of the linear function and squash the value within the range of [0,1] using the sigmoid function. If the squashed value is greater than a threshold value(0.5) we assign it a label 1, else we assign it a label 0. - In SVM, we take the output of the linear function and if that output is greater than 1, we identify it with one class and if the output is -1, we identify is with another class. Since the threshold values are changed to 1 and -1 in SVM, we obtain this reinforcement range of values([-1,1]) which acts as margin.
value and the actual value are of the same sign. If they are not, we then calculate the loss value. We also add a regularization parameter the cost function. The objective of the regularization parameter is to balance the margin maximization and loss. After adding the regularization parameter, the cost functions looks as below.
a clear margin of separation ◦ It is effective in high dimensional spaces. ◦ It uses a subset of training points in the decision function (called support vectors), so it is also memory efficient. Cons: ◦ It doesn’t perform well when we have large data set because the required training time is higher ◦ It also doesn’t perform very well, when the data set has more noise i.e. target classes are overlapping ◦ SVM doesn’t directly provide probability estimates, these are calculated using an expensive five-fold cross-validation. It is included in the related SVC method of Python scikit-learn library.