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math.GR2009★ 6 cited
Powers in finite groups
Dan Segal, Nikolay Nikolov
In this note we prove that if is a finitely generated profinite group then the verbal subgroup is open. Equivalently in a -generator finite group every product of $q…
math.GR2007★ 3 cited
Some aspects of profinite group theory
Dan Segal
A survey of recent results about profinite groups, and results about infinite and finite groups where the theory of profinite groups plays a leading role.