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Nov 20, 2013 at 16:44 comment added Mohan There are no reasonable relation between the two.
Nov 20, 2013 at 16:42 comment added NN guest Dear Mohan, I am very interested in the relation between the depths of $R$ and $S$. Any suggestion please!
Nov 14, 2013 at 20:20 comment added Mohan There are better experts in this forum. It all depends on what you want to know.
Nov 14, 2013 at 20:13 comment added NN guest Thanks Mohan! Do you know any reference to learn about inseparable isogeny $k$-algebras?
Nov 14, 2013 at 16:02 comment added Mohan In general this is false. For example, take $R=k[x,y], S=k[x^4,x^3y,xy^3,y^4]$, where $k$ has characteristic 2. $R$ is CM, $S$ is not CM and we have, $R^4\subset S\subset R$.
Nov 14, 2013 at 14:49 history asked NN guest CC BY-SA 3.0