Links to Other Systems
These include:
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An interface
Alnuth to the
KANT / KASH system for algebraic number theory.
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An interface
singular to the
SINGULAR system for
algebraic geometry, allowing to apply the functions of SINGULAR to
the objects of GAP, allowing in particular fast
computation of
Gr�ner bases, computation of gcd and factorization of multivariate
polynomials, as well as computation of invariant rings of finite
groups.
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A GAP package
if (for Interfaces) was developed by
Marco Costantini to provide an interface from
GAP to Maple and is intended also to provide interfaces to
further computer algebra systems.
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A GAP package
openmath
allowing GAP users to import and export
mathematical objects encoded in
OpenMath, for the purpose of
exchanging them with other applications which are OpenMath enabled.
(If the OpenMath site don't work, try the
unofficial mirror.)
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An interface
DISCRETA - GAP to the program
DISCRETA
for the construction of t-designs with prescribed automorphism
group by A. Betten, E. Haberberger, R. Laue, and A. Wassermann.
This interface is provided by
Anton Betten.
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The computer algebra system SAGE (available from
http://www.sagemath.org
and its mirrors) includes GAP, though packages,
and libraries, such as the smallgroups library and the table of marks,
must be installed separately. SAGE also includes (i.a.)
Two webpages explaining ways in which SAGE interacts with GAP are the
section "Programming SAGE using GAP" in the
SAGE Developers Guide
and the section "The GAP Interface" in the
SAGE Reference Manual.
For questions, please email
William Stein (the main author of
SAGE, wstein@gmail.com) or
David Joyner (wdjoyner@gmail.com), or join the
SAGE email lists.
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