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11.392405063291%,23.950632911392% {cursor:url(data:image/png;base64,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) 16 13, auto;}
24.050632911392%,36.608860759494% {cursor:url(data:image/png;base64,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) 16 13, auto;}
36.708860759494%,49.267088607595% {cursor:url(data:image/png;base64,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) 16 13, auto;}
49.367088607595%,61.925316455696% {cursor:url(data:image/png;base64,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) 16 13, auto;}
62.025316455696%,74.583544303797% {cursor:url(data:image/png;base64,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) 16 13, auto;}
74.683544303797%,87.241772151899% {cursor:url(data:image/png;base64,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) 16 13, auto;}
87.341772151899%,99.9% {cursor:url(data:image/png;base64,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) 16 13, auto;}
}
div.testarea{
animation:rwdcur160472 1.3166666666667s linear infinite forwards;
}
