Advances in Cryptology – ASIACRYPT 2025
Adversary Resilient Learned Bloom Filters
Ghada Almashaqbeh
University of Connecticut, United States
Allison Bishop
City College of New York and Proof Trading, United States
Hayder Tirmazi
City College of New York, United States
Keywords:
Abstract
A learned Bloom filter (LBF) combines a classical Bloom filter (CBF) with a learning model to reduce the amount of memory needed to represent a given set while achieving a target false positive rate (FPR). Provable security against adaptive adversaries that advertently attempt to increase FPR has been studied for CBFs, but not for LBFs. In this paper, we close this gap and show how to achieve adaptive security for LBFs. In particular, we define several adaptive security notions capturing varying degrees of adversarial control, including full and partial adaptivity, in addition to LBF extensions of existing adversarial models for CBFs, including the Always-Bet and Bet-or-Pass notions. We propose two secure LBF constructions, PRP-LBF and Cuckoo-LBF, and formally prove their security under these models assuming the existence of one-way functions. Based on our analysis and use case evaluations, our constructions achieve strong security guarantees while maintaining competitive FPR and memory overhead.
Publication
Advances in Cryptology – ASIACRYPT 2025. ASIACRYPT 2025. Lecture Notes in Computer Science, vol 16246. Springer, Singapore.
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Artifact number
asiacrypt/2025/a1
Artifact published
December 31, 2025
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License
This work is licensed under the GNU General Public License version 3.
Note that license information is supplied by the authors and has not been confirmed by the IACR.
BibTeX How to cite
Almashaqbeh, G., Bishop, A., Tirmazi, H. (2026). Adversary Resilient Learned Bloom Filters. In: Hanaoka, G., Yang, BY. (eds) Advances in Cryptology – ASIACRYPT 2025. ASIACRYPT 2025. Lecture Notes in Computer Science, vol 16246. Springer, Singapore. https://doi.org/10.1007/978-981-95-5096-8_6. Artifact available at https://artifacts.iacr.org/asiacrypt/2025/a1