@keyframes rwdcur168951 {
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20%,29.9% {cursor:url(data:image/png;base64,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) 47 0, auto;}
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90%,99.9% {cursor:url(data:image/png;base64,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) 47 0, auto;}
}
div.testarea{
animation:rwdcur168951 1.1666666666667s linear infinite forwards;
}
