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4.4444444444444%,6.5666666666667% {cursor:url(data:image/png;base64,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) 0 0, auto;}
6.6666666666667%,8.7888888888889% {cursor:url(data:image/png;base64,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) 0 0, auto;}
8.8888888888889%,11.011111111111% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAADLElEQVRYhe3WTUgcdxgG8F9WkU0qQUrQ0CBKwWBhTyGgUlLEgwXroYXQ0kJDcygecggopUQvUxKVQG5pDj2VQj8OIT0ELGQPHmILhqCHum6KUtqQQ7M2TYKsZN3uxh5mjN/umpqcfGCYnXfej2fer/3DUnQ9wnc4iWovEUtYXEVk+XkEn6DmRRN4hCVnz15GL8bWkfk3IvM+4rsdfJ8w7R+hTxDkQD5fbWjoIT5AB2KR/jy+xRWkd4vASVzFz4Lghw0aIZksTuP4qjejuIjk/yVQjX9Qpb//c1VV2S21s9kjLl16FadwIJJO4gtcf14ChDXuwqeCoKqkVaEQd+FCJfpQu4rIOTvMSEV0r8K7OKC9/beSVrFYQXt73okTv7h58yccQxM+xltI4a9yCCxnoAZ/I6a//9ymZSgWK01Pt5mdbTU3dxjU1t7X1DSuufm2oaEYBqyM7b4NPrYhwEoZzgiCtVrz8zWSyR7xeFYiMaq+/ii4d29GKtUhl6vW2fmV/fvzBgfrhOMcK4dEbNXvb6L76TUaxWKlZLJHfX1Kd/cVjY13VFQUVFQUNDa+rrv7T/X1Kclkj1gsLwj+QL6cr19P4Lpwzo/LZo88k05Pt4nHs1paRrb00tJCPJ6VTrdZXDwoXFi5nRLICZeMaNRCzM62SiRGS3pKJEbNzLQaHn4QSUrbrCNAuOHglEIhXLtzc4fV1d1doxUEXYKga5VkRF3d3ag5P4xkV5+HQFrI/EA05+VgfWk6hD3wYznGmwW5GDnpUywOqq29L5Np0Nh455lGEJzZYJXJNMhk5oX1/17YTyWxPgOEm2wStc6ff6qpaVwq1VHS09RUFw7hKYbLCb4VAcLdDgOam2/L5arduvXOll7Gx98zMfFa5O9LzJRLYLtFMSFcsZ/p7a1as4iWmzKTaTA11RUFjwsz96YyR7AUgU7cwGMDA4Nisbx0us3MzMoqDmt+SPjlk3gbD7ZyuBkqtnn3u/CP5Q1jY7/q6Hiopuaxa9duWFiosbDQhFeEp6bLwvErq/F2gmNRgCKe2Hhu/BpHdzvoZlgO+sTKYfXgywi8hz3sYQ8vHP8BmRwFBcZRDeEAAAAASUVORK5CYII=) 0 0, auto;}
11.111111111111%,13.233333333333% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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17.777777777778%,19.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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24.444444444444%,26.566666666667% {cursor:url(data:image/png;base64,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) 0 0, auto;}
26.666666666667%,28.788888888889% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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37.777777777778%,39.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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}
div.testarea{
animation:rwdcur20463 3.75s linear infinite forwards;
}