Rank of an abelian group
Rank of an abelian group In mathematics, the rank, or torsion-free rank, of an abelian group measures how ...
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Talk:Rank of an abelian group
Talk:Rank of an abelian group When the article says: A^n is ...
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Abelian group
Abelian group In mathematics, an abelian group, also called a commutative group, is a group (G, *) such that ...
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Free abelian group
Free abelian group In abstract algebra, a free abelian group is an abelian group that has a "basis" in ...
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Finitely generated abelian group
Finitely generated abelian group In abstract algebra, an abelian group (G,+) is called finitely generated if there ... x s generate G. Clearly, every finite abelian group is finitely generated. The finitely ...
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Rank
Rank Look up Rank in Wiktionary, the free dictionary Generally, rank is a system of hierarchy used to ... subset of a larger pool of possibilities). Rank can refer to: Position within a command hierarchy requiring obedience Military rank Police rank Fire service rank [1] ...
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Rank   (translated from Japanese)
Rank mathematics RankAs for (or it inhales, rank), with English rank and level etc. harmony meaning language of ... index) of certain kind similarly. queue tensor Abelian group :Basic theorem of Abelian groupIt is ...
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Abelian variety
Abelian variety In mathematics, particularly in algebraic geometry, complex analysis and number theory, an abelian variety is a complex torus that can ... general than the complex numbers. One-dimensional abelian varieties are elliptic curves. History and motivation ... This gave the first glimpse of an abelian variety of dimension 2 (an abelian surface): what would now be called ...
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Free group
Free group The Cayley graph of the free group on two generators a and b In mathematics, a group G is called free if there is ... 1 ). Note that the notion of free group is different from the notion free abelian group. Examples The group (Z,+) of ...
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P-group
P-group In mathematics, given a prime number p, a p-group is a periodic group in which each element has a power ... is, for each element g of the group, there exists a natural number n such ... center of a non-trivial finite p-group cannot be the trivial subgroup. More ...
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