Conjecture that the involution of the Grothendieck ring is a group automorphism

Let r\mathfrak{r} be the group equipped with the involution dd. The group-automorphism conjecture. The involution dd of r\mathfrak{r} is a group automorphism. This is proposed as a generalization of the preceding result, whose proof applies only when the multiplication map is bijective; the conjecture asserts that the same conclusion holds more generally.

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Primary source

Joel Kamnitzer, Antoine Labelle, Alexis Leroux-Lapierre, Théo Pinet and Alex Weekes, “Category O for truncated shifted Yangians and the bi-infinite Bott-Samelson variety”, arXiv:2607.04480 (2026).

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