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The Logic of Reachability

机译:可达性的逻辑

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摘要

In recent years, Graphplan style reachability analysis and mutual exclusion reasoning have been used in many high performance planning systems. While numerous refinements and extensions have been developed, the basic plan graph structure and reasoning mechanisms used in these systems are tied to the very simple STRIPS model of action. In 1999, Smith and Weld generalized the Graphplan methods for reachability and mutex reasoning to allow actions to have differing durations. However, the representation of actions still has some severe limitations that prevent the use of these techniques for many real-world planning systems. In this paper, we 1) develop a logical notion of reachability that is independent of the particular representation and inference methods used in Graphplan, and 2) extend the notions of reachability and mutual exclusion to more general notions of time and action. As it turns out, the general rules for mutual exclusion reasoning take on a remarkably clean and simple form. However, practical instantiations of them turn out to be messy, and require that we make representation and reasoning choices.
机译:近年来,图规划风格可达性分析与互斥推理已经在许多高性能的规划系统。虽然众多的改进和扩展已开发,在这些系统中使用的基本计划图结构和推理机制依赖于行动的非常简单的模型本息。 1999年,史密斯和焊接广义的可达性和互斥推理图规划方法,使行动有不同的持续时间。然而,行动的表示仍然有防止利用这些技术对于许多现实世界的规划系统的一些严重的局限性。在本文中,我们1)开发的可达性的逻辑概念,即独立于在图规划中使用的特定的表示和推理方法,和2)可达性和互斥的概念延伸到时间和作用更一般的概念。事实证明,为互斥推理的一般规则采取一个非常干净和简单的形式。然而,他们的实际实例证明是乱了,要求我们做出表示和推理的选择。

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