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6.25%,12.4% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAI1UlEQVRYhb2XW2wc1RnH/+fMmdnZ+3p9Xztre2O7TnDiXGySAIE0QNJSSpFKVVUCKojaSuGpfUPtQyXahz6UpzYtCqpQKYkACVCiRECTFAJN4w6J7bjrS2x8iy/r3fF67zM71z7sLt0YCwqo/aQjze2c7zf/75vvm0PwFe348eMMQACACwAFYAFIAfAA0KoeVU+cOJHbOJ99SadClUOhahjla57yfZSvWeX7nzL2s58EXB0tYuufX09SaVTLAMiVybXyxI3OGQBf1QsEyscUANNNGGNKzz2E0L2KzTQ3MUa3OScvcNRUNwWwNDv8yLd8v/7ON7ztqyu6PDZVnBgdV6Z+93J6TNXsOAAZQKYMZOB21QQAKgDRMAxrXo3ctYiG5yhBiIcFQgHZduBCvn8xp5tPAHhvIwDxOEn/lTfaX9jR79kDALZqoViwkM1aRipjpD66kV+4HlVnJmf0l89ezF86duyY5nA4Kgq4AFBFUdRr+R33JBwNp53EYh5bS3F6ZoIA0Hlf9wJcwbRNDGiFB/HasdsgOM1A0+EDrnt6tooRwhMQnoCJBLxI6Oyc6krkvt1s2f7tuqHU+Op2jbjd7ozD4dDLShDTNO2Z+bgw5Rt4XSOcn4cNh61natavvuTODUmOdFRa5iNOjYntoOwwdOOPkCeNCgAFYAwOK4uZpAlbLYU8VTDx4iuHMJE8hSee+QOePP4C6rc8WlcsFuts2/YZhmEBSAKITU5OpqbcB4/olAtlDTOZNMyYRh0Na3WHnnHW9sgBn2tm6+wrJ3nLlEFIGHd886HbFADgF3i77ei9vvu8ToqsauLMuQM4//7T2NMfxvbtXnCMob6h1SXLaZLNpmYppbmTJ0/mJEkic3Nz7sy2R79X5F37OCU1aNw4czLb2NtnUr7FZPX7agTjjIfP2xxr7kxw7jAs42OMnb1cSXAKQHtvsDi7Ete0dMbAqVfvxplLP4SqO+H3M9i2DVVV0dTcFIhEDjyeTrueSiaTnVXJKMC2hEZiolc0cG9LQW68eea5omku24SEZ+j235uOVtFBYTkAwLJYdSLTcnYnV9fMzNWhHPi6x6BoBIAOh4OUZOI4CAKD01krCsKux1Kp4PeDwWCwslCdmpxtoUU4BMfOpuYt2L3FyHQsnv+twy7KArXDK+69vykwb28RAIqZqeoQ0PKnlRyOFpbHZtuwqz8CtzsFIA/GTAAAz/MQRREcFwAhkUBDw6EfP/vsz3/a3t4WBmC0rJ4fdqCYsgkNLrK9P6oJ1otbAspiMHXlRZetJgWKUAZCEJYZw4cvvlf2+UkO8ADEjjB/p9tpd+lmCJmcjfV1gv376xCJ1KCknIVoNIubN00oisAef7yvt62tuYHj2LzoYFTkGC+Ivj4vK3aoJPh1U9zS6fF4+kXOrFUskWngLE9i8hfp6JsSSsXuEwAGgCOwVE0rksHrcwnKRKqqgq+rK4je3mZwHAfGGEZGcohGCSgFdu92i4cO7e1NpVI1sizLthqfDzqtRsaxekKImxLaahMWJIQwy7IzWJt+PqR9dHF2dnYegFkBYOUcyA2N6VeHxvQFYKihu1vva2qynpyaqm0C9gAAbBuwLAJCAMZsZLM6DMNg999//0OmCWFk5Po5keYXLD2bMagvVDA9Fk9Nwckp1KmvvRsQi4NF4prB7Q0KHAC7TFQEkAWQWluLLyuKnEwmzZajR/cGPR4PbBsYHl7D1JQCy6LYvduBhgYGQRD4UCjS9e47l1MerzBBCJFtozCRS86d5ZH/F6PmxzzPz7vd7vXTp0+PYINV2qeGUr2XASwDWIjHpy+Oj//t1Llz78QSiQQIASgt9SjLInC7ffD5fKivr4fH66JP/6DvXljGVsbYKICXr1279pbf74+53e67RVF0Mcbkjc4rCqCsggVArxqaqq7HFxZupZ1OsaWjoz04P7+OaDQD2yY4eLAGHR1+ZLM5LE//Az197YG2kDt4TZoYM8FNd3Z2Jp1O53cB9AAIA1gaGBiwJEmKbwZQbVY5JAYAY3U1lpRlOd/c3NSl68Q7OlqAbVMcPFiLcDiAdPpdrC2/AkMJoaO7w2+b+h1Ly0kPE8QUpVQmhCwBqAfwMIDagYEBSZIk5bMANkJoS0tL8amp6bVg0BOKx80602QYuNNvrSz8Xd/2tV9yW3sVTEUXMH2TQiNOH89YXzZXPGzZ9joh5J+EkASAJgBzAC5LkqR/HsAmSqwms9nkOs/7ehgjvtjqR/NvvnV6qMWXEFvCDm+gkSJ2ax0fXLVgQmBery+oFHJ+y8a4qqqv8Tz/BoA+AAFJkib/G4CNEHosthqLx6cm5+ffv3HlytvnZmcXLl8dzN1qdJLaju5gYzBEMT6sZ/weP9feUUs722tcCwtykHAsSAhpJIQoANoHBgYWJUlKbwZAUUrIzSAAQNd1ZUXXlcmynKlkxo5JQ4XVvi6uNSFz6l9eX3sbeXn8kaP9XTWNDe58Ll+/nireBcAihNwJYAuAYUmSlgCAVDkSsKFIbLBKFxPKoJU5IoAggNbyceqBBx7ojoSbn9q/q217kYour5sVrg7ePK8a9BzP8zOEkA9PnDhhbVSAq3rTzcxCORQoFa0iSv+DRQAKSjUkBiC1c+dOn02YuLIcTz98eFsorRKX1+1ozcnL12cWExdOnTpVqChdDWDj0/JvZnbVqIRHL0MUAFgTExOLuq5H/3rp8kgxndXu6GrZ2r2jMxDpbN2nyEuJDwaj02V4eyPAl7FKKa+oowLQZVkWAJg3JhdWoam5fbu29ibztvfIg3u6aniafn9wbByA8XlfwZcFslBSpAhAiU4v5tZjcv7Iga6WHfv2tG3b0bm/hicrl66MTn8RAIpSyD61WfkMCLM8lInZZZpYTRa3RxojkZ7uIO8S7T+9dPbDLwJQWfTzjJWfq4YwACQn51b0+Y8XZQfR8r96/tULt27FJshnrfQVrdJpK/tHD0rbuM7yeQzA4v8SoNoq9cOFUq2gKCVr4f8FgLJTiv/8klsAjH8D/RcWLyyPMAoAAAAASUVORK5CYII=) 1 3, auto;}
12.5%,18.65% {cursor:url(data:image/png;base64,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) 1 3, auto;}
18.75%,24.9% {cursor:url(data:image/png;base64,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) 1 3, auto;}
25%,31.15% {cursor:url(data:image/png;base64,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) 1 3, auto;}
31.25%,37.4% {cursor:url(data:image/png;base64,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) 1 3, auto;}
37.5%,43.65% {cursor:url(data:image/png;base64,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) 1 3, auto;}
43.75%,49.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAIvklEQVRYhcVXa2xb5Rl+vu+c42Mfn9iOc7ETN85ljZs2aRtC3MIEFCQuW5mgXLQCWhFi0y79ycQvhIamMcSPMWmaIsGkCcYPBGgTUMY2RCuoKiC4a9KkuTVtLo6T2I5zcuz4cnwu39kPO2kWCiuIbY/0yTrW+b73eZ/3fR99B/g/g3yThx0/fpwHIAMoDgwM6NdE4Imf+KT2kHPHn95UaGxUzwHIA9Cri32F4E4AQcMidEqL3LRo1rRdtgUNNoaxnvwA7z551bN4ptvhe+72PHvvd2raUstGZny6PDk6UZr+/avZcU230wAyAHJVQuYXESiXy77L+u5vL6P+eYuQHYwjkBkHH7Gw7muOZ4++fAyvP3b6cwrILtL/8V/aXtzbL/cBgK0xlIsM6+vMVHOmenakED83ps1MzRivnjhZOFVV6HOJ9H7/N0fyzvrXAPCUWYpg5MYdhPGm4IkwyvlTzGFmytodeOOHH/7bxnzJZlOXy0p3twTqoiAuCqdIQCXCzyRK9SZ/pL6hMd6Xy59xArgAQNumBEVT1DfJB38bBON5MFi2rQfV2NteR463GK1RvLcc1viG3ozgegVd9+7C5NvaxmYOQENrM999cK/UKzoIiECgFiy88tptyNFn8OiPf4bd++7EhYmScvrMJ6cBrBw9epQdOnRIiEajHADHUuSh+0yX51HVZIpmsewK5wpK8o6uJkfpfZErrzqKc4mys72vliLQHgjM9rUKQxcvXtwk4HUIdutdt3gO1bgo1jUL7/z1Rrz30ePo6w+ju9sDl+RGuLVT4nh3LpGYHe3u7vZyHNfAGPMTQtyLfOQ+XZAO0JI6qI+88wcp2LWfp/yOPA3sredL79n6WtbmG3abnLNJJtpqSM5/Ojw8XAAAHoD+4WB5djmt6x6ZON742804efYYNMMFr5ff1Lkl3OLv6rrtic7OJY9hGBOCIPCEkHRNTU2+WTNkkSvB5dIpX68kPjv/1tO47