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Global Complexity–Stability Theory presents a universal stability condition for complex systems, suggesting new insights across multiple scales.
Global Complexity–Stability Theory (GCST) introduces a universal stability condition for dissipative complex systems: the index G = γ / (α C), where α is the complexity growth rate, γ is the dissipation rate, and C is structural complexity. Systems evolve toward the critical boundary G_c = 1, a state of maximal adaptability and sensitivity. The theory is anchored to fundamental constants c, G, ħ and derives the dark sector (Ω_DM + Ω_Λ ≈ 0.95) as accumulated structural debt D. A Lagrangian formulation, renormalization-group flow, and general covariance are provided. GCST unifies cosmology, galaxy dynamics, planetary habitability, and civilizational evolution, yielding testable predictions for Euclid, DESI, and Rubin Observatory.
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Roman Lukin (2026) studied this question.
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