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Gibbs sampling using the data augmentation scheme for higher-order item response models

机译:GIBBS采样使用数据增强方案进行高阶项响应模型

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Many latent traits in the human sciences have a hierarchical structure. This article will focus on a higher-order item response theory ( HO-IRT) model, which integrates a single overall ability and several domain-specific abilities in the same model to improve the parameter estimation of assessment data. A DAGS-based (data augmentation scheme) Gibbs sampler procedure to analyze HO-IRT models with three-parameter logistic link will be introduced. This procedure is a generalization of Maris and Mans (2002)'s sampling based Bayesian technique, called the DA-T-Gibbs sampler, are suitable for a wide variety of IRT models. With the introduction of the two latent variables, the full conditional distributions are tractable, allowing easy implementation of a Gibbs sampler. The performance of the proposed DAGS-based Bayesian procedure is evaluated via a simulation study and compared with the M-H algorithm. Results indicate that the proposed DAGS-based Bayesian procedure is more efficient and flexible than the M-H algorithm. Finally, applications to a real dataset are conducted to demonstrate the efficiency and utility of the proposed method. (C) 2019 Elsevier B.V. All rights reserved.
机译:人类科学中的许多潜在特质都有一个层次结构。本文将专注于更高阶项响应理论(HO-IRT)模型,该模型集成了同一模型中的单个整体能力和多个域特定能力,以改善评估数据的参数估计。将引入基于DAG的(数据增强方案)GIBBS采样器程序,以分析具有三个参数物流链路的HO-IRT模型。该程序是Maris和Mans(2002)的基于采样的贝叶斯技术的概括,称为DA-T-GIBBS采样器,适用于各种IRT模型。随着两个潜在变量的引入,完整的条件分布是易行的,允许轻松实现GIBBS采样器。通过模拟研究评估所提出的基于DAG的贝叶斯程序的性能,并与M-H算法进行比较。结果表明,基于DAG的贝叶斯过程比M-H算法更有效灵活。最后,进行了对实际数据集的应用,以展示所提出的方法的效率和效用。 (c)2019 Elsevier B.v.保留所有权利。

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