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7.1428571428571%,14.185714285714% {cursor:url(data:image/png;base64,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) 15 15, auto;}
14.285714285714%,21.328571428571% {cursor:url(data:image/png;base64,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) 15 15, auto;}
21.428571428571%,28.471428571429% {cursor:url(data:image/png;base64,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) 15 15, auto;}
28.571428571429%,35.614285714286% {cursor:url(data:image/png;base64,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) 15 15, auto;}
35.714285714286%,42.757142857143% {cursor:url(data:image/png;base64,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) 15 15, auto;}
42.857142857143%,49.9% {cursor:url(data:image/png;base64,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) 15 15, auto;}
50%,57.042857142857% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAHDUlEQVRYhcWWW2wU1xnHf+fMbXdnfSM2vgCOg4Mhtom5RDxUDZBEkDgFKrnECg9VVdLSPDQtjSohqqYYKSRS1JZIXEREw0NUkUtL1aoloAZaSlqoWkpgweVqc3OwYfHiXe9ldnZmTh8MxhRioKLi/zjzzff/fd8535lDJZWngLk8QKlaajMPEkItZ/kDg5AApZTSRlukltrtd4J4kRdmL6H9y/cVYCREHXWjQiyg9ffP8+y2+wWgAR1zr/mVhcto8VqMHnraEyT2AWf/+wObyD9O0/1hjKPnvihpG199uZ3Fn1QyVnVy7G+jAQhAddCBFbKIGlFszSajMmxMbswe49hXgD33WtUaVqt22vgVv+FHrBKjxUoAwzKI6BHCMkxIhhhvjGflmJWRqUy94564nXro+fse9nKRvuN3ihWAWmuvxdZtIjJCRIsQkiHCMsyAP8Dq+OrsIQ7dcydsqMnAxTvFSYCwNlR5SIawhIUlLExhUmvW8lb1W5EZzLjnTtyN+S0AlrSwpEUuyA5D1Ol1rK9eH5nFrP9pOe4kHbhRvRyqvtgoJuEnmH9x/sjYSBNNmzvpnHTfAa63fSAYYK+7111sLzZrjBqe4AnnAAcmA+cBOukE4MiBgyqdSHE1niSTzuG6LpFomIeqxjC79RkBsGf7J+rKpQEyA2kCLyAStiitLKO8uoyZT35peDIEoHaM3UFKpVgTX5P18d0N1RtKJxgT2JXb5b4Tf+ftgxxcMZL6o3W/VF2Hu7nanyab85BSYmoKs8jACIfI5AtkUzk8TxCSEqV84hd6iZQX09LSyLSnGpmzaJ4Y7sCAGuDN+JvZGLHWiUyctT+/f3W9WR+ZG55rvsu7LwOvAe6fP/5YnTxwhn/ujpFLZ5Fhi1BFKUUlIQquDypA1wW2BCE1lK9wHY/4trP8kO/TzRn+kNuNLjU+3bFbPdn6jJAAb8TfyMaItQJ7u+nesjWxVfr4jNXGMr9kvgTaAPrO9nHqs24SVxLIkI4RNnFyDr19V7maHCSdztE/6JDxwJcabqDozyR5hrmUUMJ0pmHuh0y6wOcn+wCQ9dSfPsKRVmAvUA4s8PC6dw7uDDSl0V7UHn2O51YAXDjVSzIxgOM6+JrAVS75QpZkOksy55ALwHE9Mm5AOpcn7bgIzWI3e0iS5DMOUXjKQukG/X3poU3YRdckABv7+SKi259mDjXU8EFiKxsS6/hr3T509AagebB/EKlDngAoYGgmOcDSoeC5ZLM+oOHnNbx8DpRECElmTjmrL79NcV0VC5d8jdieo0THhG9MAVBVRHT7FjYxiUcB+A4vsYX3eCX+Xcbb4yHD+LznD/2+hML3C3x+cRDHB6WZaJpASEmAQpOKsBUi57ggdExDR4wbR8R+CCklvtTwhHYTQFsrzw6bX9c3+TpPZ1qp5eGtwB+lFmCYBoWCSybnksnmSWfzeFLDClkURU003UAUCliWBoYklfNRSAxDkM+lOfTpUVTBIZc1bgBUUzn9YWpvOSQEglomsI99m4EgUmySGsigCcjn8ziZDBIN5eVx0i6BK9EkFBXbJFI+Smj4gY6bV8hwCGlbiHwO3w3QzKGjQAL0cukvhzh8C4CDwwlOARwHKBtbTMH1CBmSVGKQwHfxClmEHxAOG1RXluEDvRcv09Vzgd6eHlLJNL4mkJ4Dnkv8cgLLEpRX2TcAgF8f5gjb2TlsnifPKl7HJvwRkAJ4ZdVKYZdoSE2gAh+Uj/IDRMEhbAkCFE4mybjTNt/uXkh9Vxm5RB8y76B8j0J6EEMPMMKSiqqSa12+oYbHaT7h4VFDDUfpxML67TnOLwGca0v1agMNPwPI1/nYegS34CGEQOEzbmINV/90hXX8HHEt9ausIP2YRVk0TFlJlJKqGhpaqql/rJZ5C1qFPgLgZIyjAmj4N8drgRhw+frLRqb8bgbTFy1jKQCbzm7mZGUXUTuKkCCUoD/ezwTGDZsDTOQRYpzF1E0008Qu0RlXV8G8Ba1i5BKM1Elg10hzoNzGXvQTVlJNFdVU0cGPCS756FJDQ2BoGjrQRTf9JABIkeJfHKRY19GkgV0aoWlmPQtfaBsm1Lk7zXic5psqEwim0sTFcC/KERQKPmYQYNRDR9frCCQ+HmOmlhGxw4wpL6F51qO8uHTJTXfE23Xgdjp4iBgKNfxAoYhxlMbpk7BLLXRDgpLYRohwo8CaoihtsQlZJmUVRTTPbual5ctuuaCOemMdqSlM3jadlrZlLEWh2MQvqFhayrSmyfT2XOZE7AypeArD0zC0oUnBMql6pIa1H6z/Qp+7BgCooOJ7TUxZq8A7zvEfXCK+cdv7W1V2IEnySj/nz1yg79wV8kkHs8imYWYjr/20Y1SPewIYTdve/1A5uTRONofrekSiUb6x7Fv3Lf//Tf8BdWrH+STwP3UAAAAASUVORK5CYII=) 15 15, auto;}
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}
div.testarea{
animation:rwdcur51620 1.8666666666667s linear infinite forwards;
}
