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Naive Bayes is a probabilistic classifier based on Bayes’ theorem with a conditional-independence assumption for features given a class.
Déglul tegtal biiIA-nettali · ~1 min
Its variants use different likelihood models for different feature types.
Naive Bayes applies Bayes’ theorem to estimate a class posterior from a prior and feature likelihoods. Its simplifying assumption treats features as conditionally independent given the class. Multinomial and Bernoulli variants use count or binary feature representations; Gaussian Naive Bayes estimates a mean and variance for each feature within each class. These models differ in their likelihood assumptions and should be selected to match the data representation.
Multinomial Naive Bayes models discrete counts such as word counts.
Bernoulli Naive Bayes models binary feature presence or absence.
Gaussian Naive Bayes models continuous features with class-conditional normal distributions.
A lightweight baseline can be compared with other classifiers on held-out task data.
Use Naive Bayes as a lightweight baseline when its assumptions and computational profile fit the problem. Compare it with alternatives on held-out data; performance depends on the dataset, features and metric.
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Naive Bayes is a probabilistic classifier based on Bayes’ theorem with a conditional-independence assumption for features given a class. Its variants use different likelihood models for different feature types.
Modèle bi dafay xalaat ni man-man bu nekk dafay jàppale boppam ci resultaa biñ jox klaas bi, suko defee mu yokk probabilite yi ci man-man bu nekk.
Dafay jëfandikoo theorem bu Bayes ngir soppi probabilite yi ci klas bu njëkk bi ak probabilite yi ci màndarga yi ci probabilite yi ci ginaaw ngir klas bu nekk.
Yaatal probabilite yu bari yu nekk ci suufu 1 mën na wàcci ba amul dara, kon jël log yi ak somme dafay tax math bi nekk bu dëgër.
Ku amul nooy, baat buñu musul gis ak benn klaas du jox klaas boobu probabilite nul; yokk-benn lim moytu lii.
Multinomial Naive Bayes dafay wane lim yu wuute yu melni ñaata yoon la baat bu nekk di feeñ, moo tax mu nekk standard ci bind.
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Ci bi mu melGis bi ci topp
Dekodage Risk Bayes bi gëna ndaw
IA làkk