| Information | |
|---|---|
| has gloss | eng: In ring theory, dual quaternions are a noncommutative ring and a nonassociative ring constructed in the same way as the quaternions, except using dual numbers instead of real numbers as coefficients. A dual quaternion can be represented in the form q = q0 + ε qε, where q0 and qε are ordinary quaternions and ε is the dual unit (εε = 0). |
| lexicalization | eng: dual quaternion |
| instance of | e/Quaternion |
Lexvo © 2008-2025 Gerard de Melo. Contact Legal Information / Imprint