2sMeRLdbUFXQFC1hsvSRvf8A27g2F/rOtkjSvDDSGGW2mkpQhCbJSgBKUjmQAPE7nqo95V1G+L94jrpG3tPX3fpfEkXb8TcW+PZ8cvncUHXnFj+Kta7AfeVf32P98aQkDWoAKFlW5lPRIFttvG5JxRJgU15NqSlaAVsC1u4d1t9LlB79tPJSvspw28FjTsFDmPH1ej49PzVOOluVKUypLjIfcCim92VlZ1NLB3GhV0hW6VbWVe6Q6+TDhNr77aeNbbvtq1jzVEXtpKTpuUnr3gCIbS7vrbGtAiTLqSOQMdwd9NyUbm2+19gTtiLMfhr1Mq2IKVtqGptxB2UhaDspKhsoHmDY7bYoVApKErm0eFHpSXyVOQ4rYYhokXVxHGGGglppSySoqSglF7NcPe7kN9APcBAB8wgj3bH8MEEdCn1i3uvz/LAABUfE7+wD48B0xIVskdOd/G3h7/b0wvTzP9f64mSOAz4LdBQjpbopXsSdrclEHBGk7HvHf1fHwMOraAA0FZTa1z12G2/vwHHGil9FkOBSSj/ibixSFHcjnuLc+m2KfUhNSlLmlqUkaijzQu1u+3v7Si+pPpT3sNzCO64CodFi2r3cj69vbipcZioSnkJUG3HVEK0nhrSvcpVcaVX3Ckq573GHGmJUGOqPpakJckAxrqPG/dKUWb33TqTpaJ1LuoIuUhOILzsZ9TiLakNPkpWDpOhpZKVp2uNrEHBQiTdUcBDp3Mboo3/05PP/AOokr+4V3sMs3FNF7j61zn67fmCPWCML7ySOVx0/X+X9sKAtptt4f0w61FGpb4Q0m+3e0fZHQbH0C3sJxOejG3kxWq191bJ3ty2CveBh6S213nFb/ZT9pXoA8PE8h+b0hT6ipxXI91I81A8Bf+5674t6eZ3Phg7vEHkECw8N0csf6xQ6AosPDdvl78TFKQ+tSCUqSlspUkkFJuN0kbg+rCd0oPXhN/iBiwJWCLgnkd/HFTSltSQ2lKAJDtggBNvqoh2tbrv68TP8wk9VU4lR6qPAdFz4mwAufD5qPvGZJ3PA678lAD3Db1YV9r/xP5Y8fUf0w6tS1krUpRud1EqPXx+apfv3fQsAegaU7D0Yb+zhXI4//8QARxEAAgECBAIGBgYFCgcBAAAAAQIDBBEABRIhEzEGFCIyQVEQI0JhcfAzUoGRscEHFYKh0RYgJENTYnJzkvE0VGN0g7LS4f/aAAgBAgEBPwH+fmGe0GX6kkk4s67dXhs8gPk5uEj8Lh2D23CnEXTAGT1tFphJ5xy65FHwZEV/hdMUdfSV6FqWUS2trTdZE97o1mAvyO6nexx/DHz8nH8cfN/R+ePLHz+H8zNs2gyiONpklkebXwY0Fg3D06tUh7KC7L9Z/JDY4qOk+azPqilWlT2Y4UU/DU8iuzHztpU/UGDPT1rlqpDBUysWaqplBSWRzcvPS3A1Mxuz0zReLcCRjiXIKmjheqq5YVpUEbFoC00rCUgR6YSsbLquPp+Co8WB2xFmT0d/1cOqlhpac2kqZF2JGthojUkA6YkVvZaSQYoulNXFZaxRVJ9cWjmA/ZAjf9pQT4vilqI62njqYdXCe9tQ0sCvMMPd5i6+THHz+H7sfP4Y+fn5+/HycfD55Y/L0V9Z1OAyKgnqG2p6NZFWeoK6eJwkN3cRIeJLwkkZUF9Nt8ZjnuY15ZZJDBDy6vDqjW3lIb65PeHOm+4RcU9XPBdEIkifv08q8WCT4xNcavKRNMi+w6nEOU0NUiTT1ceTNIV/otSyuHUj6Wn4kiTJCTsomDgf27WNqh3oZWhghanIJ01D9qolS9lljlHYRHADoaflewnkG5jllR+Ikjq+92DEMb87nxv4g8/HFHSxZgx4+mhUDtVwVEpgfATRM0cQL20pwGi3/q5GOKqkgy5I5aVosz1Ld6sWempZL2EbQKW9Z7StUkRtewiks2l55pX4kkrs/gxY3XyC22RR7KrZVGygDGW5/mMbJCymuU2VVa5nHLuyAFm/8gf3WxHLHNGksTpIji/YZH0tsGRijMokQ3VwCbNt6Lej88fjj9NfEil6MVEbujJ+ttLIzKyOpytlZSD2W8dQs2w8hjor0vfM6+iyfpGDULVSpTQ5vHpTMIZJCFi6459XWQatpJJl6zGp18d1XhmsWnojIckeGsp4WMFRmSSRVcsNSjFJYW0dikKOpC3j4lxqSbwDMzsXdmd2N2ZiWZj5sxuSfecUJq5f6PHGKmDd5IpheFAN3l1kqacgbtLHJEwHebTfDUOQokhpKsVVcqKY6OeXTSmUka4xVcKBJgva0aZkMhCgSXN8VUlS0hjqdaPESOAycIQ+5YQFVL7XIW795ixN8RSywuHhdkfldCQbHmu3MHkVNwRsQcUlNllS8cWbTw5XVVCtJShJIoHq40BaSQ0bAhUVVb1sKwREjTZ5L4zPpFNWCSny9Xy/LX7IjBHXamI/89Urv2179LTlKex4cnWLcRv0exlOjcJtZZKqrdeXISCLa3IaoiPDcHwsf5m/o/StkkucZHTSUk9OtZl9arR009RFAawVMZjanpuK6LJWEojwQX1TKsqRBpNKnLONRZzRCoikjlpq+DiwyqY5Y3jmXUjq9ijAixDDbxGGzOuybO8xlyurnpJI6+sjvG1uIi1Eg0Sx/RyoRsyMhQ7i2OiGe5HntJX1XSDhZVPlfAkqJoZRBl9VFUSCBHMLJK1PJ1ho45FhPCPFQxonaAq6mokRFBiWhk9ZTCiZWoZkHdkjmjLCqt/avJI6m69jugYpJLxq2atEMpiIV6itk4QpwfZpqgkSCQ80p4i4lO3BfHSrOaPJZoKTo9aeSoo4qxsznKVBhjqe1AlJEY1iEpiHEeSeOThpIgRBL246KWeavkqXkllqDT5hVPNI/Emd4MvqJjI7yljIVEWrtarhdI8BimhqaiThQRtK1ixGwVETd5JJGISGKMdqSaVkiiW7yMqgkdHKBcsyTLqNZoajRT8Uz07LJBK1U7VTNDIu0sWqYiOT20Cvte3pGJZ4oe+1j4KN2P2fmbD34lrXIsg0qRz21feGuP2fvx+lYGboujcuBmlHMSF3N4qqn3bmPp/DmdvHGTZ/TS1mXQdI6T9a0cM1PHHUmRocypIQyqFiq17VRBGN0pKriIoXRTvS6mfHT3JDQ9Is6qaCogzKjetmrJmo5Fkky96yXjtT1kS3aHhPMESXeFw0a6xMWiTJ3jbIulTSbmKiy1o+feOeZZGWsLA2R3G/gxI3tjJ8/wAxye/Upw9NIwaehnXjUVQR4yQEjRJYkCeBoalAexKuDneSR9GqPP4aaV8xrZpKSLLJpxJSw1VOFeokkdBFUPSRxvE6IHErNNDE0gu0y5hmldmsolrp2l0XEMYtHBTqeaU8CWihU+1oXU57UjO/axmAdZ41kvtQZWyDnpjly2kmS1rizcTXbaxcgjVfHRnL6JJK/MM4lWKko8nzCXqQnEWYVi1lJJRjgRd5FaOpJjml0q7vC0ayxcR45655ozTxRpRUZYN1SnLlXZSSr1MrlpqyVbnQ0zFIrsKaKnRimOi7JHkGTRbi+XUj6mIIYzQrMbMPC79kG1lsO0Rf0y1h1aR6v3t3v3Xt874drnUwBv797/YT6Ol9JllZ0czSHNqzqFKIonFbwZJ+r1K1MHVmMMKvJIjzlIZQiluFI7CxGoVuT1mVyQSTaJqaZg9JX0snHoapVIJMFQotqXbiQSCOpgJCzwxv2cdJZqml6T5lUQTGKYzpKHhJFuLTwyW8L7PpYG99+YO/RNMk6QZR0oyysSjyfNKjLY50zQyiky11paykqQKiEkQ0rGphhLmnQQmFpdEMbR+srcsrcplEdXC0Wsa4pFZJKapiPKWmqImkgqYW5CSCR05i9wQF36KdHW5Mcy6SbDxHC6P3P2bW38fuoqGeuk0RcOONSnHq6iRaejpVkYKr1NRJaOJSb6QTxJSCsKSP2cdKzluXZolDlCa56Ggy6lqsyeQTLLLFl1LFHJQxXaGIrSiHXUEPIs5JpxTyRCaRV1w17t224EMpaSTtlmzOgRpLk3kkvJc95iCznukiiy/rJilqqmPLaF5RGa6oSRlPaAkFNBErTVckYN3WJeHESvWZqdXVykMcKLBGLRQqsUYJ9iMBEH+lbYWaSn9rUn1T+XkR7j77YiqY5R9Vttj7/I+P44E0kke673uvb7Vtrm5FiL+dhgaj3tz82+4ejprFxuiudIV1Dqolt/280U4b9kx6vsxleb1eVNpj4dRRySRyVWXVaCooKvh8uNA+wcC4Soi4dRFe8UqHHTTLssznOes9HZYxX1NBldRV5EwMMuufLqWaL9WM6pDWt1aSDi0sTmrM/EaKKVS/DokYUmeI6lXWhgurAgqyZtl2oEHkw32O4Pvxl+c1NHEaOVI6/LHbVLltZqemJNtUtOyss1FUbD+k0kkUhsFk4kd42qF6HnoVkdZSwZnrFdXrS5e1bFrWrnSl/WCVVR1Y8SjhSmpSjwwxzya4VJgeaVoqiqnqhGkhSOCG/ApYE4dNBqABMcd2LSMFUSVEzTVM2kGeeVt8VFPI9e1NEsk8lqWCJVXVJIIaKniTsoN20Ri9h5n34y45RluVZ1NUdUzPNZIqajp6JlMlHAJahJXn6yjqtRLCadXK0rmPZE40qyzCCAy1+YUonLTPNUU8GkKO40qosEMMehI4xq0xQQiONB2Y1UehlDrY/Pz+GNHK9x5WG1/PvXxTvJxQWQW8zcWHh2ed7/HfmD6ZhE0EyzossDwypPGyh1eF42WVGU7MrxllZTzBOOkHQR4eJXdHy9bREl2ot2rqUE90LuaiNb2BX1oBUetIdx0mhnizKLrEbRSNlWSHS66HATKaOHtDZgVMTL2gD2fKxPRXNMtziiz/AC7pRwELZNK0fSN4GmzCnWB4WRKnhKZK8JIkTwtJqqux1YSMssYizDJ6rLxHMTFVUE5PVcypGMtFUgb2WSwaKYC3EpahYqqEm0sK4p2H8nsmj8f1l0hf7OB0eX798UlGtQ0bVNVHl9G0ojesmV3t2lEnV4IleaqljVgxSJCiEp1iSBHD46T1tIc0zCiyinhosuhlNI5pzeTMWprRSzVM+pmeJ5YyVgRlgfQk8sbz9sU1NPPltWYIppWXMcrj0RRtJfi02cHkgJuGiUD/ABfDHRbowlFWU1bmhvVo+qno00uKeYfRzVLg6daWLJEt9DFJG5C3z+GPn8MM2hj9/nz8APzIxCCVvrBe++okqAAN9N9j5FjYHcLf0yLrjkUblkcDw5i2IpZIX1ISrDb8iCPLmCD8LY6U5DRdKo6Wfi9VziKlCJM30M8Ss5SCa55I+vhOvaRZNJ1qiRrQ5NXZZJn1NX000LLkVcdWkmNihjdCsgBQoxjI8DfsHS+2MvzWry1pBAUkp5wFq6GpQT0NYim4Wpp2IViv9XMhjqISS0E0TdrFbP0W/klkFVl+VNHXVNTmWilkrJ5IKOVBQpmbSEOJKiI8Oh6rG7xtaUPIxtLHJNJJLqkkYySaCBsq2UXKxxIoWOKNSToiiVIkvZVUYOT12bZzmwp4WijGZ5i801T6mOnVqydrSk+37PDTU2ojkvaxllNS5Nla0NE0jSSTcWqqnBRp5UVbSItzojUHTAps8Shm+ld5Gy9dVXFtcLqY+6ytYn9vT9px8/h6JO9f7bAX+/8A2xMq6dCC5uNZAAW+xC3FgPgBc4AI7LWuLf7jABOAtsSMs0snEtHNrYcQAKjG5+kUd0k+2P2wb6hVxPEtIHFj1fbcN/XTHYqSOTA7E88UFUs0VVQ1o4tJU0lRDOpLdumaFlliYqQSpj1aPaRjqjZW3PSLoXVZXxKzLy1flWosJFGqemS5stQi89K96VVA9p0jUqWEOno30ZK6maeq6RuV59rVkcQC233ES7bm5Pwx0d6KBZqWvzu8UIZZYaGzcaYg3jacLvHCDZmTvPYxtpOpDV1D1EzsxOnWSov5bBm3Op7eJvp7q2XbHD9Skp2XiyqWvuezCQFS92Pe3At9dlUXxlhbrOldlMbFhtcgWsSeezEWCkAf3jdm9D+ZJ2Pvt7vs/fgli3YQtpN1GrYNtd2INzv5WFuZxTu+tke5IJPO99/t28u0b+eAdvL3eiuhEdTUNEweITODp5xtqOqNgdxpbsht1YW3vcCSUtS0qN2kXi227SHUOR8tJXa+k/EC1LG15nTtKKepuw8LwOO0vNedt9rnYnEM8kBuh2OzId1YeRHyR4YapoupUIShpBJC0zwHq0F6cuyGd0IjB1SuqEm/rCt5uLoGElEkq3Zi7uu7XLMSQBvvc8gPuGLFNnB1jmp2N/7/ANW/l3j7gdQeR3WJGI0xodAAtbU7X5fAbntG3aJO5ymICSZyfWKoQpvdQ5v2vC90tp7y2Oq192t44kO23lgdoC/dHLb4YhjmuTxAgbvaR+7lv7rW8sJpLrGAxA3L7cxzuQLKP/zF13IJIva4/L+O4x4XJ8sZhHUU9ZNMEZI5ZGKuV9W6vzB9k3udSn7Rh44qikgaG0c4eYGC5PF+jJMV79240pe73Om5AGKSWSCYuttSxzEq47J0xsSrjxG3LGlZ94QEfxh8Cf8Ao35/5Z7X1S17DS3BptjuJhy+rIL/AOn2vLxtiCThTROArsJF7wuO9bs77nyc7Kdwpsr4uzG5N2O5JPjzJJ/eScdoiBKYGWXhAySIGO5diFW/d030s9gTtuoDasrgmp1kMwVTJosoN9ITVzttvq5AnDm1zz+GHGog7/bfbAPu7o5bfN/nfC/8Mvx/+sDaiB8SGufPv88UJJiiuebS39+wweX2nBAKqCAQVFwdwdhzxmSqklkVUAnksFAUD1VMdrWtvv8AHFT9MD4mhJJ8zwX3PmffgfP7sVhP6to9zvIoO/MCOaw+AsLfAeWIvpI/8yP/AN1wO4v+MfhhFVEARVUaRsoCj2fLHgPnywpOvn7H54PeP+LCcx8f4Y//xABLEAACAQMCBAQCBgYGCQMDBQABAgMEERITIQAFIjEUIzJBUWEQFTNCUnEGJGKBkaE0Q3KCsfAlRFNjc5KiwdEWILJUdPGTo7O0wv/aAAgBAQAGPwJImen5dTwmSG8OpUvHVUzmmElPKfJjC4MEQBoyd8QI3xipaOval0UGpVSYNMwiaOoqomykjUtMsl75yeYXKNFfqlpYpQI6uhjWs1oZISZKKpqHijufDhjUx6smHVqbyZIrAcRcnujqiTpQ8wWUtlTRNYRs0La8c+mAriVXXUjXIyeISyPqKzLS1asZI3wUL4NUeRjG8lyocLE2SagkjYOS2VKKb9aqXSoeAU8nTBoGEuJJA48qFMjdiZhtEmMgNouWGHwk7R2inEvik1dKRBaNkjGLsNTK5WdoGAQtiho5J6uWDwdPLCUWq0qxpnan1CBpESLNGZQywtM0XSVDWvxyiHl+VM6U0MqKjyCKSYSZtFP/AFqxeGzBz6GaaRsw0LsJaoUdPJm0AWmifQ1Eqad4mqXqrySVGkseqYtMTTwvG2TdaNzqoq6N4Y6taON6SXCpkqDSpOs1lTeziRI1edltcT3ze7UFZFC3L9USw/V9QzSSSTTwnSiSC8vhtdaUKsn2cDRRmnVEkkCx8jnlVKzmEk3MpHQNThpY3WLxHhU05JXjaalGpi0Vl1HBkQtw1DQloq3nEMcOrGoeYg3eokmkijVUQU4xEkmjqfaJIhaThaV56VIlUAzTzs8iTyfaPIHRs2mkqE2OMTAIjIrLiKQcvIqa+phijipoNnaRo6fUMugrssBVBrSYjTj1QXEhjj4p6CCXxU0UwrJ0pVySKrRmqkLl1YrJ4xY0BeSZooSxdVZdNtegjh5gDK8FZTQOpnkau0EpaiO0ClfMuSzaDo0UsRBbz+JK1oWlTmVZQRMDN+twc1SRqiapouYwHAAVNfJLPqYh5JQ5Egjx4M9NQ0z831JlM02jpc2jWmwrqerkfwsL1ErP28Tg8TCSPWiuqjmVTG0NYatRPN5UU1HPUQA1NOWSRcVRZ6tSoRYRV1cysrO0Uh8+YLEk9MJOYV8Zq4tOHy5opEmoFEMyKkMfRBV0x0g8hEbIY5qiXlufMuY0z/V9dymuh3mEdQtJW3kONPUwhKl5VM0baMk0OT2jjdUpkVvrepJlnkqhly+ommFTT1DRRA6hjr1AeLSjjBWATpEkjSrUcjenpqWq5dUR1nLK86c9O9SRTCqR4y7FI1yRFaWeFWV6mMVStFHfnb1J5fHzKn5ZI0MaU88kPMeXPTnXp7zQqJvC6k1NI8k9ryazxY4k8uCcti+tad9WpxXFIYJoIzEUYyTpJGtTUiLWImTw0hzm12B45oaSunr45rTU3JY4Y0oVrGpoYq+etlrgtNEsrzh5PDzKdWamnhqdTMLT1POaOaJKmkNPVKZBU1FDhGlSFiro5MqunkynZck1I4p2fNydd+T835XIOX09c/NIJkrYFklqEhaB9errnjljkeIzQYlquaplWUHVWI4xz825KlNVNRVVRAaqkDy1lPLA0lSRWU+P+r1g66qN4GeMQoqsYnjkqa54NOXl1OKOvRKcNT1yVunHnUF0ElVy5FpxPCuvTwiKRkEUx34I5PUzVCw1k0FXKXszyIweRsXzaOSaTI5zLH9oA+UePE1ZSQzVNDRtrq808yJCwUELT6uokkxMMs+QxZ0lZmF8AnhllSKaObNpXtG26SRRghnGmgkPkPHI4soWNQXduJJ4WEsvlee0itUSYUwV0TUKyTJI8ZfU7Syy6mB9UfN6jLefmKcgo1KMYo1ghK1VS1mlD7Tz/wBZhkMZXLKDwi0cdRXZwTQRpX6SwHWzdY4JmYI6uU1SivE0j6uVQ7tFwebV/hah6tFepplxmXlnhXjOXmN0tIzmSNI0KtIjydWoY+BzbxSosMSVUVNNpCFpYp0fELlMwl6jCMIY5YyRcyRkxmXmEcIlrxTLBRyGOPoMcmrJJeqjLlo1BlOMbhKe8UQtclJliRzUU8cM4hyjvURwXj0ixVvLkDrGcQGIK4CWNdSdUephpKJ5NCBdMRVfQCWDGJymDxyY4hdVVzuQ0shrK16VnLkxq7q0tbOryqujFKNR0STrWCACKJYlXER41PE3OOYywRzx060sdJL9lTIbMF1w4ebWXQ1ppwUUx30xY8TS8xxhr6mUSmPUadginy8CNTACGPS8oMI1BnX7V2ebw1H9cczdg8s6Tu0KlHi6JaiUKEQSU0bYIZulmQWLM3BgukFMZJpPB0YMUfnyZssk5JqZkGMaiMyLFaJOg24CRosajYKihQB+Q4ydMJLqRNEdOUFDdSWHrxPZZA6/s8Y1cS8zptEQM6RQyVmHlWkkp6zUpaiSLSyjeHw8isWwjKyOp5TVcuC1Xn3npFlWmeCeFzB4YRs0sp8XRwhY4p6ZUkaSeRYadFYMtDzHw7x05qZzy6POalE0EKyJSvLB5xk051daqLedpbSFGVZINMLXQ8skhaqENE0LRy01dhVQ+B1knj8TGarw9RSzNUGWFYIXj1CuovMaWCLmUlLDV1NHDzQ089bReVADMlHOglp3WKja5aJXpJJCabGVSODU0skFJzCuhkmSRV8YtZPqimemjpawPLqO7wSU7slMYlikmjzMEEqU0+vS01RUPJOYqlqud2q46Ywroz1teZVibCJzTtKoLPIzXqIyiR1DUNVUxpJR8wSCjlaCoo+XT6f1hC/RIVWpjpx4hppcpsgypu95GSVhzCIUz0tTT7F0gwGGrL4qcl2UpLTS+KKvVz1CSqJopOBQzx4TT0HjYhTzlQpp6OtLzykxQlTMqU6oyahlmoQy6cZp14oo6XmNNExpKSohpq9njpGgWWKN2lCxSRGSpaRYaqOa8aJ7PqSPJNQz1HiK9KyGupqmJ4qeBohBMtHUSSGoUJGdKRQiu6sojwiAJbiuoKvxUYllnKSstFJqRPVTyVUclVdAhStDMyGQSoldLHEDEFdaOWaajMM8kvLua09YELGlAWCWDDHFJqaOWWNdRo4khkQPUBh5deq6Scpqtd5GhgEctPUQuzYSU+q7iXThVUzyvGigpfO1bTLUNO1PK0wLBntn1JBKFDPTOssYGAZDqJfTRHRxPFFUnFaV6vwvoUFi8SLIZqeIVRlSpRdB2GZd9SVDHHikfLZpKWklIWukkWldyy6WctCUtEdSLHRKSOiS1DoAX2Tl/LYJlhgo2lnDT1ktzWrIgkeSRdQG0WV4pGzx1Y2UkiRZKSSfNmpy6SK8kkTBQyEtKmrI6wO8sgylZpZZA/8As703I4qWOmpgxi5tWh1Uz6yAKxVz4ggzt65Q4hwWJiDmAnNec0udfl4ljaJqmrUxhYIAyxoqLTqEwYMCs4jeeM5Z8PSnObVn0nqII9Slih0rgxk5QpEUM4ZUWXTVJVs7xtbmVRHPNPGKUJyiiqGDVNTOkbhpowVjk0pZarq8UhmsPuDZI3p6EzzVUkTLEAQuUYnlbz1aeLGCJYZspn6r6bSeWY+KOaRYJI6anqPHwxyU7JTHIU1EgjvllPK00Ys2SiUqbLduD9Xu7UdVFRzTRHSxhqI5spopJo4hD1wERyimefNco3HccNJVV8ak9ooaVUhAIF1a0geTcCxkY42GIFgAUkg8TSZFtaG5kW/4l7gdtjdF3JmA24vBIGPcp2cf3fh+0LqfY/RdiAPieNGijNXOTbovgPmWAP8A4+JXvx49qvwNZqCdTThtSKQWxZHWVcGFr9LNvvl34tXrFzeeNJFpa1MaGupM4NBsFQaE+aKmbFopi41M3YAcUvNI62bl9fymSrh8E9aI8oOYVUllqqeaklnn8uJXeqDrkRTR6lOyjKeR6AFYp+V1sEVYNSGKikrYoZYCyOwipKuiCGei8UdEyTu8awpqRUg5ZzQoaeppqqhNTEojraH9c1KSd5ViiRhTSPGIsp4pFp1kptTUj4pz4aGtxnRGuWYGStCVassbyyJUtGUM4ZNDws9kOrDNmstWaKZo6vnjUST1tJPCKOim66JGqNNJXeXTpjHUGdlpklhL5+bHxyflsqUsC1T1LyPTwxzx3UKV5rA9VOtRHeuId4leNAPVhCrk+DmrOV1vMZuYRlakDwyYBdKWCqmnkRNMyM0TSmqrLQZqsswYxij8aoMHL2HKqerp5pqeu1amqkpIo6iLSgp5QSSryUshXKOEzsLGLhKejieTl1RyoQokdPrxUj08nMB4eaSCTOOPTZJKeITSR6tsHl7zc1qKKro/G0XMKcRCTSaI0YkWVGSSBhIZHdDK+pg80SmPdwzO3L66ninr0amnrXpdcRVOtLKmK1jaEQiOBWSaZWbQQgRNjEy1dBymLXaOSVK+uXOJAYxLeK8kSJUOodljEeEWWJZ12RZuWr4rKcyTS11VI84l1JZ8osZkW2FrasidU8EmaCPcz6c3iapZqsT0003XC6s+pD5SrFi7Eui2ZFObhQ7aka8toZf1jFmNOvUuE7vVB3RU31J5DGul9mj+WThnwwm5fRLrOFieppEEjSRkRyqmQfJjaxYGWVQSJBgxnZ1o6JOW19SSlOxlLRwUUIISrkgyjv4iojAiFKgJeRLeptSrqwp5hLBBNVs8zCQSyS09yjKY59XKcT1ANOvly9I2d1V6msm1KuFZpbTJaGWFvCSLHRKakx4rT1EwwwUyFAsjdoQebc6pnraiSLOioGJm8OIHEirJMiyF0k1Dapmvoqb3szPxHztyElIbOesaSWOnZ2bUihE3h6eJNdGj6SrpqEufdEHL4bTAYvNPYxoL4dEUeK52iQh1Zohs6DPsZJ8JGlKyska6dMT6kbSudci9xLUGVz3vxt9LTIfC1FiVmj6ev4uoIDn2y2ksdnHGJaOa213CPtuLiRZEyVPVcmQuFbqOwMr1dYxjjO1NEAlw1rZbG6ghgD33sdwGOnDGsa/Id/mx7s3za5+lWdBmhDRyjpliZTdXilW0kbqd1ZGBB3HFN9YTPzPlrVKTS+aIOYl8Yox+uKp1JI9GGSCWeNzrIodneQ8VU3LuaVkFakNM5pKoKain8BVNPDNRSqySGYxui1Jhlu0VMXLSSiO8j1FBCsvN5Zqaolpqn6uVZIY9WCqqKR4/BrXSx08kEApzJKrh5sFcvAJRNzWpiiqV8AKR1MT+IYzrDPSTvqB9OokKtKiRRxhxGNBwsg5aOa+GranwdQ3Lh5zVudLqirqmLxDpNEHlkvHIVSpjkNQClzybmPLZYHmqKioEkb8vk8UkcdPPDjaTyvB1SxQydJSYM1MlNAVWaR6mA8vrGWolqfDR0ZwiDmubTmyxY4JUJ4yQPHNJHVSKIJyhkBg5kwqZBPHJUwyyLJy+oqmiopKQrUu5jEUsHhUlQpE7y2mljIdpIZJqlKmnFFHy4LX6rpUSinWVw4E4iSWXw8skQMcCU8cSgyLM7StjXycjpJXkPLKiYLJLUA1CxrF4daZJGjevljiq5ZY104ikajRqGu3GMMa/qt9SOL0v0m4k9TYTlQHaVXjgKYOpC5vlH4XxQhlqZ2Yh46eKRRJFT07yIkaQwOXxwZVyVLtd2tW18boKmukHiUe02pGMEC5W1Ol5jYqs6/dZpzbiWqmqV5fHU1FHCZqaSfUVTVPTobSdEqOrBusIizO0jS3SMOKieunq5Wh01eQKwjVyjOIo1UO7yoxaVdI2ljhbTjh9XM62KVNdSsBdUEgC0+TMzaQnjjK1DzJ0mLrMjsxdWzfzConSCJkiZA+NmlaPoWo9UNOcHXKRMosclO0VckgdRMqRPVBY4kiCtTZ54rE0ijORESQF9ONg4ZSHFNDA4s7frk8YjWOO85hNNllUSSRiYYyDQVlQZk5lFXxk8tbibhZTanDWC5LSraDOw9ZVnPfK/GMlPCwAsPLXp/sEC6f3SOM+XS6kN7minO3tfTkJ2J+Jxb4yN240ZQ9HUDvDUdIvt6ZDiDf7uQQt9zPvxdiAPjxoUUbVc/wj9I9rs/YAHZj1Y/eA4z5lOcT/AKrAcU/KR+7/ADG6+648WihjTa2yi9vm3qPc9yeNRAaWcbrUUp0ZA3xOPTJ/fU/K3H63F9YUw/1mlW1Si/GWn+/YD+rLXPU7DjOnnST4re0in4Mh6tjt2tcG17cFppAo/wAfgB8SflwU5fBpw7frUuym974juCtt+lu/pve2pUfrU7ep5epd/YKb3tewLX+IC8YyU0DAbDy1utrgYkAFbXNrEWvtwJEqZuZ04BVqCvqphcF9W8VX1kSpL5kT1UVVg+648RNzDmNZBWpBJG0NfFDoFISKiM0ssep4mWSSPTlfKSdombTp8ysXFBzPk8viYDLq1Ud6bCm5fURQ01TNSyxJfTDCjaSQRSmDTMkqRxSOi1YpKmnhr+Vcxeqh0VmqaLmU80XaVpFizGrXLFNUQL+trAGljqI6thFRqUlhMymop451kYacN5mTxUtJHCeoiRoNpocKjZ9SN2i5fK0CVkUEMlHrM08c0aRNFBMKiSJCJVjSXNF0pdScqq4XY1v1V+qczme3N6IhxgaSLw7abTk+JpHjLs0FQyGWKUOhacFJKWDl87VWq0NLT1PK6iGmnpq9IIcEiaMNTLKqxQRodAQvJV3ap0+k0zQxvVUieVJFJa0sZfTAppdcQ1Ly1CKFhXJY4il5EPDwRww8no6hkD00McVRXVsBmMLU0kjLhHET0qiCbUV7ne8oCM3h7STDShxbLwwyzbG7shhk6w0hVnYF178ZX10E1E0OLY2ll5pA6WwudsI3IWW676rRq9xBFLVyRSTVAkeanVfE+BkjZZqZ3ctJBd4+rTUszL5mnd3arp4blVpGeniaQ5+Hwkne9QwXVfVnqUyjuZkhMlwypLw3OgsRrxE88qzLJHjFptJDHpq+Qnp479epfVhCybxjSgHPNeEYf6OfmSyQ0qlB9xpsYIdrWkKiPI3kkTvxiwsf8QdwQRsykbqwuGG4JH03JsPnwKenTxFUrDTZAx02994yCRYm8d7NtkAOoX8M5A3sHjJ7eyZ37bbD5cCmUaFZ6ZllBRpJPllv2sRG2DfBW9R3+kyTyLGijcsQOGl5dSyWx82QLp6z72YhiFWwHrcI7lha694ZayilljW2qqdakWN/sXkaO22IYkX9T24ApJFIVbCLs6qNvSdyBa2S5A/iP/skjq2TB1IxP5e3vkO4xu3HLOWGjq/q7mnMKWOEcwhkigZZZfKnhmeN3WoKR6kcsKNGdmYSqmJ1hCsGE9HElYoYVcUkGT1EMVPFK3hmwfUhsJGniVSGu8Ua8y06qrqZuVzyjRW1N+vQvIZG1Ki7MlU9TNFpEJHLGTHos+60tVU407alOEaOwmp6qKQny5GEpjjjAp42NQNOxWZw4vqGbDTqoKNYE1cglQlPlJNHIIiZ9Zr0+S1EBGopCZKxvX1dPWLFS8wqElR4GT6riqMRFHE8h1ZI5pF0Xlzp6eMVCRo0rlTxy9Wo4oqRZ6utkji0y8k6QgiE5yrjUSa0ef2ixmMNHe5woObNDK8kRXwzs0cs1jOYcAkd5OlWzCJ1kssTsgtxR1NVVKK8ZvFCKapZYUqWVooJ5oC7eOkOUEysmCxmbTICLxRLzHl/iJpB4uk5dTzKaWCJI4l8RWz6oBTV02DKh3lmbQZk1AaGoqlfn0tZDBBQGDVeziommkdp4JuhUmASogVUuwYo2mQsU80lLXVw5eKejpIomjmqHz8I82IcFI/CyRFF0lhKKbqmTnjldMyx0kUyxKKSOeKfOmGt1GYOdH7gqYcPNSXCOpkfhaapp4qmlZEtHIgK2sMWHbE/BlxYe1uNXkLCtohdn5LXyNZbnORqGozQxO9rDdWO2oaj08GGo8RQ1KthNR1kTiWFu4Gqi4OliPMYQE7nRVbE6dMr1Et8QFUhS3yYjq/NMvlfe2dfMYYjv4aE9X5O3b/EfsDjGCJU+JHqP9pu5/j+X0efH1gWWVDhKv8AeHcfsvkn7PBZn+saBN2y2ngjHf3ZrD4pqIB/q6ergPqSJcXsYXf+cIkX8t9/kduNHlcDTSHYvICgTt3TaS9mDWbTFiCZF4FTzWd55r3EQby4/kLbL/c67bGVuAkaqijsqiw/l9BljvS1N8hPBt1bjJ02Vjv6umT4OOP9IIKylvYVUWzp3+0v29gM8l+NRfbjMVFunLFo3DW+XSQx+AQtfuLjg0/JKbNEfCprpzpUlJdcgZZLFixGJEUaNKVdXEbplZausb645oMW8TURgUtM+GJ8FSbqvuVllMkgJLRaOTLx+jr1yQTJJzN45EqGsst+X1qxKRfzAssgfTIZH3RgVbEtoCXksdXO1JRT0bxV0FPzijmeKkTmFHHNJhSV9HJFSS3VlYwwpjJm8vEMlK3LCtbTtBWhY0QTyacsCcwWcpTs8GtTxQ7x3GlUo+DhI2rKaOBNdYXbwlXQKy1Co4adlanjWF7RgRo8cjayBCcmuoiq6hEgllfXpA2pV+EazKmCu4RmcRJIsd42EMjQxLcQ8VvLqigeMtUieqcyvKJlknLLohh4hUujxmKTFoqbUzDxpHLxHKtOs/M6pkFJS4pMwqMZPMlcB54xFGoLTMNRFUizqWTjltS9LUulM/MKuqpdeJf1iTRqQ2nGmmdOWQ08mCRGOQqyRkLJbmL8xj8R9bOjwRSQS1LA51AamQIS+EOpThJehbzXyWVYVUQiZ6laWmo+VqmmVSOSNZp6nyyi/ZXgaMFxL0dcl2a09ZS8rhk5g0Jc19VoxSHGUaYgT+vDCUGPRMrLhHAEksvFTX1VK8FDzAXlimeTxAnpHUo6tStrOUHRY2xdEtKHYWdW5fBJpF6gB411pCkUliDlnEY9XLqLyASM32rKi0cgvZ6WBhfY7xKd/n9B5pDEPrCkFtQf1kHukv4hFfUVu6qHF7HheeRcrasojC0hSCSnes0GS4qYqcF6gog6300vhfVwXrUyUsonRReSwZZIbtiBPEwDR77BuqJjtHI/03JsOPD06tUTOdMKn4vws1jj8OzNf7vDO2jT6jvIUyZypck9luvf4N87X24eaaAT0zgrI0DZBFBuHclQ6kbm+GnZrMwIDcXp5QxtkYzYSKvxtfdf2lJXfv8ATcm3H1bTRSVtXU+UlJArPJJljdegMVGLhnO5RPMYCMFhy6neCKA81nFLTxQzLPIJ6h7JFKyqVhIB6RC8mnZrytYcRct5bCtPRU11jjW92P35ZWN2klkbqeRiST8rD6P0foisxnb6wqaaWCV4WpZoYEiScyRzQ4/0g6YdsGmEa+rHitrFhNNyyrmefOt2ilq6KRKmepq44o2ieSaSGZ5VJqbDB7WMSTSxTtzWn+pqBqjlsylYhWxho5ZKeGlhpqaGamvMGULHCc6iR/DwKUKhpYIYZkjjr6Vbm0cQfRdNWyGVpTMuqk0XVHKunGzbcGgo6qq5dzGXlyVEcFRNI8cMLdUWjBVZ0zYvGFkVFHU2pGYlvjT12qRX0kcdPVJLPIfFmEqtRTlJmk2fOVo2nijwkdb6kUhAaflnLOiLVRKqokEhJibFys5ErwplSqHU7HVXLFBGOJ/rMY0HLqSGrMSNlV1aFDdJmV7pD4kSOl/UumeuIYcRRUPIgNWaFaAyQh46cTwDwvYzx4RtIzmnzVhDdlEZxvV01VEI6ipeaOVFZVL1UJCpUJLJM0DYRTyBRNi5EcWczSrtyyGjaBFNNJqOcp5UZ/NMQIjNpXyYhegyYaTIE1Hk/RyGR6Woipq4uzgacTNUzxEOcJJHSos82UjYnPF3mZbKZtNI1NRy6TTn0ZotGTEpGoZo1fAgNPJIFBDoWVbZ25WxvLKtFDEY0vs0A0GDM3azRkG2W4NgRwHtEIu2iV2I/t+vL4H0/se3HN1hJWZKKoYxn1LaF+oHsRf373tcDbjk7qQf9H0tiuQ3Eaj729wRv7X9O1uPFyBqHmwbUTm1EAtQ0lgA1WmyVew3Zik57a+N1N+bU4qqUnGLmvLwNF++CVEJWMQTvbsdIHfBZd5OPKDyE+2FrfnmVG3va/7+NSokalpD2jUEPKp/OxxttfZGBtg/GEEYXaxb75Hzb4fIWUew+nWgJpKi+epD6Xf8Uke3VffOMxyX7ueFg5nFrxttFVRd227ZWAv+xKFf/eScZjU+JVktiB3Zmy07AdR6+38OBWV0/wBQ8jZVZZ5B+vViSKf6NTtYxDdSssoW5vjFUpvwaH9HqbwseKpLXTebXVWN95JWube6jZUudOKMcfo7DJNNIf8A1DRVAzLOF8LDVVMndunNYsR/GxtxI6G8ckjyGB+pBmxYge69/ukfEg8BZP1aX8Mh6Cf2ZPT/AM2J4hqqWZ9PlHLHPMYYIneWSn5lrhLNGCzKpomLxBZQ91vFJGJtOfkdxFPNFXP42qoZqdylZO00E1O0gjxan00RHpnoQyVfXpGyyRcrqZqiSiahMdFLEq661s1LANctI9Q8MwdpzSJ41hpLE2xFjDy/mwad5xkWk82RoaOriZCYliWMy+XElTE08MskGMUUh2vDzERTvWpTRqXgWSppqKnLrnOmY8oSR4zqssfSNM9EcUucFRFH4yKpqJaivijmhjanuERqeZmfF2WqTPLUjVEUxqsgPTQ00bUNDRLHoXyj06jVSyrTRgHTfVgkleUkssZ922Xmtf0VEEdJT0/hLZSCnoomqWmaSyi7rVyFQxKIBZ1DlI+BOuayVM+UVO7NG0kGOnRHFrWwQosqSFlslo2UNg9HWrrfWEeppwxt/SHkY3CgwxCZz5sQhYKgR5z0eZJxNzDKP6xlikSJaqnhio6TNI8USwxLylodTUkkskcuCLJ08V8lTJNNDWUflytlMkckk01O5j1ElVmigGckVzuZmY5LcryipelpaenDweIiE009RBHGka0wE8crlmdmylgSdMkZFxVS4rKyDl9TVcm8XOxaNAZaYs+ZOkrNIFAYGUWKIbnPZuBPTyiRPl3Tvsy90P52+W3HM41F8+W1G2/7O38+OWRSqJKbwNGU0xaRA8CuW3sHBLXsd9/V7cakEgdff4qbXxZe6n5HippKlBLBNGVkRuxHf9xBFwRuDvxzCCikp4W5ZNg8tS0yIX1HEeOnBKbkR57rsCD78JR85pmoKiwVKg2agqiNs4KkdC3AyZHI09wSp6B/n37fx+nKV1X8yB+78/gO59uNPlVJejWRS9dO4hpOghwNQh2v72jjkkOODJFkGJoeemGppuT08nM5kjN6KdY41MGAcIXRZqhA5ZC/Q0b7b8GWb8o07RxJ91VHb8z78enjkCOrBRUcxrNT2VaPlFaGFvf+kg7b9Pz4uN/48LR00U3MOYyhjDy6ktJKbbFpz6aWNfdpyGsQVRxx+lNRXw1VHzOOs5PH4lC7GliSdCyR0iVCU7tRrUUsys8zNThwxs7ay1ZSKnrXFTLE6mdoxjKLajxhmplaHKCapi8NLJIpgjtIt5Fgh03aKfmEzY0hkqqqnlhmCQ1MNUEcCnjmVeioEoMrNh5aIrU/i0znp6aVDU6Bhp8ahXjqFliXCWTJxC0xBFlizByifiSmpKFYa9YPDxNpvU1QpxT0yR28yGR6ZH108TUsqU8ZWFo7tjw/MpCDPSQF6yjVCxEsCCSuEKyR2FRH4jKE5GSo8uWbU8sLAnMaqOc1vhHmp5mk1KGKomoG0utfDwtFClQI5FZCxyBQ+XxPRcvWMeKw5XGIZtOQysJKe3kxmJMIFM2rGjJjEAWI6koeXh2qJa2ZINbWmJGSZ3FydDONGDDPTV0hUB3VypenrpqZwkUiKloy/VHUYnomZFfEKJGxKSbSK4kj4qGq5niauqlipqpsHhUR+c8hiip6Z2jxgaGURRxa0q6Uq5kMYOWcnE4poF0/FOVhldclIKrGzmBMkD6Ucw98EA2J0y88zEBjkWPVt6jciMEW6rJ7DcW4pqYy4TQPNrJHuuq8zyHO+z9Dp3y48TTOOQ842HiIF/UKsi/TV03oGRsGcbn1NqtZeHh5ry6aOZ42EFRSmKWhrLqNtR2QKCL5KhaWLpLIhI4pLMWMQeF/2SkjWXv2EZTEeykDjOCRo2H3h7/+R8jcceHqRjKylBKg8tmIsMh3VmPwut/wjj9KaYiwTmFPP37+IgP+AjB/vfLhqargiqad/XFMgkQ7EXs3ZhfpYdS91IO/Dz/o7PrQ7s3J66Qm2w2oqljdT8EmYL+KVztxJDVxVNFUxMVlp6iFw6MBexCgn8rqpP4bcLRcopJqyqk9KqtrKb9b3sY06W65dKK4xMytYceL/Sep+sawquPJqZwaSL4rUyYjU3JzC6aOtgyTEFmWFMaWljAWGlpgI4UUABRZbZWA29h7Acc8qMjnB+i0USG/ZaiurC4/f4eO34cT2y333/nx7245RM4ZhBHzFplFmbSr6ZqNcY8lvvHJn1Rm2OL39KVT6v6O8nZMmralV+tqu+6jltN1CMFbDXbI/fjwF+Ho+Q0/gUb7eqc58xrGHeSpqCbgsdyiWA9rduKqtpjDVzy1DUFZSSvEKiVno9VFjViJZI56Uv4h0N3kSniJMuDxyxxyU84rac0/MoauIvUMgVYfH1kqKZzHST08Y1Fil+xZhAgDtBT0XMgJZpoap6LmFPNjBOqqJNJQ0QhXFBYMcGDRRSYuM1erFKsru7VNZFVUerWM2sXaOWpp4vMhBcm11NEW1MXswVuWV9HI2dMtVNUSCEySxLTqFho6qRLVUbQ00qySERFZCjWkhs78QJKYZmVGkpmbTi8TLTTPHVxPIsM7SyLBBSiRFMurGJfSyZKJXptMQLIDWXmTzljhZWqI6iTJmiVnhdxptIGWYSSSIQKPkvL60VFWlVNXSkJ/QTH5dRDJJTTQvjJZ49LzJChiUr1G7VaVMUNRQjJIsRNBqtVXoRLC0k3WsMzMWRZBbCQx6UY4enlijWKYQjEWkOKx2nDyOoyFS+bb42EjL8+G1IF0etrWS1ySxt7KrNckNa5bLvsTLOi0qsQsexV2v7qjWCqQcr+9rKDseFWCFYlw323JHu5IyfdmOTX736fvVqowCrVgud2tnTUp6RuT3J9gbX2vwQCcu9z3FjvsLi/7PuOKnldVHnSvE5pZntnDUrvFJHfcDK9/3pezMprqvlyxvBT1NRTVNHUyNTvUtGcgKclcFkSMhVeQpfIXOIPElJIrU1bFcT0VWmlUx7H7h+0Qi9nS6svyPESrFH9ot2xAPq9v38fpQY//AKnl6spGzfqhP57X77e/GIOL/gb/APyfvf4/L6PrSKO1VAjrJOuzmAo4XI7FjFNp4HdkDn7vpoGSNl5zzymWq5hVzG9SqEXhgBu2KRxuoVbjqyZxn6S3fI3JO5N+5JNzc8Hbj9JlxKCDknKqfLsHL1j1P8bVGNr7hb23227/AC779gB7nh6PldM3MKxPtAr6dJRXUlW5hV+iH28hcqhxcWj2bh//AFS8dWlBTHmNQsRZ4KhUtFSUkQdYrQ65C4BAmnDJjdDnwZpjY26UXpjjQbBI19lAHGQNr+47/H/P/fiRGJemL00hpRUSUucyQx6U0eP9cqhesXD7DJCuAq4eYST8vrZ3SSEsuvBVYmGfwdfJUzi8aSrI1O51JP1giMo0StINKjQzmZkif+lmLUkd5Iql02iM6THCZZ3hqCYmlUBkV6CTlcdShaokiNKstRpR0WK68jvIFVY44lUpKvoRsI43Z5DxWUXLgJ4aqVWWcxiVWoJ3L1WLRdJeBpn9Uccnh2jaDVjiGrPW1skc/LeYtG/h0iePmHLp6icxLU0QtLIGimkvLCWjUPcl3GOrzSqSTRaqxNHSKSjmqUTNGYVHUjGJqbUNpIgpLS9RfBpKI0Zq5IQtWzrr2mieWOGdZ2t52m6kvgFMjbhthw09Repld8mlNg2o2/WAPc33VcO9u3CRSw5h2AuJDYfkVBJPb5g/PbiKoq1Oo93EBb0Gw01lG5yJOVgcRj133Xh9RFzewYj3CgA3aS+Ngp9IDDaz9n4GCCotY56nQ63Ydmuc7FGPV8VFguBqOX1B05J4oamIt0vP6o5gP2lEabAbrme3HpUWH8r+prk/H3v/AC4JVi2P4fa3yt+ftv8Ad345kzklvrqsYknfLSpTfL4nv3vfhYeZwZMgPh+YQNo11IbdLxTJ1Eqd7G6nclHbg1UiDnvLY+pOYUmKVEIDWAr4CyrcDG80cgUnZwGIHHOpZOiWteGpRdr6cINPbZm6rNE3STbI7WQnjuFP5jIfzvv3/hvwBKGqI7gXsdQd+zHZux2Ylj+IDiseF8lxxNri3WnSwNj/AB4oO1hyqiK2HsUP+Rtxtc2+P/jge1/89uOeUk0c8kNcaCANSIskrzUKmFolDlOh5WYdFyZIVsWB4Sq55LLyXljDKLlsUg+vOYK42FTJE36hCQWDwwnW9pZgNuBRcsp4eW8tQWFLSgJn+3MwAMjmwyve+9y3FaMTgvLOXjL2DGu5k1u3wDbXPqv7LwSF79uLtiNiSb2sBuzX9gALknYAXPbiOoiXVjcPUbkpiGlaVAxTN0eFJFjb0xlVTYtCLre0bIGQFrBjLfI5RrkLuSSFuhRi6LqYNZ4c5JEaaGUwLvnLTyIUY2s6dSAZK6llBW7Dp4PiZpELxCnSjz04ke51JYp0ljS8gKgq8YyeMWu7ZNNy+JeqilaHTUL00wf9WkaUFmlzhiVbxxvpOA2WcQsGM9LFSI9MofGRaiPUmkj1YWp6ciBDMiuNW7JIqq+IiA4epqZg9lKx6j4pEhJ2hVelPc4x7XXq+BBhkULnd0TABj82Hx+Ck7fh4hiWCNT2IiObk2t8yMxbe7Hfp24+sayJBfalpiqviA32s2oL6hP2dnUAdxdseIUS7SZZlfjkDEwPSbkHcr8EtkrEB5DIX2sLZkajG4skYfqW1i0Zsm5k73YEoQjSMBZdNVj+8QGxW0arkScMx1NtvYM1fNR+EpYmWpWFWYzNJIylVjeErGF3Y31MmFshc8JB+klOjwykLBzukzko5e4tOFtpPcW2RNrXiCDULNTsjrLA2nKhVkcMuzgr0WPe6C3w4/SNGY9PP6hU2G36tTfIXHp+fz9+Olx8gVI/ibnf54/uHB6Ulp5Lx1FOWBWaJlsxIYAdiQL77WIxO9fR/o/Fk1MXqocZEWMUjlbKXlcIy+Zp4M3mAGwI4FDzajflvMBYYT/0ee5AyglyZGH79M32kY9um0dtiW2/gPb4fD8jxWbFf1jH+1aJDv8AvF9tr9rcUORu0dBTRsSLdgxS3tbSZO1/he9+D7hVLHsqqoF2ZmPpVRuWNgB78VEX6M0RrpYkAk5nlFFQUzOSpWCoqGSOpqVHbA6cZ6xqkAcc55vzSFJavk7CmoYp5LkcyeRxK+nvqaQIbO9gZM1BPUrzVDl5JNyf+w+AHsPbj4D345qxVVgQcqp0fY5tp1dY22+6isAPyx98gFaeQqHfTiABeWeU9oqeFAZJpTsAkandlzKhr8T+Lql5HmvlcpaI1NdOlrhuZTRHToUbdxTjIhQmv5iAnlEMVwdGlE33DtCHEn3wB+FwuMlpVZdQWKFWy03OMrpmEIH2SSLMC4tctkL7xsHsluJsZC0i/ZsO8fxUAsxxYEBld2Nh2zOPFp4s3Vv660YXH2C36vc3P52U8VBjRGhksJIJNVYzhlYrKhEobcsti1iFa11XFJI6iSgkixp56CoMUdOaZ26pVqT01ElOTJINSenkKZ6aq26s3L6SR9E5zTxrKyR+56rW/cbfv4KMWQqmzhLIPa+d1GV8Nr2a+xe28c+OurBi/V6wDiI2yQCIklWyt2yxZnVRw0b9JAC6Zxt0FwT74Hc7L8RiNwS7X62J22x+7drEgZHDb3upUsQnGpfePE4KFbFBcXKDqdXB7ZDUXYB7YiHAGWnRxkqnIZNulwWEhsTdgQyqq2AHUOCTiFno2IS3UuhJAN2ub312/IWW5xFpIJUSenlUrLTzrqQyA/iQ7X2BBFiCBvxPX/ovPIYlzmqeSVN6hAt8nejzcGy9WW+sVt1OcUPMqKpk66+WOrj7BPFlMZYl9wTCkBSLI2xt6jv9HOF3/o1EPcEBZq+NerY3ATY+r5+/BpOaU4r6b+r1T51O2IXOCotqo1h+O5PvjtwZeWNLz7lAtekJ/wBK0MY+7FcNqIuR+yRh7rCD18S0UIlBOcjpNHi8bxxMGbIEpvsgW5J3O2BvSCn8TU1j08EacupaaSWpMqxoDGXxWEdZIL5FQvVZrY8LN+lE+inltF+jXLZxcsCWV+aVi7yX74Lig7RgHbhIIYY6ahjAENHTKIqaML+z0h3+Zv8AkOOcSo6HU5qsTYA9EkHLqNZPfcaqupJ3z9+/Fzd/z7fy/wDx8hwzMsYUXZmktZQBuSz+lQO+4A45nRcmSjmpqmfVM9ZqrR0lPSReF8bI8UiMqyRhGPqeV9NEXIheDURSScw5qy4y85q0AdR95OWUhvHy2HsLpeocDrkHFXOOp46eeUZE9TrGzDI3B3Pc3B97+/CKiyHBCOsRtKxysq/tIzKrqlmAXpKDp1FJeUjSH3DlGXG8hRsGEXd7BdneMBUDleBnKU3SQCTH7MfdcYRutk9T4vbqbJha0jU7qcSIk9Ooe1gpUWcYlVuMmuGJyN+IUka5dQShNjY3A2yAB2v+M/KxvopCki2AvmLg2+617Xttcdt7HLh6cRyrOSHjgKARoS3sisyy+3rcsMgbODv4adIyiF2YFYYTqNk2aRIPsy3UXYlu9hbbiNpn2ddWPHWEeL6jY7r14oIZLt9mOqwUFeEqRYiWIHq6sGAXruocKTEbLuVZrAXyyDIruRKqISEK2QAHK5KnpJKstwQXFs2UKyywC2AF0H9ZGQvqBvZxgMX6thZvbjJQRlj8D7i2PbEbEi4HUbgZHelYtZjFUQqMtiWWN7C43ZVg7D2ya3c/QHXupuO/8Db2PY/Ebcc+MlTNQCkqklp3hVXaOepynDWtuqAFBjg2/cAcKvPEPMOVEhYOfUilm6j0rW06jJCBs7erINbWJ2SenlSaGVco5Y2Do6/EMNvl8jsd+OcRgbNRUkn5Wqq3/Ey3+jJGKN8VNv3flt27cTc3gQQ1xRkr447BJUkjkVKsr7PqKImb7+YzuwzejaCPDnfN6SOrrKuRQZaSnnyMNNAPuHC2oLg5XZtwq8ZHrYm5d+pifjc+/wA/o5zt0n9IuZfD1AQbfP1bHt3+PCvUObuwjihjUy1E8jGwjghS8kr/ACUbd2IG/Eg57PLyuFxaHklFJE1bIrWaObmlSVligAsD4OJWYffc3FuZQEDWk5tPDLOP6+GgCxwBSQDpiSSdrdi53vgluKzWvpvFonEXa85EK49+rN1t7X7kDfhXZYUQ/a4hZWe6iI5SYWU6TNkVZpLG4XFkPEgaONJo4pWXUkzXF8LFI9tkYJgo6UcDzGUG+qpj8xHku/URYN5bdF8lETHFlUBgy+Xmx4dVp7NPGLLdhqNp2J9JsVAxIVpTmoQpEzLGJKeogJt079dze5Iksb3F/f4Hde4kKzRqpyGnJv8AkVP8PVwZp+uJVIVYhhhYdbOQtyvSrekJkAHVr7wxQUyfV8s8SPVrfKJQ5+xjGLXRM7PZwezY8WVHkEZt2KIysMSO6tuqjFtwxxC5dzHuUW3SA/fO21iXXb2K9Q2dTcAnSp1uEjuz21JVvkVsH3Ngh6XK7WWP1IjKspUsb3CkFeo7Xso/smwx+Ha/DU4gLvGcUa6quC9KOzEbZYyG491CD1CyTIRHNRyeOp5FjZojJhIDTypqZFXDnOSwsrFrR4b2XyapFBmpJPtE+LRntPFcG0sdx+LFtvo/SGP7rrQykftASxg/wHsbfv4YCxVxi6MA6Ov4XU7EHt8bEi+54nr/ANEZvA1DBpJ+SyebR1ZU3vTBrCOYoSFS4OwCMEWxmPMLRSVsBo7EaYjlhfVVeo3Gb6oUMxYGRYjcrt9Ev/Ddb+9iVuPyNhwLgiyxhR2GIjT0j2BN222uTufou7BEG7O3pRR6mb9lRuflxW8s5VDCYp62p5g1XV5eH5VSzNeV2VccrN1RrleWS4EXU2LzUjyVvNJVMVTzurVfEun+yoolAjoqf8KxgObAk3vxc7k9ydyeA67pLX82ljYNkHRuZVIRw2+zBbj5cEkgAC5J2AA7kn2A4hpY6jSgppYqyWZQza8lM+qKcewjVVMzSkSBmVFUbFuGXOW7oqgBWVcWxtqXklsoHpEOCjOyZZ6fGjJIegvLIOkmLTlyjUyOUj3XrJtidLY5GwyzXTkIzmuFFtsfLDWljMa2cLi8Qk0wuV7oIWaRlaNZEYW1iOiHGwtMOpUOI3F1kmtZ+BNJEYS/pQMvXIApv0yOtrMGyBUqrBdzjfEs8QN7iO5O47WuAO4Deyi+3twUjbX1S187v1Ze1vuKT1G4jXIWaxtxTPALGKXUljBjIKKC9heQRQI2AEnq6OtB8ZrDGyDHIWu9iAVKm/RYX7Yyb5bbGJx0wrZR1LGOlPtJceo9Q+7sMzbHbgBpMwHiuOy6eBJ7NcoX6VD3Ud3V+o8CX0qAGjhNxKWW43+9f4Bek77pYOSFjNktdiOyC12bL1AL1KwuTgtzZ+FUEKCURUvucyqq1mX26muDl7Ne9kWoiHokEkcsBZGgPa6lBlGRZT0izgsJNQC3GhzokYXtzBYjb5CtgjDGJrYjXiBgc7uKf35x4aRJo5eXwkNGwZFaCpfIZDZ81qIztsoX4sQOP8/5HFbT+JWkZqbxk8oh1AHW1OCsYMVzLIokc5XDF2743ROcoeY8qsqQc7pUvj7BK6Mkurdxdt+wElQ+VlmppY54X9MkbBlPv3+NiLg2I9wOLH0k2YfIuoPz9+Co3CdA2tsnRa3ytbjUnfEE4ooBeWZ/aKCJQZJpWuLRxqze/pBIl8ZVpyGCaJGp+V4eJ5lVm2Q8eY5Y0o4WJXyCztdfM6gE4ePEJNXVk7VTAqzOKSRqeOMOhtpAqzY73Ylr2NvoLE2A3JPYAflv/Djl6tUxGRVqfJRg8xLVtUw8tTdbj7z4p7swG/GCDSpxlluTGRlYZ9hOy2va2mDf1EKwoyrMXMjh3Y7uNGTIKN7Mw9OIvl23PCyPAQklxkcRqjYSRJdt2BjWw6b9fSGkJQxAMac+uQtd1jVlQpjqKzSBulM36LkiyLGGkiM+VL1KRBJYGzv8XBcsxTPVW4ybUfALIY5VjltHumqVxjykJ1RaRi9z1mRUDLhNePaO0Dhc7ayqrnpBXSBbK7ewGNhl2zORNhUiy7/Zr6h37kbW27fev+HYv4phGjFL1JlbRZgoukeHmVEnQbXQygdREgF+BVUUMVPyiFv1iSeQmrroxkcVS4exILIfLVPx2DLwwkvrOyZd1vZBpohJsXUHbdpG7Hr9QBjYFjkA6WD9j/Z1B07OQ66YIXhpJXL6m2naw6pMlVgxt0lja5NrKVxC74qyLfJd9vivp3vvY/EfkbrKoOGmwT05Z5Y2AsrE7SZbKCznJX2y4p5kUBlcGC+ox3uDGST07sradthqMA3UwsRcHYgi4I+B4eoo1CuEkyit3vveM97g74+4uvZyDHznl0a3idkmpzsjo+0kUmIGmWBujhRGxwfBD08Z0r2lChpqWSy1FPf2kTfb4SIWjb2b6OZofVJyUhfmV5kjH+QPDCysrqUeN1DxyIdisiHZlINrH4/M8NW/otKKWclWm5JUSHwNXa9/DMzgQtYmyNYD+reJVANTR1NBJRVdOG1IpbjTaPzDdWxkDkqowZbYksH7cFeS8uk1URGrKmuZYOWURc3dpZlkaSSxLCKCMCWVVvku7ca8Mjcy5tZlbnFUgUwK/qh5ZTbx0UHfcDVfI5u3GbsWZmuzNuSb7k/Hjln5Vn/96o+iXl9O/mVCGOeYdoYXFnCEbNM6kpsbRdRfqAjYnHThZr7euoa5u7t6rDfHsL+lbcBVUKo7BRYcQRfiDNsuTgh4sSmxXO56c7JexY2HCxPM0qvIc1Z85Ba3nw3m00OaK4bJHNvLJvjwsqq3UzCR9bGWJWW18Mn1EwkDR3jyvctjcjiQNPbUhantI+m8oQWRCF6wyXc5eY2KYMqSsFanTENPGqjQv5Vw6nVmnIS6LfFo8eljF3UJwFTSVOoHFStrFkxXJSGTovtiBkb3fLjTSRFue7NYfx//ADxJJS06VB1LfrzjoN7grHMMLD2tZvfEpuY4aaoFTWyqUPhnMhRnJUwJiMCLNvgSBvfT+8s2mcjGr9XaOSQXbBPuHcruB6R2yck9QCreGMXxLS3TN8fci6KCi3U5pZgRx0s3ZkyK3XIqHJHThdRYC7Bbgpx1v5Ud0vL94lVOWVhcquQJ9NpGU49Q4jZdCZSO7RnUwVOjBiz5m129IBJ+EgPAjCMjsLAlCdjuxBOxA2yb05WFyWHEU6emRAwv3F+6n9pTsw9iCPoq6CHy9fr7XRMVMp/5swoFu39nhZhqxMjHRrKY443JayfdaM/eppgyN2xu22lzgLA42SuiVvCTf8VOqSkmP4Wyhfukg9AlkgkWRW5VPYra2PiLqf73cfLf3+mKuCL40JNTTuFIeWDR8h5n9BMcl4g7dVmUEmw4ouTUsaxRU8MTVRUAPV1pQa1RMVJvk32a5EImI7j6Mvw7/wAN/a5/gDxyspPCiaBzBlvjUPLI88e/UzCYyCyg3t0Ai3GjRK0YBYEg7sOoXkZQdNbb6a3f4v8A1fErSEtKsd1ZdguI7BBtb29/cg77RoPuRov8FH+P0OrEnQhsyhmVWMvVZ2TdQmmpI3uDsu1+I4GlbtuhRmlbJVMaLUnLOXuyYRqhCLieoXLSZuzacgVTmOl4TpXB8sFwsfpj6EC6WSx3kBwGQXFdJSAzAZLIXi1HB6VDG0aWbJWiWW6GIWkkMWpnAhJ9QaPuyLm4HmRoojyL3yyxKSz5RwRrmY9mZ280+m6sLyWG5GIAybduAnlKD6RvITvazH2PzOwse3vpy1s1fUgAvqERxjIXsZFtcAnYdsWGTC27dFFJNUvqZ0ygYjbCMzg2dNiyxxRnrY3bFrmWOdhdTJgip0yMzFnXa/oe53Y7MxyCKeJFMTKwS/pzxbOwuVzsvp9AO34msOAWLKmRIwdMm3ZbEr3Dpubdu+ZK5DGyP6iFc+916muwyTPqcjcEdLFtjGxxVD6pdwrCxHlqGUt7AG1rWu7kHhsFyZxaSSTrZgL9O+ypuehQBub3O/EdVJSO3LapiRvsGLEBz96BnVfvAqfw/eGrTSBxtkOzpfsHX2v90+lu6sw340xbzEy+fRTKLf8AUb/lw0U0ayRtsyuLg8S1FF1xWJkicZELvtjbGRPzBYfku9LzihgFo5GE1OCAjiSMrNEuQvG+m9lEnuokiYqFPC1NJIHUgZp2lhcj7OZPUjjfY97XW4+gqe8i4J/ay1P/AIo3Ev5j/wCI+iWhp+uqqYZIy1+ilSQFDI53vJa+lEN79b4oOrGIFU/rKht5H+KodsU77Lte+79RGMa4j/H8+/8A5O1ye/E3zXH/AJyF/wC/0GOm3scZJz9nH8QvbUkH4Rt8T7cVT6upG4TN5MemQXl1HQuMotvMYbqGC3OR4ARgY1KVIv5lpgG92ZmWNBip6ibHNNPufVixDj0m2hkVLIVxv1r1Wb3ZtNgsRWQiWNhGfLtLksIOoZG7O7ZYO2k0agJ5YN2m4knZozsvSzZErisaYy9LXkxk6NNsfvKnW/D1Ekhu32lrrk53ce1iD0k7WOwI2PAtB5pA3Fjgo7b98SL2WwHufulpKyoMOgu80ksiqtxYDZCvYezAKw6bb5cST0UgeLAp4tmxVZN9sCosY+m+YRDYZ3vG5La4146h4xL61kZSHPUyjJXR8B6QQbL8OBM0al5sUC3uciStssQejbpByt2NiCTBHGzzJ1KoXojLOWjsW6SnfKRm/EhbE4qslXjJKLHTHVEpAHfIXc33+AP4rBvppknRWGm8TowVlKxyPHYjcHZR+fB5h+j7sOotJRbdt76N9nQf/TyBh+G5tan5rUFNRSlO5CaeAuIpi6G+DYAX6u17WXH6DxWU0ahlZ9onAKdGbg7m3psN/wAC/DjWg1aSQbiQNmhS+ySJcLUxb2KPd0CkrL8EgrQtJVt6Tf8AVakj/YSN6X+MEuMg7JqAZcU1z/Xqvx3kjnVRt8Sw/wAe3FRJI6pGhuzsQFUAC5JOwtxoUeSDIjMDz5QLekEeRH3u580rZl0fUZpZZfMCF1RL2/EcywyJO9/mbtc3Jpwv+yRv3uMj/M/Rva7OmN7d1Ofv8l/7e/AeQeHp2301YmWYftN04Rn5dTfl3CooVR2VRYDiSZCquZGVQ17PEES+JSSMhjKCpDNg2mt8e5kjYFGWcCYKplkkhXr6HxO7qdg7FRcqhC7m1NGQY0hcYgXm6B6MEXHSkxZrp0rJu6epru5V82nkw7xsZHhwVrMiZAnMNptI+SMuLOq6CXAiCiTI+qXbd7PIMkucjkeouAcbKGYymNsrZMm27e0R77ZBduxLdxcZK7u++WYO7G2123xW1rhuo5fkr0VPCopaV0q6mprmZV8o2ZmdTfEiTEIDlZj0rlcfUfKqRp1LLZ0GjBHgbhk3Cx/f65rDc7PlwkSxxQy2BaGK0pEhQB7zFbyy/wCzcqCcdgo24VmV3iDjVi1LTMjWviPSrY73ZcGst9wpCVPL8NCcZ5KLMTa1pb9eolsWD7ra3b/2NFldoKqpRr7euVplt8sZLX+IPv8AQGpxYV3hJWjXpyl8UsTf/qWOXxyN+FoOewmOO+FPWLvHp3xGbFmyUexHWq2yB9g8bK6MLqykFWB9wRsRw8e93yf5WEQv+/zBbb48GOVA6H2P+dv8jhmhVZYz3VrnGxJyYAXYgEnMdYKjEj0nSinnkSPFkp6h7tEVdbukls5FQK4W5yW7BQ1zwFqKuWqfoMk01lhR0G7JEqhWk3yMjjVbLcpdRx0DrIs8m92/if8AC3vsL8Tn/dP/ADUjiMDsI0A/LEcAWLyN6IkF3b/wPixsBxSyTspDypEYk7RrbNhl949LXIH5e3Fh2Gw/L6InByDvOR+WvIv/AGvxpSZgXDBo3KSIw7MjDsR/D4jhGDiSALhLLYmVkIwIIxbDpCZnriOAOmLCMzQxSb6htJEFWNVK4OsQCkkAbJJkuzN0XxK52JAIub2bf5na9tzvt337E6T22uFPTba/v+LYXPyF7W4CO+oUFnZbBV+Vhb0iw2H89uH1qdgsgK6TElxHdSm6LGI1JVcCwjKuMdtmbRgiwlX7OkoiWeRvYzzG5F+ruGazDy5BYiODwcVHWyGQzBvM1B7SBtznjvgWstiyixOm28cvTiQBfT7kp8AeokWN1O2xXZVgBnpiQKqH0rh+OL2WWP4nZvQdrFdajmWVRYON1eNiL4yI1mRvzFj7Ej6anmFDC0tNA2NSL3zDqJWvHtkqXFmU5RXJOx3zgJWQC8kL+tPY/wBpQ22Q/eFJtxyqUbYPFv8A2KgbfL7Qb8NDOiyRv3B/kQe4I9iN+Gekdqrl2+VO+7QX9197D3INrdxsOErSyqrasYHfqbpVf4xqt/i1yFt9JxA80NiLDaRlNmv922JAt+LgR6KHHu1rOx9yWHVc/nx0M8f/AFD+e/8A1cVBWRGGBUX6WJbYD3H/AFcBaeB7LGmc7i8UfSLjpvkw+Gw9/T3Nrs7Wzlfd3t8fgPgosBxSL/vmb/khlPBJNgNyT2A4YQnRgYEazA5y/wDCS4IQ/wC0b9w4oExx/VomI39TjNjv+JmLfv8Aoek5bIHnPRJUrukI+ETdnkPbNbrH7Xf0nHqY979yx+f5/HjRf5ZZfeY/52+Q4ErYtG4C299+1u/v2/mQNuJm02kQbYr2XK53YbnHuxPubAKH2jUCJDiY6qbGxZnbEMmY36cVZgEa46CsZ6RWeIaXrEqwlsEhfLLUaZLHTW3a4OxxaT2SkpqjxUrZa6QLeJX/AAiW/UO4NgF2ORscRplYnk7gKCCw9rkDb0lTNiB8ST6t+gMM97bfFSB98fK+Q3Xa3Hi4qiSmwusTIfUT7Ou4kQ+6sCuw72bgU3M0FHUbAVHakk6b3ctYwMd/VeP31FvbgFSCCLgjcEHsQfcH24rkB38QjsL/AIqaEA/K+H8uPH8pfwtYG1GRTjHMeo/3Xue2yNcg2BbK1Yixz0CvlEwwcsOvIg3G5jVrrYdPZeI5FPS6Kw/eP83+f0COmX+k2MapsdTJcMbduosvx2Sx248PVAw1C9JD9NyLCxHs9z+R9jvb6Kc/76If8xdT/jweMmIUD3PAdYzHTArs20khYjFinsm4sD79x24WJdgg3+be5PxJPvx1orf2gDxSHF9jIzJGbt1JpqRnf8TfnwHndMO60rXsD7NMwvqH4JYIvvkeGOnkFU+g37D4Dqt/d4p1rZLSJTRqkIHnTmONV8uMm9ifvMQi+7caY/VqT/YI1y+91MzfeOwOIsgI7EjLj3/L3/z8OA+Ad+/V6U/L4t/gffueGtTh/icQtvb8j+7fv34jTJzjs+ZxVR+ze5HfvtewxvkG4CajafwA7/O3SbW2AY9vYXxA8wogHbHfb1OiWvi1hswzJ2sLKOI4I6+SOnZjk6hmze4Iyx3Zj27lRZs224yKRoW9Uz9bS9rubWxFrna99rgbtxBHQ1Bed2xqdBMoWsPukC7sPxJnHjvueA5Y3wHkFjd7r1B3ywjb4YArf72LGwyXAp3VhuHUkFfhbJbbbEdxvw0SN5ViXJtiFUjf+P8AE++O/BipKhvDMxvFIglhVsbFlyBKOAFtiwUm2QYcW5hG9G0yIDIgaaEabOLtiuoofI2AWTHE5Nax41aaeOZL2yjYHcex+B/P8+3FPU45M3kSD2dGKp1ixzAD3xIscV+APApZ4nNF2HdmhO32bbmQG/VG1yrAhXJYR8CWJxJGwurKdjxSP95THY/DzG46tn9nHq+H+H7x7HjCo6oALLLe7D+QFv2fYfC2JhdGBVZomJ7WUN3sdx3+HGK+bK26xx9TH5m18U+Lnb8+FlqMXkXdEH2UJPw/G4t6z23xtxv96WAf/vIf+3B4wRTJIdwg22/EzHZF+Z7nZbngSTuj+UZRjsAwbTVBfey5gg+5+fDK02tItvLp7SG5vsWuI1It1BnBG23GnAqUyFbOftHOSlWGTAKBvt0ZA2OXBlllknlY3aWVy7t/eY3/AM7cX7/EcZFRJIfu32Qf2u2Xz3UAi+9wC/Ux/CnoH+fj/hxiMglt/Yf+B3/M+/exIxzv7+6n9lva38/f4cGWU5C/l3F8fm3tkPb/AJrXtjAkDmNX6XxsCy4EWLert8+KdiLtLKVcktuolxC9+kW9lt8e/FHTRHTgaBy0adIazi2Vtz+88UJ01vLqtITuWKXx73sNvSLA+44iKdB1BF09Pl43w29ukfluOxN6N4LxMckJVm6kzjur79YORuGvfYdgLErsXYhiPcZMLflYf5ueIQuw2P7+/wDiTxJfewFr+3SDt+8k/mb8akMrxPhfJGK7q+17fDEbdtuG8VMZtOWErdUBGcsmW6qt+w79rbW4CSqHUgbH/O37uBBGcIX18ox6ThGrqbfEEnqG/sTbbig/4o/wl+izC44mA7XX/wCScKwADOz5N7mxsN/oj/8Auab/APmXiVh3VHI/MKSOEceuSESu3u0hS+TH339uw7AW4bWqHYYqthjGuOzWKxhAerq3B334Ye1uNvoXpHVlf59Vu3a3y4OK2tYjc98A3ufjxGSFuyknpUfeYew+HBGIsTvtwBba3HTtvx//xAAmEAEBAQEBAQEAAgMAAwEAAwABESEAMUFRYXEQgZGhwdGxIOHw/9oACAEBAAE/ISqFhLBB8p73i2m9JfnQEeHB7kJSve+Rd+5B7OMX8L2jFgjumnEpIIkTcVcuOsCVkZjKMpxM3ISGsyKFi3cVnBkZeCxOfQsvyN+uoX2ACWhTuiSsmcdWMJ7P95WX2EX5H3yIuE2cUxmAR6E4oKyxhe2jcUGm3g7MpIDkinnFQMAFJrl1iAZ85x7ixljWUtBxUiQl9IbkfWGLcfoue0OYrgE/luKWqqYpErpcYododFMfKdL8m0ek4yLYrsm0SAttGtu+LDvJpEoEiAl6liN+Rm6wNlFw8FfDNJIFbaHtLjYlBVDRJPXJcci7lAoK/bplK8Tue9c5b7zGi6+UXGCFsvTh6gtiLCJeRX2SuHEIl2XMjTqjtKBPUsyB3TegO4MKIqTY4SwqSEmaGFHTgyyugCMCR1w0r72F7f0xqLL3BB73936nWViIxejDCVO/fy6Pvg5gqvBxRqIvsmQV6rAGkLVTkIN0Ctc/YxICfaihxMngUgXSEFJzcjX7iyCbdMvcjI/IAV/hdCBl2JnxH3XNiEaDsdFeOBdaXKcC9Duq9S8hGWrkGulO0Vh4UKID0MHYAJ4Ah9f+v720BS/mmPo01qvCLjLFRCIABZ1PHjqP9tB0YjkU9lERCqnMHS1qBP4M3aMORYvLQKGrPxgBc9fB4Nw23ssX3Ew1UVJQbz+wdUK3OPYDNnTnIHMmgjMnyuxXIDI0NBSNPDRk1GWz5Qjx+28gMLUZKl6uk5kxlh1S7yZVsaGHOpDLgBfoZiJ8eLLndnwN53JbuWE8ech0eb2JRf6/UoBGXFtIG0aSxN9k3HrkEWieyjBw1I98YZjEIvDgdJSQ7QIL1LjqELUNHPBhQXiB2eI0j4iKBd3NM6dtzjaiveMOH1kORRZ+svG6rA+dKgU0etaoLj/YGSNnzYy4VEP/AEYCDrPhg/8AfwmJXNgLwAnH3UMdir1Lmo9f8Iio1ITi4UIErSAIR8+GfDS1P9xz03D7JRzaeAcN6o8TJu06T/PixyADHFOy9xZWRGiLzxvTCPuu/wAgToSQSDX/AFl8HHB1BDRJ94AwVSCTmdV4bXH058eXG2Wt0QB1J8nREegow96/rRAWlYxTW2ZnY+4ktTofrr+S0jPZ9RIoUEcrnMRhqrkZlQ9pKoQnDSyRS9PKSti9ARRQynBdmSGpsNjuozNRRVc1CuOrerKbUvlwvB83jgBzN1JOIrKqlCJyVCPIRxQsMyaDgWX9w6WoCRCPSufsHfOADwVG8BAqORdSB82Bsnd1qO9eD7K3yaSGAAeAQP6D/McT6+jG0fCCW7y1IpkEIcZ7yhXgUuqNjosIwoBDrCBGZJZn3T6yfX/L6l9bph9Lp