seasonal cointegration
Posted: Mon Mar 18, 2013 4:49 pm
Hello,
My question concerns the usage of mhegy and/or the CATS package (which I do not have).
My understanding is that mhegy is designed to be used with a single time series, rather than multiple time series.
I am interested in looking for seasonal cointegration between several pairs or series and several triples of series.
I see that there has been some work done since the 1990 article that provides the basis for mhegy, much of it by
Franses (e.g. 1998 Journal of Economic Surveys). However, I do not know if it is straightforward to either modify
mhegy to look at multiple series or whether CATS can handle the situation.
To be clear, I am interested in looking for seasonality in monthly data for two or more series and and also to see
if they are cointegrated. Presumably I could proceed by using mhegy on each of the series and then use one of the
available cointegration routines to look for cointegration using either the seasonally adjusted (i.e. after application
of a seasonal unit root if one is found) or unadjusted series.
Thanks in advance.
William Osterberg
My question concerns the usage of mhegy and/or the CATS package (which I do not have).
My understanding is that mhegy is designed to be used with a single time series, rather than multiple time series.
I am interested in looking for seasonal cointegration between several pairs or series and several triples of series.
I see that there has been some work done since the 1990 article that provides the basis for mhegy, much of it by
Franses (e.g. 1998 Journal of Economic Surveys). However, I do not know if it is straightforward to either modify
mhegy to look at multiple series or whether CATS can handle the situation.
To be clear, I am interested in looking for seasonality in monthly data for two or more series and and also to see
if they are cointegrated. Presumably I could proceed by using mhegy on each of the series and then use one of the
available cointegration routines to look for cointegration using either the seasonally adjusted (i.e. after application
of a seasonal unit root if one is found) or unadjusted series.
Thanks in advance.
William Osterberg