\begin{definition}[Definition:Schreier Domain]
A ring $A$ is a '''Schreier domain''' {{iff}} it is an integrally closed integral domain in which every non-zero element is primal.
{{NamedforDef|Otto Schreier|cat = Schreier}}
Category:Definitions/Ring Theory
Category:Definitions/Factorization
\end{definition}