Dear all,
I am trying to express a multinomial GLM (using nnet) as a series of GLM models.
However, when I compare the multinom() predictions to those from GLM, I see
differences that I can´t
explain. Can anyone help me out here?
Here comes a reproducible example:
##
# set up data: (don´t care
Dear all,
Does anyone have a PDF of the classic OrchardSprays reference
(data(OrchardSprays)):
C. G. Butler, D. J. Finney, P. Schiele (1943) Experiments on the poisoning of
honeybees by
insecticidal and fungicidal sprays used in orchards. Ann Appl Biol
30:143–150.
Thanks very much and best wis
you can also use equal.count() from lattice to split up your continuous
variables, then enter them as conditioning variables eg in xyplot()
Von: r-help-boun...@r-project.org [r-help-boun...@r-project.org]" im
Auftrag von "Greg Snow [538...@gmail.com]
Gesen
Dear all,
I have just written the self-starting power law function myself. Here it is:
##
# Self-starting power law function written by C. Scherber
powermodel=function(x,a,b,c)
{a+b*x^c}
powermodelInit=function(mCall,LHS,data){
xy=sortedXyData(mCall[["x"]],LHS,data)
lmFit1=lm(xy[,"y"]~1) #for "
Dear all,
Has anyone written a self-starting power law function of the form
mypower=function(x,a,b,c){a+b*x^c}
?
Or is there a nonlinear regression package containing more selfStart()
functions than nlme?
Thank you very much for your help!
Best wishes
Christoph
[running R 3.0.1 on Windows 7
5 matches
Mail list logo