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An open problem in probability theory:The Scaling Limit of Self-Avoiding Walks.Imagine a random walk on a lattice that is never allowed to visit the same point twice.Simple to define.Extremely difficult to analyze.Physicists predict that in two dimensions, as the lattice spacing goes to zero, the self-avoiding walk converges to a remarkable object called Schramm–Loewner Evolution with parameter κ = 8/3.Despite major breakthroughs in probability and statistical physics, a rigorous proof remains e
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