TurricaN Posted April 17, 2007 Posted April 17, 2007 I describe below SI units from geometrized point of view: Below are all needed conversion factors that covers all SI base units, and if not possible, their unique elements, because ampere is a dimensionless ratio of two distances such as [C/s], and candela (1/683 [W/sr]) is a dimensionless ratio of two dimensionless ratios such as ratio of two volumes [kg*m^2/s^3]=[W] and ratio of two areas [m^2/m^2]=[sr]: into m G/c^2 [m/kg] c [m/s] ((G/(4*pi*(electric constant)))^0.5)/c^2 [m/C] (G*k)/c^4 [m/K] into kg c^2/G [kg/m] c^3/G [kg/s] 1/(G*4*pi*(electric constant))^0.5 [kg/C] k/c^2 [kg/K] into s 1/c [s/m] G/c^3 [s/kg] ((G/(4*pi*(electric constant)))^0.5)/c^3 [s/C] (G*k)/c^5 [s/K] into C c^2/((G/(4*pi*(electric constant)))^0.5) [C/m] (G*4*pi*(electric constant))^0.5 [C/kg] c^3/((G/(4*pi*(electric constant)))^0.5) [C/s] (k*(G*4*pi*(electric constant))^0.5)/c^2 [C/K] into K c^4/(G*k) [K/m] c^2/k [K/kg] c^5/(G*k) [K/s] c^2/(k*(G*4*pi*(electric constant))^0.5) [K/C] All these units represents nothing else than distance along dimension, that makes SI redundant in comparison to geometrized units. I hope that this info will be useful for anyone who wants to make custom geometrized systems of units of various numerical bases and of various quantitial single-unit bases.
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