Abstract
The Entropic Force-Field Hypothesis (EFFH) presents a groundbreaking view on entropy,
elevating it from a passive thermodynamic quantity to a key driver of physical processes. By
introducing logarithmic corrections and the Entropic Time Limit (ETL), the hypothesis aims to
bridge the gaps between thermodynamics, quantum mechanics, and gravity, potentially leading
to a new quantum gravity framework. This paper critically examines the implications of the
EFFH, proposes new theoretical extensions, and explores how it could address major unresolved
issues in physics, including the black hole information paradox, the nature of Planck-scale rem-
nants, and the evolution of entropy in extreme gravitational fields. Various investigations in the
literature have sought to employ entropy to prove or re-derive the equations for the Electrostatic
Force, the Biot-Savart Law (Magnetic Force), Gauss’s Law, Ampere’s Law, the Maxwell’s Equa-
tions, Generalization to the Nuclear Forces, and especially Newton’s law of universal gravitation
and Einstein’s Field Equations, thereby demonstrating that they are emergent from entropy. In
the hypothesis here explored, which asserts that entropy is a universal field, we do not strictly
seek to prove or re-derive any of the above equations; but rather, we aim to generalize that
they are all emergent properties and interactions arising from a universal entropic field, and
so modify them accordingly, particularly the Einstein Field Equations of General Relativity, in
order to extend their domain of applicability, or perhaps replace them altogether if that is the
only path we must travel.
