Stefano Tessaro

@stefanotessaro.bsky.social

Professor at the University of Washington, Paul G. Allen School of Computer Science & Engineering @uwcse.bsky.social Working on cryptography, theoretical computer science, and computer security. https://homes.cs.washington.edu/~tessaro/

Some initial thoughts, and a complicated mix of feelings. Wow. I mean, Erdos problems are cool (I genuinely mean that), I didn't know about the Jacobian conjecture before it got disproved. But this newest batch from OpenAI hits home in a way the previous announcements did not.

1/ Initial reactions after some hours with this groundbreaking result proving the NP-hardness of poly-approx CVP/NCP: It is most likely correct, but more importantly, it is original, elegant, and beautiful! (Also: it is easy to improve, quantitatively.) openai.com/index/ten-ad...

Ten advances in mathematics and theoretical computer science

OpenAI shares new results on long-standing open problems in mathematics and theoretical computer science, including advances in geometry, cryptography, and complexity.

openai.com

We have extended the submission deadline for the International Workshop on Foundations and Applications of Privacy-Enhancing Cryptography (PrivCrypt) by two weeks to April 4, 2025, AoE. Please help spread the word and consider submitting your work to join us in Munich in Summer 😎

Daniel Slamanig@drl3c7er.bsky.social · 2y ago

We are organising the International Workshop on Foundations and Applications of Privacy-Enhancing Cryptography (PrivCrypt) - co-located with ACNS 2025 end of June in beautiful Munich. Submission deadline is March 21, 2025 (AoE). Please help spread the word! 🙏 privcryptworkshop.github.io

I wonder if we can attack more examples where (1) circuits are adaptively chosen by the adversary, and (2) security proof is in the ROM. It always felt like playing with fire (because ROM does not model potential circuit dependence on the hash function), and this work nicely confirms the concern.

ePrint Updates@eprint.ing.bot · 2y ago

How to Prove False Statements: Practical Attacks on Fiat-Shamir (Dmitry Khovratovich, Ron D. Rothblum, Lev Soukhanov) ia.cr/2025/118

Abstract. The Fiat-Shamir (FS) transform is a prolific and powerful technique for compiling public-coin interactive protocols into non-interactive ones. Roughly speaking, the idea is to replace the random coins of the verifier with the evaluations of a complex hash function.

The FS transform is known to be sound in the random oracle model (i.e., when the hash function is modeled as a totally random function). However, when instantiating the random oracle using a concrete hash function, there are examples of protocols in which the transformation is not sound. So far all of these examples have been contrived protocols that were specifically designed to fail.

In this work we show such an attack for a standard and popular interactive succinct argument, based on the GKR protocol, for verifying the correctness of a non-determinstic bounded-depth computation. For every choice of FS hash function, we show that a corresponding instantiation of this protocol, which was been widely studied in the literature and used also in practice, is not (adaptively) sound when compiled with the FS transform. Specifically, we construct an explicit circuit for which we can generate an accepting proof for a false statement.

We further extend our attack and show that for every circuit C and desired output y, we can construct a functionally equivalent circuit C^(*), for which we can produce an accepting proof that C^(*) outputs y (regardless of whether or not this statement is true). This demonstrates that any security guarantee (if such exists) would have to depend on the specific implementation of the circuit C, rather than just its functionality.

Lastly, we also demonstrate versions of the attack that violate non-adaptive soundness of the protocol – that is, we generate an attacking circuit that is independent of the underlying cryptographic objects. However, these versions are either less practical (as the attacking circuit has very large depth) or make some additional (reasonable) assumptions on the underlying cryptographic primitives.