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the Thompson construction that is able to recognize the sentences generated by the expression b*(ab|ba)b*. Does the sentence w = "abbb" belong to the language generated regular expression? Justify. Convert it to a DFA using the sub-set construction. Verify that the DFA yields the same out the original NFA for the same input string w.

the Thompson construction that is able to recognize the sentences generated by the expression b*(ab|ba)b*. Does the sentence w = "abbb" belong to the language generated regular expression? Justify. Convert it to a DFA using the sub-set construction. Verify that the DFA yields the same out the original NFA for the same input string w.

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Q7) Considering the alphabet Σ = {a,b} derive a Non-Deterministic-Finite Automaton (NFA) using the Thompson construction that is able to recognize the sentences generated by the regular expression b*(ab|ba)b*. Does the sentence w = "abbb" belong to the language generated by this regular expression? Justify. Convert it to a DFA using the sub-set construction. Verify that the DFA yields the same output as the original NFA for the same input string w.
Transcribed Image Text:Q7) Considering the alphabet Σ = {a,b} derive a Non-Deterministic-Finite Automaton (NFA) using the Thompson construction that is able to recognize the sentences generated by the regular expression b*(ab|ba)b*. Does the sentence w = "abbb" belong to the language generated by this regular expression? Justify. Convert it to a DFA using the sub-set construction. Verify that the DFA yields the same output as the original NFA for the same input string w.
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