Body temperature. C. A. Wunderlich, Das Verhalten der Eigenwärme in Krankheiten (Leipzig: Otto Wigand, 1868; English translation, New Sydenham Society, 1871) — over a million axillary readings from roughly 25,000 patients, mean 37 °C / 98.6 °F, taken with a foot-long thermometer over about twenty minutes per reading. Myroslava Protsiv, Catherine Ley, Joanna Lankester, Trevor Hastie & Julie Parsonnet, “Decreasing human body temperature in the United States since the Industrial Revolution,” eLife 9:e49555 (2020) — mean body temperature has decreased monotonically by 0.03 °C per birth decade; −0.59 °C in men born 1800–1997 and −0.32 °C in women born 1890–1997; modern adult means nearer 36.6 °C. One discrepancy we are not smoothing: Protsiv et al. date Wunderlich's establishment of the figure to 1851, while the book that carries it is 1868. We cite the book by its own date and flag the difference rather than picking one silently.
Optimal stopping. The 1/e law of best choice was proved by F. Thomas Bruss, “A unified approach to a class of best choice problems with an unknown number of options,” Annals of Probability (1984). The problem is generally traced to Merrill M. Flood (1949) and first reached print in Martin Gardner's Scientific American column of February 1960; Thomas S. Ferguson, “Who solved the secretary problem?”, Statistical Science 4 (1989), is the standard account of its tangled attribution. 1/e = 0.3679 to four places. We have not read Bruss or Flood in the original; the statement of the rule and its 1/e success probability are taken from standard reference treatments and phrased to match what they say was proved.
The arithmetic. 37 is the 12th prime and 73 the 21st; both are prime and each is the other's digit reversal. Star numbers are 6n(n−1)+1 — 1, 13, 37, 73 — so 37 is the third and 73 the fourth; centered hexagonal numbers are 3n(n−1)+1 — 1, 7, 19, 37 — so 37 is the fourth. 111 = 3 × 37, which is what generates the repdigits. Every one of these is verifiable by hand in a minute, and we checked them that way rather than citing them.
Waring's problem. g(5) = 37 — every positive integer is the sum of at most 37 fifth powers, and 37 is the least such bound. Proved by Chen Jingrun in 1964, completing the large-integer case by the Hardy–Littlewood circle method with the small cases verified directly. Primary paper not read; the attribution and date are from standard histories of the problem and are stated no more strongly than those sources do.
The number people pick. A survey of roughly 200,000 responses run by Veritasium, in which 37 and 73 emerged as the most-chosen “random” numbers from 1 to 100. Marked contested on spread seven and in the changelog: it is a large self-published experiment rather than a refereed finding, every account of it we could reach is secondary, and it appears here as somebody's experiment rather than as an established fact about people. If it is ever properly published we will upgrade the note; if it fails to replicate we will say that instead.
Our own numbering. The account on spread two is from this repository's own DECISIONS.md, quoted verbatim, and from the dated entries in the changelog. No. 37 was assigned to The Cloud Phase on 11 August 2026, held pending a question to Helen Edgar, and built on 13 August as No. 45.
What this page costs, stated plainly
Filling a deliberate gap is not free. Before this zine existed, the absence of a No. 37 was itself evidence — you could count the sequence and find the place where somebody chose to ask rather than assume. That evidence is now covered by a page. We think the trade is worth it because the page says so out loud, on its cover and on spread eight, and because the original record survives in DECISIONS.md and the changelog where it always was. It should not happen twice. Every other gap in the numbering is information, and the next one stays empty.
A rhyme, not a proof
Nothing in arithmetic knows anything about us. Where this page puts a gap in a sequence beside a gap in a life, or a stale average beside a stale verdict, it is noticing a shape that turns up in both — never claiming the first demonstrates the second. The one thing here that is genuinely about people is the bit we marked contested.