Videos: https://xitter.cf/t.co/vy9r4V6aOZ

Pittsburgh, PA
Joined October 2011
I'm releasing a series of videos called "Quantum Computer Programming in 100 Easy Lessons". youtube.com/playlist?list=PL… It will cover the 'usual' content (...CHSH, Grover, Factoring), but with some expositional innovations that I *hope* will make it easier for beginners.
25
1
152
18,063
Making some progress on simplifying the '#ETH false' proof, I think. In latest version, the key algebraic construction comes from elementary analysis of Boolean functions. cs.cmu.edu/~odonnell/some_et…
4
10
76
3,456
A couple of my course lectures about ETH and SETH and related things: youtube.com/watch?v=dVQrj52J… youtube.com/watch?v=NMOMDz3x… (From last week!) I will be the first to admit, I was repeatedly on the record as believing SETH :-)
1
20
120
9,172
Here's a direct link to OpenAI's PDF claiming a refutation of ETH. In particular, it's claimed that 3SAT on n variables is in about exp(n/(log n)^{1/2+o(1)}) time github.com/openai/math/blob/…
91
310
192
2,163
885,378
Ryan O'Donnell retweeted
Happy to share that our better-than-2 approximation results for k-median are now on arXiv: arxiv.org/abs/2610.18144 arxiv.org/abs/2610.17172 It has been a pleasure working with this fantastic group: @rares_buhai , Vincent Cohen-Addad, Henry Fleischmann, @anupamg , Antoni "Toni" Jubés Monforte, Madhusudhan Reddy Pittu, @mstou73, and @LukasBirdyy A special shout-out to Toni, who started working on this problem for his Master's thesis almost two years ago. His work led to the impressive analysis of the factor-revealing LP! Now on to other things...
OpenAI completely solved a problem on which my students have worked hard for 1+ years and made significant progress. They should be proud to have pushed on a problem appearing in this historic list of ~400 results. We’ll soon upload our different algorithmic approach to k-median.
2
13
1
108
7,596
I looked forward to this cleanup! Nikloai Chukhin (eccc.weizmann.ac.il/report/2…) significantly cleans and extends the OpenAI 2^(ω(sqrt(n))) lower bound for depth-3 circuits: The (4n-1)-bit function sum_ij a_{i+j}x_iy_j mod 2 needs depth-d circuits of size 2^(Ω~(n log n)^{1/(d-1)}).
1
8
68
7,140
Sorry for spelling @buyolitsez2's name wrong; obviously it is 'Nikolai'.
2
6
1,079
Ryan O'Donnell retweeted
this is great: a unified and transparent exposition of the recent breakthroughs on the decoding of Reed-Solomon codes. eccc.weizmann.ac.il/report/2…
5
1
32
4,887
Ryan O'Donnell retweeted
oh that's interesting! The authors share the draft generated by Astra, as a companion to their arxiv submission. arxiv.org/abs/2609.28028
7
6
2
146
18,657
STOC 2027 Call for Papers is out: acm-stoc.org/stoc2027/stoc20… Note quite a lot of changes from previous STOC CfPs.
4
19
4
118
36,188
Ryan O'Donnell retweeted
An amazing result in online algorithms. I worked on this for over a decade and it is fantastic to see a solution that looks very clean! Also great to see an expert behind the wheels. Congratulations @sahilsingla81 arxiv.org/abs/2609.14555
2
31
4
204
16,838
Outstanding progress towards the Unique Games Conjecture posted by Yumou Fei, Dor Minzer, and Shuo Wang: eccc.weizmann.ac.il/report/2… 👀
4
35
3
213
46,883
h/t to Noah Singer @singerng_ for pointing me to the paper
1
3
4,560
Am teaching grad complexity theory at CMU; about 1/3 of the lectures will be new (vs. last time), 'modern' results. Videos are going onto youtube.com/@ComplexityTheor… which will later also feature student videos. We did Williams (/Cook-Mertz/Shalunov) TIME(t) in SPACE(~√t) today.
7
99
10
660
73,365
I gave a talk at Carnegie Mellon about the recent proof (by OpenAI) of the existence of a non-sofic group: youtu.be/uOQvzLjJK6c
3
23
4
165
48,471
Ryan O'Donnell retweeted
Oh my goodness… eprint.iacr.org/2026/1630
21
101
44
475
279,482
Ryan O'Donnell retweeted
New w/ Meghal Gupta, William He, @BooleanAnalysis arxiv.org/abs/2508.09422 We give a quadratically faster classical algo for noisy planted kXOR (k > large const), dispelling (for now) claimed quartic speedup for quantum algos. 🧵 (1/10)
1
7
1
32
3,945