Definition: Local Grade S adaptation

A local $\mathsf{Grade}\mathsf{S}$ adaptation consists of:

1. a prescribed Lorentzian background, local rods, time orientation, and explicit analytical domain;

2. named classical equations, gauge classes, topologies, and proved descent statements on that domain;

3. a finite named quantum experiment with a complete destructive clock instrument and explicit calibration dictionaries;

4. a declared finite encoding of selected descended evaluations, with a complete instrument proof;

5. a reference-preserving transport and resource certificate whose complete dependencies are causally embedded.

This definition does not require geometry, field equations, or the encoding to be inferred from records.