ECONOMETRIC METHODS II TA session 1 MATLAB Intro ...
ECONOMETRIC METHODS II TA session 1 MATLAB Intro ...
ECONOMETRIC METHODS II TA session 1 MATLAB Intro ...
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<strong>ECONOMETRIC</strong> <strong>METHODS</strong> <strong>II</strong> <strong>TA</strong> Session 1<br />
end<br />
end<br />
Figure 3.3: Impulse responses<br />
3.3 Forecast Error Variance Decomposition (FEVD)<br />
Once we have computed the Impulse Responses, we can now proceed to compute the<br />
contribution of each variable to the Forecast Error variance j = 1; : : : ; h periods ahead.<br />
We …rst compute the numerator and denominator of equation (2:8) separately, i.e. the<br />
absolute contribution and the Mean-Squared-Error (MSE).<br />
MSE=zeros(K,h);<br />
CONTR=zeros(K,K,h);<br />
for j=1:h<br />
% Compute MSE<br />
temp2=eye(K);<br />
for i=1:K<br />
if j==1<br />
Fernando Pérez Forero 10