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Briefing

The core research problem centers on the security gap between the theoretical Random Oracle Model and the practical instantiation of the Fiat-Shamir transform, a critical component for non-interactive zero-knowledge proofs. This paper proposes a foundational breakthrough by demonstrating a practical, construction-specific attack on the soundness of the Fiat-Shamir compilation for a standard succinct argument based on the GKR protocol. The new mechanism allows an attacker to generate an accepting proof for a false statement by constructing a functionally equivalent circuit. The most important implication is that the security of widely deployed zero-knowledge systems may depend not just on the cryptographic primitives, but also on the specific circuit implementation, fundamentally challenging the assumed security guarantees for verifiable computation architectures.

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Context

The foundational challenge in non-interactive cryptography is eliminating the verifier’s need to supply truly random challenge coins. The established solution, the Fiat-Shamir transform, converts interactive protocols into non-interactive ones by replacing the random coins with the output of a cryptographic hash function. This technique is universally relied upon in most modern ZK-SNARKs and ZK-Rollups. Its security proof relies on modeling the hash function as an ideal Random Oracle, a theoretical limitation that has always raised concerns about real-world instantiation with concrete hash functions.

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Analysis

The core idea of the attack is a novel circuit construction that exploits the deterministic nature of the Fiat-Shamir output. In a standard interactive proof, the verifier’s challenge is truly random, making it impossible for the prover to predict. The Fiat-Shamir transform replaces this randomness with a hash of the proof transcript. The researchers show that for a GKR-based argument, an attacker can design a new circuit, C , that is functionally identical to the original circuit C.

This new circuit C is specifically engineered to “absorb” the hash challenge in such a way that the attacker can force the final proof to pass verification for a false statement, effectively proving a lie. This mechanism fundamentally differs from previous, highly theoretical attacks because it is practical and targets a standard, deployed protocol structure.

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Parameters

  • Attack Target Protocol ∞ GKR-based succinct argument. (The specific protocol that is shown to be vulnerable to the attack.)
  • Security Property Violated ∞ Adaptive Soundness. (The specific security guarantee that the attack breaks.)
  • Exploitation Vector ∞ Circuit Functionality Dependence. (The security relies on the specific circuit structure, not just its abstract function.)

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Outlook

This research necessitates an immediate and systematic audit of all deployed ZK-SNARK and ZK-Rollup protocols that utilize the Fiat-Shamir transform, particularly those based on the GKR framework or similar algebraic proof systems. The finding opens a new, critical avenue of research focused on creating “Fiat-Shamir secure” compilation methods that provide provable soundness guarantees even when instantiated with concrete hash functions, moving beyond the idealized Random Oracle Model. In the next 3-5 years, this will likely drive the adoption of new, robust compilation techniques or a shift toward proof systems that minimize reliance on the Fiat-Shamir heuristic for core security.

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Verdict

This research delivers a fundamental and practical cryptanalytic result that forces a critical re-evaluation of the soundness assumptions underpinning a generation of non-interactive zero-knowledge proof systems.

zero knowledge proofs, succinct arguments, cryptographic security, fiat shamir heuristic, GKR protocol, soundness failure, practical attacks, post quantum security, non interactive proofs, cryptographic primitives, security model, verifiable computation, proof systems, hash function, prover time, verifier time, cryptographic transformation, proof forgery, zero knowledge scaling Signal Acquired from ∞ iacr.org

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