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A Researcher Investigating the Determinants of Crime in the United

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A researcher investigating the determinants of crime in the United Kingdom has data for 42 police regions over 22 years. She estimates by OLS the following regression
ln(cmrt)it = ?i + ?t + ?1unrtmit + ?2proythit + ?3 ln(pp)it + uit; i = 1,..., t = 1,..., 22
where cmrt is the crime rate per head of population, unrtm is the unemployment rate of males, proyth is the proportion of youths, pp is the probability of punishment measured as (number of convictions)/(number of crimes reported). ? and ? are area and year fixed effects, where ?i equals one for area i and is zero otherwise for all i, and ?t is one in year t and zero for all other years for t = 2, …, 22. ?1 is not included.
(a)What is the purpose of excluding ?1? What are the terms ? and ? likely to pick up? Discuss the advantages of using panel data for this type of investigation.
(b)Estimation by OLS using heteroskedasticity and autocorrelation-consistent standard errors results in the following output, where the coefficients of the fixed effects are not reported: ln(cmrt)it=0.063× unrtm it+3.739× proyth it0.588×ln(pp)it;R2=0.904\sqrt{\ln (c m r t)_{i t}}=0.063 \times \text { unrtm }_{\mathrm{it}}+3.739 \times \text { proyth }_{\mathrm{it}}-0.588 \times \ln (p p)_{\mathrm{it}} ; R^{2}=0.904
(0.109)(0.179)(0.024)\begin{array}{lll}(0.109) & (0.179)&(0.024)\end{array}
Comment on the results. In particular, what is the effect of a ten percent increase in the probability of punishment?
(c)To test for the relevance of the area fixed effects, your restrict the regression by dropping all entity fixed effects and add single constant is added. The relevant F-statistic is 135.28. What are the degrees of freedom? What is the critical value from your F table?
(d)Although the test rejects the hypothesis of eliminating the fixed effects from the regression, you want to analyze what happens to the coefficients and their standard errors when the equation is re-estimated without fixed effects. In the resulting regression, β^2\hat\beta _ { 2 } and β^3\hat \beta _ { 3 } do not change by much, although their standard errors roughly double. However, β^1\hat { \beta } _ { 1 } is now 1.340 with a standard error of 0.234. Why do you think that is?

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Definitions:

Capital Budgeting

The process through which a company evaluates and decides on the investments in projects and acquisitions that will provide long-term benefits.

Forecasted Cash Flows

Projections of how much cash a company will generate and use over a certain period, used for planning and investment assessment.

Capital Budgeting Investment Rule

Guidelines or criteria used by businesses to evaluate and select among potential investments or projects based on their expected returns or value.

Increase in Cost

A financial term indicating a rise in expenses or prices, affecting the overall cost structure of a business or the price level in an economy.

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