Remember that a DFA's complement may be determined by simply switching the accept and non-accept states. Indicate whether the complement of a TM can be created using this method. Do you have any knowledge on how to develop a complement to a TM? If so, could you elucidate? Why not, if not?

Remember that a DFA's complement may be determined by simply switching the accept and non-accept states. Indicate whether the complement of a TM can be created using this method. Do you have any knowledge on how to develop a complement to a TM? If so, could you elucidate? Why not, if not?

A Guide to SQL

9th Edition

ISBN:9781111527273

Author:Philip J. Pratt

Publisher:Philip J. Pratt

Chapter2: Database Design Fundamentals

Section: Chapter Questions

Problem 12RQ

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Remember that the complement of a DFA may be determined by exchanging the accept and non-accept states. Specify if this approach can be used to build a TM's complement. Do you understand how to construct a TM's complement? Please explain if so. If not, then why?
Swapping accept and non-accept states in a DFA determines its complement. Explain whether this method can build a TM's complement. Can you construct a TM complement? Please elaborate. Why not?
Remember that we can get the opposite of a DFA by swapping the accept and non-accept states. Tell us if this technique works if we want to make something that goes with a TM. If yes, explain how. If no, explain why, and suggest a good way to make a TM complement.
Remember that shifting between the accept and non-accept states may unearth the DFA's complement. Whether we are going to produce a supplement, we need to know if this technique is effective. Will there ever be a TM analogue? Assuming that this is the case, how exactly? If it doesn't, why not, and what can be done to make it happen?
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Keep in mind that you can figure out the complement of a DFA by just switching the accept and non-accept states.If we are going to make a TM supplement, please show that this method works. If so, explain how; if not, explain why, and suggest a way to make a TM equivalent.
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Can you provide me an example of a DES that satisfies the complementation condition (the property) in only one round?
A DFA is defines as (Q, S, 6, q0, F) where Q (q0, q1, q2, q3, q4, q5), S= (0, 1), F= (q3, 94), and the transilion function & is defined as in table below: q0 (start) q1 q2 q1 q1 93 q2 94 92 q3 (accepting state) q5 q5 94 (accepting state) q5 q5 q5 q5 Show/prove that this DFA is minimal or otherwise?