Auto loading capacitors

[EOW]

The idea is to used charged plates and never discharged them. With charged plates I can charge another plates. The composant C allow to recover energy when the current move between plates. The switch 'I' can close the circuit.

First image: all plates are charged and are very far away from each others. The system has a potential energy = 'E'.
Second image: I approach charged plates to electronic components
Third image: I close switch I => current move between new plates. C recover an energy '1/2E'.
Forth image: I move far away charged plates like image shows => I need the energy 'E'
Fifth image: I move far away new charged plates from each other. I recover energy 'e'
Sixth image: I discharge capacitors inside C. I recover E/2
Repeat cycle.

At final I recover 'e'.

[EOW]

For prevent charges to move more and more closer when the plate is moving, it's possible to use a grid (red lines).

[ATOM1]

Not much surface area ? R the plates going to move ?? I can help you with platinum coated plats ect

ATOM1 

[EOW]

It's possible to do the same cycle but charge all capacitors with an external power source. Here I win at least the power source.

It's possible to use another method. Use a capacitor with 3 spheric conductors. The charge is not +Q, -2Q, +Q under the same voltage but +Q, -Q, +Q and I can transfert some negative charges from -Q to +Q * 2, I lost them ok but like that I can have no force for separate spheres. I need to have +0.57Q, -0.14Q, +0.57Q (around) and like that I can separate the spheres. Sure, I lost a small energy from the power source but I recover more because the voltage are increasing very high.
Look at 4 steps below. For that I need 2 capacitors, one  +0.57Q, -0.14Q, +0.57Q  and the other  -0.57Q , +0.14Q, -0.57Q.

Attraction = 0.14 * 0.57 * 4 = 0.3192
Repulsion = 0.57*0.57 = 0.3249

So it's possible to move away charges without any energy. Sure, move away at the same time right charge and left charge.

[EOW]

For have exact values for the 3 spheres capacitors:

I named q1', q2', q3' the charges of the capacitor at start before change charges. q2' is central.
I named q1, q2, q3 the charges of the capacitor after transfert

I have:

q1'=1
q2'=1 (I worked on absolute value I place signed after)

I want q2=q1/4 for cancel all forces.

But if I transfert charges from one sphere to another I need to have:

q1=q1'-x=1-x
q2=q2'-2x=1-2x (because central sphere must cancel charges from q1' and q2')

So:

1-2x = (1-x)/4 => x=3/7

q1=4/7=0.571
q2=1/7=0.1428 with the sign q2=-1/7=-0.1428

The force is :

F=K*(4/7q*4/7q/(4d²)-1/7q*4/7q/d²) = Kq²/d²*(4/49-4/49)  = 0