Factoring onto \mathbb{Z}^d subshifts with the finite extension property

We define the finite extension property for d-dimensional subshifts, which generalizes the topological strong spatial mixing condition defined by Brice\~{n}o (2016), and we prove that this property is invariant under topological conjugacy. Moreover, we prove that for every d, every d-dimensional block gluing subshift factors onto every d-dimensional subshift which... Show more