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Question

We define the powers of a string ω over the concatenation operation(*)as follows:ω0=ωi+1=ωi.ω(13+12019)*+(16+12016)*The number of states in the minimal DFA (over the unary alphabet (1}) ofthe language corresponding to the regular expression is equal to ______.

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Solution

The regular expression is(13+12019)*+(16+12016)*Which is same as, (13)*+(16)* =(111)*+(111111)* =(111)*(as(111)* is a superset of(111111)*]Which only requires 3 states.

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