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12.5%,24.9% {cursor:url(data:image/png;base64,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) 0 2, auto;}
25%,37.4% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAC80lEQVRYhe2VT0iTYRzHP/4hFbfXDg06SHhICA8dAsNDg5CISEUUl2wO9FbsEEnh5VVmg3np0ggExREyDGzmJXRTLBQmigpC6jZEISHbPA38c8nk10Hfmv9qvopd/MAL7/O+v5fvh9/zPs8DYOB/UlJSIsCNE3xyG3gLfAK8e2P9jI+PS3V1tQD3Uih/oaqqzMzMyPLyskxPT4uqqgI80S0QDodlYWEhFYnytrY2SSQSEgqFxOv1yujoqMTjcXG73QLc1S2wuroq4XBYampqBLh/TGlgcXFRhoeHBfAANuBVf3+/zM7OCuDTk5+u3eTl5eFyubBYLEPHSAzNz8/j9/sB3gDvgN6pqSmysrIwmUx2IPPEBloHtCsSiYjFYjmqE5eAZ8D1pGePOjo6ZGRkRAD3icNJ6oCGoii4XC5qa2uHgAdJr34Ar4GlvXG5x+PpLSwsJBAIAPTqETjUgeROWK1WOSChcc1ut8vg4KA4HA4BbuoK54gOaCiKgtPpxGq1BoCHB15fLSgoIBaL0d7eXgd8OXMBAKPRSGtrKzabbeCAxOb6+jpra2sA3/WG/1MAwGAw4HQ6sdvtyRLxaDTK3Nwc/PkndJHSsjEYDLS0tJCWljbg8/kqgK9FRUWYTCbYXRXf9AqkRSIRURQlpeKtrS3cbjfd3d0VwFfgCjCqNxxSmIJkcnNzUVWV+vr6j0DBacNPLJAs0dDQoEmcr8D29jZLS0vk5OTA7u54KlLeu2OxGBMTE/T09DA5OdkCvAcWz0VgZ2eH5uZmgsFgJfAZ2DxtsMahKRCRQ0UZGRnU1dXB7l9/ZuH7BDY2NhgbG6OxsVHb4fZRXFxMfn6+Fz1H7t8EotEonZ2dmM1mbDbbY7/fXxkKhQ4VGo1GHA4HwJ2zFMisqqp6DkwCU8BPILurq4uysjKys7N/FyYSCdLT00HHytHD076+PllZWZFgMChNTU0CfABKzyMc4HJpaamYzWYBXgK3zit4nwSQ2iFxwQUXnIJflF877AEgYjsAAAAASUVORK5CYII=) 0 2, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 0 2, auto;}
50%,62.4% {cursor:url(data:image/png;base64,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) 0 2, auto;}
62.5%,74.9% {cursor:url(data:image/png;base64,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) 0 2, auto;}
75%,87.4% {cursor:url(data:image/png;base64,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) 0 2, auto;}
87.5%,99.9% {cursor:url(data:image/png;base64,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) 0 2, auto;}
}
div.testarea{
animation:rwdcur216593 0.66666666666667s linear infinite forwards;
}
