Sharing information across patient subgroups to draw conclusions from sparse treatment networks

TL;DR

This paper introduces a Bayesian method to improve estimates in sparse network meta-analyses by sharing information from dense networks, enhancing robustness and precision in clinical decision-making.

Contribution

It proposes a two-stage Bayesian framework that leverages dense network data to inform sparse network estimates, addressing issues of imprecision and bias.

Findings

More precise estimates in sparse networks.

Enhanced robustness of NMA results.

Effective application in psychiatric treatment data.

Abstract

Network meta-analysis (NMA) usually provides estimates of the relative effects with the highest possible precision. However, sparse networks with few available studies and limited direct evidence can arise, threatening the robustness and reliability of NMA estimates. In these cases, the limited amount of available information can hamper the formal evaluation of the underlying NMA assumptions of transitivity and consistency. In addition, NMA estimates from sparse networks are expected to be imprecise and possibly biased as they rely on large sample approximations which are invalid in the absence of sufficient data. We propose a Bayesian framework that allows sharing of information between two networks that pertain to different population subgroups. Specifically, we use the results from a subgroup with a lot of direct evidence (a dense network) to construct informative priors for the relative effects in the target subgroup (a sparse network). This is a two-stage approach where at the first stage we extrapolate the results of the dense network to those expected from the sparse network. This takes place by using a modified hierarchical NMA model where we add a location parameter that shifts the distribution of the relative effects to make them applicable to the target population. At the second stage, these extrapolated results are used as prior information for the sparse network. We illustrate our approach through a motivating example of psychiatric patients. Our approach results in more precise and robust estimates of the relative effects and can adequately inform clinical practice in presence of sparse networks.