I have a dataset with an ordinal dependent variable (iws_w
) with a range of -3 to +1. I placed it, with two independent variables in an Ordinal Generalized Estimating Equation and got the following output:
OrdinalGEE Regression Results
===================================================================================
Dep. Variable: iws_w No. Observations: 352
Model: OrdinalGEE No. clusters: 2
Method: Generalized Min. cluster size: 156
Estimating Equations Max. cluster size: 196
Family: Binomial Mean cluster size: 176.0
Dependence structure: Independence Num. iterations: 2
Date: Mon, 21 Nov 2016 Scale: 1.000
Covariance type: robust Time: 07:07:29
==============================================================================
coef std err z P>|z| [95.0% Conf. Int.]
------------------------------------------------------------------------------
I(y>-3.0) 0.5991 1.081 0.554 0.580 -1.520 2.718
I(y>-2.0) -0.6484 0.542 -1.195 0.232 -1.711 0.415
I(y>-1.0) -1.9218 0.231 -8.334 0.000 -2.374 -1.470
I(y>0.0) -2.8109 0.090 -31.148 0.000 -2.988 -2.634
HF -0.2999 0.061 -4.923 0.000 -0.419 -0.181
LF -0.5081 0.200 -2.541 0.011 -0.900 -0.116
==============================================================================
Skew: 0.4802 Kurtosis: -0.1278
Centered skew: 0.6044 Centered kurtosis: 0.0444
==============================================================================
It is clear to me that IV's HF
and LF
decrease with increasing iws_w
. However, what I cannot figure out yet are the intercepts I(y>XXX)
. It seems that with increasing iws_w
, the intercept becomes lower, which I don't really understand. I guess that the intercepts are differences compared to iws_w = 1
, but then it doesn't make sense that I(y>0.0)
has a larger deviation than I(y>-3.0)
.
How should I interpret the I
values?
A similar analysis was performed here, but no explanation was given