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Q: Algebras with all simples reflexive

MareLet $A$ be a ring. Recall that a module $M$ is called reflexive in case the canonical evaluation map $f_M : M \rightarrow M^{**}$ is an isomorphism. Here $(-)^{*}$ denotes the functor $Hom_A(-,A)$. In the following I restrict to Artin algebras, but the questions are interesting for more general ...

 

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