The paper asserts that correlation scaling exponents in arbitrary, scale-invariant lattice probability distributions always match equilibrium statistical mechanics universality classes, but the proof is too flawed to support the claim.
”Discrete scale invariance in supercritical percolation.” New Journal of Physics 18.1 (2016): 013042
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Universality of scaling of correlations across probability distributions
The paper asserts that correlation scaling exponents in arbitrary, scale-invariant lattice probability distributions always match equilibrium statistical mechanics universality classes, but the proof is too flawed to support the claim.