A disadvantage of kNN is: drill
A disadvantage of kNN is:
Answer
- time complexity to predict
- time complexity to train + [ ] space complexity to train
- space complexity to predict
For bayes classifier drill
For bayes classifier
Answer
- estimating \(p(x|c_i)\) is hard
- estimating \(p(c_i)\) is hard
- The assumption of independence is hard
- dealing with numerical data is hard
Naive bayes assumes that
Naive bayes assumes that
Answer
- \(p(x_1,\dots,x_d) = p(x_1) . \ldots . p(x_d)\)
- \(p(x_1,\dots,x_d | c_i) = p(x_1|c_i) . \ldots . p(x_d | c_i)\)
- \(p(c_i | x_1,\dots,x_d) = p(c_i| x_1) . \ldots . p(c_i | x_d)\)
- \(p(x_1,\dots,x_d) = p(x_1|c_i) . \ldots . p(x_d | c_i)\)
In the context of Naive Bayes classifier, Laplace correction is used to address
In the context of Naive Bayes classifier, Laplace correction is used to address
Answer
- Ensuring that \(p(x_j = t | c_i) = 0\) when there are no points with \(x_j = t\) for all data points of \(c_i\)
- Ensuring that \(p(x_j= t) = 0\) even when there are no points with \(x_j = t\) for all data points of \(c_i\)
- Ensuring that \(p(x_j= t | c_i) \neq 0\) even when there are no points with \(x_j = t\) for all data points of \(c_i\)
- Ensuring that \(p(c_i) \neq 0\) no data point belongs to class \(c_i\)