Ashebo's Emergent Gravity
Published May 2025, this work demonstrates how gravity emerges from local baryon asymmetry A(t) and restoration rate R(t) ≈ α (fine-structure constant). The gravitational acceleration follows: g(t) = [A(t)R(t)M] / r², where R(t) ≈ 0.007 ≈ α = 1/137.
See Alpha-Layered Restoration for the nuclear physics foundation.
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Key Concepts
Lorentz Symmetry Emergence
Lorentz symmetry emerges as an effective symmetry with residual violation ε = AR × 10⁻¹¹ ≈ 7×10⁻²¹. This makes testable predictions for precision experiments.
Bridge Between Scales
Connects microscopic particle dynamics (valley distribution) to macroscopic gravitational effects through baryon asymmetry. The gravitational constant G = A(t) × R(t) is not fundamental but emergent.
Testable Predictions
Predicts deviations from Newton's law in precision gravimetry and modified tidal forces in the Earth-Moon system. Lunar Laser Ranging constrains the coupling constant η ≲ 10⁻¹² to 10⁻¹⁴.
Key Relationships
Emergent Gravity
G = A(t) × R(t)
Gravitational constant emerges from baryon asymmetry and restoration rate.
Gravitational Acceleration
g = GM/r²
Standard form recovered, but G is now time-dependent through A(t) and R(t).
Restoration Rate
R(t) ≈ α = 1/137
Helium-4 saturates the fine-structure constant, defining the α-scale.
Lorentz Violation
ε = A × R × 10⁻¹¹
Residual violation ~7×10⁻²¹, within reach of next-generation experiments.