Mickenautsch Steffen, Yengopal Veerasamy
Faculty of Dentistry, University of the Western Cape, Cape Town, ZAF.
Department of Community Dentistry, University of the Witwatersrand, Johannesburg, ZAF.
Cureus. 2024 Apr 24;16(4):e58961. doi: 10.7759/cureus.58961. eCollection 2024 Apr.
Aim This study aims to establish the test sensitivity and specificity of the I-point estimate for testing selection bias in meta-analyses under the condition of large versus small trial sample size and large versus small trial number in meta-analyses and to test the null hypotheses that the differences are not statistically significant. Material and methods Simulation trials were generated in MS Excel (Microsoft Corp., Redmond, WA), each consisting of a sequence of subject ID (accession) numbers representing trial subjects, a random sequence of allocation to group A or B, and a random sequence of a simulated baseline variable ("age") per subject, ranging from 50 to 55. These simulation trials were included in five types of meta-analyses with large/small numbers of trials, as well as trials with large and small sample sizes. Half of the meta-analyses were artificially biased. All meta-analyses were tested using the I-point estimate. The numbers of true positive (TP), false positive (FP), false negative (FN), and true negative (TN) test results were established. From these, the test sensitivity and specificity were computed for each of the meta-analysis types and compared. Results All non-biased meta-analyses yielded true negative, and all biased meta-analyses yielded true positive test results, regardless of trial number and trial sample size. No false positive or false negative test results were observed. Accordingly, test sensitivities and specificities of 100% for all meta-analysis types were established, and thus, both null hypotheses failed to be rejected. Conclusion The results suggest that trial number and sample size in a baseline variable meta-analysis do not affect the test accuracy of the I-point estimate.
目的 本研究旨在确定在荟萃分析中,大样本与小样本试验规模以及大数量与小数量试验情况下,用于检验选择偏倚的I点估计值的检验敏感性和特异性,并检验差异无统计学意义的零假设。材料与方法 在MS Excel(微软公司,华盛顿州雷德蒙德)中生成模拟试验,每个试验由一系列代表试验对象的受试者ID( accession )编号、随机分配到A组或B组的序列以及每个受试者从50到55的模拟基线变量(“年龄”)的随机序列组成。这些模拟试验被纳入五种类型的荟萃分析,包括试验数量多/少以及样本量大小不同的试验。一半的荟萃分析存在人为偏倚。所有荟萃分析均使用I点估计值进行检验。确定真阳性(TP)、假阳性(FP)、假阴性(FN)和真阴性(TN)检验结果的数量。据此,计算每种荟萃分析类型的检验敏感性和特异性并进行比较。结果 所有无偏倚的荟萃分析均得出真阴性结果,所有有偏倚的荟萃分析均得出真阳性检验结果,无论试验数量和试验样本量如何。未观察到假阳性或假阴性检验结果。因此,所有荟萃分析类型的检验敏感性和特异性均为100%,因此,两个零假设均未被拒绝。结论 结果表明,基线变量荟萃分析中的试验数量和样本量不影响I点估计值的检验准确性。