
www.Usenet.com
| <-- __Chronological__ --> | <-- __Thread__ --> |
"Ted Dunning" <[EMAIL PROTECTED]> wrote: > Interestingly, regularized logistic regression is very nearly > equivalent to SVM techniques and can be trained more efficiently > the normal QP algorithms used for training SVM's. Adding the > regularization also greatly improves the convergence properties of > logistic regression itself. Thanks for the links. Yes, in my experience SVM's with the LINEAR KERNEL are very similar to logistic regression. But the criteria are different: linear SVM with its separability criterion is better for classification, while logistic regression works better for modelling the outcome/label/class probability density in uncertain domains. Furthermore, SVM's often benefit from regularization, so we can only talk about the similarity between regularized linear SVM and regularized logistic regression. But the key idea of SVM is the arbitrariness of the kernel. SVM with an RBF or a polynomial kernel has very little in common with logistic regression. > I haven't seen anybody present the relatively simple proof that > demonstrates the near equivalence of regularized logistic regression > and structural risk minimization. It is simple enough that somebody > must have published it already. I'm working on a paper where I represent linear SVM as a logistic regression model. The models may take an identical form, but both the optimality criteria and fitting methods are different. Aleks
| <-- __Chronological__ --> | <-- __Thread__ --> |