In mathematics, a Bézout domain, named after Étienne Bézout, is an integral domain which is, in a certain sense, a non-Noetherian analogue of a principal ideal domain (PID).
A Bézout domain is an integral domain. This is in mathematics. This integral domain is a non-Noetherian analogue of a principal ideal domain (PID). This is in a certain sense. A Bézout domain is named after Étienne Bézout.