5. Use the algorithm described in class to find a deterministic finite-state automaton that recognizes the same language as the nondeterministic finite-state automaton below: start 0,1 $s_0$ 1 1 0 $s_1$ $s_2$
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- States: {s0, s1, s2} - Alphabet: {0,1} - Start state: s0 - Accepting state(s): {s2} - Transitions: - δ(s0,0) = {s1} - δ(s0,1) = {s1, s2} - δ(s1,0) = {s2} - δ(s1,1) = {s1} - δ(s2,0) = ∅, δ(s2,1) = ∅ Show more…
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