Dear list members
Any bright ideas on this?
In a troublesome population study over two phases we have non-random
missing information.
In the first phase there are two sources/informants screening the
population (y1_1 and y1_2: 0=negative, 1=positive, and -1=missing).
For the second phase diagnosis is evaluated for a sub-sample using a
more precise tool (y2: 0=No, 1=Diagnosis, -1=missing).
(This is not a random sample, due to several factors.)
wt1 is the number of cases with the patterns of y1_1, y1_2 and y2.
y1_1 y1_2 y2 wt1 patt
-1 0 -1 1929 1
-1 1 -1 615 2
0 -1 -1 303 3
0 -1 0 4 4
0 0 -1 4769 5
0 0 0 352 6
0 0 1 6 7
0 1 -1 370 8
0 1 0 180 9
0 1 1 17 10
1 -1 -1 78 11
1 -1 0 9 12
1 -1 1 2 13
1 0 -1 266 14
1 0 0 203 15
1 0 1 25 16
1 1 -1 214 17
1 1 0 122 18
1 1 1 87 19
This should (?) be able to set up in gllamm, or...?
I generate the long-data-file with all responses (for y1_1, y1_2 and y2)
different from -1 in one variable (e.g. y)
Thus patt=1 will have one line and e.g. patt=6 will have 3 lines.
Furthermore, I make 3 dummy variables for where the information in response
is obtained (y1_1, y1_2, or y2), and if the information in the given pattern
is valid for each of the variables (non-missing: Vy1_1, Vy1_2 and Vy2) or not
(missing: nVy1_1, nVy1_2 and nVy2).
The problem is not very different from example 14.3, page 422, in Generalized
Latent Variable Modeling by Skrondal and Rabe-Hesketh.
See also: http://www.gllamm.org/books/readme.html
(However, they only have missing information for one measurement)
My rather extensive problem is thus:
Problem1: To set up the Exposure model, Measurement model, and Disease model.
It becomes a long (!) row of equations (there must be potential to reduce the problem?!)
Problem2: To find good documentation for the constraints-syntax.
Problem3: The total syntax for this problem in gllamm.
Problem4: Last the idea is to run gllapred to estimate population probabilities e.g for P(y2=1).
Regards
S.A. Lie
[email protected]
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