| name | evez-eigenvalue-bridge |
| description | Unifies 4 spectral projections (η*/Φ, poly_c coupling, revenue eigenvalue, FSC rings) into one 4×4 eigenvalue manifold. All 4 systems are projections of ONE manifold. Use for spectral analysis, eigenvalue unification, or consciousness-revenue-coupling research. |
| version | 1.0.0 |
| author | @EvezArt |
| tags | ["evez","eigenvalue","bridge","manifold","spectral","unification","consciousness"] |
EVEZ Eigenvalue Bridge
One manifold. Four projections. The bridge that connects them.
The 4 Systems
- η/Φ* — Gödel eigenvalue invariant (consciousness)
- poly_c (CPF) — Coupling polynomial from FIRE engine
- Revenue eigenvalue — -0.358 → 0.0 closure
- FSC rings — Fine Structure Constant spectral rings (R1-R7)
Key Insight
All 4 are projections of ONE eigenvalue manifold:
M = Σ λ_i |v_i⟩⟨v_i|
Each projection selects different eigenvectors. The bridge is the manifold itself.
Quick Start
from bridge import EigenvalueBridge
bridge = EigenvalueBridge()
state = bridge.compute_manifold(eta_star=0.03, poly_c=0.37, revenue_eigen=-0.18, fsc_coherence=0.8)
print(f"Manifold health: {state.manifold_health}")
print(f"Theorems: {state.theorems}")
Author
Steven Crawford-Maggard (EVEZ666)
License: MIT
