In mathematics, more specifically ring theory, a left, right or two-sided ideal of a ring is said to be a nil ideal if all of its elements are nilpotent, i.e. for each a ∈ I {\displaystyle a\in I} there exists a natural number n for which a n = 0.
In mathematics, more specifically ring theory, a left, right or two-sided ideal of a ring is said to be a nil ideal if all of its elements are nilpotent, i.e. for each a ∈ I {\displaystyle a\in I} there exists a natural number n for which a n = 0.
Source: Wikipedia "Nil ideal" · CC BY-SA 4.0
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