This work demonstrates gravitational constant's role as a resistance measure in cosmic expansion, suggesting implications for gravity's evolution over time.
This work proposes a physical interpretation of the dimensionless gravitational constant G ≈ 1.24 (in units where 8πG₀ = 1) as a measure of the ontological barrier’s resistance to the accelerated expansion of the Universe. It is shown that the deviation G > 1 arises from the presence of unmanifest information, whose fraction is 1−η = 0.28, where η = 0.72 is the deployment parameter (outflow potential). The gravitational constant is expressed through the parameters of the hyperfield potential V(Φ) = –μ²|Φ|² + λ|Φ|⁴ and the coupling constant ξ = 5/16: G = λ/(4π ξ μ²). The relation with η yields G = (1-η)/(8π ξ η M_Pl²), from which G ≈ 1.24 G₀ follows. A hypothetical scenario G = 1 is discussed: expansion would be faster, and structures might not have formed. The parameter η is interpreted as cosmological time: its increase in the past (smaller η) meant weaker gravity and faster expansion, while in the future η → 1 will lead to strengthening of gravity and possible contraction (the Ouroboros cycle). The work demonstrates that the gravitational constant in FQHP 4.0 is not a fitting parameter but is calculated from the fundamental principles of information and fractal geometry.
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Pavel Trojan (2026) studied this question.
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