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The aim is to explore the relationship between entanglement, CPT-symmetry, and their implications in number theory and physics.

July 14, 2026Open Access

Entanglement as the Universal Ratio of CPT-Symmetric Numbers N and −N: Kronecker Operator and Completion of Arithmetization Program

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The aim is to explore the relationship between entanglement, CPT-symmetry, and their implications in number theory and physics.
Utilized the Collatz map to analyze the cycle of natural numbers and their CPT-symmetric counterparts.
Computed the index of the Kronecker operator to validate its properties in finite Hilbert spaces.
Explored the implications of the Majorana Conjugate Zero on the nature of divergence in mathematical constructs.
The Collatz conjecture is resolved by proving that divergence is topologically excluded.
Majorana fermions arise from the arithmetic self-conjugacy of zero, linking number theory and physics.
The Kronecker operator completes the Arithmetization Program, establishing a hierarchical relationship among mathematical disciplines.

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Randomized trial examines the connections between entanglement, number theory, and physics, suggesting foundational implications.

Dillip Kumar Mahapatra (2026) studied this question.

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