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Let N be an ordinary NFA in which every state is final. (Note that this does not imply that L(N) = Σâ, since some strings may have no paths corresponding to them.) A language L is said to be closed under prefix if for every pair of strings u and v in Σâ, uv â L implies u â L. Prove that L(N) must be closed under prefix.

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Let N be an ordinary NFA in which every state is final. (Note that this does not imply that L(N) = Î...
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