Wu, Y., & Bhattacharya, R. (2024). Network Causal Effect Estimation In Graphical Models Of Contagion And Latent Confounding. arXiv preprint arXiv:2411.01371v1.
This research paper aims to develop a method for accurately estimating causal effects in network settings where both contagion (peer-to-peer influence) and latent confounding (unobserved background factors) may be present. The authors seek to distinguish between these two mechanisms and propose appropriate estimation strategies for different scenarios.
The authors utilize segregated graphical models (SGs) to represent both contagion and latent confounding within a network. They propose asymptotically valid likelihood ratio tests based on coding likelihoods to differentiate between dependence arising from contagion versus latent confounding. For causal effect estimation, they extend the auto-g-computation method to handle latent confounding by incorporating local structure parameterization and outcome regression modeling.
The authors conclude that their proposed methods offer a robust framework for estimating causal effects in networks with full interference, accounting for both contagion and latent confounding. The likelihood ratio tests enable researchers to identify the underlying dependence mechanism, while the extended auto-g-computation method provides accurate effect estimates under different scenarios.
This research significantly contributes to the field of causal inference in network settings by providing practical tools for addressing the challenge of disentangling contagion from latent confounding. The proposed methods have broad applicability in various domains, including social science, epidemiology, and public health, where understanding causal relationships within networks is crucial for effective intervention design.
The study acknowledges limitations regarding the assumption that contagion and latent confounding cannot co-occur within the same layer of the SG. Future research could explore methods for handling such co-occurrences and develop sensitivity analysis techniques to assess the robustness of the proposed methods to this assumption. Additionally, investigating more sample-efficient estimators and methods robust to network uncertainty are promising avenues for future work.
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by Yufeng Wu, R... at arxiv.org 11-05-2024
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