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Normalization of mean squared differences to measure agreement for continuous data

机译:均方差的归一化以测量连续数据的一致性

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Agreement among observations on two variables for reliability or validation purposes is usually assessed by the evaluation of the mean squared differences (MSD). Many transformations of MSD have been proposed to interpret and make statistical inferences about the agreement between the two variables, including the concordance correlation coefficient (CCC) and the random marginal agreement coefficient (RMAC). This paper presents a normalization of MSD based on a reference range and uses it to derive CCC and RMAC (or ACC alternatively). The normalization of MSD enables the comparison between these two coefficients. The paper compares thoroughly the differences between these two coefficients and their properties at different agreement levels. Results show that ACC has promising properties over CCC. A Monte Carlo simulations as well as real data applications are performed. ACC for more than two variables are also derived.
机译:通常,通过对均方差(MSD)进行评估,以评估出于可靠性或验证目的的两个变量之间的一致性。已经提出了许多MSD变换来解释和统计两个变量之间的一致性,包括一致性相关系数(CCC)和随机边际一致性系数(RMAC)。本文提出了一种基于参考范围的MSD归一化方法,并将其用于导出CCC和RMAC(或ACC)。 MSD的归一化可以在这两个系数之间进行比较。本文彻底比较了这两个系数之间的差异及其在不同协议水平下的性质。结果表明,ACC具有优于CCC的性能。执行蒙特卡洛模拟以及实际数据应用。还可以得出两个以上变量的ACC。

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