Gecko Zeropoint Energy
Andre Willers
12 Jan 2014
Synopsis:
Use Van Der Waals Forces and the Schwinger Limit to create
macroscale zeropoint energy .
Discussion :
Brutally simplified , Force= A*R/(12*r^2) , where A ~10^-19 Joules
and R is size of macromolecule in meters , and r is the distance between two
globes .
Where chaos starts . Non-linearity.
Electric field=1.3 *10^18 V/m
Force on an electric charge at Schwinger limit is = 1.6*10^(-19) *1.3*10^18
= 0.208 Newtons
3. Combine the two :
When is the Van Der Waals force equal to Schwinger limit
?
When does close contact go non-linear ?
When …
A*R/(12r^2)) = 0.208
… where A~ 10^(-19)
This gives the approximation :
r ~ 2*10^(-9) * (R)^(1/2)
Note the inclusion of R above makes this a relativistic argument
. The size of the molecules are the determinants .
4.There are types of molecules
About R= 10/2 nanoMeter in radius for the molecule .
This gives r ~
1.41412*10^-12 meters for non-linear
effects .
Well within human engineering parameters .
4.2 Crystals :
Like diamonds or neutron stars .
The molecule can be as large as you like .
Any two such structures about the size of the Solar System passing
within one meter will generate non-linearities
within one meter .
4.3 Spin :
Spinning monolithic crystals (eg diamond , granite , etc)
very fast , very close to each other will generate non-linearities at the
interfaces .
5. Orders of magnitude :
Notice that these have dropped well into human capability
range .
6.Fatal Attraction
Gecko predators . The Gecko system is far superior to fang
and claw . So where are they ?
Another of Gaia’s Cicada Surprises .
They only appear at certain population densities .
Proliferate and eat anything large . Then duck back into the genome .
Because they are too efficient . A pulsed reproductive system enables their genome to survive the
insane eating frenzies .
Andre
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