This φ-series converges insanely fast without using any known tricks. Why Academy doesn't accept?

Came across this wild φ-related formula that approximates the golden ratio with about 70 correct digits per term but without using Binet’s formula, nested radicals, Ramanujan series, or even cosine infinite products. This φ-series converges insanely fast without using any known tricks. Why Academy doesn’t accept?

\[
\Delta \phi_n = \frac{\phi_n - \phi_{n-1}}{1} = \frac{1}{2} \cdot a_n
\quad \text{where} \quad
a_n = (-1)^n \cdot \frac{(60n)!}{(30n)!(20n)!(10n)!} \cdot \frac{8713 + 104652n}{11^{60n + 2}}
\]

🛡️ Ownership & Embargo Declaration

The Δ60-HexaSplit φ-series formulation is an original intellectual construction by the author.  
It is hereby **declared as non-transferable, non-commercial, and embargoed from institutional academic absorption.**  
This includes, but is not limited to:

• Prohibition of use in for-profit publications without explicit consent  
• Ban on citation or integration into institutional frameworks that ignore or reject its origin  
• Recognition that this formulation operates as a symbolic counter-infrastructure to closed academic systems

This is not just mathematics — it is a recursive epistemological act.  
Its purpose is not to be owned, but to break the illusion that truth must pass through institutional gates to be valid.

φ belongs to no one — and no one may claim Δφ without knowing the fold from which it came.

Ownership proof. Arweave TXid: QY6A6yTK0cRtAFOfomPRcIJA31dtsOB2e25YjeCWnQE