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en/2 π(η) α - < η <0. (4.15) 1 + en'
= 4.9. Show that Jeffreys's prior for the log odds parameter y given by (4.15, p. 175). log{p/(1 – p)} is en/2 π(η) α
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= 4.9. Show that Jeffreys's prior for the log odds parameter y given by (4.15, p. 175). log{p/(1 – p)} is en/2 π(η) α
= 4.9. Show that Jeffreys's prior for the log odds parameter y given by (4.15, p. 175). log{p/(1 – p)} is
en/2 π(η) α - < η <0. (4.15) 1 + en'
en/2 π(η) α - < η <0. (4.15) 1 + en'
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