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15.789473684211%,20.952631578947% {cursor:url(data:image/png;base64,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) 24 24, auto;}
21.052631578947%,26.215789473684% {cursor:url(data:image/png;base64,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) 24 24, auto;}
26.315789473684%,31.478947368421% {cursor:url(data:image/png;base64,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) 24 24, auto;}
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}
div.testarea{
animation:rwdcur31744 0.95s linear infinite forwards;
}
