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Hopfian group · Vinony

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EntityQ5900529· pop 7· linked from 10 articles

Hopfian group

group for which every surjective endomorphism is bijective

Connections

International Standard Book Number

Categories

Infinite group theory Properties of groups

Sources

wikipedia.externallinksexternallink

real number

Entity

rational number

digital object identifier

Cambridge University Press

group homomorphism

Encyclopedia of Mathematics

presentation of a group

undecidable problem

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What links here10 pages

residually finite group

Baumslag–Solitar group

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Discovered by embedding cosine similarity (sentence-transformers MiniLM, 384-dim).

endomorphism ring

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correspondence theorem

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nilpotent matrix

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holomorph of a group

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Tits alternative

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Frobenius endomorphism

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Frattini's argument

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finitely generated group

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Cayley's theorem

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almost simple group

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non-abelian group

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