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A Comparison of Statistical Methods to Construct Confidence Intervals and Fiducial Intervals for Measures of Health Disparities

Bibliographic Data

ID15501774
AuthorsTengfei Li (0000-0001-6142-3865, Georgetown University), Anca Dragomir (0000-0003-2777-8114, Georgetown University), George Luta (0000-0002-4035-7632, Georgetown University, corresponding author)
Year2024
Volume21
Issue2
Pages208-208
Publication date2024-02-10
Open AccessYes
TypeARTICLE
VenueInternational Journal of Environmental Research and Public Health (JOURNAL)
Journal identifiersISSN: 1661-7827 • E-ISSN: 1660-4601
PublisherMultidisciplinary Digital Publishing Institute (PUBLISHER • CH)
DOI10.3390/ijerph21020208
PMID38397697
OpenAlexW4391748571
LanguageEN
References cited5

Health disparities are differences in health status across different socioeconomic groups. Classical methods, e.g., the Delta method, have been used to estimate the standard errors of estimated measures of health disparities and to construct confidence intervals for these measures. However, the confidence intervals constructed using the classical methods do not have good coverage properties for situations involving sparse data. In this article, we introduce three new methods to construct fiducial intervals for measures of health disparities based on approximate fiducial quantities. Through a comprehensive simulation study, We compare the empirical coverage properties of the proposed fiducial intervals against two Monte Carlo simulation-based methods-utilizing either a truncated Normal distribution or the Gamma distribution-as well as the classical method. The findings of the simulation study advocate for the adoption of the Monte Carlo simulation-based method with the Gamma distribution when a unified approach is sought for all health disparity measures

Confidence interval · Construct (python library · Coverage probability · Econometrics · Fiducial marker · Health equity · Monte Carlo method · Public health · Statistics · Computer Science · Health disparities and outcomes · Health Systems, Economic Evaluations, Quality of Life · Healthcare Policy and Management · Mathematics · Medicine · Artificial Intelligence

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