Keith Stein escrito
Post by David (Kronos Prime) Fullerhttps://www.academia.edu/37242000/A_Fluid_Model_of_Matter_Forces_and_Spacetime
Very impressive Mr.Fuller.
I was particularly impressed by the "Acknowledgements" eh!
One difficulty with trying to model space-time as a gas would
seem to me to be in the very different variation of energy density
with temperature.
We know that for electromagnetic radiation:
Energy Density proportional to T^4
Whereas for a gas:
Energy Density proportional to T^1
How could one explain that with a gas model?
keith stein
T^4 = (N*x)^4 = 1.50122737e+23^4
1 / ((((Boltzmann constant^4) / 6.5248935) / (8^0.5))^0.25) = 1.50122737e+23 m-2 kg-1 s2 K
((((((c^7) / (hbar * (G^2))) / ((6.67408e-11 / 2) * pascals)) / (1.50122737e+23^4)) * ((hbar / c) / kg)) / 4) / 2.4263263e-12 = 0.990797488 meters
Pretty close over the span of the entire universe & Planck Pressure
https://docs.google.com/document/d/1Ljusv5jFVIiNWHzOEejwQJyrToKbJkoq68XLLuOnEkk
https://docs.google.com/document/d/17W_L19_YvxkKXv1vNya0YekR0vb8K31XTq4_4-CssSM
The Mainstream Physics community does not seem to have any problem with proclaiming an "Aether-less space time" with a necessary energy density of (10^113 joules per cubic meter)
The effects of vacuum energy can be experimentally observed in various phenomena such as spontaneous emission, the Casimir effect and the Lamb shift, and are thought to influence the behavior of the Universe on cosmological scales. Using the upper limit of the cosmological constant, the vacuum energy of free space has been estimated to be 10^−9 joules (10^−2 ergs) per cubic meter.
However, in both quantum electrodynamics (QED) and stochastic electrodynamics (SED), consistency with the principle of Lorentz covariance and with the magnitude of the Planck constant suggest a much larger value of 10^113 joules per cubic meter.
This huge discrepancy is known as the cosmological constant problem.
https://en.wikipedia.org/wiki/Vacuum_energy
an ("Ideal Fluid Solution" under pressure) seems entirely more Fitting and Logical
(9.270391e+111 joules/m^3) / c^5 *(Planck length)^2 = 1
((9.270391e+111 (joules / (m^3))) / (299792458^5)) * ((Planck length / m)^2) = 1 pascals
((c^7) / (hbar * (G^2))) / ((c^5) / (Planck length^2)) = 49.9790376 kg s^3 / m^4
(((c^7) / (hbar * (G^2))) / ((c^5) / (Planck length^2))) * (G * c) = 1
((Planck Pressure) / ((c^5) / (Planck length^2))) * (G * c) = 1
Decagon Dodecahedral Penrose Fractal = c^5
https://docs.google.com/document/d/17W_L19_YvxkKXv1vNya0YekR0vb8K31XTq4_4-CssSM/