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The research aims to explore the conditions and implications of entropy growth in quantum systems analyzed through specific mathematical frameworks.

August 7, 2026Open Access

Artian's Entropy and Second-Law Reference Theorem: Completed-Event Ledger Growth, Typed Capacity Geometry, Anchored Modular Charge, Clausius Production, Surface Entropy, and Page-Capacity Consequences

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Randomized trial explores entropy growth dynamics in quantum systems, indicating significant modular implications.

The research aims to explore the conditions and implications of entropy growth in quantum systems analyzed through specific mathematical frameworks.
Utilized QTT source transaction models and derived mathematical proofs involving capacity packets and entropy structures.
Examined theorems related to modular charge, quantum information provenance, and entropy monotonicity.
Developed visibility-based decoherence maps and explored various entropy-related theorems and their implications.
Established that entropy monotonicity does not select for the integer 24, impacting modular theory.
Demonstrated that the scalar master law relates entropy changes to records and quantum states, maintaining non-negativity.
Proved the existence of a positive-cone ledger correlating completed source records and modular loss, confirming established theories.

Attar Ali (2026) studied this question.

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