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The real line has dimension 1 and a point has dimension O Any ine segment is onedimensional, any rectangle (including its interior) is two-dimensional, and any cube (including its interior) is three-dimensional 7Sd If the prior probability of the null hypothesis is 0, then so is the posterior probability To see why this is so, let H denote the null hypothesis and let D denote the data Bayes's theorem, expressed in terms of probabilities rather than probability density functions, says that Prob(HID) = Prob(DIH)Prob(H)/Prob(D) Therefore, if Prob(H) = 0, then it follows that Prob(HlD) = O 7Se We have chosen the prior probability Prob(Ho ) to be t but it is easy to adjust (76) to obtain the posterior probability for any choice of Prob( Ho) First calculate the value of (76); call it p *.

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This is the posterior probability of Ho only if Prob(Ho) = t If instead we want to put Prob(Ho) = 7To, then the posterior probability of Ho is 7TOP*/[7ToP* + (1 - 7ToXl - P*)] 7Sf Concerning the arbitrariness of the constant 1 in the density functions (75b) and (75c), see Note 74b 7Sg The prior distribution of {3, conditional on J.L and a under the alternative hypothesis, is assumed in (75d) to be normal with mean 0 and variance u In the simpler situation of testing the hypothesis g = go for a normal population with unknown mean g and known variance, it has been found that the result of the test is not much affected by the shape of the prior distribution for g under the alternative hypothesis See Berger (1985, p 15I) and Lee (1989, p 138).

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So presumably the shape of the pdf (75d) could be chosen to be Cauchy or uniform, instead of normal, without greatly changing the posterior probability of {3 = O The choice of u, however, is crucial The u in (75d) is based on arguments of Jeffreys (1961, Section 52) These arguments, when extended to regression (see Zellner and Siow, 1980), say that a good choice for the prior pdf f({3IJ.L, a, H) is Cauchy with scale parameter fV 7Sh For the definition of Fisher information, see Lehmann (1983, pp 117-118) 7Si Formula (76) is a special case of (717) 77a The assumption that the distribution of the data vector, given the parameters, is multivariate normal is not always appropriate In order to using barcode drawer for office word control to generate, create Encode qr with .

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