Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$

question 56

Essay

Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$ . Show that F can be simplified to give $y + x \bar { z }$

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Definitions:

Dominant Strategy

In game theory, a strategy that is the best choice for a player, regardless of the strategies chosen by other players.

Simultaneous Strategy

A tactic in game theory where players make their moves or decisions at the same time without knowledge of the others' choices, influencing outcomes in competitive situations.

Positive-Sum Strategy

A situation in economic, political, or trade relations where all parties benefit, as opposed to a zero-sum game where the gain of one party is exactly balanced by the loss of another.

Terminal Nodes

The end points of a decision tree where the outcomes are listed, with no further branches.