<snapdata remixID="8729901"><project name="2.5 Triangle Identifier" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" volume="100" pan="0" lines="round" ternary="false" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="8"><costumes><list id="9"><item><costume name="Triforce" center-x="92" center-y="80" 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a2OC2AxW6n3M9v/yOD9GxeCVJ4mNbFoax0BDxpAd4XY0pi25cwWkakKa7UNY4Bu2oZBGWtZok2kgcfA/8vbixgyHW2wqJrQp2kDs9dtPTL7GMGjzdEaehlnYjaZAmdSzTJJyy2XbfCFs29dHjJBQLBYam4SU3/AnLn/M26lLwNSPinQlGrvSk3uMn9ZdP01QFRh2HIlIOq8IhorQXww6xjCWkyRJsS5FGm4jCH0HQixvLqJGibjRO7Bp24P2MAR5rgBtJSJpWNfVI6w4HHqqwa+sIaqKq9VUSo0TQeSmveu9fkl92cabmXKui8gV9fpboMT8Jjyfll27tswCcRJI00iI5QRgeIWESxyljmudBugQ7vZdU6r3DezGiY9hiwSnrJuLErGPF9s8W4CIPYblSEEOazGA6EgL0mOiP6T9UZffGg5Rtm0KuxOb9k7z4HR/litf+FrGZp+InlO0sjPlkneL2pAe4EUoG0idOevGTYQ1Wx1mCY65AqTYs/4u6DlzF+yGewkodDFXQnfKpyDecnmFo/ZMzOdLExLI8yQiRJFNYdqgbHtIZm8nxhJv/9QG6CzmcEManEvzyWl75ux/HXXc1gZOnFEUa4FJK8GS04gsAD0TSYZRIHSRMakAnnr0Ey7RJhP9Of4ZUTaPSMd0Br+UjkAIqGTAvvP30CFfz/H2+QJZKDUwrr2W0kriKYdUwHdGP8AjrFptvOsT04BjB8AxLO1ew49Ak61/8Rp59w4dplJZTWAD4mdiXJ/ZrhaIYIhdl9xMxSJy42GoVjpVD0UsQ78Wb+Jb+kkpFGJKm1/UqDuhpOkJPTp+JTLV61akPo1lOe+pnJFlFYmqTxiIxUcG0pVvII4ks/CHYeMs9jO4fp8fuJmqYjBhdvOGPP0P5kueh4qxOZoGiPLGx+pjOXgAufZTKHiEyqxjxUlx1AQaSpv8R1fgm2sYO6Q4bw8yhdDFVjCEZISXRE1f//+mOVBSwTgvw03N4gzqoAkp5uvjLsOqYVkSSGiSxg2uYbN90iH2bh4j66yzLd7Gnf4rVL/l1nvvm91BYdtmCk/mY0HEOvEgAHgU7dEtYYqZY8Xq8ZAUwRZh8mUr4VTrHJJ5cxpAuHsvU2t9Sb2ggvDgH5s8W4EpNYlImTQs61WpagQ5R6ib82MJNp2hU27n75oNMPjRG2VeMT4Y8VLV5/998kUVXvVr498OoaJIk6snAyZ+0HDyKJlWkhojj7RjpZdiFBMfwsOrrILwN4s+jqgMY5qLmpdxSlm0+ZlN5QOo+MhLTfGglfkTkRyEJH12MpWRct7xGRg3qqq7m43FL0Sramju5RLdsZhzphAxpq77XYgaMTg4+MMDWTUeJZjziuklQ9SkVirz68/chofhSV9fsXoehrxzLe1LUqjwpAB6rSBn4GOQwlK39wjDtJ0mPASPYrMNyyzp2bDSqENwN0U0Y4TFQ0n4mxykAPhtezgCu2+/lMDKAt4AolSRzAX6qStqTQX4qgGefpbDcCsR5qkMGuzYPcHDbMYKKocOX9WqDNW/5M176xjfjBzFOuZOJagXXsLTIkCGSt+f4cc5/Qdm/OA0y+ePU1g3BcVolTo9oxzJnlHHcLsxkrRbUjKIbSYPNOMEopjEMSZYoOSXAZ1cws7AtYDc7j7OCK90QkXX+aEGTWYN8YqHVI1nwTD2/dXc4fsG0LhwzN4UKLAxrEZP7Kmy88QGmBgMcVWR0YJxkzbN470f/FHfd5YROG8MzDTpLefJpA9spnPP7f85/wQzgkRJwi2+YpAmJTCBWR0nUKAX7UhzJ0/vrwe/HV39J4u/B85dg56elevZRAXy27LVpuVsA18a8SU1aVGUuRZm18HNKt0+gKHMLPufcEVoWPHbHSWTsd26RjONk68a92or7kyIopKiZedZedS2v/KO/YzIqkXguBRPiyijtbYvP+f0/57+gAEGHA9Ns9EiaThKnQyRqkpQaRXsDhj0B1S6o78Dnr4jDo3jBJTg5pbUIT2vBZ3vdTqQoLapy3Co3LXiT6rTKwGeLsk4F8EfoWZjtrxPVLbuSiXgGCU7qUh2OeeD2fRzaOUHJ64Ggzt5JxW/9+ZcpXvJ8VKktO4PGJMXCcV5+rjKVJwXARZlK0K3SSgZuJsTVQ2rzHPtCSPqhNkDauJdE3aSlke34fEyrjCnls6elKK0lzLzBWQ6eiaPMUhRNkeY6mSpzMucD+MljU04GYmKCZSfUp4azyLzbw/57+3jgzl4s1UFH0mDvSER+3fN5+x99lrS8EsOxZOrPk6Kc9skD8CQgZphY9WMoH5MOLLUI0+0mrR8lbvw3RngHdiTCOzExJkm4Es+dOT3AWxQi65bQ/ZAnPra6ma1mY4R024g+ePa0FsBbwD2BnsjAq2aE75QzYaMyOHWSaBQlU92sIvVRi+2bh9i98xirHIPxIM9DgynXv+8TXPrsV2C2LxIVlieFtuGTA+CJUiqtEWnH8qi23g6rsNNVkLOJpo8Qhp/Bjm/FC0SOzSQ1pvCraykU5gF4KxOpkz+aBB1/zBCcYVeczKYFnwtwERM6ztObT51LS2SuT/N4JJDHM22Ydg2zrQHhOGEjxi2cz7F9Pt/6xk84z3WZqtv0V3KUlv8Sv/PRv8ZaspZqI6FcOvebks95gAdhrGzLwEgniaJebcUtq4ip5R9W4Ng/Ipi+l6hxDyVDlKmKOnKSJjL2L0Bu5g8L3c1pMlbCEU5zaBm2zFYff2xdCPrXLW6ehVbmhhazMKAklBQSdm+F3sWqz8pU1BLMogupT9yoYHse5ErUhic5eOAI9351imK7ok6D0XqOF133YZ7x2t+liq1fVzzHx4Wf8wBXiVKYVVQ8TBiN6ISM47TrBI5KShjVL9No7IJgNwVTtLwLkOb0yL7UjjGS46n0RwzjyYSpnwbgLQozy1F+CoDLhWFmtKWlxZJWQ6yC1KSHJH49qxx0c4S1iLHRCe771hB+3ce1igyM+Fhd63nNb32UFVe9hComJV1qIP7BuRkTP/cBHiVKK8BGR4mSFNdcguNKdlJKZMeJhz+NikYxk0k8bZnzoBwSJ0LZCUYgrtvx42SOnBVcnfqYteCn5OhzXv9IFtyRWvCMx0tGUqy4HkbbsuKNENORykaFigPiOMaUiXCGpV+27e4+9j9wjGKwjChQPHBgN1e86nre8Af/gG92kTNjzaIs69zs3zxnAP5ItRVR3FB2GIA6SF0NkqbtePbFOHYbJPuoBltxRj+nh0tZSgauCh1wNYhSVwAeg39ix87Jd3TTPPECOBnq81KUuXeARwK47WQUpUVwdLb/uAU3BJ1zKI9wenFcbdvFyOUYGRzg/u/2Ud3lsnrRMh46+gDHXJvXvv+zXPK8dxDjIyW5rntu8vFzCuBS5acr/VAkqUwDTnGqA2CP0jCqYC4jZ63HIEI1NjJTu5Vi/UZsoymHnOZQKkZZCcpWKFNhBqe30PMBfDYDepIFn42Tixpt63gkgJvZ5wvEWyCftd6mgemYpGGITGK2pHdThJtjoR0plutSj8Y49kDKPf9nP8uLXbjtIbfuPsTKZ76Wt7zvszhLRWfRJAxDPO/cGyx7bgHclBmSGt6kSqSII9zKVvBsEqed1FyEIxw7Ooyq3Eijcgc5YwDTEE3vTojllQ0sJ0YZFmliYc3Jps9NsMymys15ejIfIcqSvbbVdT8PwJspfu18CkVpZkZbIJdZsCoSq61phvwHRFcxiXRMPjQr5MOV3Pa/72Z4zxCrzl/JQ8dGqbrn8ZLXvZuLXv0ubBmJIq6KKZNqz63jnPlCQlEM3T+m2+O1BU+SGLt+C6Z7PspZT0IBMxnGCu+CmZtJqg+A24NldJEmeaK4jmFP47py28+BXwCrlck8PhltLtAN4/QUReuD6xqVk4qxHi3Am1GYtGW/JS7eFPsUTi6a4ppvS51NK5kkfFwJHw/1xe66HQxvOcqmG7cSNcpYucUMVyLstnau+eCXuejCSzSqK5UabW1tGhP1uq8KhSc+bTknAC59C7oWRDcjCBQycIsVT6v/hetuAGcDYWyRxluwgx/iVG/FqO0jyl+BZbQTxzaR9Dw64+TzCqI2aJTBbWUyj5esasrQdPyMuRTjkYzfXAt+UqZTW825F8gjUZSTAK5DhU2Aiz8QmTVct6ibL5Iwy4w6IodiJaQyDiXxCKpj5N0Sm3+4iwc2jrF08VMZn55gx76DPPsP/p0XvfDFdHd3C6jJ5/P6btBoNCiXn/hzOM8JgIdRRaWGhMI6MKTLXdrQ0gfB2QP1VahiiZp9AUbDJVf9Lpb/jxD2Q7yO1GnGlJtB5qzqrxm7lmiFjnM30+7Nu0MG8FaC5nicXH5/ghPaUro6MQwzNyRDqrv6T9yGVixcx8HnaWkzhJTpUeFZZEVfNKmaHRUepj6W1dB6Kn27prn/lgEqwybtRekrrdIfLOeG//kPqFVXYhfLxNUpinnJ/8swrSe+cNA5AfAoCpQyUt1LiWyuNComBzDMYQhXQGkxsdOBqg1iT30Xw/8BJJOkakkGDt1+cLze+8TS1lZ5a5KN5D7JCmf9mXMx21zSJmilq/5hoJ/zfCUD6E+6MH4agMv31RlS25xNBOlhs7H0baZ6NEqqRGoupTKSsOveSQ7vqmBEFoWCTf94yopnvYbnv/0PsbtXIdiuT42QL7dh2U98p/OcAHiaSAyhqZMmsmvhUYyoosfE18zzyeeXYJrTMP19mLoZ/BEwLSILrHhuKjyz3q2y1gx5orc9G6TTnDY7soaG2Yvhkay31v8+LhsxC/QTLLbEsE/ahjlUxZyvKVnGFcrrreMWvAVwQ8nZWjrebxk1bApMHobNGwcYOlyjo9xN0Jhif63Eaz/0Gc6/+qU4jotfr8h0Q/KFjI8/kY8n/BfQFlWylYIjU6InO4njYxA7WGk3tfIaymkRo3E/zPwTVLaAWgp2O4E9ju0fr/I7GdwavC2AzcocC8c/DnKdfTkFuPW5naQe+zCQt+4Ac0E+pz1NU5DTHZFMc5tDU3Qhl8LQczoVsZKkzwyxJLJyHvht7Lr7GFvvHUYFJVaVArYPR3RfdR0vu+EjeD3n4bkOtZkp2ts7n/D4eMJ/gVmAi5FNxojYhWIKI+3GTFYQFRfh+VMY498irX4JMx0B+3Kw2vHNfpxZ6bXjlvsEq6z1T2YbI2e5dwvkZjInjjgXpM1/p83oycMzoE3UthJFpwL46dWVIZRR4FlkRbWy7U16YiSKQKV4rkEQjOGIUFGxi5kDNe6+9Qh9hxqsLptUKbFv2uUFb/ogl117PYWOxYRBRC63wMHPmruXisZVFPXrLh3bljF8izHSTpSrUOP3YYx+EyPYhGG74K6W+BqJtMDE4my1Gol1TUbzO7Wcz5bDmVGSLBLd+jcYJ+menAzk9KQSj4fVs4gFPw1FaeWHTrXQhgC86WC2/AmVpNqCC1UJVYCbKxD5ddJoBq+cE97G9vuH2PnAMcyqS3t7O4ePTVJe83Re9/5P4Sy5GCdX4lzQFz83LLiqqDjaS+APY6kcudxScNv1BGGqvSTj38CcviUzxN5ifLmjq7p2vGJVziiGZuxyCMjnVAjqVHoT0LPtaMcTNaIPfirrLL9Pm133j9xvKR+cOalz32OukzkfwE0BeMvJbF0F4tiKFVeKyKxLSZUuQ0jiGUwtHGQx0e+za9sQe3cW6LJ8DL/CUMPll657Lxdd+zbaV6xbAPjZYr6VGldBeB9BfRybFRSK68GR2HADjm0invkiduM+cGS2/HlMJQPY6Rglq0xsZgDPZB1aEY3jFr3pvp7ULT+n9LUpgH9KCuJm6fNT/V2JFNxpwoTzAdyK5jiZrfeZA/DEqZL4JVy3WyQDiIKjuhUvDRyO7J/kR7fkKVb76UqmGJxMGStfxDs+8VWWXvz0BYCfDQCvqkQV6wE0fgzGIIHzLFSpgGUM4fhdcOh3CGs1nbzIiZSw6Wp+mYpN8zxSN5NzOJUFNSUb2Gwtm9sgLK1k8ppE0uMSmmw6d5Lal+KtFqj1J1yHPIIAACAASURBVInmsZ5eLI+G3A9mE0WWxH/kdy0e3XQwtQUWZ7F1Lc0ifc7FJReOGPDW3UffeZqZU9XUXzEDfXEKbdF+Q6owmw6zdKnu3NTHjd8foOB1sXzJCgZH+1i54Rqe//ZPYi+/jDb3iT3I6glBUbTMsdFobqSXsWBRW01FxkxS6g9iVvtQZh7Kq1BOO6pxjKS6ndzQVwj9hga4lxMJNpcwjEmUoQGunJZeyXErewJFSDKAn6BxMieTmBjNYiw5xSbIZwEufq/4f1YL3BnA9Q1Dq0EotMygVAdapn6uvjCaERB5TFtO7CkAbs0KCsndp7WdGcilSlAZvm5K1q1xAnRJBClR5tJnwfCRabbcN8LYsRwFu43p+jRR2yKuvu79bHj5O2mYCXm5gPyANBEnNadjSCoVWeezv3blCQHwbE6rj5LNlHJWHQmLdVe8mzQI1A+Iah62fQW5dmlYKBIO76BR+yzttXEi35c6Kjw3lwFcxo4oE9d1SeZw5JYVnwtmU0nR0nGL27prtax+rKTuOgN3y4rrOHQznW/q0HoGcOG+rR5L7a5qgJvHAd5kRhKZaTmKiYC9CcbssdUClz2aTYAfj903odtsajaN+AQLLucm95DsDiOaGhH9hw3uuWOIxgSUSyUOjkzSc+k1vOMjf0WjsJKcYxNFia44LBRz4qXoYi7LPvujLE8QgCdKhrIaos2tb8GyPQHKrGDM7KRh7iQ0u/G8q8g5PVCbIhz6b/zaP9AW9RCEcps2sBxX136IUZSmW8uyNDVogfVkmpLhKhvUOrfA6gROrezZv2mgN+nK8Rk9GUURcLeA3mo9S6S7SKYmSxREei+bqfbZOHaSEs0mio4nmzJ0NkEqgH2Y7krzkpDvLAVoaWa5DSkv0JnPtEmjFIbnU5sqcesPexk+1GBF5wr6hkaYNAtc88o3cNWvfhy7rYhIiDbCiJLlZGp1Wgh0wYK3DN4ZPSqdyUk0wLN6UfmZBGMKNXITDXsxaUeOvHkeVrAexu4mqn6O1N+K7XfqLhddTirNAzruLGDKqEmLFrQ49dwTzUCRAfyRHEFtQZs9m7O12k1LLgDXF0WSRVkE4C0O3qoZkb87WqE24+CiXtu6GwgHlyzo8UmbLWJ/IgcXfi3OcQvkJytnmZqWJPoOI+PJNQdvWnBdmGhViFUnD+2YYf+WIYyqQxwZTPgxUT7PDX/yI8rr1lC3HEIMSonR7GFKMaTZ9Sw/zvoTlPVLVCwDhTGkbkP2WRRe1QCIDMTk7cTmCzA7Pa0LwqhDMPwtVPI1HJVH1ROky0U4t2lamDItQTcRZLUbSbNWpAXwhzmb6fEw4FwKM0tBmgCfdSCbAI9VM5Uf1DILLg6mqNM2V1xLtSiFJ8Nbmw5mK2beAremKlLfra+wkyx4i2boZn150zm6K83sqqZWQaCdS/3vJM78BFHHlfWUUYMEWPkOqr7DQ5v7OHDfUaykiJVr49jEBNf+2t+y+nnPxj7vAkJcinGzRt5cAPjjdm0/DODpKIk6QJL248STxPaVmLm1WNEoycBNVAe+jVID5IpLMapT2eaKwyVAszws00GZlna8EnG4mk7jI1nxOPYfRmHmOp22zKpvOZFNAAt4WwA3/drxKI0ee5LRnVYkJW8UM4DL31qFXxLxSFIE4KlQm9MA3HSEb2XgboU5hY7J95Uj9f3Z6Ik0QmS/FKsvRQAKzyoQ2DF2ucTQkRk237Kbyb6IfL6bUC4a+0o2vOl6znvpS1F0U4xtzFiKuySEf/ZHWJ4gFjxtWnAxuTEq7idIdmudk3JuObHTg5E8G6syRDz6IWb6f0QULCe3qJ1cbTKLWIhgvCg/WTlxjjTAW/2Lmmo0rezJVCSMGxnFaIYFW5a7RUHM6LgDaWiebTAX4HYT4EI/dOIns6ezF1fRkoFWx8OE+v1bcex0foArU2rgBaxzpeGyEKF8Z0NGmJBFUWY5uNY3159E3lvGRGMQq93CTgvsumuAHXf3kUR52noWs+v+Gi/8vd/hsre8mVx+FaVYht9KlVqK4S1QlMfFiseRhBtqWDLtIFhELDIP3ImdeGBfgco9jZnGKO3RV2HzZyEySRKHoTZY2ihgSe2zpaiGIYlhks+VsAybyI9RicTIMwAIiGVkn/y0AN2ITiyHbTmbs05nGM6+riWzpu8MzebffNOJFQrRqgkT+WYBuVjayM0uLnF4T369vEc5366jF7pb3gLXzc4tigL9+1yhbXaNH3ZuMlCLgCQKSSSen4hel9SYCw/PKI9ltWO015ma2E25bSm1iaXcfuMg06MentOG5+1g016Ld3zs/3DhL78K30qpBeN0izKBTDEvnt1W/IlhwVNfyQgP05SNOkRcG8CKqjhOHUprtVhP3DjK6EP/xjLzEMnICEbbYsJSAbfWm0ksSIhO5qkKsGJx7gQoFmlQPK0lj93JEyIoc6MpOqYcZRz4kSx8FnvOppyJlTaF+0uvp6x6k4z7vn9KgMvr24udpLr9TmiFyobCapoTa9A7ueIJUZyTQZ5KV1Lz0L6IXHjxccc5UB65gsLNSYQlJWpY7N0xpmdw2qoDL5nmWKMTc9VzedP/+CTu0qWYpkfUCCh6bXJvmH3/5jqcVZg6q07mVOY+VWPKiLtJkpDQ/AZxvU4hvBirWKdiL6JsHGR0563c/F/f0s3C1cYkpXw7OdVFwQ5o+D6GbZLLu6RRSGNmEqGu5WIJOyfNyZnUgoBjriWV8xEQzT1OBjjNhoUWdWk9tp4XpxmFkGZg/Sj9k7MFXZAzMsvd+lxNY5p3FB1RCeaOIZS0/EmZTC+7w8z1C+bG7S0ruyuZtq0d7SCBWDi+kfH2sTDWE9uKboHx8d1csMblkqecz+6tQ4wfM1HDPmZXFz/a2ccbP/CnPPNl78RrW85UbZSOoo2SZu3msQDwx0hYlPKV9BbGUS8Nvo8RBhTVlRjeEibSDrqiGzl04xf53rcP8tVbhnWDvNuAzpl2EktpAJuWgWtb2CrEDBsULWgveBQLMr47kxDUNUt21pjeogtxUzbikW7/mfOXdaTPBaX+dfPO3UokZVET4efSvC+UqKk8K2G7Jv8XkMvr5oI1nx4Hv7B36TXVPkPzHNNmU/+pAF71pVgAImkzlV7LJHsMZZ6sAj8PZliEmsjbVXnt6+Edb3kmYwM+d99+FGdYkV/msKVvhJ6LruL6d/0NKy+/hsSOqHCEtlTuoNmxAPDHCvBYYlvDhMn9RP4ktlnDc5dA8mxSb5pwz2eI993G/gPd/OEXt7FjbIZC3WFRvZNpawQxcpI+l7qNsgtL2lw68hLBjinHbbPglA0SkM214pY5dnoLbkmT7nHO3boQWhdI4maZTh0STwVcCXEsZQZyUUBdql2zUhX902K0rSaiUtMnkHOSeLZIYeg7jZ1ZZikHPtmCz72bmM5iGn5I1Q+phQo/NfETAz9WRHHKQLVKm9FGSRk879klrnttiadvaCeomdzx44MMbY7wOiKcnjx9Ex6XPOtd/MoNH8ZYUmAiGaTDEF2VBYA/RmhnL1OBbO1GonQHpn8+rqfA9aG+AZJvsPfmv+PCjhic9fznPXX+5itbRY6QUs1j3Arw5PYcKWI/oSNnsLK7RNFJtJZfl5lxcPnRnHpOtEQ+2zEzQLWOE/8tETrnBAs+d7Plggm1/WyG7JQxa70F7PK2LV2hFrhPjrVb0s9giRVv6ok3C6Xk+bYkEk8aoDb3/ORcqrFCWEjNB1/Gt4gll2BU1vijGVZPweOS88r8xlsv5ynrppkc30VbaQlTYxY3/XuVwJ9i5fkrGZ6Cvkob7/qjv2Xlc67BF6e3GY5csOBnAPE42KXC5D5UOIOnB0YtE+UO6v4M0d4/Y3L/HpaXFW5bjuFwJZ//ygG2bJmgNg2DVaRkW2fncpZHd6lAd8nBwycNKuRyYn3RP1q+RDDTqpYVAMQyo/KRAd60Wyc4eXMBLv8Om3UpLelkHb/QcfLsmfUweFiWdO5SeTrGnt3+DVPuBM0Ytrb4pr4rzT3mhjnl34HX0JRLiI0fQd3XwyB0MlcKITtMWLMCXvnixVz73CUQ9jE5OkVHRzfFUg8P3p/jwU07WVRaRpia7BkZY90LXsWr3/NxSisvwjyp5/SRRhaewdaf8UufEE6mH31T+bVDmEEH5XwX2Bv07Jzx5DuEt/wNy1ZczUzvLsziIF55PfsPXco/fmkjh4YOULHzVGZ8LDPPisXncd7SRbR5Uv7v49kJo9XCLEWR1Zzr7OnV1Yqzx2tRTraQxyc6PDydn+1OFp/O8CyhwiwW3sKFKWWxc46T3980j/9deLf2U3VMvXmFyCjyJv9tJaxa/y+PU2GC6+V0BGdipsLQ8CgT09OkysBxHM7LFXjm1S7vueFiivljVAePUWo7jzRI8eOIuLCIf//8jRTiLqLAJ+pQ3DvY4E++cCPLL3sZ1qzTu8DBH9PVGAX3qOrURjrKVXAvo1LbQLkkBVXf5OhPfp/FvkmuuBoVuUwFo5S6hFd0ctetM3z7P/fRV1fMJCZHJ1Ke84Jr+fNP/RnLnnoJjUhUkttEDXwWwHPBdXLC5zGd/CPUsJz8PicD+uS/z3ceIgtxqsZkaXi2U4OKP4lXcKiMjvD+N76NvXffxaqlWkacl7wIfv1XX03O9Tm8fys9nQUKboGpSp1yqYPK9AhjgzYHd1ao1gPalrTxUN8EZv5KPvCRr1A/r5tCvlMXOU5Pz9DeKToxZ8/0trPCgks1bCa4Jpaujk2ki5hU4BAnG1EyQ8eoouw12O5FWEGN+Mi/MrX3S+RDRcFbThC51JNJCt3g5jrZvU1x521j7Do8xKERnwNDEvAw+ezf/z0vfv0bZDIqAxWfFeXSwyz0fKA6ncX9aQH6WC+c1utakm6nOmczldCgj+fEfPnv/ppv/vMXSKYHKLXB067q4cXXtPNLT7tIy2yMjhymo5TTd5dqJaCtvZuGP0192ma0P2B0qI7hluibCJlstPGMa17Hc37nI9QqKZ4kz6T3QxJLcR3XLp0VwkFnCcDDZgmQk0U79O6NEEfHSIMDuE6JRmBj5LrIeS7+4F1M7/wGXfW9hIaBY3URxlI2NI1XTskVu5gYKXP4YMoPb7oP3+jgzi1DhKnBRZc9jb/4zOdYcvlVVJRNab6esHkQePKMnZ8W4PNdTPNZ+FbjxFwa1aIq8lgNDdocOLb9Tj727rcTjvVTKoacf2GBZ7zgQp75NNFmTAmrE6ikQd5x8BsRQQjFcgeRJJniiKQGvXunmJwskhpdDE6NU1dVXvGR/2L1+U8lNfK6vVSkhkK/QlGals8CZayzBOBVaY8FOjKnSdPLvUTpNlQQodJVWO4abJFdCjYzsuvrGEcfZJGREBU8DPI6eRGoGqYbYHsF4riDRq3Ij797PzNBka27x/CDPAcOjfO+P/goL7z+bXStu3DWSWoB7eQoxnwWdj4Azvf6MwV46/3nJnfmAnwyMOhyIr76sfdw+ze+wAWr27HLDa697kqWnJdjRU+B6vgYiV8jJ1EZqdlJpX49j2k5BJJ4SsbImTb7d8zQt8+jvXMNtegYR8e2kl74AX7zgx8Hq43R6TrtHQUsIt2VZNm/ePHOswTgFQ1wg3YQpakkJFWbSdiGpbqYmFpMz9KngzHKzMGvUOn9NktUgB0XSXJSguog0m2xKKqqIEuLW2U9cWxwf4Uf3PIAcbKE3buHUUmBwCrzvj/9NE9/xRuITyqX/Wnox1xnbj4gn+rv810g810AjwTwuZ/lpymjW27j7977a3QZE6x76hKWXtTB1S+4hGIxJKlUqFVntEy0o3XCY9EJx8mXCMKIyDCJ41HKBYej+xr07jLwzB4Sc4J62Mudg0/hhvf+T9Y+41eYbqTkSh4WKTPj43T3/OIHzZ4VAE/ihpIQmNb5kzR1cIQ02oth9mkNk4mJHIuWXADqCGN3fho1dT+LFi0Cv0g98nFcC5G2loL+WGqoTUNro0gixK8a3LZxN9VKmcHeGmPHGmzbW+P17/lN3vaBj5K0r9BRiVYW8QkH8JOFgU7Kqk6P7+Jbn/44B2/+NhevNVl22TKuevmzMK0q7V0Fqn2HNS10LSljiAmCCMfzcPN56kEmHZ2qBsW8x9RIxEh/xOhgyNjYBB1tefZPuljtF/Lrv/sXFFdfjtyLLYn81AIKpV+8Ou1ZAfA41O0ImDIyJD1M2DiAiiZxjJSkuJo0NfFSH9V/JzN7v0c+HcLtXkLFbMOcmiCXs/WkgyQxSES0Xirz7EhvjFQQhmEHW+8bJJ7KsfWePQxPg7N0DW/47Q+w4bp3z9aCnGwt57Ouj8aCP5r3eLTW/5FizEpSoiepYkn9jPxI8mrjdz7JvV/7F9bmplmzvp0lV65j3TOfxtRgP+Uowq+N6cpK6bPUOrpasDMTExKnXDV8XK9MHCn8QJxHj707Bth67wirFl+B6Y3yYK/PVdd9kOe/9YM0TBs/COj0cmI4fuH4+oWfgGxuLOKwIrfghKTpg4SNPRhRikcnjdIq8q5BNLWDqQe/S8fMHhwnopErUS31UBwfp1B0wFYk0uiT5HTvpTJrBNEEkWfgOsu49/ZDHNzcT5u7iIHhGjuO1citWMff/Pe22fT86QB+tiUwTrjTSKHLca5CHIZEUaRB/ukPP4f2mT6uOj/PeZcuYeXzf4mG6+DVY4Ye3EFHt00qsfgo0SoDjudQbVS1IlZbR5lweopCbiWTk3XCdIola7s4sq2PH393mLVLXoZn3cWh6QLVrqt56Q0fYcVlG/DjhLK06C0AXKpJlYqMUPcG2oyQ1A7qkBWOga8M7NIrMWa+izHwr6jRraS+TSoTim0H20kww6z8VHorWxEF3Q2jNUUUQTBOedH5jA5UueXmrdjWIqYnE4YHphkcCLn2Q3/Ca3/j/US5jqzlrTIIngVOF77h4KapXABnhSE4JY+XOoTaFBS6mElNHAfy6Qz/+Vd/SHLj51n+7Hbcp7bRecF6LjrvatLRGUZ6N+LYA7SVLtN15bJmoiEumJQ2Pgk/Sqa06HgQBkTVSRI/xHZLBOQ5dKzCgSNDLC+sJZiJuXdzL5e97O28/EOfouEVCepVOovlX/i6/UJPIBs7EhOFJo6M7GMPfuUeUFWc/HpS1uA4Jv7gTSR938auHIY0jzK6dG23WHLDd3T8PGvabUJAKvRkeqA09ToyLtAmDHNs23qUsdGUiTHpTSwwdGyMye6n8lsf+QvWbHg+E5UaXSVbil+ozgS4nYuwnwgAF/EUv0EgDdVSWRYE9G76L378b5/hCmM/PVespPTUZXStWUU+10V09Agzg3soFEJM1ZU1U4iT6Tga1PL/UhSmQ49xghlHpEEdM4pwcyWU28bQdEDf0DhWbRkHdhxgYjwm6lrH2z7x93RevIHEcGUs4y8UX5pCPlr+97N4ngA8MKqYfg5P2kOSLcz4P0GKtQvlF2Go52LVv0ajdyPBwF24UQ3L7iCQaWhmhOuFWL60xGT9jLODmYTuaCEesFyfwcFROtqWMT4asW/fCEePzNDRsZKZaZ+7tw/zgl/9bd74+3/OWGTS01XUs+rr1RkK5Y7mcKez24LrCS4KJmsh7SWXcHgPP/jnj+If2sTVFzuUL7iInssuwVlchOleJnv3klTqlHLtpKLylV3EODlpKjFJJHoSZUVmoVh2FWPEvh5uJTTG9NqoRoqJSoNNP5nC8SGspcxQwlrzVH7jE39HVFhC4ckeJhSAN6QXoD5ELjkM8U5m4j7MwhKKxWeRxmuxjnyMRv8eovGj5JwcidVGJZTKvwYFN8JJCpmuiPzY2S3WSrPyWPmJ1BSDg8foal9CGnsMDtR4cEsvltONIsfY0RpDRjtv+chnuOTFr6ESg20oCk6C8qvaWp3tFCVQSoXyfWVOs9Fg/61fYuf3/4GndNTJrbTpXrWBjgsuB3Oaqf6NRJNHcNM2VLQIO5nW1lpkLVwBrwBcHNQo1hTPyBexDJF+80mCbJKy4bhEhkUQJtx00wgrOpZi1BRj0w0e6B/l3X/xeZZueDmFQs8v1ICeHRZc/Pf6Jrz4TkinqbMcJ38JrpkjmB6GbX9OMD2FFYNXaMe3c1SCADNp6NpuFTcbfZsi8HoD9GDXTGkhSmsEfh3PtLWuim13cMfG3RwdqOPmu+lSBe7e08/yq17Buz/5Bfxyj24I6JD3ro2i8t1nPcDHg0BJ40W7kzKx7zY2ff2TdIZ7uOKCDurL21m07ArM9hX4I/uoHttE2Wpg08nEuEvJ9glkYJclI8AdbckR5a8oEVlQ7I5ODXDp6Qz8GkkUZE1q0u6nFBO15RzdPYATexzt7cfrXkS9czVv/IN/JLfoogWAx/EMNL6Hk95JYora63Px3HUYlT1Uj/6AxrbvY6cOjlfCKrcR5CxCFZELFUVR9QjjTIqhKcmgr9qmg5npY0cUhZdGdfxanfal69m9tY/tu4aohR4dhs1kPWLHsQZv+ehn2fDqdxGYJuFMlXYZ+WMXznqATwaRKrg2rppi342fZdstn+OStTZrL1iCseZycp2Lod5g+MBDOFN9dOWl1cxmZDqiK+fhS/5Aym+9jIMLuI0owRH5ibYiVlMFII4CokCScFnJrjw337mcezcd4FhfnQ5X+j8Vt2w5zOs/8Jc889c+vADw0L8Zs74VRw0Q55YTehvIGyXMI7cyve1fCYen8dwSppfHz5skbVlneb5hYVUgNAINcB1Jaam2SjdBUwC+ESryrqJgRUyNj9HVsYLxGZvDgzE79x7TGuEdpSI7DgxRXv8srvvgp1l26TOoTtfpKpiklnvWA7wRK5UzYXL3TfTe8U+4/ja6Vrp0r12Ft+IasKuMHd3OzMFDLIoKFBOLhqqQFGK8tA1fOoUcEzPnZi1zQYQRxNiJIsplstJSbmukBmmcaPoinfm2aRHnxpmodPHgtglWdq3kyO6d9A9XsZZfze996b4FgPu1v8SpV3AMjyi/Er+4gnxcxdp1I1Obvq5j2LZTJLJMppwqaXtCe7mIN+OSDodCOnWIUE/HbKmoxplcsNRD+IkFUY3F7Q5jQwNYZpFceQ2NpJsbf/wAXskkL8XlqcXGvZM87zf+nFfd8FERoSKt1bDy+bMe4PVAqbwVcsdX/l/Uke/ynKe3M+1U6bzkQsy25xMHezm892bon+J8czXpTEpNDdO1zqE27BIaiiRnY+UzDh5LV0QtwIwS4nwGbpmibEqmWRpDJLKSiLqsQVI8SORcRN9wmf3bD7KyIPLUii29Ee//eu+TF+AqHFK18G68yS9itz2dRvIUYqtIOT9J/ejdjG+/AyYm6TYXaY9eHCGRfnDyOey8yK9lAjuh3+xwkZ5HaT0T7188/6bOSFipaIsvVVyiJSKbZVt5JAtdmWnwwH1HaFu6BKOtk97hUcZrBu/92GfpuuI6xv08JUN0T6QE1/uFb5ZSdSVhUsM6Hn4bT6ZUl1lgfNvt7PzO/+SqtYMUFkOw5tn4y55L++h2pgf6qQz0YTXq5HUCxiWQ+T2RwnWyxgc3J3kFGQOeyb0lUk4YR7rgSqt0yXQLUbyzLfl8Yj1NOcnWxi0gZuLAwSF27+zHtbswVIkD+4/woZulQe4Xd/xcPjxSNSVSxyot48TSXQJJtINqeA/lYLOuN0md1dg6qXCUyQMbqR3YjlOpkU86iZIsLms4tgBNO0NaV1DKDqPjfZRy+0ybKWpJPeswrGySFqSV9LXoDMoGe6SJrdPPh3vH6T02ztLz13PoyACVwGbdM17B89/0EdwVlyD1cDJFudXGFkY+pmFjiRSD7PTP4VBJrDBF31W+iKdDl7EoxlohtpzY2BH23vxlrMnbaG87ytKnX0ijcD7ukg2o3bcxMzpMY2QUJwrJ2bJ2DkFq6nY6T0Dq2NhSzyNd/cK3kwgZjSIKW1mzs8zaVBrgkr63HFtrfMoeNBoVGo2IzvaljE/4bN1yQCv8Shi291A/1oqX88vv+D3cVZcQKOjwYggbegKHIVIHP+PjZ/4BOhUv6UohEbEr07Yx1ThBfDd+vIU2I0+cFvCKHWD4VPseYKr3QazRUZx6QBhnXeuymJbrZLFaJ5stqeXIdFe66IZLmj7rblfNBmL5Xd6VpolwVm5Bv5eWYvBwnRy1xOLuu7ewqGeV5t3HRipM0KMHo1796neKep8W25d5lbJYmY68lIKaP7cRHyqNFIaUEzvSo6O783UaxgzwkpjRO/6Nwfu+yMqVdcIeh6UbrkbZHajYobH1x/gzM0S1Gl4qcsoeKZbWHRTxfi8MdVedhFjlsTWeSETydW1+qLR+ozYmpsJyLb0Php05maalGB0dp7t7GUls88CWfSRxga6OVQwNTdE/7PHM172Ty1/7m/hCQ6OUqDJFV2fXz2X9fi4AT/TlL5p7Ao4qKtlDnN5PHO3D5iqk9zyXj0gnD9C38y7SiWO0iYWZqhGZJQ1uWUzHc3WlW2ZBmlLDoQi8Z7okAjyx4lpWoXkXz7mOTkVLpaFYI8nS+X6I43iUSiVCx6O/b5SJwWnKdpHeg4OMxAVyFz6XGz72V6SFtZrWSA+jbv5tDVoTRavczydTlwE8IUa0yEU7JTN7KQ3c0T72fOOP6QrvpLjKwXraM6l3raWrWGZsy71Yfbt0il0MgW2IVLOTaaIYNsqyKQShnoYcmklTAUwqKzO9RVlDo5YQq6xwSy4AKWqzHQdLnFLTxMs5VCoVLMeT+m+GR2qMj0kdjEcYWezefABnxaW86xNfJF50MTORQUm0ivwIT4qMfsbHz/wD5PyjOCumktsf6iBJvA3SfRiM0YivpeRMYyR9TO2+i76dD9BuOXQXykyNTmKVm8pJTd1ASUjoWK3IKku9RKKyyrkokzcTDinz3WfFdAylObzQFduW8SU+9Xpdg7VQzFNLFW0dS9i7o5fq8CSEJmN1k91TNr/yjg/w9Ot+D+yctp4SHhbnU4M8iDEKzs9l/ZQS/pzhLQAAIABJREFU9zkmEG1uy9MJHUsoVzRO/c6vMfDg/+aCZcO4axcTr38BM+4yusIqh378TTqCijb3ouotjdeJMvWEC9FoFJqVTwzCNNHh1MQWvRUbW8Cr71cKL3WblYmRjlRJWY4tPF7rnUOtXiGf96jUKpiuS8+S1Qwdq3PkyCTFUjcHNu9kNMzz1F9+G89904cJnU4dR7dCheudpHnxMwD7z2WDwihRMmrDNKe05U6j7djpjC7T9K1nkDOGYHgL/Q/eQeXoID3lbm1dJyoT5EvdWU3EnDEic0tQpQ5cwlYCYuEPGsimpUGeFQ5l0x1EfVUssQjnCI8WvT/L1rl8epatZXS8yl0/uYt1K1Yz0DfF3r4GXeddzuv+6P+nc9UaMDzqvsLLS1sApEGI