Metadata aliases: [] shorthands: {} created: 2021-12-10 21:17:32 modified: 2022-01-10 04:13:04 is a vector space over the field and , ().1
aliases: [] shorthands: {} created: 2021-12-10 21:17:32 modified: 2022-01-10 04:13:04
Theorem: If is an eigenvector for with eigenvalue , then is an eigenvector for with eigenvalue .
Where is the Algebra of endomorphisms of a vector space and is the general linear group. ↩