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Jul 4, 2012 at 13:13 comment added David White Just a note for people who find this thread in the future: after this answer the OP edited his question to replace $E^G$'s by $E^{hG}$'s in response to the first part of this answer.
Jul 4, 2012 at 13:11 history edited David White CC BY-SA 3.0
Fixed a typo, then added a link
Jul 1, 2012 at 11:23 comment added Tom Goodwillie In a sense "naive $G$-spectra" is the natural home for questions about homotopy fixed-point spectra and homotopy orbit spectra. But in order to answer a question you sometimes have to go to the larger world of "genuine $G$-spectra".
Jul 1, 2012 at 2:36 comment added Akhil Mathew I did mean the homotopy fixed point spectrum, though I realize my notation was off (I've changed it). I'm aware of the homotopy fixed point sequence for the homotopy groups; I guess my question is whether one can use it to compute homology, because smashing with a big spectrum like $H \mathbb{Z}/2$ probably doesn't preserve homotopy fixed points, right?
Jun 30, 2012 at 20:21 history answered Peter May CC BY-SA 3.0