Millo Giovanni
2010-Jul-01 15:07 UTC
[R] coefficients poolability (was: question regarding panel data analysis)
Hello. Not an easy question at all, and it has little to do with software, alas! Veeeeeery loosely speaking: if the homogeneity hypothesis is rejected, then, depending on data availability, you may still be able to treat the data like a panel by: a) ignoring the results of the poolability test b) allowing the coefficients to vary. Of course, a) requires some courage while b) requires more degrees of freedom etc.. Some authoritative commentators (Baltagi) stress the advantages of imposing even an uncertain homogeneity hypothesis over resorting to heterogeneous techniques with uncertain small-sample properties (especially if data are not in the thousands...) on grounds of efficiency. Others (Pesaran) support the opposite strategy on grounds of consistency. You might start your inquiry from Baltagi, Griffin and Xiong, "To pool or not to pool", The Review of Economics and Statistics, February 2000, 82(1): 117-126. In a nutshell, you must strike a balance between efficiency and consistency of the estimators, all in the light of the power properties of the pooling test. Your choice will depend on your goal (coefficient interpretation rests on consistency, prediction will emphasize model fit and stability etc.), on how many and how noisy the data are etc. It also depends on how "strongly" poolability is rejected: 0.049 or <2.2 e-16? Moreover, if you have 20.000 data points, most hypotheses end up to be rejected (see Leamer, 1978 on this) but you can also afford to estimate N*(K+1) parameters. On the converse, on 3x30 data points I wouldn't even run the poolability test on parameters, but only on intercepts... The "problematic" dimensions in the light of the efficiency/consistency tradeoff might be like Baltagi et al.'s (30 years x 47 states). This was just very loose talk to give you an idea of the issues involved: I strongly suggest you check out the literature. Turning back from philosophy to software, available methods for panels with heterogeneous slopes are the Swamy estimator in pvcm{plm} and the mixed models' methods in packages nlme and lme4. PS if you want to play with the Baltagi et al. data,> data(Cigar, package="Ecdat") > fm <- log(sales)~lag(log(sales),1)+log(price)+log(pimin)+log(ndi)...and so on. (As you can see, the pooltest badly rejects). HTH, Giovanni ************************************ Message: 108 Date: Thu, 1 Jul 2010 02:12:20 +0200 From: amatoallah ouchen <at.ouchen at gmail.com> To: r-help at r-project.org Subject: [R] question regarding panel data analysis Message-ID: <AANLkTimxIo6ZLz0lwlMx5robawt9HeAjeAam-h14z-W7 at mail.gmail.com> Content-Type: text/plain; charset=ISO-8859-1 Good day R-users, So if the question may seem easy to many of you but this present a serious issue for me . I'm currently running a panel data analysis i've used the plm package to perform the Tests of poolability as results intercepts and coefficients are assumed different. so my question is should give up the panel analysis in my case or is there any alternative methodology or transformation i can use instead?? Any hint would be highly appreciated thanks a lot in advance. Ama ************************************ Giovanni Millo Research Dept., Assicurazioni Generali SpA Via Machiavelli 4, 34132 Trieste (Italy) tel. +39 040 671184 fax +39 040 671160 Ai sensi del D.Lgs. 196/2003 si precisa che le informazi...{{dropped:13}}
Seemingly Similar Threads
- waldtest and nested models - poolability (parameter stability)
- question about the chow test of poolability
- plm ? tests of poolability ? error: insufficient number
- question regarding panel data analysis
- plm – tests of poolability – error: insufficient number of observations