To: GraceZ who wrote (148183 ) 2/4/2002 2:24:10 AM From: Simba Read Replies (1) | Respond to of 436258 The excerpt from Eugene's interview does not entirely support the "random walk" theory. Eugene uses 2 data points from history to support a prediction about the tails of distribution. He says that the distibution mean is the expected rate of return and the distribution is symmetric around this expected rate of return. If crashes are rare events as they are, then one needs more than two events to get statistically significant predictions on the tails of a distribution or to make conclusions on the symmetry/assymmetry of a distributions. I think there are more supporting scientific evidence than this interview. << You should have asked me, if stock prices were completely random how could they be bounded by expectations. Now if you really want to put your head in a twist, the same guy who gave you "random walk" also gave you "The efficient market thesis" , Eugene Fama.dfafunds.com . Read this short interview and tell me if this small section makes sense to you in terms of how you understand random walk and/or efficient market: Tanous: But if ’87 was a mistake, doesn’t that suggest that there are moments in time when markets are not efficiently priced? Fama: Well, no. Take the previous crash in 1929. That one wasn’t big enough. So you have two crashes. One was too big [1987] and one was too small [1929]! Tanous: But in an efficient market context, how are these crashes accounted for in terms of “correct pricing”? I mean, if the market was correctly priced on Friday, why did we need a crash on Monday? Fama: That’s why I gave the example of two crashes. Half the time, the crashes should be too little, and half the time they should be too big. Tanous: That’s not doing it for me. What am I missing? Fama: Think of a distribution of errors. Unpredictable economic outcomes generate price changes. The distribution is around a mean—the expected return that people require to hold stocks. Now that distribution, in fact, has fat tails. That means that big pluses and big minuses are much more frequent than they are under a normal distribution. So we observe crashes way too frequently, but as long as they are half the time under-reactions and half the time over-reactions, there is nothing inefficient about it. >>