p5nVSq0DaL3uS5SeoqBmgBgM5tnhHkApCv1q3S3klq1cp8O5SHUP4iSTgAYEMUrNuFw8BBFn1RTc/0PdF18wDTNBgBhURQ7Oh1JJhMDnODs2dHSYTaqgyPlsXd/AWYmLXAdo9KNz2epLyIQBt7Kz6VSqfSVBqo0lDI8Vlwan21Fb38H3G4VQAE8b20SYIyBMScEodkvCLtvraurv8UwjAAhxOEsz5yntqkSQvyK6/onG9r60+nhP59NDr3z1LLJltaJEBY4+NzQ1JAwsxAKhXzHjx93bJYAQC6+bCbauNS+saFTCARk5PMEul4xM9u2Yds2KHXCtr0oFgP8DTfs6Z+YOJcfGRn5ZH09qzpx6Q2pNvQjjTluckcO/7O7/fAZ2zLlLGWSg5rgwVgjm3nf5RT9PM/7q3nFuSoJjoBpul4mg+fmVijvpJrm8HR2+tHT07RJ4Pz5LMbHCSxLxM03tzjuvvumDlVV10dHR6e8olaSBdtvUbffSS1fHu4ujXN2CJQ4qWUq+/nRsx6n5uQ4boEQcgEAH4vFMhsK5IfGjU+Hxo04MNQYiRj7g0H26PR0XRDoAyEEjNmwLBsAB8vyAJBRV1fHP/zwww/pOpPOnftsyEHWx336aJzx/shSXku6bGLyhpoIWhfGSJ2fEtHdTghZqmaf2yiBWXU3Vv1NXrx4YUlVNc0084889tiNO5ubm0AIhW1bVTU4EMIBANxut+f22w8/curkJ2ZDox0D7CL0laEOJIoO0SFDhKKq7IzL5WqjlM4BiANIbBDgANjV4DqAMoASgHKhoKzm89lCONy8KxwOyW63GyMjK5ic1MBxZfT28ggGBdi2jUJRI5HmrHR+5PKYu8a7JoqiKMtyVBCEIUmSIrW1tTyl9G0AMwMDA8lYLFaOxWKbRoQtJIwtS9e0tXQ8vpB1uZyh9vY2//z8GiYmFFDKcPCgF83NLqytqUjNfYZgW2NdrVfcPzObYhzvCBBCjlBKBULIxrSdGxgY2LTgrVa8HQyAVS2NmUollUwmU2hqCnYaBqkZH88CIDhwoBbBoBvZ7ElkFt/E6ooXss/n9stcfTyhrFGOzwCYqi4AWIhGo4FoNCpHo9FcLBazv4jAdhL64uJienr60qrfLzenUnY9AHT3SCydiBl9vc9xkX0FzE9lkFqWUBsIeEzTbFMy2eFkKv2MLMt5QsheAPcDuBOVS1AmFoupX0bgKkqklPV1ZU0QvF2ECJ5V5fz8iXffHAp50s5QWKxp78pjLZVFMlWHlTWN37+nsVZVyz0MNEMpbeF5/qeMsSKAcQBjsVgsB1zblYwHIAHwA6h3u+t6Abu1UFAWAGR2tnA9z/w88MADjzfuc7h5vPBLOXnguu/J1Nsg/+PkNAipGFooFMLk5CQAtA8MDMxtHL5dAYpKQ15NCQAwDKO0bBilKQBzAFQlZydjQ8VUV6uwI5k0ck//euSt3Eppft+e9q6ZxSInSRIkScLq6io0TcsB+F0sFlvfmt0GHKiM4tVgojK3xep7dMsedSFl5e45Fr8EwAlAnZn9yAnRLzeEdx2hlKLOY2gLcSVtmuzFl156Kbk942uFicptKF8lkwOgoHJnTAAYBnAWwAyA+KVF5URWVZRCNsXuuqvf6XS5ww7O/i4q5dyMu7UENj4v/9Vgb1kb5TFQMbBi9b/S/Pz8ysjI6N/DDW5aLhjfMojbUdbN8B0HWxdPD47NVJOxtxP4OrBxZVqM6sEGAKdlWdZiOrsoUIJj91/X8eDRQ2Ik0rLLJ5DsR4PjEwDMLxvDr4sNZUoAysVisTg6cTmTWUoXO5u8oZ6Dfa279+68oVYgy6c+Hr30VQhQVEp2LR8rW8tjAShNzi7RlZRS3tMR6OjoivgFyWn/8eUTZ74KgY1D/xP46ntbSZgAlKm5ZWP+ciIjEr3wqxde/2BhITn5jX4bbgOtEqCojKsMwAdgZ/U5CSDx3ySwFXw1qISKV1BUmrX4vyKAalCKK+bHAJj/AgYNDFRIkGlJAAAAAElFTkSuQmCC) 1 3, auto;}
50%,56.15% {cursor:url(data:image/png;base64,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) 1 3, auto;}
56.25%,62.4% {cursor:url(data:image/png;base64,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) 1 3, auto;}
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}
div.testarea{
animation:rwdcur228205 2.6666666666667s linear infinite forwards;
}
