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This research explores the relationship between spinor structures and fundamental constants through Z₂ holonomy on φ-torus links.

August 12, 2026Open Access

Z₂ Holonomy on φ-Torus Links Spinor Structure to Fundamental Constants — E8 Intelligence Research

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Finding applies Z₂ fiber bundle geometry to spinor structure, suggesting links to fundamental constants.

This research explores the relationship between spinor structures and fundamental constants through Z₂ holonomy on φ-torus links.
Proposes a nontrivial Z₂ fiber bundle over the φ-torus with specific holonomy properties.
Examines the geometric implications of holonomy and modular symmetry in the context of toroidal models.
Relates the findings to established concepts in spinor physics without introducing new equations.
Proposes a geometric phase of π associated with the φ-cycle holonomy, indicating deep links to mathematical constants.
Suggests relationships between Z₂ holonomy and spinor representations, providing insight into the structure of toroidal models.

Andrew Stewart Caldin (2026) studied this question.

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