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By Raymond Bisdorff, Marc Roubens (auth.), Rudolf Berghammer, Bernhard Möller, Georg Struth (eds.)
This e-book constitutes the completely refereed joint postproceedings of the seventh foreign Seminar on Relational tools in computing device technological know-how and the 2d overseas Workshop on purposes of Kleene Algebra held in undesirable Malente, Germany in may well 2003.
The 21 revised complete papers provided have been conscientiously chosen in the course of rounds of reviewing and development. The papers deal with foundational and methodological facets of the calculi of kin and Kleene algebra in addition to functions of such tools in a variety of components of desktop technology and knowledge processing.
Read or Download Relational and Kleene-Algebraic Methods in Computer Science: 7th International Seminar on Relational Methods in Computer Science and 2nd International Workshop on Applications of Kleene Algebra, Bad Malente, Germany, May 12-17, 2003, Revised Selected Pape PDF
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Taking alloy to the movies. In Proc. Formal Methods Europe (FME), Sept. 2003. [5] M. J. C. Gordon and T. F. Melham. Introduction to HOL, a theorem proving environment for higher-order logic. Cambridge University Press, Cambridge, England, 1993. [6] D. Harel, D. Kozen, and J. Tiuryn. Dynamic Logic. The MIT Press, Cambridge, MA, 2000. [7] D. Jackson. Micromodels of software: Modelling and analysis with Alloy, 2001. pdf. [8] D. Jackson, I. Schechter, and I. Shlyakhter. ALCOA: The Alloy constraint analyzer.
Second, from a winning position there is always a move into a losing position: for all positions The proof is straightforward: Fixed-Point Characterisation of Winning Strategies in Impartial Games 37 Note that (5) is an implication, not an equivalence. e. ) is not sufficient to construct a winning strategy with domain containing This is illustrated by the lollipop game (fig. 1). An ignorant player might repeatedly choose to move from node 1 (a winning position) to node 2 (a losing position) in the —mistaken— belief that a winning strategy is simply to always leave the opponent in a losing position.
An integration of model checking with automated proof checking. In Proceedings of the 7th International Conference On Computer Aided Verification, volume 939, Liege, Belgium, 1995. Springer Verlag. [19] N. Shankar. Combining theorem proving and model checking through symbolic analysis. Lecture Notes in Computer Science, 1877, 2000. [20] M. Vaziri and D. Jackson. Checking properties of heap-manipulating procedures with a constraint solver. In Proc. 9th International Conference on Tools and Algorithms for Construction and Analysis of Systems (TACAS), Warsaw, Poland, April 2003.