Re: commutator subgroup...closed

From: Emmanuel Romeo-de Louvigny <nospam@xxxxxxxxxxxx>
Date: Sun, 09 Oct 2005 13:07:28 +0200

It's in the definition itself : you should perhaps see a definition of a
group generated by a set.

If G is a group and X is a nonempty subset of G, then the subgroup <X>
generated by X consists of all finite products ((a_1)^n_1) ...
((a_t)^n_t) , (a_i in X, n_i in Z)
.

References:
- commutator subgroup...closed
  - From: mina_world

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