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yGbyYOG8azdE/BYBbeRM9uFad3Up24b/16kipqRutSW08VWlIfhO+SENNuGPXNBdgvXqT8PhXJ72aZJl+KiqAv+o7kck3zmmxM4N5/niWNIDQxZ91QUSU5Ic1bok0fdePRNdeOuNXexM9oUNYxGWRZF6rWLCTlLZfCVjD/cJRZ9m5gz0iYz/v/VZfElK6eWA7LUoFAgIO/UtP2EMR7+TFu5Pnh7tRMjcKBvXDGwNaqZYLkVcmnGwJuzRtJMy3cRHrznKiMDxLWVQWQ9XBOlPDaQ5phwSeYS7dTOT+kmVN64vVtdRrF9rSYkydxOtlmgVTLpFW3iS4GcFcjn63p8fU+kvXpFx7GxRdy+Poyd9WLfyWG+KQMcBMhZetmKwuWDzOE+fXYBr11ZfuXfWqfh97eUY4fDklWGPp4CMEkpbVe5xcH5vRQRqQL62LnZmZ6fdflUuLdGQ6b01pdRTC8ZeHFKx6nLMVSGCA5sK7eVbK67vzM4Z8WT+WadbtnZQnYoig45Yc6lqY1cVsZjL8+BzTO0bAxjQyLPYn6J4eoSw9rE/z83voTLBsOBxnLUZ8RCnx9dxK/HzZURvmekS1a82EnGAgGZ32QihYtvLdjPLQ6+MsJXSOyaFQa1+6y6nJiTYGa7Mm+MPDR4tZE7Qn7Bte4hMJBToSTMu8Z7317x5xvrtJucJMXpc53hJa1Sa+3om1S+CSew6iIfpL/bXf3NKo3cz3Vtaru8YOAfTlxN/tNHb66ynfQmF/VX34jRO75ycuaC02Co+jyQkpzxsM3VIfL0nreE6/duKgunwv7siauY4KutPMmupTb5tbkYw6mJGHrPL+ohQvafm9V7AYjnA0imXQqQuZ/9EQCPVGgkblEknJXnL8ZMyNFyitvXx+3kuRjw/MUlzOsM92wpwzNnFzfzdVjJ3FxdrhQg8wcqa9kQ7h24sCS8U/WWaAgfeGsFPv3CTNGfseg3ICoSnS21fT8bX7zryTOLWHDIm7hvWznu3FgGSoCOgemiP2PRb8AFZDPJgk94z72xBO6YGGw574Kv/22uoth3XRnWV6SacGxvx8BMUetelBxk0UGx+r0rfOOftYZv+SsG2hXq7eZOj+8t0JBjd7fvJ8zoOrZw8i+H9NeedEvnptA23F32jqsUxIyfMpBjjOJw+Mfdvkp2ICGztvZGnaKbIF7vYo4tDn117ge73EC+s6wJzaEd9l9h5AhlOEz6uqWkYTndV6Ags7b2iEFxCGBZKQMvxkbwo8VfOj0P1tM1eG/ZO7GOiuxiI49Sw4St1BMMDGRLNQDENruI0+Wgf7p0EgssO/21jlThd8I3gasIl20KIF3UQJcq2EWHnKkanABNs1n8JjaCc8Yls2s5wrhe2+QFbuZPKYNdNMj5VIMTaMWfS4ddFMgiqkExSJHL86DIaWqQdxaqRnyHHNvX3k4QvDIMeahPUYO0kT5e7cxb8xUya2tvNijLm5/s7THUf4uBHPTqzPgKObavvc+yfdVjkf8LjJADoZ90u65X5BtkbkUYlAltzJGPR9oVPakO3yDr+9oP2zkZ0h7ftwuxEWrQZjeToW+QS11VpI8heVTr7RZOFPcNsr7vAefNc75JY+E/RA2yW9Ti8AVyKVsVuYaDR/RCvd1C1RF9gbz0nvY2ajDbLQyFy1TxrmBQslckbOoL5Gtn0svQzIQcpT/p5sk4edsqZCdCDp9Tg2x3ikuvQi4QMuBsaaxCLhgyprTeI3lrFvkC2bi7vYcx5qrof+HPnvsKjDFzd6us5uRuy/ulPHccNEcktriEUFn2pkzP0Bk5oj3b3Z7r+ysS8vzsPCqqpG5ly6syViTkqTcnsWat1NJvyKcyVhxkPaZj8tIE1m5c51k72H4xj8rwBbK+t70bhAlXN5T79OlX46pi6tIE3tKwSfLPsBGt9+u2tZf9gRygMOf05BXMTE5jUyPPqJXbcgWNVhzkiQtvgkszVxdlFfJqgcaHi3Rovd1ZlRFXHORL5y9gaXEJkXVRVNaI7eMWlXeSI5ax4iCPDZ8zmdVG6lATWd4CIQrSoZ+tKbdiIXNVId3CAGCnl1cU5MX5Bbw5Hk/v0kIaNmzZKEmAly9jlzqwYiFzLBsbNoHQ7I2VBZG3sZdXFGRuVXDrwmpqLAw2pPV+Pe3kHV8gx3Pf2BMFSYiEL1s2snUpRZMftN4jaVx9gRyUNb5MyKomv8y1vxUNmVKqwL0296ak5c2taMhcbajRy+Rhrbc7eerOioJsudSp6p17fdz7k9kyczJ8gazva+ebbYQPcpH5wKnX4jYyt5VTmxp7Od3C8AtyIJIN7SBz4Ouu24CwhOUoHfobGkJfoQa6U9MEViEDqKtfg+q6Gs8vEN+V9bo+htf0sYc7Bq5knYC2Chkw1/uiG9ydhRuHeh6v6+dTt7wd6RiYzlpQ9QVyUFICcqkLLsJOQfxFtmRCPWtcygSb+gYc6xiYzkpC9AVyUFIC8kHmkpy5gs33Cp7VL5pQLxq8hJxzsyv94Atkfd+HBgHiam+08+O475EPMgfMPcBXtHN4STsrDDX7LrTtHQOTaXu2fYIcjATwfJAtWMMVF/GLutfdj2DyG9n1NVYhZ+BcIjp61tuc/CCKnZCOjv4raet8yiEHJTjEGYlIcjgcnvxm9P94iUlv6o2wRzv6Z9L2k6xCzpBQE3L9z46AEaGzXG0EPMvCUA45SFn2IpJcVlE2/o26n94PEK/bL6Y6BqbTcsD8gNwFMK9SIaoJhfqJQK6orjy27tT32zpbar3v1qrQoqklK5VDDoqNLKqTUyDzOkVmeR73Ld3CUA5Z3/eh4XzVWNw/gPdvjI+OgRn5z8FehlznPaiVYWH4ADkYNjIfGiuxJd8w8YnvLS8/Fe1sqWnzrJczLAylkINkvrmFzPsXoJfTLAylkIOySm1JrhtJTkD2qpfTLAylkINkvolKsqZpsU2/fcbcUNLZWtPl2V5OsTCUQg5KiJMD45mcPKNTpG15/ccml87W2v1g8JgvsmxhKIUclOgbB5aaB+cEunpNXWP0xPdGOlsijYDurRBKioWhGHJwLAtXkOtqOqKDPWaQp7Olllc/FCmXmDl2yVUSZZCDVn7h6pUZXLksFnivqq78cv2p73+swMkvaWEogxy00mSZKVr5VIblkBQ4+amHHDTLwi6xJRdoHiTa8Jv/NbdHdbZ49vzUQw5SzEI0bmFBD4VDcxtfftrcUOIZMsHRjv5psxaGMnWh73vA64ThNPl7+lwkbpF64aQZ51mSSTIHQwnkeLFTNuGJhoIvGYaBN0bHXF25OmFheJZkKIYctJiFG/PNGomq2uqe+qGjB7xDVuyMBG3Sc2O+WZDLK8tfW//rJ3d4h7ycGqBEXQRpLzWH5saysCBbMYzOltqs0y9F9E5qkosayAFJZrFgXDg7Dl4dwG3j7nV3+Y+OeFghUR/qDFI1Qw6XQ/bSqmqr/+VIZW+ra8iqg/ZBm/TmZmbN+hZeWmVVxeDXa45xX9ztWt/BjoHp5MEx0tVFULLqLahe9HGqU/J49DkeH3V35AM1dnccv5qsHC4fcoAKiHBYbp2QTIn/zoafu30J1OddBCmG7FVVcMtCC2uXQuHwwJHKXscykRmjoD6DKK6T0caAtmKXVhdRFbHqSszU1OD16zbhqXc0I6bR9331bz/4lAXO/WLqsqdnXUO6ush8t5q/93PWdvo0do2No3lsDE1j3mZ6t+9splUxF1mDhfIyE+YLb70ev2rYgidue0fWZRlwEK0N5qTlLS2gCKmzpH80K91p19gYmsfGsW1iwvwbmZ/DnacLO+vqp9vjNZYGN23CZEUFXonWIzI5iSebd+FMvfg+PQL2sNG6zdxc4wVyUTLt7SDnkko2eRWNZ8awbWba7EJqKhDRAD4ovI1EoxiOLufyDSWAupVyh/7HWGuDue/DA+Ti7BlxAxmzC2AXlpeISKQa4P/52sgIa91qvhadrXWHwNxs8szWx6awqL5/V5DnF8HGU05tq6kAWVen+haz9XJrQzwlwHUs2f6o0GBDrigD2Si33KPIiDGPkHMdersK2YY6A9mL1q19na21PWAQK0mcstyUeclgQY7pYGeXy9egWJJsQW6pFc+Fs9mQ45ud7Eon88Nih1NSqUIayBZ323FF1IFTn6Qku4GcEa9I/Q21ktx/upFAc5XmlAaZz8yNG5yYSP88BbLoloaRjoFp22Ko6q2L/jPctXa1waVEIdtuXPdHXZQw5M4Hdw5iXhcLRBMc6OifznmEnGJ14UGSxyeA+eXTfE2dHNKkq4R8F+TqorPjJq6sxN7CjN1O/loXXiQ5E/LGKFAhsci/wHC5gpzHdAuuuggM5Jv5RPY1xzHJY7oFF/LlGeDKbPLZSNEk+ZY2sUMas0svBF9dTF4F+H+JRuprgDq5xaSdpJPN69HOB3fxCmAPOfTNa7oFVpK5FDMuzRbkIkTieOxCyKW2qQhgNyiBsy6QEYnzP9wZD3V2inh7ebw8Hz0+9yYcFmNg5y8XU5LNoL0A5KxV6VyqJXiSnBm/qCoH2eBlX4yT5rX/nDDyqLFn6yGBBdS8Xl6wJZlD5pK8GIvfp8+ROGuNzxGyg5cXfMiptrLPkOOOyM5hh/17wqoikAEiflN8QTVpxhUFsoNLLeDlBV6Ss8w4H8OdcRt5Z7ND3CItodBJ+wdy4ssy4/yEbNrIDqvUDgGhwHt85g1mLEP5F7hP2si5s+tdqorA6mRTL6csQ/kHGZaNzNOZcqXLulIVwYbMF1QTWxB8DBIde6Tj5sN59bFLVaEe8vGRQ4QQT2XWWYoZ5xdk7oh86RM384NYcmbW58qtyDf5KZ34aP/IYQbiFMmyvT8zSJQIefoF+Y/++6FnWga+e08+YNcW5BRb2XSrq2QfUJiOcvO5l/DJL77fyRoDgqYuCpHk1ORD1ZG4yrlp/P1n34uK+Xg2af5mn+9Wkuoi1VZWDfnDj/01bv1VrxPdxOf2mZulCTnFjFMJ+V3P9+D+xz8jCNjMg02WWBD9UmAnvjRbWVEKrTs1kUTqKjik3IQrSCdzSbbMOEVBonue/jfc88y/ZwrkQQA80z7POdvOi6e+BYgKhsyz7mcXlMWU+WQXnTifysP05hyTv13EkoMvyZYZp0iSH+m4JQn48fs/h+c//rFEhr1TMVR3k1+gdXIy5EkJSMN60XlGuN8/Pdhi9n38Tz6HUzvvxnKGvRNk2G7AyfXDwYacsnLtQ5DIza4noXwLC3qwIaeEPH2F7BRPBuDGvQ425FRbmasLqvR2lyVZZK+IYM5F4Cc+01ZOhDx9CBIlYsmO+jihBcTda6WiQfpHxTe25Jg1LFvZD8iPPNi0H/M6r1MhUN/iWoJ86QowMw/VkHm+xZc+cWuz8JYyXEuQE7ayuTO1pkLYPHPbUSSWnHJNV6514NUFl2J26QpUBomEY8lJmyz7fKeiReFk6GQr5KkS8qe+8Ae47vzLosI/BWjNmWfulTZkg4GNXlQmyRlSzE8vyz/pCWxfyAQefHVh2cqK4hc83Hn/Nz+Nixu2Hd3b2z2YyK4fSjkqjteGsNJKhTM5fYvCSVEXVpYnpUorBjCGA52fumkYBm1GhdZjmnKE9QCkDwzdAOmyOy5ZRMeUhiTzuDKIWsiJTesi0Nz2KQ3IPD1gdkHpZnZrP7VbgCL9FUM+MwwwAe8p/61aqbQqg0QlDDm7kpbIyGf1SdQmWoVsQ89trYucA5CIK5uBe0WRuFVJTphxKuMXq5AtyNfVA2UhTxrH6UvMoLtxx5ZkpVin/m4+VzzxSdLJifQAsrYOCKspy2Ct77mBJ9pXHeRnT0dIhSZWlEPgbnlceRVyJigPtS7yseZmHOEb2VVNfIlacALj7bqLOkmWDNlMclGYPlua6qJ/tJ2IFOVwLRdqvlCSkAtN0VKDMvdVVyGns0kNPUobi1XI6SifB3C7NLqJC5WkM6JKXRCC/2QMH1mFDEAVZC5xbqsmigzIqiQvUxpi83qbTCfHujRjrAN7tpkn/MpuyuxkWUtPGQ9splKRfjlx6tRrpx4YsKIhWyDI8dEeEMHi0YLEViFbFkDilVai7xmOsj0Nbk/HERrCklIXycnp