Construct the product of elements u and v of the BB-group G.
Given an integer m and u, an element of BB-group G, return the element of G corresponding to the m-th power of u.
Given u and v, elements of BB-group G, return the element of G corresponding to the conjugate of u by v, i.e. v - 1 * u * v.
Commutator of the elements u and v, i.e. the element u - 1 * v - 1 * u * v. Here u and v must belong to the same BB-group G.
The functions described here provide access to basic information stored for a BB-group G.
The i-th generator for G.
A set containing the generators for G.
The number of generators for B.