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How do you calculate probability in naive Bayes?
The conditional probability can be calculated using the joint probability, although it would be intractable. Bayes Theorem provides a principled way for calculating the conditional probability. The simple form of the calculation for Bayes Theorem is as follows: P(A|B) = P(B|A) * P(A) / P(B)
Does naive Bayes predict probability?
Naive Bayes uses a similar method to predict the probability of different class based on various attributes. This algorithm is mostly used in text classification and with problems having multiple classes.
How do you calculate class priors?
All Answers (4) From Wikipedia: A class’ prior may be calculated by assuming equiprobable classes (i.e., priors = 1 / (number of classes)), or by calculating an estimate for the class probability from the training set (i.e., (prior for a given class) = (number of samples in the class) / (total number of samples)).
How do you calculate prior odds?
In this jargon, Bayes’s Theorem says that the ratio of the posterior odds to the prior odds is the likelihood ratio: [P(h|x)/P(g|x)]/[P(h)/P(g)] = Lx(h)/Lx(g). The likelihood ratio is thus the factor by which we multiply unconditional odds to get conditional odds.
How do you explain Bayes Theorem?
Bayes’ theorem thus gives the probability of an event based on new information that is, or may be related, to that event. The formula can also be used to see how the probability of an event occurring is affected by hypothetical new information, supposing the new information will turn out to be true.
Which is an example of the naive Bayes algorithm?
The Naive Bayes algorithm is a technique based on Bayes Theorem for calculating the probability of a hypothesis (H) given some pieces of evidence (E). For example, suppose we are trying to identify if a person is sick or not. Our hypothesis is that the person is sick.
Can a Bayes equation be rewritten as recall?
Bayes equation can be rewritten as: Recall in Naive Bayes, for a 2-class classification problem (e.g. sick or not sick), we need to calculate two probabilities for each instance. The highest probability is our prediction.:
Which is the probability that a person is sick?
Probability 1: The probability that the person is sick given she has red eyes, a body temperature of 99°F, and has normal blood pressure. Probability 2: The probability that the person is not sick given she has red eyes, a body temperature of 99°F, and has normal blood pressure.