@keyframes rwdcur123494 {
0%,14.185714285714%,100% {cursor:url(data:image/png;base64,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) 12 16, auto;}
14.285714285714%,28.471428571429% {cursor:url(data:image/png;base64,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) 12 16, auto;}
28.571428571429%,42.757142857143% {cursor:url(data:image/png;base64,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) 12 16, auto;}
42.857142857143%,57.042857142857% {cursor:url(data:image/png;base64,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) 12 16, auto;}
57.142857142857%,71.328571428571% {cursor:url(data:image/png;base64,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) 12 16, auto;}
71.428571428571%,85.614285714286% {cursor:url(data:image/png;base64,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) 12 16, auto;}
85.714285714286%,99.9% {cursor:url(data:image/png;base64,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) 12 16, auto;}
}
div.testarea{
animation:rwdcur123494 1.1666666666667s linear infinite forwards;
}
