4 problems

Let $F_1=\ldots=F_A$ be the common birth-rate function for $A$ agents, and let the initial state be … For each $a\geq 2$, let $c(A,a)$ denote the tail-dependence constant appearing…

Alternating two-player urn distribution conjecture. The random variable $Y\in[0,1]$ has a density with respect to Lebesgue measure on $[0,1]$, is not Beta-distributed, and has a di…

Let $G$ be a countable graph with uniformly bounded degrees. Let $N_t$ be the system of edge weights initialized at $1$ and evolving according to the continuous-time weakly reinfor…

Convergence to equilibrium. For any WARM with $\alpha>1$, there exists a random vector $\vec{X}=(X_1,\dots,X_n)$, supported on the set of linearly-stable and critical equilibria, s…