total-preservation-is-indefinitely-auditable
OUT derived (depth 13)
Total invariant preservation — comprehensive in scope and self-sustaining through minimality — is accompanied by indefinite auditability: every invariant-preserving action across all time leaves traceable history without temporal degradation, meaning the system can prove its own correctness at any point.
Summary
If a system maintains all of its correctness guarantees comprehensively and in a self-sustaining way, then it should also be able to prove that correctness at any point in its history — every action that kept things consistent would leave a permanent, traceable record that never degrades over time. This claim is currently unsupported because at least one of its foundations — either the idea that self-correction produces a fully auditable history, or that invariant preservation can be both total and self-sustaining — has been retracted.
Justifications
SL — Depth-13 — combines totality of preservation with indefinite auditability to yield provable correctness: the system doesn't just preserve invariants forever, it can demonstrate it did so
Antecedents (all must be IN):
- indefinite-self-correction-is-fully-auditable — The system's indefinitely sustainable self-correction produces a fully auditable history without temporal degradation: every self-correction, maintenance action, and belief revision throughout the system's unbounded operational lifetime is traceable through nogoods, retraction records, and staleness metadata — auditability scales with time rather than decaying.
- invariant-preservation-is-total-and-self-sustaining — Invariant preservation is simultaneously total in scope (spanning all invariant dimensions and encompassing all belief types including externally-integrated ones) and self-sustaining in mechanism (maintained by minimality's fixed-point that dynamically corrects any departure) — comprehensiveness and sustainability are co-achieved rather than traded off.
Dependents
These beliefs depend on this one:
- convergent-equilibria-are-documented-and-indefinitely-auditable — The system's convergent equilibria are simultaneously trajectory-documented (every path to equilibrium generates deterministic identifiable artifacts with negation-transparent final states) and indefinitely auditable (every invariant in the equilibrium state is independently verifiable without temporal degradation), providing complete operational transparency across both the convergence journey and the resulting stable state.