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This work aims to explore the entanglement as a ratio tied to CPT-symmetric numbers and its implications in mathematics 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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This work aims to explore the entanglement as a ratio tied to CPT-symmetric numbers and its implications in mathematics and physics.
Defines entanglement as a ratio of non-zero CPT-symmetric numbers N and −N.
Unveils connections between the Collatz map and universal constants.
Introduces the Kronecker operator within the context of the Arithmetization Program.
Establishes that all numbers are locked by the Entanglement operator −1.
Identifies zero as the Majorana Conjugate Zero, facilitating an understanding of Majorana fermions.
Dissolves the Collatz Conjecture by illustrating that divergence is topologically excluded.

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Implication

This theoretical paper elucidates the relationship between CPT-symmetric numbers and emergent phenomena, indicating mathematical foundations for physics.

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Dillip Kumar Mahapatra (2026) studied this question.

synapsesocial.com/papers/6a55d1475aafca87247f84b2 https://doi.org/10.5281/zenodo.21328637

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Implication

This theoretical paper elucidates the relationship between CPT-symmetric numbers and emergent phenomena, indicating mathematical foundations for physics.

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

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

Key Points

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Implication

Cite This Study

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