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TEACHING YOUNG GROWNUPS HOW TO USE BAYESIAN NETWORKS

机译:教学年轻的生成如何使用贝叶斯网络

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A Bayesian network, or directed acyclic graphical model is a probabilistic graphical model that represents conditional dependencies and conditional independencies of a set of random variables. Each node is associated with a probability function that takes as input a particular set of values for the node's parent variables and gives the probability of the variable represented by the node, conditioned on the values of its parent nodes. Links represent probabilistic dependencies, while the absence of a link between two nodes denotes a conditional independence between them. Bayesian networks can be updated by means of Bayes' Theorem. Because Bayesian networks are a powerful representational and computational tool for probabilistic inference, it makes sense to instruct young grownups on their use and even provide familiarity with software packages like Netica. We present introductory schemes with a variety of examples.
机译:贝叶斯网络或定向非循环图形模型是一种概率图形模型,表示一组随机变量的条件依赖性和条件独立性。每个节点与概率函数相关联,该概率函数作为输入节点的父变量的特定值集,并且给出了节点表示的变量的概率,在其父节点的值上调节。链接表示概率依赖性,而两个节点之间的链路则表示它们之间的条件独立性。贝叶斯网络可以通过贝叶斯定理更新。由于贝叶斯网络是一个强大的代表性和概率推理的计算工具,因此指示年轻的生成对它们的使用有意义,甚至提供熟悉的软件包如netica。我们提供了具有各种示例的介绍性方案。

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