Ubuntu
gap-hap package

gap-hap 1.62+ds-1 source package in Ubuntu

Changelog

gap-hap (1.62+ds-1) unstable; urgency=medium

  * New upstream release 
  * Used Files-Excluded to remove 2 oversized gifs

 -- Joachim Zobel <email address hidden>  Mon, 05 Feb 2024 06:48:12 +0100

Upload details

Uploaded by:
Joachim Zobel
Uploaded to:
Sid
Original maintainer:
Joachim Zobel
Architectures:
all
Section:
misc
Urgency:
Medium Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Oracular release universe misc
Noble release universe misc

Builds

Noble: [FULLYBUILT] amd64

Downloads

File Size SHA-256 Checksum
gap-hap_1.62+ds-1.dsc 1.9 KiB 8e9a9c1546a0373d94fb348fe6afa37bc91d9ab00cda94fb6d3d964a1309a1f2
gap-hap_1.62+ds.orig.tar.xz 14.9 MiB 6532376547c2bb4e472b8518692feb93f6deadf7a73c8883e8d6055181ebef7f
gap-hap_1.62+ds-1.debian.tar.xz 252.2 KiB 808db34086ad6f810372da849758c4f7ecf94d23f357982331fb5a08cae5c1d3

Available diffs

No changes file available.

Binary packages built by this source

gap-hap: GAP HAP - Homological Algebra Programming

 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.
 .
 HAP is a package for some calculations in elementary algebraic topology and
 the cohomology of groups. The initial focus of the library was on computations
 related to the cohomology of finite and infinite groups, with particular
 emphasis on integral coefficients. The focus has since broadened to include
 Steenrod algebras of finite groups, Bredon homology, cohomology of simplicial
 groups, and general computations in algebraic topology relating to finite
 CW-complexes, covering spaces, knots, knotted surfaces, and topics such as
 persistent homology arising in topological data analysis.