Question: L. E. Gallaway and P. E. Smith developed a simple model for the United States economy, which is as follows: Y = gross national product
L. E. Gallaway and P. E. Smith developed a simple model for the United States economy, which is as follows:
![Y; = C, + I; + G; C; = B1 + B2YD,–1+ B3M, + u]; I, = B4 + Bs(Y,-1 – Y;-2) + B6Z¡–1 + u2: G = B7 + BsG,-1+U31](https://dsd5zvtm8ll6.cloudfront.net/si.question.images/images/question_images/1525/4/3/8/6015aec5889c8e2a1525438588249.jpg)
Y = gross national product
C = personal consumption expenditure
I = gross private domestic investment
G = government expenditure plus net foreign investment
YD = disposable, or after-tax, income
M = money supply at the beginning of the quarter
Z = property income before taxes
t = time
u1, u2, and u3 = stochastic disturbances
All variables are measured in the first-difference form.
From the quarterly data from 19481957, the authors applied the least-squares method to each equation individually and obtained the following results:
CÌt = 0.09 + 0.43YDt1 + 0.23Mt R2 = 0.23
IÌt = 0.08 + 0.43(Yt1 Yt2) + 0.48Zt R2 = 0.40
GÌt = 0.13 + 0.67Gt1 R2 = 0.42
a. How would you justify the use of the single-equation least-squares method in this case?
b. Why are the R2 values rather low?
Y; = C, + I; + G; C; = B1 + B2YD,1+ B3M, + u]; I, = B4 + Bs(Y,-1 Y;-2) + B6Z1 + u2: G = B7 + BsG,-1+U31
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a There is no simultaneous equation system here None of the equations depend... View full answer
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