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using | std::atto = ratio< 1, 1000000000000000000 > |
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using | std::centi = ratio< 1, 100 > |
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using | std::deca = ratio< 10, 1 > |
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using | std::deci = ratio< 1, 10 > |
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using | std::exa = ratio< 1000000000000000000, 1 > |
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using | std::femto = ratio< 1, 1000000000000000 > |
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using | std::giga = ratio< 1000000000, 1 > |
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using | std::hecto = ratio< 100, 1 > |
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using | std::kilo = ratio< 1000, 1 > |
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using | std::mega = ratio< 1000000, 1 > |
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using | std::micro = ratio< 1, 1000000 > |
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using | std::milli = ratio< 1, 1000 > |
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using | std::nano = ratio< 1, 1000000000 > |
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using | std::peta = ratio< 1000000000000000, 1 > |
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using | std::pico = ratio< 1, 1000000000000 > |
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template<typename _R1 , typename _R2 > |
using | std::ratio_add = typename __ratio_add< _R1, _R2 >::type |
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template<typename _R1 , typename _R2 > |
using | std::ratio_divide = typename __ratio_divide< _R1, _R2 >::type |
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template<typename _R1 , typename _R2 > |
using | std::ratio_multiply = typename __ratio_multiply< _R1, _R2 >::type |
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template<typename _R1 , typename _R2 > |
using | std::ratio_subtract = typename __ratio_subtract< _R1, _R2 >::type |
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using | std::tera = ratio< 1000000000000, 1 > |
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Compile time representation of finite rational numbers.