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Causal Belief Decomposition for Planning with Sensing:Completeness Results and Practical Approximation

机译:具有感知的计划的因果信念分解:完全性结果和实际逼近

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Belief tracking is a basic problem in planning with sensing.While the problem is intractable,it has been recently shown that for both deterministic and non-deterministic systems expressed in compact form,it can be done in time and space that are exponential in the problem width.The width measures the maximum number of state variables that are all relevant to a given precondition or goal.In this work,we extend this result both theoretically and practically.First,we introduce an alternative decomposition scheme and algorithm with the same time complexity but different completeness guarantees,whose space complexity is much smaller: exponential in the causal width of the problem that measures the number of state variables that are causally relevant to a given precondition,goal,or observable.Second,we introduce a fast,meaningful,and powerful approximation that trades completeness by speed,and is both time and space exponential in the problem causal width.It is then shown empirically that the algorithm combined with simple heuristics yields state-of-the-art real-time performance in domains with high widths but low causal widths such as Minesweeper,Battleship,and Wumpus.
机译:信念跟踪是感知规划中的一个基本问题。尽管该问题是棘手的,但最近已表明,对于以紧凑形式表示的确定性和非确定性系统,都可以在问题中呈指数形式的时间和空间中完成宽度测量与给定的前提条件或目标相关的状态变量的最大数量。在这项工作中,我们在理论上和实践上扩展了该结果。首先,我们介绍了一种具有相同时间复杂度的替代分解方案和算法但是不同的完整性保证,其空间复杂度要小得多:问题的因果宽度呈指数形式,用于衡量与给定前提,目标或可观察因果相关的状态变量的数量。第二,我们引入一种快速,有意义,并且通过速度来交换完整性的有力逼近,并且在问题因果宽度上时间和空间都是指数的。然后根据经验证明这种算法与简单的启发式算法相结合,可以在高宽度但因果宽度较小的域(如扫雷,战舰和Wumpus)中产生最新的实时性能。

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