Abstract
Let [Formula: see text] be a compact metric space and [Formula: see text], we consider a set of admissible sequences [Formula: see text] determined by a continuous admissibility function [Formula: see text] and a compact set [Formula: see text]. Given a Lipschitz continuous potential [Formula: see text], we prove uniqueness of the Gibbs state [Formula: see text] and we show that it is a Gibbs–Bowen measure and satisfies a central limit theorem.
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