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Preservation of Unambiguity and Inherent Ambiguity in Context Free Languages

机译:在上下文自由语言中保持歧义和内在歧义

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Various elementary operations are studied to find whether they preserve unambiguity and inherent ambiguity of languages ('language' means 'context free language'). The following results are established: (1) If L is an unambiguous language and S is a generalized sequential machine then (a) S(L) is an unambiguous language if S is one-to-one on L, and (b) S(-1)(L) is an unambiguous language. (2) Inherent ambiguity is preserved by every generalized sequential machine which is one-to-one on the set of all words. (3) The product (either left or right) of a language and a word preserves both unambiguity and inherent ambiguity. (4) Neither unambiguity nor inherent ambiguity is preserved by any of the following languagepreserving operations: (a) one-state complete sequential machine; (b) product by a two-element set; (c) Init(L) = (u is not equal to E/uv in L for some v); (d) Subw(L) = ( w is not equal to E/uwv in L for some u, v). (Author)

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