Equivariant homology (Ex)

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(Created page with "<wikitex>; Is there an equivariant homology theory $\mathcal{h}^?_*$ such that $\mathcal{h}_n(G/H)$ is $\mathcal{k}_n(BH)$ for a given non-equivariant homology theory $\mathca...")
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$\mathcal{h}_n(G/H)$ is $\mathcal{k}_n(BH)$ for a given non-equivariant homology theory $\mathcal{k}$?
$\mathcal{h}_n(G/H)$ is $\mathcal{k}_n(BH)$ for a given non-equivariant homology theory $\mathcal{k}$?
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== References ==
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== References==
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[[Category:Exercises]]
[[Category:Exercises]]
[[Category:Exercises without solution]]
[[Category:Exercises without solution]]

Revision as of 15:13, 29 July 2013

Is there an equivariant homology theory \mathcal{h}^?_* such that \mathcal{h}_n(G/H) is \mathcal{k}_n(BH) for a given non-equivariant homology theory \mathcal{k}?

References

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