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noTes
About “noTes”. Group action with finite stabilizers and cohomology. November 11, 2014. 1 It is well-known that if a (Lie) group. Acts freely on a topological space. Then we have the isomorphism. In any coefficient ring. Recall that the equivariant cohomology functor. Is defined via the so-called Borel construction. 2 A natural extension of this statement is a similar one for the case where the. Action has only finite stabilizers. It remains true if we use rational coefficients, i.e.,. We also know that.
