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Compiling Uncertainty Away in Conformant Planning Problems with Bounded Width

机译:有界规划中符合规划问题的不确定性编制   宽度

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摘要

Conformant planning is the problem of finding a sequence of actions forachieving a goal in the presence of uncertainty in the initial state or actioneffects. The problem has been approached as a path-finding problem in beliefspace where good belief representations and heuristics are critical for scalingup. In this work, a different formulation is introduced for conformant problemswith deterministic actions where they are automatically converted intoclassical ones and solved by an off-the-shelf classical planner. Thetranslation maps literals L and sets of assumptions t about the initialsituation, into new literals KL/t that represent that L must be true if t isinitially true. We lay out a general translation scheme that is sound andestablish the conditions under which the translation is also complete. We showthat the complexity of the complete translation is exponential in a parameterof the problem called the conformant width, which for most benchmarks isbounded. The planner based on this translation exhibits good performance incomparison with existing planners, and is the basis for T0, the best performingplanner in the Conformant Track of the 2006 International Planning Competition.
机译:一致的计划是在初始状态或动作效果存在不确定性的情况下,找到达成目标的一系列动作的问题。该问题已被视为信念空间中的寻路问题,其中良好的信念表示和启发式方法对于扩大规模至关重要。在这项工作中,针对具有确定性动作的一致问题引入了不同的表述,在这些问题中,它们自动转换为经典问题,并由现成的经典计划器解决。翻译将文字L和有关初始情况的假设集t映射到新文字KL / t中,这些新文字KL / t表示如果t最初为真,则L必须为真。我们提出了一个合理的通用翻译方案,并确定了完成翻译的条件。我们表明,在称为一致性宽度的问题的参数中,完整转换的复杂度是指数级的,对于大多数基准测试来说,它是有界的。基于此翻译的规划师与现有规划师相比表现出出色的绩效,并且是T0的基础,T0是2006年国际规划大赛合格路线中表现最好的规划师。

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