The Laws of
Game Theory

The Law of Coordination

Why does a coordinated minority beat an uncoordinated majority? A minority that can coordinate across domains beats domains that cannot coordinate with each other, and its advantage grows as institutions decay.

The mechanism

Most large groups are not one player. They are many players with overlapping interests, each facing its own first-mover problem: whoever acts alone bears the cost and shares the benefit.

A coordinated minority has solved that internally. It can decide once and act everywhere — in finance, in administration, in publishing, in law — while each of those domains, considered separately, cannot act with the others at all. The relevant comparison is not size but the number of moves each side can make per unit of time.

Institutional decay widens the gap. Strong institutions substitute for coordination: they let a majority act through a procedure rather than through agreement. As procedures weaken, that substitute disappears, and the only actors left with real capacity are those coordinating outside the institutions.

This is a structural observation about coordination costs. It applies to any group that has solved them, and it says nothing about the merits of any particular group.

A worked example

Count moves rather than members.

For the majority, ask what it takes to act: how many separate bodies must agree, how long that takes, and whether any single one can veto. Then ask what happens to an individual who moves first — usually a cost borne alone.

For the coordinated group, ask the same questions. Typically: one decision, weeks rather than years, no veto, and first movers supported rather than exposed.

Now weight by domain reach. A group present in three domains that can act together has more than three times the capacity of three separate groups, because it can trade advantage across domains — accept a loss in one to secure a gain in another. No uncoordinated domain can make that trade.

The ratio, not the headcount, is the position.

What would prove this wrong

A setting where large uncoordinated majorities reliably prevail over small coordinated minorities across domains — or one where institutional decay demonstrably reduces the advantage of coordination.

Where it comes from

Book Two, chapter Game Theory #26: The Law of Coordination.

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Last reviewed 31 July 2026