/XNyPAXgoWgRJuDZOZ3EkhlEM+O9DP3o45QLY7QtDihdsYFKIlngFczs3sz07jso45LouhwXw3K14mwoOuGyTq6Fq2wCiYNLBMoS7cOmcUgTPZPHNvJN3ZhMz1CGOgjIW/oxtVqV7p52RieHdLLovPWXUJ2BPbuPYZglpgfHMe0yewYbvPOjn8Nb8xxGZhSL25xzh6JEUaCQ6QzGQcL0DpJgF7nYw7FWEJfPx6zuZ3r3rczseYhc3cVz2widhNiNcNNMWGeWhjT1FlqJhlQENTXvzsDt2rYG9+zzpYFZbs0y10AsmfBISzyCBlHk05bvInKLqFIn99+3mZz4QBMxEyMwPBpz/vV/wLUvezXFlWu1pojleZqnpkGVfO7nUy2XqkQF0qmEQU6+SxL83+beBMqytCoT/c483DFuROQ8ZxZZIxRYVAElUCj6GkQcnj5pdfEQ2wnECdvn8JBG1G5n7e7lLCIiKo2ACEhVQQE1V2VVVmVWZVVmZeScGXPEne+Zz3nr2/85mQGtr8qmpL1rxYqMyBv33vOf/e9/729/+9sI5p/A4tkj0E/9CrZevx/hVAPNHdcjHNgw1oe49PgX4MWL0IoGEtLsMxouO96pHZ7AMkhEM5Dpjhg8o2y6ZEJ/ImwRJchidkcpXRiFmCgBInlOGSfxZ6dmIkqHmGQh/MYUTHsa84sBLlxYw/pahi3NNuZOzePgK74LL37j22HOHlBKXl8FMtZXxYMnaVAUKWfRHEOcfg5pcAJOOg1PvwbZTB3B/GGsHL4d+vwyZo2tCGMD3WIEf7OJpEv0QNpKlMBOKZDJbh1LNzDR6KEVkmIZphi4hC+JIv3rJr2SKzc4SVJYlgmfopEIMQn6mLFncX40QTG7GWEU4+G77saB1i5EKzrOzq3jic5L8ANv/ylc88rXSgyc62Qv5ogmfbRrna/O+hVpkVJTUdNh8/yIx+g/cz9OP30frq19AM61L0a04xqsD11s9bdg4XO3Y3jmMKabOeJ8GmFM5S5N0B+iLrqWwDEL2KaGgEqx9NbIJPSz2eiQpYKFp0EE3W8pFEm6nhSkqAy8lF/WdDFuv20jyMZYG0ywZdtBFJjCAw88Djg70SxizNTa+Pyj8/i6t74Xe1/+RiwsrWHb1n99rsq/+g0qJnkBW8MoP4Iw+DPMaOtAeANG+h5guob68hfQe+wIFk6eRk230PBchEkoGutuvYZiVM2ppBdSA5dYdFA4NyWQc0kiEzLeRJaqEMyWG4DMN/YKqRk9KYVdxYNzfrzcLNtAOzUwv7wCr9WCU+/g5Nw8Fs91kQUGgkGEcwspDtz69fjWd/4Sss4LsBRq6Lgu3BDQvK9SklnMF3kWII33yfSVePgwVh95DxprT6J2YB+02Wth7XoRoLu4cMeHUOtdQjIaoTuI4BctNdbIZIeOKZMZMlYhHRuO5yJdZj6iy/owUWf8bZeJ+ZjISynPLLM2qXYruLfNOfbyfW0yRLvuwTZSTMYDJFkMu14H3BrYD/qFR0McsA5gJg1xaXQCvekX4fVv/x+IPQuhvoKW/q/bt/m8GHhByyMwKiVzaqDS6/KlLWgxawM87j6PIPkEbCOBXbwUMGcBd4ThZz+ItfkljFfWYGeA61gobE3mV+aWATerxCvLj8p4+vLQJSIDUN0rpQeqDJwbwLRZelbISWXglB+ucG16o3qqoTscYJJmcOpTiEMNZ+YW0V0co+a1sbwyQtzagZe/6Udx3Td8N0LUMRxlmPWl4PG8rN+z5Vac5CwoeNGBSUWvM+/D8OxfYppT5nYcQH3ntUB9M7CyiKc++1FMczMECdb6Mdp2S66fMKDFYo5rqmFXEksb0PrKsMVJJJEYuOd5gtTwdywIqUiiHFtYenHHscSbc1Q5WYaGkcFzdDkNxmEIuD7q7Snc9cgZTAe70IoN+Jsy3PHMRdz4xl/Cjbd9F0wvRoEWB7bBIQWUI1Z4SusWoiSnLXzF6/sVv4AkgIQBKeHFXc7CiBQk1MCoSE/gjZ8B4i8gweMYmdOo114Ki+J8a4fxxN98CDaTwrK0zrjQbrjIbROxlsOV3KYcySGzZyoZtWqevMK+CW0QvqKXlom+DFkIZ7ESlxIHp4Sy+lsmmrxpDFfcpECQxlhcXYXlNjE7swPnzizj/OkFzHa2Ipj0cb6vYdy8Hu/4lT+H3tqJSUJ8/asTQ/LqgyIsIjiiwpWfuRfrc38K6KfQ3rod49YeTG/fCwyHWHzsISw8dh+2eQ6SzMT6KEfddJTGuV7ArbmwPXLp1YwguUFDBbESXeK6yMnnKtIVpZoTgUeZsCtDpwdXkzBKWWfXRBIFMPQCnmsizRNMgkgotX6rhfVijIc/cRHeZBp7r53FM8EKLuW78NZ3/B782d2IsrpMsqO0NW8uZ5pani829HzE6M+bgRcYSzlcKwipSfOXPCbaMsy1z8GOH0BhB1h1DsCvX4Pa2nlMDn8Mc/c/AYeL4TrKIF1TWsYKx0RGBdVIHY1EAiSZ5DCpDaOyBfsmekLP4pAYxVk8qnxPvJyvSQ9PfFw8EZtqUxXXC9rCRU0SrPX6UpaemdmB0TDB/KU1FkHR9FM8dXaAufUmXve9P49b3vAWwKshzDJ41ldnTuSkIPsdcILziA//EbKVO+Hu6MA+8CKM3L3ouBbCuScxf+huZIsX0fGbiHIP49RAHo5VXcC24PqOhGVsSavWKBuUoZ2aV3tZ6JPFMZkgUatdTi4VmlVOjxMVBI0T8NBs1sXgw2AiP7uuK5DiJAjQ2d/AZz40h7NHQ7z45htgbMpw6Mwibrz1B/Hqb/tZtvMrOrPrSuU0jDgAy/u3ZeBZkha51lPYMxosiynr1kIE2qPIF/4RtewE0NiBoXc9TL0G4+QDWLnnIwjWmPwlEvc12i2Yvo2wiKVDh5wTh1raGXkkTJSUt1GQH1EBQxkv5+uYavY8Y00ussK91bwd6U5hn6bML6W3KudFymtwSrUi8rMiTtGbRnMWkyDDiRNz2DJj4/S5AQbpZpzpevjF3/5LGNtegMTyefI8Lw7i2UIUNjRQHXZy9iOIn/wDNPVluAe/BpPt18J39yNdPYXhk/cjnDuOOpVrc3JNTNE0GQ/6sgae54oDEJg0VYq2Mul5dCW2rjw1n1NNvdAY1sg6lqMQS+osT2y+RpKFaDabEtMzpGEow+Iax6QQI8/dDGm4Hbd/4hQ6U1uhe2OMEeLoKQPv+dV/hPfCXSjSHFFCkVBfxmNRq8Ziz+3zgLI8LzcoTYKi0Psw4QJFq7xffRTFIpLwdkSjh2DrEzitr0Fh7kPUPY/x0S9g+NghmOYMmMzQQJvTUzA9CwFxahRynNrivctZlwz1OTlMuMhqGFMcUoGbKIomZXwJURgqiTYKn0MdIQUjGpSk4WuFqXh0bhA4GqIgRKPmyQ3qdQfobNoGw67h6FMnWKiHYdVx5nwPZ5cS3PyN34Ov/6F3YRjV0Gy2n5f1ezYD5xzcbHgBS0//Doy12zE1vQXarpvR72zHjNvB8sOfQzJ3BEZ/HfXaDFaHak3yLAZ7IWyHBk5WpA7OBArDiYRr/J0e84SLVBgjBCo1R7NCTEJkso70/PxeZR1VyJLlgUxAJo+o0WhJKBONByiyGL5jYxJnmN65G3NzKf7mL+7FbS+7Gcv9MzhycoCbXvnDeP073wG31UEcF9DJRZL4O4JtWs+LA3leblCeT4ocQxg0bs7UoN52cRJRcRxe7+OYOJeQOB00/VdDD1z0nv40lo/cAw5P0CwPGq3QUqV4ch0E7ShXUstUOLFxmm81A1KmlCVVGVlBWPxbHr8CGzIJIjqQcJoaq3+GDKBKg1g+o1BDHVWdZDpDMn8YxNAcF4ZbQ5TlWFmK0PQdnJp7BprVxJMXQvzAL/wxGgdfC7/x1YEJiygpgic/gd78f0N7pgtvy8sRNK5D1mmhvnAGc1/4RzirF2FkGoz6ViwPQzSJTY8Wodkzcp22pcajRJEycN54enCrcC5TGaTZoWQJcu0YagRFLMmoVDeFcXZlIK0qpAUYTgLkmgW/3lA1iGgEW+OEOBua3sTYW0V90378xe89ghfvvgUnTtyP+tZtOHYBePWPvAuv+nffjEIzMY5z2E5NKtRGnsN5HkaFPy8GThpngQBa3lIzFNMCQfEIwvwwplY/gmg2x6C2H3X9VnirY5y/7w8x/+QTaBg7EaQhWlNtWK6NqCT+NOvSRSOelZJu0hBrOcqD0AuTTVeyBknTkOO0TDLpmWjgMorEouZHIgbOoNAodOQMQ8JEDF0qqQ4nmdUQjHrSgMtTY304QWaY2H/wapw/l2PhwnHs2FTD8blTOL2qoXXV6/HW9/wtK4PPy/o9mwfPl1eK/oN/jDh4PzbduBnY/I0Y61eh1qghfOgjOHH3HZjKAhSFh8jbgl5cYPsmF8HKKVhNCieVCIhGWkOCOIyQ5WRZ6jAyOoFcnAFL7kwiFbWhkA0w0dTzKtw7zVRIKKiU5DQhTMdFlOoYTwKYho7ZVh010amZII09jDtzsGe3YEZ7HT74a58E4iUcfNm1ePLSGOM9b8BP/Mefg1nvYG0wRqNJ/WtF67C1r7yU/7zcoKxYLtJsVo49EwNk6wWS8Z3QWz8HjN6IyFHUyqZdQ3LPYZy67xCa0y108wi2yECoQo3hGIqGSiNlIpQn8GB/CZOQcFdEfnjZNuWZimxFyTFyTHgvXccX72MYJpmMklgWjLvLiih9EEczMdaT9yQlNM8RRZGELrahYnfWMmr+DJ68uIpJYaClBRifPY3TF4HX/difYdur38piyfOyhv+ckRdJt+g+9CdYOfnXOPCS7Yi3H8BA34xNU9uBSxdw5iPv2zC0ioah8hPybnhdwyC8TDILgkCuy/d9cQokSdFRMIb2a67E5/yZ8XatVoPj2uivLUpOJa+nM4bPMAmGgrqQGuq0t0pLmyBoMgA0ha5lcCw6JQtJb1WaRgJNx84D1+LEqQU8fvgUZtq7cW5uEeEwwC1veRtu+p53YoCtyEKgI4PjGGQNoJtTX9H6fkV/XN0UKlMRFdSMVHgS6eAYkvDvkOV3wzBfDLj0Di7is/NYe+gJROcXheOd1ThKpI6YvX6MAU2IYZIjQS/BooFbsHKoUACJsU1DyEHcMByhnecjWIZCbZIwQRrT47DKyXhRQ6ypz1R12QsSUHbhi9QE+ReGmnrME0NusKYLwsKNMzOzBSeXRnj69Dxu2LMNwzNzOH1uBPuab8Pr3v5baG/egmEE2BSs5PsEYxJGJJZ8rnxngVlTnjw5UitHzKnwhQWnsID5u3Hy0AcxUzuLqX0ddBubUdt8EPY4xcpjhzA8/IA6wTh0RyZUEOIj67CkNxBuY64Sx9ho4Px/OgQWvsj7YeGGvyPCxNxZaaQAScBwhpvGkvyHMXwQjoXqJrF9a7OCECU9JFrMlh9KTmSKs9MdIbMKGXjbnN2MuHBx+nQXvTWOX6khHw2x6M/ijT/7a2hsuwVZYqOuA8F4Aq9JO7gyiLekZ/yLbPZf9OR/zstkARV22Gg9BsIUcfa3iON/QN7bCmPKh+WYsG0PZz9/HybHz2MaFlZXl9GcnYZW1DAJxrLYtEKGCCwi0IC52BzYKkesoWL0gkbN3ssSJZnk1KL2RDMvjxMpcOQxPQl53zmKGj2PDltln4pWK9P/VNNCqqsQiFQA8eDSb6iMgje81nSxHno4fmIB044HPxxh7swijg1cvPFt/wkved0PYhzrSAofdaYf4wkcm0eZAU1/boWKLAoL3XCkdDAuONcnBmUrnazA2gO/jEtn7sMLX7oNmK5j1ahjZuZqjE8dwzNfuB1TEqIppEn1TpIHyA2rQreKl8Nro3HyWumdK6PXjfxyVbJKMmmwImSapvCESakLh57oEwEBem/HNVGv+yhMYtZqSK3FMY2MWopYxp1wU9UmDjIrREwBJqfAlj1XYTjwcOTICtqNXXDDIT51+Bnc+G3fj1d/+w+j3tojNaXhJIRTd0V4qXr8bzPwQsb8ceLSGGH0CGL9z6Dl52COXo2804PPWHdpHSfvfxTW+gRtw8J4OML09DTC0JDEJ4jJKckkbibnWAxMy2HkSmlJqLEsBjCxoUcvY+zQDOG7Nbgs6AQJkjGHSyXgZAMiJ0XLViEHk580U2Oxya2wTDkVOEeTHBZJmDa0u8nz2RKHkczjLPI2Hr/vEeyeamNhZRlz3QlmD74Er/ruX8eO625BCE+WQI9ymAiFOvpcDTwOBoXlNKS3lAbObeEkA/QvPIPhY/8PDCfB9uv2AZ0ZRE5bGIAX7r8H8w/fi5mWGuOn6gNqFicNsqIL51QdKMOvysCJnqgEnJs9UmhTSaBSdFi15twULb8tiXwcKXi14tb7NRuNRh3jSI02lJjdYWJqw9QZ7gWyodrhFMxaikG2gNAKsGX3PmjGdpw8HWBtpcDmosCjpxdwbuLhzT/xq9hzy7/DaJzDbdYwiDK0N/iI/30GXqwVyNooel0Mkv+K1LwDrr4bNf1GZN4SjFGEk/c9gnR5gLpmIRyM4Jk2ao6L/iCRIg0/PIn1bMUSmIohCdlucYaIiWI5S55hiRzFJk8FG6GbweZxSl7zaIJkEsFINVj0woWOqEb2m8HB3eKdpSRNoRvOfDdN9hqrAhOoTFu2aZXtboKZ08DNJrZvuQYP3fsIijARsn83DrE0HGLmhu/Hd7z951E42xBkusga5sEEFhEE7bl58DQaFZphIjMcGQPAraL1nsLcI5+C2/8L7Lj+WgSaDWvTDpitTVh87AhWHj8EbXUBuSbCRAoRSlm0UgUt1/Ek3EvZX5mpjc3kURAVoicUMBRMhO9YFW8gtQSeoPTg/BvPaGAyCRFM2DSikCdhELqmGHPAhgkpnOWwfUKFjN15gih1rHxJQ2uWVdXzsJoF4Hgw/W0w3F347J2HsBktjEMd9z92Gi/9xjfh9W/9SRTTu5DYdQwixuP/Fjx4caFA7CJZO45h8TvQzSXUrFtheU0gW0F8ZgFP3HEfpq0aHN/D4jLHQDfE203CBC6rmAw/ikw8OetsFaFnEqkbUzEGKx6yNMraNhJXNSBQbiyeUH2JHGZO+CHiAmS+4ocLi7vE1C+HKJaJKEsUvMgNxhtCSJGhDJsCWN43GXcmmGpvhmM1cYiKrJ0ZjIMR1tZWcHGwFW9+569i042vQ6S1GJkgTxRK8VzptEUasGcGKceAsEsmGyA+/Q+48NhH0Jw+j9kbb0ZvLYDfmoWtO3jyzjsRX7yIWcvEeqyIZWQKMiyh59U0XYybyTbFejYOqpVTphwdXhXD1ARl5Vho3DRyap9I4SbWEQQR4ojIlFpz4YMbirCmVGyJu2fwfBe1Zg1ejaeXCpGGCwNMz9TRHy6iOeOjPx5Dc1rYsu9F+Oxn70bRncFwaYBRL0c3r+E1b/lRvPD/fDNGsQvLdmH9mwhR8kGB8QmE488gxyHYZgumvU/mYmfLZzB/6BiGx86gZnpIPQejNBHIrphEQnk1HbVwUkCmF9ULMXguNrXxuIgqxuS4aZU8VTg3/LIpNsmQsMuGiR4pd/y7OIPhE/1mVFp6dYY+hi7JKuN6wpR8b0auDFGqqqdobDNhZQf+uAfLNrH3mutx5JlziBKSyFL0V1Zw+vQ69r3sW3Dzd/wkZl7wMhk+yTMmigN4znObNlbkcZEWzEGoi6hjfP4hxHMfgje8F9merfCnt0Fz2jI6sXvyJC4dOSqnYttrYlIOypS14VVWTZUlf4eNbhsfFU9e1Rbo6dWcubxgKFPCq6ZiYBIvJ8srS1m1tKSHVRAnBolFonjxCUM+Foly2K4Nj8xCl71tKt9J0wnqfg1pGKDuezIXdJzEaG+eFYH9Rx80ce7wU0LznVvqYerm2/AdP/OfYHT2w/OnvuI5nM9PkjkpiiT8JLL8T+FkDRjuHoANC3ENo5OPYu6uB7FpYkgFcWBpcDbNYLjegxkVaNQcif+YssuUB343VRmZaAoMU2LBqiRPD6u6d1Qc7jSZBF2JP+nJyF2OQgUb6oQ2+Nyc3BM19UHjTTIZ43N2eyRcGL6WdOSXHrzikyNvwMiHoB34M7PI/U04duKS8JsvnHgG46U1nI3beP3bfgMved2bRYfFMQ3JE6zniOOyYyfFmO0M0LICZx/6MLRzH8TeTecx2n0j1gYZdl//UmB+CUdu/0dY3QHMmMWbBhJLEckYe/MkcmxX/k3EhNfvt/wSXVFhjKI9qJCPBu57rcsJNT2xMt4CYaj+nqEe4UGONXFsNVM0TgIJQQz2fksXSV46JSJdFkybmAp7OXP4zQJmYcHKVcM5C3krvWUExQjXvPwmfOyv1nHqvqPYDAcjzcF8o4Pb/sNP4bZv/z7EkQvHrkh1/2tzOL9iAw+LojDXbgdWP47UvoR0dgv0+nY4oxD68gLOffwwkiBEQoZZCV0lpNSyK51SYWGoKmSWGkOiOwZbwYQYRH4DBUx4I1igEfpmQKSjak2zYNRywXXptYMJNwKPaEN4JbzJ3FSEAWnYIorAxJPkR36x5M8u7zwTOQqvURd8vD8YYJJEJRtRxeaObaJWb6IwLPQnCfqTWOa9a0PgiSeeQWfPQXzfr30YPesADN+HE2awk1VozS3PusZZ0S8mRRN1Otv+w3jyk9+LbTMpOtM34Wzdx56D1wBRgrN33YPTR59Cx3LQZqV1PBG+MB0APyOdAr8kti7z/swMVXihO/DcpqwNDZfGzBAjDlLUmh68KVeMcjycIBpFsGIbju6il6woTNxhR3wiiSNfmz/btossn6hSvsUaRpXclsZIR15X0h5aUoADPNhNS/ZgnJMeEKLb9nHXJwfozmvYv8/G0soaVqKr8dN/8HfQdrfQMGfRCwYCM5P9xs/0LymwPeviq+NLNQ0LvsYeR6TQyBjUiQ2eRnDxdrjpI4A3QM9podHcCbM7xNIjD2Ht4XkkjOUSBVkJQYdNCezcZiIpoQep4xsMnEmjpSucO44l7JA4kkpLKeUnyFpUOzu3E4k1LU51EBiQR6oq/MjNiFU3PaFCxubCMqRXYnWUhZBuXxJbkv/9el36CkfjMcIyNidyw2poQjppTiJhHV5rGpmueBbjtR7On72IVJvBzA1vwOt/5NcRWowdKQDKErbzrDAX13c4TtHUhjh/7+9Cn9yOeitFo3MA2Y6rYJs20vPzOHbfg+ievYDpRgOdqbZiWaa5XKcq0FCBSmH6wgEvCth1Be9xlDmNXDa/cHtUJ1TGOaMNHz5PQoOeP0Q8jKFFmnjezC0dkEhmqHCHm8ihwgGRmCK+bOD8vyzn+6pQR3IDP5H6RDZO1L1g+7PFGJ5ciQL59llcOu3gzk8exdapGVy4uIBLwwZe8V0/hDe986dRGC0EVEQg4YtvEEYwzFopcfHsRbbnZOBZkRaM7/hgwpwXxI5Vg2rW/WN05w+hVe/C6tTRy2uo69PQzy/g+B2fQdpVC0rjErSDN4BEIPKJbQstm7ooLK7nAgEK8KAXSHmUUuwnUzeKnlfgLxp2XhoyPWtDNcWqmFwZU8yEM1LwWMNzSrotFVJLXorISihvE47GovtBOYpaoy7wISkDPF4JWbIg5fB7HAoG7PgNtKc3iXDO8nofqTaEnTo4cWwFT1+08d4/vRPWjhsQs6GA9Z7nkCTlWVFQ9iSf/ziO3fs72Le7AWfaR96wYU+/COGFeawcO47e3DlooxEsHtse2YIcFdKSk03WWMhQKvGrwhCnwdNMEy+elCJJKqnOJBFOAsD2HHg1V2BY8nGSCesJGfJEg9tkw4gKaUyLKIslcCBhQd6XwWAgdiCoDGcqlQ3NVBMToKBjIg1TMXDWKVhwY9lBtzJBz/KZJqZnd+Fjf30IF48X0FMfF/tLCKe24Sd+6Q9x4NWvQ8yaCHQx8CKI4Zi2FAU1xqLP8njWJ6jjjoNay0kKLFTRFtGHro8wfPqHEUYr8JsW6tt2A8YMxpcmGB0+ht7Ro4jBY1HFh8zs6ZUTZuwl24+FhCSNpPzOWJxNC/zwJM5XfBMVVmgqIeWpwXnv5aAlf6qF8SiQ53JBFaFIddLzPTvTDcWdkAliESJ6u0i1wamEVMWlNGa35sv7y/NFIsFAQGYbE+BEyU2QzeXWm6Av4mjr9fQidk/vxeF75nDhgoHbvv1H8fLv+TEErWlElo3mczDwdFQUhtHDpbt+FK72JNqzVwHTW5B0QrjFfsw/chQLjz0BpzeCW+QIEWNip8g9A1NoKyZg6Vl5PdV8HqlMalwXB0XO0CSUe1er+7A5YAoZRgNV6OLmkHudFpKspxHzkRyGp8IdGrHnMwSi8BBZimzaVlJ4FXQotNqy5U1yKNNEVIxEtFNPuNkZIrKDP0JWJGCfKTUR91yzBefPAR/8b8exrX01BvEpnF4PsO3A1+EXPvRxoFbD4miEdr0JurBsnML0zefXwBOhoNvghDiWZLP4JJLkDCZP/iTMpofU8dDctAemuxkL9x7Dwj2PYXNuYJ3PZzMroUDXkSingv2kZYoTiqNIzYnRC+E/iBB72X1zGQMXNSo2zRIVUW1ovAGU/eXf88ENxMUmgiFzmCPsAAAgAElEQVTHMyEtV0lICLxIz19Sb/lvCXGkYqoMhMbNTVFNihBvyMpcmiCNJpc9peXWMDWzGe3pGTx2+j603c1YOxMi7Nk4t1zgO3/ql7HpVd+Ent54TgaerQWFfuEzeOL+H8d11/vQp16IFW0K01fNQJ8vcPL+Q7j02FE4QYK6ZSDWU6DtorG5g3T1SsIoaFA5gkTBfkB32COtV0638UhdA9fY8yw5YaK4zEtSiiYVYuAVF1zVHmSVlDemJiQbruOxaujWNbTbaoMxLKFx8x5wE6hKcI4gG0k4yYIdv4jWEIHhxpPeWUODPRtiatO1+PCfnsPauQz1RoTFXhdPz+V4xx//FW76pm/GKLeQGy5qtIsgh2nn0BjrPB8ePC8oC5PAgC9oBLI+0vE9CINHYa18GlarjcCwFKwTGpi761GsPjaHva1t6GnJZdFMw1VkHTHILBdjdc2G4jcEYyno8OgTWbSyD9AwGVsrL6KLaZc9mjxJigK9yagkELlCGOKj4jfzBlDzQ5IgQy26GPaGoWREbSqPJ0bOuJHScOWDBk5fZ+kFKGfGz5rkBVqdWWzashVn+2cxXE/Qtrdh7XwXhw49jYOvfiNe+7Z3I990HWxWksrHP1eJK1aPFec+85+hjW7Hpn11uAdfiYV1B1uvvh6Lt9+B+VNnMVpeQ8O04NuWCNZrnonmVBtRjwUYVQzhZ5fqqyh50Th1rA+7qNUasExX1p2JN3Mo11PNxexbZSiSR5xPmomBc9OrWAKwyw0juUupDMb1oiE3Gg0ZBCaQKvF3keRQLW6M13mv3SZlLoTdVoaZhRTKrJou8LAb5VhKLmBq9x50l9v4zIcfwZb2ZgyDGL1RimDzjXj7u38FjYMvxiR3wOiMwxCyIiJO/vwYeJpzzl8MgzAWJypwRvzwk4iCu9GwaoJVm/U6tCTC8lPH0T1xCXpXA0IHhq94H6bvSlIZp4mQmihtTKNznZaKGUN6cSZyZVGnxGlhs+Km4m7lXap4XGHbQREJWcj3adw5SOfk92qDsKn/sgcvk1UaeTVRjEgODUIopGUcW1U2aSTDLEOr7qHu2aITwjg8JF/FpIycC6dTx2DE96hj5cwFrFxawNLExk1v+inc8p1vhwZF/+TjnzPw8MnfLy7c89+xYyoDOg7cF1yNCDsQjbfh5Ed/D3GSwLAdYf05poMoiBEHsZSy2MSgYEJVG6iqlvyZBjnhySiIETcaNzOLUDFMi0UdG6arQ89NGKQ5RwoxonFzzDwTfadMPEU8iEO6iTrFGTyvhlZrCro5LkOUUotG8HRFpRWKrTQTa+RfyelJT6/ZBhxPl/bEqYmGhaiPqJOjs2UGJw510T3bxOpiH7PbHdz/ZICv++7vx2vf+g7kje2ctQWf7FTmgcQjnw8PHuVhYWj04BYQZij6hxGPPoo4uguNqduwtrqK6S0dpL1FPH7n7WiEOrY29uLE8UU0m8ZlA4dNgZgEyUQZOPkjozGx70KMlQsiyaIkLYqyOggJL/KCNDUcibEhN1SJhBg1S0g/XNDBsCvFCRHI9x25wWPWIAgHlvO2+F1ieXp10wRrcJVnI/ZdyU3w9XmzB2mKTqsOvUjRXV2RvkO/Voft+TJV2ay3hDJ65tw8sl4XXhbh/sdXYOz7GrzjN/4KdvOqZzXwk3//PUVj/YvY1JgGZqfRb+Zo738NHv/UAMWT70dGjN51YLjkyTvQ4hwG2apJhtxQ3lMZsRIkvSJVZyLTNIxGhAVVmCE9q3kMw8zgehZScKPYcHMHekr+vDJKzdFgOLoM42XsTiVeojBJDEwmsUjB+X4dabEsMG2tpu4B8ykaMWFEevnhuA9DM2BppggvsdeT0UBuMMnMsQ9tDGwPK+4itOYq9m++FZ9+/zKeevwUpndkSNId6PrT+M6f/mVcfesbRHyJbbuaxjbFZ28ZfNYdUFCzxx1gqRihkWxDM58gOf27WO19Cpt2bcF6bmK2PQusDDD/wGGsX1hCqzaFwnaw3h/Ap1COUUC3C8G46QnCYYiYhp3qUvWi1l2V5NCDqyKEMnZXYytZKoWblB485U0stfYMA67FC9WgmZzGUEJPRvU7TXSuqyO08moiXlOOzCNyMhoMMe6NpDxPz+S4ZMnpgq7EWiYqUDzW8ziQ55DAkscMBXKEXR8veMWLceejX8RwvYsXTLcx7pk4cjbDq77lB/DqH3wbhvZuOaYb4YLMttH8zZfXffjJnyy6K/ehPdvFyNbQ2PVK1NyD0NYmOPKJj4pAUZWjcMOq1jND1QSiSGQ2BF0q+ShRmsmkYRWy2AjCIUw1QFS+y7BXnnZMxvMUdTsUj8xk0XU9pEmO4TAQ+q3i1JOKq2BadQKpMChNVWjCMJD8E+Gej/oSwqlyv4JtdaJQxMwpmsoQJ1eFJiXlkYNhvWZl8KddpKJe28R618Bf/eUR3PSSa7B+4iQWwjr23vp/4bt/+XclJxonoejnkINu6v//6mJanufFPzXFlxPQxCASA4EVSaOOFU+gLT0EY/BZ5DiBKA9gTW+CEwOjM/O4ePQZhGtjNGttGF4N4ygWeQgedSyZExYKwwjhOIGZWXAtH3GmhGekBMyFKxteK4/k6OwZzGThaeD8ztHeZM+xp9IgG87mCDwmlNSuZtEIYvSCbJackgqR4Y1XHULlwCVdk/AkmahhqDQKciBEJEfThRtD3gXxf86ooYGr3k4DKRl2I0CbasPd3MHS/Hkc3LIdl871cejYKpZCFz/xm3+EqRe/AREHW4FPBlbSugzQGh+/Hb17fhuzsyEyexFT+w8iMPfAzrZg7u77MXzmmIhiCkxa5g0q9Lqi1ShUXxX/KAosCWKs9LK0YFlotnzZ5CHbymI2d9siqCQQaJHD0xW6xPBDuuFzan6rJJ3VS0NXpCs6GbXmhCI5iY2ippkknIzFeeIy/OGDpyffm9VO11TV4yo/oIHTsKU2wY0aBZhEPTSnfURaDK8+hXZnN+65+xiWF8fwe00sJRkWjTq+92f/C/bf9PXQvBZ6/R46rZoolpX5wf/krGnbz2rgRR4hznw4LpCM7sPy8Q9gk92D27SwujCHmX1XoXfqAi4encPgwirM2CDJCIbjIae3ChNpJCbWKpWyUYA4TOHZNbRrTXSHqyr5oxhNSYaqkiYuFm+IKmjQa+RsGCm765VXSaKhvLZPDoSnyvv05lWHQwWVVkd3hZjwBgiMxUISE0/qskjTj5q5qROulDkmLJDwPVMk0Vhh7txBJDYRRkOCi90A1770VvTW+8iHY+SpgfPLY3zugdP4lv/7R/C1b/lZ6Jt3CY6bpArSnEqWcObT70O6/HfYddU0xlaIzgtuBOx96J7q4dFP/D0ao0VkZlOMhZ+1StA35grV2BbRT5caQybYfcUanJ5pSkg4Ho1ERllIajVPNgT1YNzcQhSr6qRCoVSSXqFQrmMKPDqZROLJDcMWrUdhLsaZnBAMEemlCTvKqctwilMgiE4VgZJ7K9mLlefm86Tb36lhEg4wtclHb7wukyN2730BJpGOv/vovagt7UPaSrCgD2HveBHe8YsfgNXehdVBiPaULdSGr8jAM60HK5kWfenB6m9h/dIHMOM0Ua9vQzBYhDe9CeceOYrTj83BmGio28S9Tal1MqnknBe5QeWRxaZeegNX9LmbGI5WLzcUi3cqK5TVjFoJbQg55UyAFLlfYjlO46VnzwLqTEs5mQYuarNUD5Rx1GydUtBhVQCRpoayB5Gbh5gsE1gatzRLswqYEz9mWKLD0z2BLIWDEauKIYtN1fvXGhOMQw9efSfaU1tx/71fRGeqBduu44ljcyj8q/D6H3s39n/Dd2ONbxEH2IoejOOfw8lPvw+bd55D4lvwtu9EWtuOZusgnvjsgxgcPwJ3vITMnFG8HDZnCAGKAj2qqMPfB6zwMrEu6woiZq8pRIW5iGGygZW8IHLkKbhpSRV5EgbojYaoa1MSFzMkFC43KcrSd5nKdddrLiZj1gBo4IqXQuIVC0esFkNP1dpTx6Y8fRWnnCcgEbFUwqqaRzoFe2LViSHJLCdSG2xwMdDuuOgOlzAOhjBqLq66+hrcfe99ePjDNex9cRPW9gIn+zpe9bpfwC1v+CE1up21pZKE90/NMn1OHjw3+rDiDvKLj2Ft5TdhWQ/BLJowi1m4bR/ZpVU8/dhTuDS3jrZTQ7s5I55tkgSSLVuZaj8jxCdC8pzcxSO0knUweAQr781YUlVMFWmfj0wLYZlqOJKqzqkTmTGgEPg5Y0Za4jzxIvTcqhRNsk8mVS+B/jYgDJWBS88gNVjYlJwoUhbDHho2S/UxPVDEIoeMK1EileUHYHWPn6fWGKDd2IOlxRT7r34hjjx1BGvrS5hpzGB+bh7n+wYOvvL/wGt//Fdg7b5RvHh94Yu4+Onfh7HwFKavD7GWFthy7c0IsymsnB3g+H0PYVoLYKV9jMOGklgrE8jKA1awXSaeXa2nGDRHkZjKwFhxjOOJtOzx2mTuJZ+vAaPJWAzcy9tlvK7E7EV5l1PXMhUakexEQ2ZlWHQJ2LpWUKyHVIhIwkEmmYy7pWDHGaYstHrkozvINUVmk00qBp5JoU2oyUSpJjFmOk1yOaFpEWxPw6WVBdz4shuhWTr+6L1zmN2lobPXh97eiSdO1/C2n38f3K17OM1FkJmvyIPrRgRtsoLJ0b/FqPtxzGxLkcBFEOpoz3Zw4a7DWDy/jHE3Qqe5WaCjOIsRpIFkyXpmIZyEyBPA1nh0MXNnWxtpTRnabbcMP5h0UJqNxs5EkkUZkgnZUqW88MYCEW+0xIoys15VSeUYLGmaVdzK16oaAqoQqILUJGbNA8F/aeRse5Byv7ABNcGbx+vrsChtYVCRtiwYMb6nsH4WQjN68NHB+nKC+uwmdHbN4PHHH8c2fxZLT1/CmTDHKEzwdf/h/8XXft97CGxi+fbfxLk7/hAH925GNNuHPrUVU9uuha5N4fYPfATh8gqanobGtIfJ+pWexCvXVEk3ALZPNIdNI6qMzs3Of0tVuOzMkSEB5NTHKnThPEy2gTJECdd4GpQyd6ZCYei9q5ifiFZV+Kk01lW4p5LMiH2zXkXyUq1zhC5rdU8MP0iJ4KSCgEmOU1KXq4A50nM0HQ+ri8uYatQxs7mNc4tnsHXvVux8wW48cs8E9973GK69fi8SzcNy7GNq/61445t/Bnp72xUVMx4bX/Z4Th7cyA0UC3+DydwHUAwWUN+0BZhpIMxGiCcBzn7qMFKSBXIHrtOQiiXMDIkWgNh5npgIhxGyMZMzlXyIArCeINNzTLddYQAynqPEr9IeVGxAhiOWVnwJckC+Q9VuxdiQLWdV0iihyOUQR8GD9D4Kk/3S5OyysZAEQoiNzEDx4Oz0sdVQVMPAaNiFThJGYSGVqiyRHwuaRfpABl2LMFwYwio8dLMAO27YK5wPc1VHfC7E8byPtVPLaOy+Bt/0H/8E020HT/3Nz8AbP45d116NdXeCzo6rEKc1RAsjHL39TlhphMTR4G6eQbx6ZegqP7O0mVVMSDZH2L7qqNEhnTT04AXHkZQT0Pi5GZoIx4QyHERTygYT5hqDpd7lhJv3QCrKRaUKZqkxJlw7ES1VTRHVz/xOmFUl7hv0CslylvK/DtP3JcHlF08S17LhWbYi0HFoWC2BWZhYu7CCpluTEybQQsDL0d4yhdaOHfj7v30QLWMvllbXcM3N1+COo8fx5nf8V1z10n+PjJwWVYT6XzTwyEB/7t1wlj4Ea1RH6l4F57oOYPdx8uhTGH3hLDy3LupPjNFS6hM6nNwVI9fYYeMgGARIRuyv5Ag/S0R+4ORSTGj4Sn4tiek5CA/wECdKoZJJDk+iJ6igMS60yvZTxfeuOTA3qM3yHlQemmjHOFAJ08aHgrlUpc2rK6ahzpBQkBoKVZpwmDi5PpJsIEKiUcKpyqqb3/ItWDYrfhk820P/4iq2djZhOe5iXR/jlptfiWc+9wwavTrONCewly/i8RMxXvF978WWTS0sfeHXceuLG4imZ5B06vCaW7C6OMGxz92DfbaDaNTFxLcxqPlILg4vJ5lVorwR7iQFSdALyho7uiBWGdggojrbLbMu3Uw8yuMxedyZbF6LyTuh1THrBqqxWMXaoVwv4VKus8ysZ1VTWr1VmZ2oEsMhql3p7BqK1OvyZwUKcKMo+oVdV5XqNIzhENXh65qWbDgW/KzZDL5RR9pLYaQmlpaWMLNjFqEZIzES7HrZLCbzO/EPf/EEtm6ZgTUzwMnBKrZe8yZ8z0/8OTLzWQw8KXqFCUpuXWFmFUW/QOYjTUyYZ9+FweKTyPNF2BZZgS7s1jZkgwkefvhBtPuaYqHJ3MUYhWbAqdUVTMTm3tSW3UtvTw8psRg18jgGkIw9jhEpYa/K01ahBBdtw8e6bKMbj2pOAVOQk5oEIfgsh82Xali8YRUKwddSyaGK//ioN0WzVf5WjmaoErd4H+oaUuypRHgqlh7fjzefcWakR3KjGF/yJhKK271tBzbNzGDQ68PHSdS8A7j3H46i1diExmYb21/UhHWVi/7wEhq7vxnR+gBPP/g4Lj59Gm2ngXqtLSP+KIc2DmKJbXl3mAQy8aNBV0O1EorLlZgyMxhhFJKCzS6oOEGr6UtSr/oxFZ1Wyl7imQ3EyVCpCggLs1ThFc1GVZk0jIZoNzLs5PiWRtuH49tChmPSzVqLnHpSJSbblNIdvAequmoyUEYuxs9qM3HzlKGdpjjl5M4x9CEJbtAfSleVa3vSPSQ5mDePm2/7Ltz+sUMYRiG27ZnGpfklTPrT+I43/CRq3/oDGAShKBJ7G4yFDE0GFlqRRwU4casc8aF6epl0jRH1u9CP/TIyYw1BOg/NTNBubgYiGxdPXcCFM6fhRaaQqJh8CO2VpfRSk5u0Vdesy24lFksDlwILFac4yJUcD6vS/y7lect9VsV9Iqj5ZazIjQYeDcelFghvSKl4xWpceRMJZ22EITcmafL78jhVHAplzGzFUptGwzhVfPJqc1RVwwr6sjwNIwroxIlAjTx2m/U6tm/dhlarheDCg8jGdSyeI17cQmu7B3eXAW3agNXxYEzditNPPCUGnnaHmG60Jame8PWo26JVopYK5aChVDEyP98k4WQL1a3DGLfqdpKKrGkhz9hYoE4mGYEoxB6FmdMp5IViS1YoTbXuVXHM9