bergman 1.001+dfsg-2 source package in Ubuntu

Changelog

bergman (1.001+dfsg-2) unstable; urgency=medium

  * Source-only upload for migration to testing.

 -- Doug Torrance <email address hidden>  Sat, 22 Oct 2022 05:35:49 -0400

Upload details

Uploaded by:
Debian Math Team
Uploaded to:
Sid
Original maintainer:
Debian Math Team
Architectures:
all
Section:
misc
Urgency:
Medium Urgency

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Builds

Lunar: [FULLYBUILT] amd64

Downloads

File Size SHA-256 Checksum
bergman_1.001+dfsg-2.dsc 1.9 KiB 49168d2dd62b94c6cb2abf2477c2d0dd466429f8f8901da818ddcbd5910ea4fd
bergman_1.001+dfsg.orig.tar.xz 754.9 KiB 6f6ea3ab90a870988199f4db157c03052d45e994c0a84a43cfa372543ad3180f
bergman_1.001+dfsg-2.debian.tar.xz 7.6 KiB 43e434cdb7558edb8d0122674beaa126a99066456a0908a34781e7ae5ab4a37c

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Binary packages built by this source

bergman: Gröbner bases in commutative and non-commutative algebras

 Bergman is a powerful tool to calculate Gröbner bases in commutative
 and non-commutative algebras, and in modules over them. It may also be
 used to calculate some invariants of algebras and modules: the Hilbert
 series, and (in the non-commutative case) the Poincaré-Betti series,
 the Anick resolution, and the Betti numbers.
 .
 The most important feature of bergman are computations both in
 non-commutative and commutative cases. It also permits degree-wise
 output of results; thus it may save partial results from calculations
 close to or beyond the limit for calculations of entire Gröbner bases
 with present-day computer strength. This saves for the user partial
 results even the problem overheads the strength of the computer.
 .
 Bergman offers the user a high level of flexibiliy. Among the
 alternatives for ring set-ups are: commutativity or non-commutativity;
 various strategies of Gröbner basis computation; a few different
 monomial orderings; and various coefficient fields. The set-up may be
 changed interactively during the session. Most calculations can be
 done both for ideals and modules. In the Reduce version it is possible
 to include indeterminates (with or without declared reduction rules)
 as coefficients for the commutative computations; otherwise the
 coefficient field should be a prime field.
 .
 Bergman is written in Standard Lisp, the Lisp dialect underlying
 Reduce implementations. There is also available an experimentative
 Common Lisp version.Therefore, bergman works under Reduce, PSL or
 Common Lisp (at least one of them should be pre-installed), and
 commands are written in respect to Reduce or Lisp syntax.