Mathematical Capabilities of GAP

In the description on the following pages we do not distinguish between the capabilities of the main GAP library, the packages, and the data libraries.

• Basic Capabilities,
• Groups and Group Elements,
• Permutation and Matrix Groups,
• Finitely Presented Groups,
• Polycyclic Groups,
• Representations and Characters of Groups,
• Vector Spaces, Modules, and Algebras,
• Graphs, Codes, and Designs,
• Semigroups, Monoids, and Other Generalisations of Groups,
• Words, Rewriting, and Automata,
• Further Capabilities,
• Links to Other Systems.

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Table of contents

• Basic Capabilities
• Finitely Presented Groups
• Further Capabilities
• Graphs, Codes, and Designs
• Groups and Group Elements
• Links to Other Systems
• Permutation and Matrix Groups
• Polycyclic Groups
• Representations and Characters of Groups
• Semigroups, Monoids, and other Generalisations of Groups
• Vector Spaces, Modules and Algebras
• Words, Rewriting, and Automata