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Complete group
In mathematics, a group G is said to be complete if all the automorphisms of G are inner.
As an example, all the symmetric groups Sn are complete except when n = 6. For a simple group G, the automorphism group G is complete, i.e. Inn(Aut(G)) = Aut(Aut(G)).
More examples would be useful...
Last updated: 08-02-2005 08:05:40
10-26-2009 08:16:03
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The contents of this article is licensed from www.wikipedia.org under the GNU Free Documentation License. Click here to see the transparent copy and copyright details


