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Quaternionic Reflections and Lie Generation in $G_2$

Montoya, Santiago Pineda et al.
arXiv (OAI Expanded) · Papers
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22e60group-theoryrings-and-algebras
Let $\mathbb O$ be the real octonion division algebra and $\mathfrak g_2=\operatorname{Der}(\mathbb O)$. A quaternionic reflection $T\in G_2=\operatorname{Aut}(\mathbb O)$ fixes a quaternionic subalgebra pointwise and negates its orthogonal complement. For the associated compact symmetric pair $\mat
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