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bn:01869788n

Noun Concept

Categories: 0 (number), Ring theory

nilpotent nilpotent element nilpotence nilpotency nilsquare

In mathematics, an element x x of a ring R R is called nilpotent if there exists some positive integer n n, called the index, such that x n = 0 {\displaystyle x^{n}=0}. Wikipedia

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In mathematics, an element x x of a ring R R is called nilpotent if there exists some positive integer n n, called the index, such that x n = 0 {\displaystyle x^{n}=0}. Wikipedia

Element in a ring whose sufficiently large power is zero Wikidata

IS A

element

HAS KIND

nilpotent matrix

nilpotent endomorphism

unipotent

Wikipedia

nilpotent

Wikidata

nilpotent element

Wikipedia Redirections

nilpotence, Nilpotency, nilpotent element, nilsquare, Quadratically nilpotent

Wikidata Alias

nilpotency, nilpotent