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8.3333333333333%,16.566666666667% {cursor:url(data:image/png;base64,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) 2 8, auto;}
16.666666666667%,24.9% {cursor:url(data:image/png;base64,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) 2 8, auto;}
25%,33.233333333333% {cursor:url(data:image/png;base64,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) 2 8, auto;}
33.333333333333%,41.566666666667% {cursor:url(data:image/png;base64,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) 2 8, auto;}
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}
div.testarea{
animation:rwdcur195241 1.2s linear infinite forwards;
}
