Robust Sequential Learning in Random Order Networks
William Guo, Edward Xiong, Jie Gao

TL;DR
This paper investigates the robustness of networks that achieve truth learning in sequential social learning, introducing algorithms to transform arbitrary networks into robust ones with minimal modifications.
Contribution
It characterizes necessary conditions for random-order asymptotic truth learning and provides a polynomial-time algorithm to enhance network robustness.
Findings
Networks with random-order asymptotic truth learning are resilient to bounded adversarial modifications.
Necessary structural conditions for successful random-order learning are identified.
A polynomial-time algorithm can transform arbitrary networks into robust networks with minimal changes.
Abstract
In the sequential learning problem, agents in a network attempt to predict a binary ground truth, informed by both a noisy private signal and the predictions of neighboring agents before them. It is well known that social learning in this setting can be highly fragile: small changes to the action ordering, network topology, or even the strength of the agents' private signals can prevent a network from converging to the truth. We study networks that achieve random-order asymptotic truth learning, in which almost all agents learn the ground truth when the decision ordering is selected uniformly at random. We analyze the robustness of these networks, showing that those achieving random-order asymptotic truth learning are resilient to a bounded number of adversarial modifications. We characterize necessary conditions for such networks to succeed in this setting and introduce several graph…
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Taxonomy
TopicsPrivacy-Preserving Technologies in Data · Advanced Graph Neural Networks · Domain Adaptation and Few-Shot Learning
