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CPCES: A planning framework to solve conformant planning problems through a counterexample guided refinement

机译:CPCES:通过一个强调引导改进来解决符合规划问题的规划框架

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We introduce cpces, a novel planner for the problem of deterministic conformant planning. cpces solves the problem by producing candidate plans based on a sample of the initial belief state, searching for counter-examples to these plans, and assigning these counterexamples to the sample, until a valid plan has been produced or the problem has been proved unfeasible. On top of providing a means to compute a conformant plan, the sample can also be understood as a justification for the plan being found, or relevant reasons why a plan cannot be found. We study the theoretical properties that cpces enjoys-correctness, completeness, and optimality-and how the several variants of cpces we describe differ in behaviour. Moreover, we establish a theoretical connection between the cpces framework and well-known concepts from the literature such as tags and width. With this connection we prove the worst case complexity for some variants of cpces.Finally, we show how cpces can be used in a more incremental fashion by learning sequencing of actions from the previous plan being found. Such a technique mimics the use of macro-operators, widely used in automated planning to speedup resolution. Our theoretical analysis is accompanied with a thorough experimental evaluation of the (many) possible incarnations of cpces. This not only proves our theoretical findings from an empirical perspective, but also shows that cpces is able to handle problems that have been traditionally hard to solve by the existing conformant planners, whilst remaining competitive over "easier" conformant planning problems. Importantly, cpces is able to prove many unsolvable conformant planning problems as such, extending substantially the reach of conformant planners.
机译:我们介绍CPCES,这是一个新的计划者,用于确定性符合规划问题。 CPCE通过基于初始信念状态的样本来制定候选计划来解决问题,搜索对这些计划的反例,并将这些反例分配给样本,直到产生有效的计划或者问题已经证明是不可行的。首先提供计算符合计划的手段,样本也可以理解为所发现的计划的理由,或者无法找到计划的相关原因。我们研究CPCES享有正确,完整性和最优性的理论属性 - 以及我们描述的CPCES的几种变体如何不同。此外,我们在CPCES框架和来自文献的众所周知的概念之间建立了理论连接,例如标签和宽度。通过这种连接,我们证明了对CPCES的某些变体的最坏情况复杂性。最后,我们展示了如何通过从找到之前的计划中学习行动的排序来以更加增量的方式使用CPCES。这种技术模仿了宏操作员的使用,广泛用于自动规划以加速分辨率。我们的理论分析伴随着对(许多)CPCES的彻底实验评估。这不仅可以从经验的角度证明我们的理论发现,而且表明CPCE能够处理现有的符合规划者传统上难以解决的问题,而剩下竞争“更容易”的规划问题。重要的是,CPCES能够证明许多无法解决的符合规划问题,基本上延伸了一致规范。

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