TITLE: The bible of geometry: Is there a modern treatment of geometries from the most primitive to the most advanced?
QUESTION [8 upvotes]: About 2000 years ago Euclid wrote a book that contains (almost) all the geometry that was known at his time. Today, in the 21st century, our knowledge of geometry increased drastically: our knowledge of euclidean geometry is better and we have better foundations. Also we have so many (interlinked) branches of geometry:

Euclidean geometry
Neutral geometry
Affine geometry
Vector geometry
Analytic geometry
Non euclidean geometry
Projective geometry
Discrete geometry
Differential geometry
Integral geometry
Algebraic geometry
Discrete differential geometry
Combinatorial geometry
Computational geometry
Symplectic geometry
Kahlerian geometry
Complex geometry
Descriptive geometry
Diophantine geometry
Metric geometry
Convex geometry
Noncommutative geometry
Nonriemanniann geometry
Arithmetic geometry
Topology

Did anyone try to do today what Euclid did long ago. I understand this is impossible for one person, but a group of specialists can do it. I'm not asking for an encyclopedic work but for a treatment of geometries from the most primitive to the most advanced. It will span thousands of pages but perhaps it will be the best work on geometry for the centuries to come. Does anyone have this idea? If Dieudonne alone could do a treatment of analysis in 10+ volumes, a group of mathematicians can do it.

REPLY [4 votes]: I can't give a universal answer but if you are interested in the unification of several areas of geometry and group theory I would highly recommend "Metric Spaces of Non-Positive Curvature" by Bridson and Haefliger.
The book covers a vast number of topics in metric and Riemannian geometry as well as their connections to geometric group theory.