Ontic Entropy Monotonicity for Mature BH
S_vN(ρ_ontic(n+1)) ≤ S_vN(ρ_ontic(n)) for all n ≥ n_mature. The ontic state becomes purer (not less ordered) via defect exhaustion. Opposite of information loss. Follows from categorical second law + ρ-invariance of linking boundary.
What this page is
This is a public Results-lane surface for a noteworthy Physics Registry item. It is generated from the Corpus Registry triage catalogue and keeps the generic Result catalogue unchanged.
Registry evidence
- Registry item: V.T273
- Type: theorem
- Scope: tau-effective
- Lean status: formalized
- Book / part / chapter: Book V · Part 6 · Chapter 52
Result summary
S_vN(ρ_ontic(n+1)) ≤ S_vN(ρ_ontic(n)) for all n ≥ n_mature. The ontic state becomes purer (not less ordered) via defect exhaustion. Opposite of information loss. Follows from categorical second law + ρ-invariance of linking boundary.
Related Results surfaces
- No existing public Results surface is linked yet; this record is promoted as a standalone Registry-backed result.
Reading role
Read as a standalone Registry-backed noteworthy result.
Claim boundary
This page reports a Registry-backed internal result surface. It is not an external validation claim, a scientific consensus claim, or independent acceptance.
Curation rationale
- physics-facing terms: entropy
- result-facing terms: law
- theorem/proposition-class item appears externally legible enough for standalone review
Review notes
- No additional review notes recorded.