3 ms·
Isomorphic as vector spaces, meaning that their additive structure is the same. But the complex numbers are usually not used as a vector space, but rather as an
by Upitor 5y ago
Isomorphic as vector spaces, meaning that their additive structure is the same. But the complex numbers are usually not used as a vector space, but rather as an algebraic field, i.e. considering both their additive and multiplicative structure.
- iamcreasy 5y agoThank you. But I am guessing I need to know a bit of abstract algebra to understand what you are saying which I don't have.