A) A situation where players cooperate to maximize total payoffs. B) A situation where no player can benefit by unilaterally changing their strategy. C) A strategy that guarantees a win for one player. D) A situation where all players receive the same payoff.
A) Negative. B) Zero. C) Variable. D) Positive.
A) A strategy that is optimal only when others choose the same. B) A strategy that yields a higher payoff regardless of what others do. C) A strategy that always results in a loss. D) A situation where players must share resources.
A) Probability Theory. B) Decision Theory. C) Utility Theory. D) Game Theory.
A) The action that increases game length. B) The action that minimizes risk. C) The action that is chosen most frequently. D) The action that yields the highest payoff given the other players' strategies.
A) It's only relevant in simultaneous games. B) It is Nash Equilibrium at every subgame of the original game. C) It is the same as a dominant strategy. D) It's a strategy that guarantees the best payoff overall.
A) A method of solving games by analyzing from the end of the game backwards. B) A technique to evaluate multiple Nash Equilibria. C) An approach to playing simultaneously. D) A strategy to randomly select moves.
A) Games where strategies and payoffs are the same regardless of players' identities. B) Games that require asymmetric strategies. C) Games that cannot be represented in matrix form. D) Games with unequal numbers of players.
A) All players receive equal payoffs. B) It is always the Nash Equilibrium. C) No player can be made better off without making another player worse off. D) A player can always improve their payoff by changing their strategy.
A) Players must use mixed strategies. B) Players make decisions one after another. C) All players move simultaneously. D) All players have the same amount of information.
A) When players have perfect information. B) When there is no dominant strategy. C) When only one player can win. D) When players want to increase their payoffs deterministically.
A) The amount of money invested by players. B) The outcomes for each player for every combination of strategies. C) The sequence of moves in a game. D) The total score accumulated by players over time. |