1. Given a DFSA M, you may be able to find another DFSA M' such that...
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1. Given a DFSA M, you may be able to find another DFSA M' such that L(M) = L(M'). that is, find some (a) Find two different DFSAs that recognize the same language M and M' such that L(M) = L(M'). (b) Find some DFSA M such that there is no equivalent DFSA M' that has only one accepting state. That is, find an M such that, for any DFSA M' with one accepting state, L(M) L(M'). Justify your answer: why can't your M be rewritten into one with one accepting state? 1. Given a DFSA M, you may be able to find another DFSA M' such that L(M) = L(M'). that is, find some (a) Find two different DFSAs that recognize the same language M and M' such that L(M) = L(M'). (b) Find some DFSA M such that there is no equivalent DFSA M' that has only one accepting state. That is, find an M such that, for any DFSA M' with one accepting state, L(M) L(M'). Justify your answer: why can't your M be rewritten into one with one accepting state?
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Related Book For
Modern Database Management
ISBN: 978-0133544619
12th edition
Authors: Jeff Hoffer, Ramesh Venkataraman, Heikki Topi
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