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MANIFOLD
Which of OpenAI's claimed math results will be shown to be flawed before 2027?
3
Ṁ2.3kṀ3.6k
Dec 31
9%
Quasi-Riemann Hypothesis: no zeros of ζ or any Dirichlet L-function for Re(s) > 7/8
39%
Log abundance + Iitaka subadditivity + minimal models (034/033/036)
34%
Rational Hodge conjecture for CM abelian varieties (032)
9%
ω ≤ 9/4 over ℂ for matrix multiplication (107)
15%
FFT in O(n(log n)^(1−10⁻¹³)) (130)
22%
Integer multiplication in O(n (log n)^(1−2⁻¹⁸²)) (109)
9%
Unique Games Conjecture (102)
9%
Critical percolation on ℤ³ (213)
37%
3D Fourier restriction + Bochner–Riesz (077/078)
34%
Anderson localization/delocalization (261)
33%
Hilbert's 16th problem, uniform bound on limit cycles (143)
8%
Irrationality exponent of π is 2 (017)
28%
BEC at positive temperature (267)
29%
Stationary varifold singular sets (346)
30%
4D disk embedding fails (305)
28%
Nearby Lagrangian conjecture disproved (340)
28%
Hilbert–Smith (304)
9%
Rokhlin multiple mixing (145)
39%
Hilbert's 10th problem over ℚ is undecidable (004)
15%
Kaplansky counterexamples + non-sofic group (196/197)

Resolves YES if a flaw is found, even if OpenAI fixes it. Bundled answers resolve YES if any one component fails. A gap between a Lean statement and its paper does not count as a flaw, the flaw must be in the correctness of the proof. Timezone AoE if that matters. Flaw claim should be acknowledged by OpenAI, or stand unrebutted for about two weeks.

I will not bet after setting probabilities.

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