12 research outputs found

    Indexes To Measure Dependence Between Clinical Diagnostic Tests: A Comparative Study [indices Para Medir Dependencia Entre Pruebas Para Diagnóstico Clínico: Un Estudio Comparativo]

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    In many practical situations, clinical diagnostic procedures include two or more biological traits whose outcomes are expressed on a continuous scale and are then dichotomized using a cut point. As measurements are performed on the same individual there is a likely correlation between the continuous underlying traits that can go unnoticed when the parameter estimation is done with the resulting binary variables. In this paper, we compare the performance of two different indexes developed to evaluate the dependence between diagnostic clinical tests that assume binary structure in the results with the performance of the binary covariance and two copula dependence parameters.343433450Bohning, D., Patilea, V., A capture-recapture approach for screening using two diagnostic tests with availability of disease status for the positives only (2008) Journal of the American Statistical Association, 103, pp. 212-221Dendukuri, N., Joseph, L., Bayesian approaches to modelling the conditional dependence between multiple diagnostic tests (2001) Biometrics, 57, pp. 158-167Enoe, C., Georgiadis, M.P., Johnson, W.O., Estimation of sensitivity and specificity of two diagnostic tests (2000) Preventive Veterinary Medicine, 45, pp. 61-81Georgiadis, M.P., Johnson, W.O., Gardner, I.A., Correlation adjusted estimation of sensitivity and specificity of two diagnostic tests (2003) Journal of the Royal Statistical Society: Series C (Applied Statistics), 52, pp. 63-76Gumbel, E.J., Bivariate exponential distributions (1960) Journal of the American Statistical Association, 55, pp. 698-707Johnson, M.E., (1987) Multivariate Statistical Simulation, , Wiley and Sons, New YorkJoseph, L., Gyorkos, T.W., Coupal, L., Bayesian estimation of disease prevalence and the parameters of diagnostic tests in the absence of a gold standard (1995) American Journal of Epidemiology, 141, pp. 263-272Nelsen, R.B., (1999) An Introduction to Copulas, , Springer Verlag, New YorkPark, C.G., Park, T., Shin, D.W., A simple method for generating correlated binary variates (1996) The American Statistician, 50 (4), pp. 306-310Shurtleff, D., Some characteristics related to the incidence of cardiovascular disease and death: 18-year follow-up (1974) An Epidemiological Investigation of Cardiovascular Disease. the Framinham Study, , National Institute of Health, in W. B. Kannel & T. Gordon, Washington, D. CThibodeau, L.A., Evaluating diagnostic tests (1981) Biometrics, 37, pp. 801-804Torrance-Rynard, V.L., Walter, S.D., Effects of dependent errors in the assessment of diagnostic tests performance (1997) Statistics In Medicine, 16, pp. 2157-2175Vacek, P.M., The effect of conditional dependence on the evaluation of diagnostic tests (1985) Biometrics, 41, pp. 959-96

    Bayesian Estimation Of Performance Measures Of Cervical Cancer Screening Tests In The Presence Of Covariates And Absence Of A Gold Standard

