Delaney Brendan C, Holder Roger L, Allan Teresa F, Kenkre Joyce E, Hobbs F D Richard
Department of Primary Care and General Practice, Medical School, University of Birmingham, Edgbaston, United Kingdom.
Med Decis Making. 2003 Jan-Feb;23(1):21-30. doi: 10.1177/0272989X02239648.
Evaluations of point of care tests (PCT) are often hampered by a lack of appropriate gold standards. This study aimed to compare the results of a Bayesian statistical analysis and a maximum likelihood method to evaluate the performance of a PCT for Helicobacter pylori in primary care.
The Helisal Rapid Blood Test (Cortecs Diagnostics) was performed in 311 patients from 6 primary care centers, and a concurrent venous sample was taken for 2 enzyme-linked immunosorbent assays (ELISA) performed at the laboratory, blind to the PCT result. The Bayesian analysis was conducted using Markov Chain Monte Carlo methods (WinBUGS). The performance characteristics of the PCT and the 2 ELISA tests were estimated together with 95% credible intervals (95% CIs).
The estimate of prevalence of H. pylori in this population was 64% (95% CI, 59% to 70%), the sensitivity and specificity of the PCT were 89% (84% to 94%) and 84% (77% to 91%), respectively (likelihood ratios positive 5.6, negative 0.13). The equivalent maximum likelihood results were prevalence, 65%; sensitivity, 90%; and specificity, 83%.
The Helisal Rapid Blood Test performed as well as laboratory-based ELISA tests in this cohort of patients. The Bayesian analysis and the maximum likelihood method gave similar results, the Bayesian method also simultaneously estimating 95% CIs.
即时检测(PCT)的评估常常因缺乏合适的金标准而受阻。本研究旨在比较贝叶斯统计分析和最大似然法的结果,以评估基层医疗中幽门螺杆菌即时检测的性能。
对来自6个基层医疗中心的311名患者进行了Helisal快速血液检测(Cortecs诊断公司),同时采集静脉样本在实验室进行2种酶联免疫吸附测定(ELISA),检测人员对即时检测结果不知情。使用马尔可夫链蒙特卡罗方法(WinBUGS)进行贝叶斯分析。估计了即时检测和2种ELISA检测的性能特征以及95%可信区间(95%CI)。
该人群中幽门螺杆菌的患病率估计为64%(95%CI,59%至70%),即时检测的敏感性和特异性分别为89%(84%至94%)和84%(77%至91%)(阳性似然比为5.6,阴性似然比为0.13)。最大似然法得出的等效结果为患病率65%、敏感性90%、特异性83%。
在该队列患者中,Helisal快速血液检测的表现与基于实验室的ELISA检测相当。贝叶斯分析和最大似然法得出了相似的结果,贝叶斯方法还同时估计了95%可信区间。