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The short version: a meta-analysis is a statistical tool that averages results from multiple studies, but the quality of the answer depends entirely on the quality of the studies fed into it.

A meta-analysis is not a single study. It is a method for combining numbers from several studies into one pooled estimate [9]. Think of it as a weighted average, where larger studies count more. The goal is to get a more precise answer than any one study can give.

But the method has a critical weakness. It only averages what gets published. If small studies with negative results never see print, the meta-analysis will show a benefit that does not really exist. This is called publication bias, and it is well documented. A 2023 review found that many meta-analyses in sports medicine did not even test for it properly, and those that did often had too few studies to detect it [20]. Another review in ear, nose, and throat journals found that over a third of meta-analyses had a high risk of publication bias, and most did not adjust their conclusions when bias was present [22].

The tools to detect this bias exist. Funnel plots can show asymmetry when small studies are missing [24]. The trim-and-fill method can estimate how many studies are missing and adjust the result [25, 30]. But these tools are only as good as the data. A meta-analysis of industry-funded trials that all use surrogate endpoints is still a meta-analysis of bad studies.

My call: a meta-analysis is a useful tool, but it inherits every flaw of the studies it combines. Always ask who funded the original trials, whether the outcome was real or a lab value, and whether the analysis tested for missing studies. Confidence: high.

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Sources used 6

  1. Meta-analysis in clinical trials Controlled Clinical Trials (1986) Thin

    This study presents a random effects model for meta-analysis in clinical trials, addressing the heterogeneity of treatment effects and proposing a method for combining evidence from multiple studies to evaluate treatment efficacy.

    DOI: 10.1016/0197-2456(86)90046-2
  2. The Perils of Misinterpreting and Misusing “Publication Bias” in Meta-analyses: An Education Review on Funnel Plot-Based Methods Sports Medicine (2023) Thin

    Funnel-plot–based tests for publication bias are often misused and underpowered in sport and exercise meta-analyses, with a call to reframe conclusions as 'risk of publication bias' and to adopt preventive open-science practices.

    DOI: 10.1007/s40279-023-01927-9
  3. Publication bias in otorhinolaryngology meta-analyses in 2021 Systematic Reviews (2024) Thin

    A cross-sectional meta-research study evaluating how publication bias was addressed in 75 otorhinolaryngology systematic reviews and meta-analyses published in 2021, finding that many did not assess bias adequately, relied mainly on funnel-plot visual inspection, and often did n…

    DOI: 10.1186/s13643-023-02404-0
  4. Funnel plots for detecting bias in meta-analysis Journal of Clinical Epidemiology (2001) Thin

    This study evaluates the impact of different vertical and horizontal axes on the interpretation of funnel plots used to detect publication bias in meta-analyses, concluding that standard error is generally the best choice for the vertical axis.

    DOI: 10.1016/S0895-4356(01)00377-8
  5. Trim and Fill: A Simple Funnel‐Plot–Based Method of Testing and Adjusting for Publication Bias in Meta‐Analysis Biometrics (2000) Thin

    This study introduces the 'trim and fill' method, a nonparametric approach for estimating the number of missing studies in meta-analyses due to publication bias, demonstrating its effectiveness in improving the accuracy of overall effect size estimates and confidence intervals.

    DOI: 10.1111/j.0006-341x.2000.00455.x
  6. A Nonparametric "Trim and Fill" Method of Accounting for Publication Bias in Meta-Analysis Journal of the American Statistical Association (2000) Thin

    This study presents a nonparametric 'trim and fill' method to address publication bias in meta-analysis by estimating and adjusting for missing studies using rank-based data augmentation techniques.

    DOI: 10.2307/2669529

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