The Theory of Entropicity(ToE) Re-interprets Newton's Gravitation and Einstein's Relativity Under One Unifying Principle
The Theory of Entropicity (ToE), first formulated and developed by John Onimisi Obidi, is not trying to replace Newton or Einstein as wrong, but to (radically) reinterpret their most fundamental insights under one unifying principle: entropy as the underlying field of nature.
Let us now show you how this “radical” reinterpretation plays out.
The Theory of Entropicity(ToE),[1] first formulated and developed by John Onimisi Obidi,[2][3][4] is not trying to replace Newton or Einstein as wrong, but to (radically) reinterpret their most fundamental insights under one unifying principle: entropy as the underlying field of nature.
Let us now show you how this “radical” reinterpretation plays out.
Newton’s View:
Newton gave us the mechanics; but the Theory of Entropicity(ToE) explains why mechanics works at the root.
Inertial mass = gravitational mass.
Einstein replaced forces with geometry; but the Theory of Entropicity(ToE) goes deeper and replaces geometry with entropy.
So, the radical move of ToE is to say:
…are all expressions of the same entropic field.
The Theory of Entropicity (ToE) is thus at once a unification project and thesis. It doesn’t discard Newton or Einstein, but re-derives their crucial results by showing that inertia, gravitation, curvature, light speed, and even quantum collapse are different faces of entropy as a universal field.
{| class="wikitable" style="width:100%; text-align:center;"
|+ '''Comparative Framework: Newton → Einstein → Theory of Entropicity (ToE)'''
|-
! Concept !! Newton (Classical Mechanics) !! Einstein (Relativity) !! Theory of Entropicity (ToE)
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| Inertia (First Law) || A body resists changes in motion (inertia is a property of mass). || Inertia arises because mass follows straight geodesics in curved spacetime. || Inertia is the body’s internal entropy resisting change; motion continues because entropy’s flow does not stop.
|-
| Force (Second Law) || <math>F = ma</math>: Forces cause acceleration. || Force is geometric in origin; “gravity” is no longer a force but curvature. || “Force” is an emergent entropic flow rate; pushing a body releases constraints, allowing entropic gradients to drive motion.
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| Action–Reaction (Third Law) || Every force has an equal and opposite reaction. || Local conservation laws via stress-energy tensor in spacetime. || Action–reaction reflects entropic balance: entropy redistributed in one place must be compensated elsewhere.
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| Gravitation || Universal attraction: <math>F = G\frac{Mm}{r^2}</math>. || Curved spacetime tells matter how to move; matter tells spacetime how to curve. || No attraction or curvature in themselves: bodies move along entropic geodesics defined by entropy gradients.
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| Free Fall (Galileo’s Experiment) || Acceleration <math>a = g</math>, independent of mass (inertial and gravitational mass cancel). || Equivalence Principle: inertial mass = gravitational mass. || Entropic Equivalence: inertia (internal entropy) and gravity (external entropy) are the same field viewed differently → universality of free fall.
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| Light || Massless but can reflect/refract; Newton thought corpuscles. || Follows null geodesics; bends near masses due to spacetime curvature; max speed <math>c</math>. || Light is the visible saturation of entropy’s maximum rearrangement rate; <math>c</math> is the limit of entropic flow, not of “light itself.”
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| Time || Absolute, flows uniformly everywhere. || Relative; dilates depending on velocity and gravitational field. || Time is the direction of entropy flow; dilation/contraction are entropic constraints on how processes can unfold.
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| Space || Passive stage on which events happen. || Dynamic, curved by energy and mass. || Space is an emergent projection of entropic distribution; geometry reflects entropy, not the other way around.
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| Wavefunction / Quantum || Not in Newtonian physics. || Probability amplitude; collapse not explained by relativity. || Collapse = irreversible entropy increase; entanglement = finite-time entropy exchange (attoseconds observed).
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| Constants || <math>G</math>, <math>m</math>, etc. are fundamental inputs. || <math>c</math>, <math>G</math>, <math>\hbar</math> set the structure of spacetime and quantum fields. || <math>c</math> = maximum entropic rearrangement speed; <math>m</math> = measure of internal entropy; <math>\hbar</math> becomes entropy-modified (<math>\hbar_{\text{eff}}</math>).|}