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Jan 28, 2010 at 15:01 comment added Urs Schreiber Comment months after: this has meanwhile been sorted out. Details at on the nLab entry on equivariant cohomology: ncatlab.org/nlab/show/equivariant+cohomology
Oct 29, 2009 at 8:49 comment added Urs Schreiber I doubt that the notion of cohomology as being the connected components in a hom-space of an (oo,1)-topos or stable (oo,1)-category is not expansive enough. I haven't looked into equivariant constructions with the orbit category, though. Would be interesting to figure out how to say that more generally.
Oct 29, 2009 at 3:50 comment added Mike Shulman That's a shame, because for some purposes the more interesting type of equivariant cohomology is Bredon cohomology, which is naturally RO(G)-graded and Mackey-functor-valued. Perhaps a more expansive notion of cohomology is in order?
Oct 29, 2009 at 0:17 history answered Urs Schreiber CC BY-SA 2.5