One Number.
Twenty-Four Domains.
Zero Free Parameters.
α = 6/5 is the sixth eigenvalue of an 11-node graph. Not fitted, not tuned — a topological invariant. Plugged into a fractional Laplacian, it reproduces published experimental data across particle physics, astrophysics, neuroscience, condensed matter, plasma physics, biology, cosmology, and atomic physics.
Multi-Plane Field Syntergic Theory · Freeman, Carlos W. · ORCID
The Core Idea
Take an 11-node graph inspired by the Kabbalistic Tree of Life (10 Sephirot + Da'at, 24 edges). Compute its normalized graph Laplacian. The sixth eigenvalue is exactly 6/5 — a mathematical fact with error below 10⁻¹⁶.
Now replace the standard Laplacian ∇² in physics equations with the fractional Laplacian (-Δ)α/2 where α = 6/5. This single substitution — with zero adjustable parameters — generates predictions that match published experimental data across 24 independent domains.
This is not a fit. The parameter was derived from pure graph theory before any experimental comparison was made.
λ₆ = 1.200000000000000
Fields Covered
Strongest Results
Selected papers with the highest statistical significance
24 Domains, One Parameter
Every domain tested with α = 6/5 and zero fitting
Journal Status
All 23 papers are published as open-access preprints on Zenodo. Journal submissions to date:
No referee has engaged with the mathematics. All rejections were editorial ("not suitable for review"). Every paper includes complete code, data sources, and reproduction instructions.