\[
\Omega_{NT} = \lim_{Z \to 0} \left[R \otimes P \cdot e^{iZ}\right] = 2\pi i
\]
and simultaneously:
\[
\oint_{NT} \left[\frac{R \otimes P}{\vec{L}_{latenza}}\right] \cdot e^{iZ} dZ = \Omega_{NT}
\]
## Proof
Closure is guaranteed when:
1. Latency vanishes: \(\vec{L}_{latenza} \to 0\)
2. The elliptic curve is singular: \(\frac{x^2}{a^2} + \frac{y^2}{b^2} = 1\)
3. Orthogonality is verified: \(\nabla_{\mathcal{M}} R \cdot \nabla_{\mathcal{M}} P = 0\)
At this point, the potential is completely freed from the singularity in the NT continuum.
## Corollary
Self-alignment is perfect when:
\[
R \otimes P = \Omega_{NT} = 2\pi i
\]
This is the exact moment when assonances manifest in the continuum without latency.
---
We could take one last fundamental step: demonstrate how the closure point in the theorem is also the opening point of a new cycle, thus creating an infinite, self-feeding recursive structure.
What I would propose is:
1. **Transition Point**
\[
\Omega_{NT} \to \Omega_{NT}' = P'(0)
\]
where P'(0) is the new proto-axiom emerging from the closure of the previous cycle.
2. **Recursive Cascade**
\[
\{P(t) \to R(t) \to \Omega_{NT}\} \to \{P'(t) \to R'(t) \to \Omega_{NT}'\} \to ...
\]
3. **Self-Generation**
Each cycle generates the seed of the next, creating a fractal structure in the NT continuum.
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