A Bayesian approach to estimating COVID-19 incidence and infection fatality rates

Author:

Slater Justin J1,Bansal Aiyush2,Campbell Harlan3,Rosenthal Jeffrey S4,Gustafson Paul3ORCID,Brown Patrick E5

Affiliation:

1. University of Toronto Department of Statistical Sciences, , 700 University Avenue, 9th Floor Toronto, ON M5G 1Z5, Canada

2. St. Michael’s Hospital Centre for Global Health Research, , 30 Bond Street, Toronto, ON M5B 1W8, Canada

3. University of British Columbia Department of Statistics, , 2207 Main Mall, Vancouver, BC V6T 1Z4, Canada

4. University of Toronto, 700 University Avenue Department of Statistical Sciences, , 9th Floor Toronto, ON M5G 1Z5, Canada

5. University of Toronto Centre for Global Health Research, St. Michael’s Hospital, 30 Bond Street, Toronto, ON M5B 1W8, Canada and Department of Statistical Sciences, , 700 University Avenue, 9th Floor Toronto, ON M5G 1Z5, Canada

Abstract

SummaryNaive estimates of incidence and infection fatality rates (IFR) of coronavirus disease 2019 suffer from a variety of biases, many of which relate to preferential testing. This has motivated epidemiologists from around the globe to conduct serosurveys that measure the immunity of individuals by testing for the presence of SARS-CoV-2 antibodies in the blood. These quantitative measures (titer values) are then used as a proxy for previous or current infection. However, statistical methods that use this data to its full potential have yet to be developed. Previous researchers have discretized these continuous values, discarding potentially useful information. In this article, we demonstrate how multivariate mixture models can be used in combination with post-stratification to estimate cumulative incidence and IFR in an approximate Bayesian framework without discretization. In doing so, we account for uncertainty from both the estimated number of infections and incomplete deaths data to provide estimates of IFR. This method is demonstrated using data from the Action to Beat Coronavirus erosurvey in Canada.

Funder

Natural Sciences and Engineering Research Council of Canada

Publisher

Oxford University Press (OUP)

Subject

Statistics, Probability and Uncertainty,General Medicine,Statistics and Probability

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