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The Consistency of Blindfolding in the Path Analysis Model with Various Number of Resampling

机译:具有各种重采样的路径分析模型中蒙版的一致性

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The use of regression analysis has not been able to deal with the problems of complex relationships with several response variables and the presence of intervening endogenous variables in a relationship. Analysis that is able to handle these problems is path analysis. In path analysis there are several assumptions, one of which is the assumption of residual normality. If the normality residual assumptions are not met, then estimating the parameters can produce a biased estimator, a large and not consistent range of estimators. Unmet residual normality problems can be overcome by using resampling. Therefore in this study, a simulation study was conducted to apply resampling with the blindfold method to the condition that the normality assumption is not met with various levels of resampling in the path analysis. Based on the simulation results, different levels of closeness occur consistently at different resampling quantities. At a low level of closeness, it is consistent with the resampling magnitude of 1000. At a moderate level, a consistent level of resampling of 500 occurs. At a high level of closeness, it is consistent with the amount of resampling 1400.
机译:回归分析的使用尚未能够处理与几个响应变量的复杂关系的问题以及在关系中介入内源性变量的存在。能够处理这些问题的分析是路径分析。在路径分析中,存在有几个假设,其中一个是残余正常性的假设。如果不满足正常残差假设,则估计参数可以产生偏置估计器,大而不是一致的估计器。使用重采样可以克服未满足的剩余正常问题。因此,在本研究中,进行了一种模拟研究以将重新采样施加到盲目的方法,以便在路径分析中没有各种重新采样的正常假设不满足正常假设。基于仿真结果,不同程度的接近程度在不同的重采样数量始终出现。在较低的近级别,它与重采样的重采样幅度一致1000.在适度水平时,发生500的一致重新采样水平。在高水平的近似下,它与重采样1400的量保持一致。

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