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Multivariate hierarchical Bayesian models and choice of priors in the analysis of survey data

机译:多元层次贝叶斯模型和调查数据分析中的先验选择

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摘要

Multivariate regression models, i.e. regression models where the left-hand side of the regression equation denotes a matrix of dependent variables, have long been developed. However, the statistical analysis of empirical data is usually restricted to multivariable regression methods with only one dependent variable. Within the framework of hierarchical Bayesian methods, the present study illustrates (i) how multivariate regression models offer new possibilities of information synthesis and theory testing in survey data analysis, and (ii) how sensitive the results are to different specifications of prior distributions. To this end, a large representative survey is utilized to specify two multivariate hierarchical Bayesian regression models (N = 39,280) which are calculated under two different prior distribution specifications. The estimation procedures and their implementation in R are described, convergence and predictive power analysis of each model are presented, and the advantages and disadvantages of multivariate regression methods are discussed. In general, the results obtained under each prior specification are to some extent similar, although differences were observed regarding model complexity, efficiency and predictive power. It is concluded that these methods facilitate the development and testing of complex research hypotheses, and are promising alternatives to a more efficient data analysis of large survey data sets.
机译:长期以来已经开发了多元回归模型,即其中回归方程的左侧表示因变量矩阵的回归模型。但是,经验数据的统计分析通常仅限于只有一个因变量的多变量回归方法。在分层贝叶斯方法的框架内,本研究说明了(i)多元回归模型如何在调查数据分析中提供信息合成和理论测试的新可能性,以及(ii)结果对先验分布的不同规范有多敏感。为此,利用大型代表性调查来指定两个多元层次贝叶斯回归模型(N = 39,280),该模型是在两个不同的先验分布规范下计算的。描述了估计过程及其在R中的实现,给出了每种模型的收敛性和预测能力分析,并讨论了多元回归方法的优缺点。通常,尽管在模型复杂性,效率和预测能力方面存在差异,但在每个现有技术规范下获得的结果在某种程度上都是相似的。结论是,这些方法促进了复杂研究假设的开发和测试,并且是对大型调查数据集进行更有效数据分析的有前途的替代方法。

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