Phase 29 · the frozen law
Protection, or just slower?
AT-0223 → AT-0230. A compact state-dependent coupling law, g(r) = g0/(1 + α·|r − target|), is discovered once on a training ensemble, locked, and carried untouched into hundreds of unseen toy systems. Then we try to take it apart: dominance, matched progress, matched identity, functional-form necessity, gating triviality and closed-cycle debt.
Core objective, unchanged
The target is unchanged: substantial genuine relational-location change while preserving identity and invariants, under locality, bounded propagation, finite action, no hidden debt, robustness, scale persistence and nontriviality. A mechanism that buys identity preservation by moving less has not advanced that target.
Plain language
We found a small rule that dials a system's internal coupling down while it is still far from where it is going, and back up as it arrives. We locked its three numbers and carried it, untouched, into hundreds of systems it had never seen. It halved the disturbance to identity — and it almost never travelled as far. That is a trade, not a discovery. This page exists to make the trade impossible to hide.
Controls
Running the frozen-law package…