TITLE: A modern textbook on affine and projective spaces
QUESTION [13 upvotes]: Requirements:

Scalar fields other than $\mathbb{R}$ and $\mathbb{C}$.
Precise. Visual explanations are good, but they must complement definitions and proofs, not replace them.
No repetition of text. It may reference other textbooks for linear algebra, order theory, etc.
Modern. Semilinear transformations, category theory.
Well-known prerequisites. Phrases “it is a well-known fact” and “it is evident” without references must occur as rarely as possible.

There was a similar request, but concentrated on problem-solving, not on slick theory. Some examples I found so far:

Stubbe, Steirteghem (2007). “Propositional systems, Hilbert lattices and generalized Hilbert spaces”, chapter in: “Handbook of Quantum Logic and Quantum Structures: Quantum Structures (edited by K. Engesser, D. M. Gabbay and D. Lehmann), Elsevier”, pp. 477-524. The chapter “2. Projective geometries, projective lattices” is the best. But it is short and dense, it is not a textbook after all, just a chapter in the scientific article.
Joseph J. Rotman (1999). “Introduction to the theory of groups.” In “Chapter 9. Permutations and the Mathieu Groups”, subchapters “Affine Geometry”, “Projective Geometry.”
Beutelspacher, Rosenbaum. “Projective Geometry, From Foundations to Applications.” It seems promising, I have just started reading it.
Baer R. “Linear algebra and projective geometry.” It is somewhat old. Its style IMO is sloppy, imprecise.
Dieudonné, Jean (1955). “La géométrie des groupes classiques.” It is somewhat old. It requires unknown prerequisites, IMO Bourbaki's “Algebra” is not enough.

REPLY [7 votes]: This book by Gruenberg-Weir seems to be what you are after. 
All spaces   are over arbitrary fields (but  $\mathbb R$ and $\mathbb C$ are given extra consideration),  the book is rigorous, self-contained, contains many drawings,studies semilinear transformations, is fairly advanced and has a key to the exercises at the end.  
And  it is very cheap.