@keyframes rwdcur153364 {
0%,12.4%,100% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAADV0lEQVRYhe3Xy2tcdRQH8M+9Sad5tGkZk6aJAWt9tLVBRCpUClKriOhOqKDgY1PEXcFF8R/Qlf4BguBeoQguFAQX1idVKnZRa4pBVGKjMdZozSQzPxfnptO8Zu5osvPAcH9zzv2d8/2d1+/czDqU2INHcAumMYkzgt+NHOeL9WGM4zb8hRcy5tbTfT3lLWQ/4CxexyIaeBov4lH01elbDNkRPFXoGyxAlqKsjTztwzOFhfsK5i/4EB9jBEcxX6Adx/3cg3NZgPtvANI+oWYOPxfcEWwRPvmt4PUVz2nwGp5rp5zWIVgOs6cwPFT8XxTH/rP4TaOXC7HjdBnjZSghjZFOkl4lpREp9UvJ8t8F0hPUD1LfINurkHQfJ6VhKe1YBeB0YiwxmKh2ordcCJCx2A1d1zFHORert3GrCFSeojQ3FgD8SsT794KR+CpWB3C3KEFlsv9f0TFSGl0zB75IfJB4OFHpRGdHHpiFBeGF5VTF30uvbBqA7Wvs+CMeZzAl+lBHOjt6uR96RS+oYphvQtSDGdQwumkAakQV9At3bC0SMwDsxjYdJmBHAGZW7rrKzbG6AwOF5PKmAZhfWmQiGae5vSnuwdksknFzAGyN66dZCf18H6IpfClmho6oFIDE7sSxoysF265dkBdFTxpMEYrSVLZljqN6L5wQfqhhnvMvc4g3s3BGQ3TDK2UBlA3BJA7uJXcRP4nBq5f3kELe0GEXpKQHMiYSX8/AR6L4q3ggir7BbB5j2CJqiYGspBfaAkjhpSpmZ2h4SG6XMDcQPanGbDcTlpKUSqK7zKVUJgQ7i2fPMLnPRc5vD0kPKpF4leJA3QW8u1JzUFuXWnqgOH0uFO0/AJ8Vwm/xbExiXTGWHxEzwWWRIZewJ/FWq/GsJYCMRopDHsLxXStfeOPa/DWKB4Un9uL9AsCA8OC6t2SZJOwTpdWs78exIzi1VyIJu+IeGBQ1slN0xIl2ylsOr0PUnyQfwvOaw17jExr7yeqcHIyJ/THcJBrkYU5lvCNCMdnKSLvpub4wJ88ukX+KH0XQ76R+Qvi/XmjJyWZ4aYRT3FDhykZ8mNQXktwC2RSukn1HupE0vvaGSp5JKZX+LGibA1sKVWMi1efwblPcWL0jlbX9P4F/AOv6++UAjFK4AAAAAElFTkSuQmCC) 14 13, auto;}
12.5%,24.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 14 13, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
50%,62.4% {cursor:url(data:image/png;base64,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) 14 13, auto;}
62.5%,74.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
75%,87.4% {cursor:url(data:image/png;base64,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) 14 13, auto;}
87.5%,99.9% {cursor:url(data:image/png;base64,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) 14 13, auto;}
}
div.testarea{
animation:rwdcur153364 1.3333333333333s linear infinite forwards;
}
