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We prove the decidability of shift equivalence of sofic systems and discuss algebraic invariants.
[1]Boyle, M. & Krieger, W.. Almost Markov and shift equivalent sofic systems. Dynamical Systems (Proceedings, University of Maryland1986–1987), ed. Alexander, J. C., Springer: New York, 1988, pp. 33–93.Google Scholar
[2]
[2]Clifford, A. & Preston, G.. The Algebraic Theory of Semigroups. Amer. Math.: Providence, R.I., 1961.Google Scholar
[3]
[3]Hamachi, T. & Nasu, M.. Topological conjugacy for 1-block factor maps of subshifts and sofic covers. Dynamical Systems (Proceedings, University of Maryland1986–1987), ed. Alexander, J. C., Springer: New York, 1988. pp. 251–260.Google Scholar
[4]
[4]Kim, K. H. & Roush, F. W.. Decidability of shift equivalence. Dynamical Systems (Proceedings, University of Maryland1986–1987), ed. Alexander, J. C., Springer: New York, 1988. pp. 374–424.Google ScholarPubMed
[5]
[5]Nasu, M.. Topological conjugacy for sofic systems. Ergod. Th. & Dynam. Sys.6 (1986), 265–280.CrossRefGoogle Scholar