How to Install and Uninstall gap-pkg-circle.noarch Package on Fedora 35

Last updated: July 02,2024

1. Install "gap-pkg-circle.noarch" package

This guide covers the steps necessary to install gap-pkg-circle.noarch on Fedora 35

$ sudo dnf update $ sudo dnf install gap-pkg-circle.noarch

2. Uninstall "gap-pkg-circle.noarch" package

Please follow the instructions below to uninstall gap-pkg-circle.noarch on Fedora 35:

$ sudo dnf remove gap-pkg-circle.noarch $ sudo dnf autoremove

3. Information about the gap-pkg-circle.noarch package on Fedora 35

Last metadata expiration check: 3:34:05 ago on Wed Sep 7 02:25:42 2022.
Available Packages
Name : gap-pkg-circle
Version : 1.6.4
Release : 2.fc35
Architecture : noarch
Size : 26 k
Source : gap-pkg-circle-1.6.4-2.fc35.src.rpm
Repository : fedora
Summary : Adjoint groups of finite rings
URL : https://gap-packages.github.io/circle/
License : GPLv2+
Description : Let R be an associative ring, not necessarily with a unit element. The
: set of all elements of R forms a monoid with the neutral element 0 from
: R under the operation r*s = r + s + rs defined for all r,s from R. This
: operation is called 'circle multiplication'; it is also known as 'star
: multiplication'. The monoid of elements of R under circle
: multiplication is called the adjoint semigroup of R. The group of all
: invertible elements of this monoid is called the adjoint group of R.
:
: These notions naturally lead to a number of questions about the
: connection between a ring and its adjoint group, for example, how the
: ring properties will determine properties of the adjoint group; which
: groups can appear as adjoint groups of rings; which rings can have
: adjoint groups with prescribed properties, etc.
:
: The main objective of the GAP package 'Circle' is to extend GAP
: functionality for computations in adjoint groups of associative rings to
: make it possible to use the GAP system for the investigation of such
: questions.
:
: Circle provides functionality to construct circle objects that will
: respect circle multiplication r*s = r + s + rs, create multiplicative
: groups, generated by these objects, and compute groups of elements,
: invertible with respect to this operation, for finite radical algebras
: and finite associative rings without one.