Exam 9: Assessing Studies Based on Multiple Regression
Exam 1: Economic Questions and Data17 Questions
Exam 2: Review of Probability71 Questions
Exam 3: Review of Statistics63 Questions
Exam 4: Linear Regression With One Regressor65 Questions
Exam 5: Regression With a Single Regressor: Hypothesis Tests and Confidence Intervals59 Questions
Exam 6: Linear Regression With Multiple Regressors65 Questions
Exam 7: Hypothesis Tests and Confidence Intervals in Multiple Regression65 Questions
Exam 8: Nonlinear Regression Functions62 Questions
Exam 9: Assessing Studies Based on Multiple Regression65 Questions
Exam 10: Regression With Panel Data50 Questions
Exam 11: Regression With a Binary Dependent Variable50 Questions
Exam 12: Instrumental Variables Regression50 Questions
Exam 13: Experiments and Quasi-Experiments50 Questions
Exam 14: Introduction to Time Series Regression and Forecasting50 Questions
Exam 15: Estimation of Dynamic Causal Effects50 Questions
Exam 16: Additional Topics in Time Series Regression50 Questions
Exam 17: The Theory of Linear Regression With One Regressor49 Questions
Exam 18: The Theory of Multiple Regression50 Questions
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The Phillips curve is a relationship in macroeconomics between the inflation rate (inf)and the unemployment rate (ur).Estimating the Phillips curve using quarterly data for the United States from 1962:I to 1995:IV,you find
= 4.08 + 0.118 urt,R2 = 0.003,SER = 3.148
(1.11)(0.176)
(a)Explain why,at first glance,this is a surprising result.
(b)Do you think that there is omitted variable bias in the regression?
(c)What other threats to internal validity may be present?
(d)If you could find a proper specification for the Phillips curve using United States data,what external validity criteria would you suggest?

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The guidelines for whether or not to include an additional variable include all of the following,with the exception of
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Explain why the OLS estimator for the slope in the simple regression model is still unbiased,even if there is correlation of the error term across observations.
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Your textbook only analyzed the case of an error-in-variables bias of the type
i= Xi + wi.What if the error were generated in the simple regression model by entering data that always contained the same typographical error,say
i= Xi + a or
i= bXi,where a and b are constants.What effect would this have on your regression model?



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