@keyframes rwdcur253561 {
0%,14.9%,100% {cursor:url(data:image/png;base64,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) 5 2, auto;}
15%,19.9% {cursor:url(data:image/png;base64,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) 5 2, auto;}
20%,27.4% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADAAAAAwCAYAAABXAvmHAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAENUlEQVRoge1ZvW4bRxD+Zo5FcH2a9EmZwDDihoaDBNFT6GS7k+MmJ8tIkCcwIlAyU5BxOtKi8xCyHCSA3FiQhbj1I7gXUnB3XOztz4l3FO94F9KAP2DB0/7NNzuzs7MrIEMcx4IClNWvFeI4Fj7/TeI4nim2ftUcy0BxHMt/Lx9d2fGT7i+4uLig/4FTdXzIFnD4oPfAR3zE+kKyUrVtYfCyE8yBqMFoboesfS2DhKjBSIjIkpNLBQBARKIGo6Us0YYFRA1GYGaIiPtbKeUKMsIiAmZeyhKdhkjnwJxfF/7hNkD+EFdKIYoiKetfSVbtkQtAKWVWlwh4cuiFMofWWArtKbCdgJnN6gbk7bdr205MWROIGoxEtBYHrU35/akpYVuAupu56exSROucvwctmcQSkSIgsxcqcWrShUQpNUOQX++bcn4AEDnX4df7+dFEuQi1Csy4BZ31RGktSmvBWU9ERHC6Z1yFSIhoZsxaKEBnPUfe+bjWrg7GWqKUcn3rKtBKFJpeewABwKHLELk6wEchyfqvA/JRxa54sNJhXehiy7hQk1Eok2/AzJgOR+jceAfArDITQYugc35g6l59is79u9Bae0LGQgvzak0BIoJoDUuNg+iks34MgHzO5MZV4dXaSayUAkcRmAidKPICs/3AROAoWjqdaPQgIyIJ3UHffA5mhv77W3Q6Jm+cTqcmhbj1Alpr8MmG659lsJU4NX8SB+4ALcA3fwEE5+cu8xQA/3wHsKdQ1X2Aui6UJoI0KYoWlEveLDkBmBhM7K80Ifknh1axPPlyOQ7V7wNpImp/DPwxQZTOhjzpT8D370D/+Rn4ZAO6+7xwGu5E+XE/bgKXQqj6YgPYThABgv6kAW9JE1HDscsy1XB8+apoTtnukcjNY1HdIyFQYXGra1Z4do7h2GWuajgW7BRbopoFiMD3tvx3SWbJxO5XIMDpnmn4+if/TQQ8e1MqiolcYsj3toDdEktWUsAKBryfp/nLiOoe+clPNgzhGz+bAvhvImDzy2IZdk4roywFR1ULPD4kti8NNtr0J+Q2Wn/iVh+AWX1m3zccFxJLE6A/8cT7E+KdTM7ucSa7eA80HkYpmFJOfzUKaG3cx+J0z9QDRqFnb4DHh7X4NH0Sk0BI0k1IuulJMnvfD8kDeSvUuAs0/awiSJNi/7ZKlD2hzPHzeWg0mcuRr0LIupGI2QsryEbrk3cz1FOiWQsAwFmv/gzXH9qvldwHshmz8JcmQPLV1f0n/9oVBypmokAbCnjIQq5kzoXaPFp53AUApAnU59+7P6O3x+7QK6ivLaY9BYjMq7TF7ov59TXRngJAeTSqGfOL0LwCWV6keqOFuqveCJG9xtXI+ZtVwF52sPg/LZgZdkxzF5e62NkyD1YPbs/8ht2K2kVEsLO18ud1S868C9nfg6czchbtdxXeA64Q3VJL1IdhAAAAAElFTkSuQmCC) 5 2, auto;}
27.5%,42.4% {cursor:url(data:image/png;base64,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) 5 2, auto;}
42.5%,49.9% {cursor:url(data:image/png;base64,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) 5 2, auto;}
50%,54.9% {cursor:url(data:image/png;base64,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) 5 2, auto;}
55%,62.4% {cursor:url(data:image/png;base64,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) 5 2, auto;}
62.5%,92.4% {cursor:url(data:image/png;base64,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) 5 2, auto;}
92.5%,99.9% {cursor:url(data:image/png;base64,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) 5 2, auto;}
}
div.testarea{
animation:rwdcur253561 3.3333333333333s linear infinite forwards;
}
