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- Q7295782 subject Q7036095.
- Q7295782 abstract "In computer science, more precisely in automata theory, a rational set of a monoid is an element of the minimal class of subsets of this monoid which contains all finite subsets and is closed under union, product and Kleene star. Rational sets are useful in automata theory, formal languages and algebra.A rational set generalizes the notion of rational (regular) language (understood as defined by regular expressions) to monoids that are not necessarily free.".
- Q7295782 wikiPageExternalLink MPRI.pdf.
- Q7295782 wikiPageExternalLink 1969-3RationalSetsCommutativeMonoids.pdf.
- Q7295782 wikiPageWikiLink Q130901.
- Q7295782 wikiPageWikiLink Q1464168.
- Q7295782 wikiPageWikiLink Q18393572.
- Q7295782 wikiPageWikiLink Q185359.
- Q7295782 wikiPageWikiLink Q185612.
- Q7295782 wikiPageWikiLink Q185837.
- Q7295782 wikiPageWikiLink Q192161.
- Q7295782 wikiPageWikiLink Q208237.
- Q7295782 wikiPageWikiLink Q21083858.
- Q7295782 wikiPageWikiLink Q21198.
- Q7295782 wikiPageWikiLink Q214526.
- Q7295782 wikiPageWikiLink Q3968.
- Q7295782 wikiPageWikiLink Q466109.
- Q7295782 wikiPageWikiLink Q5500266.
- Q7295782 wikiPageWikiLink Q5532461.
- Q7295782 wikiPageWikiLink Q7036095.
- Q7295782 wikiPageWikiLink Q7302664.
- Q7295782 wikiPageWikiLink Q752532.
- Q7295782 wikiPageWikiLink Q837518.
- Q7295782 wikiPageWikiLink Q849775.
- Q7295782 comment "In computer science, more precisely in automata theory, a rational set of a monoid is an element of the minimal class of subsets of this monoid which contains all finite subsets and is closed under union, product and Kleene star. Rational sets are useful in automata theory, formal languages and algebra.A rational set generalizes the notion of rational (regular) language (understood as defined by regular expressions) to monoids that are not necessarily free.".
- Q7295782 label "Rational set".