Easter Eggs
Stimpunks × More Realms · Zine No. 37

Out of Order

an apology to a number we held and never used — and three famous 37s that are not what you were told


L★S
Love You Down To Your Star Stuff
open edition · print freely
The receipt

There was never a No. 37


Count the zines on this site and you will find a hole. Nos. 36 and 38 sit next to each other with nothing in between. This is the page about the hole, and it has to start by correcting itself.

We were going to tell you we skipped it by accident. That is not what happened, and it took about four minutes of reading our own notes to find out — which is roughly how long the check always takes, and roughly how often it gets skipped.

What actually happened: on 11 August 2026 a zine about the last stage of a supernova remnant was drafted and given the next number in the sequence, No. 37. Then it stopped, because it leaned on Helen Edgar's writing closely enough that the honest thing was to ask her before building it. So it waited. And while it waited, seven other pieces were finished and took the next seven numbers. When it was finally built on 13 August it was No. 45 — The Cloud Phase.

Our own decision log is blunt about what that means:

The number moved 37 → 45 because seven pieces shipped while it sat — the number says when, and that gap is the rule working, not a renumbering.DECISIONS.md · 13 August 2026

So 37 is not a mistake. It is a receipt for a question asked rather than assumed. Which is a much better thing to find in your numbering than a tidy unbroken run, and it is why this page fills the slot without pretending to repair it.

Why the false version mattered enough to catch. “We lost track and skipped one” is a smoother story than “we deferred a piece to ask someone, and the sequence recorded the wait.” Smoother stories travel further, which is exactly the failure Too Good to Check catalogues and the broadside hands out on a card. Shipping it here would have been this house committing its own named fault, in a piece about honesty, for a joke.
How 37 became 45 A row of numbered sockets running 36 to 46 with 37 left empty and dashed. An arrow runs from the empty socket forward across the seven filled ones numbered 38 to 44 and lands on 45, labelled seven pieces shipped while it waited. 36 37 38 39 40 41 42 43 44 45 46 seven pieces shipped while it waited held built the gap is not a lost zine it is a question being asked
Figure 1 · the sequence recording a wait
The famous one

Your temperature is not 37


The most famous 37 in the world is a body temperature, and it is out of date by about a century and a half.

It comes from one man with a very long thermometer. Carl Reinhold August Wunderlich published Das Verhalten der Eigenwärme in Krankheiten in Leipzig in 1868, reporting over a million readings from roughly 25,000 patients. His instrument was about a foot long and had to sit in the armpit for twenty minutes. The mean of that vast, patient, hand-tallied dataset was 37 °C — 98.6 °F — and he called it the physiological point.

It was a fine number. It is no longer our number. In 2020 Myroslava Protsiv and colleagues put three American datasets spanning 157 years side by side and found body temperature has been falling the whole time, monotonically, by about 0.03 °C per birth decade:

decline in mean body temperature by birth cohort
cohortspanchange
menborn 1800 → 1997−0.59 °C
womenborn 1890 → 1997−0.32 °C
bothper birth decade−0.03 °C

Modern adult oral means land nearer 36.6 °C. So 37 is not wrong the way a typo is wrong — it is an accurate 1868 average that got promoted to a constant and then quietly stopped describing anybody.

Nobody lied. A number was measured carefully, published honestly, and then outlived the population it was measured on — and kept being taught.the failure mode, without a villain

Our own field card calls this one the number that went stale, and it is the third of six ways a fact goes wrong. Worth sitting with, because it is the failure mode with no bad actor in it at all: the only way to catch it is to go back and measure again.

A canonical number going stale A declining line from thirty-seven degrees at eighteen sixty-eight down toward thirty-six point six today, with a flat dashed line held at thirty-seven labelled still taught. 37.0 36.5 1868 now still taught measured an average that outlived its population Wunderlich 1868 · Protsiv et al. 2020
Figure 2 · the gap between taught and measured
How long to look

Spend 37% not choosing


There is a second 37, and this one is a theorem. It answers a question everybody actually has: how long should I keep looking before I commit?

Set it up strictly. Options arrive one at a time, you can rank the ones you have seen, and every decision is final — no going back to number three. The optimal strategy has a shape that is not obvious: look at the first 1/e of them and reject every one, however good, then take the first option after that which beats everything you have seen.

1/e is 0.368. Roughly 37%. And the payoff is the strange part:

It finds the single best option about 37% of the time — whether there are a hundred options or a hundred million.the 1/e law of best choice

The number does not decay with scale. A third of a very long search is a lot of looking, and it is still the right amount.

Which is where this zine's own subject walks back in. The Cloud Phase spent its looking time. It could have been built on 11 August with an assumption in it; instead it sat while a question went out, and the sequence recorded the waiting as an absence. The number of the wait, and the fraction of any search you are supposed to spend not choosing, are the same 37.

