Abstract
For strings υ and w define υ≤w if and only if υ is a scattered substring of w. We give a general solution for a problem of Haines to effectively determine regular expressions for L̃= {w:∃υ ε{lunate} Lυ ≤ w} and L{most positive}={υ:∃w ε{lunate} L υ ≤ w} when L denotes an arbitrary context-free language. We show by an inductive argument that one can effectively determine L̃ and L{most positive} for each language L in the algebraic extension of some family K if and only if one can do so for each language in K. © 1978.
Cite
CITATION STYLE
van Leeuwen, J. (1978). Effective constructions in well-partially- ordered free monoids. Discrete Mathematics, 21(3), 237–252. https://doi.org/10.1016/0012-365X(78)90156-5
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