Consider the following languages over \(\Sigma\) = {0,1}

L = {0m1n|m=n; m,n>0} 

R = {w \(\epsilon\) \(\Sigma^*\)\(|w|_0\) = \(|w|_1\)} where \(|w|_0\) denotes number of 0's and \(|w|_1\)denotes number of 1's.

Which of the following is not a regular language?

1
\(L \cup R\)
2
\(L \cap R\)
3
Both 1 and 2
4
None of the above

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