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21.428571428571%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
25%,28.471428571429% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEAAAABACAYAAACqaXHeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAC7klEQVR4nO3av4sUZxjA8Y/HYSyMv0BiYRJSBC1CIFUKwb8ghCvEQiFdSJMgJEXQKl2wUQKpLIygKGgSRMRCsNJaCdGDcBhSaCzu5PBy8ceJeVO873jDcns3u3szs7M7X3hh7nje932e7zvzzuzswhRmUztgDJlFSO0VDtabTvWk4q+PrYRU+IvAtbGUkIpeDCwELo+dhFTwfOBRYC5waawkpGJnAz+nveBh4PzYSEiF/h24ENgeuBq4HzgzFhJSkX8FzqbjbYFfA9OBUyMvIRU4E/gpLP+9NZ0RtwM/jqyEieXDl6llPMEX+B0f4UQWf8EIScgJWBIXOM8CvsRdfIjvsz4jI6FDwMsVQv7BN7iHD/Bd1m8kJBQQAIs4imnswbdZ38ZLKCgAnoqr/wfex5Gsf6Ml5AS8sLoAeCbuAzN4D59nYzRWQk7Ac2sLIIo6KUp4G4ezcRopoUPAUsFuSziF+3gLn2ZjNU5CnwKIZ8s5/Int2J+N1ygJAwggPjdcEc+EN7A3G7MxEiaXD5+JEnrlP9zCbvHpEcsS4GLf2VVATsBzcYPrlwed/2iEhNwl8NRgArqOP9SXQ07AoiihlDmGVkJOwAL+LXOeoZSQEzAvSih1rqGUkF527Au8m3shUlobupcqKbE3qyg+L2EovobbICZUB3PYWdPcr5lYO2S0qUvAnPRZehhY7+t7f7XpD856C/il2vQHp4wdfnelFQxAGXvABL4qYdzSKLKqD/GoYGzAY2yqsoh+KXIGTONjnO5h3B041FdGNbDaSt7EthS3d43YzvZbZRUMSLcCLmFjR+ydVeIbe0tcKfEfusR+3SW+0bfE/M/kglhkN3bpTcArvFNW4utF/oeSRT6m3tCbhOPrn3K9fKY3AbP1pFkem8V36CMhoJ8nwUXx25CinOxjjqHnE8VWfx5basqxVCbFx921ip+qK8EqmBKLXKnwY0Z05TvZIhab3UbHpvCWlpaWlpaWlpaWlpaWlgbzP2bR2Er6rc+fAAAAAElFTkSuQmCC) 0 0, auto;}
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89.285714285714%,92.757142857143% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEAAAABACAYAAACqaXHeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAEmUlEQVR4nO3bW4hVVRzH8Y+3TCtFLSoM0wjRLCpUpAtGED1IlEQWRZSR1UOZFRVU2IWKiErLCgqtEMseSh+8RIQZXYhuUCFFJUVFF0vL0tGmvOwe/nvNbDczzPXMzDlzfnA4e6/b/q/v+a//2muvfWA2tuafi/RDbUWWf/bh4t41p+eVd35Mv4WQd3x6xqR+B2Fg8+FITMCMlP6yfgChAOBQDBMQzk55NQ+hAGA4/sZuHI9ZKb+mIRQADMNBWC9ATMSFqUzNQigAOFgA2IdV2I5JuDSVq0kIBQBDBQACwkpsw2TMTWVrDkLJA4YUsvbgBXGfNAXXpvI1BaEA4CAMLmXvwbPYgpNwfapTMxDaAAD/4Sn8ipNxc6pXExBKMaAlAPAvFuFnnILbU92qh1AAMMSBMaCsRjyMn3Aq7kz1qxpCCUBrHpDUiAfwI6bintRG1UIoARjUjir/4D78gGm4P7VTlRA66AFJu7EQ32M6HkptVR2EAoDB2g8AduEOAWEGHk3tVRWEEoD2DIGiGnArvhMQHk9tVg2ETsSAshrEvcG3AsKTqd2qgFAAMEjnAMBOzMc3IjAuSW33eQilITCw1YJtayduwNcCwhOp/T4NoQtBsCUlT/hKQFicrtFnIXSjByTtxI2aISxK1+mTECoAgAiMCzQPh8fStfochFIQ7OoQKKoBN2mG0DfvEwo9HqTjHnCYmAJHie2EpOLxDrGanIpHcFuCsB+vdtTg7tYATdZ+gI/E+G2v7sY5hfOs9N1S2ify5fQ2HNERYyuhggfsd6Dh7dGA/HspVnSPRT2sks+3BmCUWPwsFBsoSavFE6OzOnrdbbimo5UqoYIHpG3Bso7DvRifnw8Uy2HYJKa7yTgT7xE03ul+Uyujgge01Plp4inQeLwr9gpOLJV5XQyF81PCgu41sbIqAShCOFcEucOxFnfhy/x8VqHcOvGYbIo8ps3GMZUzuXvVigdcglvEdtlLYvqCDXm58