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48.387096774194%,51.512903225806% {cursor:url(data:image/png;base64,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) 16 16, auto;}
51.612903225806%,54.738709677419% {cursor:url(data:image/png;base64,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) 16 16, auto;}
54.838709677419%,57.964516129032% {cursor:url(data:image/png;base64,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) 16 16, auto;}
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90.322580645161%,93.448387096774% {cursor:url(data:image/png;base64,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) 16 16, auto;}
93.548387096774%,96.674193548387% {cursor:url(data:image/png;base64,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) 16 16, auto;}
96.774193548387%,99.9% {cursor:url(data:image/png;base64,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) 16 16, auto;}
}
div.testarea{
animation:rwdcur255712 1.0333333333333s linear infinite forwards;
}
