Topological Derivation of Geometric Boundaries for Positive and Negative Time Flows Based on the 4/3 πc Formula(Toronto’s Quantum Experiment and “Cheng’s Cosmology”)
Abstract
This study investigates the intrinsic geometric boundaries of the core foundational equation T = (4/3)πc · G introduced in the Cosmic Philosophical Conjecture. Under this framework, time is conceptualized as a physical fluid possessing a three-dimensional spherical structure.
Core Breakthrough: By abandoning all post-hoc curve fittings tailored to specific experimental data, and relying strictly on the pure symmetries of non-Euclidean topology and bounding metric spaces, this paper successfully derives the most natural theoretical limits for positive and negative time flows:
Fully Symmetric Interval: [ -π/6, +π/6 ] (≈ [-0.5236, +0.5236])
Boundary Vorticity Interval: [ -π/4, +π/6 ] (≈ [-0.7854, +0.5236])
Furthermore, by integrating empirical data of negative weak-value time from the University of Toronto’s quantum tunneling experiments, we derive a novel topological boundary invariant of -π²/6 (≈ -1.6449).
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[ 1.5 ms ] story [ 12.6 ms ] threadAbstract This study investigates the intrinsic geometric boundaries of the core foundational equation T = (4/3)πc · G introduced in the Cosmic Philosophical Conjecture. Under this framework, time is conceptualized as a physical fluid possessing a three-dimensional spherical structure.
Core Breakthrough: By abandoning all post-hoc curve fittings tailored to specific experimental data, and relying strictly on the pure symmetries of non-Euclidean topology and bounding metric spaces, this paper successfully derives the most natural theoretical limits for positive and negative time flows:
Fully Symmetric Interval: [ -π/6, +π/6 ] (≈ [-0.5236, +0.5236]) Boundary Vorticity Interval: [ -π/4, +π/6 ] (≈ [-0.7854, +0.5236]) Furthermore, by integrating empirical data of negative weak-value time from the University of Toronto’s quantum tunneling experiments, we derive a novel topological boundary invariant of -π²/6 (≈ -1.6449).