1983
DOI: 10.1080/10934528309375123
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Application of binomial distributions to quality assurance of quantitative chemical analyses

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1983
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Cited by 10 publications
(5 citation statements)
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“…Measures of precision were determined from the control chart data by applying binomial-probabilitydistribution procedures described by Friedman, Bradford, and Peart (1983) and by Peart and Thomas (1983a). The precision evaluation is based on whether or not an analytical method could produce results within ± 2 standard deviations of the MPV.…”
Section: Binomial-probability-distribution Technique To Assess Precisionmentioning
confidence: 99%
“…Measures of precision were determined from the control chart data by applying binomial-probabilitydistribution procedures described by Friedman, Bradford, and Peart (1983) and by Peart and Thomas (1983a). The precision evaluation is based on whether or not an analytical method could produce results within ± 2 standard deviations of the MPV.…”
Section: Binomial-probability-distribution Technique To Assess Precisionmentioning
confidence: 99%
“…Points outside the range of the plots are forced to appear at the limit (dt6 standard deviations), with the actual number of standard deviations indicated adjacent to the point (see figure 1, for example). Precision and bias are determined by applying binomial-probability-distribution equations to the data using procedures described by Friedman, Bradford, and Peart, (1983); and by Peart and Thomas, (1983a). When preci¬ sion is determined using these procedures, it contains an element of bias because MPV's, rather than analyzed means, are used as the basis for determining the number of standard deviations each constituent deviates from that value.…”
Section: Statistical Evaluationmentioning
confidence: 99%
“…Measures of precision were determined from the control chart data by applying binomialprobability-distribution procedures described by Friedman, Bradford, and Peart (1983) and by Peart and Thomas (1983a). The precision evaluation is based on whether or not an analytical method could produce results within ±2 standard deviations of the MPV.…”
Section: Binomial-probability-distribution Technique To Assess Precisionmentioning
confidence: 99%