erijZNcpqKJgROW5ewjQqxsJhGHwEolW9TiTPG/BSXJkdK8SKJzlDaOiDplrC2U0yIoAMrThbIWATlKRGcpnaz4QKNsETt27YdmTePo03NCVV5Y6APJFHZsvR4v+aH3orFzH2KxYcARgZkUk4hN0D6bK7jNEkyQIC58eCJZwM6SY1g7fze005+UuedDLCPTU7RbW9A9u45Th4+hCEJkhjrKyPUWrJq7V3jX6rtjN5SyK6E4ftFYjbIv0tBV8UQSm1JebAMmzptR4adfHkdXXj8eK6VUFh8qvLy6kQp5UI5/Y/xaxey8qWGs1J6qMnbFc1aj1IAxu+jLokQVIlRMPd5YUkgZKtGLV900RBIoiXHNNdcgPP4wljmi0GvBq1uY3tvEyIkQ1RzMXHc9ot4MDt33ABZOncWU7aJWTlfg1ByTA2/hX25ooDMg0qFOFMUW5IwdXqSsX7m+FfeGdIOExTlNOREmhkLEyq6ceqJFIyX8qhFCnZp8PV4nu+dFX50T1xxDmiOoc6O65rn2SkucXpg6NKTZVk0p6j3Zu8n3YHWTeU05gKBUM2CzioQwVB4TjlcprydsSBauBgjzCV5+2y04NjePhYUCedIUykB/sI69r/1hfMNbfhxR1pQhtQwIdCoCsO/X8aAVIbGgCH2MkGAa7DByIyA99WFcfObPMVtkqO1wgEYsssbhsMD8sUvozV1CnWXTekuhFMSGGaMmpKbr4j2oODUaR6qrnd000qiguNZEKhjaTEZXur43ohuVUVYJFRedC/nlsTQx3sq4icBUxq30QdSxu/FRGXfltYTIRAMupb4VlluGMFqBMFFV1o0wXeXF+bpsEOP/s7ii+khtrPe68lkPHDiA7eEE6yurFPeC4UWYuXoGq/EI7tYDqO++DsfuPYe5p56CniSYaTVEmTWMxsqQyPQrPEGLKkqwnIAlLs+19FsdjAYDjEYjUWTlqUFYjptuPBgKzOe6vgq3kkxei+GDOtWU0Ck/f7V5eU1KOkKV1gnTKjIXY2w1FkaKOCVfn+CjPNhJJXORqim1bBAibMmktNQeF1kbOjlSk4ncGLBMX0nupayXOLB0SyrLBAf4meqNDrrhSey7bgat6X2494sMlXei31vEOLyE+WAP3v6L/x3Ng7ch0ykXXaDJ6r2eIODmLsZFkbsTjHRKFnfQYKvV2jKiE7+PtTPvx7btL0LhTqBtcpHGMZ565CTWTq+hSR5JmmLc5pAiVgIVHZKVJaqQeCTb2A7mF1bUcChWNXOFUbNbhgYuIj/l7yqvuNGQL3uA0rirUONLjJwhEePnMrlU0yDKJuSciSGl4y8z+S5j4tVrMc5VSk5KC1EkEMTtl2hBOWWs8miXIbMSXSjCEPVWUyXKaSoJMbvFaUjkubxy1wFQJ39x/jgKo4ed127Dcppi03WvxCj08Pn/8QUM+z3UXAetmos4GlKMAF7dl89uuS3VqBGRKqBK3FXZm5+l3ulgMhrJ+9GwyaykQ2GnzZCi/lomfHB+rsrA2eamwjzO7VEbuDJwrn9FlJI10tV6CAtQRjQqx1GtBz+sHB6p0nCXftlC8WD4urW2YnlewdbJG9ekMCT1hZzCTwpCVAbOriIWtFSj+fTULoyyU0isEW5+xStw9oyB03MDDEfrgNbFiRMJrn/Nm/BtP/XbgNcBoxzSc3SDBaWABp4XsRkhs4nZ2zAHfeQX70V24W9Q9D4Pe98rEIZrcBsWhmt9HLr3mIzZ29LqIAvHSOsctc3dyqTMgl6oZoRKnrjfH8r/VR58o4HTgzcoel4eh5XhVt6SN0H08zYY+P9k5IXCaZWXUYmTeH/x5spoq4dgwGXyVP2NNBKXY03EeEU8XxV3xLNbqiVuI2Fr4+dh0YLGwxiSYpZKz8W9rAV489U3YNvOrZh78hBg9LDtwCwyv4nG3q/BE08t4tQXD6vqaDnWjyFPu12Xz7GysgS/qRwIPSNPI4YCNISqcEWGJtEJCeUIB3KjMedhgp4X6HVXpDbBhJjJJsMBgYIY3mQFdE8ZdGXkXLMq5+Hnqvns0lcOQOTwpHWwKsMBmaUk8WTtyBOS/IdAmTJgu0VymLTIKAoAZ9URd6diAh1PyfbksS4YOguCDE3iWD6rb7cRYQ3jYoy9V+/Enn1fg8/d8TCiMEevvw4/bOOJNQ1vfs8f4epXfYtc2qg/ECjSZAdZlkdFymOYGXY6QXzpAfSf+Ri8wcOou11EO26Alo6QDHpYOrWIxTMDFAmREBNZEQshnnMW+feu78nODcuFFEiqUHPk6aklCStDFCaZTKKIfW6MwavQpDLAjQZeFWw2xuNKh69sRhYDV/og6jUVC7BKSku8tLy5alNYNnWkqjmc6rkMAQiDKZKQSoK+PDmtNlqYJlJ/5fsRKWJDdKNWl0Sp2+2iMbMJ11x1AP3leZjmBNNba2ju3I2lkYGHDp+Bs6Bw6AmlhvMEjXZDBHSkJSyMYNbpsW15fY4gZ56jvKNK6qIiRd1Xarr0oqIdyMZcYVra6PdWhRLBn4ko0XCs0rty02heLAbOa93oaHjN0tjgNGXjiANhM4QYoRJTYtV3Uqj3IopEmkXO06EcNSP30jWkE4hGrVAq5cHpRLimHCHjuTXZJKPhREY9ebyWDGXYRYFUC6lRILMivPCmq7G2PsTFsyGeOjKPF7Z34PYTl7D9674D3/5jP4ede16AkOpmGfVZLNY3JkWeerDo6MJVrD/zt1h68oOYSs9hy+Y21rbvR8c1sHL8GVx64hw8TCMrXKwHA2guUE+pThWItqjnkyftinC8QE4l3112PWmmpWQDY3DChDTwGsUbv2yKsWTjZZeIbJLS8/5TBl4lTyouriYaczGrsKPSDblSEKpgMeXhqyKQMnIpkFA7Uzy4qoJ+eRK8MRcYlwhAg1xtEpgoS2c7wnXvra9jAQmu3X8QU54H38pQ6xhoXX0Qjz58HI8du4DtYY5mu4VxFGI0GUojtrqWDDOdDjRPcat5beNxIAL9qg+SSR0VClIxLvG65TVXXpZJJkMUxuC8huFwXBqt0iYUbo89vkxVrjZxRW2ggaaxOhlkPUtKAzcv/94xHKyEq/Jv1gNMmSSdidyeQLFpgdDIJGyqtMfZ7KyQFE6cjljpl7yBBr6+1hNwotVk6V6FWc26DtvZgnGmY21yDu2tKW577dfj3jtO4aF7lnCd7eLoMMXjqYO3vPs/47ZvfANsvQkk/NyECePVIrWmZfBf9tTjiO56F9rRwzAP7kRvdg9aVozBaohzx5dxcW5JGhWmpixo5hjDSQ91Zy/6/a4MR221G3B8B0E0QZIoOQEjrl3GnqvkrGKS8Xt3sFKyzdQ04iQuu3ZEB8+EWyiWmmVT1o563+qYlWYDVhyzWBpqNaHQGjIXk71+OStvGhlvPldTPIUtBQqm7wUydu6TMlB28vCzVOX+6oiuNlTlzTaiJ1XimU2oBqsI/NQokVEfhYEiVC1gWu5gnEe46TVfC5alnZoj3UH33nkX8jCCkyg8na83mowwHg+lJ7Qa02fY7FMlPyYVSeEojGXmvKX5KHITF0brwuar+b5SyA0oOp/AsxU/x22phu3JMMFwOEEe02OS1kBkJQPbCFmd5exMhkVS2Mk1WOyh1HUsrBPMVRwc7iGKbio8m9SJGJOumgEk42YsR9ALSr0JXMkGczZHGPw7C36Dcmym0AQynpSEArURDPb6Cv1YJbNstNBsWhQ7p8hjsjHd3IaV5QGW17u45WtvQn3Gw0f/4VOYudBBL1KEiMgAAAsdSURBVNGwmNloHXgR3vlbfwBMb8d6kMD1fGhLg7Wi1ejAGgzQu/cvMHnw9zFjn4V71XaEM1vhmn0snlrBpRNdhF3A0dl5zkN9AmqvWkZbPA9vPmW7CGOlhGmEoaZJS1tVuFHJSjV3USV+VyqNZVYPEuq1kmRfoAgZZlDwkoKPNOBSv5DJLEu+kUyQVDotxPLZ+cPJaTk1Dkmv5dGZg6Q6UrzZTa7bmpT4+f8eq2hlR0zFEZekudTwq8j51XOqMKcy8GjCRI1teSx4aUoCjYqrk0y+kw46jAJs2r8DV9/4QulPffqJJ3Hx1BnYugk7U1IPvLFyosi4KaU3yPdYH0Vo1EloUmiF5L+pITBZGOQoGqao5xKKo+eu8HgWYCR0qLMOYMnEuIjzD7kPhTympj3ML2eoN4FGR3FH5D3IGwlTCbeWuhEch80QStZajRhko3elfMUue5X8XoZJy2YIibEltk6E2iBrb3GNeJqqsMg0Y0Fb6GGp0SLxOykHxKt1JqxjxAEbIzro90Isr0yw/9ot2LFvC85eOovDX7Rw/PQK3Nk2xlYDt37rv8d3/vS70AsB069Du1gUxXYEwJG/x9pn/wRYPorOrAlttiE6ggNDx9xT57F8doKGOQPfmpJ+QBqwyxmJKeO6UIo8MrjIsaEL5ZK00wS59EheeWws0vDfdZc9mdQsUX2DjC018JhWYQp1qcnVJctNDLNQNFmGP/TgnOgrnkCnldEIWKpWmh/s6mZBQjgm1K/m0Vr2GoomB7u6s4aSVJbuFHXUVxuxCmWqfKAy+i85wlNeL28cqWOJVOIo36zYiWosdmFZGKYJbr3tNgnf7vrs59FwalIcoRot42aiN9L5ImuncgHhS7cYb3MN1HqQD086Azcu16jRVnMwVWGlUKO6ZdqdQpIGaV8ajm2DHTBM4Bgvc6OQahwjTHKpLDM0kjyCMnlRDJMOhDi6DKFSSAs/g4JZVYLIz2kWtmrETtSMzSqWr9aQcbkUelxd1MqESsDQSGRweGqqPK2IVQ1FUBxPqSFQZcE2YmmQMQoPcQQsd9dg1xzsumonOpun8LGPXMDF8+ekIk3p6cjv4Bd//wPYdMOtmJDatVQUxeylRxB96r9gdOROuI0WBt4UTq2tYq2/gkOjFpYuriLsAZ1aCzWzJpAUM2LbY0eGuhkSM9PI2VBKdVL6d2b95J6Uj8ozboy5HZnSsJGHory3YqvlwimX9jU2r7LxgMeoVEsZh5pIJ5zPqWbIi4FTWJOoi8xXV2m6HK8UEZIqpZrIRlYuf1YtcVekhSsDrzz1RniQl7HRuOVkslpSes5TNvNG8p4ON5JhCaY76I7Q2dTAwuoQszu2YjJJcfr0CnZu24RwHGLL1jr6/b4c9w2/JvgwFQbojek1/UapRMBm7TAWrrrwdUhIgwYHrCMwd2BIp0r1rD9UeUIvGSmuDqPdssNf47iRLEbGyjNbCukU2I1PmI8Tnw1d5hYRuhwGq2qDgVVSJUhAdThVgMtRr00L0sVQj+e6Gv5c0h101aIoilgGbYOnFccc8hpYe7Dh+UqljExHxu4i4i+y1nwejxsODqNeiynObhRFGExC1DoOdu7bgfBMF1M1C0FvCe1OA2dWh3jld34fvv89v4sBOGQ2TYriwb9E71O/iWTxHCbNA7h/UcM9jz+NtbUI5wIdtq7BNzTUWDQQjDGRY4YXGweMeRXkxGIUNzorXfwdYalMb1yGmRS+fAWTphHVnImU+QUVyPg3ubqR1OlgYiOFCCXXSwSKO1+qzZKi63D0XKbxhtwUEn/rVCCDI3JtgKv7ErJI5U2oBCxEVY3InErA9+TvRQxX3mujp5YizgZ1241xuWxqu4UoHIlqFr1xowYxVJbB6VHDSR9+s40gyTEYhxhPUmSFibrbkGtkeECHQeJC3aMEQY5gzFNJk+RsTWJcSNHHsKgfqMlMySqJr8sUNH72UsqOaJ6gSWqj23VP2JppqCiuGQU2WSSsii/SnMRGZB0xT1HqyXDd2FFvcZoGB7Mqp3XldFPqWaRiWDavg3JnBMMJs7LLiXOSyD3x4Xt1jMYD4Z+zVZTDN6Sk7hAt8VGr8/k86ZjEqjBNRgiwxhJkGJJSoJmIuW6ENW0b4zhCkAF+y8