python - Implementing Bag-of-Words Naive-Bayes classifier in NLTK

Question

I basically have the same question as this guy.. The example in the NLTK book for the Naive Bayes classifier considers only whether a word occurs in a document as a feature.. it doesn't consider the frequency of the words as the feature to look at ("bag-of-words").

One of the answers seems to suggest this can't be done with the built in NLTK classifiers. Is that the case? How can I do frequency/bag-of-words NB classification with NLTK?

Answer 1

scikit-learn has an implementation of multinomial naive Bayes, which is the right variant of naive Bayes in this situation. A support vector machine (SVM) would probably work better, though.

As Ken pointed out in the comments, NLTK has a nice wrapper for scikit-learn classifiers. Modified from the docs, here's a somewhat complicated one that does TF-IDF weighting, chooses the 1000 best features based on a chi2 statistic, and then passes that into a multinomial naive Bayes classifier. (I bet this is somewhat clumsy, as I'm not super familiar with either NLTK or scikit-learn.)

import numpy as np
from nltk.probability import FreqDist
from nltk.classify import SklearnClassifier
from sklearn.feature_extraction.text import TfidfTransformer
from sklearn.feature_selection import SelectKBest, chi2
from sklearn.naive_bayes import MultinomialNB
from sklearn.pipeline import Pipeline

pipeline = Pipeline([('tfidf', TfidfTransformer()),
                     ('chi2', SelectKBest(chi2, k=1000)),
                     ('nb', MultinomialNB())])
classif = SklearnClassifier(pipeline)

from nltk.corpus import movie_reviews
pos = [FreqDist(movie_reviews.words(i)) for i in movie_reviews.fileids('pos')]
neg = [FreqDist(movie_reviews.words(i)) for i in movie_reviews.fileids('neg')]
add_label = lambda lst, lab: [(x, lab) for x in lst]
classif.train(add_label(pos[:100], 'pos') + add_label(neg[:100], 'neg'))

l_pos = np.array(classif.classify_many(pos[100:]))
l_neg = np.array(classif.classify_many(neg[100:]))
print "Confusion matrix:
%d%d
%d%d" % (
          (l_pos == 'pos').sum(), (l_pos == 'neg').sum(),
          (l_neg == 'pos').sum(), (l_neg == 'neg').sum())

This printed for me:

Confusion matrix:
524     376
202     698

Not perfect, but decent, considering it's not a super easy problem and it's only trained on 100/100.