The No-Rush Theorem in Theory of Entropicity (ToE)

The No-Rush Theorem in Theory of Entropicity (ToE): History

Please note this is an old version of this entry, which may differ significantly from the current revision.

Subjects: Physics, Particles & Fields

Contributor: John Onimisi Obidi

Here, we give a brief introduction to the No-Rush Theorem of the Theory of Entropicity (ToE), where we state that "Nature cannot be rushed," so that no interaction in nature can proceed instantaneously.

Theoretical Physics
Quantum Physics
Field Theory
Particle Physics

The "No-Rush Theorem" in the Theory of Entropicity (ToE) establishes a minimum interaction time for physical processes, stating that no physical interaction can occur instantaneously. It is a core principle of ToE, which proposes that entropy is not just a measure of disorder but a fundamental, dynamic field driving physical phenomena.

Here's a more detailed explanation:

Entropy as a Dynamic Field:

ToE reinterprets entropy as a fundamental field, influencing how objects move, interact, and evolve.
No Instantaneous Interactions:

The No-Rush Theorem posits that due to the nature of this entropic field, interactions cannot occur instantaneously. There must be a finite duration for any process to unfold.
Implications for Physics:

This theorem has implications for various physical phenomena, potentially impacting how we understand gravity, quantum mechanics, and the arrow of time.
Connection to Other Concepts:

The No-Rush Theorem can be seen as related to the concept of decoherence in open quantum systems, where entropy-driven processes lead to the loss of quantum coherence. It also connects to the idea of an entropic force, where motion arises from entropy seeking equilibrium.
Beyond Traditional Physics:

ToE, with its No-Rush Theorem, offers a different perspective compared to traditional physics, which often assumes instantaneous interactions in certain contexts.

This entry is adapted from: https://doi.org/10.33774/coe-2025-n4n45

©Text is available under the terms and conditions of the Creative Commons-Attribution ShareAlike (CC BY-SA) license; additional terms may apply. By using this site, you agree to the Terms and Conditions and Privacy Policy.