Groups and Symmetry pp 119-124 | Cite as
Finitely Generated Abelian Groups
Chapter
Abstract
A group is finitely generated if it has a finite set of generators. Finitely generated abelian groups may be classified. By this we mean we can draw up a list (albeit infinite) of “standard” examples, no two of which are isomorphic, so that if we are presented with an arbitrary finitely generated abelian group, it is isomorphic to one on our list.
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© Springer Science+Business Media New York 1988