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0%,12.4%,100% {cursor:url(data:image/png;base64,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) 0 0, auto;}
12.5%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
50%,62.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur22702 1.3333333333333s linear infinite forwards;
}
