Path: utzoo!attcan!uunet!samsung!uakari.primate.wisc.edu!dali.cs.montana.edu!milton!lisbon!almond From: almond@lisbon.stat.washington.edu (Russel Almond) Newsgroups: comp.ai Subject: Re: Verification of KB Systems Message-ID: <13943@milton.u.washington.edu> Date: 8 Jan 91 05:34:14 GMT References: <1991Jan4.180056.20917@evax.arl.utexas.edu> Sender: news@milton.u.washington.edu Organization: U.W. Department of Statistics Lines: 36 I'm comming in from left field on this issue, but let me describe my approach to this problem. As far as I know it has never been implimented. I tend to view an expert system as a giant probabilistic model. Certain variables are observed and on the basis of those others (of importance to some decision) are predicted. This view arrises naturally from the graphical model/belief net concept supported by Judea Pearl or David Spiegelhalter. It can even be used for models based on logic or other inference principles. As a statistician, I reguard the proof of a probabilistic model as its predictive ability. The proof of a knowledge based system would therefore be its ability to make the same decisions as the "expert." A validation set of possible inputs would be selected and the KB system's predictions or decisions would be compared with the expert's decisions or, in the cases where it was known, the true state of nature. Various statistical methods, such as log-linear modelling or logistic regression could be brought to bear on the problem of estimating the program's predictive error rate. Of course such a procedure would be sensitive to the choice of validation set. The validation set could easily miss a sample input for which the system would make erronious and irrelevant predictions. There is no simple way to deterimine this. On the other hand, I don't feel that an expert system is robust unless it can throw up its hands and say it doesn't know when it reach a point in its input space about which it has no knowledge and can learn from its mistakes. I hope these ideas are of some help. --Russell Almond University of Washington Department of Statistics almond@stat.washington.edu