Minimisation Of Dfa using Myhill Nerode 2

The Myhill-Nerode theorem is a fundamental result in the theory of regular languages. It provides a characterization of regular languages and can be used to determine whether or not a language L is regular. Additionally, it helps in finding the minimal number of states required in a Deterministic Finite Automaton (DFA) that recognizes L, provided L is regular. This theorem forms the core of efficient algorithms for DFA minimization.