Equivariant homology (Ex)

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