On RO(G)-graded equivariant "ordinary" cohomology where G is a power of Z/2

TL;DR

This paper computes the full RO(G)-graded coefficients of Z/2-cohomology for G being a power of Z/2, advancing understanding of equivariant cohomology in this setting.

Contribution

It provides the complete RO(G)-graded coefficients for Z/2-cohomology when G is (Z/2)^n, a new explicit calculation in equivariant cohomology.

Findings

Complete RO(G)-graded coefficients computed for G=(Z/2)^n.

Enhanced understanding of equivariant cohomology structures.

Provides tools for further algebraic topology research.

Abstract

We compute the complete RO(G)-graded coefficients of "ordinary" cohomology with coefficients in Z/2 for G=(Z/2)^n.