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January 17, 2026Computation0 citationsOpen Access

The Health-Wealth Gradient in Labor Markets: Integrating Health, Insurance, and Social Metrics to Predict Employment Density

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DLD. LiuQSQiannan ShenJLJiaci Liu

Key Points

  • The central aim is to explore how health and social metrics affect employment density using machine learning techniques.
  • Constructed a longitudinal dataset from 2014 to 2024 using county-level employment and health data.
  • Applied machine learning models including LASSO, Random Forest, and regularized XGBoost.
  • Utilized SHAP values for the interpretability of the models.
  • Performed evaluations across the COVID-19 structural break.
  • The tuned, regularized XGBoost model achieved a Test R2 of 0.800.
  • A leakage-safe stacked Ridge ensemble demonstrated a Test R2 of 0.827.
  • The approach maintained interpretability of the underlying tree model used for analysis.

Abstract

Labor market forecasting relies heavily on economic time-series data, often overlooking the “health–wealth” gradient that links population health to workforce participation. This study develops a machine learning framework integrating non-traditional health and social metrics to predict state-level employment density. Methods: We constructed a multi-source longitudinal dataset (2014–2024) by aggregating county-level Quarterly Census of Employment and Wages (QCEW) data with County Health Rankings to the state level. Using a time-aware split to evaluate performance across the COVID-19 structural break, we compared LASSO, Random Forest, and regularized XGBoost models, employing SHAP values for interpretability. Results: The tuned, regularized XGBoost model achieved strong out-of-sample performance (Test R2 = 0.800). A leakage-safe stacked Ridge ensemble yielded comparable performance (Test R2 = 0.827), while preserving the interpretability of the underlying tree model used for SHAP analysis.

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Cite This Study

Liu et al. (2026) studied this question.

synapsesocial.com/papers/696b26b2d2a12237a9349fa2https://doi.org/10.3390/computation14010022
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