RE: [NMusers] Linear VS LTBS

2009-08-21 Thread Grevel, Joachim
Hi Neil, 1. When data are log-transformed the $ERROR block has to change: additive error becomes true exponential error which cannot be achieved without log-transformation (Nick, correct me if I am wrong). 2. Error cannot go away. You claim your structural model (THs) remained unchanged.

[NMusers] Calculating shrinkage when some etas are zero

2009-08-21 Thread Pyry Välitalo
Hi all, I saw this snippet of information on PsN-general mailing list. Kajsa Harling wrote in PsN-general: I talked to the experts here about shrinkage. Apparently, sometimes an individual's eta may be exactly 0 (no effect, placebo, you probably understand this better than I do). These zeros

RE: [NMusers] Calculating shrinkage when some etas are zero

2009-08-21 Thread Ribbing, Jakob
Hi Pyry, Yes, when calculating shrinkage or looking at eta-diagnostic plots it is often better to exclude etas from subjects that has no information on that parameter at all. For a PK model we would not include subjects that were only administered placebo (if PK is exogenous compound). In

RE: [NMusers] Linear VS LTBS

2009-08-21 Thread Grevel, Joachim
Neil, I never use what you call the dual error model with log-transformed data as I do not undertstand all the assumptions that would be implied. You can refine your $ERROR block further by incorporating the LOQ. The moxonidine models of Mats Karlsson's group (also in their workshop material

Re: [NMusers] Linear VS LTBS

2009-08-21 Thread Indranil Bhattacharya
Hi Joachim, thanks for your suggestions/comments. When using LTBS I had used a different error model and the error block is shown below $ERROR IPRED = -5 IF (F.GT.0) IPRED = LOG(F) ;log transforming predicition IRES=DV-IPRED W=1 IWRES=IRES/W ;Uniform Weighting Y = IPRED + ERR(1) I also performed

Re: [NMusers] Linear VS LTBS

2009-08-21 Thread Leonid Gibiansky
Neil Large RSE, inability to converge, failure of the covariance step are often caused by the over-parametrization of the model. If you already have bootstrap, look at the scatter-plot matrix of parameters versus parameters (THATA1 vs THETA2, .., THETA1 vs OMEGA1, ...), these are very

RE: [NMusers] Calculating shrinkage when some etas are zero

2009-08-21 Thread Eleveld, DJ
Hi Pyry and Jacob, If you exclude zero etas then what happens to infomative individuals who just happen to have the population typical values? This approch would exclude these individuals when trying to indicate how informative an estimation is about a parameter. I know this is unlikely, but

RE: [NMusers] Calculating shrinkage when some etas are zero

2009-08-21 Thread Ribbing, Jakob
Hi Douglas, This has been a concern for me as well, although I do not know if this ever happens(?). For the automatic (generic scripts) exclusion of etas that I use for eta-diagnostics, I tend to exclude a group (e.g. each dose or dose-study combination) if all subjects have eta=0 in that

Re: [NMusers] Linear VS LTBS

2009-08-21 Thread Indranil Bhattacharya
Dear Leonid, I have followed the law of parsimony in the model and have used ETAS on VC and CL only. There was no correlation between the parameters and between the ETAS. The R square values were less than 0.2. I did not try the combined error model yet and will do so. Some concentrations values

Re: [NMusers] Calculating shrinkage when some etas are zero

2009-08-21 Thread Gastonguay, Marc
Hello Jakob, et al. I would agree that individuals who do not contribute data to the estimation of a particular element of OMEGA should be excluded from the ETA-shrinkage calculation or ETA-based diagnostics. I think that using individual ETA=0 as the filtering criterion may be a

Re: [NMusers] Linear VS LTBS

2009-08-21 Thread Nick Holford
Leonid, You are once again ignoring the actual evidence that NONMEM VI will fail to converge or not complete the covariance step more or less at random. If you bootstrap simulated data in which the model is known and not overparameterised it has been shown repeatedly that NONMEM VI will

RE: [NMusers] Linear VS LTBS

2009-08-21 Thread Gibiansky, Ekaterina
Nick, We recently have come across a very sqewed residual distribution (easily seen in placebo data, where there was no placebo effect) that we modeled as additive + proportional in the log domain. Additive + proportional error in untransformed domain was worse. We have not tried more complex