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Investigating the Dimensionality of Early Numeracy Using the Bifactor Exploratory Structural Equation Modeling Framework

机译:使用双层探索结构方程建模框架调查早期计算的维度

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The few studies that have analyzed the factorial structure of early number skills have mainly used confirmatory factor analysis (CFA) and have yielded inconsistent results, since early numeracy is considered to be unidimensional, multidimensional or even underpinned by a general factor. Recently, the bifactor exploratory structural equation modeling (bifactor-ESEM)—which has been proposed as a way to overcome the shortcomings of both the CFA and the exploratory structural equation modeling (ESEM)—proved to be valuable to account for the multidimensionality and the hierarchical nature of several psychological constructs. The present study is the first to investigate the dimensionality of early number skills measurement through the application of the bifactor-ESEM framework. Using data from 644 prekindergarten and kindergarten children (4 to 6 years old), several competing models were contrasted: the one-factor CFA model; the independent cluster model (ICM-CFA); the exploratory structural equation modeling (ESEM); and their bifactor counterpart (bifactor-CFA and bifactor-ESEM, respectively). Results indicated acceptable fit indexes for the one-factor CFA and the ICM-CFA models and excellent fit for the others. Among these, the bifactor-ESEM with one general factor and three specific factors (Counting, Relations, Arithmetic) not only showed the best model fit, but also the best coherent factor loadings structure and full measurement invariance across gender. The bifactor-ESEM appears relevant to help disentangle and account for general and specific factors of early numerical ability. While early numerical ability appears to be mainly underpinned by a general factor whose exact nature still has to be determined, this study highlights that specific latent dimensions with substantive value also exist. Identifying these specific facets is important in order to increase quality of early numerical ability measurement, predictive validity, and for practical implications.
机译:分析早期技能阶乘结构的少数研究主要使用了确认因子分析(CFA)并产生了不一致的结果,因为早期的数量被认为是单向的,多维甚至是一般因素的多维甚至基础。最近,BIFactor探索结构方程式建模(BIFACTOR-ESEM) - 已经提出了克服CFA和探索结构方程模型(ESEM)的缺点的一种方法,而是有价值的,以解释多数量和几种心理构建的层次性质。本研究是首先通过应用BIFActor-ESEM框架来研究早期技能测量的维度的维度。使用来自644个前kinkindergarten和幼儿园儿童的数据(4至6岁),几个竞争模式形成鲜明对比:单因素CFA模型;独立集群模型(ICM-CFA);探索结构方程模型(ESEM);他们的双手伴傅对手(分别分别是双相者-CFA和BIFactor-ESEM)。结果表明为单因素CFA和ICM-CFA模型的可接受拟合指标,以及其他适合其他人。其中,与一个普遍因子和三个特定因素(计数,关系,算术)的双相者-ESEM不仅显示出最佳的模型拟合,而且是最佳的相干因子装载结构和整个性别的完全测量不变性。 Bifactor-ESEM出现在有关的帮助下,并对早期数值能力的一般和特定因素进行帮助。虽然早期数值能力似乎主要受到确切性质仍然确定的一般因素的基础,但这项研究突出显示具有实质值的特定潜在尺寸。识别这些特定方面是重要的,以提高早期数值能力测量,预测有效性和实际意义的质量。

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