Rapid report on estimating incidence from cross-sectional data

In prospective cohort studies, incidence is typically estimated by the ratio of the observed number of events to person-time at risk. This crude estimator is consistent for the true population incidence rate (IR) under mild assumptions. Here we consider a different setting where only cross-sectional...

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Veröffentlicht in:Annals of epidemiology 2021-01, Vol.53, p.106-108.e1
Hauptverfasser: DeMonte, Justin B., Neilan, Anne M., Loop, Matthew S., Ciaranello, Andrea L., Hudgens, Michael G.
Format: Artikel
Sprache:eng
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Zusammenfassung:In prospective cohort studies, incidence is typically estimated by the ratio of the observed number of events to person-time at risk. This crude estimator is consistent for the true population incidence rate (IR) under mild assumptions. Here we consider a different setting where only cross-sectional data are available, that is, at a single time point, participants are evaluated to identify whether they have previously had the event of interest. Unlike the prospective cohort data setting, for cross-sectional data, the crude IR estimator is biased. Instead, the maximum likelihood estimator (MLE) may be used. Although the MLE does not have a simple closed form, it is consistent and easy to compute using statistical software. To compare the bias of the MLE and the crude estimator, a simulation was conducted. The crude estimator underestimated the true incidence, whereas the MLE was approximately unbiased. In general, bias of the crude estimator tended to be roughly one to two orders of magnitude larger (in absolute value) than the MLE. Under cross-sectional data with exact event times unknown, the MLE of the IR is straightforward to calculate, more accurate than the crude IR estimator, and consistent provided the hazard is constant. •In cross-sectional studies, participants may be evaluated at a single time point.•The exact date of some past event of interest may be uncollected or unknown.•In this setting, the usual incidence rate (IR) estimator is in general biased.•An alternative is the maximum likelihood estimator (MLE).•Simulation demonstrates that the MLE is approximately unbiased in this setting.
ISSN:1047-2797
1873-2585
DOI:10.1016/j.annepidem.2020.06.005