Last edited by hbghlyj at 2023-2-26 01:39:00Show that if $R$ is an integral domain in which every ideal is finitely generated then $R$ has the ACCP. Assuming that the algebraic integers, $\barℤ$, form a ring, show that it has no irreducible elements and deduce that not every ideal in $\barℤ$ is finitely generated.