And that is a coincidence. A delightful one, sitting right at the centre of this piece, with nothing behind it. The next spread is about not pretending otherwise — because this is exactly the moment a zine reaches for a mechanism it does not have.
The optimal stopping rule A horizontal bar divided at thirty-seven percent. The first portion is labelled look and reject everything; the remainder is labelled take the first one better than all of those. A note says it wins about thirty-seven percent of the time at any scale. look, reject all take first that beats them 37% 1/e = 0.368 start end wins about 37% of the time at 100 options or 100 million 1/e law · Bruss 1984
Figure 3 · the looking is not wasted time
Three unrelated 37s

We will not solder these together


Here is the trap this whole zine is walking toward, and it is the most fun thing about the number, which is precisely why it is dangerous.

Three 37s in a row. A body temperature. An optimal stopping fraction. And the number people apparently reach for when told to be random. Lay them beside each other and something in the head starts reaching for a because — as if the brain picks 37 because of something to do with 1/e, or as if 37 recurs because 37 is somehow special.

They are not connected. Not loosely, not deeply, not at all:

what each 37 actually is
the 37what kind of thing
37 °Ca 19th-century arithmetic mean of armpits, in one unit
37%1/e, rounded — a limit, in no unit at all
“pick 37”a fact about people, in a base-ten range of 1–100

The 37 in the temperature is a decimal accident of the Celsius scale — in Fahrenheit the same fact is 98.6, and the coincidence evaporates. The 37 in the stopping rule is 36.79 rounded, and it is a percentage, not a count. The 37 people pick only exists because somebody offered them 1 to 100.

A coincidence dressed as a mechanism is not a small mistake. It is the specific move that lets a real finding get pointed at people, and it is why this collection exists.the fault this piece was built to name

This is the same shape as Five Sigma's complaint: keeping the authority of a number while dropping the practice that earned it. And it is why the joke here stops short of a punchline. Three 37s is a nice thing to notice and nothing to conclude from. We are allowed to enjoy it. We are not allowed to explain it.

Three unrelated thirty-sevens Three separate boxes labelled thirty-seven degrees, thirty-seven percent, and pick thirty-seven. The arrows that would connect them are drawn and struck through, with a note that no mechanism links them. 37 °C 37 % “37” a mean a limit a habit no mechanism here 37 °C is 98.6 in Fahrenheit 37% is 36.79 rounded enjoy it · do not explain it the units do not even match
Figure 4 · the arrows we are not drawing
The genuinely lovely part

Thirty-seven, honestly


Strip out the coincidences and the number is still worth the apology. All of the following is checkable on paper in a couple of minutes, which is the nicest property a fact can have.

It is the 12th prime. Reverse the digits and you get 73, which is also prime — and which is the 21st. The digits of the number reverse, and so do the digits of its position. That is not deep. It is just very pleasing, and it is exact.

It is the third star number: 6n(n−1)+1 gives 1, 13, 37, 73 — so 37 and 73 are consecutive star numbers as well as digit reversals of one another. Which means a site built entirely out of starfields skipped the star number. It is also the fourth centered hexagonal number, 3n(n−1)+1: 1, 7, 19, 37.

Triple it and you get 111, because 111 = 3 × 37. So 37 × 6 = 222, 37 × 9 = 333, and so on up — a repdigit machine hiding in a prime.

And the biggest one: every positive whole number, without exception, is a sum of at most 37 fifth powers. Thirty-seven is exactly enough and no smaller number will do. That is the value of g(5) in Waring's problem, and Chen Jingrun nailed it down in 1964.

Every number there has ever been, or will be, is thirty-seven fifth powers or fewer. It is a strange thing to be the exact size of.g(5) = 37

None of this makes 37 special in a way that means anything about anybody. It just makes it good company — which is all we promised it.

Thirty-seven and seventy-three Thirty-seven shown as the twelfth prime and seventy-three as the twenty-first, with arrows noting that both the digits and the positions are reversals of each other, above a six-pointed star outline marking thirty-seven as the third star number. 37 73 12th prime 21st prime digits reverse so do the positions 37 3rd star number · 6n(n−1)+1 and 73 is the 4th
Figure 5 · a mirror that goes all the way down
Held loosely on purpose

The number people reach for


The third 37 is the one everybody wants to be true, and it is the one this zine holds at arm's length — which is the honest thing to do and also, awkwardly, the whole point of the site.

Ask a lot of people to pick a random number from 1 to 100 and the answers are not flat. They avoid round numbers, avoid the ends, avoid the exact middle, avoid repeated digits — and they pile up on a few odd, prime-looking numbers. In a survey of roughly 200,000 responses run by Veritasium, 37 and 73 came out near the top, close to tied.

