词汇 | abelian-group |
释义 | BETA abelian groupcollocation in Englishmeanings of groupThese words are often used together. Click on the links below to explore the meanings. group noun uk /ɡruːp/ us /ɡruːp/ a number of people or things that are put together or considered as ... See more at group Examples of abelian groupabelian group For example, every finitely generated abeliangroup is amenable. Since the action is rotation on a compact abeliangroup it has discrete spectrum and entropy zero. The final step is to reduce to an abeliangroup extension. It is a discrete abeliangroup with a left -action by multiplication. An abeliangroup (or any commutative monoid) with being the identity morphism. A special case is that of an abeliangroup where any probability measure is a class function. This is an abeliangroup for all "k". From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. This is achieved by putting an alternative abeliangroup structure on the normal invariants as described here. From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. Consider the abeliangroup (that is, the set with addition modulo 4), and its subgroup. From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. Somewhat akin to the dimension of vector spaces, every abeliangroup has a "rank". From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. The number of independent generators is the rank of an abeliangroup. From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. Briefly, a ring is an abeliangroup with a second binary operation that is distributive over the abeliangroup operation and is associative. From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. Next, one notes that the set of endomorphisms of an abeliangroup is an endomorphism ring. From Wikipedia This example is from Wikipedia and may be reused under a CC BY-SA license. These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors. |
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