How to Install and Uninstall factory.i686 Package on Fedora 36
Last updated: July 06,2024
1. Install "factory.i686" package
This tutorial shows how to install factory.i686 on Fedora 36
$
sudo dnf update
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$
sudo dnf install
factory.i686
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2. Uninstall "factory.i686" package
Please follow the instructions below to uninstall factory.i686 on Fedora 36:
$
sudo dnf remove
factory.i686
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$
sudo dnf autoremove
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3. Information about the factory.i686 package on Fedora 36
Last metadata expiration check: 0:39:14 ago on Thu Sep 8 14:04:51 2022.
Available Packages
Name : factory
Version : 4.2.1p3
Release : 2.fc36
Architecture : i686
Size : 903 k
Source : Singular-4.2.1p3-2.fc36.src.rpm
Repository : updates
Summary : C++ class library for multivariate polynomial data
URL : https://www.singular.uni-kl.de/
License : GPLv2 or GPLv3
Description : Factory is a C++ class library that implements a recursive
: representation of multivariate polynomial data. It handles sparse
: multivariate polynomials over different coefficient domains, such as Z,
: Q and GF(q), as well as algebraic extensions over Q and GF(q) in an
: efficient way. Factory includes algorithms for computing univariate and
: multivariate gcds, resultants, chinese remainders, and algorithms to
: factorize multivariate polynomials and to compute the absolute
: factorization of multivariate polynomials with integer coefficients.
Available Packages
Name : factory
Version : 4.2.1p3
Release : 2.fc36
Architecture : i686
Size : 903 k
Source : Singular-4.2.1p3-2.fc36.src.rpm
Repository : updates
Summary : C++ class library for multivariate polynomial data
URL : https://www.singular.uni-kl.de/
License : GPLv2 or GPLv3
Description : Factory is a C++ class library that implements a recursive
: representation of multivariate polynomial data. It handles sparse
: multivariate polynomials over different coefficient domains, such as Z,
: Q and GF(q), as well as algebraic extensions over Q and GF(q) in an
: efficient way. Factory includes algorithms for computing univariate and
: multivariate gcds, resultants, chinese remainders, and algorithms to
: factorize multivariate polynomials and to compute the absolute
: factorization of multivariate polynomials with integer coefficients.