Result for 01E1332E3F8B5E5311F355F20499AC715795A2F1

Query result

Key Value
FileName./usr/share/gap/pkg/Polycyclic/gap/cohom/onecohom.gi
FileSize6410
MD504F625D82236267BBD7E52DEE3116A35
SHA-101E1332E3F8B5E5311F355F20499AC715795A2F1
SHA-256E3C6ED2C3A48C13D0DD564BED9653F5606C4388C302D4C829FE1E2E8A78917DE
SSDEEP192:wyM2I7DPcItWhWdM9x95+2dHHzKvmBL3Y/ERBaQqNAj:w9VM9v5FzJ3Y/ERBadk
TLSHT119D112582653712DF723E67D8F87B0B4BA1898836C57D01DBD4E62D13F8015CC2B6E6A
tar:gnameroot
tar:unameroot
hashlookup:parent-total4
hashlookup:trust70

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Parents (Total: 4)

The searched file hash is included in 4 parent files which include package known and seen by metalookup. A sample is included below:

Key Value
FileSize516788
MD523E604193CD8543CFB3EDDD6326AF497
PackageDescriptionGAP Polycyclic - Computation with polycyclic groups 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. . GAP Polycyclic is a package for computation with polycyclic groups, by Bettina Eick, Max Horn and Werner Nickel.
PackageMaintainerBill Allombert <ballombe@debian.org>
PackageNamegap-polycyclic
PackageSectionmath
PackageVersion2.16-2
SHA-16582F78560CCD183AD82C03955C4B83806F9DF14
SHA-256916B1E8EC6DB7676615C16B9C52A53AC12BC745332C47208096ECE21EAD2DA7F
Key Value
MD5DBF184980B4C57F4D76E31043715D066
PackageArchnoarch
PackageDescriptionThis package provides algorithms for working with polycyclic groups. The features of this package include: - creating a polycyclic group from a polycyclic presentation - arithmetic in a polycyclic group - computation with subgroups and factor groups of a polycyclic group - computation of standard subgroup series such as the derived series, the lower central series - computation of the first and second cohomology - computation of group extensions - computation of normalizers and centralizers - solutions to the conjugacy problems for elements and subgroups - computation of Torsion and various finite subgroups - computation of various subgroups of finite index - computation of the Schur multiplicator, the non-abelian exterior square and the non-abelian tensor square
PackageMaintainerFedora Project
PackageNamegap-pkg-polycyclic
PackageRelease2.fc33
PackageVersion2.16
SHA-1637E5A1C81BF0DFB65CB5AD4BAB06D925D3264AF
SHA-2564D991130721E8F48B6D99834E639CB130307D4DE828502A0E29C4CA05C4FB72D
Key Value
FileNamehttp://archlinux.mirror.root.lu//pool//community//gap-4.11.1-1-x86_64.pkg.tar.zst
MD5B4D02615F6C3EC433F0318E76498F025
SHA-124D0C902975147319EBAB100D55BBC6D6D63EDC7
SHA-25640F60228C10996D0AA74E0EFFBFDB699960DD550C2E15F5D117F7862057948B2
SSDEEP3145728:GuFozmUZk/hbjkjAFow5yl+KEgXIJDkGAYomSLTACmi:ZpsjASw5ylJEQIxomzQ
TLSHT1ED783351C161D26FF2400371B3C14EA8F7425CA0E91B79FB9273F26435AEB29F692687
Key Value
MD56CC923E083369D1AB2339E4ED6FCEBD9
PackageArchnoarch
PackageDescriptionThis package provides algorithms for working with polycyclic groups. The features of this package include: - creating a polycyclic group from a polycyclic presentation - arithmetic in a polycyclic group - computation with subgroups and factor groups of a polycyclic group - computation of standard subgroup series such as the derived series, the lower central series - computation of the first and second cohomology - computation of group extensions - computation of normalizers and centralizers - solutions to the conjugacy problems for elements and subgroups - computation of Torsion and various finite subgroups - computation of various subgroups of finite index - computation of the Schur multiplicator, the non-abelian exterior square and the non-abelian tensor square
PackageMaintainerFedora Project
PackageNamegap-pkg-polycyclic
PackageRelease3.fc34
PackageVersion2.16
SHA-15FF6DD10894AE78F263AC80139CEAE96E2D35008
SHA-256BF00E484FA2FDE7D66B369038413E1005511AA712A836DD22183BED4B6DB73A5