How Obidi's Theory of Entropicity (ToE) Resolves the Problem of Quantum Entanglement in Modern Theoretical Physics

Introduction 

The Theory of Entropicity (ToE), as first formulated and further developed by John Onimisi Obidi, reinterprets quantum entanglement by proposing that it is not instantaneous, as often described in traditional interpretations, but rather unfolds over a finite, non-zero time interval governed by a fundamental entropic field. This challenges the notion of "spooky action at a distance" and provides a mechanism to reconcile quantum mechanics with relativity and causality. 

Key Concepts on Quantum Entanglement in ToE

• Finite Entanglement Formation Time: ToE introduces the Entropic Time Limit (ETL), an irreducible minimum time required for any physical interaction or information transfer to occur. Entanglement formation is subject to this limit, meaning it takes a measurable, albeit extremely short, amount of time (experiments have measured this duration at around 232 attoseconds for electrons in a helium atom).

• Causal Structure: In standard quantum mechanics, the correlation between entangled particles appears instantaneous across vast distances, which created tension with the relativistic principle that nothing can travel faster than the speed of light. ToE resolves this by asserting that the propagation of the entropic constraints that create the correlation respects the universal speed limit (which it defines as the maximum rate of entropic rearrangement, c). The causal structure emerges from the entropic field's dynamics, not a fixed spacetime backdrop.
• Measurement and Wavefunction Collapse: ToE views quantum measurement and wavefunction collapse not as instantaneous, non-dynamical events, but as finite-duration entropic transitions. The apparent randomness and nonlocality of quantum measurement are reinterpreted as consequences of the entropic field dynamically resolving a superposition of potential states across time.
• Entropy as Fundamental: Unlike traditional physics, where entanglement is a non-classical correlation measured by "entanglement entropy" (Von Neumann entropy of a subsystem), ToE elevates entropy to an ontic (real, physical) field that underlies reality itself. Entanglement, therefore, is a manifestation of the dynamics and structure of this fundamental entropic field, rather than a standalone quantum phenomenon.
• Bridge between Quantum Mechanics and Theory of Relativity: The theory suggests that phenomena previously seen as distinct, such as quantum entanglement, gravitational curvature, and the arrow of time, are all different expressions of a single, universal entropic mechanism. 

In essence, Obidi's Theory of Entropicity (ToE) provides a unified framework where quantum entanglement is a core process in the universe's continuous effort to redistribute entropy, operating within strict, finite temporal limits that ensure causality holds at the deepest level of reality. 

Further Notes 

Obidi's Theory of Entropicity (ToE) proposes that entropy isn't just disorder but a fundamental field governing reality, explaining quantum entanglement by treating it as a finite, entropy-driven process, not instantaneous. ToE posits an Entropic Time Limit (ETL) for interactions, suggesting entanglement forms over a short, measurable attosecond interval, resolving paradoxes by making measurement physical (entropic transfer), not just philosophical, thereby unifying quantum mechanics and relativity under an entropy-centric framework. 

How ToE Addresses Quantum Entanglement

1. Rejects Instantaneity: Instead of instantaneous "spooky action," ToE frames entanglement as an event bounded by the ETL, meaning it takes a non-zero, albeit tiny, amount of time.
2. Finite Entropic Formation: Recent experiments showing entanglement forms in about 232 attoseconds align with ToE's idea that physical processes, including entanglement, require a finite entropic rearrangement.
3. Entropic Field as Substrate: Entanglement isn't a mysterious connection but a dynamic behavior of the fundamental entropic field, which dictates how information and states reconfigure.
4. Unified Framework: ToE views quantum mechanics and relativity as emergent properties of this universal entropic field, with entanglement being a key manifestation of its governing laws, not a flaw in QM.
5. Measurement as Entropic Process: Quantum measurement itself is an entropic event, requiring a transfer of entropy, which explains wave function collapse and resolves paradoxes like Schrödinger's Cat and Wigner's Friend by making them physical constraints within the entropic field. 

In essence, ToE resolves entanglement's mystery by embedding it in a deeper, unified reality where entropy dictates the limits and dynamics of all interactions, including quantum ones, making them consistent across relativity and quantum theory. 

More Notes 1

John Obidi's Theory of Entropicity (ToE) proposes that quantum entanglement isn't instantaneous but occurs within a finite, entropy-driven time interval (ETL), resolving paradoxes by making wave function collapse a physical, entropic process, not a mysterious one, by treating entropy as a fundamental field governing all interactions, thus unifying quantum mechanics with relativity and thermodynamics under an entropy-centric paradigm where entanglement's "spooky action" becomes a constrained entropic re-arrangement, not faster-than-light communication. 

