Here we show how to convert any NFA into an equivalent regex, called the "GNFA Method". This idea "rips" states out of an NFA until we get down to a two-state "NFA" with a single regex on the only transition (from the single start state to the single final state). An NFA cannot have a regex on the transition, so we define a "generalized" NFA (GNFA) which does allow them. Then the ripping states part becomes easy, as explained in the video.
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▶ADDITIONAL QUESTIONS◀
1. Can we add the "empty set" transitions involving the start and final state?
2. Is there a way to rip states while maintaining the original final states as being final?
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I am a professor of Computer Science, and am passionate about CS theory. I have taught many courses at several different universities, including several sections of undergraduate and graduate theory-level classes.
On this page of the site you can watch the video online Conversion of NFA to Regex PROOF (GNFA Method) with a duration of hours minute second in good quality, which was uploaded by the user Easy Theory 06 August 2020, share the link with friends and acquaintances, this video has already been watched 6,806 times on youtube and it was liked by 149 viewers. Enjoy your viewing!