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How do we prove that a subset or a reg language is regular?


wholegrain

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Show that if L is a regular language, then LR = fwR : w 2 Lg is also a regular
language. (Note: this means that the words in LR are all of the words of L written in
reverse.) (Hint: start with a DFA and make an NFA).

 

If I understand well, I just have to write a random DFA with a random number of states and alphabet of my choosing and do exactly the reverse, and finally convert it to a NFA?

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