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This problem set from the university of illinois, department of economics, includes two parts. The first part deals with the thurman and fisher (1988) paper on egg production and chicken population, where students are asked to reproduce the results using granger causality tests and explore the effect of different lag lengths. The second part involves estimating a dynamic gasoline demand model and comparing it to a static model, interpreting long-run elasticities, and plotting impulse response functions.
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University of Illinois Department of Economics Spring 2006 Econ 471 Roger Koenker
Problem Set 4 Dynamic Models and Causality Due: April 11
This problem set combines two topics, the first part of the problem set is based on the celebrated paper by Thurman and Fisher (1988) which resolved the longstanding scientific dispute over “which came first: the chicken or the egg?” The second part deals with a dynamic version of the gasoline demand model considered in problem set I. The data for the first part of the problem set was kindly provided by Thurman, consists of annual time series 1930-1983 for U.S. egg production in millions of dozens and the December 1 USDA estimate of the US chicken population, (excluding broil- ers). Unfortunately, as provided, the data seems to be slightly different than that analyzed by Thurman and Fisher. As a result your results based on the problem set data can be expected to vary somewhat from those reported in the Thurman and Fisher paper. The data is provided on the class web page as eggs.txt.
II. The second half of this problem set deals with a dynamic version of our earlier gasoline demand model, and uses the same data set as for problem set 2. A general dynamic model for the demand for gasoline is
yt = α 0 + (α 1 yt− 1 +
r∑− 1
j=
δj ∆yt−j ) + xtβ +
s∑− 1
j=
γj ∆xt−j + ut (1)
where all variables are in natural logarithms, ∆yt = yt − yt− 1 , and yt = per capita personal consumption on gasoline in thousands of gallons (at annual rates) x′ t = (zt, pt) zt = per capita personal income (in 1000’s of 1982 $ at annual rates) pt = real price/gallon of gasoline in 1982 $ (1 gallon = $ at 1982 prices)