Formality in an Equivariant Setting

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We define and discuss G-formality for certain spaces endowed with an action by a compact Lie group. This concept is essentially formality of the Borel construction of the space in a category of commutative differential graded algebras over R, where R is the cohomology of the classifying space BG. These results may be applied in computing the equivariant cohomology of their loop spaces.
Several changes: some proofs improved, minor errors removed, typos fixed. Changes substantive enough to warrant a look at new version, for those interested

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