A regular language is said to be star-free if it can be described by a regular expression constructed from the letters of the alphabet, the empty set symbol, boolean operators and concatenation but no Kleene star. For instance, the language of words over the alphabet that do not have consecutive a's can be defined by , where X denotes the complement of a subset X of .
Marcel-Paul Schützenberger characterized star-free languages as those with aper...
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Star-free language
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Regular language
In theoretical computer science, a regular language is a formal language (i.e., a possibly infinite set of finite sequences of symbols from a finite alphabet) that satisfies the following equivalent properties: The collection of regular languages over an alphabet Σ is defined recursively as follows...