@keyframes rwdcur136752 {
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14.285714285714%,28.471428571429% {cursor:url(data:image/png;base64,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) 0 0, auto;}
28.571428571429%,42.757142857143% {cursor:url(data:image/png;base64,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) 0 0, auto;}
42.857142857143%,57.042857142857% {cursor:url(data:image/png;base64,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) 0 0, auto;}
57.142857142857%,71.328571428571% {cursor:url(data:image/png;base64,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) 0 0, auto;}
71.428571428571%,85.614285714286% {cursor:url(data:image/png;base64,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) 0 0, auto;}
85.714285714286%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur136752 1.1666666666667s linear infinite forwards;
}
