Nilpotent element: Difference between revisions

Latest revision as of 16:27, 12 May 2008

An element in a commutative unital ring is termed nilpotent if some positive power of it is $0$ .

An element $a$ in a commutative unital ring $R$ is termed nilpotent if there exists an integer $n$ such that $a^{n} = 0$ .

Revision as of 23:57, 8 February 2008 (view source) Vipul (talk \| contribs) (New page: {{curing-element property}} ==Definition== ===Symbol-free definition=== An element in a commutative unital ring is termed '''nilpotent''' if some positive power of it is <math>0</ma...)	Latest revision as of 16:27, 12 May 2008 (view source) Vipul (talk \| contribs) m (1 revision)
(No difference)