Summary: Let \(X\) be a second countable, path connected, compact metric space and let \(A\) be a unital separable simple nuclear \({\mathcal Z}\)-stable real rank zero \(C^*\)-algebra. We classify all the unital *-embeddings (up to approximate unitary equivalence) of \(C(X)\) into \(A\). Specifically, we provide an existence and a uniqueness theorem for unital *-embeddings from \(C(X)\) into \(A\).