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In a recent paper, Lai and Rohatgi proved a "shuffling theorem" for lozengetilings of a hexagon with "dents" (i.e., missing triangles). Here, we shallpoint out that this follows immediately from the enumeration ofGelfand--Tsetlin patterns with given bottom row. This observation is alsocontained in a recent preprint of Byun.

A simple explanation for the "shuffling phenomenon'' for lozenge tilings of dented hexagons