Question: Closure in Reverse: suppose that L is an arbitrary regular language. Prove that LR , the rerse of L , is also regular. If a
Closure in Reverse: suppose that L is an arbitrary regular language. Prove that LR the rerse of L is also regular. If a string w is in L the reverse of that string, wR is in Lr The reverse operation is defined recursively as: eR E for a string w and symbol a is set of alphabet, waR i aWR
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