| Review of "Automata theory and its applications" by Bakhadyr Khoussainov and Anil Nerode. Birkhäuser Boston, Inc. 2001.: and "Automata, logics, and infinite games" by E.Grädel, W. Thomas, and T. Wilke. Springer-Verlag. |
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ACM SIGACT News
archive
Volume 35 , Issue 1 (March 2004)
table of contents
REVIEWS: Book reviews
table of contents
Pages: 8 - 12
Year of Publication: 2004
ISSN:0163-5700
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| Bibliometrics |
Downloads (6 Weeks): 5, Downloads (12 Months): 29, Citation Count: 0
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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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1
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E. Börger, E. Grädel, and Y. Gurevich. The Classical Decision Problem. Springer Verlag, Berlin, 1997.
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2
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C. C. Chang and H. J. Keisler. Model Theory. North-Holland, Amsterdam, 3rd edition, 1990.
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H. Comon, M. Dauchet, R. Gilleron, F. J. D. Lugiez, S. Tison, and M. Tommasi. Tree automata techniques and applications. Available at: http://www.grappa.univ-lille3.fr/tata, 1997. release October, 1rst 2002.
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4
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J. Doner. Tree acceptors and some of their applications. Journal of Computer and System Sciences, 4:406--451, 1970.
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Yuri Gurevich , Leo Harrington, Trees, automata, and games, Proceedings of the fourteenth annual ACM symposium on Theory of computing, p.60-65, May 05-07, 1982, San Francisco, California, United States
[doi> 10.1145/800070.802177]
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Y. S. Gurevich. Monadic second-order theories. In J. Barwise and S. Feferman, editors, Model-theoretic Logics. Springer Verlag, 1985.
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8
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D. Perrin and J.-E. Pin. Infinite words. Available at http://www.liafa.jussieu.fr/~jep/Resumes/InfiniteWords.html, to appear.
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9
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M. O. Rabin. Decidability of second-order theories and automata on infinite trees. Trans. of Amer. Math. Soc., 141:1--35, 1969.
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M. O. Rabin. Decidable theories. In J. Barwise, editor, Handbook of Mathematical Logic. North-Holland, Amsterdam, 1977.
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12
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13
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J. W. Thatcher and J. B. Wright. Generalized finite automata with an application to a decision problem of second order logic. Mathematical Systems Theory, 2:57--82, 1968.
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