SVM Flashcards
what constitutes a support vector in regular SVM
any point or vector that is on the margin, where either a . y . K(x,z) = 1 or -1 . Or yw^Tx - b = +-1
What constitutes a support vector on a soft margin SVM
Any vector which is either:
-on the margin
-within the margin
-on the wrong side of the decision boundary and outside the margin
what is the support vector algorithm (dual representation soft margin
-initalise a: // choose any value which satisfies constraints, any a^(n) where it equals 0
-Repeat for maximum iterations:
–select a pair a^(i) and a^(j) to update
–optimise loss function w.r.t. a^(i) and a^(j) while keeping all other pairs constant
during the SVM soft margin algorithm, how do we optimise the loss function w.r.t the two selected LaGrange multipliers
when we select a^(i) . y^(i) and a^(j) . y^(j), all other La Granges are held constant. So we can have the equation in the image
The rest is apparently outside the scope of the module
during the SVM soft margin algorithm, how do we optimise the loss function w.r.t the two selected LaGrange multipliers
when we select a^(i) . y^(i) and a^(j) . y^(j), all other La Granges are held constant. So we can have the equation in the image
The rest is apparently outside the scope of the module