Return to Answer

Theorem 1.2.3 (p18) of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984) Link at SMF site

asserts that the $F$-points of algebraic groups over characteristic zero local fields $F$ are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.

Theorem 1.2.3 (p18) of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984) Link at SMF site

asserts that the $F$-points of linear algebraic groups over characteristic zero local fields $F$ are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.

Theorem 1.2.3 (p18) of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984) Link at SMF site

asserts that the $F$-points of algebraic groups over characteristic zero fields are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.

Theorem 1.2.3 (p18) of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984) Link at SMF site

asserts that the $F$-points of algebraic groups over characteristic zero local fields $F$ are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.

Theorem 1.2.3 of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984)

asserts that the $F$-points of algebraic groups over characteristic zero fields are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.

Theorem 1.2.3 (p18) of

MOHAMED HACHMI SLIMAN Théorie de Mackey pour les groupes adéliques Astérisque, tome 115 (1984) Link at SMF site

asserts that the $F$-points of algebraic groups over characteristic zero fields are of type 1. The author states the result in a slightly more general setting that allows for some covering groups.