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Month: August 2026

[Paper 76] A Covariant Symplectic Structure for Velocity-Space Curvature and the Spacetime Metric on Phase Space $T^*M$

2026年8月25日2026年8月25日 yuuki

A Covariant Symplectic Structure for Velocity-Space Curvature and the Spacetime Metric on Phase Space T*M: An Open Framework for the Open Problem of P

Papers

[Paper 75] The Arrow of Time and the Growing Causal Sphere Reading Penrose’s Weyl Curvature Hypothesis as the Growth of the Light Sphere’s Entropy — The Close of the Thermodynamic Arc —[8pt] [Paper~75]

2026年8月25日2026年10月1日 yuuki

The Arrow of Time and the Growing Causal Sphere: Reading Penrose’s Weyl Curvature Hypothesis as the Growth of the Light Sphere’s Entropy — The Close o

Papers

[Paper 74] The Yamagishi Patch within Emergent Gravity Reading $G=4\pi$ as the Elastic Constant of Spacetime — The Umbrella over the Thermodynamic Arc (Papers 62, 65, 72, 73) —[8pt] [Paper~74]

2026年8月25日2026年10月1日 yuuki

The Yamagishi Patch within Emergent Gravity: Reading G=4π as the Elastic Constant of Spacetime — The Umbrella over the Thermodynamic Arc (Papers 62, 6

Papers

[Paper 73] The “$1/4$” in Black-Hole Entropy Anchoring It via the $4\pi$ Solid Angle, the Euler Characteristic, and Equipartition — and Placing the Causal Sphere on Jacobson’s Horizon —[8pt] [Paper~73]

2026年8月25日2026年10月1日 yuuki

The “1/4” in Black-Hole Entropy: Anchoring It via the 4π Solid Angle, the Euler Characteristic, and Equipartition — and Placing the Causal Sphere on J

Papers

[Paper 72] Reframing the Cosmological Constant $\Lambda$ as an Integration Constant, Not a Vacuum Energy — Unimodular Gravity and the $+C$ Duality of Paper 62 —[8pt] [Paper~72]

2026年8月25日2026年10月1日 yuuki

Reframing the Cosmological Constant: Λ as an Integration Constant, Not a Vacuum Energy — Unimodular Gravity and the +C Duality of Paper 62.

Papers

[Paper 71] Born’s Exponent and Gleason’s Theorem Placing the Geometric Reading Beneath the Stronger Derivation — and the Qubit, Where Gleason Is Silent —[8pt] [Paper~71]

2026年8月25日2026年10月1日 yuuki

Born’s Exponent and Gleason’s Theorem: Placing the Geometric Reading Beneath the Stronger Derivation — and the Qubit, Where Gleason Is Silent.

Papers

[Paper 70] The Home of the Constants $4\pi$ and $32\pi^2$ as Index-Theorem Normalizations — Placing the Yamagishi Patch in the Atiyah–Singer Family, Without Merging Its Branches —[8pt] [Paper~70]

2026年8月25日2026年10月1日 yuuki

The Home of the Constants: 4π and 32π² as Index-Theorem Normalizations — Placing the Yamagishi Patch in the Atiyah–Singer Family, Without Merging Its

Papers

[Paper 69] The Dimension Census Why $3{+}1$ Dimensions, as an Over-Determination by Independent Roots — Certifying, by the Method of Paper 58, that the Selections of $D=4$ Are Distinct —[8pt] [Paper~69]

2026年8月25日2026年10月1日 yuuki

The Dimension Census: Why 3+1 Dimensions, as an Over-Determination by Independent Roots.

Papers

[Paper 68] The Qubit as a Hopf Fibration Is Born’s “$2$” the Same Root as the Hopf Map’s “$2$”? — A Disciplined Census of the Twos —[8pt] [Paper~68]

2026年8月25日2026年10月1日 yuuki

The Qubit as a Hopf Fibration: Is Born’s “2” the Same Root as the Hopf Map’s “2”? — A Disciplined Census of the Twos.

Papers

[Paper 67] The Euler-Characteristic Origin of the $4\pi$ Patch Reading $m = 4\pi$ as $2\pi\,\chi(S^2)$ via Poincaré–Hopf — A Topological Anchor for the Yamagishi Solid-Angle Constant —[8pt] [Paper~67]

2026年8月25日2026年10月1日 yuuki

The Euler-Characteristic Origin of the 4π Patch: Reading m = 4π as 2π·χ(S²) via Poincaré–Hopf.

Papers

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