ph/XzxUnZvanF8BWyuiFjzgOszLj5/BMvgFW3gzvkx04APUFWI/cWpKmCd2Wvq8SgCOFb/+LvGrryL8fgaej3JfYIQDXyfahc8wWr6XOBqXVdLw7lIJwBj8Jsb+RiKsnyEGeT7Rr8Ne+YsUBa0WO0lNw6NqgmHu+xsznssYm8bCK5p3S5M+jbxlGWsyRmbN9WUsylifcXpKm9mD/eiUCh6wCVeL3R9LMEfc5RSVe8HnIujNKWW/IabEplmiKryg+JpcJsJ/azoqyozNWJvxdMkDZCzNWJXeOtuHcZU1v2sahM1iRbMbV8nDfitqwEx2TuA0ETQ/xp+FIkeKneRD8OEAERg2dL/pvacrkHFlxmsZC0oeMDxjZcbylLa1N41tS515BLQajSwXTnNCKXusWGLs7aJpPaPOAGjAmjjcjKPFlDhO7BQ9KO6B3krlF3fRxopqQNtFWtR5WMsFYuZozJOH4ne8jRfhLxEodnTNzL6nwfgDGZfn9wVL8+OmeLBdLIxqVrNFJ8tT4Xbx9sSI3jOt5zRCdDb936DfdLyuuuqqq6666qqrrrrqqquuuqpY/wP2WC0JjaB2JAAAAABJRU5ErkJggg==) 0 0, auto;}
92.857142857143%,96.328571428571% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEAAAABACAYAAACqaXHeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAEmklEQVR4nO3be4iVRRzG8Y93jbRSuliRCm2BlFHkJTQlEqKQsKuRYElmQYQoRVTUH0VZUEpWRhcrMgqpJLoRlQSRQQVpZVe7kEgJ3m1NM93TH7932nffdtM9u5vnnD0PvJx3552Zd+Z7nvm9M/OehanYmB2X6obaiFJ27MPlB7c5/7+yzh/VbSFkHZ9QYlS3g9Cz+fRwnIizU/qLugGEHICBGIAGnJ+u1TyEHIBDsQ07cTIuTtdrGkIOwAD0wysCxEhMT3lqFkIrAPbieWzBKbgm5atJCDkA/dE3O9+Lp8QUYRRuSHlrDkIBQJ/cpT14FBtwGuam/DUFIQegn5YA4E8swK84A7ekMjUDYT8ACAj3Yz3OxB2pXE1AKADo3Ua2Xbgb6zA6O68NCDkAfbXugKQ/cCd+wRjcl8pXNYQcgD7+GwAxSboVP2McHkx1VC2EggN6HUCRRtyEn3AWHkr1VCWEggPaigFFNWIOfsR4LE51VR2EMgHA72KC9AMm4MlUX1VByAHo7cCGQF47cB3WCgjPpDqrBkIhBrTHAUnbxXrhe0zEc6neqoCQA9BL+x2QtA1XYY14Ojyb6q54CIUYUC4AAsIMfIWxWJLqr2gIhRhQzhDIazuuFk4YiyfSPSoWQgFAzzYzHrhSTFgjZoyPpftUJIROHAJ57cBsMRzG4JF0r4qD0ElBsDXtwPUCwmiVOmPs3fK0vUNgkFgbHIGmLK2UO4ghsUsspRdiboLQhJfLa3bnqYd/WroWK0UQO1Ddi/O07HRbR1P2+alYS9iEIzvagY4q54DUwPYodWyxbBZYdcp5vkm8EWtNQ3BPdgzMpb+E3TinvffdhGvbW6grlHPAPs3jOK8GYfURmh1ye/a5WgS5kWIa/AFMSifVoIIDikNgnAhcw/E+NuPUQp63snIXpoQ5nd7KLlQOQNEBF+AuYf/luBlfZn9PyeV7TewVjpTFtKk4vuua3LkqOCABmC463F8sbOZn6e8IUJMK1awUo2lGqvPGrmlu56vggH1ik2O2gPEwHideDGzg3ey0Qcv9w6ViMXR6Spgl6FW8CgCG4wqx5TVfRHlfi5XN05HvC/Em+ZJcNTuxCofhMhiMK7uw3Z2mwhAYjN9wG96DD8Wm33rxNeMN8dpsdKGqV7P08SmhKoJhwQFrMQ+fE9PUc4W34VusDgeswzAxFU76Bt/hWBmcUeLZWNHKAViNmeLLtkh4eU8h/9LmvH1wUeHyCuGkySmhKlyQ/5lcSVigLR0TeYaWWFbigVYm/QtKLClxWPqx1Qld2/yOqZfw/WTx7mum+GFAW2rERBpHxOruOHymeZQQceQkHIJVPfCXLKDUimagxLQSL5SYVXBA/xKL8u7YeDAbuz+Vswe2HLtZJgzRULh8tFhlF8NHZaocAI1i/itejQ0RvyAZKl6SzBOzwo9S/oUdbGOXqkeZ5abg9XhKThNL4ibxZNiMj/EmERyGif2xilS5++BvYwsrBkewGyMAfCLrONH5mSq48x3VVGz1772vrWIqOajtorWjQaKz6f8Nuk3H66qrrrrqqquuuuqqq6666qqrivU3lm8uZi/TmJcAAAAASUVORK5CYII=) 0 0, auto;}
96.428571428571%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur249212 0.93333333333333s linear infinite forwards;
}
