We study varieties Aₙ arising as equivariant compactifications of the space of n points in C up to overall translation. We define Aₙ and examine its basic geometric properties before constructing an isomorphism to an augmented wonderful variety. We show that Aₙ is in a canonical way a resolution of the space P̄ₙ considered by Zahariuc, proving along the way that the resolution constructed by Zahariuc is equivalent to ours.
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Antonios-Alexandros Robotis (2024) studied this question.
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