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66.822429906542%,68.591588785047% {cursor:url(data:image/png;base64,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) 15 15, auto;}
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70.560747663551%,72.329906542056% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAGb0lEQVRYhcVXXUxTaRp+KF0k66Yyiqlga8hmQsJSC8SkLQespXCoksqgjutq9mbtaIISMiYyY2LcuNnEuSKRaGKGaDS6YZCkOOPfWlCc0KLSQS860MQIGwPY2hRoC1R62p7z7oW0C9NWqlzsk5w05+v3vs/zfv36/mQgfRTm5eX9raSkxBiNRnM9Hk/O9PR01oYNG8JSqdSfnZ3tHBwc/LfX6/0RwGi6TjPS2FNvMBj+KRKJPq+srBTb7Xbx5cuXRRKJBGKxGJFIBPPz83C73RgZGQlfuXJFEIlEoxaL5VsA9z8iwAQUsiw72NjYODcyMkKCIFAkEiGFQkEcx1EqCIJATqeTjh49Osey7HMAf/wU8gaGYYIDAwO8IAhx5zMzM3Tx4kW6cOECBQKBlCJiQqxWK6/RaDipVNqcNnNRUdFX9fX1QZfLleD09u3bFI1GKRwO0/3791OSh0IhevbsGV27do0OHTrE19XVLWzduvXoiuQymWyv0WgMzszMJHW89AT8fn/SPX6/n44dO0ZDQ0N04sQJcjqd5PP5yGg0BgHUf4j/8/Ly8qDb7U4ZWSAQoK6uLr6goIDUajW3ceNGYhhmoaWlJWCxWPhAIEBXr16lWADv3r2j8+fPExGRy+UihmGCSHUnWJb9ZWBggE9GHIlEyGw2cyqVKlhZWXkJwJcA1gMQLX7qtFrtJY1GE2xra+O6u7uJiOjhw4c0NDQU92O1WvmamppfkvE37927l+P5RP5gMEhNTU3BqqqqWwByV/gV16tUKqtGo6GTJ0/SvXv3aOklFgSBGhsb5wDULbPS6XQvd+3axZtMJv7Fixf0+vXreORNTU1BjUbz3QrEy6DRaL5rbm4OhsPhhICGh4eptrb216X7C+vq6oI8z9Pjx4/p7Nmz/Pj4OPX09NDNmzc5vV5/62PIY9Dr9bfMZnNCwhAEgViWXUDsLkil0q87OjoWYht8Ph91dXXRgQMHeIVCwWPlY0+F9SqVKpgsX3R0dCxs2bLlGwAQqVSqL5RKZXbMKicnB/v378fhw4cFiURyGcDUJwqYycrK+pfdbhcAwOfzIRwOAwAUCkW2UqlkAUAcCoUKpVJpgnVvb++7J0+e/PCJ5AAAm832w927d//S1tYmUSgUcLlcMBgMMBgMCIVCCgBAcXExlyy3l5eXc3j/F1sN1u/bt48mJibifk+fPk1jY2NUWlq6AACiUCgkyszMTLCcmJgQA5hdpQC/SCSCTCaLL+zcuRO1tbWIhMNZACDKzs4WeJ5PsJTL5VEAklUKyBF4HpOTk/GFBw8eoGdsDL9zOsMAIM7Pz5+anZ3Nz81dftkrKipCT58+VQL4eRUClLLu7tnGcFhSXFwMt9sNg8OBdQByAT8AYPfu3Y+Hh4cT7oDFYolUVFR8vwpyVALf9wI8ATQDEAcQAeQAyAj0AoDIbrf/5HA4QksNx8fHYbVaRRkZGV9hFXkgDPxV9b5e4DMAWYtfDAMhx6IAYEkmHB0dpVOnTvHHjx/nb9y4QZ2dnVx1dfVPn8KuB26ZAY4Wo449AkA1wP8yIQAYDIaXBw8e5A0GA282mylWlGK1gGGYtGvB2rVrdXq9nkpKSmjHjh308jcChgGqBX79rV0zy7JcNBpNWQ0Xa4ICwJ8Xn/wk/DVqtZomJyeJiMjj8dD27dvpP0uibwQSqyGwcj9w5syZiFwuJ5PJRCaTieRyOUml0r/jfbLSa7XaSwzD8DabbZmtw+Ggr3U6IoCsAF8DJO0HgA90RE6nk7Zt20bT09PxNa/XS6WlpVRWVsa1tLQEenp6IizL0tu3bxNOUK1WkwsgBkjdEQGpe0KdTkdWqzVBWF9fHzU0NMTfu7u7qb29fdmezs5OulBURMb35B/sCQEk74o3b96ctAmdmpqigoKC+HsoFCKtVkvnzp2j/v5+am1tJY1GQzVAcCuwcle8BA0MwwRtNhsvCAJVVVVRf39/goBHjx7Rnj17lq1xHEfPnz+n1tZWam9v50tLSiIbgfTngiWIT0Z37tyhsrIy8nq9cSKPx0NKpZJevXq1TADP8+R0OunIkSOxyajgQyTpzob/8Pv9f3rz5k1WdXU1iAh9fX24fv06GIbB/Pw8XC5XfDbMzMxMezZMR0AMhXl5ecdlMlmDWCz+w+zs7O/n5uay1q1bF960aZN/zZo1zsHBwXter/c2PmI6/r/jvwNWrFPXcKOIAAAAAElFTkSuQmCC) 15 15, auto;}
72.429906542056%,74.199065420561% {cursor:url(data:image/png;base64,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) 15 15, auto;}
74.299065420561%,76.068224299065% {cursor:url(data:image/png;base64,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) 15 15, auto;}
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78.03738317757%,79.806542056075% {cursor:url(data:image/png;base64,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) 15 15, auto;}
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}
div.testarea{
animation:rwdcur43745 7.1333333333333s linear infinite forwards;
}
