Path: utzoo!utgpu!jarvis.csri.toronto.edu!mailrus!csd4.csd.uwm.edu!gem.mps.ohio-state.edu!ginosko!husc6!brutus.cs.uiuc.edu!lll-winken!arisia!kanga!chrisley From: chrisley@kanga.uucp (Ron Chrisley UNTIL 10/3/88) Newsgroups: comp.ai.neural-nets Subject: Re: : Step Function Keywords: learning,generalization Message-ID: <2795@arisia.Xerox.COM> Date: 6 Sep 89 01:05:30 GMT References: <1060@rex.cs.tulane.edu> <6980@sdcsvax.UCSD.Edu> <11308@boulder.Colorado.EDU> <1750@cbnewsl.ATT.COM> Sender: news@arisia.Xerox.COM Reply-To: k.karn@macbeth.stanford.edu (Ron Chrisley) Organization: Xerox Palo Alto Research Center Lines: 19 Tony Russo writes: "*IF* this is true (and I'm not sure it is), then for a classifier, from an information-theoretic point of view, it then makes the most sense to give the network examples that are on the borderline of a rule or class. These "borderline" patterns should contain more information about biases than good examples of a class. In ways this makes sense -- it is akin to telling the network only where the boundaries between classes are." This is exactly the learning procedure behind Kohonen's LVQ2 (Learning Vector Quantization) algorithm. See his paper in ICNN '88. He derives the optimality of this method from Bayesian arguments. I do not see how the fact that generalization = bias implies the optimality of learning the boundary condsitions, and would be very interested in having you elaborate on why you think it might. Ron Chrisley