By A. S. Kechris, Y. N. Moschovakis
ISBN-10: 354009086X
ISBN-13: 9783540090861
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Smolka, T. Swift, and D. S. Warren. Efficient model checking using tabled resolution. In Proceedings of CAV ’97, LNCS 1254, pages 143–154. Springer-Verlag, 1997. 23. A. Roychoudhury and I. V. Ramakrishnan. Automated inductive verification of parameterized protocols. In Proceedings of CAV ’01, pages 25–37, 2001. 24. A. Roychoudhury and C. R. Ramakrishnan. Unfold/fold transformations for automated verification. In M. -K. Lau, editors, Program Development in Computational Logic, LNCS 3049, pages 261–290.
Xn ), where X1 , . . , Xn are variables of type N or A. The transition relation is specified by a set of statements of the form: t(a, a ) ← τ where t is a fixed binary predicate symbol, a and a are terms representing states, and τ is an array formula defined as we now describe. An array formula is a typed first order formula constructed by using a language consisting of: (i) variables of type N, (ii) variables of type A (called array variables), (iii) the constant 0 of type N and the successor function succ of type N → N, and (iv) the following predicates, whose informal meaning is given between parentheses (the names rd and wr stand for read and write, respectively): ln of type A×N (ln(A, l) means ‘the array A has length l’) rd of type A×N×N (rd (A, i, n) means ‘in the array A the i-th element is n’) 28 A.
A. Pettorossi and M. Proietti. Perfect model checking via unfold/fold transformations. In J. W. Lloyd, editor, First International Conference on Computational Logic, CL 2000, LNAI 1861, pages 613–628. Springer, 2000. 22. Y. S. Ramakrishna, C. R. Ramakrishnan, I. V. Ramakrishnan, S. A. Smolka, T. Swift, and D. S. Warren. Efficient model checking using tabled resolution. In Proceedings of CAV ’97, LNCS 1254, pages 143–154. Springer-Verlag, 1997. 23. A. Roychoudhury and I. V. Ramakrishnan. Automated inductive verification of parameterized protocols.
Cabal Seminar 76-77 by A. S. Kechris, Y. N. Moschovakis
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