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A Method for Bayesian Meta-Reasoning Applied to Real-Time Systems Using Multiple Characterization

机译:使用多重表征应用于实时系统的贝叶斯元推理方法

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As Bayesian networks are applied to more complex and realistic real-world applications, the development of more efficient inference algorithms working under real-time constraints is increasingly important. In this paper, we present a method for meta-reasoning in Bayesian networks, which may be applied by real-time probabilistic systems that adopt anytime algorithms for approximate propagation of evidence and combine multiple simulation schemes. The proposed method is based on multiple characterizations of Bayesian networks to predict the algorithm that will provide the lower approximate error in future inferences, considering time restrictions. This method applies multiple regression analysis to create the conditional performance profiles of approximate inference algorithms. The analysis is based on experimental results to estimates of propositions that were used to create the utility curves of Gibbs Sampling and Stratified Simulation algorithms. These algorithms belong to stochastic and deterministic sampling methods, respectively. Some experimental analyses compare multiple and simple characterization of Bayesian networks for meta-reasoning and show better results in simulation errors when multiple characterizations are used.
机译:随着贝叶斯网络应用于更复杂和现实的现实应用,在实时约束下工作的更有效的推理算法越来越重要。在本文中,我们在贝叶斯网络中介绍了一种在贝叶斯网络中的元推理方法,该方法可以由采用任何时间算法的实时概率系统应用,以便近似证据传播并结合多种仿真方案。所提出的方法基于贝叶斯网络的多个特征来预测将在考虑时间限制,以预测将在未来推理中提供较低近似误差的算法。该方法应用多元回归分析以创建近似推理算法的条件性能配置文件。分析基于实验结果,以估计用于创建GIBBS采样和分层仿真算法的实用曲线的命题。这些算法分别属于随机和确定性采样方法。一些实验分析比较了贝叶斯网络对Meta-推理的多种简单表征,并且在使用多种特征时显示出更好的仿真误差结果。

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