Dynamic Fit Index Cutoffs for Time Series Network Models.

IF 3.5 3区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Siwei Liu, Christopher M Crawford, Zachary F Fisher, Kathleen M Gates
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引用次数: 0

Abstract

In this study, we extend the dynamic fit index (DFI) developed by McNeish and Wolf to the context of time series analysis. DFI is a simulation-based method for deriving fit index cutoff values tailored to the specific model and data characteristics. Through simulations, we show that DFI cutoffs for detecting an omitted path in time series network models tend to be closer to exact fit than the popular benchmark values developed by Hu and Bentler. Moreover, cutoff values vary by number of variables, network density, number of time points, and form of misspecification. Notably, using 10% as the upper limit of Type I and Type II error rates, the original DFI approach fails to identify cutoffs for detecting an omitted path when effect size and/or sample size is small. To address this problem, we propose two alternatives that allow for the derivation of cutoffs using more lenient criteria. DFIA extends the original DFI approach by removing the upper limit of Type I and Type II error rates, whereas DFIB aims at maximizing classification quality measured by the Matthews correlation coefficient. We demonstrate the utility of these approaches using simulation and empirical data and discuss their implications in practice.

时间序列网络模型的动态拟合指标截止。
在本研究中,我们将McNeish和Wolf提出的动态拟合指数(DFI)扩展到时间序列分析的背景下。DFI是一种基于仿真的方法,用于推导适合特定模型和数据特征的拟合指数截止值。通过模拟,我们发现用于检测时间序列网络模型中遗漏路径的DFI截止值比Hu和Bentler开发的流行基准值更接近精确拟合。此外,截止值随变量数量、网络密度、时间点数量和错误规范的形式而变化。值得注意的是,使用10%作为第一类和第二类错误率的上限,当效应大小和/或样本量较小时,原始DFI方法无法识别检测遗漏路径的截止值。为了解决这个问题,我们提出了两个替代方案,允许使用更宽松的标准推导截止点。DFIA对原始DFI方法进行了扩展,去掉了I类和II类错误率的上限,而DFIB的目的是最大化马修斯相关系数衡量的分类质量。我们使用模拟和经验数据证明了这些方法的实用性,并讨论了它们在实践中的含义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Multivariate Behavioral Research
Multivariate Behavioral Research 数学-数学跨学科应用
CiteScore
7.60
自引率
2.60%
发文量
49
审稿时长
>12 weeks
期刊介绍: Multivariate Behavioral Research (MBR) publishes a variety of substantive, methodological, and theoretical articles in all areas of the social and behavioral sciences. Most MBR articles fall into one of two categories. Substantive articles report on applications of sophisticated multivariate research methods to study topics of substantive interest in personality, health, intelligence, industrial/organizational, and other behavioral science areas. Methodological articles present and/or evaluate new developments in multivariate methods, or address methodological issues in current research. We also encourage submission of integrative articles related to pedagogy involving multivariate research methods, and to historical treatments of interest and relevance to multivariate research methods.
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