From Jason Turner

[ratio.ratio]

Diff to HTML by rtfpessoa

tmp/tmpy2gtm3h0/{from.md → to.md} RENAMED
@@ -1,11 +1,10 @@
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  ### Class template `ratio` <a id="ratio.ratio">[[ratio.ratio]]</a>
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  ``` cpp
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  namespace std {
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- template <intmax_t N, intmax_t D = 1>
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- class ratio {
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  public:
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  static constexpr intmax_t num;
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  static constexpr intmax_t den;
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  using type = ratio<num, den>;
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  };
@@ -16,12 +15,12 @@ If the template argument `D` is zero or the absolute values of either of
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  the template arguments `N` and `D` is not representable by type
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  `intmax_t`, the program is ill-formed.
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  [*Note 1*: These rules ensure that infinite ratios are avoided and that
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  for any negative input, there exists a representable value of its
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- absolute value which is positive. In a two’s complement representation,
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- this excludes the most negative value. — *end note*]
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  The static data members `num` and `den` shall have the following values,
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  where `gcd` represents the greatest common divisor of the absolute
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  values of `N` and `D`:
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  ### Class template `ratio` <a id="ratio.ratio">[[ratio.ratio]]</a>
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  ``` cpp
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  namespace std {
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+ template<intmax_t N, intmax_t D = 1> class ratio {
 
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  public:
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  static constexpr intmax_t num;
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  static constexpr intmax_t den;
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  using type = ratio<num, den>;
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  };
 
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  the template arguments `N` and `D` is not representable by type
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  `intmax_t`, the program is ill-formed.
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  [*Note 1*: These rules ensure that infinite ratios are avoided and that
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  for any negative input, there exists a representable value of its
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+ absolute value which is positive. This excludes the most negative
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+ value. — *end note*]
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  The static data members `num` and `den` shall have the following values,
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  where `gcd` represents the greatest common divisor of the absolute
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  values of `N` and `D`:
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