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On the factorization conjecture
1992We construct a family of finite maximal codes over the alphabet {a, b} which verify the factorization conjecture on codes proposed by Schutzenberger. This family contains any finite maximal code with at most three occurrences of the letter b by word.
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In this paper we introduce the notion of generalized factorization for an arbitrary submonoid M subset of A*, where A* is the free monoid generated by an alphabet A, generalizing, in this way, the notion of factorization of A*. Then we give a characterization of the free product of two submonoids of A* in terms of unambiguous products of monoids. To do
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