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Exact power indices for plurality-voting ensembles

NeurIPS 2026 · Label-efficient and robust learning › Recognition and long-tail · approach: Group-robust classification

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Introduces a plurality-voting ensemble game with random tie-breaking and ENPOWER algorithms that compute exact Banzhaf and Shapley power indices of base classifiers in linear time (binary) and polynomial time (multiclass), applied to ensemble pruning and CLIP prompt ensembling.

Problem

Attributing each base classifier's contribution to a plurality-voting ensemble's predictions is hard because its impact depends on ties with other votes; exact power indices are intractable in general and existing games do not model plurality voting with random tie-breaking, especially for multiclas

Approach

Defines new characteristic-function games for plurality voting with random tie-breaking (binary and multiclass), derives closed-form Banzhaf and Shapley values for the binary case, and uses ordinary generating functions with dynamic programming over vote profiles for exact multiclass indices.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: UCI TT UCI BM UCI BTSC UCI C9 UCI CR UCI CT CIFAR100 IMAGENET-A

Benchmarks: CIFAR100 IMAGENET-A UCI datasets (TT, BM, BTSC, C9, CR, CT)

Metrics: runtime Kendall's tau accuracy macro F1-score

Baselines: ISCG Tr-MLE Tr-PS WMG-β WMG-ϕ MC-β MC-ϕ ACC

Builds on: Banzhaf value Shapley value weighted majority games ordinary generating functions

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