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Euclidean Geometry:     more books (100)

Shadows of the Circle: Conic Sections, Optimal Figures and Non-Euclidean Geometry by Vagn Lundsgaard Hansen, 1998-03 Euclidean Geometry by J.A. Gillet, 1896 Deductive Systems: Finite and Non-Euclidean Geometries by Garth E. Runion, 1978-06 A Simple Non-Euclidean Geometry and Its Physical Basis: An Elementary Account of Galilean Geometry and the Galilean Principle of Relativity (Heidelberg Science Library) by I.M. Yaglom, 1979-02-28 Computing in Euclidean Geometry (Lecture Notes Series on Computing) by Ding-Zhu Du, 1995-05 Euclidean Geometry and Convexity by Russell Benson, 1966 From Affine to Euclidean Geometry: An Axiomatic Approach by W. Szmielew, 1983-08-31 Foundations of Euclidean and Non-Euclidean Geometry (Pure and Applied Mathematics) by Richard L. Faber, 1983-01-28 A System of the Mathematics: Containing the Euclidean Geometry, Plane & Spherical Trigonometry ... Astronomy, the Use of the Globes & Navigation ... Also ... Useful Table of the Latitudes & Longitud by James Hodgson, 2010-04-20 Foundation of Euclidean and non-Euclidean geometries according to F. Klein, (International series of monographs in pure and applied mathematics, v. 97) by L Redei, 1968 Outlines & Highlights for Euclidean and Transformational Geometry: Deductive Inquiry by Shlomo Libeskind, ISBN: 9780763743666 by Cram101 Textbook Reviews, 2009-10-29 Geometry for College Students (Mathematics) by Peter B. Geltner, Darrell J. Peterson, 1995-05 Projective Geometry - Volume II by Oswald Veblen, John Wesley Young, 2007-11-07 Geometry from Euclid to Knots by Saul Stahl, 2010-03-18

lists with details

101. NonEuclid - Hyperbolic Geometry Article + Software Applet
     NonEuclid is a Software Simulation offering Straightedge and Compass Constructions in Hyperbolic geometry (a geometry of Einstein s General Relativity Theory  
     http://riceinfo.rice.edu/projects/NonEuclid/NonEuclid.html

102. Euclid's Elements
     Euclid's elements This World Wide Web (WWW) site, for teachers, students and others interested in geometry, was created by David E. Joyce of Clark University to rekindle interest in Euclid's  
     http://rdre1.inktomi.com/click?u=http://aleph0.clarku.edu/~djoyce/java/elements/

103. NonEuclid Interactive Constructions In Hyperbolic Geometry
     NonEuclid Interactive Constructions in Hyperbolic geometry Joel Castellanos, a graduate student at the University of New Mexico, in cooperation with a professor and another graduate student, is  
     http://rdre1.inktomi.com/click?u=http://cs.unm.edu/~joel/NonEuclid/&y=029119

104. NonEuclid - Hyperbolic Geometry Article + Software Applet
     Software for Interactively Creating Ruler and Compass Constructions in both the Poincaré Disk and the Upper HalfPlane Models of Hyperbolic geometry for use  
     http://math.rice.edu/~joel/NonEuclid/

105. Geometry From The Land Of The Incas. Problems, Theorems, Proofs, Quizzes, With A
     Presents geometry problems, with proofs, animation and sound Poncelet, Napoleon, Eyeball, Steiner, Carnot, Sangaku, Morley, Langley and the Butterfly Theorem.  
     http://agutie.homestead.com/files/
     
     Extractions: Presents geometry problems, with proofs, animation and sound: Poncelet, Napoleon, Eyeball, Steiner, Carnot, Sangaku, Morley, Langley and the Butterfly Theorem. Also, Inca Geometry (Cuzco, Machu Picchu, Incan Quipu, Nazca Lines, Lord of Sipan); quotes from Descartes, Galileo, Newton, Pappus, Plato, Poincare, Voltaire; and quizzes.

106. Géométries Non Euclidiennes
     Translate this page Géométries planes non euclidiennes. Les géométries non euclidiennes (GNE), outre leur attraits propres, ont cet avantage, en  
     http://www-cabri.imag.fr/abracadabri/GeoNonE/GeoNonE.htm

107. Geometria Euclidea E Non
     Translate this page GEOMETRIA EUCLIDEA E NON. Abbiamo detto che Euclide fu il primo a costruire un sistema assiomatico (vedi logica) coerente per la  
     http://utenti.lycos.it/mate_fisica/matematica/geometria/geo_euc_no.htm
     
     Extractions: GEOMETRIA EUCLIDEA E NON Abbiamo detto che Euclide fu il primo a costruire un sistema assiomatico (vedi logica ) coerente per la geometria, un po' come avrebbe fatto Peano molto tempo dopo per l' aritmetica , tralasciamo qui tutti gli assiomi di Euclide tranne l'ultimo, che sicuramente fu il più importante e il più contestato. Tutti gli altri assiomi enunciavano cose intuitive, che erano chiaramente vere senza ombra di dubbio, per esempio è chiaro che per due punti passa una e una sola retta, il quinto e ultimo assioma invece era molto più elaborato: in termini moderni esso suonerebbe così considerato un punto P esterno a una retta data r, esiste una e una sola retta s tale che r//s (r//s significa r parallela a s), si vede subito che non è intuitivo come gli altri assiomi , anche se a pensarci bene troviamo che esso è in accordo con il nostro intuito. Ricordo che tutta la geometria di Euclide , da un certo punto in poi, fa un uso sistematico di questo assioma , quindi se esso fosse confutato tutta questa geometria cadrebbe, per esempio la dimostrazione che la somma degli angoli interni di un triangolo è un angolo piatto fa uso di questo assioma , quindi se esso fosse sbagliato non ci sarebbe più alcuna garanzia dell'esattezza di questo teorema. Il quinto

108. Euclid's Elements, Book II, Definitions
     Select topic.  
     http://aleph0.clarku.edu/~djoyce/java/elements/bookII/defII.html
     
     Extractions: Definitions Def. 1. Any rectangular parallelogram is said to be contained by the two straight lines containing the right angle. Def. 2. And in any parallelogrammic area let any one whatever of the parallelograms about its diameter with the two complements be called a gnomon. According to the first definition, the rectangle ABCD illustrated on the left is contained by the lines AB and BC, and this rectangle can be called the rectangle AB by BC. Of course, it could also be called the rectangle BC by CD, or two other names. On the right, in the parallelogram EFGH, there is a diameter EG with a parallelogram LNGO about it and the two complements KLOF and MHNL, and these three parallelograms together make up the gnomon. In other words a gnomon is an L-shaped figure made by removing a parallelogram from a larger similar parallelogram. (The "g" in "gnomon" is silent.) Euclid illustrated gnomons by arcs of circles around the inner vertex. In this example, the gnomon is called the gnomon PQR. First proposition: II.1

109. PHC | Distance Learning
     Welcome to Patrick Henry College Online. Take the next step with us! Thank you for your interest in Patrick Henry College Online.  
     http://www.phc.edu/distancelearning/default.asp

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