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12.820512820513%,15.284615384615% {cursor:url(data:image/png;base64,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) 16 16, auto;}
15.384615384615%,17.848717948718% {cursor:url(data:image/png;base64,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) 16 16, auto;}
17.948717948718%,20.412820512821% {cursor:url(data:image/png;base64,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) 16 16, auto;}
20.512820512821%,22.976923076923% {cursor:url(data:image/png;base64,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) 16 16, auto;}
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25.641025641026%,28.105128205128% {cursor:url(data:image/png;base64,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) 16 16, auto;}
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94.871794871795%,97.335897435897% {cursor:url(data:image/png;base64,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) 16 16, auto;}
97.435897435897%,99.9% {cursor:url(data:image/png;base64,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) 16 16, auto;}
}
div.testarea{
animation:rwdcur228465 0.65s linear infinite forwards;
}
