DFA Minimization || Example 4 || Minimization of DFA || GATE CSE || TOC
minimization of dfa || dfa minimization || minimization of dfa in hindi || minimization of dfa using equivalence theorem || minimization of dfa using myhill nerode theorem || dfa minimization table filling method || dfa minimization in toc || dfa minimization in automata || dfa minimization using myhill-nerode theorem || dfa minimization example
This lecture demonstrates how to minimize a Decompositional Field (DFA) using an example. DFA minimization involves converting a given DFA to its equivalent DFA with the minimum number of states. For each regular language, there exists a minimal automaton that accepts this DFA. The steps involve drawing a table for unmarked pairs of states, considering every state pair where Qi ∈ F and Qj ∉ F or vice versa, and marking them until no more states are left. Finally, all unmarked pairs are combined to form a single state in the reduced DFA.
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