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A new approach using proxy event in prior event rate ratio for terminal event studies
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Abstract
Purpose
This study introduces a novel approach to address unmeasured confounding in terminal event studies using the prior event rate ratio (PERR) method. The proposed approach
PERR
proxy
used a proxy event to replace the original terminal event in the pre-exposure period, enabling the application of PERR in terminal event settings. Additionally, we also applied difference in difference (DID) regression, which is conceptually analogous to PERR to estimate the standard errors and confidence intervals of
PERR
proxy
.
Methods
We conducted numeric simulations to evaluate the validity of
PERR
proxy
approach and assessed its performance under varying levels of unmeasured confounding effects, baseline hazard ratios, and the correlation between the proxy and terminal events. To demonstrate its practical applicability, we also performed an empirical analysis to investigate the impact of severe hospitalized COVID-19 on circulatory system disease mortality using the
PERR
proxy
.
Results
In simulation studies,
PERR
proxy
effectively reduced the unmeasured confounding effects compared to the conventional methods. The performance of
PERR
proxy
was influenced by the strength of unmeasured confounding, baseline hazard ratios, and the correlation between the proxy and terminal outcomes. In addition, difference in difference (DID) regression had much faster computational speed for estimating standard errors and confidence intervals compared to bootstrap. In the empirical analysis,
PERR
proxy
identified that severe hospitalized COVID-19 as a significant risk factor for the circulatory system disease mortality and reduced the unmeasured confounding effects.
Conclusions
The
PERR
proxy
approach extends the applicability of the original PERR method to terminal event studies, offering a promising solution for addressing unmeasured confounding. Additionally, the DID regression framework provides a computationally efficient alternative for parameter estimation in PERR-based studies. However, careful consideration is still required in
PERR
proxy
for proxy events selection and other underlying assumptions of the PERR method to ensure valid results.
Title: A new approach using proxy event in prior event rate ratio for terminal event studies
Description:
Abstract
Purpose
This study introduces a novel approach to address unmeasured confounding in terminal event studies using the prior event rate ratio (PERR) method.
The proposed approach
PERR
proxy
used a proxy event to replace the original terminal event in the pre-exposure period, enabling the application of PERR in terminal event settings.
Additionally, we also applied difference in difference (DID) regression, which is conceptually analogous to PERR to estimate the standard errors and confidence intervals of
PERR
proxy
.
Methods
We conducted numeric simulations to evaluate the validity of
PERR
proxy
approach and assessed its performance under varying levels of unmeasured confounding effects, baseline hazard ratios, and the correlation between the proxy and terminal events.
To demonstrate its practical applicability, we also performed an empirical analysis to investigate the impact of severe hospitalized COVID-19 on circulatory system disease mortality using the
PERR
proxy
.
Results
In simulation studies,
PERR
proxy
effectively reduced the unmeasured confounding effects compared to the conventional methods.
The performance of
PERR
proxy
was influenced by the strength of unmeasured confounding, baseline hazard ratios, and the correlation between the proxy and terminal outcomes.
In addition, difference in difference (DID) regression had much faster computational speed for estimating standard errors and confidence intervals compared to bootstrap.
In the empirical analysis,
PERR
proxy
identified that severe hospitalized COVID-19 as a significant risk factor for the circulatory system disease mortality and reduced the unmeasured confounding effects.
Conclusions
The
PERR
proxy
approach extends the applicability of the original PERR method to terminal event studies, offering a promising solution for addressing unmeasured confounding.
Additionally, the DID regression framework provides a computationally efficient alternative for parameter estimation in PERR-based studies.
However, careful consideration is still required in
PERR
proxy
for proxy events selection and other underlying assumptions of the PERR method to ensure valid results.
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