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Assessing Differences Between Results Determined According to the Guide to the Expression of Uncertainty in Measurement

机译:评估根据测量不确定度表达指南确定的结果之间的差异

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摘要

In some metrology applications multiple results of measurement for a common measurand are obtained and it is necessary to determine whether the results agree with each other. A result of measurement based on the Guide to the Expression of Uncertainty in Measurement (GUM) consists of a measured value together with its associated standard uncertainty. In the GUM, the measured value is regarded as the expected value and the standard uncertainty is regarded as the standard deviation, both known values, of a state-of-knowledge probability distribution. A state-of-knowledge distribution represented by a result need not be completely known. Then how can one assess the differences between the results based on the GUM? Metrologists have for many years used the Birge chisquare test as ‘a rule of thumb’ to assess the differences between two or more measured values for the same measurand by pretending that the standard uncertainties were the standard deviations of the presumed sampling probability distributions from random variation of the measured values. We point out that this is misuse of the standard uncertainties; the Birge test and the concept of statistical consistency motivated by it do not apply to the results of measurement based on the GUM. In 2008, the International Vocabulary of Metrology, third edition (VIM3) introduced the concept of metrological compatibility. We propose that the concept of metrological compatibility be used to assess the differences between results based on the GUM for the same measurand. A test of the metrological compatibility of two results of measurement does not conflict with a pairwise Birge test of the statistical consistency of the corresponding measured values.
机译:在某些计量学应用中,对于一个共同的被测量者,可以获得多个测量结果,因此有必要确定结果是否彼此一致。根据测量不确定度表示指南(GUM)得出的测量结果包括测量值及其相关的标准不确定性。在GUM中,测量值被视为期望值,标准不确定性被视为知识状态概率分布的两个已知值的标准偏差。由结果表示的知识状态分布不必完全已知。那么,如何根据GUM评估结果之间的差异?计量学家多年以来一直将Birge卡方检验作为“经验法则”,通过假装标准不确定性是假定的抽样概率分布与随机变化的标准偏差,来评估同一测量对象的两个或多个测量值之间的差异。测量值。我们指出这是对标准不确定性的滥用; Birge测试及其所激发的统计一致性概念不适用于基于GUM的测量结果。 2008年,国际计量学第三版(VIM3)引入了计量兼容性的概念。我们建议使用计量兼容性的概念来评估基于GUM的相同被测物之间的结果差异。两个测量结果的计量兼容性测试与相应测量值的统计一致性的成对Birge测试不冲突。

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