4PbeYZpRQdRRkTn6oXl6hKAZOAngkoySAKg5x4UL31BStR66AFM2LSpXOjaw9ktdeZdTE7xpUCNr1CZpvSppGSySOaKlDrdwARu5s/fWJx3XF54V0TLEgHOPA9XHpCkcoC7wCh+9Bp1Hh3f9pJlsJB9agCIsOw5V7P5QWwDT0Z7UHaHcTvmenVKKVMW3ayesPGhk+w09m5jo3FanEsC5aGH8UsSgfDQiIfoKu0yXvDkkQrGlrhWxiCX8RvxafE656QtdZAAB1/CcYxuSpHjXliMyNuDu1eE9v5I385D1/Ozaic4KU+rlD9KkdyrkgaqaOEHwXdFAYf5Sa/rwpfohIcx7N2/pbzg/hAO/R+tQIGcfFWReAyggp0oBPHU0N9TYPYIFL8HmqHofgSeA0sIdHxnOyoarGlFJ4AZGhUwGBFK5TF5Zp5CKO/v28LeIkUl90SOaeZ+lmxge4gnrgTgLUJGqgVDDjpnyr5MIZkCrDofREl9hCBTDC6q12eMRU9tCp4/S20hKWadDp5koYhHzp94TUF7QI8Y7a8RTqHjQHMgShAAKQzGrcyh9KwkpvoVdbcSXJsEQhzfLqMQTkKt2BgQigRdtZfnryjF3LmoNh4nuqYlTjdxAPxAVxRDKo4H/M4g+qdVpJvBlkqzaIbeKk2dTKFBtUrRF/h0WFA5KxuFALWdgqgRKI5E9P7Pv+azYCh/1Pfn74b2AK7OsFVdCca3labgelYdShEQLeJQSjxvR9YlH8n/APBuBnqr9Er+JCWcRh965A2fVrTmAQJKdMTK5OVfxCiXQZU04lvekbJVgADwnDN0bUemcYeM4lTOXGMqi5cmOzWMPCBgsjuFUOLmgVLu1HQPcEtB1NtGR+gYioQaDWJXzfRXNR5y9Nex4w7EPtE9Id5GQkQtkRn6OjBSDM1Q5CEizDFiMnpGuLtLG4ojEoKQDZwV41xHh8fqc+1c7TD8oJ7Ap4jgp+pDGPr/AEJWGK9EzgAsf1v8YwfAf4+oBDB+H5flb1dFhqXQK8GufiicbWP3X9Mh/u+jhlvyE2y/x1GRE7zFBa3z/N7/AGDeNicCP/Ua/X19d/xSWegsgF0lHCMPxqk4jT8FjWg5hGtggZIT5UH9Ttv0RuWXPRMVAH5k0xWztCYKpoW5Vh4JQoF7zSKyN3pA/wBgDm7FkCSwmxlZ7gvVNuP7cavFVNSool9oXJtBl+0FGITx4bfaivqetHtl3KOsxJ9JYX27HGP1iQKhwY4o3U8wNb1U5I2AMdTyWMXWjz8U5kjr+uSD6AkZDZDPM2PIofmSSIx4YggLFiVDpDp+/v8AgJgPi+ZQiL2a4xbVD0zIjBkmvgV+A3UBJnSWEz/DwQfVnVTbbQ8wCnYgQO+VQEFpEIRix9fanrnOOvUJILuw8nvWQQGUWTdoBr/lkAH1Zw+1oCwkIQFN6TMeOVB8T6HmQoSFawtqOmIm9AHNf1z6ZmEqOALhZ4yl4HsLd5nO66kMvYWxQ4p4T6OEahYS3fQYJJyt2whcMt2D0msR5WQWhwgqdQtaE0bYYrjiNTbJeEFKh04fcjVKdTXtMzJ3waEGU/iYJFPYvkgySvtA7IeCTDaJrxWBq3XjeoJs30WJHOw5ms0rHGiXQ1ig8M23UGTXSMxf5QvMwcCBgftgBDo3hgzBaszFgXxXkkJkp34RoBbXQPB6TGh1y3x64BWPGPXfWsJV7QHMsQlFL6bFUMEIvAseaCLwkMQmQI/5ep9gAkQCUAq+oA4TRqhYVScAfRLJjyrcCKbtAjwD/wB6EiQDs48CjsyJ1O1vM4AkFhXBhdlQBXJ1agwSr6Jz9HcaNLHK0K+lOsGmReA+Olwo8B5988G6SogoZk6EkGAmkjSGiuRRwACv/wAdYCD8XWnPUVpJbAyOmK7EQSCWkJ5D0YDrc4RQyLGO66GbhZb3ZaXMTuYDlAxRSRIru6WEkjz7SEXkzcfl2gYJBRDolAwtV1qLAAV9GFDuRrvwDigXB4ddos0hdySC4nWVi1VfzQcM19qOxaj+MdDUtIWKjK6+SFLr/Zkh+WcmABI9RszXxQrJsY4UsI6H9U3l43kgMoiIR4GDTsSk5AVpIwHqjg9YzAxIrECUw7pJH4gieIKh+gRH6aZ/h54UP7R8pfXmiYF48w5lEksmHFq9nmNJxMGoIbOg+rFjJNKsQ/kW4QKO/wCx/wDfOeOssGcQt0+QSMwQIu+ev958/wC//vRRKtJwzqFSRjt7snsdwGH0DwMu4GCSJSMsU871SGs5F/sxfBbcXeJxFIIREH5/9QGw8BJxrjPDkEhcbjQ5S9GVsAFmYwXYErS/XAYH/wAT+bC+ZSRqeXjNAN43UbEib75U9fU9pYMD4ZcOm+WqzQIkDqLekTPkm41S1IvYBqFTpxijVRkAkbvG0pYK+gEQoBlXoEvdn8FcTZwVXQMBIvuKotbIoAovyo/j8RI30W+nURUNY1G4vFH9UaIKVqAnz6jVCHsdezHgAGFYl+OGLEAKDC+NuDGR2nJShgA6T1ISg9KxNexkUWBNRSToWCOk+TzDvcDjP7AerlAISOxILZ8sAfRUjgsLhuL/AEf/AE5vz/T84zdyocEl8wa8B4QmUwMdX5FdioFhEBiHVQ+sqcFn1Ch4Hsi3kR6Dd8eGvNkBOdCgSEydsyAGtR1rwbJ0Jt0mMJ3oPUGdcwyBt2EE7ni/PDIoXjivD8b2aIqMKcusohLWMA7SvXgqaBqa6lfUFNZ/DcGEDQ9xXqcIX83B61LVzo75Y/5ShCI5aGnh2QzAYpxJiHuQhXqeVE+Zdu1epN2WiCGLP0oR0YHV9EcfK+uwSRQFItyGACG6/nREYInl8zRi0ljQrYWSnx7rYA1S0+ht+TR6P0WQHxiMB00J7iD+oVcvw1kJ953/AApolhL3sUXkfp47oXBc6lJnIXPFtChGpLUCKquvvNQAk1l/55/8/Z71TuX/AKVISetFDhhdNCGpxoKMCe+HSZsEYoZGi+6O8+eiEGAsX4kQGE+IzsBNCgBr615qb6aPPr4f7f36OQig4pvcRqmd7yVHH1oRpiU7NwmFvirXQzx1TumMrcQQn5QqmMteHDVq0M2vfCztRKOQw7PCjeQe6mRrmVT2yP8AtrXNT8vTpU+LWjrRsbQoOeg/ORIRAIWpX+RiP8CeVOsRmNGCE1p+uNBgdDrZpDSIIWFQNFIu1nBbwwIAVrEvQggkQelkgu7EBIK0I8HEYXaVbJVE6EQzB9ORYLFSAGtTT8Da8mwwoigYfsEvTF7y70cYVKyALC93YrGBoiIHAX3zGAYezBoDbiI6S+mK+CL5kkgBmZe6lXQgYjBE0pw/NWvvlHw/AIdJhyKhWs8xs/gw/rqJf6v5+X9PzPcl4Rrh1TBcIlHCgQoYHHErp1UgflbovmPxQqfHe/7EqRAHlrp+o8cpRa/Ni3/v0/8A3swJhAVDhjkWSVykVn8dqmGPAALAN6POKDkXybnkyOhIEDwsRwo9sESSeyKmRx5XNInw1q8nXobYGvH0EbNhMNlCUskIK+B8k4/cdnLpLkX0QVB0UagVglUoQaOg1zY3b0UxaALKni4O7QoH1iAOYiuEKwWpRgj0IKXAE2vsEtlSJLy64EBwlqmIQmgMjRGk5vygI6rXeNrKXAtKl0BVxxKRYtndNI8UQeLwt/poSnnYgPhTLrx+0JCls8QDRjPSwKk1Rmn1GKDNd/tII/0TGSFpz3ymwfgw+9DPGRTs5SmX2giptIsBAgMBbc/JfTLYepHiTmp3Sx4GV6yg5LSGpYC2tqKdBr7/AHyZzcKqD7Zs6mP9C4fBgPO30o4fZ9w3z+x+8klfMhL4FPPATgEmmV4uDWYJQdZvGyVor9I4cfTyaSZE1x6qqk+q+IwoJFQCTegAF/F+yUOOCDKdD0zhagTedML8gveasYiAj4zdjp/rPKKum8oNOcVfAyggIe9aRLjqLWtVMjFvWyZnDQGJUEAcIeRqQbB6BpYAME/KCcM0mD5F1y6xI01uiP7KEcJZRB4weIMaP0ClSDUCOmIDqGO6dFh9niQIyBiP3g1JIxw/5r3BhBsD1C+U2F4ob764EaEjyf4Ld8OkxAaCVj3WmGAYu7TlkroRNNxfoM/iRbBQGGXnbTwIHFfxO+7pDHFNSAUiZZIDPPrTVRDX89Mz77N4H/ZHVFNOPdN1Q+k+BOLppQK2y8FUgDQz2mpgA439NpaAFoKrNeIHE6Kh4b7T/hLitxDRzf6IEZ2NmyWHmEzOCx462PwkQVhS199aoPkHWGJsl4irf3d3UNHsMYA9EZqJbhA8WoGqzEwvrlAwGoqhvBqqUFyR8SpY8Ga96CzoEt4kPcsFKBJ96kFZO1FD/hHINGnwf0e3hW5UHw2ArAS4eFCvo3xG1Wc+CerZeXJAoYT9WMrMN/wdxPFHjVLiG0NA4ZiRaEFMLuBpNAfzQMKIlH65jRBx3oNcdD6irWRi0IIbDnRHgzMMqZVVoraCAEIRUTVVeRvs9EgBHHs35LFFFU9SFVUKcCeNAyR8KAoYPJZA7hPUNSGYYxRWpO7a/Z8Rwun+JeXeGBawbioRi8IoHTIEkFKkPDKygiM8LyBR1nbYApfxQB/Ff/ER6qRZQ8BoJsCEtC+XCJIUt4wd3O05GO0AQxA8r1GcNIBENQcAtwMCT+ozTCLRedsAr2e6S6opgihfEJ0K0NBb/QXN+DSw6+KmRIYP60IDK684swEHDfQGE10VKbxOKNKGwbypDGUTJfswuUh8RAsmOu/+FcPM4CzV6GunUK3MDQR1VRbxJB73NkeXtjL3oDnKq74Sd1C4eM0QCUfOhb/EMnwv+zE/f/wNQPQFZvQ0yrCCBRyePW6d5BbeJPGfIq+hGCRMKODk5qwi6sofT9Am/bMgMuohpeGPJpUq8hS6vzSV8Cv8C8zdOmys6kKM68byMzXMAcAcklxEihUKHVV1V9XXrpNiSUBI1G0fJyJnPASoYAVXAK9mKuV2LDgF99BuL1J+Aowg9ark1g5CjNJBSVoscyGAAZGJ21ljC5glBl70e0Heu+t5pbEwZHWKwl21tX4ZUQVSY+yRKsgD8BGRumxV4fpFs4j0Rvr2J1EH5hguVKyQjXg5ypDbUroNjTdCk1yZilBxTz9V6xWWBEO5LPbQjsoErmNM6rJyaDD0fvEIsJWPIiJcqOvGLd1rnUyEpg2ALALcDQNhndzP41t13p0g8T+Pvxo+iMRNESKHRNEp5yYcC3h08wVyWeCVCaXyFNPVt04IKA3mCI8oakDO+hB/2BjFgo5/HMmCJRjH/kXrKqt6a9hkYM1A2ig4VJVAcxocCTFL2J16XSavxVf4xAggpCgVU0AKmvzexaDPhbC2JZxkwbDu4BWzgw2HJJAXCXhCAAo9lLggfKGlIiBGb8AYRLZGRNN1L7RH9AAuGkH2us9ZESOysPoGYZ1D5LSKpql8MLwCk6r+zQYIdwYmGCKDqpEnnwMJfmUUOopMrAGGFAM0FQPWjaCx2Jrww9QYA8wNjPQxisRjbdRKVv0QaQQOyqF5z+x4Wyev78bSKQwNfGR/fMB9KxCsK4MnLEeqA5kAhiDiJiJEeaQgXzMKCTWbfWcgTWZ8U6ExZo9DTqWY2rQsYvZ38PM6Akmwt8Ed/QzvJCFGNLcEHiLwq+T1vTykf3ZhD5SYdwp8IsEIXBt6osYS0KHSdmuUSfiJussRFlQMWqQ1T9vO5Sf7M7/4/wDH+CBDWPnuhbEtxwrbWcfzA0gUQRMQZZBAyeH9euv14l2WlAuV8ycEiwgCAYiGCAE237AoD6oSbsMaeLXAWtF+uwoqzoOm3HNinUA+FNvTG8KTgoVzAHKSjgqB4jXdoN8vjzzmOwlE+jIUXyrl8FiiUuYfwJ4FA5g+wwCmTaJA6h0bzk640I8pnES6FKupXtpGS37ucgGasd6DAKY6Mt7j0DJm2HuKHZBGDsgD35Zh6Z0jlmw8WEso6I/pzTaJWWicQRQ1LK8rurYUE49Pqxs4M8nBAU8Ax+8O5Y+YhKpUXCv6k8f5JVgIw48BjEZm5QIo3NKLq+i+k5kooGSq/AjSfR+C5zfdss5fLqx9xNrA2uZbFDvJdnrbvXNcfk9kggkc8FvAlQL/AGqv8v8AiXNXvaVihZZdkCjfgVfmljHxi/KpaXPovqYEl+N0almY3INaNzyAtxTZW1VhU1Nvu59aKA9LUjU8pJYcq0i8busdhxx7hFC3OFLPwHfGBynBYdRKhaPmpKIZZP4BAdEF2LUwi3WMGte5BSxR2YJh6E33J8uvI0AJnhaIngD0bFa4RxCvFLFIIU57McD/AGDDQopG5ElozGwYOXHH0eZ0C+hAUaZ2Vs0eR1SH6eX0QM3jVbC/6j4/iRPjzkwyprF38f4HCXNsHDBVOOaPB5qyF/SFOrEZRNeHQ1ip9CQY/V8wd+P+I8zsJRUY1DC5UHZhKZp39pOZYnjETQ2Wr6pUr9VYVDl1Fhln1afn/fl7C/hn/M4GSsffyx8VrP7aNwLaU0q7UtbCtS3f+U6lKEepOBBLOjtKwoV18nrmUNgLWl67ikR6w6WbC4KFeVZ0FasRUISP4L+ABBwGV6DUHL8EHw5BjdDMfPGbORVj891WYR78wQ7dB2CdZDsEukXLer3Na9EtOrNzaV96qhAKRIeUziPNMsKAqTErJg1AAAAAgGAHgHwOXihiJgfM5n09NeYfgfYzTdj0/sPBZ1NWrrI7yUwnD3jQII0R0T6J97NLZgEofzULrcHGrP47iGpoq9k7FSkuoRqr+1iozk9ZTPDeKSYLgNJT0OGFsyYBEVSOe9ojti/UY7mL4R0RBroMoTcpuroPAuoLL7/7H/4nKBCg0MDlDC6UcePyfsCH6bghN4Ap4ACCeH8Hrr9eDEHKFkYwPwwHmDXC/wBKOMrG6sOXDAdD8LxbCacEBBq1BiD0KM6UaB7JVUmhQN+4+l9f5K0GWSYZvaUNI08BY2qlAjopxH6fQQlgRjGT7RvHFuppHkvz8yTXvHqB+H9KIGBpAY4kqGUfCjrDrGEDh/yQh/JH+H/BSU4sYl9kH0PQ8M41nnMmmQQIcKwnF5E3EIWUIKdJIdAqLbpCyj9HvngTDDhbdYEIJTL7yA/TdH1RSj4qoowb5iS1ZELFeHts6ECixdDGCZ0daYQpFOhJGRyuHZam/wDNIXYBVFB39Hfw9D1Dx/f++cQmAn4CD/nSEc+N5WGHSkX25zQZWa1R9AdxmA4AAIAB4DAD4B4f4urT/INNaOTnvnIU+oZku1PtQxDOWvSoXBIM9qI8LhoGBIpJLtghdEcpDs+2IvoVQBhw40WCzpH4cURuFEsGb76DSIHqBg0lVlOJgwoQsW+zX018M+kJgknr3QpGk6pXAKdo8QE4M+K2tFYpNF5I2er+dsRgYJuut5WAAxPRHPAXY/yddZ7A8im0Uhr0sVMM8kPn8Z2BDjd6GLv/ABj/ALH7wnm/hvxtbVA5anUqDWUCnqFb0KcwFYQlAiW0sIY+venHwZM/RwFNlQB5MX8QISPj0mtfqedYUPhT5/N/v9n/AFygETWSQ6qnx9WB2FtLvKWxvN0WwcPb3UrEKID8IoTtwG2L54xN1Pp594EwlAAaquAHq95dNuJJsuihTH14hv8A6wPP6F8AQ5QFWBquAH15ibumgUeKtECoDhStEE6hrX6v7TfvCgUqgEXpPTIHQLXXxMY8HgC6F9SpociudAXARgAKOCJ0Ppg6zcAT+cLVwAOwd4GwCirYVOIaTtFiVn5JKSedm+CEP3tEcPA16VERDvAPrKGRCirDOcxOFh9Vc4GzMQO9MG1gmIyQEWjlwBQKARQxGnfsB8JjlxSeVU51eZWtoft4E0UOHtWSnhJZByEj51DabSw2MUp4KwJxtPf0ejA1px04FM+CQRyagIKatXkCa00H+Oh0vp/PqPQU/mWmd/5HOfWSQ/r+V+Bq4F72EikCHC0Jl9gkG+AkTw3AaCoF/gzsL8moX8Up4eTzgR+1CgEdwKUcrkUChvi4+ngfl0ugQCUAwfH4/Ow0LcwkYELUP76W4oyEzMckAiWlMAoiRVv59+RN5UlKFafBRD+qzAwiEQZ9xviAPpQgk89KAwYOJVaCBbMbDmbMJjyjCFvnFV4NkBEj0YUfaL6YdcjUFCZsRxWKsZ2J4t2OXtBibSJCCtjbiQEkLZ6YmG+oy+A43FHUrL4smFQUF9wHFhmKcSErsI0QYsYmUxCxgRuYQ7Gry7QUeFVLnJNEmYUaOl/iApBoe91lH4NhQKd8ZJ4eg/H5uZ3DaXu7kQP/AKJoxHEvYvwPtSqfj4j8QfnM5l+MZ6RF+Bp8DTn5TsEHrqLQKr5B4u9hFI1ykgaE7x2FYBD++jCDys5qcY7AffyM9Ycn6P6q1/M/w+G/6X/2eYAnRILHEun8IZcVa4RHjVoR6dmuTwESxmWg4idbOvk79TwR2zI8k62iAM9KpHwPCAJ07/Qbi4ff4344nlrUYH8FVBp6fsg6AHbiBF/lgJfoFwNZXgsIiZ61AUEfbF8FhA2v92VSPyDAi9FMGTqOnsvBARwEOM4VIgMwxAfqF8OeKnyZUuEzCuvrlPbx/wDMY1YgrUXeK6TAyDTQRfVUrf5zP9qoSNwHxCD5sui+tqHiIYpR8bPWQvsnyAhD3+T+sh91G1r6pZvknJfmL0AxBw+B9PSvGWVtegdoIlENVLzC4tbfQapAkICCc1AdH7PRIrWKEuPL7D9X+ARtgxsIHw7eXkb0f/8AZ/ZxEIJH5p/76CU6Pmj6gBnlrKrzxEXRBP4eVNjPjECNGJdE/eILD0UYaK6YsMGOATkuijFswyZad6jxQfznIkA33/fAYusP/XzzlWtG9SEBT4PxHFKHCpj3GCjTff8A/QdNlElCWQDwGHHJFojf/Gf6nORYZ/bv895s58/13//aAAwDAQACAAMAAAAQhQ8wlklyaca6pB5sWOQLRfjlcJxKnBLFsl9KJzRTCTMzC8f5QWuZl8BhS5Avb7VqtlBp+07JRlpL5iJWNPLyxMRNovdvZjkMnATOE59BBDQFvxeyP2tmsAL/AJ8zh8YWVZiRb02IWCjgrEqzVHbOlDYfK7cAbA/CnwMaJ0O4qLiY5Dwg389ZqI9jpV0qUhKO33QWKEBlSGT6fAq9MwQXQvHv44IIwnA4Hf/EACMRAQEBAAMBAQACAgMBAAAAAAERIQAxQVFhcZGBoRCx8NH/2gAIAQMBAT8QlWReJlzwIqwF0vHpNEA8SAkDsh+gnMVcDLBgWsMrHzvo4AyN2GKxLr9+jqAJxHVbRX0UnYyYV7sfeDNWog2YA1+S4pJmvFRRoKQKLOjaELO5Du8mXYe7IQIwJRpL5V8a1Xye4BwNXnPBmkwcPTcQbQgvaRPo/wCjD6y8UpIglWhOvVAOgNSAhQEwAIo7W0aiQxU0kXggiCoBH+TA9EyCJXWPICrSokcNOqwUat1tVUSlqgimkXT0GRP5eIEE79Oj1kamfXuZwAooHYT743dKfvFokiNJEtX6Tb+E7lAy0KdigHWqCOtzoEEQGEIFdEYDLOxZIpS3jKfAlHiDKaclBSSJWxRmsDntjM1iMPgLDAerluJH+EV83mxOOlpiaJBHmoLVVAUtdBtPQVeOLIaRsCIyKjMC5QAZs7MFrJY3pQwLR307tLCp7N8MS9MjYcEDT4bHRPxW3w8ipKRUaF6mZRJ0PvfYpAUPC2/OyVfbhttAqOx7EfQTL00Eon5KIj3pGAQa7yfk+2JrEQ3so5vC5JxtvHAcC0VWTAs4NokCHivJhM4k8IngtMOQ1N8UTq6f4g6A4rLkOIwUGqvgBPwEqBb0Wl4OiBzIx7iIOSkEU+AkeTrhYWk6f3HMjJDGjkkMwVAOHb2aRoaUW/yk4x6YoJqi6dxiWjN685UwAFBLVkX8DPwSuGQjRdVI1cV7e1lyZxQCH9gerROljd73WtgoElHSyiaCFDtjpREGOQLWagigm6IcBuKN2jSY/IpAMHCoB01feF3h7bkE47hTpMDlqdBA3bIXAAxQEdNR2fu4ZC3WRAIF+5NS8Q5FLBOxEsYHCMrUax4AxwEshOEo0JtaqGYmsYHABXf5gTI4r9FBPvAqAg/P0Nhcg9IEtCsLgqAaROwlpiDu7l3R2sUv9gBTrw94CgKE9tAlvl7nffY8WGIRnauYwc+HZ8jxw0gc8LnBbi/Ur9i/RaMqoyTi0lgyO023VWdBCL6roIaOx4Cp3O8rl7TEFAdOKwXgKNDLwBS0cJr4MA2siiKS4As8SLokDLmVlACL15EkUDqqAZVg0EUgaUjIWauwiu6rMHggvQmwjT073wLrp50aCMCtxCGdG43GvfegCrMBgd2YGCOz4mtzA6/dFQVBoSli8XSCdlErqj0ciOxIJMTrRZGkKAZ8BXIU3muOCQ/uTBHyeIupUscAZF4HpPRAmkWAcK31DRD40DqlXxrBSAXkHYZopxApWEAywYz5CLI6SgMauGKkDsShkBhdDNYbwBFDgBrJSKMJA+FACI1xQJKpvJXQBkoXBxU40gnQytmw3DQmDrggZCR/JoQmtcU6Z5wJbopsUCAEJFE1dnIJOLYAniVHwFRcgXMTg4wOVdAhoXANX2xU6CyfJJwYTcA2RFQhX+AksKcYrfs8dbwITTBxunUy3m4qVBE9j2eFEKCCQJvBUCgGwfP66arKvVIrsiVAsL0EYjvCN4ogKaHCCBpwqBeMGBgQEUORLNXI0MYIiJMSQbTUdsaiOgwxG8VlmmQIAe+KGcSnAmDVHqCV1/cAdkiClQFAiqAFIBAo7wXh17wKzpdpDVHNQOtezKddX+L/AAh39odJd3CzfdpTuERxZnNLaDwQgbuE0MaK2wvji4mA93QyDYigDuQAi35hllMTnKMDkHfscJfwuwUHIyLAZg0FBB18mUhr9DKR1wTgrqhrDgSQvIJaraK2IOIsQ9DRW1aVmVVeBAOgBdwP95/v/PIZiH4rNizD6Xo1ApWKRFIrKDWG/O+Do6MDfz+6OjV78gSOr/BA6N8z55x2FmDZdep13vh/3w52nE7bI5dwQYhB0ZMtNpLh/vKHqSpeBxxLIMeHnp1qPI2IEuAmImsN4sQ4joe8IdJUF9N3s1+73M49rNIKoqeD0AymDpHaDcmAIiI+GaCxCNoiLiwAqwd8efgeUEQBUoOCM/A6/bKs7w7P+vX+M6yszCSwC2b+EyfYtAhOgCrUilWWvaq3kDYGTE2IsoUxCAwpUlE24TrxEn58g8WzTPwzryyf1tIcQbTahUkVwK9vQ/3UaQdJInolCIOsjwgrCeV9YkLaReHoLDvgpnYMicBSYgDXT3aRQzjdQ20JATKkBcooQtSrSoZQvAqXeLKjxWQglWU9EHBEYLpG/Cgijd8OQqGIDutJD+3aEHhF/vI/mml8n8dt5829SewMcwnz5CZwFYUCtGkGFWg6JRCgN9dhNSARYV07QURIIF4njywSAEh1Oq64TN2vX+vvAOt/X/s+ffv68MU0oFmiMgyppxwxYqkkcMiy7zEHGWvCEWi5DosMl0ZahzaKS9Czh1VEXILDIjdpO0ALFI2FAhPrBhpcp5WtQQGAKPKVWKZ9CkdUVYgeq34TOXV/w4PUCz6rq9QgfnUTvPndP/PpvCKDDS2Hyq5n16PXvk9QEBm2DcQAAOqh4t8UhKIlJp7K4WnK2JB24KyqqS41YGoGA4g1+617R7XFyDFaQFDtA4xU8DtkHAJWxV5J2DgGvDwikiNILCmV0uSxFDUFWaQjgUp/pYhIhR8RbnwvjYoABWNj2/8A3eZzZQpAfAMYXp+yJitCltxa/K4SmAwRAbUYiEPqRN6oaC8AGIxiSnMD/D+PobwkLWZgoVDagWqbI9h0UD4aZ8Z33kAPEI0r/MFBsFNLFGkUiOfYIwWAmmqKpAtQWClhIGwzFQBJiEpAxO6A0Aqtot5QZXtiggXTPgOmvTNMtWD6gkwkSbc3H0lwo5jogjmpUD0IcAxAUOYGKBIERLkQaMHfsCAprR23CnT1Ih07deEBBIFFPIUNkJ3/AHwfIMoLKtBUBFSugRUjujEjpUySTbrwntajqgQXVQXtrWHBwXCOlENSEVWpVKvGWgJOgImd6b9a/Dv2ymaVWHC1slr9eP8AEHwEoOgiIeL9edxHRDED9SH941RVIqqqhVdq6va67wDpAQAlwjRPx5OQiLTIIKnE0vavCAAAYAlD9ogioCwOCiIoiIjETRE0R6eJeoQKUAoWsAHwQzOdOQ/+X7wk1ErAYK1mGX/hK6qrHUGPgFUCFV94BLBoWltNt+8/pGfnXP/EACYRAQEBAAICAgIBBQEBAAAAAAERIQAxQVFhcYGRobHR4fDxEMH/2gAIAQIBAT8Q8GKrNmVL48ZZ8fPDG4xv2et8ecDv75U36PF1A/z9vyLYq+g1wJkPnx5s+i3vuT+O71Pj1z9f7P8Ap9d8DZ9bFhTvdW59/tPRC6R9sTViA9OBhmDx2iuR3Hb2yMItWBrNIqIo1l4dHxrZ3G0683z8N53TtSyHWeBH1vc9F4+Gaimbt6vYeYW72xmOdjDB6P2gEXz6s29UJM6gPpTfdT475H1vbvEkb3j5aeOo8JQfjXKHUoln6zSAdK2pLf8AIF8GePoHfNmbTo/wZLe850NOuj9SZ5nz79Q3+PswNlWUzwvvsTTwadGWgWaU6As2RQyNRy9J971N7iCgV1oNFRZXggsjBK4lUByCXdHHCjCwjt1vE6NiDqVGBlBHgmlw4aajzu5qs7BHbnhktztKE+gzJnCXDHDUnl+fcmDV4WvVpXfj37qBiGmtne3eyTJM61PZmY8ourFmdvTetvT1v5hAngl+g/jx93HEdCdO/mTw533mOdvCOmajWk69lXYFeoUqejqMCzOpnBkQIzOrKkzY10OZnWmGbLAoMIKPI6lZgkCXw6hcDO0M008k02lgVAinNE8Zz7e/EW+WPLfVq8KgCAGWu452fpADjR0IygoA2zSVhEej1F2D8y3h6I9G0Y6Usw0i3yXKZr1vtJ7ycxSiNpCb5635M93xyRZEy5okO+kt7/nOFtm6b2dS3871/XkKu15/B7Hb8vnvxQtCbJWtiFRs9V3DH/UNOingA8gj/Cq+p5Rt4rwfWBuXtFbyivl5Tecl9AUuGHWD0ay0jRLYBRF4FkAguCxfiCwSGADiGjFPD4iyApyaMrsvhymSuAGVr0FgpnqI2FLh0IESLtKo7QhEBwHPVPXyZ8ft9cfH0bR6D+v6InwbniN+8H4z+WSROTDfTPHi+LuPppbpx8zy3e8SvfmS/OhXjLMFJMbHoyPzo6QTcyS6O3ShyREiQOiE+AowjOF+cS4/kjJYIeMWGkINnPsFcih5GH3v9v8AfnhiPOXeVzE4cPTiZ3x02eJP5peL7mU0z8HBpxdJASLR7p36neC0PXCJSEZJ8nObPHj8er768dfZ1w972bZ5PL5d+u/GJT0eKt2SXvz3fjglJJ2BDr084N3Dy6BEtKwKBTVApJZee2LUeJpvdVg3DxiK5Hj7JiJWgl9G1FDo1KcERhbU2KR2IgKFwDYcxVyQlENnCbtXjGx4EkkUs5jXUCmoRyQ6GpSm+ClIAkkANwwGGzHbVM+54Vh9y3Tl6cfg2YAYL9USNrYAFCIL0A69Z8zPeXzPM58vxfiB1664rGIBsrF8FmZUdCPMkAUjpJGoWltnhna636/WBW+oa51ScQgY0cCRgJQt4FNOUFwDteQe4hUz7tjUNkEhaOIj8D8FleJKA5Q4G8QB0IKySHnENZhgFJMbgBoF3rwbYjTgr3i1B3GPF24eQjLhW+t2QaM71S6ioDpyrhc+wevuiw8nEfgIKOhDUDoeSFgMMBesJgCzsLAVaYBLUtTBAJJSl+KtGlAgsFKJPIQAatCyqAX7X4Fj9AyFFAHn+/X+/nhtgSFo9udFfiM6pxzpseGRLdJWn3k+spM8YAcfnjkUgDjAGEIGGBMnEZbKc2gSSo0848USA1S4VteAycBCUrOJBJtis5aTpozu0zsWg8P2o67eaNEyciCPVhgeofTfCSgrW3fHXQvfe35788aT0EvhNH5Kbu1sbwkCjiCkiYCmAX334GwYMQDwQGNgo0E5/wAPPn+Px/8AeDPAEcPIihAKXjcDMixBVouMJyYACarUJhpwwgvneLsjEW028c/KaNS1BX50TBnhZlnsIFBbaR4MMezhUrfZ4K9TS97OR+MmDgm10bikUmEsIbJIxKrjtmq5rX0iK6HDgx8zDx3jfF8P3nl5XGyjno9Me+w9w++8qpCoB1scxcFys4FgtUcEvwopAnjvr/v1778cn17Oles7f0n+EBRl0VxWYKpWg788IUugooa4RQ9kFUKcMxNS2MllGC5ciD87KVqloaHgILDqMApBWmwHipWzCWaznKB5DVyFBJLeRlWM4fVKULq6GihARELG4ZWcIh3QDilgaOvOy18hTYPvm4hgHet9IPYd+G2cfMeonUmbMPDPB3mc7aVQoKEDSD04YNyXk8LDAPAxi0kgIowHAQQ6SEBAi3LJ2Cc6QQhFyOV/rPf3wh7TyhnnP+vOzcwRkg57zqNa5eiHRklVEQnEHLOTES1ZE3S0XFvBNSVcCEBJECjwDQiEArN4ocNEjEGxCOQ4ZEoICJcTLFZTaW1G8+CxjlUjcgeiYY5itwl6HENu25TAaMQOTrNYis8Z8fHRbJa8WFu9vmpO2+LTszeAWTMnYdhQAt2sZQJVFrv45olAVAiRjzsnRVnpttNVSro5YZU+EPrEH5P7/wDj4EWq8jaAoEN8TpkHA2g5dhaU0EcPATwRkBJWo7FBqK5FMF1x8N0ESIChBLAAh38Jq52il46k2xS5TRgvoJDlhMC96WqL2KplAvJ8IYTV4w0LbdzokZHOm1SXVSgBg4ELj67fj58XrPPFGBWDyh0NCO2Q1fZYZDgCi0A2vZdGFiqzgJ2OlEW06QUJaMIWkxSqNbIKCACvRjXk3QRpOto2oEeAtvKDAQoFezys1izc3pxDMEXcUicCVa4OjTZXvKgDrRLupChYDqQilCo3yOly0xq1R1TVxUSNHKBT7JBQWoBVpQlclPJGKCoUAiNJ5KTYmAgqq1AVVADVQF4UtkJ44gNkhADnAq6Fp5GksMAnjTkTjZhFdPcADVYBNVLhNYqgARwJ7hILtd5IakRE02eI9s6Id10AUAV1MWYqayEvUPRxISiIMV5I1cNb0ejliHtFcSt7lZfb7ebN33fGH6OvXCZJAALoERF1Ht4e1D2C4IpKgaXtvCAgIm1xU7QAVVALA40iKJUb0mH8ePXF0bSJoE3UcOCgYnMROg0n5CwfYOxy7wbikEaMABno4dnltfLnFAqKUrFMKdZxM6wYFYAkPo8c/wBT0x+uf//EACYQAQEBAQEAAQMFAQEAAwAAAAERACExQRBRYXGBkaHwsdHB4fH/2gAIAQEAAT8QH/1azNRcVL5wsqQkl7qbnoZmqVvmDiky1Mp9pNwqUXJqfWAv9zUoBRLEVxXLnrKaaGCzHIWkIcXjxmhUo77fWQTbrJrqF4mLIxxuTHl3WNq5RjodAMcEs7IS3q/JL5hqGQadjm1vLA/sY+BwVeBC9cV8uleeGmx98F3IN5BDaH/PAnxlqyQZfQkP+zSCxgHGFN2EE07KAvpCI64OQ59ITL920PsY8NqBTUehoVNOGp9FkeyDsSYT8CZRQZDxwmF6BAOoul4LfMeOmhii0IQGXaV81MEtFmi394Rq1bQYQpi1e/4BCFp6WNgof0JWuJOMqjjqKlLKmyOz9SAqf9MkOjsfhMjOTHuYlA069WsAbcKm1TzeBpAk6HHvYyuLYI+W3ZeYt4IhX+0wZikI4/OYLpEplW8oy02ySeuZgujRISCh2sehOHmI6niKDyyBZPlMkhs7hQKDXwNh6zyadG7+lZ+4K7NRkoN+flEWDQTz+Y4gowwvs9uPNG46SXnPMHTv2VGh4JBrvcEf38v62hZN0oo+W50LyJZHOs6q9iiMCgT1PUr0dcgo2GPQcAtd+YRJf3fZuAD8X7nO/wAzpwmrzWDhSex5eKMzAs0TWmI4cUj7W+x+bZ/7Od+2LvvlB/TBvzQSWWOmPxw1qV7avyxavYFQE0QnBi/QVLkivSVbBLMmPGk5YFD9XdUPoTGON9biX7fJetIDqOw2n2EQH9Shq4GoRDgPOeABHTp/OxWYZMs7dSbNNqfD70SH0gyAB8rzPzHJqRhgyMG9+kCK9dXDoZT4NeBxiV+o+bAXQeCJkDhUJnRpqQAHlNfUPPcCszCc7S6T5H6iwg+JMV9jNCxbVVYRmF1j6EsajLmpsBzCtF2OUGe3FhORxxca4TNkI+KUEPHMNVS7Y9s5CGNtDKYZCx3nuc05JIFWv2OvsO6IelyFhVZecjHCPB2Be5Ma7jXhWU7YWJnZrk08DjCfWGoK2zRIUowatBscgAJzfENBkocn4YUQjmBA4Stdq/l9Mfa8h722qjYEjuxuhWyACHONyjBn7i3NAyake3Gj6y+tZj5OmS4ITMSwen3I2JCMlf1+GWXOYvr05zNYEjYcECJnBY+vTmNIrWnZPvUvr54knLATQICjqzPcuxu7yaodz8girBvolKIAPvUi6x4GVw9AJKMoG8s0C1mW3maAw9JW2IkyOa0NeZhrq86Hyl9hhoSatUhzIMczRIo+jUGssyYKwDAngAD8AH1oYKLf1dZUx24C4OZRhyRXFL3hI9pkDLxy3mxGbRhVJGI91dfPquXSJcPURfAW7mFMXPKytDBbwpGTufy62hx3hIz+YWUlt/C7Ad9xYGZn5CguRu+rYRct8tgaDlhmI6Z0LF/WPenTJz/CNzFup6dn9i5IJGqQCfoaMXVet4JdnYZyrRt4JZIGpRy238PBi98DTjbp0T6IAMyiF3Hgf/bb6oQaCLzP91yqyFhEh7mB9XuAFHehU52RYnrCCwMANyp0IulBc3nAeJh1WJ58T+WY5cYFuFLavAjyHl2MqkYEC1G1ndePkq1XRFRwiXZYRfIUldwij56+RX2pYsMKlCMRMozBGvks9pDYK5Mi1TRgOFAwRMSpNXGJQgFcLr0Pxb4ljeyikWIfltY2xgVQBZjmxuTiFaqJQVGTBNIoN5YMUEM4RBNPR0zhFJQbodpqaq0IAU2D5sE83EyWDe32oRqSdLiV23tDA8vIFVGGLhW+xQpS+8mXaLrlTOnD3l20ncducBlQTivPx/NaOh5wLP0PVbqj+uc9IZk0cIE2lQos+WlsspMUWuxjxKpAob5JwvW1IoYOQuEPIUwkbAhI4ny0Pe9CP2i36wxCIltzRL8LTYy9CO1Cppv1HCYtGAtlB6RCFAPMQ7oBkfYweiZlGic3Dppv0dHxUg53l9fwV/Gn9ViGzojgA4Kc5o3e5rkqha4PFxD40dmWskOlrXAKREHohA9Hj36x4Y0nxUg0AUUlED1LGCDSeGHsYpFmKnRkOyIsTY7u5yhaRhOIlSIokTiPo/Z+rUNPHFxyzBTEguRUM+ox8NaYBkmWIvJbEryO4DqmPiObZa22NK/pf8UZCseMzJnnWUM05r70Bq15F03UHOIQ/wAW3bJHWexLUCGC3AT5nNjGXLkwB9SQJwFSQxtJ+zufjFoaB3FYAmAzvSQWAPtBIa7EJ4gWVXGyYVN+1Z+BIL+uyihM4ZIv6VOofm5p/t2oiQsnfjjIogLrjgei6BWlhAyAAQnJKWUQ3QFM6oyB4VBS84QYDGwQ4EPlDWAUdy7jrya9HGoItQMESIwDbp1RMdSLHxDI5xCo9iTU10Loq3ujqGVMDtcJmAoQ4Cor0Uv06nKJNkDxq9isqjCCisnM5kGWknzNAtUitZJvMU+rwvf0ISvB5a1Q6cc9lQSysqx7i6Wslfqj2/8AxGdRKyjZdLOhDkRQ4Qh1Lq1j4fq43McXCqVjUFlZru++CFBh3EB4qLYG6Q0XpU5VjlmSUTZPKvV1qhMOWH/JtTiuLo9jeg7R8Mv0WUQERzZUsDTXzVvh2ReRcg+Z4NcE1Usua6uerSY+MOhapRfTgt8zSatIbi3edHT0d2gfhSLzYqHtTQWShgcj9UafKmB/Pr+CuahPNONKsLICS406KouxVgiL0tFHVQnWUDCheQ8LSYVSAhMWDIjERPR4n7fQyVVEAO+vr+Dr8GGT7KEE6TNGdTK+VnmFoAs9rVTcKl6RSr59AJyYeKPTMJXRmGjkiWyE6MFuELtyH2G23hXhURfipwCMR/Z06S0iPdBE/HOPFysH3NiJattFaVJE39zFdLXNuwQDpzSwyNAxdbJwBdciF91wyai+FdE7kkH70wWr+mxan5TDwRks2RQgohdNgGZ5iXgaMY+5xyQS6RE/3BI44elQwFUN37L6fT4wCnsRkF8gDFFPPUQ/F7CIY+/0sml4nPaTcecjss34VYyqIARoUCptl9rgI5Hyp5ghgeDUiQ0AUAywX7Gtda0h9FJMQoIikEEko2hVNWvhSxaAU00YVk4AtelETz5NQOho7ICrKyOYQFqrUyOHuEREoyIOI/2owYXOuLDHZUGxAg0gdnVilx6eAuFxsIxHLfETUsEBYLJXS6pTnShukVvB9+B/E+Ua6igDmNiDeRLdSYeUSoBA086fekzW1fovNxxxHVw0XrKNz8Jkkeh0FGNkACWNmHYkFn4XotsutHKZ5Ss1DGgezSoeqnO7aBJaZblYGY7kBk6s8LNQxQzfVs4O5OtNJY5ngBTbKWBFwCgAKxYmXK+yP6nGi8hzhxxkvxYQogPyoKfMQAa2eGB50K6oY9biy44rh96fIdH9Nx87KOC71OFuCm44ih+j8P3/AN/vjStuciyMIqIPQIG9vXMNbabPWzM1hcmOObuRHU5097+LhvTpVHd2KdUFWTiwD8e+iezJgq1RQ3IcmDPnOQqbSqT4Dr0KnxcKn2HfdbzPWAOH9LEMsxAW0hv1eIGE8zGP2k3CFOX/AMu5gaJsJtaov1At4bZ4kVCK/OBvTZFmA9FiZzHW3Ag2AGAoKNP0tDViMqjQDtGX9WYBF6qlny+ksZVMgL5I72t2wSvV3IVJxL3zf9GKWE6sJIjmQ1w+ARAyxiQkGWRTaU0qRHjay6Y+GhcQYndhlYNXAjE2sQg14pHALw2LydLXw35VqJYzeyLAiPjkXxU44Xi2J91hM0anYxXC7aQA3OnYEwWLEGcIGkq41icWPZoCOBL5WSNlkACSZatAhU8nPMI7XlrxuNKPJdgJHmeA6EnlkmtEI4JgTewXQqKlhOPjpw/lyLQHYJX7IINPX0/Og5RlY6uVdtFowI14SnYn2Y2il7R+Pp230Acxo1W7Eu0zJ+oLX3UfV6W9FudMDnBS3dh/ovpAoCXbbHBgv5JhtAfhlGBqF1GIrStGoPRbfFNjtyTsLykYIXqDF58E2JLDDSIdhgZoXgcxqeNGfrjRbD4oQ/gnb3cTbVAHhXq+QrNYCAj41XnANI2U4iQE8IZ4p2Rs1Y9vrK4wZhIjmlAtsPuTkoFMuv36Iu1laPbwrO1wM0UFG/RqHkVMBQgABAgUnIYFCYiMacswE0xByKE+EbIUUAWJQo0UTojE/N+M+Bn8D0sigp2zUtvVpTypWTXaeFSswN8sFChXGa2gCRggVKJAnCxEXicEtA2OTAuYY0Bci+AFS61WiIDuZTKVCWlQjiRIWA2qOlnIsajiwoZ5bfmCvd2JYlekiOJLQH7jtuQlw2scWWZWF8RlaH0y/wBkZNqOdaxtfLDLStFHRzM7W5QxW8hrREUFl1sqTs9UcUMNyWXXQU+hFkLImaM3w9qrPBqOrWD3wraUmapOqALCEBFlRQFEAYe7U77znnkhQNNL81p5bfkCRs0JySnCJOUycX7/AMyode2ETCS3BdJdimRpuGVw/wAy5AMa35JAknIjgeG9ar3CDoFYHZm4hb2uPmjwGzotGQFuhZ/QVidwspO8PYDtACA0qSADBoJQnKBJahbhDQJKINVPuq4CagVLmGzL1fCSAKrghHNN1mwOHiY6sBFrXT0OuBdoOsemTqF27r93YgIXUSlOFYkZiAwnAgBfavtkH6rru2S2iO6jCkPUtPOdXQgdDIV1OsACSjjC/KrtlVCwCWCbOR9vnyq3gJjCySJh0x2xhs+ze94PCosgHGK/pOHgCSibDAFH/YTFKp+UOwKPVaEZlFD6xWKrq+9GUXAOrkkr3QxrStd1mg8YbQkHg0RJiS9R/ZSY6hOMcXMiJn2G2tabSOBBolQDKPOYkDA8iImCGUks5JRrr5DyPL8l+WgE8d9rYMGL7pVU8d8sIkMLowCGgUXUeK3OQsxjjbVOUAGYQj3f1L433SgxamIFD/ZJpsMZiPzJDeBKwdebbIJ2TR73ysLzZB3BARahDOS1Ag0yklI3Q6AYCkVE8+SiGyrC49w6rBRVzwEeEHZmRnyPCQ7Grkb4qQWo5O/RBooCKsSnrIFCECn7R7AegrumqKAPF80QZwi33DdiTxqIUh+hbKe4Tl2BdTlqfPArWwsj+3KgjFG5nY4S9KROiHmdcayBEE00qlmRPCKI5SAx2BTml4vDUmvgpxPYK9OGc0leTLAsKuNUKYRoYgW3yTLBgsRZLID140crhS4rLAqDQFDi92olGNaLm5oIIOsMKScyN/LncjoUq6OlUL+btmiboqeVloBU9RF54/dQjsEwSs2GXg6crOp6CNacC2Ft+FhAGUt5H+PpSuYCf5EAhABBNWPRohSh9ACBMztKU3KwKOOM+JeIe2SBRieQcIG6WhQexHi8hLge+CYsE41F05eoJoIOUxWoo/gDCLV19vggLTimbyDFWS1jfkFY3CbwtG1ewLMWdTsXZ0oZEpffXpJRSGzhIQwEpI5IxyGNAlEXYr18RmLVAkjvCzkujRtoaoQlChRGy0RaIbrCR6BANP4GWarR6nnVBwbCC7RYQs1YyHSX7sKBQCUfqsA9PkXt6XUb/wA3qAOD6fxnZVM6IHSTwgQbcdraiUbwt7B0qA+gpB9APQAYtDPM1NDzyI3BbUEpEe5vDk+YJLGkfGoRJfxf3f7hMo15KicQm6qnMWXLSd9JX7K5HycAWKJ9vMkbSC2KHuIPUImHhkDMQx8EobKGgBYnz/rjgqigswjuKmxDKlES96d1OCmaBGVMC4tJjcHIhByMZkxZRxSiQfpLeNnseg+ZIgUDW4XKCRhUQyCHpzJk7fCqQJxMa7RQ0OnNFJN9A4WQCOdCtzsHWJLfelmNGDFhRfS+Iv4jECmecXartYZuAajw+s2HbscypxUsG3Dl4EWkXBnyMuG+KpiDBWohrpxGuTzBsMVvcSzi2KI2aRZDXCmWFiePZmeTcjf+cijHtiBUrDWFsmkSkDF8K/SZrxJZLBT4TIUimTI31uCtTBzDyO4IAN1uEhKUAiBMmT+l/YB/n/y50NTWzdek6dDVFZVWHtytqbwGVY8ioyqOdGA6zXIQNiWX1pRkSC39H/3+P03sfufnF0SQgD6GwLg9gXTTumlQNTB1QH6Z+uiTqXFKSLCMwi2ZR4o0QsEbVuGujlQluAf8g/qAanKxUKKqrn77oDdtNeAfkX/EjLPoxPFEAXcHHhATbPYwdR4hDYJPbgyM3yJSZcUuNRAPXXjDZsrTzLEp2FpMqwTTZ58VX8N1D7Y0lso5uZq/TbNGHSKYm8YTBJcWqTSDuzaGcMbjkApZEtc4gh+rEFk7BWC9+nCEFPBMZjxEOnKq1+3q3IZDUw6EEZoVVM008N12O6KIQESqiSnTzNU6QOyJAV8CCZbYdsyRYiT8RrC8gBjRcqggsP5jB3Z3xP8Af2+/gynYCJngngwuGII0rBBRPGDkh9QskCqmQuNYPgSE0CYjhVIR+ODkUEjFKacYICiorq2s3iRCKB7F6oFDhj8dmtSOLeQA0zDPSZdJ0mGLJDbu5B5JH0og+ZA74Z0IJ2McZpnwrsQFopcUIizq1yYn7BdZA2tp9XzrxQtWJD4jY8xAN04l2aZGcMHgi1JJMb+Xr64g/wCEqjFzGJUUEHdkK481qMbwggbrxnzqJQK+dF8BmlAmMxNgr1VxlabUR6+FWL4oVJFTu60gg6mwxYX1miK2uZ2osdzXESDe8XszhelMvtA1tRS3Kd62oAkPwCUCQ67sAfhlbNZWOEbmcCia8UCAiDq7MqdSSOigY1rXlu5dQNpzj342cheMCumM96Eb+F8/n+H4/XNk1ZIxB6ENZTGAhDrAdjvigMAMt6TO9jNPMc4HIk5II8TzWe9BS9hwMIFWETMVr9BMgIbaqUKGakl9QqkrjOBhSSj4I9CfPwvIaQuE8T8p+cwbjLN50djkm+dKXQIhBHAIILANJCj3RqxlQfjVhtpWPV5W8ICTv09CaUQVrjpsDwYDiCScEHFBJbBON9gewgEGqL8QeBg5nyRvhXc2giFUEBYJoEHBgqHYSww+QwZ8b8plw9vILhPeLp0lAeEmT59uFb0ABW3cnLWGk2jX4iksrbbc6vxIM5AAS/LFA1CGkqTmj6lhPJh9LERDbLDCcpNwdtIO3qrHjol7f39/Wy6H8F1f6XhKIESdQrFtQnU92ZMq4ZTfW+0gHTppCDgUm1pE4i6Rp3n/AN8+Px9/A+NJZ8NEgkaJ9klJ5DLywQTfAGsWddX91o/+Gj1Dd9BvrCRJUTyIBFZOU1/EMSEEp8WuBDanKWjbzH4m3/CG4rEgAlprBhgQgCdhADxdRev0LGvhkKqVJpeZx+DRW5uLKDYdjgVtjHyfxtBFGBEjGwoTTGs2nQQ7p8gPMr/2HWOm2wWDHyxJA1iUES5AacWwdLIOmRVldhY+ZwKskIEIbQINdBgo8CMG478xCBtcS7SJxdepe41JW24rZj53i3y+Y25ghpJIyVxU7DRBRSn3erE9k5oGp4oxZZ6CMXxV7qbMQTL1i0A2UQzFOuNh4ICjBHnokXoQkSocB9T6DijEhx4dp6mpBxNlcu0zap1T2p9K+HFaAUPMM4r+r7/b/wDB/GaoF1WfYreqfQZv92E/qC/39BktysvmdRA6V86Qgh0UVeY2kxGLIdXNU0hJjB89WFUYLeidEEgYW4BOH7ICelfA7V/LhvlARLJSkGCMQYenExPIaVTOgGzYrFNFRnobTZF8FQynYjLhxsPfLGKlAYHVdr2EkBwK8UtBntLIiqQYmiEBxPhA4NB/OxgBMjRtbx+Mp5ItqprPOaBGyRsRc5ss81HXCJtwQfoMPCYnr/Z6N9yZX5B6bTGxmN9QhOZY+22Y1jBM4YAQAAAAAAECb4j59/H/AO/8/XNpzlNvleCMKIq2yOknkzCgAhLZdkliYCRcBhIxDj/k/Wc+fxggAEEBEKBHojTncbr+7p3RV54pyWgUCPNwJgL58WnjaqAjgp15g2xrFY9GRQARAtdE/wB9cYghU43V+KAshcmvCQx27lX2cyue0fG0yogoiqANSQ4M779HQDZwFKFItjI1qfoyaAAy4mYk86FDDSAQwWA2lUc4h6f0Y0BAsXFsdJi7z9rlE0qldxTUy2m/9PnQjRvAhoqD9U8F45cLUmiNDvVmN74+asupDsLnuiQhhaCaMIKFg3Ntz5dlzBpxREBXRUjYtYAtp82CJQVbcYq/7VUyf8qS8irijPohUQbo0fQqH5+Mt64lliK58ciJ65TfsH370/5+tOPJ84gGOe5MSy9n0TFBkqPze46VYCPY9xCMgtECfrMoanscL2xaCkBncFI7AANAwErzOQuIH0uHRlmBkzAdkatIV4SHQCIsze0MpZYTuQF3VROoY0gqcDEChOgCRUvoAFEaQcZCqkOAOAfjUl4YSwBKbe8jhRZfOilRMCBckwpChALHQAAAAIAfSFdTOBBwqghOfkp7lnKyaYEMETjwpoPv5rcrDo6Zn3hLV7rm05pvICURDDIAiPu7VqzOT+pAB8cKewdycSfx7RRHTPoEWOamlHMDnK/JlJEGfJUDBEflRXWSLYv3aerYeUX2Uc4tRbCqBhXlduiMRQqdqECENaqtfoFlGjYmRZ6NU1qqNLqAIgXwqym5oX2pV06JSgkAi8FKRYtiIhEPmKIxEie7RkQScSYRksXCVEqVXIU2r7fKf3U/vX9f79Puf2fGBrB87+QGkMYLoRA9OwrbSACB86kVIBL8kigUSdCBVp2x6SpgtQ7QVYW9Bh8IuSHU0aQGgbxgwzh4ApchpPFDCFFKCgPiuHg2YirwAVAAKszm+lliEVAdJEysqG4GdZxVhz7MgJgKAAqjAAFVQArmlej3NFKTcvld+q24cFsFhBUNIPcqCcM6rzkqQNEV1ny2wsGQ3V6GhGpXWHOzy9fi/wBBK7CYJ+GCOY4iCmSh209N3QKc3kW3boj8lxazYIka0yO4WEF3GoK4vCCUamkOd3mBAgRByv2/rovNAWoLtzQdqsXzaolBERw5h9DDS0wHITHHdAJ9PoYI/IhrEy9S0GCimO0q5AhaIi6diSWAqYVkCJ0CJER4icTplhtjpYzL5WTp0RXRFuxUwLXQBXvf+f79P2+HDG1GFLhwRM1hQAr+7w/ypwXwXquGXCEGQen8TD2CjqRMjtJg4X9MbGgAFw4JAqFGKqK0oXwwxBQMAbXUl2+IOF/syvgi4CwUQTUj3WGYFxHgSKQFcm97MUIgWEJmS6osG8WuiPEGIiHYFYAA0qRSvx6YolOuo3kPbwHQ88LH1oJgiMgYhU6+WbZQ3zku4mMppcWLjTFtsrthoG1OJQzPElBee0iFfmpsSzOm2FoQX4MCyPfwuQtao8yLKJPQUgAoXqQJhgK1jaxDZsqCRaJLER+YhMcwG6eAkS6q95OLwKbbxrLTTRAwkEpaRwedQo6QKjfQMgaxCPgguo4jw/2slRrO8g42ZAZolIiAMRAEwB49V1RIiDERPdGhCCWeGBsQKSQ2CveCCREq8LbvHwDWVRUh4wegFydCkaoLACgVF5HfGSGioaoAM8mRwwfSvACBRaFg+rMW+6/xX/f3lEZOPAOYAak2pojRkYxoyIZFPe8yACZS5muhcMTbiGV0inYNaTHKfZlAsY0EPMC+rj2IoJ0LAfcRRp4MHPy/BRfDQMI2wNpRGMKEnSDbmN5Yji4+dCqmhijDIUdHu8eM95mxSPyBiVBkTJUrq4CHZVBC0JUOm0hqZECQ8QUuDdKqssHTHe2SJRbhCJB3EabtxIVAdJJEgM5IXUBvDVYJEYJwCYhmAo1FAGYMl19VZQKkPMRf+w8AEqQXVtqAvEH3KHRQaNMR5JEmlaEKfhCBAXaxYODhkonMcAbIAUxcZJhjaFbgPaeMstSK/qf93R18P+/7/vuNFbGJwgnyisQS0cU4qNgWBV5VD4GEIZ1wBH5YWWKOlMez9P8Af8xMCMFENEfRFE+zuf2V4dDAoQ8CKaSJTlrIgRY8ygTlolqNFmoIQBA98jwgPXJfXjzvmEWhwd8+r173t733OihK1DnivuZznxl22IymAIIIDCCiBFXwxGlClbEDwHGxI0zRvxgEKiqorfAGhEloHwQOgAuloHnIcqUiXyqw4QAzVdJgbBPhVnrw5v/Z 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 6

