Asymptotic power-law conjecture for the length of relaxation
Let n≥2n\geq 2n≥2, let p=(p1,…,pn)∈(0,1)n\mathbf p=(p_1,\dots,p_n)\in(0,1)^np=(p1,…,pn)∈(0,1)n, and let L(p)L(\mathbf p)L(p) denote the length of relaxation. Write Measure\operatorname{Measure}Measure for Lebesgue measure on (0,1)n(0,1)^n(0,1)n.…