Hello,
I am just starting to use the competing risk regression model for survival analysis and would like advice on the two observations:
I have a dataset of 300 patients where "nrmyear" is the survival endpoint where there is a competing risk (nrm=2), and I did the following to look at the effect of one independent variable "intensity".
. stset nrmyear, failure(nrm==1) scale(1)
failure event: nrm == 1
obs. time interval: (0, nrmyear]
exit on or before: failure
------------------------------------------------------------------------------
330 total observations
0 exclusions
------------------------------------------------------------------------------
330 observations remaining, representing
102 failures in single-record/single-failure data
786.125 total analysis time at risk and under observation
at risk from t = 0
earliest observed entry t = 0
last observed exit t = 11.90137
. stcrreg intensity, compete(nrm==2)
failure _d: nrm == 1
analysis time _t: nrmyear
Iteration 0: log pseudolikelihood = -558.27385
Iteration 1: log pseudolikelihood = -557.90741
Iteration 2: log pseudolikelihood = -557.90692
Iteration 3: log pseudolikelihood = -557.90692
Competing-risks regression No. of obs = 330
No. of subjects = 330
Failure event : nrm == 1 No. failed = 102
Competing event: nrm == 2 No. competing = 104
No. censored = 124
Wald chi2(1) = 7.98
Log pseudolikelihood = -557.90692 Prob > chi2 = 0.0047
------------------------------------------------------------------------------
| Robust
_t | SHR Std. Err. z P>|z| [95% Conf. Interval]
-------------+----------------------------------------------------------------
intensity | .4403543 .1278474 -2.82 0.005 .2492724 .7779116
------------------------------------------------------------------------------
. stcurve, cif at1( intensity=1 ) at2( intensity=2 )

I think I did it correctly but had two questions:
1. Why the two CIF curves look the same in the graph?
2. How do I derive the 95% CI from CIF at each time point? In COX model you can do a Life Table but is there such a thing in competing risk model?
Thanks a lot,
Richard
I am just starting to use the competing risk regression model for survival analysis and would like advice on the two observations:
I have a dataset of 300 patients where "nrmyear" is the survival endpoint where there is a competing risk (nrm=2), and I did the following to look at the effect of one independent variable "intensity".
. stset nrmyear, failure(nrm==1) scale(1)
failure event: nrm == 1
obs. time interval: (0, nrmyear]
exit on or before: failure
------------------------------------------------------------------------------
330 total observations
0 exclusions
------------------------------------------------------------------------------
330 observations remaining, representing
102 failures in single-record/single-failure data
786.125 total analysis time at risk and under observation
at risk from t = 0
earliest observed entry t = 0
last observed exit t = 11.90137
. stcrreg intensity, compete(nrm==2)
failure _d: nrm == 1
analysis time _t: nrmyear
Iteration 0: log pseudolikelihood = -558.27385
Iteration 1: log pseudolikelihood = -557.90741
Iteration 2: log pseudolikelihood = -557.90692
Iteration 3: log pseudolikelihood = -557.90692
Competing-risks regression No. of obs = 330
No. of subjects = 330
Failure event : nrm == 1 No. failed = 102
Competing event: nrm == 2 No. competing = 104
No. censored = 124
Wald chi2(1) = 7.98
Log pseudolikelihood = -557.90692 Prob > chi2 = 0.0047
------------------------------------------------------------------------------
| Robust
_t | SHR Std. Err. z P>|z| [95% Conf. Interval]
-------------+----------------------------------------------------------------
intensity | .4403543 .1278474 -2.82 0.005 .2492724 .7779116
------------------------------------------------------------------------------
. stcurve, cif at1( intensity=1 ) at2( intensity=2 )
I think I did it correctly but had two questions:
1. Why the two CIF curves look the same in the graph?
2. How do I derive the 95% CI from CIF at each time point? In COX model you can do a Life Table but is there such a thing in competing risk model?
Thanks a lot,
Richard
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