Hi All, When we run the command : summary ( newmod<-gam(Dlq~ formula,family,,data) ) in R, the output would the effect of smoothness in R. As of now to calculate the probability I am following the below approach: 1) Run the plot of the GAM , interpret the curves 2) Re Run the Regression as a GLM after taking into account the non linear terms in step1 3) Calculate the probability from the coefficients obtained in step2, using the appropriate link function But I came across a paper by SAS ( http://support.sas.com/rnd/app/papers/gams.pdf ), Where the parameters outputs are also given when the program is run. So I was wondering if we have something similar in R also? I tried hard but could not find anything. -- View this message in context: http://r.789695.n4.nabble.com/Calculating-the-probability-for-a-logistic-regression-tp4119884p4119884.html Sent from the R help mailing list archive at Nabble.com.
Ben Bolker
2011-Nov-30 02:22 UTC
[R] Calculating the probability for a logistic regression
sirilkt <jankee2010 <at> hotmail.com> writes:> > Hi All, > > When we run the command : summary ( newmod<-gam(Dlq~ formula,family,,data) ) > > in R, the output would the effect of smoothness in R. > > As of now to calculate the probability I am following the below approach: > > 1) Run the plot of the GAM , interpret the curves > > 2) Re Run the Regression as a GLM after taking into account the non linear > terms in step1 > > 3) Calculate the probability from the coefficients obtained in step2, using > the appropriate link function > > But I came across a paper by SAS ( > http://support.sas.com/rnd/app/papers/gams.pdf ), Where the parameters > outputs are also given when the program is run. > > So I was wondering if we have something similar in R also? I tried hard but > could not find anything.It's still not entirely clear what you want to do. What's wrong with library(gam) data(kyphosis) gg <- gam(Kyphosis ~ s(Age,3) + s(Start,3) + s(Number,3), data=kyphosis, family=binomial) predict(gg,type="response") ? See ?predict.gam for more details.