We like this a great deal. We are still going to say what it is:

Contested A large, self-published survey, not a refereed finding. The data is real and the effect is plausible, but we have not read a peer-reviewed paper reporting it, and every account of it we could reach is secondary. It is on this spread as somebody's experiment, never as a law about human beings.

What the result would mean, if it holds, is nicer than the number anyway. Primes feel random to us because nothing divides them — no pattern to catch the eye, so the mind reads “no structure” and offers it up as randomness. But primes are the most rigidly determined objects in arithmetic. There is nothing arbitrary about 37 whatsoever.

So the thing we reach for when we want to be unpredictable is one of the least arbitrary things there is. That is a fact about us, not about the number.if the finding holds

Which is a familiar shape here. Something gets called disordered, or random, or arbitrary, because the person looking cannot see the rule it is running on. The Lines We Drew has the long version.

What people avoid when asked to be random A row of categories people avoid when picking a random number — round numbers, the two ends, the exact middle, repeated digits — leaving odd prime-looking numbers, with thirty-seven and seventy-three marked as the peaks. round numbers the two ends the exact middle repeated digits what is left: 37 73 near-tied peaks a prime feels random to us because nothing divides it unrefereed survey · held as contested
Figure 6 · the least arbitrary thing we reach for
Filed late

This page is younger than No. 46


Now the part where this zine has to be honest about itself, because everything above was built on a rule it is currently breaking.

On this site, the number records when. That is load-bearing and stated everywhere: the changelog is dated by number, the fact-check ledger is keyed by number, and pieces cite each other by number with no redirects. It is the reason the gap at 37 was information in the first place.

And this page has 37 in the corner while being newer than No. 46. Its own number is the least reliable claim on it.

Leap The number in the corner is not a date. Every other number on this site is. This one is a slot we went back and occupied, so the sequence now reads as though this arrived between Nos. 36 and 38, and it did not. Marked with How We Got Here's notation, borrowed for exactly one claim, because a piece about our own honesty cannot leave its weakest link unlabelled.

Which is the oldest joke in time travel and also its actual structure: go back to repair the past and the repair becomes part of the past you were trying to fix. There is no version of this page that fills the gap and leaves the record of the gap intact. Filling it is a small act of vandalism against our own archive, and the only honest way to do it is in writing, on the page, where you can see the seam.

So the gap is not gone. It has a building on it now, with a plaque explaining that the lot was empty for a reason.

The sequence has a hole in it, and the sequence still works. Nothing about you needs to be contiguous in order to count.the only thing this zine actually wants to say
Not:an accident. We did not lose track of a number. It was held for a question, and we corrected our own premise on spread two rather than ship the better story.
Not:a claim that 37 is a special number. Every integer is interesting if you go looking. We went looking on purpose and said so.
Not:three connected facts. A temperature, a fraction and a habit. Different units, different kinds of object, no mechanism. Spread five exists to refuse the connection this piece most wants to make.
Not:a renumbering. Nothing was moved to make room. No. 45 stays No. 45, and every existing citation still resolves. This piece took a vacancy, not somebody's seat.
Not:a licence to backfill. One page occupies one deliberate gap and marks itself. If this becomes a habit the numbers stop meaning when, and then the archive stops being evidence.
Not:mistakes being secretly good. Some omissions cost people things. This one cost nobody anything, which is exactly why it is safe to be funny about — and that distinction is the whole of it.
Not:a lesson about you drawn from arithmetic. Numbers do not know about us. Where this page sets a gap in a sequence beside a gap in a life, it is noticing a shape. A rhyme, not a proof.
A number that is not a date A timeline of build dates running left to right past forty-three, forty-four, forty-five and forty-six, with this page placed last in time but drawn with an arrow pointing back to the slot numbered thirty-seven, marked as a leap. built earlier built later 43 44 45 46 this 37 the number is not a date here marked leap · exactly once you can see the seam on purpose
Figure 7 · the one claim we could not verify
L★S

The sequence has a hole in it, and the sequence still works.

No. 9 The Lines We Drew — a human-made line is ours to redraw
No. 40 Five Sigma — the authority kept, the practice dropped
No. 45 The Cloud Phase — the piece this number was held for
No. 46 Companion Stars — and this one is older than the page you are on
No. 37 Out of Order — the gap, annotated ← you are here
Reflection

Which gap in your own record is a receipt for a question you asked, rather than something you dropped?

Where are you still running on a number somebody measured accurately a very long time ago?

What have you called random lately, when what you meant was that you couldn't see the rule it was running on?

How much of your current search have you spent looking, and are you still allowed to be looking?

Sources

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.