Comments (3)
It looks like the primal test fail. The dual program works:
R> library(brglm2)
R> load("data2.rda")
R> form2 <- Histology ~ Cigarette + med1 * med2 * med3 * med4 + Age + Gender + Stage + Race
R> glm(form2, family = binomial("logit"), data = data2, method = "detect_separation", linear_program = "dual")
Separation: FALSE
Existence of maximum likelihood estimates
(Intercept) Cigarettenot reported CigaretteYes
0 0 0
med1 med2 med3
0 0 0
med4 Age>=75 Age55-64
0 0 0
Age65-74 Agenot reported Gendermale
0 0 0
StageII StageIII StageIV
0 0 0
Stagenot reported RaceNo Racenot reported
0 0 0
med1:med2 med1:med3 med2:med3
0 0 0
med1:med4 med2:med4 med3:med4
0 0 0
med1:med2:med3 med1:med2:med4 med1:med3:med4
0 0 0
med2:med3:med4 med1:med2:med3:med4
0 0
0: finite value, Inf: infinity, -Inf: -infinity
A post-fit check for infinite estimates agrees with the above. Specifically, there are no diverging standard errors across IWLS iterations, and hence no evidence for infinite maximum likelihood estimates
R> m_glm <- glm(form2, family = binomial("logit"), data = data2)
R> matplot(check_infinite_estimates(m_glm), type = "l", col = "black", lty = 1)
Does this help? Please re-open issue if not
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Dear Dr. ikosmidis,
Thank you! What's the difference between "primal" and "dual" in the program?
from brglm2.
See ?detect_separation_control
and ?detect_separation
. For details on the linear programs for detecting separation, pre-fit, see
Kjell Konis (2007). Linear Programming Algorithms for Detecting Separated Data in Binary Logistic Regression Models. DPhil. University of Oxford. <URL: https://ora.ox.ac.uk/objects/uuid:8f9ee0d0-d78e-4101-9ab4-f9cbceed2a2a>
from brglm2.
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