Question

define vector space isomorphism​

Answer 1

Step-by-step explanation:

Definition: If U and V are vector spaces over R, and if L : U → V is a linear, one-to-one, and onto mapping, then L is called an isomorphism (or a vector space isomorphism), and U and V are said to be isomorphic.

Answer 2

Definition: If U and V are vector spaces over R, and if L : U → V is a linear, one-to-one, and onto mapping, then L is called an isomorphism (or a vector space isomorphism), and U and V are said to be isomorphic.