What question did this study set out to answer?

To introduce a hyper-fractal structure that reflects the evolution of mathematics and integrates various fields.

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February 27, 2026Open Access

Bitriada: The Binary-Triadic Hyper-Structural Fractal

Key Points

To introduce a hyper-fractal structure that reflects the evolution of mathematics and integrates various fields.
Developed a hyper-fractal based on integers.
Explored connections between mathematics, geometry, and informatics.
Generated new mathematical structures like null-transit operators and ultra-complex numbers.
Provided a framework for understanding the unity of different branches of mathematics.
Identified potential for reframing complex problems in physics and logic.
Stimulated new questions about mathematical structures and their applications.

Abstract

A hyper-fractal built from integers that mirrors the historical evolution of mathematics and provides a framework for reframing current problems across physics, logic, and computation and a framework for understanding the unity of mathematics, geometry, and informatics. The structure generates null-transit operators, ultra-complex numbers, and a multi-layered logic system, offering new questions rather than settled answers.

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Cite This Study

Kirill Ivanovich Kovlekov (Wed,) studied this question.

synapsesocial.com/papers/69a13550ed1d949a99abf0f4 https://doi.org/https://doi.org/10.5281/zenodo.18776357

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