Languages and Machines, which is intended for computer scientists in the theoretical foundations of their subject, gives a mathematically sound presentation of the theory of computing at the junior and senior level. Topics covered include the theory of formal languages and automata, computability, computational complexity, and deterministic parsing of context-free languages. To make these topics accessible to the undergraduate, no special mathematical prerequisites are assumed. The author examines the languages of the Chomsky hierarchy, the grammars that generate them, and the finite automata that accept them. The development of abstract machines continues with the Church-Turing thesis and computability theory. Computational complexity and NP-completeness are introduced by analyzing the computations of Turing machines. Parsing with LL and LR grammars is included to emphasize language definition and to provide the groundwork for the study of compiler design. The second edition now includes new sections covering equivalence relations, Rice's Theorem, pumping lemma for context-free grammars, the DFA minimization algorithm, and over 150 new exercises and examples.

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About Thomas Sudkamp

Thomas A. Sudkamp holds a Ph.D. in mathematics from the University of Notre Dame and worked extensively in industry and for the Air Force before joining the faculty at Wright State University where he has taught for over 10 years.

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