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Prevalence estimation when disease status is verified only among test positives: applications in HIV screening programs

机译:仅在测试阳性中验证疾病状态时的患病率估算:在HIV筛查程序中的应用

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摘要

The first goal of the United Nations’ 90–90-90 HIV/AIDS elimination strategy is to ensure that, by 2020, 90% of HIV positive people know their HIV status. Estimating the prevalence of HIV among people eligible for screening allows assessment of the number of additional cases that might be diagnosed through continued screening efforts in this group. Here, we present methods for estimating prevalence when HIV status is verified by a gold standard only among those who test positive on an initial, imperfect screening test with known sensitivity and specificity. We develop maximum likelihood estimators and asymptotic confidence intervals for use in two scenarios: when the total number of test negatives is known (Scenario 1) and unknown (Scenario 2). We derive Bayesian prevalence estimators to account for non-negligible uncertainty in previous estimates of the sensitivity and specificity. The Scenario 1 estimator consistently outperformed the Scenario 2 estimator in simulations, demonstrating the utility of recording the number of test negatives in public health screening programs. For less accurate tests (sensitivity and specificity <90%), the performance of the two estimators was comparable, suggesting that, under these circumstances, prevalence can still be estimated with adequate precision when the number of test negatives is unknown. However, use of the Bayesian approach to account for uncertainty in the sensitivity and specificity is especially recommended for the Scenario 2 estimator, which was particularly sensitive to misspecification of these values. R code for implementing these methods is available at .
机译:联合国90-90-90年消除艾滋病毒/艾滋病战略的首要目标是确保到2020年,有90%的艾滋病毒阳性者了解其艾滋病毒状况。通过估计有资格进行筛查的人群中的艾滋病毒感染率,可以评估通过继续对该组人群进行筛查而可能诊断出的其他病例。在这里,我们介绍仅当那些在初始,不完善的筛查测试中以阳性灵敏度和特异性测试为阳性的人中,通过金标准验证HIV状况的方法。我们开发了两种情况下使用的最大似然估计器和渐近置信区间:当已知测试负数的总数(方案1)和未知的总数(方案2)时。我们得出贝叶斯流行度估计值,以考虑先前敏感性和特异性估计中不可忽略的不确定性。在模拟中,方案1的估算器始终优于方案2的估算器,证明了在公共卫生筛查程序中记录测试阴性数的实用性。对于不太准确的测试(敏感性和特异性<90%),这两个估计量的表现是可比的,这表明在这种情况下,当测试阴性的数目未知时,仍可以以足够的精度估算患病率。但是,对于方案2估计器,特别推荐使用贝叶斯方法来解决敏感性和特异性的不确定性,因为方案2估计器对这些值的错误指定特别敏感。用于实现这些方法的R代码可在处获得。

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