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I am working on this problem : Use the pumping lemma to show that the language $\{0^n 1^{n} \mid n ≥ 1\}$ is not regular. May someone give me some suggestion about how to solve this problem?

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Suppose that $L=\{0^n1^{n+2}| n\geq1\}$ is regular and choose the word $\sigma=0^N 1^{N+2}$(with $N$ the pumping lemma constant) to find a contradiction.

Renato Sanhueza
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