[R-sig-eco] Corrected AIC for binary response variables?
Mark_Wotawa at nps.gov
Mark_Wotawa at nps.gov
Thu Dec 18 23:49:34 CET 2008
Good question,
Burnham and Anderson 2002 (p332) mention but don't elaborate on the issue.
Intuitively it seems it would -not- be 2811 as you'd have something along
the lines of pseudo-replication. B&A also mention in a capture-recapture
context that 334 could be n for survival and 2811 could be n for recapture.
So, applied to your situation, you're recapture rate is 1, which leads to
my (again intuitive) guess that 334 would be appropriate. This gives you
only about 8 parameters before you should be using the AICc according to
the n/K < 40 rule, so I'd use AICc regardless. If you come up with
something concrete on this, it would be great to know more.
Regards,
Mark
***************************************************************
Mark A. Wotawa
Quantitative Ecologist
National Park Service
Biological Resources Management Division
1201 Oak Ridge Drive, Suite 200
Fort Collins, CO 80525-5589
Office: 970-225-3567
FAX: 970-225-3585
Email: mark_wotawa at nps.gov
***************************************************************
Greetings all,
I'm using logistic regression to investigate mortality of trees. I'm using
AIC to compare models, and I'm wondering if I should use AICc instead of
AIC. Burnham and Anderson [1] recommend using AICc when n/K < 40. But
what do I consider for n? The logistic regression is based on 2811
observations (334 trees observed annually for <= 10 yr), but I've only
observed 32 deaths. Harrell [2] would consider 32 to be the "limiting
sample size" for determining the feasible number of predictor variables.
Is AIC the same? Should I use 2811, 334, or 32 to figure out AICc?
Thanks for any help.
Sincerely,
Matt
[1] Burnham K. and D. Anderson. 2002. Model selection and multi-model
inference: a practical information-theoretic approach. Springer.
[2] Harrell, F. 2001. Regression modeling strategies. Springer.
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