# Rh/Fragment 140 01

## < Rh

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Seite: 140, Zeilen: 1-3
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Seite(n): 2, Zeilen: 21-26
[In the case of the DP, it is a distribution over probability measures, which are functions with certain special properties which allow them to be interpreted] as distributions over some probability space. Thus, draws from a DP can be interpreted as random distributions. For a distribution over probability measures to be a DP, its marginal distributions have to take on a specific form which we shall give below. In the case of the DP, it is a distribution over probability measures, which are functions with certain special properties which allow them to be interpreted as distributions over some probability space Θ. Thus draws from a DP can be interpreted as random distributions. For a distribution over probability measures to be a DP, its marginal distributions have to take on a specific form which we shall give below.
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