> Thinking of the complex numbers as quotients of vectors in the Euclidean plane (under the geometric product) is a much, much more fruitful and enlightening in

> Thinking of the complex numbers as quotients of vectors in the Euclidean plane (under the geometric product) is a much, much more fruitful and enlightening interpretation, and makes the main theorems of complex analysis make clear geometric sense. On point! Like I feel my understanding is grounded in something I can reason about myself as opposed to trying to see the relationships that someone else came up with. I also feel like most commenters misunderstood what I meant when I said “what complex numbers are about”. What other math books can you recommend?