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This research presents a robust watermarking mechanism for continuous tabular data generation, utilizing statistical hypothesis testing to ensure detectability while preserving data fidelity against noise attacks. By embedding signals into specific binned intervals, the method enhances the security and provenance tracking of synthetic datasets without compromising their utility. The work bridges theoretical guarantees with practical applications in securing machine learning-generated outputs.
Watermarking Continuous Tabular Data Generation
arXiv:2405.14018v2 Announce Type: replace-cross Abstract: In this paper, we introduce a simple yet effective tabular data watermarking mechanism with statistical guarantees. We show theoretically that the proposed watermark can be effectively detected, while faithfully preserving the data fidelity, and also demonstrates appealing robustness against additive noise attack. The general idea is to achieve the watermarking through a strategic embedding based on simple data binning. Specifically, it divides the feature's value range into finely segmented intervals and embeds watermarks into selected ``green list" intervals. To detect the watermarks, we develop a principled statistical hypothesis-testing framework with minimal assumptions: it remains valid as long as the underlying data distribution has a continuous density function. The watermarking efficacy is demonstrated through rigorous theoretical analysis and empirical validation, highlighting its utility in enhancing the security of synthetic and real-world datasets.
Abstract:In this paper, we introduce a simple yet effective tabular data watermarking mechanism with statistical guarantees. We show theoretically that the proposed watermark can be effectively detected, while faithfully preserving the data fidelity, and also demonstrates appealing robustness against additive noise attack. The general idea is to achieve the watermarking through a strategic embedding based on simple data binning. Specifically, it divides the feature's value range into finely segmented intervals and embeds watermarks into selected ``green list" intervals. To detect the watermarks, we develop a principled statistical hypothesis-testing framework with minimal assumptions: it remains valid as long as the underlying data distribution has a continuous density function. The watermarking efficacy is demonstrated through rigorous theoretical analysis and empirical validation, highlighting its utility in enhancing the security of synthetic and real-world datasets.
Cryptography and Security (cs.CR); Machine Learning (cs.LG); Applications (stat.AP)
arXiv:2405.14018 [cs.CR]
(or arXiv:2405.14018v2 [cs.CR] for this version)
https://doi.org/10.48550/arXiv.2405.14018 Focus to learn more arXiv-issued DOI via DataCite
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