Pre-Constitutional Physics

Finite Coordination — Structural Grounding

Within Pre-Constitutional Physics, coordination refer to the distributed interaction process by which reconciliation occurs through local resolutions under finite propagation and capacity limits. The claim that coordination is finite and local is not an empirical generalization but a structural condition for stable multiplicity.

If coordination were unlimited — capable of reconciling all relations instantaneously and without cost — no locality would exist, no delay would occur, and no stable partial perspective would arise. Every state change would propagate without latency, no distinction between internal and external would stabilize, and no subsystem could persist as partially autonomous.

At any given state, the set of constraint-relevant relations that can be reconciled within one propagation cycle is bounded. Unlimited coordination collapses multiplicity into trivial simultaneity.

Finite coordination, by contrast, introduces bounded propagation, partial reconciliation, and structural asymmetry. Because coordination cannot update infinitely many relations at once, reconciliation must occur locally before coherence can extend globally. Because propagation is not instantaneous, influence becomes ordered. Because reconciliation cannot perfectly reconstruct all prior states, irreversibility appears. From these limits arise multiplicity, boundaries, causality, and time.

Finite coordination does not deny that large-scale coherence can emerge. It asserts only that coherence must be constructed under bounded capacity. Global structure is derivative of local reconciliation under constraint, not the other way around.

This does not claim that coordination is limited by a specific physical mechanism. The framework remains substrate-neutral. It asserts only that any structured system exhibiting persistence must operate under bounded reconciliation capacity. Without such limits, no layered structure, no delayed feedback, and no history would stabilize.

Finite coordination is therefore structurally prior to time, information asymmetry, entropy, and scale differentiation. It is not a contingent property of complex systems; it is the condition that makes complex systems possible.