Einstein Probabilistic Units/Dark Energy

Dark Energy

Viewing space as a system of stimulated absorption or stimulated/spontaneous emission governed by Einstein Probabilistic's Units.

Using Einstein Probabilistic Units dark energy density is defined as;

$u_D=\frac{A^2}{B}$

$u_D=\left(\frac{8\pi h}{c^3}\left(v_A^2{v}_B^2\right)\right)=\left(\frac{8\pi h}{c^3}\left(v_B^4\right)\right)$

Assuming the energy density of dark energy is;

$u_D=6.20934*10^{-10}\frac{J}{m^3}$

Let us calculate the frequency of dark energy;

$v_D=1.001*10^{12}{s}^{-1}$

Given Rydberg constant is defined as;

$R_{\mathrm{\infty }}=\frac{{\alpha }^2{m}_{e}c}{2h}$

Using Rydberg constant we can define dark energy frequency as;

$v_D=\frac{R_{\mathrm{\infty }}c8\pi }{\alpha }=\alpha 4\pi R_{\mathrm{\infty }}\frac{m_e{c}^2}{h}=1.0008*10^{12}{s}^{-1}$

From an order of magnitude perspective dark energy is related to Einstein Probabilistic Units by Rydberg constant.