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Algorithms for determining the smallest number of nonterminals (states) sufficient for generating (accepting) a regular language \(R \) with \(R_{1}\subseteq R\subseteq R_{2}\) for given regular languages \(R_{1},R_{2}\). - MaRDI portal

Algorithms for determining the smallest number of nonterminals (states) sufficient for generating (accepting) a regular language \(R \) with \(R_{1}\subseteq R\subseteq R_{2}\) for given regular languages \(R_{1},R_{2}\). (Q1853563)

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scientific article; zbMATH DE number 1857093
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English
Algorithms for determining the smallest number of nonterminals (states) sufficient for generating (accepting) a regular language \(R \) with \(R_{1}\subseteq R\subseteq R_{2}\) for given regular languages \(R_{1},R_{2}\).
scientific article; zbMATH DE number 1857093

    Statements

    Algorithms for determining the smallest number of nonterminals (states) sufficient for generating (accepting) a regular language \(R \) with \(R_{1}\subseteq R\subseteq R_{2}\) for given regular languages \(R_{1},R_{2}\). (English)
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    21 January 2003
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    Nonterminal-minimal
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    Regular language
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    Right linear grammar
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    Algorithm
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