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0%,9.9%,100% {cursor:url(data:image/png;base64,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) 0 0, auto;}
10%,19.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
20%,29.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
30%,39.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
40%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
50%,59.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur236820 1s linear infinite forwards;
}
