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models without a trend and first difference filter

PostPosted: Sat Feb 27, 2016 7:10 am
by ZBCPA
Dear Johhanes,

I am not quite sure if I correctly understand Remark 14 of your book ,so post this and hope you could have a look.

The production function in my model only has transitory technology shock, so there is no trend. In terms of the data, I take first difference of y, c , I ,h.

The data shows the average growth rate of y c I h is 0.0040, 0.0045, 0.0030, 0.000 respectively.

Model is loglinearized.

Then I should specify measurement equation like
Code: Select all
y_obs=y-y(-1)+0.004;
c_obs=c-c(-1)+0.004;
i_obs=i-i(-1)+0.004;
h_obs=h-h(-1);


Am I right?

Thnaks in advance.
Best regards,
Huan

Re: models without a trend and first difference filter

PostPosted: Sat Feb 27, 2016 3:05 pm
by jpfeifer
I would suggest to demean the data and then use a mean 0 observation equation.

Re: models without a trend and first difference filter

PostPosted: Sun Feb 28, 2016 3:45 am
by ZBCPA
jpfeifer wrote:I would suggest to demean the data and then use a mean 0 observation equation.


Many thanks,Johhanes.

Should I use only mean output growth rate to demean growth rates data of y, c, I

OR

use the mean output growth rate to demean growth rates data of y, while use the mean consumption growth rate to demean growth rates data of c...so on so forth ?

OR both ok but it depends what I want to do ?

Re: models without a trend and first difference filter

PostPosted: Sun Feb 28, 2016 9:10 am
by jpfeifer
Of course it depends. That's what the remark about cointegrating relationships is about. But for most practical purposes, demean all series separately.