Authors: En Okada
Being inspired by numbers of too-unlikely-to-be-coincidence relationships between the current universe and its Planck scale precursor, together with the well-known Eddington number riddle, we propose an audacious hypothesis that the mass of elementary particles is proportional to the inverse cubic root of the scale factor of the universe. The hypothesis eloquently explains, within Einstein’s original theory of general relativity, why the universe seems to have roughly three times as much of energy as the sum of light and dark matters, and why it seems to accelerate its pace of expansion. Moreover, we provide an alternative formulation that is equivalent to the Riemannian geometry of the general relativity, paving the way for a grand unification of gravity with the other three basic interactions that are described by quantum field theories.
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[v1] 2023-10-14 20:32:38
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