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What is Myhill-Nerode Theorem Explained about?

The document summarizes the Myhill-Nerode theorem, which provides a necessary and sufficient condition for a language to be regular. The theorem states that a language is regular if and only if it has a finite index. The index of a language is the size of the largest set of strings that are pairwise distinguishable by the language. The proof of the theorem relies on two lemmas: 1) if a language is recognized by a DFA with n states, its index is ≤ n, and 2) if a language has a finite index n, there exists a

Author

Abhishek Raj

Language

EN