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Let G be an admissible compact Hausdorff right topological group, that is, a group with a Hausdorff topology such that for each a∈G, the map g↦ga is continuous, and the set of a∈G such that the map g↦ag is continuous is dense in G. Such groups arise in the study of distal flows. In this paper we study the Fourier–Stieltjes algebra B(G), the linear span of the continuous positive definite functions...
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