bet you thought you were done with the pumpinglemma.3a. [10points] SupposeLis a regular language, and letpbe its pumpinglength. Prove thatLis infinite iffLcontains a string whose lengthis?pand<2p.3b. [10 points] We saw in class thatADFAandEDFAaredecidable. Now show thatFDFA=hMi:Mis a DFA andL(M) is finiteisdecidable, by using part 3a. (By the way,the same approach works toshow thatFPDAis decidable, using the pumping lemma forcontext-freelanguages, which we unfortunately didn’t have time to cover thissemester.)
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