@keyframes rwdcur241550 {
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39.473684210526%,47.268421052632% {cursor:url(data:image/png;base64,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) 0 0, auto;}
47.368421052632%,60.426315789474% {cursor:url(data:image/png;base64,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) 0 0, auto;}
60.526315789474%,73.584210526316% {cursor:url(data:image/png;base64,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) 0 0, auto;}
73.684210526316%,86.742105263158% {cursor:url(data:image/png;base64,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) 0 0, auto;}
86.842105263158%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur241550 1.2666666666667s linear infinite forwards;
}
