  We study Archimedean and locally Archimedean stable domains.
  We prove that a domain is stable and one-dimensional if and only if it is
finitely stable and Mori. But we give examples of Archimedean stable local
domains that are not one-dimensional. We also prove that a locally Archimedean
stable domain satisfies accp and that Archimedean stable semilocal domains are
locally Archimedean. But generally, neither Archimedean stable domains, nor
Archimedean semilocal domains are necessarily locally Archimedean.
