Source: gap-smallgrp
Section: math
Priority: optional
Maintainer: Bill Allombert
Build-Depends: debhelper (>= 9), gap (>= 4r9), gap-autodoc, texlive-fonts-recommended, texlive-latex-extra
Standards-Version: 4.2.1
Homepage: http://www.gap-system.org/Packages/smallgrp.html
Package: gap-smallgrp
Depends: ${misc:Depends}
Suggests: gap-smallgrp-extra
Architecture: all
Description: GAP SmallGrp - The GAP Small Groups Library
GAP is a system for computational discrete algebra, with particular emphasis
on Computational Group Theory. GAP provides a programming language, a library
of thousands of functions implementing algebraic algorithms written in the GAP
language as well as large data libraries of algebraic objects. GAP is used in
research and teaching for studying groups and their representations, rings,
vector spaces, algebras, combinatorial structures, and more.
.
The GAP Small Groups Library is a catalogue of groups of `small' order.
This package contains the groups data and identification routines for groups
of order up to 1000 except 512, 768 and groups whose order factorises in at
most 3 primes.
.
Note that data for order 512, 768 and between 1000 and 2000 except 1024,
and some larger orders are available separately in the gap-smallgrp-extra
packages.
Package: gap-smallgrp-extra
Provides: gap-pkg-smallgrp
Depends: gap-smallgrp, ${misc:Depends}
Architecture: all
Description: GAP SmallGrp - The GAP Small Groups Library
GAP is a system for computational discrete algebra, with particular emphasis
on Computational Group Theory. GAP provides a programming language, a library
of thousands of functions implementing algebraic algorithms written in the GAP
language as well as large data libraries of algebraic objects. GAP is used in
research and teaching for studying groups and their representations, rings,
vector spaces, algebras, combinatorial structures, and more.
.
The GAP Small Groups Library is a catalogue of groups of `small' order.
This package contains the groups data and identification routines for groups
.
* of order at most 2000 except 1024.
* of cubefree order at most 50 000.
* of order p^n for n <= 6 and all primes p.
* of squarefree order.
* whose order factorises in at most 3 primes.
* of order q^n * p for q^n dividing 2^8, 3^6, 5^5, 7^4 and p prime
different to q
* of order p^7 with p = 3,5,7,11.
.
The Small Groups Library provides access to these groups and a method to
identify the catalogue number of a given group.