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14.285714285714%,28.471428571429% {cursor:url(data:image/png;base64,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) 4 4, auto;}
28.571428571429%,42.757142857143% {cursor:url(data:image/png;base64,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) 4 4, auto;}
42.857142857143%,57.042857142857% {cursor:url(data:image/png;base64,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) 4 4, auto;}
57.142857142857%,71.328571428571% {cursor:url(data:image/png;base64,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) 4 4, auto;}
71.428571428571%,85.614285714286% {cursor:url(data:image/png;base64,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) 4 4, auto;}
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}
div.testarea{
animation:rwdcur115637 1.75s linear infinite forwards;
}
