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Generalization in Federated Learning: A Conditional Mutual Information Framework

ICML 2025 · Federated learning and privacy › Communication-efficient FL · approach: Local drift correction · 0 citations (OpenAlex)

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Derives the first conditional mutual information (CMI) generalization bounds for federated learning in the two-level (participation + out-of-sample) setting, using a superclient construction, and validates e-CMI bounds empirically on MNIST and CIFAR-10 with FedAvg.

Problem

Generalization of federated learning is less understood than centralized learning, especially the two-level generalization error that includes unseen (non-participating) clients, not just the training clients' out-of-sample gap.

Approach

Extends the supersample CMI framework with a superclient construction (K x 2 matrix of client distributions plus Bernoulli participation variables) so both the participation gap and out-of-sample gap get CMI bounds; adds privacy-implies-generalization lemmas, high-probability and excess-risk bounds, fast-rate e-CMI bounds, and aggregation-specific bounds for Bregman and strongly convex losses.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
use the fast-rate e-CMI bound instead of the square-root CMI boundFedAvg generalization-bound estimates · MNIST, small-training-error regimegeneralization-bound tightnessHelped
use the square-root e-CMI bound instead of the fast-rate e-CMI boundFedAvg generalization-bound estimates · CIFAR-10, most settingsgeneralization-bound tightnessHelped

Limitations

Experimental setup

Datasets: MNIST CIFAR-10

Benchmarks: MNIST CIFAR-10

Metrics: expected generalization gap zero-one error CMI bound values (non-vacuousness)

Baselines: square-root CMI bound IOMI-based FL bound

Builds on: supersample CMI framework evaluated CMI bounds two-level generalization framework for FL information-theoretic generalization bounds (Xu & Raginsky)

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