Let $F$ be a number field or a non-archimedean local field of characteristic $0$ or $p$ or archimedean field.
Let $G$ be a symplectic group defined over $F$.
I am wondering whether $G$ is always split. If it is not, it depends on the field $F$?
Let $F$ be a number field or a non-archimedean local field of characteristic $0$ or $p$ or archimedean field.
Let $G$ be a symplectic group defined over $F$.
I am wondering whether $G$ is always split. If it is not, it depends on the field $F$?
Copyright © 2021 JogjaFile Inc.