Abstract
Let G be a finite group and let K be an algebraically closed field of characteristic p > 0. The connections between the modular representation theory of finite groups and cohomology theory is currently a topic of great interest. In particular, cohomology theory has been used to attach to each finitely generated KGmodule M a homogeneous affine variety V(M). If we let 17(M) be the corresponding projective variety, then our main result is the following.
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