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Jan 13 at 18:49 history edited Mozibur Ullah CC BY-SA 4.0
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Jan 13 at 17:24 answer added Robert Bryant timeline score: 5
Jan 13 at 16:36 answer added Moishe Kohan timeline score: 12
Jan 13 at 16:35 comment added Deane Yang Another book discusses unified geometry in terms of axioms is Kay, College Geometry : A Unified Development, specifically Chapter 5. I'm also pretty sure that the discusson there can be connected to @Ycor's answer below.
Jan 13 at 9:48 comment added quarta Possibly useful; "Geometry and Groups",by Nikulin and Shafarevich.
Jan 13 at 5:58 history became hot network question
Jan 13 at 3:51 history edited LSpice CC BY-SA 4.0
Typo
Jan 13 at 1:25 comment added Will Jagy Suggest some more recent books that deal with the axiomatic method; Hartshorne Geometry: Euclid and Beyond. Greenberg Euclidean and Non-Euclidean Geometries. I'm in the fourth edition of Marvin's book. An article by Marvin you would find helpful maa.org/programs/maa-awards/writing-awards/… and pdf at maa.org/sites/default/files/pdf/upload_library/22/Ford/…
Jan 12 at 23:52 answer added YCor timeline score: 17
Jan 12 at 23:51 history edited YCor CC BY-SA 4.0
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Jan 12 at 23:47 comment added Moishe Kohan As we know (post-Hilbert), Euclid's axioms were inadequate, hence, was Bolyai's notion of neutral geometry. What is your definition of neutral geometry?
Jan 12 at 22:26 comment added Marco Ripà Projective geometry, maybe?
Jan 12 at 21:56 history asked Mozibur Ullah CC BY-SA 4.0