A mixed strategy involves choosing different actions with different probabilities, rather than committing to a single action.

Randomization is used to introduce uncertainty into a game, making it more difficult for opponents to predict a player's actions.

In a two-player game, if both players use mixed strategies, then the outcome is a Nash equilibrium, meaning that neither player can improve their payoff by unilaterally changing their strategy.

The expected payoff of a mixed strategy is the average of the payoffs from all possible outcomes, weighted by their probabilities.

In a game with mixed strategies, a player's mixed strategy is represented by a probability distribution over the set of strategies.

The Nash equilibrium of a game with mixed strategies is a set of strategies, one for each player, such that no player can improve their payoff by unilaterally changing their strategy.

In a game with mixed strategies, a player's random strategy is one in which they choose each action with equal probability.

The support of a mixed strategy is the set of actions that a player chooses with positive probability.

In a game with mixed strategies, a player's pure strategy is one in which they choose a single action with probability 1.

The distribution of a mixed strategy is the set of all possible outcomes of the game, weighted by their probabilities.

In a game with mixed strategies, a player's dominant strategy is one in which they choose each action with a probability that is proportional to its payoff.

The support of a mixed strategy is the set of actions that a player chooses with positive probability.

In a game with mixed strategies, a player's pure strategy is one in which they choose a single action with probability 1.

The distribution of a mixed strategy is the set of all possible outcomes of the game, weighted by their probabilities.

In a game with mixed strategies, a player's dominant strategy is one in which they choose each action with a probability that is proportional to its payoff.