1.Previous
3.Next

in .

Specializing the definitions of "-regular" and "zero divisor on " to the case recovers the definitions of "regular" and "zero divisor" given earlier in this article.

See also

* Zero-product property
* Glossary of commutative algebra (Exact zero divisor)
* Zero-divisor graph
* Sedenions, which have zero divisors

Notes

1.Previous
3.Next