Margin-Confinement Law
A structural invariance proof: once a system is represented inside the admissible region ℳadm, identity-preserving dynamics cannot cross the boundary m(Lt) = 0. Systems approach collapse asymptotically, generating the Forced Coherent Collapse (FCC) regime — trapped near the boundary, never through it.
Open Manuscript → PDFp < 3.0×10⁻⁴ at 99% CI
across 16 domains
100% RISC fragments → Full
up from 5 raw (6.8×)
97.4% Full percolation across a 7-year heliopause approach and crossing. First long-duration non-crossability trajectory. Zero HARD events.
Δ-lifting (ΔL = |xi+1 − xi|) recovers Full percolation in all fragmented ladders. Continuity was not recreated — it was uncovered.
The same source, genuinely in ℳadm, produces different classes depending on the observational chart. Key matched pairs:
Admissible structures tend to preserve or recover relational continuity under identity-preserving evolution and locality-preserving representation transforms. Structural collapse, in the sense relevant to realizability geometry, is asymptotic rather than trans-boundary.