+Oh+QvCE0BOKd0qmzop/RaxnaUG2Yr4eil8L4FiFzCGlemXSlraW6U+x1gYlR0GUkiSnQVBhvahyrUsJctrrTI+f6WKEfVxADQh3WYWMeOmaJDEFoVRVXl/JSHKWHSt7UYDrfEWpWqULmWfH2RxDJ6wbbDrypEPsach5AIDXa5cMZDspI/2jfAl/l9eHz/yeKq+vtCFLdq9LEbJUKePlHbF3e8o5cvLDqQQ4YrQ2tMt6M6zrqJRk0SN9hJ7J1rySP/kp8fpKBPLyaY9pIyLfvV7JkDNs5BTSpH+UqxBZpcKVuNalIcl5wpCy3WsVXl9JQM4368t2r1ch202RBdQDtbucCq+vJCQ574NLtjBWIecw9mS61ypc69KQZBtHJG2lWeLqtQqvrzQgO+QOy1y9XqmQHW1XqavXClatS0GSnb0wuavXzr8nFAhY7nRtQJbrXq88yKI6UqqFIXn/SOAl2QXkgit3WS+4bK8v8JAZcBCtDfxwlbyN9o92s7zleJ2usPy5Xexa/NvZPUsAMtmL1q1cSvM3ie61bK8v+JBFt+NKdK9XHmTRSUjiDlhRFeX0cpXM8pObSUhWcrjoZHutQB5irQ38mCChJiuAv9Igu3IMpLnXkl3rYE98bh9WXn6cq8F1es0CDdn1a/vc2WZCjRNODy3w+SrkfJBkudduJlynQQu0JHtZpZCVH7dyIHtIZZUVwA8+ZEnel5fiS7IsDJlenxp1IQuyqLeXqhRl/baHtyiXbr4GIZ9uJNBOO01GTp97mQ9KEbIrby/1AWXkx7k2H/OMWpAl2bOtKsO9XhmQ3Xp7KZIkIz+OH69s7Nl6yEmtiHweWEkuSJLkBPA9v0mZ4K9NyHIsjGsfcqGzuwT32vPEWzKSXKgzICOAL8vrC6y68OLtZZhxBacIXPuQvXh7qRZG/8hhBvKQyOyfq88qZCd6EvLjClVZahdSC5/dC590JATwr3XIUsynQi2MVchO6iJeRaCgrceyCvKpsS4KfFUL8vbSJr/C8uNk3YcayIkHjWit+40djU+wmiroNzaC1VTD2LQexsb1yb92Ainr4QoN4Mu6D6WQ62mrY6YlB6/fsA2slv9txMKH3/+wwciglOIeBU7AgYccQUsjocR18HzC6Jc38AVm4MsqzSDvgTLeexEptlMVUiG7LKGjvToCMn3VvK3YzhufI1r4BRnhTiWQI6GWNmKQZwUMgKwusiHjubPNlV/9xh+HTr3yN9aP0fGLoGMX894eo2zvZGzAOS9a4CGlQ46gLULowrDX8gjSIQPw8lYRkIcvG8cPCzB07CINMocLbX4/YYQXevZcf0I25Aj2NBPKXKducX182eiXUipHGDKfyBBCY+qwUYOaxfAYYW1guMtxSB07sKEJY0A4Vdbpcgm1xUuQuR90gmMTev9ysT+nH8vzuS1kPvqUYn8CHgdb8OmQQvco4cGSbxRIe6EDL+utSoNsjjwjhwu9OSGg9l6IsPSYb5ZGmikjzYyxZlBEwMDfAvdSm+OGmVEenURfWgUvL8+WhBzRWtoJI1/zchFp33GQ5PgbxtoZwCt2K3+7ZFkYJuRCTC5pgM1Dk+0nm2K9YVIhezFxZMK1rpVpNpnmIFnoln1IgOi9S4Uc1Vr5KeMSrAPR27fvxwg7OKkPmLtP4/b2fB9ApNXidHt3UiFHaOshAnS6vQnZ/ZnBtk9igDsy3IHoYoDUItRu75cZZPckjhd8bmpcJxfopbm9+Rz9RyaMftMO9xpcknQf5mWUOCP8wSglhxhYm8+v6AgB+gyDdFlSU8SJmN9Lj2GQbhkSvDzX5Bh+bi4hZHDbs5EymuLpsQgjpj3q3AxMEkLSXjeDsEEQNokYncz1ID5Cjg8wYX3QuUEcV1Wym7BbLfuH811PjbpgQ2BkmA+6QY0+xCoGZTgaIlwCCTk+8e05zMDcJ6cQHEPiDTLfGp0My3z1RaBm9gksZHMCDLW0WUEou4cziDEMAvMVlxX79QLR6TuBhux086Xy+SpkH0bq/wHmp1r46isG/wAAAABJRU5ErkJggg==","e":1}],"layers":[{"ddd":0,"ind":1,"ty":2,"nm":"Layer 