How to Install and Uninstall gap-alnuth Package on openSUSE Leap
Last updated: February 24,2025
Deprecated! Installation of this package may no longer be supported.
1. Install "gap-alnuth" package
Here is a brief guide to show you how to install gap-alnuth on openSUSE Leap
$
sudo zypper refresh
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$
sudo zypper install
gap-alnuth
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2. Uninstall "gap-alnuth" package
Please follow the guidelines below to uninstall gap-alnuth on openSUSE Leap:
$
sudo zypper remove
gap-alnuth
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3. Information about the gap-alnuth package on openSUSE Leap
Information for package gap-alnuth:
-----------------------------------
Repository : Main Repository
Name : gap-alnuth
Version : 3.1.0-bp153.1.12
Arch : noarch
Vendor : openSUSE
Installed Size : 738,2 KiB
Installed : No
Status : not installed
Source package : gap-alnuth-3.1.0-bp153.1.12.src
Summary : GAP: Algebraic number theory and an interface to KANT
Description :
The Alnuth package provides various methods to compute with number
fields which are given by a defining polynomial or by generators. The
main methods included in Alnuth are: creating a number field,
computing its maximal order, computing its unit group and a
presentation of this unit group, computing the elements of a given
norm of the number field, determining a presentation for a finitely
generated multiplicative subgroup, and factoring polynomials defined
over number fields.
-----------------------------------
Repository : Main Repository
Name : gap-alnuth
Version : 3.1.0-bp153.1.12
Arch : noarch
Vendor : openSUSE
Installed Size : 738,2 KiB
Installed : No
Status : not installed
Source package : gap-alnuth-3.1.0-bp153.1.12.src
Summary : GAP: Algebraic number theory and an interface to KANT
Description :
The Alnuth package provides various methods to compute with number
fields which are given by a defining polynomial or by generators. The
main methods included in Alnuth are: creating a number field,
computing its maximal order, computing its unit group and a
presentation of this unit group, computing the elements of a given
norm of the number field, determining a presentation for a finitely
generated multiplicative subgroup, and factoring polynomials defined
over number fields.