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71.428571428571%,85.614285714286% {cursor:url(data:image/png;base64,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) 23 24, auto;}
85.714285714286%,99.9% {cursor:url(data:image/png;base64,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) 23 24, auto;}
}
div.testarea{
animation:rwdcur105836 0.46666666666667s linear infinite forwards;
}
