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首页> 外文期刊>Journal of Mathematical Psychology >Evaluating the model fit of diffusion models with the root mean square error of approximation
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Evaluating the model fit of diffusion models with the root mean square error of approximation

机译:评估扩散模型的模型拟合与近似的根均方误差

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The statistical evaluation of model fit is one of the greatest challenges in the application of diffusion modeling in research on individual differences. Relative model fit indices such as the AIC and BIC are often used for model comparison, but they provide no information about absolute model fit. Statistical and graphical tests can be used to identify individuals whose data cannot be accounted for by the diffusion model, but they become overly sensitive when trial numbers are large, and are subjective and time-consuming. We propose that the evaluation of model fit may be supplemented with the root mean square error of approximation (RMSEA; Steiger & Lind, 1980), which is one of the most popular goodness-of-fit indices in structural equation modeling. It is largely invariant to trial numbers, and allows identifying cases with poor model fit, calculating confidence intervals, and conducting power analyses. In two simulation studies, we evaluated whether the RMSEA correctly rejects badly-fitting models irrespective of trial numbers. Moreover, we evaluated how variation in the number of trials, the degree of measurement noise, the presence of contaminant outliers, and the number of estimated parameters affect RMSEA values. The RMSEA correctly distinguished between well- and badly-fitting models unless trial numbers were very small. Moreover, RMSEA values were in a value range expected from structural equation modeling. Finally, we computed cut-off values as heuristics for model acceptance or rejection. In a third simulation study we assessed how the RMSEA performs in model selection in comparison to the AIC and BIC. The RMSEA correctly identified the generating model in the majority of cases, but was outperformed by the AIC and BIC. All in all, we showed that the RMSEA can be of great value in the evaluation of absolute model fit, but that it should only be used in addition to other fit indices in model selection scenarios. (C) 2016 Elsevier Inc. All rights reserved.
机译:模型适合的统计评估是在对个体差异研究中应用扩散建模的最大挑战之一。诸如AIC和BIC的相对模型拟合指标通常用于模型比较,但它们不提供关于绝对模型适合的信息。统计和图形测试可用于识别其数据不能通过扩散模型占据其数据的个体,但是当试验数字大时它们变得过于敏感,并且是主观和耗时的。我们提出,模型拟合的评估可以补充近似的根均方误差(RMSEA; Steiger&Lind,1980),这是结构方程建模中最受欢迎的拟合索引之一。它基本上不变于试验数字,并且允许模型适合,计算置信区间和进行功率分析的识别案例。在两个模拟研究中,我们评估了RMSEA是否正确拒绝了拟合模型,而不管试验号码如何。此外,我们评估了试验数量,测量噪声程度,污染物异常值的存在的变化以及估计参数的数量影响RMSEA值。除非审判数字非常小,否则RMSEA正确地区分了良好的拟合模型。此外,RMSEA值在结构方程建模期望的值范围内。最后,我们将截止值计算为模型验收或拒绝的启发式。在第三次仿真研究中,我们评估了与AIC和BIC相比,RMSEA如何在模型选择中进行。 RMSEA在大多数情况下正确识别了发电模型,但由于AIC和BIC而言。总而言之,我们表明,在绝对模型适合的评估中,RMSEA可以具有很大的价值,但它只应在模型选择方案中的其他拟合指数之外使用。 (c)2016年Elsevier Inc.保留所有权利。

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