I am not in favor of setting the default e.g. to the Ravn/Uhlig values.
Some argue that a careful approach to extract the cyclical component
would even imply a variable-depended "lambda". This doesn't rule out
adding the references Ignacio listed to the manual -- which is always a
good thing. However, if I remember correctly, Eviews offers a different
options to the user
Just to add a note on this HP-thing: There is some critical literature
on the use of the HP-filter. Some recent ones are e.g.
1. Hamilton (2016):
2. Phillips (2015):
Btw, Hamilton suggests the use of a simple regression method to extract
the cyclical component for which I programmed a function package.
Artur
Am 14.10.2016 um 15:29 schrieb Logan Kelly:
Regarding my previous reply. The moment I sent it I realized my
wording
was rather rude. My apologies. What I meant to say was that I appreciate
Ignacio bringing those papers to my attention and that I support a brief
discussion be included in docs. I did not mean to imply that it was my
decision in any way. I am very happy to leave leading in the very
capable hands of people like Allin and Jack. I hope I didn't offend
anyone.
Cheers
Logan
Logan J. Kelly, Ph.D.
Associate Professor, Department of Economics, University of
Wisconsin-River Falls
Director, UWRF Center for Economic
Research,http://www.uwrf.edu/cer
Schedule a meeting:
https://freebusy.io/logan.j.kelly@gmail.com
Office: (715) 425-4993
Mobile: (401) 256-0986
University Email: logan.kelly(a)uwrf.edu
From: Ignacio Diaz-Emparanza
Sent: Friday, October 14, 8:17 AM
Subject: [Gretl-devel] Hodrick-Prescott parameter
To: Gretl development
I see that gretl uses by default the value lambda=1600 for quarterly
data, lambda = 100 for annual data and lambda=14400 for monthly data.
For the quarterly case this was studied in the HP article and this value
has been adopted almost as a "convention" for obtaining a trend/cycle
decomposition. The values for annual and monthly data has been during
some time subject to controversy. In particular, some papers consider
the above values inappropiate because the agregation(from monthly to
quarterly or quarterly to annual) of the trend gives very different
results. But now, based on this requirement of equivalence on
agregation, it seems that finally an agreement has been reached. It
implies lambda(annual)=6.25 and lambda(monthly)=129600 or more generally
lambda(S)=6.25*S^4 being S the seasonal periodicity. I suggest that
gretl adopts these defaults. In these papers we have different
justifications for such a formula: Maravall, A. y del Rı̀o, A. (2001),
Time aggregation and the Hodrick- Prescott filter, Working paper 0108,
Banco de España. Ravn, M. O. y Uhlig, H. (2002), ‘On adjusting the
Hodrick-Prescott filter for the frequency of observations’, The Review
of Economics and Statistics 84(2), 371–380. de Jong, R. M. y Sakarya, N.
(2016), ‘The econometrics of the Hodrick- Prescott filter’, The Review
of Economics and Statistics 98(2), 310–317. -- Ignacio Díaz-Emparanza
Departamento de Economía Aplicada III (Econometría y Estadística)
Universidad del País Vasco - Euskalherriko Unibertsitatea, UPV/EHU Tfno:
(+34) 94 601 3732
http://www.ehu.eus/ea3
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