Exam 10: Regression With Panel Data

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The "before and after" specification, binary variable specification, and "entity-demeaned" specification produce identical OLS estimates

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You want to investigate the relationship between cumulative GPA scores at graduation and incoming SAT scores of students. For this purpose, you have collected data from a balanced panel of 120 undergraduate colleges and universities in the United States over a ten year period. Discuss some of the entity fixed effects which you potentially capture by allowing for a binary variable for each of the colleges.

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In Sports Economics, production functions are often estimated by relating the winning percentage of teams (Y)to inputs indicating performance in certain aspects of the game. However, this omits the quality of management. Assume that you could measure the quality of pitching and hitting by a single index L, and that managerial ability is represented by M, which is assumed to be constant over time. The production function would then be specified as follows: Yit = β01 Lit + β2Mi + uit where i is an index for the baseball team, and t indexes time and all variables are in logs. (a)Assume that managerial ability is unobservable but is positively related, in a linear way, to L. Explain why the OLS estimator β^\hat { \beta } 1 is inconsistent in the case of a single cross-section, i.e., if you attempt to estimate the above regression for a single year. Do you expect this coefficient to over- or under-estimate β1? (b)If you had data for two years, indicate the transformation, which allows you to obtain a consistent estimator for β1.

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Your textbook suggests an "entity-demeaned" procedure to avoid having to specify a potentially large number of binary variables. While it is somewhat tedious to specify a binary variable for each entity, this can still be handled relatively easily in the case of the 48 contiguous states. Give a few examples where it might be close to impossible to implement specifying such large number of entity binary variables. The idea of the "entity-demeaned" procedure was introduced as a computationally convenient and simplifying procedure. Since there are also time fixed effects, why is there no discussion of using a "time-demeaned" procedure? Using the following equation Yit = β0 + β1Xit + β3St + uit, Show how β1 can be estimated by the OLS regression using "time-demeaned" variables.

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It is advisable to use clustered standard errors in panel regressions because

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Give at least three examples from macroeconomics and five from microeconomics that involve specified equations in a panel data analysis framework. Indicate in each case what the role of the entity and time fixed effects in terms of omitted variables might be.

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In the panel regression analysis of beer taxes on traffic deaths, the estimation period is 1982-1988 for the 48 contiguous U.S. states. To test for the significance of entity fixed effects, you should calculate the F-statistic and compare it to the critical value from your Fq, distribution, where q equals

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The difference between an unbalanced and a balanced panel is that

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Your textbook specifies a simple regression problem for two time periods for the years 1982 and 1988 as follows: FatalityRatei,1982 = β0 + β1BeerTaxi,1982 + ui,1982 FatalityRatei,1988 = β0 + β1BeerTaxi,1988 + ui,1988 After subtracting the first equation from the second equation, the authors estimate the model and find a negative intercept. a. Show how you would have to modify the two equations to allow for the presence of an intercept in the differenced model. b. What would the relative magnitude of the modified model have to be for you to find a negative intercept?

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Indicate for which of the following examples you cannot use Entity and Time Fixed Effects: a regression of

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(Requires Appendix material)When the fifth assumption in the Fixed Effects regression (cov (uit, uis | Xit, Xis)= 0 for t ? s)is violated, then

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If Xit is correlated with Xis for different values of s and t, then

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Consider a panel regression of unemployment rates for the G7 countries (United States, Canada, France, Germany, Italy, United Kingdom, Japan)on a set of explanatory variables for the time period 1980-2000 (annual data). If you included entity and time fixed effects, you would need to specify the following number of binary variables:

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You want to study the relationship between weight and height of young children (4th grade to 7th grade). You collect data for more than 400 students and track the progress of these students over the following four years, where you end up with a balanced panel of 400 students (you discard the observations for the students who moved away). Discuss some of the entity fixed effects which you potentially capture by allowing for a binary variable for each of the students. Do you expect significant time fixed effects if you allowed for them?

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"Empirical studies of economic growth are flawed because many of the truly important underlying determinants, such as culture and institutions, are very hard to measure." Discuss this statement paying particular attention to simple cross-section data and panel data models. Use equations whenever possible to underscore your argument.

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In the panel regression analysis of beer taxes on traffic deaths, the estimation period is 1982-1988 for the 48 contiguous U.S. states. To test for the significance of time fixed effects, you should calculate the F-statistic and compare it to the critical value from your Fq, distribution, which equals (at the 5% level)

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One of the following is a regression example for which Entity and Time Fixed Effects could be used: a study of the effect of

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In the Fixed Effects regression model, you should exclude one of the binary variables for the entities when an intercept is present in the equation

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Consider the time and entity fixed effect model with a single explanatory variable Yit = β0 + β1Xit + γ2\gamma _ { 2 } D2i + ... + γn\gamma _ { n } Dni + δ2B2t + ... + δTBTt + uit, Assume that you had estimated the above equation by OLS. Typically the coefficients for the entity and time binary variables are not reported. Can you think of situations where the pattern of these coefficients might be of interest? What could you do, for example, if you had a strong theoretical justification for believing that a few macroeconomic variables had an effect on Yit?

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The main advantage of using panel data over cross sectional data is that it

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