GAP Manual: 25. Finite Polycyclic Groups

Ag groups (see Words in Finite Polycyclic Groups) are a subcategory of finitely generated groups (see Groups).

The following sections describe how subgroups of ag groups are represented (see More about Ag Groups), additional operators and record components of ag groups (see Ag Group Operations and Ag Group Records) and functions which work only with ag groups (see Ag Group Functions and Subgroups and Properties of Ag Groups). Some additional information about generating systems of subgroups and factor groups are given in Generating Systems of Ag Groups and Factor Groups of Ag Groups.

One Cohomology Group describes how to compute the groups of one coboundaries and one cocycles for given ag groups. Complements gives informations how to obtain complements and conjugacy classes of complements for given ag groups.

This chapter contains the following sections:

[next] [prev] [up]