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Follow the construction from the proof of Lemma 1.60 (pg 69) to generate a regular expression for the DFA M = ({q_0, q_1},{a,b}, del, q_0{q_1})
Follow the construction from the proof of Lemma 1.60 (pg 69) to generate a regular expression for the DFA M = ({q_0, q_1},{a,b}, del, q_0{q_1}) where del(q_i, a) = qi and del(q_i, b) = q_1-i, for i belongsto {0,1}. Draw the initial corresponding GNFA. Draw a corresponding GNFA after removing state q_1. Give the final regular expression. As in Sipser's Example 1.66, you do not have to draw GNFA arrows labeled 0, even though they are present. Follow the construction from the proof of Lemma 1.60 (pg 69) to generate a regular expression for the DFA M = ({q_0, q_1},{a,b}, del, q_0{q_1}) where del(q_i, a) = qi and del(q_i, b) = q_1-i, for i belongsto {0,1}. Draw the initial corresponding GNFA. Draw a corresponding GNFA after removing state q_1. Give the final regular expression. As in Sipser's Example 1.66, you do not have to draw GNFA arrows labeled 0, even though they are present
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