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Erik Jonsson School of Engineering and Computer Science

Erik Jonsson School of Engineering and Computer Science. CS 4384 – 001. Automata Theory. http://www.utdallas.edu/~pervin. Thur sday : Sections 2.7 & 2.8 Look at Ullman’s Lectures 5 & 6. Tuesday 1-28-14. FEARLESS Engineering. www.utdallas.edu/~pervin. Homework 3. SHOW YOUR WORK.

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Erik Jonsson School of Engineering and Computer Science

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  1. Erik Jonsson School of Engineering and Computer Science CS 4384– 001 Automata Theory http://www.utdallas.edu/~pervin Thursday: Sections 2.7 & 2.8 Look at Ullman’s Lectures 5 & 6 Tuesday1-28-14 FEARLESS Engineering www.utdallas.edu/~pervin

  2. Homework 3 SHOW YOUR WORK L(M) = Strings of even length ending with ‘a’. answer

  3. Nondeterministic Finite Automata (NDA) M&S Section 2.4

  4. Theorem: If L = L(N) for a NFA N, then L = L(D) for a DFA D. Linz P.61

  5. Linz, P. 62

  6. Then, using our methods, convert them to DFAs

  7. Then, using our methods, convert it to a DFA

  8. answer

  9. Then, using our methods, convert it to a DFA

  10. Note that it is just as easy to build a DFA as a NFA in this case. answer

  11. Then, using our methods, convert it to a DFA

  12. answer

  13. Example 2.4.2 M&S P. 37 Sipser, Ex. 1.14 on P. 51 and Sudkamp, Exercise 6.18 P.165

  14. Convert from NFA to DFA: Sudkamp Example 6.6.1 P. 152

  15. Union • Concatenation • Kleene Star Regular Expressions

  16. Martin, 3.7 P. 118

  17. [(0+1)(0+1)(0+1)]* (1*01*0)*1* = 1*(01*01*)* 1* + 1*01* + 1*01*01* + 1*01*01*01* = Linz, P.78

  18. Du method P. 18

  19. Du, Example 1.24, P. 18 & Kozen, Example 9.1, P. 51

  20. Ullman

  21. Decision Problems Martin, P. 148 (1st Ed.)

  22. Deterministic Finite Automata • Non-deterministic Finite Automata • Regular Expressions Regular Languages

  23. PUMPING LEMMA M&S P. 68 Theorem 2.9.1

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