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st: RE: gllamm for binary outcome - interpretation?
From
Nick Cox <[email protected]>
To
"'[email protected]'" <[email protected]>
Subject
st: RE: gllamm for binary outcome - interpretation?
Date
Tue, 8 May 2012 19:24:03 +0100
There is never need for doubt over whether a posting was received, meaning by the archives. Just look at the archives.
What you want is at best a descriptive or heuristic measure as logit models, plain or fancy, are not estimated, even indirectly, by maximising variance explained. But you may be able to do something like
FAQ . . . . . . . . . . . . . . . . . . . . . . . Do-it-yourself R-squared
. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . N. J. Cox
9/03 How can I get an R-squared value when a Stata command
does not supply one?
http://www.stata.com/support/faqs/stat/rsquared.html
You are almost certainly going to need to take responsibility for both calculation and interpretation.
Nick
[email protected]
Gitit Kadar Satat
(apologies for re-posting, not sure the first time has been received)
I ran a gllamm multilevel model to explore a binary outcome. the data
I'm using are individuals clustered in schools. The outcome of
interest is whether or not they have passed an exam.
I started by estimating an "unconditional model" with no explanatory
variable and then ran additional model with the explanatory variables
included.
Based on the output (below), how can I estimate the percentage of
variance explained at the "grouping" level (that is - schools)? Or is
my output missing important information? In other words - I would like
to be able to report the % variance in the outcome (whether or not
individuals have passed the exam) that is explained by differences
across schools. Is this possible?
Here is the main output:
*Model 1 (unconditional):
. gllamm pass_exam, i(sptn00) pweight(pwt) link(logit)
family(binomial) nip(30) adapt
number of level 1 units = 12552
number of level 2 units = 335
Condition Number = 1.1434506
gllamm model
log likelihood = -8160.5935
Robust standard errors
--------------------------------------------------------------------------------------
pass_exam | Coef. Std. Err. z P>|z| [95%
Conf. Interval]
---------------------+----------------------------------------------------------------
_cons | -1.31337 .0397836 -33.01 0.000
-1.391345 -1.235396
--------------------------------------------------------------------------------------
Variances and covariances of random effects
------------------------------------------------------------------------------
***level 2 (sptn00)
var(1): .2054349 (.03404487)
------------------------------------------------------------------------------
*Model 2 (explanatories included)
. xi: gllamm pass_exam i.S4_Parental_nssec0 i.S4_Parental_nvq
i.S4_Income_quartiles ,
i(sptn00) pweight(pwt) link(logit) family(binomial) nip(30) adapt
number of level 1 units = 12379
number of level 2 units = 335
Condition Number = 281.7895
gllamm model
log likelihood = -7870.4423
Robust standard errors
--------------------------------------------------------------------------------------
pass_exam | Coef. Std. Err. z P>|z|
[95% Conf. Interval]
---------------------+----------------------------------------------------------------
_IS4_Parent_2 | .1579462 .1034318 1.53 0.127
-.0447763 .3606688
_IS4_Parent_3 | .2136482 .0943537 2.26 0.024
.0287183 .3985781
_IS4_Parent_4 | .205371 .1163226 1.77 0.077
-.022617 .433359
_IS4_Parenta2 | .2970159 .2201864 1.35 0.177
-.1345416 .7285733
_IS4_Parenta3 | .329872 .191429 1.72 0.085
-.0453219 .7050659
_IS4_Parenta4 | .3068724 .2005867 1.53 0.126
-.0862702 .700015
_IS4_Income_2 | .090987 .1359474 0.67 0.503
-.1754649 .3574389
_IS4_Income_3 | .127511 .1269022 1.00 0.315
-.1212128 .3762348
_IS4_Income_4 | .3252327 .1420127 2.29 0.022
.046893 .6035724
_cons | -2.080896 .1809789 -11.50 0.000
-2.435609 -1.726184
--------------------------------------------------------------------------------------
Variances and covariances of random effects
------------------------------------------------------------------------------
***level 2 (sptn00)
var(1): .20224494 (.03582371)
------------------------------------------------------------------------------
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