An operator solution of stochastic games
A class of zero-sum, two-person stochastic games is shown to have a value which can be calculated by transfinite iteration of an operator. The games considered have a countable state space, finite action spaces for each player, and a payoff sufficiently general to include classical stochastic games as well as Blackwell's infinite \(G_ \delta\) games of imperfect information.
Blackwell's infinite \(G_ \delta\) games of imperfect information
scientific article; zbMATH DE number 219365