@keyframes rwdcur143196 {
0%,59.9%,100% {cursor:url(data:image/png;base64,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) 2 0, auto;}
60%,99.9% {cursor:url(data:image/png;base64,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) 2 0, auto;}
}
div.testarea{
animation:rwdcur143196 0.41666666666667s linear infinite forwards;
}
