this talk describes work in progress computing the $h\underline{\mathbb{f}}_2$ homology of the $c_2$-equivariant eilenberg-maclane spaces associated to the constant mackey functor $\underline{\mathbb{f}}_2$. we extend a hopf ring argument of ravenel-wilson computing the mod p homology of non-equivariant eilenberg-maclane spaces to the $ro(c_2)$-graded setting. an important tool that arises in this equivariant context is the twisted bar spectral sequence which is quite complicated, lacking an explicit $e^2$ page and having arbitrarily long equivariant degree shifting differentials. we avoid working directly with these differentials and instead use a computational lemma of behrens-wilson along with norm and restriction maps to complete the computation.