This is my equation for the observable Universe mass, based upon the Cosmic Energy Inventory (CEI) parameters and the Hubble Space Telescope (HST) parameters in (SI) units. Universe observable parameters: Universe total observable radius: [math]R_u = 4.408 \cdot 10^{26} \; \text{m} \; \; \; (46.6 \cdot 10^{9} \; \text{ly})[/math] CEI stellar Baryon density: [math]\Omega_s = 0.00205[/math] HST observable stellar number: [math]N_s = 10^{22}[/math] Solar mass: [math]M_{\odot} = 1.989 \cdot 10^
WMAP satellite cosmological parameters at photon decoupling time: (ref. 1)
[math]\Omega_{\gamma , t} = 0.15[/math]
[math]\Omega_{\nu , t} = 0.10[/math]
[math]\Omega_{\Lambda , t} \neq 0[/math]
Photon radiation constant: (ref. 7, p. 42, eq. 205)
[math]\alpha_{\gamma} = \frac{\pi^2 k_B^4}{15 (\hbar c)^3}[/math]
Observable Universe cosmic background photon radiation temperature at present time:
[math]T_{\gamma} = 2.72548 \; \text{K}[/math]
Planck satellite redshift parameter at ph