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85.714285714286%,92.757142857143% {cursor:url(data:image/png;base64,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) 15 15, auto;}
92.857142857143%,99.9% {cursor:url(data:image/png;base64,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) 15 15, auto;}
}
div.testarea{
animation:rwdcur49448 1.8666666666667s linear infinite forwards;
}
