Closure Properties of Regular Languages + Proofs
Here we prove five closure properties of regular languages, namely union, intersection, complement, concatenation, and star. We utilize results such as NFAs ...
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Here we prove five closure properties of regular languages, namely union, intersection, complement, concatenation, and star. We utilize results such as NFAs = DFAs, and give proofs for *why* all of these properties are closed for regular languages.
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▶ADDITIONAL QUESTIONS◀
1. What about for context-free languages?
2. What about symmetric difference? (Set of strings that are in one of the two languages but not both)
3. What about majority of three languages A, B, C? (i.e., A, B, C are all regular and I want all strings that are in at least two of A, B, C)
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44.4K
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532
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16:24
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Published
Apr 11, 2020
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#regular language closure properties #regular language closure #dfa closure properties #closed under union #product construction #regular language closed under complement #regular language closed under intersection #kleene star #regular languages #closure properties of regular languages #closure properties #easy theory #closure properties of regular sets #closure property #regular language #properties of regular languages #closure properties of regular languages in toc
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