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25%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
50%,74.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
75%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur113843 0.66666666666667s linear infinite forwards;
}