]]> 4

]]> 8

]]> 2

]]> Geometria solida 1 Quante facce ha un cubo?

Cubo di Rubick

]]> 4

]]> 8

]]> 2

]]> Poligono 1 Quale è il nome di questo poligono?

Poligono con due lati paralleli

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. Trapezio

]]> Parallelogramma

]]> Rombo

]]> Parallelepipedo

]]> Poligono 1 Quale è il nome di questo poligono?

Poligono con due lati paralleli

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. Trapezio

]]> Parallelogramma

]]> Rombo

]]> Parallelepipedo

]]> $system$/top/Default per Sistema/Test uscita primaria ingresso media/Calcoli sistema decimale uscita primaria ingresso media Calcoli decimali correggere Quale delle seguenti operazioni è sbagliata?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 3,6 : 10 = 36

]]> 3,6 x 10 = 36

]]> 36 : 10 = 3,6

]]> 36 : 100 = 0,36

]]> Divisione decimale 1 Calcola 25,25 : 100 =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 0,2525

]]> 2,525

]]> 2500,25

]]> 2525

]]> Divisione decimale 2 Calcola 37 : 1000 =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 0,037

]]> 0,37

]]> 37000

]]> 370

]]> Moltiplicazione decimale 1 Calcola 5,8 x 10 =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 58

]]> 5,80

]]> 580

]]> 50,80

]]> Moltiplicazione decimale 2 Calcola 10 x 0,10 =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 1

]]> 0,01

]]> 10

]]> 0,10

]]> $system$/top/Default per Sistema/Test uscita primaria ingresso media/Sistema numerazione test uscita primaria ingresso medie Confronto numeri Quale dei seguenti numeri è il più grande?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 110,001

]]> 11,001

]]> 101,01

]]> 0,1111

]]> Confronto numeri 2 Quale è il numero più piccolo?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 3,033

]]> 3,33

]]> 3,303

]]> 3,300

]]> Decine, centinaia, migliaia Quale dei seguenti numeri è costituito da 10 decine e 10 unità?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 110

]]> 100

]]> 1010

]]> 1100

]]> Decine, centinaia, migliaia Quale dei seguenti numeri è costituito da 10 decine e 10 unità?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 110

]]> 100

]]> 1010

]]> 1100

]]> Decine, centinaia, migliaia 2 Quale dei seguenti numeri è costituito da 10 centinaia e 10 unità?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 1010

]]> 1000

]]> 1110

]]> 1100

]]> Decine, centinaia, migliaia 2 Quale dei seguenti numeri è costituito da 10 centinaia e 10 unità?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 1010

]]> 1000

]]> 1110

]]> 1100

]]> Posizione cifre Nel numero 243576198 quale è la cifra delle decine di migliaia?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 7

]]> 5

]]> 6

]]> 1

]]> Posizione cifre Nel numero 243576198 quale è la cifra delle decine di migliaia?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 7

]]> 5

]]> 6

]]> 1

]]> $system$/top/Default per Sistema/Test uscita primaria ingresso media/Problemi test uscita primaria ingresso medie Problema tempo L'ingresso a scuola è avvenuto alle 08.15, dopo 50 minuti che ore sono?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 9.05

]]> 9 meno 5

]]> 8.55

]]> 9.15

]]> Problema tempo L'ingresso a scuola è avvenuto alle 08.15, dopo 50 minuti che ore sono?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 9.05

]]> 9 meno 5

]]> 8.55

]]> 9.15

]]> Problema calcolo quantità Una scatola di cioccolatini contiene 7 cioccolatini, acquistando 7 di queste scatole, quanti cioccolatini si acquistano?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 49

]]> 14

]]> 7

]]> Troppi

]]> Problema calcolo quantità Una scatola di cioccolatini contiene 7 cioccolatini, acquistando 7 di queste scatole, quanti cioccolatini si acquistano?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 49

]]> 14

]]> 7

]]> Troppi

]]> Problema soldi Quali dei seguenti oggetti puoi acquistare con 35,50€?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 10 CD da 0,75€ l'uno e 6 quaderni da 1,90€ l'uno

]]> Due libri da 18,90€ l'uno

]]> Una t-shirt da 41,20€

]]> 5 penne da 4 € e le due squadre per 15 € l'una

]]> Problema soldi Quali dei seguenti oggetti puoi acquistare con 35,50€?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 10 CD da 0,75€ l'uno e 6 quaderni da 1,90€ l'uno

]]> Due libri da 18,90€ l'uno

]]> Una t-shirt da 41,20€

]]> 5 penne da 4 € e le due squadre per 15 € l'una

]]> Problema soldi Quali dei seguenti oggetti puoi acquistare con 35,50€?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 10 CD da 0,75€ l'uno e 6 quaderni da 1,90€ l'uno

]]> Due libri da 18,90€ l'uno

]]> Una t-shirt da 41,20€

]]> 5 penne da 4 € e le due squadre per 15 € l'una

]]> Problema soldi 2 Mario acquista 3 quaderni a 1,50 € l'uno. Se paga con una banconota da 5 € quanto riceverà di resto?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 50 centesimi

]]> 0,05 €

]]> 5 centesimi

]]> 5€ non bastano

]]> Problema soldi 3 Un kg di salsicce costa 12 €. Quanto si spende per comprarne 250 g?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 3 €

]]> 4 €

]]> 2,50 €

]]> 20 €

]]> Problema soldi 3 Un kg di salsicce costa 12 €. Quanto si spende per comprarne 250 g?

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente corretta.

]]> Risposta errata.

]]> 3 €

]]> 4 €

]]> 2,50 €

]]> 20 €

]]> $system$/top/Default per Sistema/Test uscita primaria ingresso media/Test uscita primaria ingresso media unità di misura Scelta unità di misura di peso 1 Scegli il numero corretto che completa l'equivalenza 1,2 kg =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 1200 g

]]> 120 g

]]> 12000 g

]]> Scelta unità di misura di peso 2 Scegli il numero corretto che completa l'equivalenza 23 hg =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente esatta.

]]> Risposta errata.

]]> 2,3 kg

]]> 0,23 kg

]]> 230 kg

]]> Scelta unità di misura di peso 3 Scegli il numero corretto che completa l'equivalenza 250 cg =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta.

]]> Risposta parzialmente esatta.

]]> Risposta errata.

]]> 0,025 hg

]]> 0,25 hg

]]> 25 hg

]]> Scelta unità di misura superficie 1 Scegli il numero corretto che completa l'equivalenza 1200 dm² =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 12 m²

]]> 120 m²

]]> 12000 m²

]]> Scelta unità di misura superficie 2 Scegli il numero corretto che completa l'equivalenza 3,6 dam² =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 36000 dm²

]]> 360 dm²

]]> 0,36 dm²

]]> Scelta unità di misura volume 1 Scegli il numero corretto che completa l'equivalenza 3 l =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 30 dl

]]> 0,3 dl

]]> 300 dl

]]> Scelta unità di misura volume 2 Scegli il numero corretto che completa l'equivalenza 250 l =

]]> 1.0000000 0.3333333 0 true true abc Risposta corretta. Risposta parzialmente esatta. Risposta errata. 2,5 hl

]]> 25 hl

]]> 0,25 hl

]]>