(Q,\Sigma,\delta,q_0,F)$ be a NFA. We construct a DFA $A' = (Q',\Sigma,\delta',q'_0,F')$ where $Q' = \mathcal{P}(Q)$, $F' = \{S \in Q' | F \cap S …
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Find a minimal DFA for the language L = {a n: n mod 3 =1 or n mod 5 = 2} and prove that the result is minimal, i.e. the result has minimum number of states.
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A synchronizing word for a given synchronizing DFA is called minimal if none of its proper (...) Using this characterization we prove that any such automaton possesses
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ECS120 Introduction to the Theory of Computation Fall Quarter 2007 Discussion Notes Wednesday, October 3, 2007 Minimal DFA Proof Before trying to prove that your DFA
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\Sigma, \delta, q_s, F)$ and a minimal $DFA_{MIN} = (Q_{MIN}, \Sigma, \delta_{MIN}, q_{s_{MIN}}, F_{MIN})$ where (...) but I find it hard to prove this neatly.
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(Q,\Sigma,\delta,q_0,F)$ be a NFA. We construct a DFA $A' = (Q',\Sigma,\delta',q'_0,F')$ where $Q' = \mathcal{P}(Q)$, $F' = \{S \in Q' | F \cap S …
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Find a minimal DFA for the language L = {a n: n mod 3 =1 or n mod 5 = 2} and prove that the result is minimal, i.e. the result has minimum number of states.
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A synchronizing word for a given synchronizing DFA is called minimal if none of its proper (...) Using this characterization we prove that any such automaton possesses
Read More
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ECS120 Introduction to the Theory of Computation Fall Quarter 2007 Discussion Notes Wednesday, October 3, 2007 Minimal DFA Proof Before trying to prove that your DFA
Read More
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\Sigma, \delta, q_s, F)$ and a minimal $DFA_{MIN} = (Q_{MIN}, \Sigma, \delta_{MIN}, q_{s_{MIN}}, F_{MIN})$ where (...) but I find it hard to prove this neatly.
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