Talk:Finitely generated abelian group

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Latest comment: 6 years ago by Anita5192 in topic The theorem

Another question edit

I am working on a problem to List all finite abelian groups of 100 elements, and have not found a very good example of how to work to obtaining such an answer. Would love a lower level of explanation. —Preceding unsigned comment added by 72.181.52.53 (talk) 19:50, 20 October 2010 (UTC)Reply

This is not the right place to ask such a question. Talk pages are to be used to discuss improvements to the article in question. For questions like yours, please see Wikipedia:Reference_desk/Mathematics. RobHar (talk) 03:19, 7 February 2011 (UTC)Reply

Rename to Finitely generated abelian group? edit

Surely the hyphen in the title is not appropriate? The word finitely is unambiguously an adverb, and is thus grammatically tied to the verb already. A hyphen would only be appropriate if some looser binding was grammatically possible. I see that there has been a back-and-forth renaming on this before, but I don't see any motivation or discussion. — Quondum 10:16, 2 September 2012 (UTC)Reply

I see that WP:HYPHEN unambiguously supports my position (A hyphen is not used after a standard -ly adverb), and that the perpetrator was recently rapped on the knuckles for a related issue. Would anyone volunteer to do the move (there's a sequence, I'm not familiar with it and will probably bungle it)? — Quondum 10:56, 2 September 2012 (UTC)Reply

The theorem edit

Maybe Im blind here, but I dont actually see the theorem written anywhere. I see corollaries, I see examples, I see discussions about specific cases, I see referrals to special case theorems and to generalizations on the theorem, but I dont actually see the theorem written. — Preceding unsigned comment added by 50.35.103.217 (talk) 22:36, 15 September 2017 (UTC)Reply

The theorem is linked in the first line of the section, Classification. In case you can't find it, here it is: Fundamental theorem of finite abelian groups.—Anita5192 (talk) 22:54, 15 September 2017 (UTC)Reply