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12.5%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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75%,87.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
87.5%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur31016 1.3333333333333s linear infinite forwards;
}
