Meta-Analysis Overview
Core summary
Meta-analysis is the statistical technique within a systematic review that combines results from multiple studies into a single pooled estimate. It increases statistical power, produces a more precise effect estimate, and is visualized using a forest plot.
Detailed explanation
Detailed explanation
Not every systematic review includes a meta-analysis — it is only appropriate when studies are sufficiently similar (clinically and methodologically) to combine. A meta-analysis calculates a weighted average of effect sizes across studies, giving more weight to larger, more precise studies. The result is displayed in a forest plot: each study is a horizontal line (showing its confidence interval) with a square (representing the point estimate, sized proportionally to study weight). The diamond at the bottom represents the pooled effect. Heterogeneity — variation in results between studies beyond what chance would explain — is assessed using the I-squared statistic. Low I-squared (under 25%) suggests results are consistent; high I-squared (over 75%) means substantial unexplained variation and signals caution in interpreting the pooled result. When heterogeneity is high, subgroup analysis and meta-regression can explore possible explanations. Funnel plots help detect publication bias: asymmetry suggests small negative studies may be missing. A meta-analysis of poor-quality studies produces a precise but potentially misleading answer — 'garbage in, garbage out' applies.
Clinical example
Five small RCTs each suggest that a new antibiotic reduces wound infections, but none alone reaches statistical significance. A meta-analysis pools all five, producing a single estimate with a tighter confidence interval that now clearly shows a significant 30% reduction in infections.
Research example
The Cochrane Collaboration's meta-analyses are used to generate GRADE evidence summaries that inform WHO treatment guidelines. For example, a Cochrane meta-analysis of corticosteroids for preterm labor showed a clear mortality benefit, influencing practice in every labor ward worldwide.
Knowledge check
Q1. What does the diamond at the bottom of a forest plot represent?
Q2. What does a high I-squared value (>75%) indicate?
Q3. When should you NOT perform a meta-analysis?