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(Radix modes): Mention twos-complement notation.
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@ -1,3 +1,7 @@
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2009-11-16 Jay Belanger <jay.p.belanger@gmail.com>
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* calc.texi (Radix modes): Mention twos-complement notation.
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2009-11-16 Juanma Barranquero <lekktu@gmail.com>
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* makefile.w32-in (INFO_TARGETS, DVI_TARGETS, clean): Add semantic.
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@ -13173,6 +13173,42 @@ are displayed with at least enough digits to represent
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in the current radix. (Larger integers will still be displayed in their
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entirety.)
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With the command @kbd{C-u d 2}, Calc will display integers using
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twos-complement notation, using the current word-size to determine
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the number of bits. When using twos-complement notation, a negative
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word size might be appropriate (@pxref{Binary Functions}). If the
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absolute value of the word size is @expr{w}, then twos-complement
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notation will represent the integers in the symmetric interval from
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@texline @math{-2^{w-1}}
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@infoline @expr{-2^(w-1)}
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to
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@texline @math{2^{w-1}-1}
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@infoline @expr{2^(w-1)-1}
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using the binary numbers from @expr{0} to @expr{2^w}; the
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integers from @expr{0} to
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@texline @math{2^{w-1}-1}
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@infoline @expr{2^(w-1)-1}
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will be represented by their usual binary form and the integers
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from
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@texline @math{-2^{w-1}}
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@infoline @expr{-2^(w-1)}
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to @expr{-1} will be represented by first adding @expr{2^w} to them
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and then using the usual binary form (so they will be represented by
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the integers from
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@texline @math{2^{w-1}}
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@infoline @expr{2^(w-1)}
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to @expr{2^w}). Calc will represent a twos-complement integer
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by the radix @expr{2}, two @kbd{#} symbols, and the @expr{w} binary
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digits (including any necessary leading zeros). Numbers that are not
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displayed in twos-complement notation (i.e., that aren't integers from
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@texline @math{-2^{w-1}}
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@infoline @expr{-2^(w-1)}
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to
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@c (
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@texline @math{2^{w-1}-1})
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@infoline @expr{2^(w-1)-1})
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will be represented using Calc's usual binary notation.
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@node Grouping Digits, Float Formats, Radix Modes, Display Modes
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@subsection Grouping Digits
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@ -17969,7 +18005,7 @@ of the binary operations described here operate modulo @expr{2^w}. In
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particular, negative arguments are converted to positive integers modulo
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@expr{2^w} by all binary functions.
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If the word size is negative, binary operations produce 2's complement
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If the word size is negative, binary operations produce twos-complement
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integers from
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@texline @math{-2^{-w-1}}
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@infoline @expr{-(2^(-w-1))}
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