@keyframes rwdcur89084 {
0%,24.9%,100% {cursor:url(data:image/png;base64,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) 2 6, auto;}
25%,49.9% {cursor:url(data:image/png;base64,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) 2 6, auto;}
50%,74.9% {cursor:url(data:image/png;base64,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) 2 6, auto;}
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}
div.testarea{
animation:rwdcur89084 0.4s linear infinite forwards;
}