Key Mechanisms in ToE for Entanglement:

• Entropy as a Fundamental Field: ToE elevates entropy from a measure of disorder to an active, fundamental field, S(x), that dictates reality, space, time, and motion.
• Entropic Time Limit (ETL): A core concept is the ETL, a minimum irreducible time for any physical interaction, meaning entanglement's apparent instantaneousness is an illusion; it happens within this tiny timeframe.
• Non-Instantaneous Entanglement: Recent experiments showing entanglement formation over ~232 attoseconds are cited as validation for ToE's ETL, suggesting entanglement is a finite process, not infinite.
• Entropic Wave Function Collapse: Measurement isn't a mental act but an entropic transfer. An observer's measurement collapses the wave function by consuming finite entropy, causing a delay for others, resolving paradoxes like Schrödinger's Cat and Wigner's Friend.
• Unification: Entanglement becomes a manifestation of the entropic field's behavior, linking quantum mechanics, gravity, and thermodynamics, where space-time geometry and quantum states are just different expressions of entropy flow. 

How it Solves the Problem:

• Removes "Spooky Action": Instead of instantaneous connection, entanglement is viewed as a state shared within the entropic field, with information propagating at the finite rate of entropic reconfiguration.
• Reconciles Relativity: By bounding entanglement's speed with the ETL, ToE avoids conflicts with relativity's speed-of-light limit, as no information travels faster than light; the entanglement itself is a finite-time phenomenon.
• Provides a Physical Basis: It shifts the focus from philosophical interpretations (like Copenhagen) to a physical, entropic mechanism for collapse, treating it as a natural consequence of the universe seeking equilibrium. 

More Notes 2

In modern theoretical physics as of 2026,

John Onimisi Obidi’s Theory of Entropicity (ToE) proposes a radical resolution to the problem of quantum entanglement by reinterpreting it as an entropy-driven synchronization rather than a spooky, instantaneous connection. 

By elevating entropy from a statistical measure to the fundamental, dynamic field of reality, ToE resolves the paradoxes of entanglement through several core mechanisms: 

1. Finite Entanglement Formation Time 

The most significant resolution offered by ToE is the rejection of instantaneity. 

• Entropic Time Limit (ETL): ToE introduces the ETL, a minimum irreducible time interval required for any physical interaction or measurement to occur.
• Attosecond Evidence: The theory finds empirical support in 2025 attosecond experiments, which demonstrated that quantum entanglement forms over a finite interval of approximately 232 attoseconds.
• Resolution: This 232-attosecond delay is interpreted as the time the entropic field needs to reorganize and synchronize information between particles, proving that even quantum correlations are bound by a universal speed limit. 

2. Reinterpretation of the Speed Limit 

ToE derives the speed of light (

$c$

) as the maximum rate at which the entropic field can redistribute information. 

• The No-Rush Theorem: This principle states that no interaction can outrun the causal structure of the entropic field.
• Quantum Consistency: Because entanglement is constrained by this entropic limit, it preserves causality without needing "spooky action" across space. Entanglement is simply a manifestation of the entropic field enforcing consistency across the universe at its natural "heartbeat" rate. 

3. Entropic Measurement and Collapse 

ToE reframes the "measurement problem" by making wave-function collapse a physical, entropic transition rather than a mental or mathematical one. 

• Entropic Selection: Collapse is viewed as an irreversible selection process driven by the entropic field’s drive toward equilibrium.
• Non-Simultaneity: ToE posits that no two observers can register an event simultaneously because entropy cannot collapse twice at once. This fundamental delay removes logical contradictions in paradoxes like Wigner's Friend and Schrödinger's Cat. 

4. Mathematical Unification 

ToE bridges the gap between quantum mechanics and general relativity through its mathematical architecture: 

• The Obidi Action: A variational principle that dictates how the entropic field evolves, governing both gravitational and quantum phenomena.
• Vuli-Ndlela Integral: This is an entropy-weighted reformulation of the Feynman path integral that introduces irreversibility directly into quantum dynamics.
• Information Geometry: By linking information curvature (measured via Fisher-Rao metrics) to physical spacetime curvature, ToE explains how quantum correlations and gravitational geometry emerge from the same underlying entropic substrate. 

Would you like to explore the mathematical derivation of the Master Entropic Equation (MEE) or learn more about the attosecond experiments that provide the theory's primary empirical evidence?