@keyframes rwdcur251980 {
0%,8.9909090909091%,100% {cursor:url(data:image/png;base64,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) 30 32, auto;}
9.0909090909091%,18.081818181818% {cursor:url(data:image/png;base64,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) 30 32, auto;}
18.181818181818%,27.172727272727% {cursor:url(data:image/png;base64,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) 30 32, auto;}
27.272727272727%,36.263636363636% {cursor:url(data:image/png;base64,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) 30 32, auto;}
36.363636363636%,45.354545454545% {cursor:url(data:image/png;base64,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) 30 32, auto;}
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54.545454545455%,63.536363636364% {cursor:url(data:image/png;base64,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) 30 32, auto;}
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}
div.testarea{
animation:rwdcur251980 0.18333333333333s linear infinite forwards;
}