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An adversary with black-box access can infer sensitive demographic properties, such as subgroup proportions, without observing any training data directly. While defenses such as differential privacy and property unlearning have been proposed, the link between fairness constraints and distributional leakage remains unexplored. We propose Fair Fine-tuning (FFt): a trained model is fine-tuned on samples from the complementary distribution under an Equalized Odds (EO) constraint. We provide a complete theoretical characterization, proving the tight bound $\\text{Adv}(\\mathcal{A},M_f) \\le \\Delta_{\\text{EO}} \\cdot W$, where $W$ quantifies how distinguishable the two training distributions are by their sensitive-attribute composition. We also establish","title":"Fair Finetuning Mitigates Distribution Inference Attacks","url":"https://arxiv.org/abs/2606.01719","vendor":"arxiv_cs_ai"},"summary":"arXiv:2606.01719v1 Announce Type: cross \nAbstract: Machine learning models trained on sensitive data can inadvertently leak population-level information about their training distributions -- a threat known as distribution inference attack (DIA). An adversary with black-box access can infer sensitive demographic properties, such as subgroup proportions, without observing any training data directly. While defenses such as differential privacy and property unlearning have been proposed, the link between fairness constraints and distributional leakage remains unexplored. We propose Fair Fine-tuning (FFt): a trained model is fine-tuned on samples from the complementary distribution under an Equalized Odds (EO) constraint. We provide a complete theoretical characterization, proving the tight bound $\\text{Adv}(\\mathcal{A},M_f) \\le \\Delta_{\\text{EO}} \\cdot W$, where $W$ quantifies how distinguishable the two training distributions are by their sensitive-attribute composition. 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