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25%,49.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIAAAACACAYAAADDPmHLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAFZklEQVR4nO2dT2hUVxjF35QKLdRqWvzTgDB0YUlqKMVGYhUqRNKmtqUSF23somgotLgVggaF+GdR6KYUxT8bheqiBEU0qdK0KEiCIUptiTQLCRQkNVSof1CxGNffMdzPy52ZN5Nzfrsz772ZRzj5vvPuvXOnMD09PZ0FKBQKhdBxUds8l/cNiHyRAciRAch5Hl/Alq+MMLtRBSBHBiBHBiDnqf6NPd9r8U5EUEaoclQByJEByJEByHlqHCCWZ8gImCmqKhN0bu7I9fP7+86Yv8+HHesq+vdRBSBHBiBHBiBnprkA04NSxwW8uYVqywSpYE/3+Gptq9EHnetLnRFUAciRAciRAchJHgdAZuj53vGazgTY87GnI8XiXKMnJu4Y7V2PGSE1E6gCkCMDkCMDkBPdP8qwXiB4frkzgTcX4D3XY8/GHu/RUHzV6GsT/xqNGQE5+Mug0bGZQBWAHBmAHBmAnOT+WuuZADNAqZ/r29cUjcYej2AmQLyMEJsJVAHIkQHIkQHIKcWawKj1A16Pz3vuAHsmjr3v7frUnO89p3s9GzMEnu9lgthxB0QVgBwZgBwZgJxyrAeo6kyA52/s2pCUIUbG/ja6uXFJ1PWxmcADM8q2wyeD6wdUAciRAciRAcip+Pq7Ss8dxJ5fV/ei0d5cwKm7c4yeHP456novQ3hzDXh82+GTRmsuQASRAciRAcgp+TiARw7jBN79BM/HTPB2/VKju/f1Gt2zM24N3+KWD4weGbtudLHYGHy/n/rHgsc9VAHIkQHIkQHIqXgGQFL3I4j9LuIz3E/w/TATDLS0GL1vxbDRvV3vGn1s6oHR3d1fGj32w6Hg/eG4wZUb40ZjRvH2IFIFIEcGIEcGICf3DIDUWiYYPb7X6AvQ85H6Fc1GfwYZInvN/k/u2H7AaK/n43HNBYggMgA5MgA5NbUfT5bFZ4IZrjc6NTN4mWDZ8qao+/tz9A+jL122uq7+f6O/7j1ttPYHEFHIAOTIAORU3TiAR7nHCfB7AqnrFfZv/Tx4Px7Y81c3v270S2+tMjr29wdUAciRAciRAcipuQyAlCETmOuXrFmLx4PXx84deM/52PNX9owajXML479fzGJQBSBHBiBHBiCn5uYCYin13EFD+3qjrw2cMNrLAOv27zD6QNNDoztOpf1P3rg0YvRdyARaEygMMgA5MgA5NT8O4FFtawwXnblqX2h6w8i+Tx4bjc/9CI4DxI4LqAKQIwOQIwOQM+szAJJ3JvjuxyNGDw2He/zQ7uDhLMviMgOiCkCODECODEAOXQZAYtcAIqk/V7CyZXnw+Ma2HqMbVts1gK1t7UZjZmj6WOMAIoAMQI4MQA59BkBSMwGOC2z6yO7f39Zq9xZGzg0+MnpLr23qg+cGgtdfvfc+vPJ98HxVAHJkAHJkAHKUARy8TID0n/3VaBz7R3Au4K++b43es8vqW3PtPoWd79h9CWNRBSBHBiBHBiBHGSAS3Cu48c33yvp5CxYuMvrW/dvB82P3JFIFIEcGIEcGIEcZIJF5j8I9+b85LxuNPX3q5j/B48grd+4b/cVR+13AyW92Ga09gkQQGYAcGYAcZYBEFi9YGD5h6qaR5387Hzy9MYsbV8DfKtZewSIKGYAcGYAcZQAA99qtNN64god3/9ojSBhkAHJkAHJm/T6BHvPnvxDV89evsuvuJ+E5HxkavxJ1P/j+Hicuno06H1EFIEcGIEcGIEfjAJGk9txUvMwRiyoAOTIAOTIAOcoAVUape7yHKgA5MgA5MgA59BkA58fzXg/grTFMHYfQegBhkAHIkQHIoV8P0Lm5I+n6vDND7PcAEFUAcmQAcmQAcp4AGQMN1t3Ew/AAAAAASUVORK5CYII=) 0 0, auto;}
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75%,99.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
}
div.testarea{
animation:rwdcur139639 0.8s linear infinite forwards;
}
