| J.W. de Bakker, J.-J.Ch. Meyer, E.-R. Olderog, and J.I. Zucker, "Transition Systems, Metric Spaces and Ready Sets in the Semantics for Uniform Concurrency," Journal of Computer and System Sciences 36, pp. 158-224 (1988). |
....to logic programming. The denotational and operational semantics of the previous sections are interpreted and extended to handle Prolog. Some concluding remarks are made in section 7. Section 2 Deterministic Transition Systems In this section we introduce the notion of transition system, Pl] [BMOZ]) For reasons of space we restrict ourselves to deterministic transition systems, which already suit our purposes. Collections of transition systems are turned into a cpo such that associating a valuation to a transition system becomes a continuous operation. 2.1) DEFINITION A deterministic ....
J.W. de Bakker, J.-J.Ch. Meyer, E.-R. Olderog, and J.I. Zucker, "Transition Systems, Metric Spaces and Ready Sets in the Semantics for Uniform Concurrency," Journal of Computer and System Sciences 36, pp. 158-224 (1988).
...., The silent step t which plays a predominant role in algebraic approaches to the semantics of concurrency as, e.g. Mi] BK] will be used in definition 3.3 below to indicate body replacement. Thus we can model procedure calls quite naturally using an axiom instead of a rule. Similar to [BMOZ] for the construct. In the operational semantics O we abstract from this t s, but we will again take them into account with respect to a modified operational model O in section 5. 3.3) DEFINITION A declaration d Decl induces a labeled transition system d which is the smallest subset of ....
J.W. de Bakker, J.-J.Ch. Meyer, E.-R. Olderog, and J.I. Zucker, "Transition Systems, Metric Spaces and Ready Sets in the Semantics of Uniform Concurrency," Journal of Computer and System Sciences, pp. 158-224 (1988).
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