Editing Openai/68713b82-90e0-8006-8973-ea152bf13a2c (section)

===== Let’s model the total capacitance and charge storage. =====

====== Let’s treat the gold shell like a spherical conductor, and the internal gold wires as extensions. ======

A sphere in vacuum:

C=4πε0RC = 4 \pi \varepsilon_0 RC=4πε0R
Let’s say R = 1 cm = 0.01 m

C=4π⋅8.85×10−12⋅0.01=1.11×10−12 FC = 4 \pi \cdot 8.85 \times 10^{-12} \cdot 0.01 = 1.11 \times 10^{-12} \, \text{F}C=4π⋅8.85×10−12⋅0.01=1.11×10−12F
But with dense internal wiring, surface area goes way up.

Let’s assume 10,000x the surface area:

Ceff≈104⋅C=1.1×10−8 FC_{\text{eff}} \approx 10^4 \cdot C = 1.1 \times 10^{-8} \, \text{F}Ceff≈104⋅C=1.1×10−8F

====== Say over time you trap 101210^{12}1012 electrons inside: ======

Q=n⋅e=1012⋅1.6×10−19=1.6×10−7 CQ = n \cdot e = 10^{12} \cdot 1.6 \times 10^{-19} = 1.6 \times 10^{-7} \, CQ=n⋅e=1012⋅1.6×10−19=1.6×10−7C

====== V=QC=1.6×10−71.1×10−8≈14.5 VV = \frac{Q}{C} = \frac{1.6 \times 10^{-7}}{1.1 \times 10^{-8}} \approx 14.5 \, \text{V}V=CQ=1.1×10−81.6×10−7≈14.5V ======
Now if you keep accumulating more electrons:
* At 101310^{13}1013 electrons → 145 V.
* At 101410^{14}1014 electrons → 1,450 V.
* This is very feasible in vacuum with strong internal capacity.

So over time — especially with:
* Vibration-induced electron motion (through internal mesh),
* Photon input energizing electrons,
* Electron retention inside,

✅ The system charges itself gradually without air breakdown, and holds potentially kilovolt-range voltages.