Towards Trustworthy Vital Sign Forecasting: Leveraging Uncertainty for Prediction Intervals

Fuente: arXiv
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Main Authors: Wang, Li Rong, Henderson, Thomas C., Ong, Yew Soon, Ng, Yih Yng, Fan, Xiuyi
Format: Preprint
Published: 2025
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author Wang, Li Rong
Henderson, Thomas C.
Ong, Yew Soon
Ng, Yih Yng
Fan, Xiuyi
author_facet Wang, Li Rong
Henderson, Thomas C.
Ong, Yew Soon
Ng, Yih Yng
Fan, Xiuyi
contents Vital signs, such as heart rate and blood pressure, are critical indicators of patient health and are widely used in clinical monitoring and decision-making. While deep learning models have shown promise in forecasting these signals, their deployment in healthcare remains limited in part because clinicians must be able to trust and interpret model outputs. Without reliable uncertainty quantification -- particularly calibrated prediction intervals (PIs) -- it is unclear whether a forecasted abnormality constitutes a meaningful warning or merely reflects model noise, hindering clinical decision-making. To address this, we present two methods for deriving PIs from the Reconstruction Uncertainty Estimate (RUE), an uncertainty measure well-suited to vital-sign forecasting due to its sensitivity to data shifts and support for label-free calibration. Our parametric approach assumes that prediction errors and uncertainty estimates follow a Gaussian copula distribution, enabling closed-form PI computation. Our non-parametric approach, based on k-nearest neighbours (KNN), empirically estimates the conditional error distribution using similar validation instances. We evaluate these methods on two large public datasets with minute- and hour-level sampling, representing high- and low-frequency health signals. Experiments demonstrate that the Gaussian copula method consistently outperforms conformal prediction baselines on low-frequency data, while the KNN approach performs best on high-frequency data. These results underscore the clinical promise of RUE-derived PIs for delivering interpretable, uncertainty-aware vital sign forecasts.
format Preprint
id arxiv_https___arxiv_org_abs_2509_01319
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Towards Trustworthy Vital Sign Forecasting: Leveraging Uncertainty for Prediction Intervals
Wang, Li Rong
Henderson, Thomas C.
Ong, Yew Soon
Ng, Yih Yng
Fan, Xiuyi
Machine Learning
Artificial Intelligence
Vital signs, such as heart rate and blood pressure, are critical indicators of patient health and are widely used in clinical monitoring and decision-making. While deep learning models have shown promise in forecasting these signals, their deployment in healthcare remains limited in part because clinicians must be able to trust and interpret model outputs. Without reliable uncertainty quantification -- particularly calibrated prediction intervals (PIs) -- it is unclear whether a forecasted abnormality constitutes a meaningful warning or merely reflects model noise, hindering clinical decision-making. To address this, we present two methods for deriving PIs from the Reconstruction Uncertainty Estimate (RUE), an uncertainty measure well-suited to vital-sign forecasting due to its sensitivity to data shifts and support for label-free calibration. Our parametric approach assumes that prediction errors and uncertainty estimates follow a Gaussian copula distribution, enabling closed-form PI computation. Our non-parametric approach, based on k-nearest neighbours (KNN), empirically estimates the conditional error distribution using similar validation instances. We evaluate these methods on two large public datasets with minute- and hour-level sampling, representing high- and low-frequency health signals. Experiments demonstrate that the Gaussian copula method consistently outperforms conformal prediction baselines on low-frequency data, while the KNN approach performs best on high-frequency data. These results underscore the clinical promise of RUE-derived PIs for delivering interpretable, uncertainty-aware vital sign forecasts.
title Towards Trustworthy Vital Sign Forecasting: Leveraging Uncertainty for Prediction Intervals
topic Machine Learning
Artificial Intelligence
url https://arxiv.org/abs/2509.01319