It has come to our attention that the results described in Remarks 1 and 2 do not hold, since the joint distribution given by in Eq. (2) (Shmueli et al., 2005) is not marginally compatible, that is, if the Bernoulli variables Z(i) (i = 1,..., m) have a joint distribution given by Eq. (2), then the joint distribution of (Z(1),..., Z(m-1)) is not of the same form, with m replaced by (m - 1), so that Sigma(m)(i=1) Z(i) does not have its distribution in the same form as Sigma(m)(i=1) Z(i) (see Kadane, 2016). The authors thank Dr. Christian Wei ss for alerting us about this point with respect to Remarks 1 and 2. (c) 2014 Elsevier B.V. All rights reserved.
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Univ Shizuoka, Sch Management & Informat, Suruga Ku, 51-1 Yada, Yada, Shizuoka 4228526, JapanUniv Shizuoka, Sch Management & Informat, Suruga Ku, 51-1 Yada, Yada, Shizuoka 4228526, Japan
Imoto, T.
Ng, C. M.
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Univ Malaya, Fac Sci, Inst Math Sci, Kuala Lumpur, MalaysiaUniv Shizuoka, Sch Management & Informat, Suruga Ku, 51-1 Yada, Yada, Shizuoka 4228526, Japan
Ng, C. M.
Ong, S. H.
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Univ Malaya, Fac Sci, Inst Math Sci, Kuala Lumpur, MalaysiaUniv Shizuoka, Sch Management & Informat, Suruga Ku, 51-1 Yada, Yada, Shizuoka 4228526, Japan