- #1
jimjohnson
- 83
- 0
I recently read an article (http://vixra.org/abs/1308.0143) written by an acquaintance, Dr Dimitar Valev and wanted opinions on its relevance .
Basically, dimensionless ratios are derived from equations based on both the Planck constant and the Hubble constant. Thus, Quantum Mechanics and Cosmology are directly linked - a possible significant observation.
The key equations are:
MU = c3/2GH - Mass of the gravitationally connected universe
MPL = (cħ/2G)1/2 - Planck Mass (Compton wavelength (ħ/mc) = gravitational radius (2Gm/c2))
RU = c/H - Hubble distance (radius of universe)
LPL = (2Għ/c3)1/2 - Planck length
The dimensionless ratios are:
MU/ MPL = RU/ LPL = (c5/2GH2ħ)1/2 = N (if H = 2.18x10-18/sec, N = 6.04x1060)
Based on algebra, N also equals: (Planck Density/Critical Density)1/2; and, similar ratios of age and time.
Other large numbers obtained from ratios, like Dirac's, are not exact and contrived; but, this N is exact and calculated from four fundamental parameters.
Comments?
Basically, dimensionless ratios are derived from equations based on both the Planck constant and the Hubble constant. Thus, Quantum Mechanics and Cosmology are directly linked - a possible significant observation.
The key equations are:
MU = c3/2GH - Mass of the gravitationally connected universe
MPL = (cħ/2G)1/2 - Planck Mass (Compton wavelength (ħ/mc) = gravitational radius (2Gm/c2))
RU = c/H - Hubble distance (radius of universe)
LPL = (2Għ/c3)1/2 - Planck length
The dimensionless ratios are:
MU/ MPL = RU/ LPL = (c5/2GH2ħ)1/2 = N (if H = 2.18x10-18/sec, N = 6.04x1060)
Based on algebra, N also equals: (Planck Density/Critical Density)1/2; and, similar ratios of age and time.
Other large numbers obtained from ratios, like Dirac's, are not exact and contrived; but, this N is exact and calculated from four fundamental parameters.
Comments?
