2 citations · 3 across the 6 of their papers we have counts for
11 papers
Repeated Games with Tail-Measurable Payoffs
János Flesch, Eilon Solan
We study multiplayer Blackwell games, which are repeated games where the payoff of each player is a bounded and Borel-measurable function of the infinite stream of actions played b…
Equilibrium in Two-Player Stochastic Games with Shift-Invariant Payoffs
János Flesch, Eilon Solan
We show that every two-player stochastic game with finite state and action sets and bounded, Borel-measurable, and shift-invariant payoffs, admits an $\ep$-equilibrium for all $\va…
Regularity of the minmax value and equilibria in multiplayer Blackwell games
Galit Ashkenazi-Golan, János Flesch, Arkadi Predtetchinski +1
A real-valued function that is defined over all Borel sets of a topological space is \emph{regular} if for every Borel set , is the supremum of , over all close…
Equilibria in Repeated Games with Countably Many Players and Tail-Measurable Payoffs
Galit Ashkenazi-Golan, Janos Flesch, Arkadi Predtetchinski +1
We prove that every repeated game with countably many players, finite action sets, and tail-measurable payoffs admits an -equilibrium, for every .
Random perfect information games
János Flesch, Arkadi Predtetchinski, Ville Suomala
The paper proposes a natural measure space of zero-sum perfect information games with upper semicontinuous payoffs. Each game is specified by the game tree, and by the assignment o…
Games characterizing limsup functions and Baire class 1 functions
Márton Elekes, János Flesch, Viktor Kiss +3
We consider a real-valued function defined on the set of infinite branches of a countably branching pruned tree . The function is said to be a \textit{limsup functio…