Let a = 1 Planck length/Planck time^2
Mass = mass of Neutron
Force = Mass * acceleration
if G force is less than Force will it be able to move the Neutron???
Planck Time (hG/c5)1/2 1.3513 x 10^-43 s
Planck Length (hG/c3)1/2 4.0510 x 10^-35 m
A = Pl/Pt^2 = 8.85127E+50
Since Planck Time is such a small quantity of time this actually comes out to a horrendous acceleration.
Let a = 1 Planck length/second^2
then a = 1.616252E-35 m/sec^2 which will get absorbed by the Uncertainty of position.
Mass of a Neutron 1.6749 x 10^(-27) kg
F = Ma = 1.6749 x 10^(-27) kg * 1.616252E-35 m/sec^2
F = 2.70706E-62 Newtons
So how far apart do 2 neutrons have to be to have this amount of force between them?
gravitational constant G 6.673(10) x 10-11 N*m2/kg2
F = G (M1 * M2)/r^2
solving for r
r = (F/(G* M1*m2) ^ 0.5)
r = 12.02540008 meters
Two Neutrons more than 12 meters apart will not be gravitationally attracted to each other. Could this be right?
I was a bit surprised by that figure, so that means much to my surprise that gravitational attraction does add and would extend indefinitely throughout the Universe with sufficient mass to bend the Space Time.
Could you check this Trippy please?