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clarify optional status

This commit is contained in:
Guido van Rossum 1995-08-10 14:21:49 +00:00
parent 0bbbea15e6
commit 3e43d8382c
2 changed files with 14 additions and 6 deletions
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10
Doc/lib/libmpz.tex
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@ -1,9 +1,13 @@
\section{Built-in Module \sectcode{mpz}} \section{Built-in Module \sectcode{mpz}}
\bimodindex{mpz} \bimodindex{mpz}
This module implements the interface to part of the GNU MP library. This is an optional module. It is only available when Python is
This library contains arbitrary precision integer and rational number configured to include it, which requires that the GNU MP software is
arithmetic routines. Only the interfaces to the \emph{integer} installed.
This module implements the interface to part of the GNU MP library,
which defines arbitrary precision integer and rational number
arithmetic routines. Only the interfaces to the \emph{integer}
(\samp{mpz_{\rm \ldots}}) routines are provided. If not stated (\samp{mpz_{\rm \ldots}}) routines are provided. If not stated
otherwise, the description in the GNU MP documentation can be applied. otherwise, the description in the GNU MP documentation can be applied.

10
Doc/libmpz.tex
View File

@ -1,9 +1,13 @@
\section{Built-in Module \sectcode{mpz}} \section{Built-in Module \sectcode{mpz}}
\bimodindex{mpz} \bimodindex{mpz}
This module implements the interface to part of the GNU MP library. This is an optional module. It is only available when Python is
This library contains arbitrary precision integer and rational number configured to include it, which requires that the GNU MP software is
arithmetic routines. Only the interfaces to the \emph{integer} installed.
This module implements the interface to part of the GNU MP library,
which defines arbitrary precision integer and rational number
arithmetic routines. Only the interfaces to the \emph{integer}
(\samp{mpz_{\rm \ldots}}) routines are provided. If not stated (\samp{mpz_{\rm \ldots}}) routines are provided. If not stated
otherwise, the description in the GNU MP documentation can be applied. otherwise, the description in the GNU MP documentation can be applied.