Errata for ``Cubic polynomial maps with periodic critical orbit, Part II: Escape regions''

In this note we fill in some essential details which were missing from our paper. In the case of an escape region $\mathcal{E}_h$ with non-trivial kneading sequence, we prove that the canonical parameter $t$ can be expressed as a holomorphic function of the local parameter $\eta=a^{-1/\mu}$ (where $a$ is the periodic critical point). Furthermore, we prove that for any escape region $\mathcal{E}_h$ of grid period $n\ge2$, the winding number $\nu$ of $\mathcal{E}_h$ over the $t$-plane is greater or equal than the multiplicity $\mu$ of $\mathcal{E}_h$.