2012年2月7日 · One of my favorite sets of notes on projective geometry is from a course by Enrique Arrorndo found here. Since you are probably posting for more that just the book, …

Richter-Gebert has has recently written an encyclopaedic book containing an amazing wealth of material on projective geometry, starting with nine (!) proofs of Pappos's theorem . The book …

A nice interesting book which has a couple of chapters at the start on Projective Geometry, and really the applications of it in Algebraic Geometry is Miles Reid's Undergraduate Algebraic …

2012年12月25日 · Projective geometry is an extension of Euclidean geometry with two lines always meeting at a point. In perspective, geometry parallelism does not exist. Then he goes …

There are several relatively recent textbooks on projective geometry and a host of pre-1950 texts. The most well known of the more recent ones is the probably the one by Coexeter. A little …

2016年8月17日 · Colloquially speaking, conics are to projective geometry what circles are to Euclidean geometry. A circle is not a projective concept: applying a projective transformation …

2023年11月19日 · Alternatively, you can think of the projective line as an ordinary Euclidean line with a single extra point "at infinity". In that construction the geometry on the projective line is …

2017年7月11日 · I will not address the "projective geometry" aspect, because I have no elements for that ; furthermore, I don't think it is an adequate framework for studying mechanisms in …

2015年2月25日 · Gruenberg, Weir - Linear geometry. Jean Gallier - Geometric Methods and Applications. Mark Steinberger - A course in low-dimensional geometry. Tarrida - Affine maps, …

2018年6月6日 · Sure. A quadric or cubic is a first class citizen in projective geometry. The distinction into ellipse, parabola and hyperbola requires a bit of Euclidean geometry, namely …