A covariate is an observed explanatory variable used to model the conditional distribution of a response. A vector of covariates can enter a linear predictor, a treatment-effect adjustment or a hazard multiplier. Conditioning on a covariate does not itself establish that its effect is causal.
A baseline covariate is measured before treatment assignment or exposure. A prognostic baseline covariate predicts the outcome. Adjusting for such variables in a randomized controlled trial can improve statistical efficiency without conditioning on a treatment consequence. For example, if Y=τZ+γX+ε with randomized Z independent of X, adjustment for X reduces the unexplained variance from γ2Var(X)+Var(ε) to Var(ε). This precision role of prognostic baseline adjustment is described in the FDA statistical guidance on covariate adjustment.
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- Adaptivity to an unknown covariate distribution
- Conditional logistic model for longitudinal binary data
- Counting-process intensity in survival analysis
- Covariate-dependent missing at random
- Covariate-dependent missing completely at random
- Cox–Snell likelihood pseudo-R-squared
- Equiangular direction in least angle regression
- Gaussian regression score
- Grouped proportional-hazards model
- Independent censoring
- Logistic random-intercept model for repeated binary outcomes
- Log-linear transition intensity model
- Observed heterogeneity
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- Piecewise-constant covariate approximation
- Randomized minimization in clinical trials
- Regression model
- Selection model for informative longitudinal dropout
- Survival data
- True state dependence
- Unobserved heterogeneity
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