closure properties of non regular languages


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  • Are languages regular or nonregular?

    To review what we now know: There are languages that are regular, and there are languages that are nonregular. Regular languages can be represented in any of several interchangeable ways. Some nonregular languages can be proved such using tools like the Pumping Lemma, and closure properties. These facts should lead us to ask some broader questions.

  • Do closure properties only apply when both languages are regular?

    My understanding is that the closure properties only apply when both languages are regular. So, I'm not sure what such a proof would look like and I'm looking for an outline of what the proof would look like. The class of regular languages is closed under intersection.

  • Why are non regular languages closed under reverse?

    The question to the description is different and more easy to answer. Non regular languages are closed under reverse, because L = ( L R) R. Same is true for complement. Non regular languages are not closed under most other basic operations though. Consider, for example, that L ∪ L ¯ = Σ ⋆.

  • How do you prove a non-regular language is closed under concatenation?

    You can't prove it because it isn't true: the class of non-regular languages isn't closed under concatenation. Let X ⊆ N be any undecidable set containing 1 and every even number. For example, take your favourite undecidable set S and let X = { 0, 2, 4, … } ∪ { 1 } ∪ { 2 i + 1 ∣ i ∈ S }.

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