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One Missing Value Problem in Latin Square Design of Any Order: Regression Sum of Squares

机译:拉丁广场设计中的一个缺失价值问题的任何顺序:回归平方和

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This paper introduced an incomplete Latin square design that leads to difficulties in the analysis of variance (ANOVA). The aim was to determine the explicit and mathematical formulae for the regression sum of squares for the full model of experimental data by means of the exact approach. From an overall review of the literature, the gap was a lack of definite formula for the ANOVA table for the cases of the incomplete Latin square designs. However, in this paper, the least square normal equations for the one-missing-value Latin square design were built to determine the estimates of model parameters and the regression sum of squares of the full effect model. It is noted that the regression sum of squares of the full effect model is one part of the analysis of variance with the exact approach.
机译:本文介绍了一种不完整的拉丁方设计,导致差异差异(ANOVA)。目的是通过精确的方法确定用于全模型的实验数据的完整模型的分数的显式和数学公式。从整体审查文献中,差距是ANOVA表的缺乏公式,为不完整的拉丁广场设计的情况。然而,在本文中,建立了一个缺失值拉丁方形设计的最小正常方程,以确定模型参数的估计和全效果模型的正方形的估计。注意,全效应模型的正方形的回归和是与确切方法的方差分析的一部分。

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