@keyframes rwdcur208350 {
0%,1.9%,100% 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) 0 0, auto;}
2%,3.9% 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4%,5.9% 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6%,7.9% 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8%,9.9% 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22%,23.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
24%,25.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
26%,27.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEAAAABACAMAAACdt4HsAAACylBMVEUAAAB+XRKWawB9agCUdgCrewB+YxmbdQCziAB8XhucdQCrggCVcQ+EXROedgCqhQCVchKQaACbdgCxiACRZQCfeACyigB9XSOgfACvhwB5WSWddgCyigCrfQCDYQ+kfQCshwClggCKYgOddgC2jwCziwCNZgClfACyjACQagCjdwC2jACaeg6FYBesfAC3jQCYgACMagCoegC3jwCMZQCsfgC1jQB1WyqObACrgAC1jgCVfAB4WiyfcACwgwCzkACDVyuecQCvgACwjQClfwCUYhOibgCsfwCphgCjfwB1WSeEYBaccwCrhQCzjABrVDmNZhOifQCtiACuiQCTcRN1WC6jegC5kQC6kgCedwBpUzWidgCtjzavlQCdeQB5WSeXcQC5nB6ogQB3VyeYcACtjzatoHC5oUe8mgd+XR6bcwC0p4TOsmywiTB8WiKjegC4nmGyq5XEsHa4kQCCYBqlfQC9rpjfwXnNqACPZgCtgwC6nmu7s57CtYm0l1GPZwClfge0nXiyrZ24rYqxiiiFXxatgwC6oHCuqpm0qY+zk1KVbgDGngC6oHS0rqW5ooC6nBJtWDObcgC6kADHrXW2r522pYO8miRnUj6TaQDSqQC/p4KuhgCOZgDWrAC2r52/p3GlhACTaQDSqQDavnO0mDukfgCHYQ/guSSzlEiigACDXSLHnwC2kQCqfgCUawC4iQCriiu4kQCrhwBNR0aVdF20jwC4kwCOh4usn5O4kwC8nACWi5S0nJLAnQDAoACelJzCtrqxooqshBm8mACyhgDGt7zOzNa8tKSifgCphADFscPa1tjEvqyTehC/vcDQ0N3g1tC3sLvT1Nqnp6nZ09evp7HOzMyusKKviQC0lWS4jQCzjCaxigC5kzPBmy6zmme9nlWyn3nXt3O4qZPgxnu5saDWvXW2l2Gzj1OvllSqhDKxjACyigA8CGhiAAAA2XRSTlMAiYcqyZkyxZkww6siOMXJKDDJsTLHmTjLnTLDpyIsy8MwMNG5GDLFnTTLnRY2w5UWONuZnfWZKM35mRg41fufUOX5mxhS1/m7TDbF++t0Jrf99Z8iNtn9wSxK3/vDLkTjyTxe5/372UBw8f3XRH7z+/3fTIfv/d9Qk/f7+edUk/39+d9Wmfn199tOpfn9++NMIKf7+ffjRBaX99dAk/f91UCN+f3ROoH1wyp267Ugfvv9qRYi1/2PVOvxblzh60Bi5cnnzyp82X7Ds4e/Slpyrxh6aGhAXipODcVCpAAAAAlwSFlzAAAPYQAAD2EBqD+naQAAAYtJREFUWIXtzuc6EGAAhuHPXiWzjFRGKHvvRNkZDWVl7y0ykr1H2RSVIpvIJnvvkZUVZYQ4Bwfx/nN5DuC+HkLgKChBgIqaBhRo6ehBgYGR6QImXGS+xIIJrGzsGEA4OC+DwhUublDg4b3KhwnXrt/gxwQBQaGbmCAsIooB5NZtMXFMkJCUksYEGVk5DCDyCooYoKSsoqoGCeoadzSxh7ta2vfuQ4KOrp6+ASQYGj0wNoEEU7OHjx4/QQTzp89OLCwRwcr62Oa5LSLY2f8/cnBEBCdnF1c3d0Tw8Dz08vZBBF8//4AXgYgQ9PIgOCQUEcJehb+OiESEqOiY2Lh4REhITEpOSUWEtPQ3bzMyASArOyc3L78AEN69L/y3X/QBEMjHT3vFn78gQknp192yckSoqNz5W1WNCDW1f7brviFCfcPW98YmAGhu+b3Z2oYstHdsrHf+QISu7rXVnl5E6OsfGBwaRoSR0bHxCQQgk1PTMxBAZufmMYD8XAABsriECssrqPALBc4774x2CtQ7bixSUMaHAAAAAElFTkSuQmCC) 0 0, auto;}
28%,29.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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36%,37.9% 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48%,49.9% 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54%,55.9% 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0 0, auto;}
}
div.testarea{
animation:rwdcur208350 3.3333333333333s linear infinite forwards;
}
