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Chapter 3 ;Multiple RegressionAnalysis: Estimation;Motivation for multiple regression
Incorporate more explanatory factors into the model
Explicitly hold fixed other factors that otherwise would be in
Allow for more flexible functional forms
Example: Wage equation;Example: Average test scores and per student spending
Per student spending is likely to be correlated with average family income at a given high school because of school financing
Omitting average family income in regression would lead to biased estimate of the effect of spending on average test scores
In a simple regression model, effect of per student spending would partly include the effect of family income on test scores;Example: Family income and family consumption
Model has two explanatory variables: inome and income squared
Consumption is explained as a quadratic function of income
One has to be very careful when interpreting the coefficients:;Example: CEO salary, sales and CEO tenure
Model assumes a constant elasticity relationship between CEO salary and the sales of his or her firm
Model assumes a quadratic relationship between CEO salary and his or her tenure with the firm
Meaning of ?linear“ regression
The model has to be linear in the parameters (not in the variables);OLS Estimation of the multiple regression model
Random sample
Regression residuals
Minimize sum of squared residuals;Interpretation of the multiple regression model
The multiple linear regression model manages to hold the values of other explanatory variables fixed even if, in reality, they are correlated with the explanatory variable under consideration
?Ceteris paribus“-interpretation
It has still to be assumed that unobserved factors do not change if the explanatory variables are changed;Example: Determinants of college GPA
Interpretation
Holding ACT fixed, another point on high school grade point average is associated with another .453 points college grade point average
Or: If we compare two students with the same ACT, b
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