Question: Consider the data set shown in Table 5.2. (a) Estimate the conditional probabilities for P(A = 1|+), P(B = 1|+), P(C = 1|+), P(A =
(a) Estimate the conditional probabilities for P(A = 1|+), P(B = 1|+),
P(C = 1|+), P(A = 1|−), P(B = 1|−), and P(C = 1|−) using the same approach as in the previous problem.
(b) Use the conditional probabilities in part (a) to predict the class label for a test sample (A = 1,B = 1, C = 1) using the naive Bayes approach.
(c) Compare P(A = 1), P(B = 1), and P(A = 1,B = 1). State there lationships between A and B.
(d) Repeat the analysis in part (c) using P(A = 1), P(B = 0), and P(A =
1,B = 0).
(e) Compare P(A = 1,B = 1|Class = +) against P(A = 1|Class = +) and P(B = 1|Class = +). Are the variables conditionally independent given the class?
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a P A 1 0 6 P B 1 0 4 P C 1 0 8 P A 1 0 4 P B 1 0 4 and P C 1 0 2 b Let R A 1 B 1 C 1 be the test re... View full answer
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