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14.285714285714%,21.328571428571% {cursor:url(data:image/png;base64,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) 0 0, auto;}
21.428571428571%,28.471428571429% {cursor:url(data:image/png;base64,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) 0 0, auto;}
28.571428571429%,35.614285714286% {cursor:url(data:image/png;base64,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) 0 0, auto;}
35.714285714286%,42.757142857143% {cursor:url(data:image/png;base64,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) 0 0, auto;}
42.857142857143%,49.9% {cursor:url(data:image/png;base64,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) 0 0, auto;}
50%,57.042857142857% {cursor:url(data:image/png;base64,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) 0 0, auto;}
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85.714285714286%,92.757142857143% {cursor:url(data:image/png;base64,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) 0 0, auto;}
92.857142857143%,99.9% {cursor:url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAgCAYAAABzenr0AAAACXBIWXMAAA7EAAAOxAGVKw4bAAABaklEQVRYhdWVP0vEMBiHnx43KR66CIIo3NjBXUGcBfFrOMqhIDrddJsUx/sI+hkcnEQcHQ4HEdtFEEFRKjepQ/p6NKZtqnf984OSNknz5vckb+Jw0v/CpN0dx1g/ZjWKCJKm5s/b6roqZ+ekRpGZMIkKERDnry+q3NyWlomSqACBkTPlVJwXRKICBEQlkagQAVHBJCpIQDQuEntH8bvmuBfrV2ECor+SEOdLy6o18I3D14CAyJZE4Juda2svqhEBURaJnCqdwP/Pcz3PLddeVGMCep6LIuf9mx4Aj6Gq7l6aY9WQQNYJF615d01lycK0qk4iUToB4zng4QJMRZ/DDoPPX50ydrk41UnoWdP0cFvAFrABrABtYF6b0BNwC1ydv71z0ZohzLJmKcfDDRm5tdU9cNhhcGb9R8LeaaQEHwIfCW1t4NTD3beeQILSNuEzcAdcAw8JfQ5yRwz8WOakXUaL0ZM6XO4JaPoGfiOEdKTL8AQAAAAASUVORK5CYII=) 0 0, auto;}
}
div.testarea{
animation:rwdcur64260 1.1666666666667s linear infinite forwards;
}
