混合贝叶斯网络中的离散潜变量发现与结构学习

Aviv Peled, S. Fine
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引用次数: 0

摘要

潜在变量对准确建模、实验设计和推断提出了挑战,因为它们可能在效果估计中引起不可调节的偏差。虽然大多数关于潜在变量的研究都是围绕着它们的存在和学习它们如何与实验中的其他变量相互作用展开的,但它们的存在被认为是基于领域专业知识推断出来的。在这项工作中,我们专注于发现这些潜在变量,利用统计假设检验方法和贝叶斯网络学习。具体来说,我们提出了一种新的方法来检测影响连续观测结果的离散潜在因素,在混合的离散/连续观测数据中,并设计了一种结构学习算法,将检测到的潜在因素添加到完全观察的贝叶斯网络中。最后,我们在控制和现实环境中进行了一组实验,其中一个是对COVID-19检测结果的预测,以此来证明我们的方法的实用性。
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Discrete Latent Variables Discovery and Structure Learning in Mixed Bayesian Networks
Latent variables pose a challenge for accurate modelling, experimental design, and inference, since they may cause non-adjustable bias in the estimation of effects. While most of the research regarding latent variables revolves around accounting for their presence and learning how they interact with other variables in the experiment, their bare existence is assumed to be deduced based on domain expertise. In this work we focus on the discovery of such latent variables, utilizing statistical hypothesis testing methods and Bayesian Networks learning. Specifically, we present a novel method for detecting discrete latent factors which affect continuous observed outcomes, in mixed discrete/continuous observed data, and device a structure learning algorithm that adds the detected latent factors to a fully observed Bayesian Network. Finally, we demonstrate the utility of our method with a set of experiments, in both controlled and real-life settings, one of which is a prediction for the outcome of COVID-19 test results.
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