An element x of a ring is nilpotent when xn=0 for some positive integer n. A field has no nonzero nilpotent elements.
Ancestors (6)
Incoming links (37)
- Discriminant obstruction to ramification
- Dual number
- Fibre of absolute Frobenius over a rational point of the affine line
- Irreducible scheme
- Nilpotence of rank-zero K-theory classes
- Nilpotent thickening
- Nilradical
- Nilradical as the intersection of prime ideals
- Nonreduced scheme
- Past exam of the mathematics course of the University of Cambridge / 2005 / iii / Paper 85 / 1 / Solution
- Past exam of the mathematics course of the University of Cambridge / 2006 / ib / Paper 4 / 2E / Solution
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- Projection formula for the K-theory transfer
- Reduced ring
- Reduced scheme
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