Statistical Audit Overview Statistical Validity Score ↳ Normality & Homoscedasticity ↳ Effect Size Reporting ↳ CI Reporting ↳ Power & Sample Size ↳ Multiple Comparison ↳ Replication Type ↳ Missing Data Disclosure ↳ Outlier Pre-Registration Robustness & Sensitivity ↳ Sensitivity Analysis Engine ↳ Conclusion Sensitivity Profile ↳ Multiverse Analysis ↳ Outlier Sensitivity Report Estimation Methods ↳ Bootstrap CI ↳ Permutation Test ↳ Bayes Factor Supplement ↳ Assumption & Robustness Guard Test Configuration Guard ↳ Paired vs Unpaired Guard ↳ Multiple Comparison Enforce. ↳ One-Sided Test Lock ↳ Proportion OLS Prevention Experimental Design Guard ↳ Pseudoreplication Detection ↳ Bio vs Technical Replicate ↳ Batch / Plate Confounding ↳ Repeated Measures Suggestion Confounding & Independence ↳ Independence Formal Check ↳ Confounding Disclosure ↳ Covariate Selection Audit Regression & Modeling Guard ↳ Regression Diagnostics Guard ↳ Compositional Data Warning ↳ Sample Size Justification

Confounding & Independence

Confounding and non-independence are the two most common sources of spurious effects in observational data and poorly controlled experiments. They cannot be corrected after the fact without the right model — and they cannot be addressed at all unless the relevant metadata (covariates, batch, subject IDs) are recorded and declared.

What is Confounding & Independence Guard?

The Confounding & Independence section surfaces situations where a third variable may be correlated with both the predictor and the outcome, where observations may not be truly independent given the design, and where the set of covariates included in the model may not be fully justified. Implementation depth varies across these three pages; see each page for current product behavior and known limitations.

Confounding is not bias: Confounding is a structural property of the data — a third variable that creates an apparent relationship between exposure and outcome. Detecting it before analysis allows appropriate adjustment. Failing to detect it produces estimates that appear causal but are not.

Three Checks