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On this new publish, we’re going to attempt to perceive how multinomial naive Bayes classifier works and supply working examples with Python and scikit-learn.
What we’ll see:
- What’s the multinomial distribution: Versus Gaussian Naive Bayes classifiers that depend on assumed Gaussian distribution, multinomial naive Bayes classifiers depend on multinomial distribution.
- The final strategy to create classifiers that depend on Bayes theorem, along with the naive assumption that the enter options are impartial of one another given a goal class.
- How a multinomial classifier is “fitted” by studying/estimating the multinomial chances for every class — utilizing the smoothing trick to deal with empty options.
- How the possibilities of a brand new pattern are computed, utilizing the log-space trick to keep away from underflow.
All photographs by creator.
In case you are already conversant in the multinomial distribution, you may transfer on to the subsequent half.
The primary vital step to grasp the Multinomial Naive Bayes classifier is to grasp what a multinomial distribution is.
In easy phrases, it represents the possibilities of an experiment that may have a finite variety of outcomes and that’s repeated N instances, for instance, like rolling a cube with 6 faces say 10 instances and counting the variety of instances every face seems. One other instance is counting the variety of occurence every phrase in a vocabulary seem in a textual content.
It’s also possible to see the multinomial distribution as an extension of the binomial distribution: apart from tossing a coin with 2 potential outcomes (binomial), you roll a cube with 6 outcomes (multinomial). As for the binomial distribution, the sum of all the possibilities of the potential outcomes should sum to 1. So we might have:
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