Literature DB >> 445835

Application of Bayes's theorem to results of quantitative clinical chemical determinations.

H J van der Helm, E A Hische.   

Abstract

The diagnostic implication of a certain test result with regard to a certain condition can be expressed as a single number, L, the likelihood ratio of this result. This ratio allows Bayes's theorem to be written in a convenient form. We show that the practice of calculating predictive values for the results of quantitative tests by use of discrimination limits leads to incorrect predictive values. Including L values in laboratory reports seems a more logical approach to optimum interpretation of laboratory results than the use of discrimination values.

Mesh:

Substances:

Year:  1979        PMID: 445835

Source DB:  PubMed          Journal:  Clin Chem        ISSN: 0009-9147            Impact factor:   8.327


  5 in total

1.  Detection of renal allograft rejection by computer.

Authors:  I M Trimble; M West; M S Knapp; R Pownall; A F Smith
Journal:  Br Med J (Clin Res Ed)       Date:  1983-05-28

Review 2.  Autoantibodies in Rheumatoid Arthritis - Laboratory and Clinical Perspectives.

Authors:  Johan Rönnelid; Carl Turesson; Alf Kastbom
Journal:  Front Immunol       Date:  2021-05-14       Impact factor: 7.561

3.  Understanding the predictive value of continuous markers for censored survival data using a likelihood ratio approach.

Authors:  Andrew M Smith; John P Christodouleas; Wei-Ting Hwang
Journal:  BMC Med Res Methodol       Date:  2019-05-22       Impact factor: 4.615

4.  Likelihood ratios of quantitative laboratory results in medical diagnosis: The application of Bézier curves in ROC analysis.

Authors:  Walter Fierz
Journal:  PLoS One       Date:  2018-02-22       Impact factor: 3.240

5.  Application of Bézier Curves for Calculating Likelihood Ratios for Plasma Amyloid-β Biomarkers for Alzheimer's Disease.

Authors:  Walter Fierz
Journal:  Front Aging Neurosci       Date:  2018-10-02       Impact factor: 5.750

  5 in total

北京卡尤迪生物科技股份有限公司 © 2022-2023.