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Standardized Mean Differences: Not So Standard After All
1Educational Measurement and Statistics University of Iowa Iowa City Iowa USA.
This study introduces harmonized standardized mean differences (HSMDs) to address distortions in meta-analyses caused by sample variability. HSMDs offer a novel sensitivity analysis for more reliable effect size estimation and robust meta-analytic conclusions.
Area of Science:
- Biostatistics
- Medical Research Methodology
Background:
- Standardized mean differences (SMDs), like Cohen's d and Hedges' g, are common in meta-analyses but are sensitive to within-study variability.
- This sensitivity can distort individual effect size estimates and impact overall meta-analytic findings.
Purpose of the Study:
- Introduce harmonized standardized mean differences (HSMDs) as a novel sensitivity analysis framework.
- Evaluate and address distortions in meta-analysis effect sizes caused by within-study sample variability.
- Enhance the comprehensiveness of meta-analytic synthesis.
Main Methods:
- Harmonize relative within-study variability across studies using the coefficient of variation (CV) to set empirical benchmarks.
- Recalculate SMDs under consistent variability assumptions.
- Apply the HSMD framework to meta-analytic data to assess the influence of study-specific standard deviations.
Main Results:
- Demonstrate the extent to which original effect sizes and pooled results are influenced by initial standardization variability.
- Quantify the impact of within-study variability on meta-analytic outcomes.
- Showcase the framework's ability to incorporate studies lacking reported variability metrics.
Conclusions:
- HSMDs provide a robust method for evaluating sensitivity to within-study variability in meta-analyses.
- This novel framework improves the reliability of effect size estimation and meta-analytic conclusions.
- The HSMD approach enhances meta-analytic synthesis by accommodating diverse study data.
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