Abstract

In evidence synthesis, dealing with zero-events studies is an important and complicated task that has generated broad discussion. Numerous methods provide valid solutions to synthesizing data from studies with zero-events, either based on a frequentist or a Bayesian framework. Among frequentist frameworks, the one-stage methods have their unique advantages to deal with zero-events studies, especially for double-arm-zero-events. In this article, we give a concise overview of the one-stage frequentist methods. We conducted simulation studies to compare the statistical properties of these methods to the two-stage frequentist method (continuity correction) for meta-analysis with zero-events studies when double-zero-events studies were included. Our simulation studies demonstrated that the generalized estimating equation with unstructured correlation and beta-binomial method had the best performance among the one-stage methods. The random intercepts generalized linear mixed model showed good performance in the absence of obvious between-study variance. Our results also showed that the continuity correction with inverse-variance heterogeneous (IVhet) analytic model based on the two-stage framework had good performance when the between-study variance was obvious and the group size was balanced for included studies. In summary, the one-stage framework has unique advantages to deal with studies with zero events and is not susceptive to group size ratio. It should be considered in future meta-analyses whenever possible.

Highlights

  • In evidence synthesis, dealing with zero-events studies is an important and complicated task and has generated broad discussion.[1,2,3,4,5,6,7,8] Zero-events occur when the risk of events is low and/or the sample size is small, frequently seen with safety outcomes

  • Kuss[4] has investigated the statistical properties of these methods and confirmed the superiority of them for meta-analysis with zero-events studies, while there are two additional issues to be addressed: (1) whether the total event count of a meta-analysis impacts the performance of one-stage methods? (2) whether the sample size ratio impacts the performance of one-stage methods? In this article, we give an overview of the one-stage frequentist methods for meta-analysis with zero-events studies, and compare these methods with continuity correction for the two-stage method

  • We summarized five one-stage frequentist methods for meta-analysis to deal with zero-events studies

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Summary

| INTRODUCTION

In evidence synthesis, dealing with zero-events studies is an important and complicated task and has generated broad discussion.[1,2,3,4,5,6,7,8] Zero-events occur when the risk of events is low and/or the sample size is small, frequently seen with safety outcomes. Kuss[4] has summarized 11 methods for meta-analysis to include information from studies with no events in both arms without a continuity correction These methods are either based on a. With proper prior distributions for the event risks and sample distributions for the events, Bayesian methods are expected to produce satisfactory effect estimates.[27,28] the major limitation of the Bayesian methods is that the choice of prior distributions may greatly influence the results (at least for those with double-arm-zero-events studies), resulting in uncertainty of the inference.[13,29] The one-stage frequentist framework methods do not suffer from such a problem because there is no need to borrow strength from prior information or post hoc continuity corrections. Kuss[4] has investigated the statistical properties of these methods and confirmed the superiority of them for meta-analysis with zero-events studies, while there are two additional issues to be addressed: (1) whether the total event count of a meta-analysis impacts the performance of one-stage methods? (2) whether the sample size ratio impacts the performance of one-stage methods? In this article, we give an overview of the one-stage frequentist methods for meta-analysis with zero-events studies, and compare these methods with continuity correction for the two-stage method

| METHODS
Method
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| DISCUSSION
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