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理解诊断测试2:似然比、检验前概率和检验后概率及其在临床实践中的应用。

Understanding diagnostic tests 2: likelihood ratios, pre- and post-test probabilities and their use in clinical practice.

作者信息

Akobeng Anthony K

机构信息

Department of Paediatric Gastroenterology, Central Manchester University Hospital, Manchester, UK.

出版信息

Acta Paediatr. 2007 Apr;96(4):487-91. doi: 10.1111/j.1651-2227.2006.00179.x. Epub 2007 Feb 14.

Abstract

UNLABELLED

The sensitivity and specificity of a test cannot be used to estimate probability of disease in individual patients. They can, however, be combined into a single measure called the likelihood ratio which is, clinically, more useful than sensitivity or specificity. Likelihood ratios provide a summary of how many times more (or less) likely patients with a disease are to have a particular result than patients without the disease. Using the principles of the Bayes theorem, likelihood ratios can be used in conjunction with pre-test probability of disease to estimate an individual's post-test probability of disease, that is his or her chance of having disease once the result of a test is known. The Fagan's nomogram is a graphical tool which, in routine clinical practice, allows one to combine the likelihood ratio of a test with a patient's pre-test probability of disease to estimate post-test probability.

CONCLUSION

Likelihood ratios summarize information about a diagnostic test by combining sensitivity and specificity. The Fagan's nomogram is a useful and convenient graphical tool that allows likelihood ratios to be used in conjunction with a patient's pre-test probability of disease to estimate the post-test probability of disease.

摘要

未标注

一项检测的灵敏度和特异度不能用于估计个体患者患疾病的概率。然而,它们可以合并为一个称为似然比的单一指标,在临床上,似然比比灵敏度或特异度更有用。似然比总结了患有疾病的患者出现特定结果的可能性比未患疾病的患者高(或低)多少倍。根据贝叶斯定理的原理,似然比可与疾病的检测前概率结合使用,以估计个体的检测后疾病概率,即一旦知道检测结果,其患疾病的几率。费根氏诺模图是一种图形工具,在常规临床实践中,它能让人们将检测的似然比与患者疾病的检测前概率相结合,以估计检测后概率。

结论

似然比通过结合灵敏度和特异度来总结有关诊断检测的信息。费根氏诺模图是一种有用且便捷的图形工具,它能使似然比与患者疾病的检测前概率结合使用,以估计疾病的检测后概率。

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