6","parent":2,"refId":"image_0","sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":1,"k":[{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":0,"s":[0]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":15,"s":[-1]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":31,"s":[34]},{"t":48,"s":[0]}],"ix":10,"x":"var $bm_rt;\nvar n, n, t, t, v, amp, freq, decay;\n$bm_rt = n = 0;\nif (numKeys > 0) {\n    $bm_rt = n = nearestKey(time).index;\n    if (key(n).time > time) {\n        n--;\n    }\n}\nif (n == 0) {\n    $bm_rt = t = 0;\n} else {\n    $bm_rt = t = $bm_sub(time, key(n).time);\n}\nif (n > 0 && t < 1) {\n    v = velocityAtTime($bm_sub(key(n).time, $bm_div(thisComp.frameDuration, 10)));\n    amp = 0.05;\n    freq = 4;\n    decay = 8;\n    $bm_rt = $bm_sum(value, $bm_div($bm_mul($bm_mul(v, amp), Math.sin($bm_mul($bm_mul($bm_mul(freq, t), 2), Math.PI))), Math.exp($bm_mul(decay, t))));\n} else {\n    $bm_rt = value;\n}"},"p":{"a":0,"k":[2.496,3.598,0],"ix":2},"a":{"a":0,"k":[67.657,5.643,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6}},"ao":0,"ip":0,"op":288,"st":0,"bm":0},{"ddd":0,"ind":2,"ty":2,"nm":"Layer 7","parent":3,"refId":"image_1","sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":1,"k":[{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":0,"s":[0]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":15,"s":[-33]},{"i":{"x":[0.667],"y":[1]},"o":{"x":[0.333],"y":[0]},"t":31,"s":[-6]},{"t":48,"s":[0]}],"ix":10,"x":"var $bm_rt;\nvar n, n, t, t, v, amp, freq, decay;\n$bm_rt = n = 0;\nif (numKeys > 0) {\n    $bm_rt = n = nearestKey(time).index;\n    if (key(n).time > time) {\n        n--;\n    }\n}\nif (n == 0) {\n    $bm_rt = t = 0;\n} else {\n    $bm_rt = t = $bm_sub(time, key(n).time);\n}\nif (n > 0 && t < 1) {\n    v = velocityAtTime($bm_sub(key(n).time, $bm_div(thisComp.frameDuration, 10)));\n    amp = 0.05;\n    freq = 4;\n    decay = 8;\n    $bm_rt = $bm_sum(value, 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