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Andreas-Krugtkoeppe
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[complex.numbers.general,rand.eng.mers,rand.adapt.shuf] Spaces around operators
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source/numerics.tex

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@@ -202,8 +202,8 @@
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Moreover, if \tcode{a} is an expression of type \cv{}~\tcode{complex<T>*} and the expression \tcode{a[i]} is well-defined for an integer expression \tcode{i}, then:
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\begin{itemize}
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\item \tcode{reinterpret_cast<\cv{} T*>(a)[2*i]} designates the real part of \tcode{a[i]}, and
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\item \tcode{reinterpret_cast<\cv{} T*>(a)[2*i + 1]} designates the imaginary part of \tcode{a[i]}.
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\item \tcode{reinterpret_cast<\cv{} T*>(a)[2 * i]} designates the real part of \tcode{a[i]}, and
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\item \tcode{reinterpret_cast<\cv{} T*>(a)[2 * i + 1]} designates the imaginary part of \tcode{a[i]}.
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\end{itemize}
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\rSec2[complex.syn]{Header \tcode{<complex>} synopsis}
@@ -2837,12 +2837,12 @@
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\tcode{t <= w},
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\tcode{l <= w},
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\tcode{w <= numeric_limits<UIntType>::digits},
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\tcode{a <= (1u<<w) - 1u},
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\tcode{b <= (1u<<w) - 1u},
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\tcode{c <= (1u<<w) - 1u},
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\tcode{d <= (1u<<w) - 1u},
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\tcode{a <= (1u << w) - 1u},
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\tcode{b <= (1u << w) - 1u},
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\tcode{c <= (1u << w) - 1u},
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\tcode{d <= (1u << w) - 1u},
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and
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\tcode{f <= (1u<<w) - 1u}.
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\tcode{f <= (1u << w) - 1u}.
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\pnum
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The textual representation
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each constructor%
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\indexlibraryctor{shuffle_order_engine}
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that is not a copy constructor
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initializes $\tcode{V[0]}, \dotsc, \tcode{V[k-1]}$ and $Y$,
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initializes $\tcode{V[0]}, \dotsc, \tcode{V[k - 1]}$ and $Y$,
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in that order,
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with values returned by successive invocations of \tcode{e()}.%
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\indextext{random number generation!engines|)}

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