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16.666666666667%,33.233333333333% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAHNElEQVRYhZWXXWwU1xWAv/mfHS+zs8uKtVljjFObQBMDgfDThL8iBLEQbSXTJhHqQ6kiqggh0Qgp5SGO2qoqahNVqiIlKm8oIooVKY1CH4hCkzStUCMTfgS1CWiBEByDwV7D2rvszO3DvWOWtQnJlUYzc+bonm/OOffcczXABFwgUM9VYASYUM/1wwSyQCOQBG4Bg8D1++h/4zAAD2gBlgCdQJuSaUAFiNQVDw/oAJ4E3gKuApbSnU7/gQBZ4DHgbWALsFXJU+peDxIAjwIH1BzrkV5puI/+AwFmqj/fIp6fR0uDwd8L453ApvuAJIA5wE8Nw0AIAbCwRj+hDJeRYfxGiDgEDwFbezbnWBJYJLSQD74so8BqQRLADHUN27a9bMOGDZw/f55EwqFaDTuBLmBUGX5gWAxAKAjj5Y+HO3s2zeLJmS6NNrx/aSLWi0FcIIdMPj0Mw0qhUGhdvnwx7e1tVKt3GB0dA1iFDIv1IG8YSqipP9zUszYLrsGytM0jvsXJoRLDlUn9hcAPgB8CJcAVQqSuXBl0urrWkc1mOH26v1a3CxhWxovTQcQAFfVsvPzRcGfP2iw4Jgt9g+832iS9kP9+NWWFtSFzwQF46qn1pNMpcrksZ86cq9V7AvgKuVRvKFv3ADDFC2uyarUnmRdEzE5ZPN5i0p4Dx4oo3BAAbO40+OJrwZ49vySVSpJMeriuSyYT0N9/oR7ihIIo1npBV/eq+vg5cFD7bT94AtwSzGlicbvD+gUeazqSHB0IEUIghOAfJ6oIIXjllb9hWRaJhEs2m6a1Nc/SpY/We2wFst64tUK95nkCuAQcB6XmAvY1mNNG21yLra9fq58UACEEL7zwe2zbJplsIJNJ09Iyu15tO7AYWUHN6QBiL5wBerVdA+BGCqQIHesmFT/pmcV7L2Y4/FJmUjb6XiM7duzFcRwaGjwymWA61lXAI8jiZ8YAJnJZzUJWuRJQAMAGnAisIiQnoemYYzBvtkVT9q5MGDIvHMfAcWyCwGfjxtX1AN3AaqAVFQpd0XQCa4CVykWjcjYhIewq3DkNX/8Jzu4ilzdpadJZsmtocmbdFox8OItnntmN57kEQYrW1jwPP/xQPcQe5F7ixwCNwHLkXvA2srangA+0H50HW0hWYxhGP4O5C2DOcvzuq5Mz3vowh24CpvSCBPBpasqxbNmUZASYrzxu6sr9r9Z83AksQ1ZHucotAXYI0UUYvwT5zruu/3cjjqthOqBbgitH0zz77G7SaZ+ZM9Pk802sXbuiHqBD/birI/fzlwDmz58fK6xDJgvaExdAF2BGoI9B+QrodyZn0hIaliswHIFuguVKLwTBDNLpFEEwg+bmpnqAbqAZ8HVk5p8Eevv7+8nn87S1tRDHaN++59GWFiASEJUhHIbqTRh8GgY6wdHABt0Ew44wbcHFT5Ns2bIDz3PVskxNFwYPsHVkJ3Ma+A9AKuWxaNFCtm3rYseOn2EYBq+99jv0RZdBaCBCoAyNh6DjJFgamNL98aUZcOJIgu7uX2FZFrpuTAdQAio6dVXwzJlz5PM5Fixop62thUwmhee5vPPO6zz+8xS/6MmD7d+dxtBkjpgRuhWhW6CZgkgXHH7LYufO3zA+PlFvvBf4EijGCzmugseA7UHgk8kEBIGP7/sEQYpcrpEjRw7hug6/3vcqZ892cfjAFRmCCCDCEBqGJsNgWAKhCf6yX2f33jfrAYrKA1WtRphEJt42YM8bb/yBTCaF78/A931yuUYsy0KIKroOhmGwevXTjIyMMHQqgigEIqpRxK1yyPWRkEtXQ/53TvDpsYg3D03xwAHgX/V7QQH4BOh97rkXcV0X13UwDI1i8SZjYzepVstoGliWSV/fuxQKH6M33ZCrxIowEwIvCTNSglQAQVqQzU6JfzeQAbz6vSBOyI8AHMfGNA0MQ8c0dSzLwrZtXNfB8yScbdtMTAygzSrKQmRH2F5Igw9+IAgy0NgEzc1TIIB7N6MYYhD4DNi/ceN2dF0HdHRdxzQNHMfBdV0cx8E0LUzTxDAMKpUv0NK3wYjAFthuhJMQJJICrwHmzr3HzkFlp2QydcShOAqwcuVP9gIMDPwTyzKxbQvHMdG0uFEWgOwLKpVzaHY7omKgmXJJAlQq8qoZx5BJPzEdQByKz5HZehlY0dGxbjvA+Hg/um4q4wCyOZmYKBOGIQBhJIi0iDCC8XEYGYFicXL+/crDg0B1OoBaiFvAELJHOA6sSiTmdwtxkbtdnEa5XOH69RuEYcjQUB+m+xi3b0O5LA2XStAve9W/Ks8WlKe/1Yj7he8BPwb+jPS7AIQQl8W1a8dFX9/7olY+NoY4dYpa2R+BzdR1RLV14NuAZJHdcAfQru7dNTq9yLD5NfKDyJj3AReoO8R+F4AYIj5JxyfkZuTGUkKW15J6j/u1QWTCDTLNifu7AtwPpvZYX1XvntIrTWc4Hv8HxSJS17cW3BIAAAAASUVORK5CYII=) 2 2, auto;}
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50%,66.566666666667% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAG9ElEQVRYhZWXa2wU1xWAv3nPrtf7ss3aWWPMgm1AiaEN4iFKSIpQGguhVjJJjVD7w1VEG6qoVpS24UdplKpypKR/EqSi5h9KmuBGatNIKEQqbYMq1NTQNjI1DshARCxw8DP7nNnbH/eOvRnsQO5qNDN3z9zz3XPOPfdcDTABF0iqZw+YBorqOdxMoBFoBmLAPDABTC4j/6XNAKJAG/A1oBvIqT4NKANVdQUtCnQC3wDeBD4FLCW7lPxdARqBrwMngb3APtWfUPcwSBJ4AHhNjfEI0ip1y8jfFaBBzXwvQtniT3QDjy4DEgFWAo8bhoEQAmBDjXxEKS4h3filEIEL1gD7OIp0RAR4HxRYLUgEqFfXZ7Ztb969ezeXL18mEnHwPL8b6AFmlOK7usUAhIIw+CXdHEV6txl4d0EuAHGBDDL4dN/3y+Pj4+1btmyioyOH51WYmZkD2I50i3Uv1jCBtcAAIL7wO4mgSxMKMnydBs6q2YrDh78v+vr2LSU3CHxLTclcygKBqYxaKxgYiA2t0NUKdVH4cCb8bQ4ZCw7AY489QiqVIJNpZGRkrFZuB3ADuVRvK11fAEBBaEg/P8pREKwmx/1Mr0lDQxo2NsPqBrAsuD4rv9q1Dq5OMjDwAxKJGLFYFNd1SaeTjI5eCUP8W0HM1rpCV3dP/XkBOIEGsJYrJOhmDdqWdtiRg62rEWevIYSQ15mLCCF4+eXfYVkWkYhLY2OK9vYsDz74QNhiW5FrzK3t1Guei8A14Lx8bQDSfITDdqMdrbMN8b0/hAcFQAjBM8/8Ctu2icXqSKdTtLXdFxY7CGwiFAu1AIEVRoAhtDeAOnzqmSJCX2zDgqD2+k/Qjh1Ge3Vg8etTb9Df/yyO41BXFyWdTi7Fuh24H5n8zADARC6rFcgslwfGpXwMiHENB4v6xWFWtkKmGVKNNfgynBzHwHFsksk4e/bsDAP0AjuBdpQrdEXTDTwEbFMmUiFfB7h8ToTzlBlkhB/xAWZTMzS1IA48tzi078Bbf6av72miUZdkMkF7e5Z169aEIQaQe0k8AGgGtiD3gpPI3J4A3kcbUKBRxrH4J1OsJ0dP4yrEQ/0LI2rvvAOeDZ50rQSI09KSYfPmO4IRoEtZ3NSVnX9T8+chYDMyO6qbwzwOV/wq1ymwqWHlovL33gMiUHWgYsOrpzhw4GlSqTgNDSmy2RZ27doaBuhUE3d15H7+C4Curq5A4GFksID2OAiTatnidsHgk0KJcnkxoelEwXfBc8C3pCuAZLKeVCpBMllPa2tLGKAXaAXiOjLy/wMMjY6Oks1myeXaQPnoyJGnQO+BOY1iXmNytsrUnM/+sTHWnb2A5TtovlLuOVB14fkz7N3bTzTqqmWZWMoNUcDWkZXMR8A/ABKJKBs3bmD//h76+5/AMAyOHXsBremb6PM61YJGKQ8nOzr4345NmBUbKpa8PFu6oWLCj0/R2/tDLMtC142lAPJAWSeUBUdGxshmM6xf30Eu10Y6nSAadXn77d+SfeIwbc+/REIsJjPDs9AqFpRtKCuQkgklHXpf59Ch5ygUimHlQ8AnwGzgzCALngMOJpNx0ukkyWSceDxOMpkgk2nm9Onf47oOR44M0nPxIlefegWr4qB5AjxNTqXsg1+FSgFKGmwf5Pjxn4YBZpUFPK2mM4YMvP3AwPHjvyadThCP1xOPx8lkmrEsCyE8dB0Mw2Dnzu8yPT3NZy/8i2pBQF6DvIC5EtyehskJuPUx3DgHN94MW+A14IPwXjAO/B0YevLJn+O6Lq7rYBgas7NTzM1N4XklNA0sy2R4+I+Mj/8NcWgVFAM3uFCJgZ+CahK8NIimsAV6gTQQDe8FQUD+FcBxbEzTwDB0TFPHsixs28Z1HaJRCWfbNsXiJfjZfVAwoORAqQ4q9VBMQSkNMy3IVXdn00PvQUB+CLy4Z89BdF0HdHRdxzQNHMfBdV0cx8E0LUzTxDAMyuWPYbAJ8iYUbJiLwHwUJmOQrwNW1eo5ofTk7yiRalzxF4Bt277zLMClS2ewLBPbtnAcE00LCmUBeAghKJfHsO0Y9JRgxoQbFtyCxdp0oZ1DBn1xKYDAFReQ0Xod2NrZ+fBBgEJhFF03lXIAWZwUiyV835dd01W4psOnVaCAPGjNBuO/qCw8wcLusTzEPHATWSOcB7ZHIl29QlxlsYrTKJXKTE7exvd9bt4cZsWKCPA5shgOVtwowCvKsuPK0vfUgnphLfBt4CVqql4hrotbt86L4eF3Q9XwnID/3rU6rs0D9wLSiKyGO4EOde+tkRlSU47X9J9A+nwYuELoEPtVAAKI4CQdnJBbkRtLHple8+o9rb6ZQAbcBEucuL8qwHIwtcd6T72reoL8UoqD9n+oA0OqsjtHZgAAAABJRU5ErkJggg==) 2 2, auto;}
66.666666666667%,83.233333333333% {cursor:url(data:image/png;base64,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) 2 2, auto;}
83.333333333333%,99.9% {cursor:url(data:image/png;base64,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) 2 2, auto;}
}
div.testarea{
animation:rwdcur44821 0.5s linear infinite forwards;
}
