A Danzer set is a concept from the field of discrete geometry, specifically relating to the arrangement of points in Euclidean space. It is named after the mathematician Ludwig Danzer, who studied these configurations. A Danzer set in the Euclidean space \( \mathbb{R}^n \) is defined as a set of points with the property that any bounded convex set in \( \mathbb{R}^n \) contains at least one point from the Danzer set.
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