Inherently reductive IAPS
From Apstheory
Contents |
Definition
Symbol-free definition
An IAPS of groups is termed inherently reductive if it is reductive for every parabolic structure that can be given to it.
Definition with symbols
(fillin)
Property theory
Examples of inherently reductive IAPSes
Any power APS is inherently reductive, because here, the Failed to parse (Can't write to or create math temp directory): n^{th}
member itself equals every Levi subgroup.
The permutation IAPS is also inherently reductive.
