[removed]Geometry: The Parallel Postulate

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Date: 2014-04-24 23:01:07 Non-Euclidean geometry Euclidean geometry Parallel postulate Hyperbolic angle Fuchsian group Parallel Tessellation Unit disk Elliptic geometry Geometry Hyperbolic geometry Elementary geometry		[removed]Geometry: The Parallel Postulate Add to Reading List Source URL: www.math.nmsu.edu Download Document from Source Website File Size: 181,78 KB Share Document on Facebook

	Triangulations of hyperbolic 3-manifolds admitting strict angle structures Craig D. Hodgson, J. Hyam Rubinstein and Henry Segerman University of Melbourne DocID: 1tBsh - View Document
	Indextriangle, 190, triangle, theorem, 96, triangle, 190, 233 DocID: 1pylY - View Document
	1 The Question of Parallels We sketch a very brief history of certain aspects of geometry as background for the material in this book. Euclid is the central figure but is neither the beginning nor the end of our story. DocID: 1pxCr - View Document
	4. Hyperbolic Geometry 4.1 The three geometries Here we will look at the basic ideas of hyperbolic geometry including the ideas of lines, distance, angle, angle sum, area and the isometry group and Þnally the construct DocID: 1ohaP - View Document
	Chapter 4 Introduction to Hyperbolic Geometry The major difference that we have stressed throughout the semester is that there is one small difference in the parallel postulate between Euclidean and hyperbolic geometry. DocID: 1aP8d - View Document