Study on Structural Equation Modeling for Analyzing Data

M. Khairi, D. Susanti, S. Sukono
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引用次数: 2

Abstract

Structural Equation Model (SEM) is a combination of two separate statistical methods, namely factor analysis developed in psychology and psychometry and simultaneous equation model developed in econometrics. Factor analysis was first introduced by Galton in 1869 and Pearson (Pearson and Lee, 1904). Spearman's (1904) research is the development of a general factor analysis model in his research relating to the structure of mental abilities, Spearman stated that the intercorrelation test between mental abilities can determine general ability factors and special ability factors. SEM is a combination of factor analysis and path analysis into one comprehensive statistical method. Path analysis itself is the forerunner of the structural equation of Sewwl Wright's research in the field of biometrics. Wright's contribution is to be able to show that the correlation between variables is related to the parameters of a model described by a path (path diagram). In SEM there are 2 variables, namely latent variables (exogenous and endogenous) and indicator variables. SEM has 2 equation models, namely the measurement equation model and the structural equation model. SEM also has 2 errors, namely the error for the measurement equation model and the error for the structural equation model. In general, SEM is formed from the relationship between latent variables and their respective indicator variables. To test whether the existing indicator variables are valid indicators for measuring the latent construct, Confirmatory Factor Analysis (CFA) is used. Data analysis with SEM must meet the existing SEM assumptions. The model feasibility test is carried out based on the goodness of fit criteria. The stages in SEM analysis are theoretical model development, flow chart drawing, flow chart conversion into equation form, input matrix and model parameter estimation techniques, model problem identification, evacuating model parameter estimates, model interpretation and model modification.
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数据分析中的结构方程建模研究
结构方程模型(SEM)是心理学和心理计量学中发展起来的因子分析和计量经济学中发展起来的联立方程模型两种独立的统计方法的结合。因子分析首先由高尔顿(1869)和皮尔逊(Pearson and Lee, 1904)提出。Spearman(1904)的研究是一般因素分析模型的发展,他在有关心理能力结构的研究中指出,心理能力之间的相互关系检验可以确定一般能力因素和特殊能力因素。SEM是因子分析和通径分析相结合的综合统计方法。路径分析本身就是Sewwl Wright在生物识别领域研究的结构方程的先驱。Wright的贡献在于他能够证明变量之间的相关性与用一条路径(路径图)描述的模型的参数有关。在SEM中有2个变量,即潜在变量(外生和内生)和指标变量。扫描电镜有两种方程模型,即测量方程模型和结构方程模型。扫描电镜也有2种误差,即测量方程模型误差和结构方程模型误差。一般来说,SEM是由潜在变量与其对应的指标变量之间的关系形成的。为检验现有指标变量是否为衡量潜在构念的有效指标,采用验证性因子分析(Confirmatory Factor Analysis, CFA)。用SEM进行数据分析必须满足现有的SEM假设。根据拟合优度准则对模型进行可行性检验。扫描电镜分析的阶段包括理论模型建立、流程图绘制、流程图转化为方程形式、输入矩阵和模型参数估计技术、模型问题识别、疏散模型参数估计、模型解释和模型修改。
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