Re: cointegration
- From: "Beliavsky" <beliavsky@xxxxxxx>
- Date: 28 Mar 2007 09:16:36 -0700
On Mar 28, 12:08 pm, joseph Frank <josephFrank1...@xxxxxxxxxxx> wrote:
Hi,
i have a linear regression model and i have received a remark to check the distribution of the dependent variable to see whether there is a cointegration problem. Can anyone tell me what does this mean?
thx
If x and y have "unit roots" but the residuals e(t) of the regression
y(t) = a + b*x(t) + e(t)
are stationary, then x and y may be cointegrated. So you need software
that tests for a unit root vs. stationarity. R (including its
packages) and other software has this, as well as the ability to fit
cointegration models.
.
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