Proficient presentations on direct products of finite groups
Let G be a finite group, F a free group of finite rank, R the kernel of a homomorphism φ of F onto G, and let [R, F], [R, R] denote mutual commutator subgroups. Conjugation in F yields a G-module structure on R/[R, R]; let dG(R/[R, R]) be the number of e
|Collections||ANU Research Publications|
|Source:||Bulletin of the Australian Mathematical Society|
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