7
$\begingroup$

I'm running a basic language classification task. There are two classes (0/1), and they are roughly evenly balanced (689/776). Thus far, I've only created basic unigram language models and used these as the features. The document term matrix, before any reductions has 125k terms. I've reduced this to ~1250 terms that occur in more than 20% of all documents.

Training on this dataset gives me my best-performing model to date:

library(e1071)
index <- 1:nrow(df.dtm)
testindex <- sample(index, trunc(length(index)/3))
testset <- df.dtm[testindex,]
trainset <- df.dtm[-testindex,]
wts <- 100/table(trainset$labs)
tune.out=tune(svm, labs~., data=trainset, class.weights=wts,
              ranges=list(cost=c(0.001, 0.01, 0.1, 1, 5, 10, 100),
                          gamma=c(0.005,.015, 0.01,0.02,0.03,0.04,0.05)))
bestmod <- tune.out$best.model
ypred<-predict(bestmod, testset)
table(predicted=ypred, truth=testset$labs)

         truth
predicted   0   1
        0  36  29
        1 200 223

As you can see, performance is not good. But at least it's predicting some in the 0 class! In the majority of models I've run so far, performance looks quite a bit worse than this. For instance, the exact same setup, but using tf-idf instead of term frequency:

         truth
predicted   0   1
        0   1   0
        1 236 251

This is more typical of the models I've run. Furthermore, I've had the same results in python using scikitlearn.

I thought maybe there was something fishy with some of the features, so I decided to try taking random subsets of the features and fitting models to those. Here's what happens when I select 10% and run the same model:

         truth
predicted   0   1
        0 116 123
        1 106 143

So okay, performance isn't great, but at least I'm getting some predictions in the 0 class. Why are the predictions so strongly weighted toward one class above when I include all the features?

Is this expected behavior due to poor (/not really any) feature selection? I would have expected that classification would have looked more like a coin flip in that case, not a strong weighting toward selecting one class...

$\endgroup$
3
  • $\begingroup$ Even so, why would a set of features that aren't very discriminable for the classes lead to predicting everything in one class? $\endgroup$
    – triddle
    Commented Dec 23, 2015 at 17:47
  • $\begingroup$ Look at the decision values, not the dichotomization. $\endgroup$
    – Sycorax
    Commented Oct 2, 2017 at 0:45
  • $\begingroup$ Try to use logistic regression, then you get output probabilities, and if needed can choose your own decision limit,not necessarily 0.5 $\endgroup$ Commented Nov 1, 2017 at 16:19

2 Answers 2

1
$\begingroup$

Interesting.. Hard to answer the question directly. Two things I would try to diagnose would be:

1) How do logistic regression and random forest fare?

2) By "fare", I suggest you look at the calibrations of the classifiers. What do the bins look like? Binarized posterior class probabilities will not be very helpful.

$\endgroup$
0
$\begingroup$

I'm not sure, but I would suggest trying to add values to c and gamma parameters when tuning them.

The reason I say that is because gamma defines a sort of "smoothness" of classification. That's to say a very small value of gamma means any close point will be considered having the same target (thus putting everything in one class when they are a bit similar).

While it is great that you used a logarithmic scale for your tuning, we actually go further than "0.05" for gamma. I usually range from ($2^{-15}$ to $2^5$). Try to add ( $0.5 , 5$ ) for exemple.
(Ps : You could use 10^(-10:5) wich I find easier to write in R)

Not so long ago, I had a classifier that had ($C= 100 , gamma= 10$) as it's best parameters, and it appeared that it gave very poor results for $gamma<10$ .

I hope this helps. If it doesn't, could you post your results for a linear kernel svm ?

$\endgroup$
1
  • $\begingroup$ I think you would want to reduce C in this case. That makes the hyperplane smoother and less fit. $\endgroup$
    – B Seven
    Commented Feb 11, 2019 at 4:53

Your Answer

By clicking “Post Your Answer”, you agree to our terms of service and acknowledge you have read our privacy policy.

Not the answer you're looking for? Browse other questions tagged or ask your own question.