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Abhishek Saha
@ObhishekSaha
The flood of results building on OpenAI's Quasi-Riemann Hypothesis breakthrough keeps coming! Today, we have a preprint from Baiying Liu showing that all finite-order Hecke L-functions are zero-free to the right of 0.8749! This improves on 31/32 (= 0.96875), established only a few days ago by Cureton and Thorner.
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Abhishek Saha
@ObhishekSaha
Some fascinating developments following OpenAI's shock breakthrough proof of the Quasi-Riemann Hypothesis, which was released publicly on October 6: 1. Building on OpenAI's proof, a recent Hexagon preprint (released on October 12) by Cureton and Thorner establishes that ALL
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Bryan Daugherty, CCI, CBI, SME
@BWDaugherty
Liu’s exponent-pair optimization (Lean 4 kernel-checked, gives Re(s) > 7/8 ≈ 0.875 (certified optimal in the system at ~0.874957) for Dirichlet L-functions and ζ(s). Cureton–Thorner’s mesoplectic approach covers all Dedekind ζ_K and finite-order Hecke L-functions (initially
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Separate-tree source rebuild, fresh-environment Lean kernel replay, and scoped semantic audit of...
A public release of preprints and a Lean 4 development states that every Dirichlet L-function and the Riemann zeta function are nonzero in the half-plane Re s>7/8, apart from the pole of a principal...
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ZYZ
@YecloudYe
Fantastic. It means human mathematicians can understand AI’s proof and use it for further improvements. Positive interactions between AI and mathematicians - way better than complaining AI destroys mathematics research.
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mattyjags
@mattyjags
Not open ai work, my work they dumped in public to comercalize the results. Details will be public soon
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Ori Nagel
@ONagel33303
Grant Sanderson (
@3blue1brown
) predicts that in 3 years, there will be an end-to-end AI generated channel better than his! 🤯 He admits to feeling resigned about it: "There's a part of me thinks, 'hey, even if it only lasts a couple glorious years, like, to fully embrace
The media could not be played.
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Alex Kontorovich
@AlexKontorovich
I’m very opinionated. So it’s nearly impossible for me to hear someone’s arguments and *not* find something I disagree with. (This includes reading things I myself wrote years - or weeks - ago.) And yet the amazing Grant Sanderson
@3blue1brown
has put out a long, detailed video
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Jared Duker Lichtman
@jdlichtman
Now that I've had time to sit down and absorb this new proof: The exact writing is a bit too compressed for my liking, but the argument is quite a gem.
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Jared Duker Lichtman
@jdlichtman
No Siegel zeros proved in 3 pages x.com/AcerFur/status…
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