Survey Statistics: dCV for MRP ?

· Source: Statistical Modeling, Causal Inference, and Social Science · Field: Technology & Digital — Data Science & Analytics · Depth: Advanced, quick

Summary

The article discusses design-based cross-validation (dCV), a variant of K-fold cross-validation, as introduced by Iparragirre et al. (2023). dCV modifies standard K-fold CV by keeping primary sampling units (PSUs) together within a fold, rejecting splits where an entire stratum falls into a single fold, and adjusting weights to ensure each subsample replicates the original. The discussion extends to assessing Multilevel Regression and Poststratification (MRP) models, noting that individual-level loss functions, even when weighted, may not adequately evaluate MRP models due to potential noise. While dCV is designed for probability samples and MRP often uses nonprobability samples, the article explores its applicability, particularly regarding how splitting clusters can underestimate error and lead to overfitting, and conversely, how not splitting strata might lead to underfitting.

Key takeaway

For AI Scientists evaluating Multilevel Regression and Poststratification (MRP) models, consider implementing design-based cross-validation (dCV) principles. Your current CV approach might be underestimating error by splitting clusters or overfitting by not accounting for strata. Explore how rejecting splits that isolate entire strata could lead to more robust model selection and predictive accuracy, especially when dealing with complex survey designs.

Key insights

Design-based cross-validation improves model assessment by respecting survey design elements like PSUs and strata.

Principles

Method

dCV modifies K-fold CV by preserving PSU integrity, preventing full strata isolation in folds, and reweighting subsamples to mirror the original sample's design.

In practice

Topics

Best for: AI Scientist, Data Scientist, Research Scientist

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Editorial summary, takeaway, and curation by AIssential. Original article published by Statistical Modeling, Causal Inference, and Social Science.