Re: Question about interoccation variability

From: Claire Xu Date: July 11, 2012 technical Source: mail-archive.com
Hi Klaas and Jean, Thanks a lot for your immediate response and input. I will definitely test that whether having IOV on F1 will help. But I have a more general question about IOV. Can you comment on having one IOV in the model versus having five different IOVs across five different occasions? Is it reasonable to have different IOVs in the model? Thanks a lot for your generous help. Best, Claire
Quoted reply history
On Tue, Jul 10, 2012 at 6:42 PM, Klaas Prins <[email protected]>wrote: > I think I would try IOV on F1 first before putting it on KA like Jean > suggested but above all I think there is an essential element missing in > your code. IOV is variability between occasions on top of inter individual > variability. > > So do something like: > F1=1 > F1=THETA(1)*EXP(ETA(6)+BOVKA) > $OMEGA 0.25 ; IIV F1 > > Furthermore, there may be other elements contributing to the inability to > predict Cmax well, such as more complex absorption features. I think we > lack info to comment on that. > > HTH, Klaas > > > On 10 jul. 2012, at 23:56, "Lavigne, Jean" <[email protected]> > wrote: > > > KA=THETA(1)*EXP(BOVKA) > > -- Xu, Claire Ph.D Candidate Division of Clinical Pharmacology, Wishard Hospital Indiana University School of Medicine 1001 West 10th Street, Myers W7122 Indianapolis, IN 46202 T - 317/7558242
Jul 10, 2012 Claire Xu Question about interoccation variability
Jul 10, 2012 Jean Lavigne RE: Question about interoccation variability
Jul 10, 2012 Klaas Prins Re: Question about interoccation variability
Jul 11, 2012 Claire Xu Re: Question about interoccation variability
Jul 11, 2012 Nick Holford Re: Question about interoccation variability
Jul 12, 2012 Claire Xu Re: Question about interoccation variability
Jul 12, 2012 Nick Holford Re: Question about interoccation variability
Jul 12, 2012 Mats Karlsson RE: Question about interoccation variability
Jul 12, 2012 Claire Re: Question about interoccation variability