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20%,26.566666666667% {cursor:url(data:image/png;base64,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) 14 13, auto;}
26.666666666667%,33.233333333333% {cursor:url(data:image/png;base64,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) 14 13, auto;}
33.333333333333%,39.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
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53.333333333333%,59.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
60%,66.566666666667% {cursor:url(data:image/png;base64,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) 14 13, auto;}
66.666666666667%,73.233333333333% {cursor:url(data:image/png;base64,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) 14 13, auto;}
73.333333333333%,79.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
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}
div.testarea{
animation:rwdcur15492 2.5s linear infinite forwards;
}
