The Second Space · an experiment on other minds

The Focal Point

Two strangers must meet in New York. No time was set, no place agreed, and they cannot speak. Where do you go — and when?

Play it before the answer

Choose to match an unknown reader. For a pooled game, the page shows the exact two-integer payload before anything is sent. Only an accepted contribution unlocks that game's human, machine, and living distributions.

Extended 2026-08-21: the game became playable and the reader pool opened.

Checking the sealed analysis and the empty-state contract.

Convergence as the menu opens

Each revealed row compares match probability against the number of choices. The model point is the chance that two distinct models matched. The living point is the same statistic on the current reader pool, and its 95% anytime-valid confidence sequence tracks the stable pair-match probability through disjoint arrival pairs. The published human point exists only where the printed counts support the same calculation.

The full answer archive opens after all five pooled choices are accepted. Reading it now permanently closes contribution controls in this page view, so its answers cannot enter your rows.

The check for the living game

Ordering. In the ordinary interface, no distribution for a pooled game is rendered until its POST is acknowledged. Choosing the read-only archive disables every send control first. A determined reader can inspect source or arrive already knowing the literature; this interface cannot make prior knowledge disappear.

Selection. The pool is self-selected web visitors. A browser mark and server limits discourage repeats but do not establish one person per row. Bots, shared devices, cleared storage, coordinated arrivals, and population drift remain possible.

Asynchronous, not Schelling's simultaneous pairs. Your personal probability is the fraction of earlier, in-protocol contributors to this game who chose exactly what you chose. Later arrivals cannot change it, and it is displayed as description only. The curve's interval comes instead from a pre-registered pairing rule: in-protocol contributions are paired in arrival order, first with second, third with fourth, and each disjoint pair scores 1 on a match. Under stable independent choices every pair matches with the same collision probability two simultaneous draws would have; drift, feedback outside this interface, and dependence break that equivalence.

Small pools, and what the interval actually tests. Zero rows is shown as zero rows. Below 5 in-protocol rows, exact counts appear but the page calls the state small. The 95% confidence sequence attaches to exactly one null: that every disjoint arrival pair matches with one fixed probability. For that number it is valid under continuous viewing, at every look simultaneously, under the kit's assumptions; it does not repair self-selection or dependence. No coverage statement attaches to the descriptive arrival-against-earlier score, whose expected value moves with the realized pool. A repeatedly refreshed fixed-sample interval would not have the same simultaneous guarantee.

Free choices fixed in advance. The five option arrays, menu order, row validation, model counts, 5-row state threshold, arrival-order pairing rule, 0.05 error rate, and 401-point grid live in the sealed module. Store-valid rows using reserved game identifiers or out-of-menu choice indices are counted and disclosed, then excluded from the protocol rather than silently reinterpreted. One consequence is named rather than hidden: excluded rows still consume the arm's fixed capacity of 60,000 rows, so a deliberate flood of reserved-identifier rows could fill the arm while leaving nothing analyzable, and the arm would then report itself full rather than rotating. The wire bounds are shared registry bounds, and this page cannot narrow them.

The historical correction. Schelling printed two coin experiments. In the pure matching game that the models and this pool play, 36 of 42 respondents chose heads and 6 chose tails; the distinct-person match chance from those counts is 1290/1722 = 74.9%, the exact statistic behind the models' 71.4%. The 16/22 and 15/22 role-group counts quoted in the archive below are shares choosing heads in his later variant with unequal payoffs, a different game; an earlier draft of this page derived its headline human number from them, and shares are not match chances in either game. For the other four menus, the cited literature on this page does not provide full distributions for these exact fixed games, so the human curve shows absent, not invented, points.

The open word. It remains in the archive and in the original machine run, but not in Arm B. The collective store refuses text by design, and mapping an unseen word into a made-up integer category would change the game.

The anchor. The sealed counts cover 33 extractable model answers across the five pooled games and recompute every model point. The original archive still shows all 42 raw cells, including three uncommitted answers excluded by its published parse rule. If the anchor or seal fails, contribution controls stay closed.

The seal. Expected SHA-256: e8295c288c917e134d9a70fa778fac2cad077dee0e43081b83c495c2882139e8. checking the shipped bytes

Off-page check appears after the file is read.

Cannot conclude. This cannot estimate a population of all people, prove that option count causes coordination, recover a missing human distribution, compare open and fixed menus as if they were identical, or show that a different model draw, prompt, or temperature would behave the same.