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Cryptology ePrint Archive

Formalizing and Strengthening the Security Proof of NTOR Verifiable Anomaly and Similarity Detection Using Matrix Profile in Private Time-series Adaptively-Secure Flexible and Identity-Based Broadcast Encryption from Decomposed LWE MERIDIAN: A Toroid-Inspired Permutation Block Cipher for Constrained Environments PPML Is More Vulnerable to Cryptanalytic Extraction Attacks Toward Practical Fair Data Exchange: Eliminating In-Circuit Public-Key Operations Fault Injection Attacks Against zkSTARKs Scale, Round, Break: Simple Leakage Attacks on Secret Sharing Schemes Private Delegation of (Non-)Membership Proof Updates in Cryptographic Accumulators Beyond Binary: crosscorrelation of Cubic, Quartic and Quintic Character Sequences ZEE200: Zero Knowledge for Everything and Everyone @ 200 KHz A Post-Quantum Accountable Sanitizable Signature Scheme Based on Unbalanced Oil and Vinegar Better Usability: Leakage-Resistant AEADs from Single-length Blockciphers TieredOMap: Skewness-Aware Oblivious Map From Rerandtopia to Interceptopia, the Anamorphic Encryption Saga Rises Non-Adaptive Programmable PRFs and Applications to Stacked Garbling Practical Post-Quantum Secure Publicly Verifiable Secret Sharing and Applications Mosaic: Practical Malicious Security for Garbled Circuits on Bitcoin Efficient Bootstrapping of Matrices in FHE Decomposing Multiplication: A Vertical Packing Approach for Faster TFHE Formal Verification, Integration and Physical Evaluation of Prime-Field Masking on Silicon New Techniques for Communication-Efficient Secure Comparison Protocols Pairing-Based Verifiable Shuffles with Logarithmic-Size Proofs Verifying Provenance of Digital Media: Security Analysis of C2PA and its Implementation EQuADiSE: Efficient Quantum-safe Adaptive Distributed Symmetric-key Encryption Oriole: Adaptively Secure Partially Non-Interactive Threshold Signatures from Lattices Secure and Updatable Single Password Authentication Batch-Puncturing Circuit CP-ABE (and More) from Lattices Panther: Robust Hybrid KEM Combiners via Structural Splicing Cobra: All-in-one for full-fledged defense — a hybrid nested KEM
Zero-Knowledge Proofs for Gradient Boosted Decision Trees
Jiacheng Gao, Nanjing University · 2026-05-08 · via Cryptology ePrint Archive

Paper 2026/907

Zero-Knowledge Proofs for Gradient Boosted Decision Trees

Wenjie Qu, National University of Singapore

Yuan Zhang, Nanjing University

Sheng Zhong, Nanjing University

Jiaheng Zhang, National University of Singapore

Abstract

Gradient boosted decision trees (GBDTs) are among the most effective models for tabular data and are widely used in domains such as finance, healthcare, and risk assessment. As these models are increasingly trained and served by external providers, clients need a way to check that a prediction or a model update was produced by the claimed training pipeline. At the same time, the provider may need to keep the training data and model parameters private. This makes zero-knowledge proofs for GBDT training and inference a natural tool for accountable machine learning. Existing constructions for proving GBDT training typically rely on generic ZKP compilers. They build a certification circuit that checks the forest against the training data, and then prove the circuit execution. This leads to high prover cost. On the other hand, a more direct approach to decompose proof of training into algebraic constraints inevitably introduces many auxiliary witnesses to assist proving. Proving these constraints separately could result in a huge amount of independent auxiliary commitments, whose committing and opening could dominate both proof size and prover time. Batching these constraints is also difficult because they come from different stages of training and have potentially different witness shapes and sizes, which are committed over different domains. We present \textsc{Terrae}, a zero-knowledge proof system for quantized GBDT training and inference based on KZG polynomial commitments. \textsc{Terrae} avoids both dependency on proving circuit computation and proving each constraint separately by leveraging the structure of GBDT training and novelly batching the constraints. We introduce two batching techniques: domain-lifting batching for linear constraints and interleaving batching for non-linear constraints. Both techniques work over differently-sized domains and reduce many constraints to a single claim without introducing extra polynomial commitments. We also design a histogram proof that proves the correctness of converting sample-wise data into its frequency representation, which may be of independent interest. Our evaluation shows that, compared with prior approaches, \textsc{Terrae} significantly reduces proof-generation time while adding only a small proof-size overhead.

BibTeX

@misc{cryptoeprint:2026/907,
      author = {Jiacheng Gao and Wenjie Qu and Yuan Zhang and Sheng Zhong and Jiaheng Zhang},
      title = {Zero-Knowledge Proofs for Gradient Boosted Decision Trees},
      howpublished = {Cryptology {ePrint} Archive, Paper 2026/907},
      year = {2026},
      url = {https://eprint.iacr.org/2026/907}
}