Dear Simon,
I have the same problem. I understand te(a), te(b) are nested in te(a,b)
according to your paper on tensor product. I have no enough data to perform
te(a,b,d) and only care the interactions a*b and a*d, so I did
y=te(a,b)+te(a,d). The resutl is good. I am wondering if this is the
co
your help!
Ben Haller
McGill University
http://biology.mcgill.ca/grad/ben/
Begin forwarded message:
> From: Simon Wood
> Date: June 9, 2011 11:35:11 AM EDT
> To: r-help@r-project.org, rh...@sticksoftware.com
> Subject: Re: [R] gam() (in mgcv) with multiple interactions
>
>
I think that the main problem here is that smooths are not constrained
to pass through the origin, so the covariate taking the value zero
doesn't correspond to no effect in the way that you would like it to.
Another way of putting this is that smooths are translation invariant,
you get essentia
Hi! I'm learning mgcv, and reading Simon Wood's book on GAMs, as recommended
to me earlier by some folks on this list. I've run into a question to which I
can't find the answer in his book, so I'm hoping somebody here knows.
My outcome variable is binary, so I'm doing a binomial fit with
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