@keyframes rwdcur37810 {
0%,12.4%,100% {cursor:url(data:image/png;base64,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) 2 2, auto;}
12.5%,24.9% {cursor:url(data:image/png;base64,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) 2 2, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 2 2, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 2 2, auto;}
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87.5%,99.9% {cursor:url(data:image/png;base64,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) 2 2, auto;}
}
div.testarea{
animation:rwdcur37810 2.6666666666667s linear infinite forwards;
}
