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What is the difference between the naive Bayes classifier and the Bayes classifier?
Well, you need to know that the distinction between Bayes theorem and Naive Bayes is that Naive Bayes assumes conditional independence where Bayes theorem does not. This means the relationship between all input features are independent. Maybe not a great assumption, but this is is why the algorithm is called “naive”.
Why Bayesian classification is called naïve Bayesian classification?
Naive Bayesian classification is called naive because it assumes class conditional independence. That is, the effect of an attribute value on a given class is independent of the values of the other attributes. This assumption is made to reduce computational costs, and hence is considered “na¨ıve”.
Why Naive Bayes is fast?
Learn a Naive Bayes Model From Data Training is fast because only the probability of each class and the probability of each class given different input (x) values need to be calculated. No coefficients need to be fitted by optimization procedures.
When to use naive Bayes classifier?
Naive Bayes classifier is successfully used in various applications such as spam filtering, text classification, sentiment analysis, and recommender systems. It uses Bayes theorem of probability for prediction of unknown class.
Why is naive Bayesian classification called naive?
Naive Bayesian classification is called naive because it assumes class conditional independence. That is, the effect of an attribute value on a given class is independent of the values of the other attributes.
What is “naive” in a naive Bayes classifier?
The first assumption of a Naive Bayes classifier is that the value of a particular feature is independent of the value of any other feature. Which means that the interdependencies within data are comfortably neglected. Hence the name ‘naive.’
What is intuitive explanation of naive Bayes classifier?
Naive Bayes Classifier is a simple model that’s usually used in classification problems. The math behind it is quite easy to understand and the underlying principles are quite intuitive. Yet this model performs surprisingly well on many cases and this model and its variations are used in many problems.