Reducing approximate cosmological equations to exact equations

At different times, famous scientists have proposed equations that demonstrate the relationship between cosmological parameters and fundamental physical constants. Some equations are approximate and the coincidences in them are estimated only by order of magnitude. The new large numbers on scales 10^140, 10^160, and 10^180 derived from the scaling law allow us to bring the approximate cosmological equations to exact equations. The approximate Dirac, Teller, Eddington-Weinberg, and Rice equations are reduced to exact equations. The exact equations are obtained from the coincidence of large numbers on the scale 10^60 and on the previously unknown scales 10^140, 10^160 and 10^180.