Open (the site's label OPEN; page last edited 27 December 2025). The site's commentary credits Pommerenke [Po61] with $\rho(f)\ge1/(2en^2)$, the accepted partial claim on Pommerenke 1961, and Krishnapur, Lundberg and Ramachandran [KLR25] with $\rho(f)\gg1/(n\sqrt{\log n})$, the partial claim on Krishnapur, Lundberg and Ramachandran 2025. The site's proof-claims tab carries one full proof claim with no comments and no acceptance, on Geng–Qiu 2026: an arXiv preprint with a Lean companion, registered on the tab on 2026-09-09, asserts that $n\inf_{\deg f=n}\rho(f)\to\pi/2$. Two partial claims precede it: Price 2026, posted on the thread on 2026-05-07, claims $\rho(f)\ge(\log2)/n$, which would answer the second question in the affirmative; it was endorsed by readers on the thread and formalized by Kitamura, and is not marked accepted by the site. Houi 2026 claims $\rho(f)\ge1/(4n)$ when every critical value has modulus at least $1$. None of the 2026 claims is refereed or accepted by the site, and none has been built or audited in this wiki.