On Thu, 5 Dec 2019 at 23:10, Sven Schreiber <svetosch(a)gmx.net> wrote:
Am 05.12.2019 um 09:33 schrieb Yusuf Abduwahab Hassan:
> Good morning, Please i want to investigate the integration properties >
of a variable so as to analyse the persistence in the series. 1. i > want
to test the fractional integration hypotheses within the > interval (0,1)
with grid ie, with step, 0.1. Is my procedure below > correct? >>
fractint ld_ELCNigeria(0) --all
No, there are two problems here:
- The numeric optional parameter to the 'fractint' command must not be
enclosed in brackets,
but with blanks, like this:
fractint ld_ELCNigeria 0 --all
- But this is not what you want, either, because the null hypothesis of
the test is always I(0), as stated in the help text. Instead the numeric
parameter AFAICS refers to a lag (truncation) order, not the integration
order. (It is true that this is formulated a little bit confusingly in the
help text and this probably should be changed.)
So if you want to run a test for I(0.1) you would have to fractionally
difference the series first, with d=0.1, and then run the test above. Gretl
has the 'fracdiff()' function to do that kind of differencing. So the
following should work (untested):
series temp = fracdiff(ld_ELCNigeria, 0.1)
fractint temp --all
You can also manually specify the (lag) order if you like, but I cannot
tell you which value to choose for that.
> 2. how can i employ the Gil-Alana(2002) code in Gretl --
Please provide a link to the code you have in mind, or if it is short,
maybe you can also paste it into the mail message.
cheers
sven
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Thank you very much for the kind response.
The link to the Gil Alana model i have in mind is from this
https://doi.org/10.1016/S0165-1765(02)00106-4
below is an extract from the Gil Alana (2002) model.
[image: image.png]
--
*Yusuf Abdulwahab Hassan.Department of Economics and Development
Studies.Federal University of Kashere,Gombe.+234
8036830166.yabdulwahab(a)fukashere.edu.ng <yabdulwahab(a)fukashere.edu.ng>*