@keyframes rwdcur105837 {
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71.428571428571%,85.614285714286% {cursor:url(data:image/png;base64,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) 23 23, auto;}
85.714285714286%,99.9% {cursor:url(data:image/png;base64,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) 23 23, auto;}
}
div.testarea{
animation:rwdcur105837 0.46666666666667s linear infinite forwards;
}
