Bounded Verification for Finite-Field-Blasting - In a Compiler for Zero Knowledge Proofs
Alex Ozdemir, Riad S. Wahby, Fraser Brown, Clark W. Barrett
Abstract
Abstract Zero Knowledge Proofs (ZKPs) are cryptographic protocols by which a prover convinces a verifier of the truth of a statement without revealing any other information. Typically, statements are expressed in a high-level language and then compiled to a low-level representation on which the ZKP operates. Thus,a bug in a ZKP compiler can compromise the statement that the ZK proof is supposed to establish.This paper takes a step towards ZKP compiler correctness by partially verifying afield-blastingcompiler pass, a pass that translates Boolean and bit-vector logic into equivalent operations in a finite field. First, we define correctness for field-blasters and ZKP compilers more generally. Next, we describe the specific field-blaster using a set of encoding rules and define verification conditions for individual rules. Finally, we connect the rules and the correctness definition by showing that if our verification conditions hold, the field-blaster is correct. We have implemented our approach in the CirC ZKP compiler and have proved bounded versions of the corresponding verification conditions. We show that our partially verified field-blaster does not hurt the performance of the compiler or its output; we also report on four bugs uncovered during verification.
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Cited by top-tier papers4
- SoK: What don't we know? Understanding Security Vulnerabilities in SNARKsStefanos Chaliasos, Jens Ernstberger, David Theodore, David Wong et al.USENIX Security 2024 · 32 citations
- SoK: Understanding zk-SNARKs: The Gap Between Research and PracticeJunkai Liang, Daqi Hu, Pengfei Wu, Yunbo Yang et al.USENIX Security 2025
- MTZK: Testing and Exploring Bugs in Zero-Knowledge (ZK) CompilersDongwei Xiao, Zhibo Liu, Yiteng Peng, Shuai WangNDSS 2025
- Automating Bitvector and Finite Field Equivalence Proofs in LeanElizaveta Pertseva, Valentin Robert, Clark W. Barrett, James ParkerCAV 2026
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