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We showed to prove that if L can be recognized by a DFA then the language left half(L) = {x ∈ ∑*|∃y xy ∈ L and |x| = |y|} is also regular; here |x| means the length of x. Suppose that L is regular then show that middle - thirds(L) = {x|∃y, z such that |x| = |y| = |z| and yxz ∈ L} is also regular. You should assume that you are given a DFA to recognize L and you should describe - in terms of the given machine - how you would construct a new machine to recognize middle - thirds(L). Your new machine does not have to be a DFA of course, it could be an NFA. However, you may find it amusing to make define a DFA directly. You need not prove that your machine is correct.
Elucidate how if at all among the following events affects the location of a country's production possibilities curve.
This job describes the biracial identity development model developed by Kerwin and Ponterotto.
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Determine which of the following motivates corporations to enter into stock repurchase programs?
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Consider a logic function with three outputs, A , B , and C , and three inputs, D , E , and F . The function is defined as follows: A is true if at least one input is true, B is true
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How many equivalence classes does this relation have and what are they? Use these equivalence classes to construct the minimal DFA for the language.
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Express the following set as a regular expression: The set of all strings of length at least three over {0,1} such that every three consecutive.
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