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0%,12.4%,100% {cursor:url(data:image/png;base64,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) 0 0, auto;}
12.5%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur158919 0.53333333333333s linear infinite forwards;
}
