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| hashlookup:trust | 100 |
The searched file hash is included in 14 parent files which include package known and seen by metalookup. A sample is included below:
| Key | Value |
|---|---|
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| 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 |
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| PackageVersion | 2.11 |
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| Key | Value |
|---|---|
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| 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 |
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| Key | Value |
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| PackageDescription | GAP 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. |
| PackageMaintainer | Bill Allombert <ballombe@debian.org> |
| PackageName | gap-polycyclic |
| PackageSection | math |
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| 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 |
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| PackageDescription | GAP 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. |
| PackageMaintainer | Bill Allombert <ballombe@debian.org> |
| PackageName | gap-polycyclic |
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| 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 |
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| 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 |
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| PackageDescription | GAP 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. |
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| 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 |
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