Evolutionary Attractors of Fundamental Constants: How the Infinite-Dimensional Multiverse Model Explains the "Fine-Tuning" of the Universe

This article proposes a dynamical explanation for the fine-tuning problem of fundamental constants within the framework of the Infinite-Dimensional Multiverse Model (IDM). Rather than treating constant values as random or resulting from a static landscape, the IDM posits that they represent evolutionary attractors — stable states toward which the Universe evolves regardless of initial conditions. The mechanism for forming attractors is an infinite number of weak interactions with neighboring universes along additional spatial dimensions. Each neighboring universe creates a "force" that seeks to shift our point in constant space toward its own values. The interaction intensity decays with distance, but the infinite number of such influences yields a convergent non-zero sum, forming an effective potential with minima that serve as attractors. The model predicts residual constant variations (x/x 10^-6–10^-5), a dynamical cosmological constant ( (t) 1/t²), large-angle CMB anomalies, and correlations between different constants. For each prediction, clear confirmation and falsification thresholds are specified. If the predictions are not confirmed upon reaching these thresholds, the model must be rejected or substantially modified. Thus, the fine-tuning problem is transformed from a metaphysical issue into a realm of empirically testable physical regularities.