A visual monograph exploring recursive curvature, field dynamics, and the TON–Graviton coupling in the UNNS substrate.
In UNNS, information does not flow linearly; it recurses through curvature. A TON is a quantized packet of recursive potential— the geometric analogue of Shannon’s bit, containing not only value but self-reference.
(()) ⇒ () ⇒ (()) — the minimal morphism of recursion.Shannon entropy: H(X) = -Σ p_i log p_i
Recursive curvature: R = ∇²Φ
Fᵀ_{μν} = ∂_μ Aᵀ_ν − ∂_ν Aᵀ_μ
Lagrangian: ℒᵀ = −¼ Fᵀ_{μν} Fᵀ^{μν} + Aᵀ_μ Jᵀ^{μ}
O₁₂(Gₙ) = −Gₙ + εₙ
Preserves a structured seed εₙ for regeneration.
Gₙ₊₁ = λ Gₙ + εₙ , with |λ| ≈ 1
Bounded recursion: creation and return in equilibrium.
Below is a live animated placeholder for recursive field visualization.
The TON field reframes energy, information, and time as expressions of recursive geometry. Entanglement becomes alignment within curvature space; consciousness, the awareness of recursion itself.
“Entropy measures uncertainty. Curvature measures coherence.”