Rejoinder to "quantifying publication bias in meta-analysis".
Rejoinder to "quantifying publication bias in meta-analysis".
复制标题
反驳“量化荟萃分析中的发表偏差”。
DOI:
10.1111/biom.12815
复制
发表时间:
2018
期刊:
影响因子:
1.9
通讯作者:
Chu,Haitao
中科院分区:
文献类型:
--
作者:
Lin,Lifeng;Chu,Haitao
We thank the co-editor for organizing the discussion and Drs. Dan Jackson, Christopher Schmid, and Nancy Geller (henceforth, DJ, CS, and NG, respectively), for their outstanding discussion of our work. All three discussants pointed out the importance of assessing publication bias in metaanalysis as well as the difficulties of doing so. Indeed, publication bias is full of uncertainties: how publication criteria lead to bias varies greatly case by case. Studies may be suppressed from publication because their p-values are not statistically significant (Copas et al., 2013; Citkowicz and Vevea, 2017), or their effect sizes are too negative (Duval and Tweedie, 2000a), or their sample sizes are too small (Tang and Liu, 2000), as discussed by NG and CS. Because of this difference, no method can perform well in all cases. Meanwhile, these difficulties warrant future research on exploring the proposed methods’ performance using more simulations and case studies, as suggested by all three discussants. As discussed by CS, the missing data mechanism for publication bias is probably missing not at random, so conducting extensive simulations under various settings requires a considerable amount of work and is beyond the scope of this rejoinder, yet, we believe such work could make a good contribution to the literature, similar to the simulations by Duval and Tweedie (2000b), Macaskill et al.(2001), Peters et al.(2006), and Bürkner and Doebler (2014). In addition to these uncertainties, even the name “publication bias” is a bit controversial. Compared with selection models, funnel-plot-based methods tend to be favored possibly because checking a funnel plot’s asymmetry is intuitive. However, such asymmetry may arise from causes other than publication bias (eg, poor study quality) and it is often confused with other sources of bias, such as reporting bias mentioned by CS (Schmid, 2017). Hence, some researchers prefer to describe the problem as “small-study effects”(e. g., Harbord et al., 2006), instead of publication bias. However, small-study effects may only reflect one aspect of a funnel plot’s asymmetry. Like other publication bias detection methods based on asymmetry in funnel plots, our methods cannot distinguish whether a funnel plot’s asymmetry is due to publication bias or other sources of bias. Researchers need to employ other evidence and carefully examine whether a funnel plot’s asymmetry is truly due to publication bias. Moreover, compared with diagnostic or corrective analysis, prevention of publication bias is more desirable (Lau et al., 2006). As suggested by CS, publication bias may be diminished by extensively searching for a wide range of resources; prospective registration of trials may also help prevent publication bias (Rothstein et al., 2005).As DJ noted, we intended to emphasize measuring publication bias instead of merely testing for it, because the former has seldom been considered. However, we did not mean to discourage researchers from testing for publication bias.“Measuring” and “testing” are different but strongly related concepts, and both can provide valuable information about publication bias. Measures must possess certain features; for example, they should be invariant to the scale of treatment effects and the number of studies in a meta-analysis. So far, most works on publication bias have focused on hypothesis testing. However, this is insufficient for researchers, who may want to quantify how serious publication bias is. The measures of publication bias considered in our article, the regression intercept TI and the skewness TS, can help us evaluate the severity of publication bias in a meta-analysis. Currently, the regression …