基于风险分层的诊断测试分类准确性目标

G. Pennello
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引用次数: 0

摘要

在诊断测试评估中,通常为分类准确性指标设定性能目标,如特异性、敏感性和诊断似然比。对于检测罕见疾病的测试,分类准确性目标很有吸引力,因为它们可以在针对该疾病的病例对照研究中进行评估。一个被忽视的研究领域是确定分类准确性目标,从而赋予测试临床实用性。我们根据期望的风险分层来确定分类准确性目标,即与测试前风险相比,测试后出现这种情况的风险。我们确定排除测试、规则引入测试以及两者兼而有之的测试的目标。负似然比和正似然比(NLR,PLR)的目标被强调,因为它们通过贝叶斯定理与风险分层有着天然的关系。NLR和PLR的目标隐含了特异性和敏感性的目标。将测试的优缺点赋予比较者的目标是基于通过似然比函数近似风险差异和相对风险。推理是基于似然比的Wald置信区间。为了说明这一点,我们考虑了一项用于排除早产风险的胎儿纤连蛋白检测和两项用于检测宫颈癌症的人乳头瘤病毒检测的假设数据。试验注册ClinicalTrials.gov标识符:NCT01931566。
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Classification accuracy goals for diagnostic tests based on risk stratification
In diagnostic test evaluation, performance goals are often set for classification accuracy measures such as specificity, sensitivity and diagnostic likelihood ratio. For tests that detect rare conditions, classification accuracy goals are attractive because they can be evaluated in case-control studies enriched for the condition. A neglected area of research is determining classification accuracy goals that confer clinical usefulness of a test. We determine classification accuracy goals based on desired risk stratification, i.e. the post-test risk of having the condition compared with the pre-test risk. We determine goals for rule-out tests, rule-in tests, and those that do both. Goals for negative and positive likelihood ratios (NLR, PLR) are emphasized because of their natural relationships with risk stratification via Bayes Theorem. Goals for specificity and sensitivity are implied by goals on NLR and PLR. Goals that confer superiority or non-inferiority of a test to a comparator are based on approximating risk differences and relative risks by functions of likelihood ratios. Inference is based on Wald confidence intervals for ratios of likelihood ratios. To illustrate, we consider hypothetical data on a fetal fibronectin assay for ruling out risk of pre-term birth and two human papillomavirus assays for detecting cervical cancer. Trial registration ClinicalTrials.gov identifier: NCT01931566.
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来源期刊
Biostatistics and Epidemiology
Biostatistics and Epidemiology Medicine-Health Informatics
CiteScore
1.80
自引率
0.00%
发文量
23
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