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Approximate and exact optimal designs for paired comparisons of partial profiles when there are two groups of factors
Authors:Heiko Großmann  Ulrike Graßhoff  Rainer Schwabe
Institution:1. School of Mathematical Sciences, Queen Mary, University of London, Mile End Road, London E1 4NS, UK;2. Institute for Mathematical Stochastics, Otto von Guericke University, PF 4120, D-39016 Magdeburg, Germany
Abstract:For paired comparison experiments involving pairs of multifactor options differing in a specified number of factors the problem of finding optimal designs is considered, when only main effects are to be estimated. It is presumed that the set of factors can be partitioned into two groups such that the number of levels is constant within each group. The optimal designs for this frequently encountered case are also optimal for the corresponding choice experiments under the hypothesis that the parameters in the multinomial logit model are equal to zero.
Keywords:62K05
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