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Each value x of an unsigned integer type with width N has a unique representation x = x020 + x121 + ... + xN-12N-1, where each coefficient xi is either 0 or 1; this is called the base-2 representation of x. The base-2 representation of a value of signed integer type is the base-2 representation of the congruent value of the corresponding unsigned integer type.
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For value x, the value of the corresponding signed integer type that is congruent to x modulo 2N has the same base-2 representation as that of x.
This is easier to read and looks stricter.
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[basic.fundamental] p5
Change the emphasized part to
This is easier to read and looks stricter.
The text was updated successfully, but these errors were encountered: