5 problems

Let $M\in\mathbb{R}^{n\times n}$ be a random matrix with independent and identically distributed entries, and let $v(M)$ denote the value of the associated two-player zero-sum game…

Let $T_\infty=(h_1,h_2,\ldots)$ be a fixed partition with $h_1+h_2+\cdots=+\infty$, and let $v_{T_\infty,\lambda}(p)$ denote the value of the game from Theorem with discount parame…

Let a two-player zero-sum stochastic game have values that converge as the discount factor tends to $0$, with convergence uniform in the state space. For an initial state $k$, cons…

Let a finite two-person zero-sum repeated game have values $v_n$ for its $n$-stage games and $v_{\lambda}$ for its $\lambda$-discounted games, where $n\in\mathbb{N}^*$ and…

Let $(A,B)$ be a bimatrix game with a unique Nash equilibrium point in the interior $\mathring\Sigma$ of the strategy space $\Sigma$. Suppose this equilibrium is stable under eithe…