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关于分析方法验证中线性的统计学评估。

On statistical evaluation of the linearity in assay validation.

作者信息

Hsieh Eric, Liu Jen-pei

机构信息

Division of Biometry, Institute of Agronomy, National Taiwan University, Taipei, Taiwan.

出版信息

J Biopharm Stat. 2008;18(4):677-90. doi: 10.1080/10543400802071378.

Abstract

Linearity is one of the most important characteristics for evaluation of the accuracy in assay validation. The current statistical method for evaluation of the linearity recommended by the Clinical Laboratory Standard Institute (CLSI) guideline EP6-A is reviewed. The method directly compares the point estimates with the pre-specified allowable limit and completely ignores the sampling error of the point estimates. An alternative method for evaluation of linearity, proposed by Kroll et al. (2000), considers the statistical test procedure based on the average deviation from linearity (ADL). However this procedure is based on an inappropriate formulation of hypotheses for the evaluation of linearity. Consequently, the type I error rates of both current methods may be inflated for inference of linearity. To claim the linearity of analytical methods, we propose that the hypothesis of proving the linearity should be formulated as the alternative hypothesis. Furthermore, any procedures for assessment of linearity should be based on the sampling distributions of the proposed test statistics. Therefore, we propose a two one-sided test (TOST) procedure and a corrected Kroll's procedure. The simulation studies were conducted to empirically compare the size and power between current and proposed methods. The simulation results show that the proposed methods not only adequately control size but also provide sufficient power. A numeric example illustrates the proposed methods.

摘要

线性是分析方法验证中评估准确性的最重要特征之一。本文回顾了临床实验室标准协会(CLSI)指南EP6-A推荐的当前用于评估线性的统计方法。该方法直接将点估计值与预先设定的允许限值进行比较,完全忽略了点估计值的抽样误差。Kroll等人(2000年)提出了一种评估线性的替代方法,该方法考虑了基于线性平均偏差(ADL)的统计检验程序。然而,该程序基于评估线性的不适当假设公式。因此,两种现有方法的I型错误率在推断线性时可能会膨胀。为了宣称分析方法的线性,我们建议将证明线性的假设表述为备择假设。此外,任何评估线性的程序都应基于所提出检验统计量的抽样分布。因此,我们提出了一种双单侧检验(TOST)程序和一种修正的Kroll程序。进行了模拟研究,以实证比较现有方法和所提出方法之间的检验水准和检验效能。模拟结果表明,所提出的方法不仅能充分控制检验水准,而且能提供足够的检验效能。一个数值例子说明了所提出的方法。

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