Key result
Gradient boosting reduces HRV-based age prediction error by ~1.2 years over linear models.
Why the study?
Nonlinear changes in heart rate variability across the lifespan are often assumed to require machine learning, prompting an evaluation of explanatory versus predictive modeling approaches.
Does machine learning (random forest and gradient boosting) improve explanatory and predictive modeling of age-related heart rate variability (HRV) changes compared to general linear models with spline terms and linear regression in a clinically referred population?
Cross-Sectional (n=3,854)
Does machine learning (random forest and gradient boosting) improve explanatory and predictive modeling of age-related heart rate variability (HRV) changes compared to general linear models with spline terms and linear regression in a clinically referred population?
In heart rate variability research, nonlinear age relationships can be effectively captured by general linear models with spline terms without requiring machine learning, and machine learning variable importance should not be interpreted as physiological importance.
Modest gains from gradient boosting in HRV age prediction warrant caution before clinical adoption; leaves open whether machine learning meaningfully extends beyond interpretable splines.
Heart rate variability (HRV) changes nonlinearly across the lifespan, and such nonlinearity is often taken to require machine learning (ML). Distinguishing explanatory from predictive modeling, we tested three propositions using 24 h Holter recordings from a clinically referred population (ALLSTAR database), sampled uniformly across ages 0–102 years (n = 3854). Explanatory models expressed 12 HRV indices as functions of age and sex; predictive models estimated age, an error-free benchmark, from HRV under nested, age-stratified cross-validation. First, all indices showed significant nonlinear age dependence, but general linear models with spline terms explained it as well as random forest and gradient boosting (cross-validated R2 differences ≤ 0.02) while providing parameters, confidence intervals, and tests. Second, gradient boosting reduced the mean absolute error of linear regression from 11.3 to 10.1 years (95% CI of the reduction in repeated analyses, 0.8–1.3 years), with gains largest in children and older adults, where all models had their largest errors and bias, and reduced to 0.3 years under the database age distribution. Third, permutation importance agreed only moderately with explanatory age dependence (Spearman ρ 0.48–0.73), differed between models and permutation schemes, and was allocated within correlated index groups in model-specific ways. In this clinically referred, cross-sectional dataset, nonlinearity did not imply that ML was required, and variable importance should not be read as physiological importance.
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Hayano et al. (2026) conducted a cross-sectional in Heart rate variability across the lifespan (n=3,854). Machine learning models (random forest, gradient boosting) vs. General linear models with spline terms / linear regression was evaluated on Mean absolute error in age prediction from 12 HRV indices (MAE reduction 1.2 years, 95% CI 0.8-1.3). General linear models with splines explained nonlinear HRV age dependence as well as machine learning (R2 diff ≤0.02), while gradient boosting reduced age prediction error from 11.3 to 10.1 years.
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