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12.5%,24.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAE4AAABOCAYAAACOqiAdAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAGbklEQVR4nO2bT0hUWxzHv46u+yMRj4S3nAKx3qLle4/C0qQWQTRC0SZoJxrUa1HI4zXZYjAokTbSaihwImirIA/MZdDTwXhORiAqJg1SiCm+O7+3yN/13DP339g958zk/cKFO+feOZ7zud/zO79z7ggAWQAzAI4iVkWiraOIGF5FIsTwdiRCDG9HIgA0Pj5O586di+FVIAJA79+/p48fP8bwKpANjohieBXIAY6IaHFxkc6ePRvDC5ADnGVZtLm5SXNzc9TR0RHD85ENjqGtr6/T2toaffjwgc6cORPD8xABoNnZWdrc3KSNjQ1aW1uj1dVV+vz5MxUKBWpra4vhuYgA0Lt372hjY4O+fv1Kq6ur9OXLF1pZWaFisUhv376l06dPx/AEJfikVCp5Ho2Njejv78epU6cAoBHA39jl8ALBWZZlw8tkMmhtbQVieNvgiMjXdaVSCfv27UNfXx9OnjwJ7HJ4no5jp8nH/v37cffuXZw4cQLY5fAIAE1NTdHKygp9+vSJ5ufn6d69e/Li3+8oAthjpPUGRQDozZs3VCwWaX5+nm7evFkJNAJgAfjZRONNqYFPiAjr6+t4+PAh+vv7ufgPAP+EqGcWwJyC9lW1CABNTEzITrtqtlnVLwIgrg5iaCElx6sYWkjF0HaoGcTQdqQ92GWpRCyDqjPdAB9RBfdq70e1gbNhDaTa0dp8MPALY9PL6M6N8Edt/akWcASEh+Wl5j+zgKY+VQM4+l5gonTBMw2Opv+6EnmlOuCZBKcEGks1vETwLUpEA6l2jE0vG/rz3y8TjqOBVLs9E/63+C9mhvqU/CGVrjPiOIbGQ/XwtTuR1a3LxSbA1UFwAbvt8LU7OwbI3+XvbzlNqYxODmIaIkObGerD2PQyWpsPhgb6+HoPAIgJMfAjDVVRPLRmhvocsY5heUHj+x9f70HDoSNoOHREvsXh7KjVEHyLejG81uaDNjwRqHwvu5SXW1bhJQCgPnkeA6l2LW027jhZY9PLjgDvdy5C062qcBzLa0aUy+XP9cnzNkApvimTcccp6qjySc/oyiEKLY3mYRVeYmk0j4XBdCR1hpFRx7m5rRIHDqTa0dTVi6XRfJTNCiVj4HTFIlUyBa4OLnmWH8wwoJu6erlu5TK9HwdI7xbcYl93bsSzXJK2/lRDOlIHlxczXg7zcZ5WE1SD4wAXcC2p3+zzfO6Va7lwTe6HWJ+SPlYNOBkIACQ6k/Z5abjger00XJDh0cJgGj+1tQD4lhxDQT+rAVwZNBFYGE1eeGKfi9BYKuCZXjm4Oq1SiXW8GJ8ou761HKvkBXegTIMrk5/b3IarWCZuyauWSXDkNQH4SQRVGi4g0Zl0wF4YTGtZSegA5/WDa1e5uUpUPvcKpeGCDa00XLBjXHduhJNg5fC05HHyntlWsEY+96osvfBTojMJbDkz0Zm0gS0MpvFifALduRFkM2kbnkqpnlVJhMbAvCRC9Ip14gzKq4kLv/8KAA54v1zt3q73wF6g1mZVechwZwdS7Y5llOw8Ho58eN3H0PjcKrzElVu9aDmw1z5USMtQZXg864Xdi3NzXaIziRZ8G+Y8g4rwAGdoUJUAa12rBqUKYRJfYaXgqJPhLY3myxJgFdIGrqmrF9lMGldubQdu7jQPv6AZFdieILKZ7d1erlN2niq3AerB1TV19ZLblrYMDQjnuMkLT9Bz+aKjjB+Izm0mHY6ra+rq9czbHIlviCRYdJpc/npyCo+ePgd+wB8WugJkGDzk2FGPnj53XOu5fBHHj5X/a+zrySn7XBc43RuZYoeIAYlxT4STPXbUviY7TYRlQkZ/dCPHKjc3yZLdJddRq47zimVlO7Tc4TCwANfh6AVNi6IERwBgWRbq6+sBOGKVK9AgaAzLDYgMTZCWURSp4yzLci0Xg734WZQfJK/6RB0/dhTQ6Lio1qqUzaTx7MF9PHtw3y6UIYgdlt3GnyUoZe9fPaFpVmSL/Es3btvH90gI7mVDLgja1swb6Ra5lyIbqqLT/OQVm3aSXshOE9Ma1YoqkJIY33hyALbzMhmM2Gkpvrm1qSx1EcUhQVgL18zKgeQEVXz6vBySJQINyL8Ch182k8alG7f5odUOOHlGFV3HUN3gCROIX1scD8YvjtYkODHOVRBvwrSh0oBfDS/aQ4uymTRZlkWWZQW+zap1Rf1k3EDV1NMPq/8B9RLSGj7W90QAAAAASUVORK5CYII=) 0 0, auto;}
25%,37.4% {cursor:url(data:image/png;base64,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) 0 0, auto;}
37.5%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur134891 0.93333333333333s linear infinite forwards;
}
