  We study the partial group (co)homology of partial group actions using
simplicial methods. We introduce the concept of universal globalization of a
partial group action on a $K$-module and prove that, given a partial
representation of $G$ on $M$, the partial group homology $H^{par}_{\bullet}(G,
M)$ is naturally isomorphic to the usual group homology $H_{\bullet}(G, KG
\otimes_{G_{par}} M)$, where $KG \otimes_{G_{par}} M$ is the universal
globalization of the partial group action associated to $M$. We dualize this
result into a cohomological spectral sequence converging to
$H^{\bullet}_{par}(G,M)$.
