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Lattice Bingo: Asynchrony and One-Shot Adaptivity in Verifiable Secret Sharing via Erasure Code Commitments

ePrint Report: Lattice Bingo: Asynchrony and One-Shot Adaptivity in Verifiable Secret Sharing via Erasure Code Commitments Ittai Abraham, Aniket Kate, Aditi Partap, Ertem Nusret Tas Asynchronous verifiable secret sharing (AVSS) allows a dealer to distribute a secret among parties while preserving privacy and consistent reconstruction, despite Byzantine faults and arbitrary message delays. It is a fundamental building block for Byzantine agreement, distributed key generation, and secure multiparty computation. Packed AVSS protocols share many secrets together to reduce communication per secret. The best known AVSS protocols achieve quadratic communication while sharing linearly many secrets. In particular, Bingo (Abraham et al., CRYPTO 2023) shares a batch of $\Theta(k)$ secrets among $k$ parties using $O(\lambda k^2)$ words of communication, while also achieving adaptive security, but relies on assumptions that are not post-quantum secure. Known post-quantum alternatives have higher worst-case communication for comparable batch sizes or require substantially larger batches to achieve linear amortized communication. We present Lattice Bingo, a lattice-based packed AVSS protocol with quadratic communication and linear packing. For every constant $\epsilon>0$, it shares $\Theta(k)$ secrets among $k\geq(3+\epsilon)f$ parties, tolerates $f$ Byzantine parties, and uses $O(k^2\operatorname{poly}(\lambda))$ words of communication. It additionally achieves one-shot adaptive secrecy: the adversary may adaptively choose its corruption and reconstruction requests based on the public transcript observed so far, but must submit these requests together in a single batch. Our main technical contribution is a commitment scheme for two-dimensional linear codes based on the PowerBASIS assumption. We combine PowerBASIS commitments with the linear code based secret sharing of Applebaum, Nir, and Pinkas, replacing the Reed–Solomon encoding and KZG commitments used in Bingo. Our commitment supports proof interpolation, enabling parties to recover missing shares and their opening proofs. It additionally achieves a notion that we call one-shot simulation hiding. Together, these properties allow us to adapt Bingo’s framework to obtain Lattice Bingo with the same efficiency and one-shot adaptive security.

Reference details

Source category
research-report
First reported
Oct 12, 2026 18:12 UTC
Last reported
Oct 12, 2026 18:12 UTC
Catalog updated
Oct 13, 2026 04:25 UTC
Record ID
98fe7d4a82344a19ff01756e1c2bb56942c78d893d10b5a8b13f3c6fc2066a0c

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intelligence_src_e53adb99e40ae66258

Source-provided label
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Evidence class
mentioned in report
Confidence
Not reported
Observed
Oct 12, 2026 18:12 UTC
Retrieved
Oct 13, 2026 04:25 UTC

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