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7.1428571428571%,14.185714285714% {cursor:url(data:image/png;base64,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) 14 5, auto;}
14.285714285714%,21.328571428571% {cursor:url(data:image/png;base64,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) 14 5, auto;}
21.428571428571%,28.471428571429% {cursor:url(data:image/png;base64,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) 14 5, auto;}
28.571428571429%,35.614285714286% {cursor:url(data:image/png;base64,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) 14 5, auto;}
35.714285714286%,42.757142857143% {cursor:url(data:image/png;base64,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) 14 5, auto;}
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85.714285714286%,92.757142857143% {cursor:url(data:image/png;base64,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) 14 5, auto;}
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}
div.testarea{
animation:rwdcur92934 1.4s linear infinite forwards;
}
