[R-sig-ME] lmer fits model with counter-intuitive nesting?
Björn Lindström
Bjorn.Lindstrom at ki.se
Mon Aug 5 23:18:44 CEST 2013
Hi, yea I totally agree.
Here is the xtabs output. Looks correct right?
> xtabs(~Subject+Group, data=data)
Group
Subject A B
1 70 0
2 0 70
3 70 0
5 70 0
6 0 70
7 70 0
8 0 70
9 70 0
10 0 70
11 70 0
12 0 70
13 70 0
14 0 70
15 70 0
16 0 70
17 70 0
18 0 70
19 0 70
20 70 0
21 0 70
22 70 0
24 70 0
25 0 70
26 70 0
27 0 70
28 70 0
29 0 70
30 70 0
/Björn
________________________________________
Från: r-sig-mixed-models-bounces at r-project.org [r-sig-mixed-models-bounces at r-project.org] för Jake Westfall [jake987722 at hotmail.com]
Skickat: den 5 augusti 2013 22:34
Till: r-sig-mixed-models at r-project.org
Ämne: Re: [R-sig-ME] lmer fits model with counter-intuitive nesting?
Hi Bjorn,
Of course my first thought is that there is a coding error in the dataset. Would be curious to see the output from xtabs(~Subject+Group, data=data) to verify the structure is what it should be...
Other than that I don't really have any ideas.
Jake
From: Bjorn.Lindstrom at ki.se
To: r-sig-mixed-models at r-project.org
Date: Mon, 5 Aug 2013 16:20:59 +0000
Subject: [R-sig-ME] lmer fits model with counter-intuitive nesting?
Dear all, I am a new member (although long time reader) to the list.
My motivation for finally joining is to clearify a (for me) very confusing issue. I apologize beforehand if I have missed any standard or crucial information.
I am analyzing data from a learning experiment with the following structure:
30 subjects with 70 binary resposes each. These respones are ordered by Phase(Factor w/ 2 levels) within subject, where each Phase level is associated with 35 responses.
The subjects are nested within Group(Factor w/ 2 levels), but have an unique index (1:30).
I am interested in the Phase*Group interaction. My orginal model was just lmer(response ~ Group*Phase+(Phase|Subject),family=binomial(link="logit"),data=data), since this seem to be the logical and standard formulation for models with both within and beteen -subjects predictors.
For various obscure reasons, I fitted lmer(response ~ Group*Phase+(Phase*Group|Subject)), which I expected to fail since no Subject belong to both groups (I double checked ...).
However, lmer gladly accepted this and gave by-subject random effects for both the Group effect and the Phase*Groupp interaction.
As far as I see, this situation is identical to trying to fit random slopes for Gender for each subject....
How is this possible? What am i missing?
kind regards
Björn
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