The site's wording is trivially true: every non-zero polynomial, the constant $1$ among them, is an entire non-zero function whose derivatives of order above its degree vanish identically, so for every sequence $n_1<n_2<\cdots$ the set contains the whole plane. The failure covers the whole class of polynomials, so it is a failure of setting, not of range. Tang pointed it out, as the site's commentary records. The change replaces "non-zero" by "transcendental"; a transcendental entire function is non-zero, and nothing else changes. The evidence is the site's own commentary, which records the polynomial failure and gives the intended form, $f$ transcendental, while the site keeps the label OPEN, which only that form fits; the formal-conjectures statement file, which counts with the site, states the same form. The defect is already in the poser's text: Erdős's question (i) in [Er82e, p. 72, §IV.1] asks for an entire function $f(z)$ with the roots of the $f^{(n_i)}$ everywhere dense, with no condition that excludes polynomials, and the site's "non-zero" excludes only the zero function. The correction does not rest on Erdős's Hungarian paper (Some remarks on a paper of Kővári, Mat. Lapok 7 (1956), 214--217), where [Er82e] says the question was raised, or on [BaSc72]. The form follows from the site's commentary and label, not from the results that settle it. The polynomial observation answers the site's wording only and counts for nothing; no claim page records it, since no one presented it as settling the problem. The page's standing judges the corrected Statement.