大型复杂系统主观协方差结构的实用构建

M. Farrow
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引用次数: 19

摘要

总结。在许多实际问题中,有必要指定大量相关量的先验信念。在贝叶斯线性系统中,这包括指定均值、方差和协方差。同样,标准概率贝叶斯方法通常导致涉及高斯未知数系统的先验表示,这需要类似的矩规范。在实践中,如果没有帮助或指导,这些信念集合的具体说明可能会让非专业人士望而生畏。但是,可以通过使用结构化图形模型和一些简单的设备来提供这种帮助,从而使任务易于管理。这些想法是通过一些实际的例子来说明的。特别介绍了一种用于供应链管理中销售预测的计算机系统。该系统包括一个用于构建和编辑信念规范的图形界面。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Practical building of subjective covariance structures for large complicated systems
Summary.  In many practical problems it is necessary to specify prior beliefs about large numbers of related quantities. In Bayes linear systems this consists of specifying means, variances and covariances. Likewise standard probabilistic Bayesian approaches often lead to prior representations involving systems of Gaussian unknowns which require similar moment specifications. In practice, the specification of such collections of beliefs may seem daunting to non-specialists if no help or guidance is given. However, such assistance can be provided through the use of structured graphical models and some simple devices to make the task manageable. These ideas are illustrated by some practical examples. In particular, a computer system, designed for sales forecasting in supply chain management, is described. This system includes a graphical interface for building and editing belief specifications.
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