Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

Shin Tamaki

doi:10.5281/zenodo.21843670

August 8, 2026Open Access

Symplectic Geometry and Curvature as Manifestations of the FRLT Pivot

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Key Points

This research investigates how different geometric structures relate to the FRLT pivot.
Analyzed geometric structures including symplectic, curvature, Fedosov, and Kähler.
Utilized the generative formula R(X,Y)Z=Π(X,Y)(Z) to derive relationships among these structures.
Established connections between scalar, operator, and higher-order manifestations of geometric structures.
Unified these structures under the framework of the FRLT pivot.

Implication

This theoretical exploration reveals geometric structures associated with the FRLT pivot, suggesting a unified framework.

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/6a7848252e1896536c841047 https://doi.org/10.5281/zenodo.21843670

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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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