is closest to 2/3 of the average of the two numbers submitted gets $1, and the other person gets zero. If they are both at equal distance from the 2/3 of the average, then they share the $1. For example, if Anujit chooses 1 and Burkhard chooses 4, the average is }, two thirds of that is . Anujit gets $1 in this case as his action I was relatively closer to " than Burkhard's action, and Burkhard gets 0. Similarly, if both choose 1, then both get 5. Burkhard 1 2 3 4 1 212 1,0 Anujit 2 3 Are there any strictly dominant strategies for Anujit and Burkhard? What is (are) the pure strategy Nash Equilibrium of the game