Dear all,
I'm using predict.gam (mgcv package) to predict count data (y) from line
transect to a regular grid. My model have this form:
y=offset(log(x1*0.6))+s(x2)+s(
x3)+s(x4), family=quasipoisson,...
the offset is the area covered by a portion of a transect line
(length(x1)*observation distanc
Dear list,
I have read several posts on this topic. I would use the same
methodology as proposed
by Simon Wood in this post:
http://r.789695.n4.nabble.com/variance-explained-by-each-term-in-a-GAM-td836513.html
My first question is:
Does anyone know a scientific source (paper, book,...) that exp
Dear list,
i'm checking the residuals plots of a gam model after a processus of model
selection. I found the "best" model, all my terms are significant, the
r-square and the deviance explained are good, but I have strange residuals
plots:
http://dl.dropbox.com/u/1169100/gam.check.png
http://dl.dr
Dear list,
i'm checking the residuals plots of a gam model after a processus of model
selection. I found the "best" model, all my terms are significant, the
r-square and the deviance explained are good, but I have strange residuals
plots:
http://dl.dropbox.com/u/1169100/gam.check.png
http://dl.dr
Dear list,
i'm using the GAM function from mgcv package. I'm using this syntax:
model=gam(y~offset(x)+s(log1p(x1))+s(log1p(x2))+s(x3)+s(x4)+s(5),family=quasipoisson,data=data)
and I'm sequentially dropping the single term with the highest
non-significant p-value from the model and re-fitting unt
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