@keyframes rwdcur101737 {
0%,12.4%,100% {cursor:url(data:image/png;base64,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) 0 0, auto;}
12.5%,24.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
25%,37.4% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAEdUlEQVRYhdWVf0zUdRjHX4eHlR0oVIgfRTThToXbFEHcFMUY3mjDUxOnpiZoa2bLZi6WBpuVZC7TOWf+0azFzInmD+aGaZDcsjR+GSfiDygw/QqcHhGIINDTHyqKcvhr31zP9vz3fvZ6Pz8++xgAAQw8XsgD6u7hGO4oflQTokTgah1JmU7ObRtEaMxgalvbMWmlzLcOZ+fvBVTmLeJ7TbuH4wVQu0I9TBdd4LOVIi1lIG+NGk2fj0qIs1rwpjeOiiKm92/DJ7Af9r7BOIkiO3zaPRwjwOhvQyiLDCGs0PEw6xARxS/fzGPmgkg4eAQcBYSFLqHlg2zyllbjNtaDVy/q/L35kgiyh3TgnHgB65bCTo4XQBqjOPOclVMzox90EnLtugLgvKkJ6mtA1cO8zyhL/oLKGcNYc/pD/qlupuxCBY2uPSRgZxVh2Pa9SLZK6OQYAd5gPi1O+M4yALGbMOzP7WkSkhmj2LUHBv0xguVX6mHEdSidBLODAEgb8im9TkcxyxVO7r5ZhBKLi0sMKLZg5xTNY/yRHQrDJE2MANdppZ0O7GdiWc4WlFJomubRRETlZBoPuIke/xsn68rxc+WzPh1K2hrYnpLKkju0GdEuNprq8C43s5tsUq3Pk1M0HFwVdK6glEPANZ5GcI1NYd20PLJe3uZxHSNHXca74yoMgqtTgIngvymZ7Smp3DTdmZnHt2Kt3ogrNpGRIVUM7GNgJI0sfnvMbQNHFyXRaq5iE8m8NvZdzKHBDH41mf0qtVsTPzQ72dNu4ufNc8jPmUrxQkhJXHMLfncYtIrjNJn6E/5KCcaaYVzyaSCHots7PbFVZIaKExWWITeB3WWnPvedH0XUOfnrdSXaXCUda+Pu1twdYluULtlKyeE5NpGvlBwav1SAGzcQ4At+C2PRMlZ66qJLuGva2Gb7id4XluLXfpZ+UnO/El4ozGTcx9DvKSf4QYS1A47edLfPtut+HXTppof0WCNxMbI7YbVcW62k4T0lJ5LiO2seBv6oIcei7JKglLjrlRRnTRdxKwHk1l/wuJ9Rj3D3unCM/m6qSsC6GdqbwGgCg0HDS294qVpBy99ufLygYq8fn282Y7wI1Rt0pN6C165KlCybkksNSmoLlRQss4iSLFG5a0VJlgDipRf8a2UnwFJEmHM6Aef9CRgDwb18oTAP80t90QyzQKfpi2xVciYtQUSU/JquRDVlyvq8FElUCTLeebbL0eszgTiYHD+B4gNB7M0JJr7xJLkTQvDNiOSo1Qz63h1i2bBDVNknovKjRDWLqLI/JfLNof/Fc79hQFWWS3SbW1aq9yXJWSBK2jzCjXo4mBMTTMG4EJ6Nv8jQxY1UBM1H86DV5QZaYhewc8pFpNVBgdJIHpHkUavHMfS0Z12P7/8ZT3wFuryCgzPmYmvzpsUHko8cxhESh+bI7Fari4HAZ66w7JiT0USwYTkEDsjF4Oheq4uBcnMlllB/xua3EjgcGs971upiYHZ6M9BM1VQ3dEDDZc/aJ36E/wJN/OaNLtp8eAAAAABJRU5ErkJggg==) 0 0, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
50%,62.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
62.5%,74.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur101737 0.66666666666667s linear infinite forwards;
}