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    In this paper we develop a Bayesian analysis to estimate the disease prevalence, the sensitivity and specificity of three cervical cancer screening tests (cervical cytology, visual inspection with acetic acid and Hybrid Capture II) in the presence of a covariate and in the absence of a gold standard. We use Metropolis-Hastings algorithm to obtain the posterior summaries of interest. The estimated prevalence of cervical lesions was 6.4% (a 95% credible interval [95% CI] was 3.9, 9.3). The sensitivity of cervical cytology (with a result of ≥ ASC-US) was 53.6% (95% CI: 42.1, 65.0) compared with 52.9% (95% CI: 43.5, 62.5) for visual inspection with acetic acid and 90.3% (95% CI: 76.2, 98.7) for Hybrid Capture II (with result of >1 relative light units). The specificity of cervical cytology was 97.0% (95% CI: 95.5, 98.4) and the specifi cities for visual inspection with acetic acid and Hybrid Capture II were 93.0% (95% CI: 91.0, 94.7) and 88.7% (95% CI: 85.9, 91.4), respectively. The Bayesian model with covariates suggests that the sensitivity and the specificity of the visual inspection with acetic acid tend to increase as the age of the women increases. The Bayesian method proposed here is an useful alternative to estimate measures of performance of diagnostic tests in the presence of covariates and when a gold standard is not available. An advantage of the method is the fact that the number of parameters to be estimated is not limited by the number of observations, as it happens with several frequentist approaches. However, it is important to point out that the Bayesian analysis requires informative priors in order for the parameters to be identifiable. The method can be easily extended for the analysis of other medical data sets.63346Begg, C.B., Greenes, R.A., Assessment of diagnostic tests when disease verification is subject to selection bias (1983) Biometrics, 39, pp. 207-215Zhou, X., Maximum likelihood estimators of sensitivity and specificity corrected for verification bias (1983) Commun Statis Theory Meth, 22, pp. 3177-3198Hui, S.L., Walter, S.D., Estimating the error rates of diagnostic tests (1980) Biometrics, 36, pp. 167-171Joseph, L., Gyorkos, T.W., Coupal, L., Bayesian estimation of disease prevalence and the parameters of diagnostic tests in the absence of a gold standard (1985) Am J Epidemiol, 141, pp. 263-272Hitt, E., Cancer in the Americas (2003) Lancet Oncol, 4, p. 9Brasil. Ministério da Saúde. Secretaria Nacional de Assistência à Saúde. Instituto Nacional do Câncer. Estimativas da incidência e mortalidade por câncer no Brasil. Rio de Janeiro: INCA2002. Available on website: 〈http://www.inca.org.br/cancer/ epide miologia/estimativa2002/estimativas.html〉Mitchell, M.F., Schottenfeld, D., Tortolero-Luna, G., Cantor, S.B., Richards-Kortum R. Colposcopy for the diagnosis of squamous intraepithelial lesions: A meta-analysis (1998) Obstet Gynecol, 91, pp. 626-631Hopman, E.H., Kenemans, P., Helmerhorst, T.J., Positive predictive rate of colposcopic examination of the cervix uteri: An overview of literature (1998) Obstet Gynecol Surv, 53, pp. 97-106Begg, C.B., Biases in the assessment of diagnostic tests (1987) Stat Med, 6, pp. 411-423Hui, S.L., Zhou, X.H., Evaluation of diagnostic tests without gold standards (1998) Stat Methods Med Res, 7, pp. 354-370Zhou, X.H., Correcting for verification bias in studies of a diagnostic test's accuracy (1998) Stat Methods Med Res, 7, pp. 337-353McCrory, D.C., Matchar, D.B., Bastian, L. et al. 1999. Evaluation of cervical cytology. Evidence report/technology assessment n.5. (Prepared by Duke University under Contract n. 290-97-0014). AHCPR publication n. 99-E010. 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This report refers to partial results from the LAMS (Latin AMerican Screening) study (2005) J Med Screen, 12, pp. 142-149Solomon, D., Davey, D., Kurman, R., The 2001 Bethesda System: Terminology for reporting results of cervical cytology (2002) JAMA, 287, pp. 2114-2119Blumenthal, P., Sanghvi, H., (1997) Atlas for unaided visual inspection of the cervix, , Baltimore and Harare: JHPIEGO Corporation and University of Zimbabwe Medical SchoolNanda, K., McCrory, D.C., Myers, E.R., Accuracy of the Papanicolaou test in screening for and follow-up of cervical cytologic abnormalities: A systematic review (2000) Ann Intern Med, 132, pp. 810-819Belinson, J.L., Pretorius, R.G., Zhang, W.H., Wu, L.Y., Qiao, Y.L., Elson, P., Cervical cancer screening by simple visual inspection after acetic acid (2001) Obstet Gynecol, 98, pp. 441-444Visual inspection with acetic acid for cervical-cancer screening: Test qualities in a primary care setting (1999) Lancet, 353, pp. 869-873. , University of Zimbabwe/JHPIEGO Cervical Cancer ProjectSchiffman, M., Herrero, R., Hildensheim, A., HPV DNA testing in cervical cancer screening: Results from women in a high-risk province of Costa Rica (2000) JAMA, 283, pp. 87-93Wright Jr, T.C., Lynette, D., Kuhn, L., Pollack, A., Lorincz, A., HPV DNA testing of self-collected vaginal samples compared with cytologic screening to detect cervical cancer (2000) JAMA, 283, pp. 81-86Box, G.E.P., Tiao, G.C., (1992) Bayesian Inference in Statistical Analysis, , Reprint edition. 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    Dos pruebas para diagnóstico clínico: Uso de funciones copula en la estimación de la prevalencia y los parámetros de desempeño de las pruebas

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    In this paper, we introduce a Bayesian analysis to estimate the prevalence and performance test parameters of two diagnostic tests. We concentrated our interest in studies where the individuals with negative outcomes in both tests are not verified by a gold standard. Given that the screening tests are applied in the same individual we assume dependence between test results. Generally, to capture the possible existing dependence between test outcomes, it is assumed a binary covariance structure, but in this paper, as an alternative for this modeling, we consider the use of copula function structures. The posterior summaries of interest are obtained using standard MCMC (Markov Chain Monte Carlo) methods. We compare the results obtained with our approach with those obtained using binary covariance and assuming independence. We considerate two published medical data sets to illustrate the approach

    Dos pruebas para diagnóstico clínico: Uso de funciones copula en la estimación de la prevalencia y los parámetros de desempeño de las pruebas

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    In this paper, we introduce a Bayesian analysis to estimate the prevalence and performance test parameters of two diagnostic tests. We concentrated our interest in studies where the individuals with negative outcomes in both tests are not verified by a gold standard. Given that the screening tests are applied in the same individual we assume dependence between test results. Generally, to capture the possible existing dependence between test outcomes, it is assumed a binary covariance structure, but in this paper, as an alternative for this modeling, we consider the use of copula function structures. The posterior summaries of interest are obtained using standard MCMC (Markov Chain Monte Carlo) methods. We compare the results obtained with our approach with those obtained using binary covariance and assuming independence. We considerate two published medical data sets to illustrate the approach
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