Open Access
February 2014 Bayesian Estimation of Population-Level Trends in Measures of Health Status
Mariel M. Finucane, Christopher J. Paciorek, Goodarz Danaei, Majid Ezzati
Statist. Sci. 29(1): 18-25 (February 2014). DOI: 10.1214/13-STS427

Abstract

Improving health worldwide will require rigorous quantification of population-level trends in health status. However, global-level surveys are not available, forcing researchers to rely on fragmentary country-specific data of varying quality. We present a Bayesian model that systematically combines disparate data to make country-, region- and global-level estimates of time trends in important health indicators.

The model allows for time and age nonlinearity, and it borrows strength in time, age, covariates, and within and across regional country clusters to make estimates where data are sparse. The Bayesian approach allows us to account for uncertainty from the various aspects of missingness as well as sampling and parameter uncertainty. MCMC sampling allows for inference in a high-dimensional, constrained parameter space, while providing posterior draws that allow straightforward inference on the wide variety of functionals of interest.

Here we use blood pressure as an example health metric. High blood pressure is the leading risk factor for cardiovascular disease, the leading cause of death worldwide. The results highlight a risk transition, with decreasing blood pressure in high-income regions and increasing levels in many lower-income regions.

Citation

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Mariel M. Finucane. Christopher J. Paciorek. Goodarz Danaei. Majid Ezzati. "Bayesian Estimation of Population-Level Trends in Measures of Health Status." Statist. Sci. 29 (1) 18 - 25, February 2014. https://doi.org/10.1214/13-STS427

Information

Published: February 2014
First available in Project Euclid: 9 May 2014

zbMATH: 1305.53037
MathSciNet: MR3201842
Digital Object Identifier: 10.1214/13-STS427

Keywords: Bayesian inference , combining data sources , hierarchical models

Rights: Copyright © 2014 Institute of Mathematical Statistics

Vol.29 • No. 1 • February 2014
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