Removing closely correlated features
Closely correlated features may add variance to your model, and removing one of a correlated pair might help reduce that. There are lots of ways to detect correlation. Here's one:
library(purrr) # in order to use keep() # select correlatable vars toCorrelate<-mtcars %>% keep(is.numeric) # calculate correlation matrix correlationMatrix <- cor(toCorrelate) # pick only one out of each highly correlated pair's mirror image correlationMatrix[upper.tri(correlationMatrix)]<-0 # and I don't remove the highly-correlated-with-itself group diag(correlationMatrix)<-0 # find features that are highly correlated with another feature at the +- 0.85 level apply(correlationMatrix,2, function(x) any(abs(x)>=0.85)) mpg cyl disp hp drat wt qsec vs am gear carb TRUE TRUE TRUE FALSE FALSE FALSE FALSE FALSE FALSE FALSE FALSE
I'll want to look at what MPG is correlated to so strongly, and decide what to keep and what to toss. Same for cyl and disp. Alternatively, I might need to combine some strongly correlated features.
Removing features with high numbers of NA
If a feature is largely lacking data, it is a good candidate for removal:
library(VIM) data(sleep) colMeans(is.na(sleep)) BodyWgt BrainWgt NonD Dream Sleep Span Gest 0.00000000 0.00000000 0.22580645 0.19354839 0.06451613 0.06451613 0.06451613 Pred Exp Danger 0.00000000 0.00000000 0.00000000
In this case, we may want to remove NonD and Dream, which each have around 20% missing values (your cutoff may vary)
Removing features with zero or near-zero variance
A feature that has near zero variance is a good candidate for removal.
You can manually detect numerical variance below your own threshold:
data("GermanCredit") variances<-apply(GermanCredit, 2, var) variances[which(variances<=0.0025)]
Or, you can use the caret package to find near zero variance. An advantage here is that is defines near zero variance not in the numerical calculation of variance, but rather as a function of rarity:
"nearZeroVar diagnoses predictors that have one unique value (i.e. are zero variance predictors) or predictors that are have both of the following characteristics: they have very few unique values relative to the number of samples and the ratio of the frequency of the most common value to the frequency of the second most common value is large..."