The W(3,3)-E6 Correspondence Theorem: deriving the Standard Model from a single finite geometry with zero free parameters
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Updated
May 10, 2026 - Python
The W(3,3)-E6 Correspondence Theorem: deriving the Standard Model from a single finite geometry with zero free parameters
Geometric Information Field Theory. Standard Model parameters as topological invariants of a G₂ manifold. Zero free parameters, formally verified, falsifiable.
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GIFT Core: Certified mathematical identities from E8×E8 gauge theory on G2 manifolds. Verified in Lean 4
Sparse Lie algebra engine for G₂, F₄, E₆, E₇, E₈ — 913× compression, lattice gauge theory, equivariant GNN layers. pip install dhl-mm
🔍 Explore a unification framework where Standard Model observables emerge as Casimir eigenvalues, enabling precise predictions for future experiments.
Derives all 26 fundamental physical constants from E8 vacuum structure and Hopf fibration topology. No free parameters fitted.
Breathing Lattice Entropy Engine
58 fundamental constants derived from E₈ → H₄ icosahedral geometry with zero free parameters — includes a self-sustaining solver and falsifiable predictions.
Geometric constants from H4 polytope structure. √2 × ln(2) ≈ 0.980. Official archive: osf.io/qh5s2
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