@keyframes rwdcur2154 {
0%,89.9% {cursor:url(data:image/png;base64,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) 15 15, auto;}
90%,92.4% {cursor:url(data:image/png;base64,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) 15 15, auto;}
92.5%,94.9% {cursor:url(data:image/png;base64,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) 15 15, auto;}
95%,97.4% {cursor:url(data:image/png;base64,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) 15 15, auto;}
97.5%,99.9% {cursor:url(data:image/png;base64,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) 15 15, auto;}
}
div.testarea{
animation:rwdcur2154 3.3333333333333s linear infinite forwards;
}
