Ryan O'Donnell

Ryan O'Donnell

@booleananalysis.bsky.social

812 followers0 following52 posts

Ryan O'Donnell reposted

The Call for Papers for #STOC2027 is up! Importantly, the PC "will place substantial weight on the quality of exposition, and clarity of technical arguments and proofs" Also: - Public posting requirement - Required video submission and more. Deadline: ⏰ Nov 2, AoE acm-stoc.org/stoc2027/sto...

Ryan O'Donnell reposted

Since today Bipartite Perfect Matching is in NC. The proof uses connections between coding theory and Hall's theorem. Presented at WACT 2026. Yay!!!

Ryan O'Donnell reposted

Congratulations to Charles H. Bennett and Gilles Brassard on receiving the 2025 ACM A.M. Turing Award! They are recognized for their essential role in establishing the foundations of quantum information science and transforming secure communication and computing. awards.acm.org/turing @umontreal

Wow! Yuansi Chen resolves 1 of the 2 remaining $1000 Talagrand problems (michel.talagrand.net/prizes/prize... ): If you take any f : {-1,+1}ⁿ → ℝ⁺ and apply the noise operator T_{.99}, the resulting function g = T_{.99} f satisfies a better-than-Markov inequality. That is, Pr[g > t E[g]] < o(1/t).

michel.talagrand.netmichel.talagrand.net
arXiv math.PR Probability@mathpr-bot.bsky.social

Yuansi Chen: Talagrand's convolution conjecture up to loglog via perturbed reverse heat https://arxiv.org/abs/2511.19374 https://arxiv.org/pdf/2511.19374 https://arxiv.org/html/2511.19374

Ryan O'Donnell reposted

Ryan O'Donnell reposted

Sigbovik's looking good this year. Come for the tom7/suckerpinch video preview, stay for Shor vs a random number generator...

Craig Gidney@craiggidney.bsky.social

For sigbovik, I factored all 8 bit ints (up to 255) with a quantum computer github.com/strilanc/fal... I did it as legit as I possibly could. I ran a correct circuit with no optimization shenanigans. I did correct pre/postprocessing. It took 121 quantum samples to finish the entire task. But...

PL puzzle. Say we have instructions called "x1 += x2", "x2 += x3", "x3 += x4", and versions with "-=" that cancel them. We define a program "x1 += x2" "x2 += x3" "x1 -= x2" "x2 -= x3", and abbreviate it "x1 -= x3". We similarly define "x2 -= x4". We posit that "x1 -= x3" commutes with [...]

[...] "x1 += x2" and "x1 += x3". Similarly for "x2 -= x4". Finally, we posit: Doing "x1 += x2" 256 times in a row is equivalent to doing nothing (maybe shoulda called it "x1 += x2 mod 256") and sim. for doing "x2 += x3", "x3 += x4" 256x in a row. Can you prove "x1 -= x3" commutes with "x2 -= x4"?

Group theory puzzle. We have symbols ♀️,🏁,♂️. Also define ♕=♀️🏁♀️⁻¹🏁⁻¹ and ♔=♂️🏁♂️⁻¹🏁⁻¹. We posit: ♀️♕=♕♀️ and 🏁♕=♕🏁 and ♂️♔=♔♂️ and 🏁♔=♔🏁. And we posit: ♀️²⁰²⁵=🏁²⁰²⁵=♂️²⁰²⁵=1 (identity). Can you prove ♕♔=♔♕?

Ryan O'Donnell reposted

Great new quantum algorithm for approximate polynomial interpolation on the arXiv today: "given a uniformly random vector y of F_q^q, some integers k<q and u < q/2, find a polynomial P(x) of degree <k such that |P(i)-y_i| < u for all i". quantum computers can help here (1/4)

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