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13.333333333333%,19.9% {cursor:url(data:image/png;base64,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) 18 4, auto;}
20%,26.566666666667% {cursor:url(data:image/png;base64,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) 18 4, auto;}
26.666666666667%,33.233333333333% {cursor:url(data:image/png;base64,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) 18 4, auto;}
33.333333333333%,39.9% {cursor:url(data:image/png;base64,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) 18 4, auto;}
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93.333333333333%,99.9% {cursor:url(data:image/png;base64,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) 18 4, auto;}
}
div.testarea{
animation:rwdcur156379 0.5s linear infinite forwards;
}
