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6.25%,12.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
12.5%,18.65% {cursor:url(data:image/png;base64,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) 0 0, auto;}
18.75%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur163298 0.8s linear infinite forwards;
}
