How to Install and Uninstall gap-pkg-fining.noarch Package on Fedora 36
Last updated: October 12,2024
1. Install "gap-pkg-fining.noarch" package
Please follow the guidelines below to install gap-pkg-fining.noarch on Fedora 36
$
sudo dnf update
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$
sudo dnf install
gap-pkg-fining.noarch
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2. Uninstall "gap-pkg-fining.noarch" package
Please follow the guidelines below to uninstall gap-pkg-fining.noarch on Fedora 36:
$
sudo dnf remove
gap-pkg-fining.noarch
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$
sudo dnf autoremove
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3. Information about the gap-pkg-fining.noarch package on Fedora 36
Last metadata expiration check: 5:25:26 ago on Thu Sep 8 08:04:50 2022.
Available Packages
Name : gap-pkg-fining
Version : 1.4.1
Release : 6.fc36
Architecture : noarch
Size : 181 k
Source : gap-pkg-fining-1.4.1-6.fc36.src.rpm
Repository : fedora
Summary : Finite incidence geometry
URL : http://www.fining.org/
License : GPLv2+
Description : FinInG is a GAP package for computation in Finite Incidence Geometry
: developed by John Bamberg, Anton Betten, Philippe Cara, Jan De Beule,
: Michel Lavrauw and Max Neunhoeffer. It provides functionality:
: - to create and explore finite incidence structures, such as finite
: projective spaces, finite classical polar spaces, generalized
: polygons, coset geometries, finite affine spaces, and many more;
: - to explore algebraic varieties in finite projective and finite affine
: spaces;
: - that deals with the automorphism groups of incidence structures, and
: functionality integrating these automorphism groups with the group
: theoretical capabilities of GAP;
: - to explore various morphisms between finite incidence structures.
Available Packages
Name : gap-pkg-fining
Version : 1.4.1
Release : 6.fc36
Architecture : noarch
Size : 181 k
Source : gap-pkg-fining-1.4.1-6.fc36.src.rpm
Repository : fedora
Summary : Finite incidence geometry
URL : http://www.fining.org/
License : GPLv2+
Description : FinInG is a GAP package for computation in Finite Incidence Geometry
: developed by John Bamberg, Anton Betten, Philippe Cara, Jan De Beule,
: Michel Lavrauw and Max Neunhoeffer. It provides functionality:
: - to create and explore finite incidence structures, such as finite
: projective spaces, finite classical polar spaces, generalized
: polygons, coset geometries, finite affine spaces, and many more;
: - to explore algebraic varieties in finite projective and finite affine
: spaces;
: - that deals with the automorphism groups of incidence structures, and
: functionality integrating these automorphism groups with the group
: theoretical capabilities of GAP;
: - to explore various morphisms between finite incidence structures.