可伸缩贝叶斯推理模式

E. Angelino, Matthew J. Johnson, Ryan P. Adams
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引用次数: 81

摘要

数据集不仅在规模上增长,而且在复杂性上也在增长,这就产生了对丰富模型和不确定性量化的需求。贝叶斯方法非常适合这种需求,但是扩展贝叶斯推理是一个挑战。为了应对这一挑战,最近有相当多的工作基于对模型结构、底层计算资源和渐近正确性重要性的不同假设。因此,出现了一堆没有明确总体原则的想法。在本文中,我们试图确定统一的原则,模式,和直觉缩放贝叶斯推理。我们回顾了利用MCMC和变分逼近技术利用现代计算资源的现有工作。从这种思想分类中,我们描述了设计可扩展推理过程已被证明成功的一般原则,并评论了前进的道路。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Patterns of Scalable Bayesian Inference
Datasets are growing not just in size but in complexity, creating a demand for rich models and quantification of uncertainty. Bayesian methods are an excellent fit for this demand, but scaling Bayesian inference is a challenge. In response to this challenge, there has been considerable recent work based on varying assumptions about model structure, underlying computational resources, and the importance of asymptotic correctness. As a result, there is a zoo of ideas with few clear overarching principles. In this paper, we seek to identify unifying principles, patterns, and intuitions for scaling Bayesian inference. We review existing work on utilizing modern computing resources with both MCMC and variational approximation techniques. From this taxonomy of ideas, we characterize the general principles that have proven successful for designing scalable inference procedures and comment on the path forward.
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