Stratified Bootstrap Method
(Redirected from Stratified Bootstrap Sampling)
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A Stratified Bootstrap Method is a bootstrap resampling method that maintains stratum proportions while performing resampling with replacement to control variance estimation across stratification variables.
- AKA: Stratified Bootstrap Resampling, Stratified Bootstrap Sampling, Proportional Bootstrap Method.
- Context:
- It can typically preserve Stratum Distributions during bootstrap iterations.
- It can typically control Variance Components per prompt category in NLG evaluation.
- It can often improve Confidence Interval Precision over simple bootstrap.
- It can often handle Imbalanced Datasets through proportional sampling.
- It can support Multi-Level Stratification with nested structures.
- It can generate Bootstrap Distributions respecting population heterogeneity.
- It can enable Robust Statistical Inference for stratified designs.
- It can integrate with Mixed Effects Models accounting for stratum effects.
- It can range from being a Single-Stratum Bootstrap Method to being a Multi-Stratum Bootstrap Method, depending on its stratification level.
- It can range from being a Fixed-Size Bootstrap Method to being a Variable-Size Bootstrap Method, depending on its sample size strategy.
- It can range from being a Parametric Stratified Bootstrap to being a Non-Parametric Stratified Bootstrap, depending on its distribution assumption.
- It can range from being a Balanced Stratified Bootstrap to being an Unbalanced Stratified Bootstrap, depending on its stratum weighting.
- ...
- Examples:
- NLG Stratified Bootstrap Methods, such as:
- Evaluation-Specific Stratified Bootstraps, such as:
- Statistical Applications, such as:
- ...
- Counter-Examples:
- Simple Bootstrap Method, which ignores stratification structure.
- Jackknife Method, which uses leave-one-out rather than resampling.
- Permutation Test, which shuffles rather than resamples with replacement.
- See: Bootstrap Resampling Method, Simple Bootstrap Method, Resampling Method, Statistical Inference, Human Parity Metric, Mixed Effects Evaluation Model, Confidence Interval Estimation, Monte Carlo Method, Evaluation Protocol.