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12.5%,24.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 1 1, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
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62.5%,74.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
75%,87.4% {cursor:url(data:image/png;base64,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) 1 1, auto;}
87.5%,99.9% {cursor:url(data:image/png;base64,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) 1 1, auto;}
}
div.testarea{
animation:rwdcur169947 2.6666666666667s linear infinite forwards;
}
