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July 30, 20251 citationsOpen Access

Relativistic Algebra Constructs Using Finite Fields and Pseudo-Numbers

Relativistic Algebra over Finite Ring Continuum

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Authors

YAYosef Akhtman

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Overview

Formal reconstruction defines pseudo-numbers in finite fields, suggesting a new foundation for mathematics and physics.

Key Points

  • The study reconstructs number systems using finite fields, defining them as observer-dependent constructs.
  • Arithmetic and algebra are redefined, eliminating reliance on actual infinity within the framework.
  • Mappings for number classes are established, maintaining algebraic properties without infinite structures.
  • The Finite Ring Continuum provides a foundational approach for mathematics, physics, and logic in a finite universe.

Cite This Study

Yosef Akhtman (2025) studied this question.

synapsesocial.com/papers/689a0945e6551bb0af8cf069https://doi.org/10.20944/preprints202505.2118.v6
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