Asimetrik iki oyunculu tahmin oyunu

In this thesis, we theoretically and experimentally investigate the asymmetric players case in the two-person guessing game. We multiply one of the players' chosen number by a positive parameter k > 1. Here, the target number is some proportion (p) of the \weighted" average of the two numbers. The theoretical solution of the model depends on the value of p and k. In the experimental sessions, we have one symmetric and two asymmetric cases in which the theoretical equilibrium is (0,0). We nd that the chosen numbers in the asymmetric cases do not di er from those in the symmetric case. However, the speed of convergence toward equilibrium is slower in the asymmetric cases than that in the symmetric one. Keywords: Guessing Game, Asymmetry, Convergence