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Online Bayesian inference for the parameters of PRISM programs

机译:贝叶斯在线推理PRISM程序的参数

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摘要

This paper presents a method for approximating posterior distributions over the parameters of a given PRISM program. A sequential approach is taken where the distribution is updated one datapoint at a time. This makes it applicable to online learning situations where data arrives over time. The method is applicable whenever the prior is a mixture of products of Dirichlet distributions. In this case the true posterior will be a mixture of very many such products. An approximation is effected by merging products of Dirichlet distributions. An analysis of the quality of the approximation is presented. Due to the heavy computational burden of this approach, the method has been implemented in the Mercury logic programming language. Initial results using a hidden Markov model and a probabilistic graph are presented.
机译:本文提出了一种对给定PRISM程序的参数进行后验分布近似的方法。采用顺序方法,其中一次更新一个数据点的分布。这使其适用于数据随时间到达的在线学习情况。只要先验是Dirichlet分布的乘积的混合物,该方法就适用。在这种情况下,真正的后验将是许多此类产品的混合物。近似是通过合并Dirichlet分布的乘积来实现的。给出了近似质量的分析。由于这种方法的繁重的计算负担,因此该方法已经以Mercury逻辑编程语言实现。提出了使用隐马尔可夫模型和概率图的初步结果。

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