Full text: Study week on the econometric approach to development planning

SEMAINE D'ÉTUDE SUR LE ROLE DE L'ANALYSE ECONOMETRIQUE ETC. 395 
different disturbance terms. Thus it is very unlikely that V(o) 
will be diagonal. 
Similarly, it is rather unrealistic to assume no serial cor- 
relation in the disturbances. Disturbances from econometric 
models do in fact tend to be serially correlated and while we 
shall later argue that correlation between a given element of u, 
and a different element of «, , may be small, even a diagonal 
V(0) for 0>o will not help. This is especially the case if the 
time lag involved in the model is small (the very situation in 
which triangularity of A is relatively likely), as in such a case 
the effects of a random shock due to an omitted variable are 
likely to persist for more than one time period. To put it 
another way, it is natural to suppose that as the time period 
involved goes to zero, V(1) approaches V(o) which is certainly 
not zero (1). 
Moreover, there seems little direct comfort in the points 
made above that it is sufficient to have B=o0 or to have both 
B and all V(0) 6>0 triangular and either B or all such V(6) 
with zero principal diagonals. Economy-wide models are ge- 
nerally dynamic ones so that lagged endogenous variables do 
appear. Further, while we shall argue below that a diagonal 
V(8) for 6 >o is not quite so unreasonable as it may seem, a 
triangular B matrix is wholly unlikely, since this would be a 
case in which there were no feedbacks (simultaneous or lagged) 
from one variable to another and economy-wide models simply 
do not have such a hierarchic structure in view of the inter- 
connectedness of economic activity. 
It is thus evident that even if one is willing to assume a 
triangular A matrix, the assumptions of the recursive model 
cannot generally be taken as valid in an economy-wide econo- 
metric model. This is especially true if triangularity has been 
achieved by the introduction of relatively short time lags. At 
the risk of over-emphasis, we repeat. Ordinary least squares 
CY See GORMAR 
U| 
Fisher - pag. 11
	        
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