For every n, the equivariant unoriented bordism group Z_{n+1}(Z_2^n) is isomorphic to H_{n-2}(B;Z_2) of a new chain complex B, giving a closed-form dimension formula.
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On the homology description of equivariant unoriented bordism groups
For every n, the equivariant unoriented bordism group Z_{n+1}(Z_2^n) is isomorphic to H_{n-2}(B;Z_2) of a new chain complex B, giving a closed-form dimension formula.