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Is this a DFA?

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So Wholegrain would you explain where you have got to in solving this problem and what has stopped your progress - hopefully members can then help you to overcome your difficulties yourself.

 

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I was just wondering if a DFA can have a transition function that can take one of two input character and if it could have a dead end and if a state can loop on itself.

Well, wholegrain, let's consider this by looking over the definition of DFAs and the difference between DFA and NFAs.

 

For instance, this seems to lay them out pretty well:

http://theoryofcomputations.blogspot.com/2011/02/difference-between-dfa-and-nfa.html

 

So, considering what DFA *must* have and what it *can't* have, can you answer your own question?


This seems like a good resource too http://www.csee.umbc.edu/~squire/cs451_l4.html

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