Parents (Total: 7)
The searched file hash is included in 7 parent files which include package known and seen by metalookup. A sample is included below:
Key |
Value |
MD5 | 6563CC59FC97E2571082DCC38B6399AA |
PackageArch | noarch |
PackageDescription | The Polycyclic package provides a basis for working with polycyclic
groups defined by polycyclic presentations.
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 teh Schur multiplicator, the non-abelian exterior
square and the non-abelian tenor square |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | gap-polycyclic |
PackageRelease | lp152.3.2 |
PackageVersion | 2.11 |
SHA-1 | 67CECAD2D925739A4E779EB1F85E2B6D6097F545 |
SHA-256 | 95B5314BBBAE63E70B3B96280B9902CD2F09BF1D807CD764E6F1A47A01157F43 |
Key |
Value |
MD5 | DE073D119261B36603AC7CA73BA500D4 |
PackageArch | noarch |
PackageDescription | The Polycyclic package provides a basis for working with polycyclic
groups defined by polycyclic presentations.
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 teh Schur multiplicator, the non-abelian exterior
square and the non-abelian tenor square |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | gap-polycyclic |
PackageRelease | lp151.2.1 |
PackageVersion | 2.11 |
SHA-1 | 6646D7F2D45C422B19F89D67611BB72A8CFD0CD4 |
SHA-256 | FC3AAC114744F83B2B4CABF83A934C9A81DA0110B28A14B2A32BB9EE6737F27A |
Key |
Value |
MD5 | 474508FF8AA1F7FD26BF5B4560D8E15F |
PackageArch | noarch |
PackageDescription | This 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 |
PackageMaintainer | Fedora Project |
PackageName | gap-pkg-polycyclic |
PackageRelease | 3.fc23 |
PackageVersion | 2.11 |
SHA-1 | 813CADE2FB662101CC73C52880E30BA12A59F3E1 |
SHA-256 | D76C6900C87787A02E0FC2A74D44F5357F25C32ADFE45461FFA25E8975EFE246 |
Key |
Value |
MD5 | ABEFCFBEC1C98C964BC5C27F2AD64AB9 |
PackageArch | noarch |
PackageDescription | The Polycyclic package provides a basis for working with polycyclic
groups defined by polycyclic presentations.
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 teh Schur multiplicator, the non-abelian exterior
square and the non-abelian tenor square |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | gap-polycyclic |
PackageRelease | lp150.1.2 |
PackageVersion | 2.11 |
SHA-1 | 7986B6BF2B5AD21D5C12A5F8D66106F6A3BB2C6A |
SHA-256 | 8B15337828E17F290BDEBAF53951E687BA3DFB50BE59D6271BABA64CA797D9B1 |
Key |
Value |
MD5 | BD3A3A2B1AC9044895CB89882F1D6299 |
PackageArch | noarch |
PackageDescription | The Polycyclic package provides a basis for working with polycyclic
groups defined by polycyclic presentations.
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 teh Schur multiplicator, the non-abelian exterior
square and the non-abelian tenor square |
PackageMaintainer | https://bugs.opensuse.org |
PackageName | gap-polycyclic |
PackageRelease | bp153.1.12 |
PackageVersion | 2.11 |
SHA-1 | 8A4113DAC63ECD8F6427D8EDFD5BFF49D9431F2D |
SHA-256 | F97DADE4A224C47A023134B1E07D305480F5C16754F8087AD9AAFADE4D371DB3 |
Key |
Value |
MD5 | 0F6236FEEE62E130C85F52B8149B735E |
PackageArch | noarch |
PackageDescription | This 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 |
PackageMaintainer | Fedora Project |
PackageName | gap-pkg-polycyclic |
PackageRelease | 3.fc23 |
PackageVersion | 2.11 |
SHA-1 | 2DC7E5885145BC7F9DE6010E4A87DE33D3287205 |
SHA-256 | D62DC9330EC4CD8537FB0AE57A1CC31BB11452B8D540D2EFD3EFD886C863BFCB |
Key |
Value |
MD5 | 364E5225C5F3EB695A9C9F5EE8A6C71A |
PackageArch | noarch |
PackageDescription | This 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 |
PackageMaintainer | Fedora Project |
PackageName | gap-pkg-polycyclic |
PackageRelease | 3.fc23 |
PackageVersion | 2.11 |
SHA-1 | 619F5CB89A97E7E1658180FCC682663CC6E8E203 |
SHA-256 | 29FA8ACB661D163A78778AD57BD8912B2A0A0F4B74E8CF093AB38C3A15E1C839 |