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12.5%,18.65% {cursor:url(data:image/png;base64,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) 1 1, auto;}
18.75%,24.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
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93.75%,99.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
}
div.testarea{
animation:rwdcur260681 1.0666666666667s linear infinite forwards;
}