Q+28D22QaMpIcGR1BSe9GfxY++9/fwwle9Dlpx8fFi9a6/xtxnP4SV+UWcmjTxwLkQZ5bGMoqjnWrYPNNAp8nyzQSOFaHR4Fi5AmGcYLCuUAYmfRJLMkUuS8P0cCuDykN/aTm+QkY2z6SKDGXQUxUIg6SsYikDpjos29DoRciH4HNIFklzwloFatTvTgsMkxRj3kBi8ijg0Yvqmgi4y2lSqPKthD0sKvCwZjBpMORRm0ZEtcrCHL1hVVTZaOAVdUDd4AIjXiuHmGpAuwbMtBvCj+b/UwyUUFV3MBLhznGQYBKxIGSg24sE707zkdxxOg62h/GzZVEuxYp63cMopI4JL9mmf0SScWgq+d/UFTGx2WYF1ZVwjR54OOaYQKrEqlCFmoNsTqB3pFVzG1iGBtcjYcyWBmT+Ta8fYEz9QBnfp0aVc/OTXiCnQVG2oMm6VcS2FN0J5USo3MtBAyy104sDvnRZeXI/mZPxBGb+QcdIJ0ZQja1vjaYKhQgCKJSNVVJTnMFozDlOdVFQGA24QTJ4DR+67WAUh4rPHlPTJcVVe6awutjFph0drEYabrj1tXjXb/wOtLn3/0Jx6P4v4smjR7C8NsRiF+hN6DEsNGtN6MMeZqZ8NDxWKccyX6lBbNZit0iK4YAVI3FWUNKAOkKKyNDQbB2rk40K/V8SjssPs83SI/P6FD9HPHn1oPqSK9N2KfnG6QzU57CQZkRcMnhmgSArMExzjMq/ZzTDHIXVd0rDEJJkJhDL+EEIX4E30WFoW6OHZvZOA79S1ePmpIFT/F7qVtKPqI5nnsJkAPC6GfeRSecbQMcHmjUDtslmZc5shwjcLC1RO1sa6mWdxhGw3gOabZlkLRuLQroiy6giMTiUkCaUh5jCsvJ+E75foK7DbwDtaR9TOUf3ybGKMM6FGsHnipIjTz7hg6ghAa5Dr8zyOBuDTTHCftjHYAh0ewrJZbtmp2nLnE1e66BsMRyNeNIIsgvmolTb5WNM1IWf19JkwjHX1WRuQ4O3LJy/OJHrazT4mdkLSjw+xmjMrh7KyKnrlUFhCjkWst4o4LUUmJ7xVJU0ZBjJVEsTElVUFOiPJ1hOXYyHIWZn61hYHGF2aw0FJbezHL/47vdA++sfuqV4dO4i5scaLK8GM0vRJl2behr9CXpmB45JjxdDTyfKK9rstqZoJn0lG1IVocev0VtCAHsaImGqpVAJw1Rf1TFXYcvbW2oQqXAPMsaQZLbZl1vXJkFfMFTCS2wh4+g/xqA0cHqmumOA9b0Rj+4ydOGR5xNcYhiVDwR2I+2VIQ4Nl7FxzbClEDJIr0yQEKppSamVSmBZtq7w4apziL+vZBsig+17KVwkqOmFaHbQkPk5pYPcqYsuCZlyUqBxXGnGplnIyTJeF1qDYNmcxkw401TcHeG8x2PoBjtmmqJUS/osJ0E7NQutqSb07qKsPUMXgalJeGMiyTjcsqGnIyEy8Tks5TOSScnmE81CE7nN4VRAnLKgpOBGm2Ff2Ec06cJqbhYF22qUOl+XSr48SYVCQKQqS6TgV/e5puQlcVJGLLIOfo0gAhvXSaVWoSw3IiFODt6y7RAGk1fJmTRhUlI9lhwghnNba+wnpaKsCrli6rcbFB41MBAP4gg9+9ylBfm9FK10VnCX8A2veQ3+PxDT5Ed4HQGtAAAAAElFTkSuQmCC" id="10"/></item></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><script x="30" y="30"><block s="receiveGo"></block><block s="doAsk"><l>Length of side a of the triangle?</l></block><block s="doSetVar"><l>sideA</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of side b of the triangle?</l></block><block s="doSetVar"><l>sideB</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of side c of the triangle?</l></block><block s="doSetVar"><l>sideC</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="sideA"/><block var="sideB"/></block><block var="sideC"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="sideA"/><block var="sideC"/></block><block var="sideB"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="sideB"/><block var="sideC"/></block><block var="sideA"/></block></block></block><script><block s="doSetVar"><l>perim</l><block s="reportSum"><block var="sideA"/><block s="reportSum"><block var="sideB"/><block var="sideC"/></block></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>Your triangle has a perimeter of </l><block var="perim"/><l> units.</l></list></block><l>3</l></block><block s="doIf"><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="sideA"/><block var="sideA"/></block><block s="reportProduct"><block var="sideB"/><block var="sideB"/></block></block><block s="reportProduct"><block var="sideC"/><block var="sideC"/></block></block><block s="reportOr"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="sideA"/><block var="sideA"/></block><block s="reportProduct"><block var="sideC"/><block var="sideC"/></block></block><block s="reportProduct"><block var="sideB"/><block var="sideB"/></block></block><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="sideB"/><block var="sideB"/></block><block s="reportProduct"><block var="sideC"/><block var="sideC"/></block></block><block s="reportProduct"><block var="sideA"/><block var="sideA"/></block></block></block></block><script><block s="doSayFor"><l>Your triangle is also a right triangle.</l><l>3</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block></block></block><script><block s="doSayFor"><l>In addition, your triangle is also an equilateral triangle.</l><l>3</l></block></script></block><block s="doIf"><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block><block s="reportNot"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block></block></block></block></block><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block><block s="reportNot"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block></block></block></block></block><block s="reportAnd"><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block><block s="reportNot"><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block><block s="reportAnd"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block></block></block></block></block></block></block><script><block s="doSayFor"><l>In addition, your triangle is also an isosceles triangle.</l><l>3</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="sideA"/><block var="sideB"/></block></block><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="sideA"/><block var="sideC"/></block></block><block s="reportNot"><block s="reportEquals"><block var="sideB"/><block var="sideC"/></block></block></block></block><script><block s="doSayFor"><l>In addition, your triangle is also a scalene triangle.</l><l>3</l></block></script></block></script><script><block s="doSayFor"><l>Your given side lengths are unable to form a triangle.</l><l>3</l></block></script></block></script></scripts></sprite><watcher var="sideA" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher var="sideB" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher var="sideC" style="normal" x="10" y="52.00000399999999" color="243,118,29" hidden="true"/><watcher var="perim" style="normal" x="10" y="73.00000599999998" color="243,118,29" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="sideA"><l>7</l></variable><variable name="sideB"><l>7</l></variable><variable name="sideC"><l>7</l></variable><variable name="perim"><l>21</l></variable></variables></project><media name="2.5 Triangle Identifier" app="Snap! 5.1, http://snap.berkeley.edu" version="1"></media></snapdata>