@keyframes rwdcur233931 {
0%,12.4%,100% 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) 12 10, auto;}
12.5%,24.9% 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12 10, auto;}
25%,37.4% 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) 12 10, auto;}
37.5%,49.9% 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) 12 10, auto;}
50%,62.4% 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) 12 10, auto;}
62.5%,74.9% 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12 10, auto;}
75%,87.4% 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) 12 10, auto;}
87.5%,99.9% {cursor:url(data:image/png;base64,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) 12 10, auto;}
}
div.testarea{
animation:rwdcur233931 1.3333333333333s linear infinite forwards;
}
