OPEN: the site's label (page last edited 23 January 2026; problem page accessed 2026-10-06, its proof-claims tab empty). The derived standing departs from the label, which predates the release: it is solved and disproved, because Theorem 1.1 of the OpenAI release's manuscript of 23 September 2026 gives, for every $\eta>0$ and every large $N$, signs $\pm1$ whose polynomial of length $N$ has maximum modulus at most $(1+\eta)\sqrt N$ on the circle, so no $c>0$ works; this corpus's verification built its Lean declaration OAI.AsymptoticallyMinimalLittlewood.main with only the three standard axioms and audited its statement, and the corpus accepts it on the claim page (OpenAI, 2026). No acknowledgment outside this repository is known. The site's commentary, written before the release, restates the question as whether ultraflat polynomials with coefficients $\pm1$ exist, notes that ultraflat polynomials do exist when the coefficients may be any points of the unit circle (Problem 230), so that the unimodular analogue of the Statement has the answer no, notes that $\max\lvert P\rvert\ge\sqrt n$ is Parseval's identity, and points to the weaker flatness question Problem 228. The problem's discussion thread carries one earlier affirmative claim, el Abdalaoui's preprint of 2025 that $\pm1$ polynomials are never $L^\alpha$-flat for even $\alpha>2$, to which the curator and Tao objected and which the accepted theorem contradicts; it has the rejected claim page el Abdalaoui 2025. The same author claimed the affirmative answer earlier, in a 2016 preprint, and again in September 2025; both claims have rejected claim pages (2016, September 2025). Of the two release manuscripts of 5 October 2026, both without Lean, one claims the two-sided ultraflat form $(1-\varepsilon)\sqrt N\le\lvert P(z)\rvert\le(1+\varepsilon)\sqrt N$ and the other the lower bound $\sqrt N/16\le\lvert P(z)\rvert$ with the same upper bound; both are pending on Problem 228's claim page.