%0 Journal Article
%T Finitistic Weak Dimension of Commutative Arithmetical Rings
%A Francois Couchot
%J Mathematics
%D 2011
%I arXiv
%X It is proven that each commutative arithmetical ring $R$ has a finitistic weak dimension $\leq 2$. More precisely, this dimension is 0 if $R$ is locally IF, 1 if $R$ is locally semicoherent and not IF, and 2 in the other cases.
%U http://arxiv.org/abs/1105.5960v1