Re:Symplectic Geometry in 2D – Points, Lines, Circles
by fango on Tuesday February 22, 2022 @06:19AM
(#30426506)
I've read 'Geometriekalküle': https://www.amazon.de/Geometriekalk%C3%BCle-Springer-Lehrbuc...
from the same author ... thanks for your Wikipedia link.
To some extent, the book justifies Arthur Cayley (the inventor of matrix algebra)'s adage that "Projective geometry is all geometry". Towards the end of the book, models of non-Euclidean geometries are built within CP^2. I've written up an overview in this Wikipedia sandbox: https://en.wikipedia.org/wiki/User:Svennik/sandbox