Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

Shin Tamaki

doi:10.5281/zenodo.21843669

August 8, 2026Open Access

Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

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Key Points

This research explores the relationship between various geometric structures and their manifestations through the FRLT pivot.
Analyzed the properties of symplectic geometry, curvature, and other geometric structures.
Formulated connections using the generative formula R(X,Y)Z=Π(X,Y)(Z).
Investigated operator, scalar, and higher-order implications of the FRLT pivot.
Demonstrated that symplectic, curvature, Fedosov, and Kähler structures are interconnected through the FRLT pivot.
Established that the generative formula governs the relationships among these geometric structures.

Implication

Geometric structures arise from the FRLT pivot, highlighting their interconnection and underlying principles.

Abstract

Geometric structures—symplectic, curvature, Fedosov, and Kähler—arise as scalar, operator, higher‑order, and integrable manifestations of the FRLT pivot, unified by the generative formula R(X,Y)Z=Π(X,Y)(Z).

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Cite This Study

Shin Tamaki (2026) studied this question.

synapsesocial.com/papers/6a782d7b2e1896536c840a94 https://doi.org/10.5281/zenodo.21843669

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Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

Key Points

Implication

Abstract

Discussion

Cite This Study

Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

Key Points

Implication

Abstract

Discussion

Cite This Study

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