Noncommutative unique factorization domain
In mathematics, a noncommutative unique factorization domain is a noncommutative ring with the unique factorization property.
Examples
- The ring of Hurwitz quaternions, also known as integral quaternions. A quaternion a = a0 + a1i + a2j + a3k is integral if either all the coefficients ai are integers or all of them are half-integers.
References
Notes
- Cohn, p. 329
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