residuals dependent on regression coefficients
Posted: Mon May 07, 2012 4:51 am
Dear all,
I am a relatively new EViews user (have used it 10 years ago, and have forgotten the most).
Could you help me with the advice?
I need to estimate the following model:
Yt = a + b*x1(t) + c*x2(t)+d*x3(t)*x4(t)+error(t), where
Var(error(t)) =u+ (b^2)*z+ ((c+d*x3(t))^2)*w
So, variance of error term must have a structure, where u>0, z>0, w>0 and b,c,d come from the first equstion.
I was thinking in GARCH direction, but I do not have lag dependance here.
I can estimate the following:
Yt = a + b*x1(t) + c*x2(t)+d*x3(t)*x4(t)+error(t), where
Var(error(t)) =v+ ((c+d*x3(t))^2)*w+(error(t-1))^2
And this I can do without programming (as I do not know programming, I do not see, how to skip error(t-1))^2 ).
Could you advice me a direction, where to look for idea at least? Or how to convert what I have into program code, which I (hopefully) would be able to change.
Thank you very much in advance!
I am a relatively new EViews user (have used it 10 years ago, and have forgotten the most).
Could you help me with the advice?
I need to estimate the following model:
Yt = a + b*x1(t) + c*x2(t)+d*x3(t)*x4(t)+error(t), where
Var(error(t)) =u+ (b^2)*z+ ((c+d*x3(t))^2)*w
So, variance of error term must have a structure, where u>0, z>0, w>0 and b,c,d come from the first equstion.
I was thinking in GARCH direction, but I do not have lag dependance here.
I can estimate the following:
Yt = a + b*x1(t) + c*x2(t)+d*x3(t)*x4(t)+error(t), where
Var(error(t)) =v+ ((c+d*x3(t))^2)*w+(error(t-1))^2
And this I can do without programming (as I do not know programming, I do not see, how to skip error(t-1))^2 ).
Could you advice me a direction, where to look for idea at least? Or how to convert what I have into program code, which I (hopefully) would be able to change.
Thank you very much in advance!