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- Path: sparky!uunet!gatech!destroyer!caen!uwm.edu!ogicse!network.ucsd.edu!sdcc12!sdcc3!dmassey
- From: dmassey@sdcc3.ucsd.edu (Daniel Massey)
- Newsgroups: sci.math
- Subject: Group Theory Question
- Summary: group question from Lang's Algebra
- Keywords: group, coset
- Message-ID: <36049@sdcc12.ucsd.edu>
- Date: 23 Jul 92 21:47:55 GMT
- Article-I.D.: sdcc12.36049
- Expires: 1 Sep 92 07:00:00 GMT
- Sender: news@sdcc12.ucsd.edu
- Distribution: usa
- Organization: University of California, San Diego
- Lines: 11
- Nntp-Posting-Host: sdcc3.ucsd.edu
-
- Hi,
- I'm reviewing algebra and have gotten stuck on the following
- seemingly simple question:
-
- G is an abelian group and H a subgroup of G. Prove their exists
- a subgroup of G which is iso. to G/H.
-
- Anyway, I'm not making any progress on this one so any suggestions
- would be greatly appreciated.
- Thanks,
- Dan Massey
-