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May 3, 2026Open Access

An Information Algebra of Interactions: A New Mathematical Structure for Describing Quantum Processes

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Authors

MSMarina Shilenkova

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Overview

Proposes a new mathematical structure to describe interactions in quantum processes, implying a novel framework for understanding quantum mechanics.

Key Points

  • The aim is to develop a new mathematical framework for describing fundamental interactions using an information quantum.
  • Introduced an information quantum with an integer information charge.
  • Defined a non-commutative operation for information interactions.
  • Classified interactions into three distinct processes: peaceful annexation, explosion, and annihilation.
  • Proposed a new algebraic structure for quantum interactions.
  • Demonstrated how these operations can describe different quantum processes.
  • Showed that the information quantum acts as a fundamental unit in these interactions.

Cite This Study

Marina Shilenkova (2026) studied this question.

synapsesocial.com/papers/69f6e6648071d4f1bdfc70d1https://doi.org/10.5281/zenodo.19959345
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