Shows that the cosmological constant constrains cross-scale integration in ΛCDM cosmology, suggesting new insights into fine-tuning.
This paper provides the first explicit bridge between the structural persistence law of La Profílée and a standard cosmological fine-tuning result. Building on Paper 104, it shows that in ΛCDM cosmology the cosmological constant Λ functions as a Level-1 parameter that constrains K, the cross-scale integration condition. The standard upper bound on Λ is a persistence bound. This paper additionally develops a quantitative toy model for the K-Erosion Hierarchy — the structurally determined order in which cosmological scales lose K-admissibility as Λ increases. The model derives K_eff(ℓ, Λ) from linear structure formation theory and shows that Λ_K(ℓ) ∝ ℓ^(−2.22): larger scales lose K-admissibility at smaller Λ values. This is a falsifiable, scale-specific prediction absent from standard Fine-Tuning accounts.
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Marc Maibom (2026) studied this question.
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