An Information-Theoretic Analysis of The Cost of Decentralization for Learning and Inference Under Privacy Constraints
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Abstract (arXiv)
In vertical federated learning (FL), the features of a data sample are distributed across multiple agents. As such, inter-agent collaboration can be beneficial not only during the learning phase, as is the case for standard horizontal FL, but also during the inference phase. A fundamental theoretical question in this setting is how to quantify the cost, or performance loss, of decentralization for learning and/or inference. In this paper, we consider general supervised learning problems with any number of agents, and provide a novel information-theoretic quantification of the cost of decentralization in the presence of privacy constraints on inter-agent communication within a Bayesian framework. The cost of decentralization for learning and/or inference is shown to be quantified in terms of conditional mutual information terms involving features and label variables.
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References · 13
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- 2016Differential Privacy as a Mutual Information Constraintcited by 41
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- 2020Information-Theoretic Bounds on the Generalization Error and Privacy Leakage in Federated Learningcited by 20
- 2020Privacy-Preserving Asynchronous Federated Learning Algorithms for Multi-Party Vertically Collaborative Learningcited by 19
- 2020A Vertical Federated Learning Method for Interpretable Scorecard and Its Application in Credit Scoringcited by 16
- 2021Rate-Distortion Analysis of Minimum Excess Risk in Bayesian Learningcited by 10
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- 2019Federated Learning for Coalition Operationscited by 2
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