For each game that is equivalent to a two-player zero-sum


Which of the following games, where Player I is the row player and Player II is the column player, are strategically equivalent to two-player zero-sum games?

For each game that is equivalent to a two-player zero-sum game, write explicitly the positive affine transformation that proves your answer.

1692_Matrix 1.jpg

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Game Theory: For each game that is equivalent to a two-player zero-sum
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