Core Principles and Mathematical Architecture of the Theory of Entropicity (ToE)

The Theory of Entropicity (ToE), introduced by John Onimisi Obidi in 2025, is a theoretical physics framework proposing that entropy is the foundational field of reality, from which space, time, gravity, and quantum mechanics emerge. Unlike traditional physics where entropy is secondary, ToE considers it an "ontological scalar field". 

Core Principles of ToE 

Key principles include viewing matter, motion, and spacetime as emergent from the entropic field. The "No-Rush Theorem" states that all interactions have a finite "entropic propagation interval". The speed of light c (

$c$

) is redefined as the maximum rate of entropic information and energy rearrangement. Gravity is described as curvature of the entropic field, and relativistic effects as "entropic inevitabilities". 

Mathematical Architecture

 

The theory utilizes information geometry and includes concepts like the Obidi Action for entropic field dynamics, the Master Entropic Equation (MEE) to govern entropy gradients, and the Vuli–Ndlela Integral for incorporating irreversibility into quantum mechanics.

 

Key Differences from Established Physics 

ToE differs from standard physics in its view of entropy as a fundamental field rather than just a statistical measure. Spacetime is seen as emergent, the speed of light as an entropic rate limit, and gravity as an emergent entropic response. 

As of late 2025, the Theory of Entropicity is a new and very audacious postulate that requires further development, wider peer review, and rigorous experimental testing. 

Would you like to explore the specific experimental tests (such as attosecond entanglement measurements) proposed to validate this theory?