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Reply: The Optimal Price to Trade

Published online by Cambridge University Press:  06 April 2009

Extract

Edward Miller's basic point (see “Comment” in this issue) may be put rather briefly: If market prices follow the random walk model precisely (I assume he refers to the semi-strong form of the efficient market hypothesis), there are no gains to be made from a trading strategy which involves waiting for more attractive prices. In a fully efficient market the price is always in line with the available information and thus never becomes either more or less attractive than the relevant information set would allow.

Type
Research Article
Copyright
Copyright © School of Business Administration, University of Washington 1979

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References

1 B. Branch, “Testing the Unbiased Expectations Theory of Interest Rates,” Financial Review, forthcoming in Gleit, A. and Branch, B., “The Black Scholes Market with Separated Markets,” unpublished working paperGoogle Scholar.

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13 Miller also appears to believe that a significant number of price inefficiencies exiśt (“speculative stocks” is the term he uses). Apparently we differ over the extent of such differences.

14 Miller correctly indicates that my suggested approach is a type of filter rule. It should, however, be noted that my approach differs in two ways from those used to a filter rule approach test of the weak form of the efficient market hypothesis. First, my filter level should be varied both with respect to the prior volatility of the stock in question and the individual's willingness to wait. Second, my approach presumes that the investor wants to select appropriate timing for a one-way trade. The traditional filter rule studies, in contrast, use a filter level which does not vary from stock to stock and assume a round trip trading strategy (thereby requiring that transactions costs be overcome). Accordingly evidence regarding the value of these traditional filter rules does not reflect on the value of the proposed approach.