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Your textbook uses the following example of simultaneous causality bias of a two equation system:
Yi = β0 + β1Xi + ui
Xi = + Yi + vi
To be more specific, think of the first equation as a demand equation for a certain good, where Y is the quantity demanded and X is the price. The second equation then represents the supply equation, with a third equation establishing that demand equals supply. Sketch the market outcome over a few periods and explain why it is impossible to identify the demand and supply curves in such a situation. Next assume that an additional variable enters the demand equation: income. In a new graph, draw the initial position of the demand and supply curves and label them D0 and S0. Now allow for income to take on four different values and sketch what happens to the two curves. Is there a pattern that you see which suggests that you might be able to identify one of the two equations with real-life data?
Bowling
A sport or leisure activity in which a player rolls or throws a bowling ball towards pins or another target.
Billiards
A cue sport that encompasses a wide variety of games involving pool tables, cue sticks, and balls, where players strike balls to score points based on game-specific rules.
Limited Resources
The finite availability of inputs (like labor, capital, and land) that are used for the production of goods and services.
Economics
A branch of social science that examines the methods by which people, governmental bodies, corporations, and states allocate finite resources to meet their infinite needs.
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