Abstract

This paper proves two results on the descriptive power of special Thue systems. Let T be a special Thue system on A and let M( A; T) be the monoid presented by T. If the center of M( A; T) is nontrivial, then M( A; T) is the infinite cyclic monoid or a group; if M( A; T) has only a finite number of R (or L )-classes, then M( A; T) is a group.

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