**R-english – Freakonometrics**, and kindly contributed to R-bloggers]. (You can report issue about the content on this page here)

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Last year, in a post, I discussed how to merge levels of factor variables, using combinatorial techniques (it was for my STT5100 cours, and trees are not in the syllabus), with an extension on trees at the end of the post.

consider the following (simulated dataset)

n=200 set.seed(1) x1=runif(n) x2=runif(n) y=1+2*x1-x2+rnorm(n,0,.2) LB=sample(LETTERS[1:10]) b=data.frame(y=y,x1=x1, x2=cut(x2,breaks= c(-1,.05,.1,.2,.35,.4,.55,.65,.8,.9,2), labels=LB)) str(b) 'data.frame': 200 obs. of 3 variables: $ y : num 1.345 1.863 1.946 2.481 0.765 ... $ x1: num 0.266 0.372 0.573 0.908 0.202 ... $ x2: Factor w/ 10 levels "I","A","H","F",..: 4 4 6 4 3 6 7 3 4 8 ... table(b$x2)[LETTERS[1:10]] A B C D E F G H I J 11 12 23 34 23 36 12 32 3 14

Just by looking at the data (see the previous post), we could easily get the feeling that 10 levels was too much.

Following my post, Przemyslaw sent a comment suggesting to use

library(factorMerger)

It is indeed a nice package (unless you have really really big datasets with a lot of categories in your factor variables – as I experienced recently), and you can get great graphs

MF = mergeFactors(response = b$y, factor = b$x2, family = "gaussian") plot(MF)

Here is suggests to create three categories. Recall that with student *t*-tests (changing the reference), we got

Another interesting package, by Piro Polo, is

library(tree.bins)

To use it, we simply call the following function, and we transform automatically our dataset : the continuous variables remain unchanged, and (possibly) categories of categorical variables are merged

b.bins = tree.bins(data=b, y=y) str(b.bins) Classes ‘data.table’ and 'data.frame': 200 obs. of 3 variables: $ y : num 1.345 1.863 1.946 2.481 0.765 ... $ x1: num 0.266 0.372 0.573 0.908 0.202 ... $ x2: chr "Group.4" "Group.4" "Group.4" "Group.4" ... - attr(*, ".internal.selfref")= table(b.bins$x2) Group.1 Group.2 Group.3 Group.4 23 35 26 116

here in four groups. To get the correspondance, use

tree.bins(data=b, y=y, return = "lkup.list") [[1]] x2 Categories 1 E Group.1 2 G Group.2 3 C Group.2 4 B Group.3 5 J Group.3 6 I Group.4 7 A Group.4 8 H Group.4 9 F Group.4 10 D Group.4

(we have a list with one element, one dataframe, since there is only one factor variable). Cool, isn’t it ? I miss Przemyslaw’s plot, but this is rather quick, and efficient..

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