union of two non regular languages


What is the Union of two non-regular languages?

the first s = a^p b^p-1. second s = a^pb^p+1 is the correct. Union of two non-regular languages may or may not be non-regular. It may be regular. Let us assume two Non-regular languages L 1 = { a i b j | i >= j } and L 2 = { a i b j | i < j } where i, j ? 0. But their union is L = L 1 ? L 2 = { a ? b ?}, which is regular.

Are L 1 l 2 always non-regular languages?

Are L 1 ? L 2, L 1 ? L 2 , L 1 L 2 and L 1 ? L 2 are always non-regular languages? We know that two regular languages always gives us a regular language under all of the above. I can't find anywhere any proof that combination of two languages, one regular and one non-regular results always in a regular or a non-regular language.

Does the Union of two always result in context-free language?

But it is always good to understand with the help of an example. L = {0*1*} which is regular language but since every regular language is context-free. So, we can say the union of two always results in context-free language.

What is the Union of L 1 and L 2?

The union of L 1 and L 2 is the set of strings a i b j where i < j or i > j. This is equivalent to saying that i ? j by trichotomy. Therefore, L 1 ? L 2 = {a i b j : i ? j}. It's worth adding that Q2 is a union of non-regular languages where the result is regular, and Q3 is a union of non-regular languages where the result is not regular.

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