The functions described in this section apply only to finite groups for which a base and strong generating set may be constructed.
The (right) coset table for G over subgroup H relative to its defining generators.
Given a matrix group G and a subgroup H of G, this function returns[Next][Prev] [Right] [Left] [Up] [Index] [Root]
- A set of elements T of G forming a right transversal for G over H; and
- The corresponding transversal mapping phi: G -> T. If T = [t_1, ..., t_r] and g in G, phi is defined by phi(g) = t_i, where g in H * t_i.