@keyframes rwdcur39015 {
0%,12.4%,100% 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) 15 20, auto;}
12.5%,24.9% 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15 20, auto;}
25%,37.4% 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) 15 20, auto;}
37.5%,49.9% 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) 15 20, auto;}
50%,62.4% 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15 20, auto;}
62.5%,74.9% 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) 15 20, auto;}
75%,87.4% 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15 20, auto;}
87.5%,99.9% 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15 20, auto;}
}
div.testarea{
animation:rwdcur39015 1.3333333333333s linear infinite forwards;
}
