Read more about The Question of c — A New Meaning of Light and the Speed of Light in ToE
Read more about The Question of c — A New Meaning of Light and the Speed of Light in ToE
The Question of c — A New Meaning of Light and the Speed of Light in ToE

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The Question of c — A New Meaning of Light and the Speed of Light Introduced by the Theory of Entropicity (ToE)

In the Theory of Entropicity (ToE), developed by John Onimisi Obidi in 2025, the constant $c$ (the speed of light) is reinterpreted as the maximum rate of entropic rearrangement. Unlike standard Einsteinian relativity, which treats $c$ as a starting postulate (an "unexplained given"), ToE derives its constancy and value as a physical necessity of a universal "entropic field". [1, 2, 3, 4]

Key aspects of the "question of $c$" in this framework include:

Derivation vs. Postulation: ToE argues that $c$ is not a geometric axiom but a thermodynamic consequence. It emerges from the Master Entropic Equation (MEE), where entropic disturbances are shown to propagate at a characteristic speed $c$ along the null cone of spacetime.

The "No-Rush Theorem": This core principle (also referred to as G/NCBR—"Nature cannot be rushed") states that all physical interactions require a finite, non-zero time for the entropic field to redistribute and synchronize states. This finite rate of information and energy redistribution is exactly what manifests as the speed of light.

The "Movie Screen" Analogy: ToE suggests that the entropic field acts like a "movie screen" with an absolute refresh rate ($c$). Observers, clocks, and rulers are themselves "projections" of this field. When an observer moves through the field, their tools (clocks and rulers) are physically altered by "entropic stress," which ensures that any measurement of $c$ remains constant.

Physical Grounding for Relativity: Relativistic effects like time dilation and length contraction are viewed as physical "entropic resistances" to motion. Moving systems divert entropic resources to maintain structural integrity against "entropic drag," leaving less "budget" for internal clock cycles (time dilation). [4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15]

In summary, the Theory of Entropicity (ToE) treats light not as the cause of the universal speed limit, but as a "tracer" or "manifestation" of the deepest law of the universe: the finite processing speed of entropy. [16, 17]

Would you like to explore the mathematical foundations of the Master Entropic Equation or see how this theory explains quantum entanglement delays?

[1] https://www.authorea.com[2] https://medium.com[3] https://encyclopedia.pub[4] https://www.cambridge.org[5] https://medium.com[6] https://encyclopedia.pub[7] https://www.authorea.com[8] https://www.cambridge.org[9] https://medium.com[10] https://encyclopedia.pub[11] https://medium.com[12] https://encyclopedia.pub[13] https://encyclopedia.pub[14] https://encyclopedia.pub[15] https://medium.com[16] https://medium.com[17] https://medium.com

The Theory of Entropicity (ToE) by John Onimisi Obidi reinterprets the speed of light (c) not as a geometric postulate of spacetime, but as the fundamental maximum rate of entropic reconfiguration—the "entropic speed limit". It posits that c is the speed at which the entropic field can rearrange to transfer information.

Core Aspects of c in the Theory of Entropicity (ToE):

Derivation vs. Postulate: ToE derives c from thermodynamics, rather than accepting it as an arbitrary constant.

Entropic Field: Entropy is considered a physical, real field. The constant c is the maximum speed that information/energy can change within this field.

No-Rush Theorem: ToE proposes that interaction requires time to set up entropic conditions, forbidding instantaneous changes and establishing c as a causal limit.

Relativistic Effects: Time dilation and mass increase are interpreted as entropic resistance or "negative pressure" that arises when approaching this maximum reconfiguration rate.

The theory argues that light's velocity is simply the visible manifestation of this universal entropic rate limit.

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