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Computing p-values in conditional independence models for a contingency table

机译:在条件独立性模型中为列联表计算p值

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摘要

We present a Markov chain Monte Carlo (MCMC) method for generating Markov chains using Markov bases for conditional independence models for a four-way contingency table. We then describe a Markov basis characterized by Markov properties associated with a given conditional independence model and show how to use the Markov basis to generate random tables of a Markov chain. The estimates of exact p-values can be obtained from random tables generated by the MCMC method. Numerical experiments examine the performance of the proposed MCMC method in comparison with the χ 2 approximation using large sparse contingency tables. Keywords Markov basis - Markov property - Sparse contingency table - Markov chain Monte Carlo This research is supported by the Japan Society for the Promotion of Science (JSPS), Grant-in-Aid for Scientific Research (C), No 20500263.
机译:我们提出了一种马尔可夫链蒙特卡罗(MCMC)方法,该方法用于使用马尔可夫基为四向列联表的条件独立模型生成马尔可夫链。然后,我们描述一个特征为与给定条件独立模型相关联的Markov属性为特征的Markov基础,并展示如何使用Markov基础生成Markov链的随机表。准确的p值的估计值可以从MCMC方法生成的随机表中获得。数值实验与大型稀疏列联表的χ 2 逼近相比,检验了所提出的MCMC方法的性能。关键字马尔可夫基础-马尔可夫性质-稀疏列联表-马尔可夫链蒙特卡洛本研究得到了日本科学促进会(JSPS)资助的科学研究(C),编号20500263。

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