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For the 0/1 loss function $L_i^{(0/1)}$ defined in equation (1.7) of page 9, my understanding of "0/1 loss function" is that its non-zero value should be 1. But when $y_i\ne{\rm sign}(\overline W\cdot\overline{X_i})$, the value of $L_i^{(0/1)}$ is 2 instead of 1. So, should we change equation (1.7) to $$L_i^{(0/1)}=\frac{1}{4}(y_i-{\rm sign}(\overline W\cdot\overline{X_i}))^2=\frac{1}{2}(1-y_i\cdot{\rm sign}(\overline W\cdot\overline{X_i}))?$$
The text was updated successfully, but these errors were encountered:
For the 0/1 loss function$L_i^{(0/1)}$ defined in equation (1.7) of page 9, my understanding of "0/1 loss function" is that its non-zero value should be 1. But when $y_i\ne{\rm sign}(\overline W\cdot\overline{X_i})$ , the value of $L_i^{(0/1)}$ is 2 instead of 1. So, should we change equation (1.7) to $$L_i^{(0/1)}=\frac{1}{4}(y_i-{\rm sign}(\overline W\cdot\overline{X_i}))^2=\frac{1}{2}(1-y_i\cdot{\rm sign}(\overline W\cdot\overline{X_i}))?$$
The text was updated successfully, but these errors were encountered: