Abstract

We introduce the concept of a 1-coaligned kk-graph and prove that the shift maps of a kk-graph pairwise *-commute if and only if the kk-graph is 1-coaligned. We then prove that for 2-graphs ΛΛ generated from basic data *-commuting shift maps is equivalent to a condition that implies that C∗(Λ)C^*(Λ) is simple and purely infinite. We then consider full shift spaces and introduce a condition on a block map which ensures the associated sliding block code *-commutes with the shift.

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