The functions described here provide access to basic information stored for a
pc-group G. We assume that the pc-generators of G are a_1, ..., a_n,
with associated primes p_1, ..., p_n.
G . i : GrpPC, RngIntElt -> GrpPCElt
The i-th pc-generator for G. A negative subscript indicates that the inverse of the generator is to be created. G.0 is Identity(G).
A set containing the defining generators for G.
The number of defining generators for the pc-group G.
The number of pc-generators for the pc-group G.
An indexed set containing the pc-generators for G.
The lower exponent-p class of the p-group G.
A sequence whose i-th entry is the number of pc-generators for the lower exponent-p class i quotient of the p-group G.[Next] [Prev] [Right] [Left] [Up] [Index] [Root]