RE: bias and good fit vs centering

From: Yaning Wang Date: August 19, 2005 technical Source: cognigencorp.com
From: "Wang, Yaning" WangYA@cder.fda.gov Subject: RE: [NMusers] bias and good fit vs centering Date: Fri, 19 Aug 2005 09:55:43 -0400 Pavel: If your residual error model is not additive (Y=F+ERR(1)), I would rather use FOCE with interaction (METHOD=1 INT) instead of LAPLACIAN. In the current version of NONMEM (version V), LAPLACIAN ignore the interaction between ETA and EPSILON when it does exit. If you have a model like Y=F(eta)+F(eta)*ERR(1), LAPLACIAN will first simplify the model to Y=F(eta)+F(0)*ERR(1) and then move on. In my opinion, for a linear mixed model with a proportional error model, LAPLACIAN is equal to FO. Despite the better approximation of LAPLACIAN method for the marginal likelihood in general, lack of interaction option for LAPLACIAN may ultimately make LAPLACIAN worse than FOCE with interaction when the residual error model includes an interaction. Yaning Wang, Ph.D. Pharmacometrician Office of Clinical Pharmacology and Biopharmaceutics Center of Drug Research and Evaluation Food and Drug Administration Office: 301-827-9763
Aug 19, 2005 Pavel Kovalenko bias and good fit vs centering
Aug 19, 2005 Yaning Wang RE: bias and good fit vs centering
Aug 19, 2005 Mouksassi Mohamad-Samer bias and goodfit vs centering
Aug 19, 2005 Yaning Wang RE: bias and good fit vs centering
Aug 19, 2005 Pavel Kovalenko Re: RE: bias and good fit vs centering
Aug 22, 2005 Tom RE: bias and good fit vs centering
Aug 23, 2005 Pavel Kovalenko Re: RE: bias and good fit vs centering