Abstract State Machines - Theory and Applications: by Egon Börger (auth.), Yuri Gurevich, Philipp W. Kutter,

By Egon Börger (auth.), Yuri Gurevich, Philipp W. Kutter, Martin Odersky, Lothar Thiele (eds.)

This e-book constitutes the completely refereed post-proceedings of the foreign Workshop on summary country Machines, ASM 2000, held in Monte Verita, Switzerland in March 2000.
The 12 revised complete papers offered have been conscientiously reviewed and chosen from 30 submissions. additionally integrated are an introductory evaluation, studies on commercial ASM functions, in addition to six contributions according to invited talks. All in all, the quantity appropriately provides the cutting-edge in study and functions of summary kingdom machines.

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Extra resources for Abstract State Machines - Theory and Applications: International Workshop, ASM 2000 Monte Verità , Switzerland, March 19–24, 2000 Proceedings

Example text

2 The Language while The sublanguage obtained from while new by disallowing tuple-new statements is called while and has been extensively studied [1,10]. In finite model theory, the language while is better known under the equivalent form of first-order logic extended with the partial fixpoint operator [4]. 3 The Language while sets new A set-new statement is an expression of the form Y := set-new{(x, y) | ϕ}, 26 A. Blass, Y. Gurevich, and J. Van den Bussche where Y is a binary relation name, and ϕ(x, y) is a first-order formula.

Now run ρ◦ is a function of time and is represented as a finite set of symbols ◦ f , each f ◦ being of the type T × X → Z and corresponding to f : X → Z of the vocabulary of A. To represent ρ◦+ we use symbols f ◦+ of type T × X → Z. We describe how to write a formula representing runs with comments concerning this description. First, we write a conjunction of formulas related to the initial state. (RunIni) ∀ t ∈ (ε, 0] IniState(ρ◦ (t)), initial values of functions constituting ◦ ρ (t) for t ∈ [ε, 0] are determined by the initial state.

Y. Vardi. Infinitary logics and 0-1 laws. Information and Computation, 98(2):258–294, 1992. 18. J. Van den Bussche and J. Paredaens. The expressive power of complex values in object-based data models. Information and Computation, 120:220–236, 1995. 19. J. Van den Bussche, D. Van Gucht, M. Andries, and M. Gyssens. On the completeness of object-creating database transformation languages. Journal of the ACM, 44(2):272–319, 1997. On Verification of Refinements of Timed Distributed Algorithms J. Cohen1 and A.

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