Read e-book online Algebraic Methodology and Software Technology: 8th PDF

By David L. Parnas, P. Eng (auth.), Teodor Rus (eds.)

The AMAST flow was once initiated in 1989 with the 1st foreign C- ference on Algebraic method and software program know-how (AMAST), hung on may possibly 21{23in Iowa urban, Iowa,and geared toward surroundings the advance of software program expertise on a mathematical foundation. The advantage of the software program expertise en- sioned by way of AMAST is the potential to provide software program that has the subsequent homes: (a) it truly is right and its correctness may be proved mathematically, (b) it's secure, such that it may be utilized in the implementation of serious structures, (c) it really is transportable, i. e. , it really is autonomous of computing structures and language generations, and (d) it's evolutionary, i. e. , it really is self-adaptable and evolves with the matter area. Ten years later a myriad of workshops, meetings, and researchprogramsthat sharethe goalsof the AMAST movementhaveoccurred. this is often taken as facts that the AMAST imaginative and prescient is correct. even if, frequently the myriad of workshops, meetings, and learn courses lack the transparent obj- tives and the coordination in their pursuits in the direction of the software program expertise en- sioned through AMAST. this is taken as an explanation that AMAST continues to be necessary.

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Extra resources for Algebraic Methodology and Software Technology: 8th International Conference, AMAST 2000 Iowa City, Iowa, USA, May 20–27, 2000 Proceedings

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Schmidt, and K. Spies. Autofocus—a tool for distributed systems specification. In Proceedings FTRTFT’96 — Formal Techniques in RealTime and Fault-Tolerant Systems. Lecture Notes in Computer Science 1135, 1996. 10. L. Lamport. The temporal logic of actions. ACM Transactions on Programming Languages, 6(3):872–923, May 1994. 11. Z. Manna and A. Pnueli. Models for reactivity. Acta Informatica, 30:609–678, 1993. 12. L. C. Paulson. Logic and Computation. Cambridge University Press, 1987. 13. L. C. Paulson.

First, only the modal operators K and 2 are present, as in the common logic of set spaces. But the 2–operator quantifies ‘upwards’ over sets now, instead of the usual quantification ‘downwards’ considered in the logic of set spaces. We define the syntax and the semantics of the language precisely and give a list of axioms which are valid in all of the intended semantical domains. We prove completeness of the given axiomatization afterwards, which turns out to be ‘nearly canonical’. The logic is shown to be also decidable.

Browne, Z. Manna, and H. B. Sipma. Generalized temporal verification diagrams. In Lecture Notes in Computer Science 1026, pages 484–498, 1995. 5. M. Broy. Functional specification of time sensitive communicating systems. In J. W. de Bakker, W. P. de Roever, and G. Rozenberg, editors, Models, Formalism, Correctness. Lecture Notes in Computer Science 430, pages 153–179. Springer, 1990. 6. M. Broy. From states to histories. In Engineering Theories of Software Construction. NATO Science Series F, Marktoberdorf Summer School, 2000.

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