Substitution and bounded languages

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A full AFL is defined to be full-bounded if it can be generated by a set of boundedlanguages. It is shown that if ℳ is an AFL not consisting entirely of regular sets and if ℳ is contained in any full-bounded AFL, then ℳ is not closed under e-free substitution. Some typical consequences are that some context-free languages cannot be generated from any set of (not necessarily context-free) bounded languages by full AFL operations, or from any set of bounded context-free languages by full AFL operations and substitution.

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论文评审过程:Received 30 April 1971, Available online 31 December 2007.

论文官网地址:https://doi.org/10.1016/S0022-0000(72)80038-2