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Geometry:     more books (100)

Geometry - Teacher's Edition by Ray C. Jurgensen, Richard G. Brown, et all 2000-06-30 Riemannian Geometry by Manfredo P. do Carmo, 1992-01-01 Geometry, Relativity and the Fourth Dimension by Rudolf v.B. Rucker, 1977-06-01 Groovy Geometry: Games and Activities That Make Math Easy and Fun by Lynette Long, 2003-01-23 Mummy Math: An Adventure in Geometry by Cindy Neuschwander, 2009-07-21 Geometry and Trigonometry for Calculus (Wiley Self-Teaching Guides) by Peter H. Selby, 1975-04-18 Euclidean and Non-Euclidean Geometries: Development and History by Marvin J. Greenberg, 2007-09-28 Mastering Essential Math Skills GEOMETRY by Richard W. Fisher, 2008-04-21 Dr. Math Introduces Geometry: Learning Geometry is Easy! Just ask Dr. Math! by The Math Forum Drexel University, Jessica Wolk-Stanley, 2004-08-31 Calculus and Analytic Geometry by George B. Thomas, Ross L. Finney, 1999-04 Differential Geometry of Manifolds by Stephen Lovett, 2010-06-29 Geometry Grade 5 (Practice Makes Perfect) by Robert W Smith, 2004-04-20 A Vector Space Approach to Geometry by Melvin Hausner, 2010-07-21 Geometry - Plane, Solid & Analytic Problem Solver (Problem Solvers) by The Staff of REA, Ernest Woodward, 1998

lists with details

81. Activities In Algebraic Geometry & Related Areas
    A list maintained at Instituto Superior T cnico, Lisbon.  
    http://www.math.ist.utl.pt/galg/

82. Geometry - Prentice Hall Bridge Page
    www.phschool.com/webcodes10/index.cfm?fuseaction afk SimilarMath Playground - geometry Boardgeometry Board, Math Manipulatives. Use this virtual geoboard to explore Isometric Geoboard explore 3D geometry with this fascinating geoboard  
    http://www.phschool.com/webcodes10/index.cfm?fuseaction=home.gotoWebCode&wcp

83. David A. Cox
    Amherst College. Algebraic geometry and number theory. Books, publications, lecture notes.  
    http://www.amherst.edu/~dacox/
    
    Extractions: Click here for my Amherst College Faculty Profile Toric Varieties Click here for the web page for the book Toric Varieties , written with John Little and Hal Schenck. New as of October 27, 2010: You can download a preliminary version of the entire book. Here are some postscript or pdf files containing lecture notes for various lectures given in recent years. Geometric Modeling and Commutative Algebra and The Surface Case. These are the slides for the first lecture and part of the third lecture given at the Pan-American Advanced Study Institute, held in Olinda, Brazil, in August 2009. and Lectures on Toric Varieties. These lectures discuss toric varieties in terms cones, fans, homogeneous coordinates and polytopes. They also touch on some of the commutative algebra involved in toric geometry. The lectures were written for the CIMPA School on Commutative Algebra given in Hanoi in December 2005. What is a Toric Variety?

84. MathPages: Geometry
    Embedding NonEuclidean Within Euclidean geometry Forests or Trees on a Complex Plain On de Bruijn Grids and Tilings  
    http://www.mathpages.com/home/igeometr.htm

85. Math Forum: K-12 Geometry
    The best Internet resources for geometry classroom materials, software, Internet projects, and public forums for discussion.  
    http://mathforum.org/geometry/k12.geometry.html

86. Koll R, J Nos
    Professor, Department of Mathematics, Princeton University. Algebraic geometry.  
    http://www.math.princeton.edu/~kollar/
    
    Extractions: Math Department Fax: (609) 258 - 1367 I am writing a book on the moduli of varieties of general type, more generally about the moduli of pairs (X,D) such that K_X+D is ample. I will try to keep posting the chapters as they get written. As usual, in writing a chapter one discovers that the earlier ones should be changed, so I will try to update them as well. Others agreed to contribute various sections, these will be added as they become available. Since these are not final notes, citations, references, proofs or even entire sections may be missing. Any comments, corrections or suggestions are welcome. Chapter 1: Introduction This is mostly a review of moduli theory, with lots of examples of what can go wrong for varieties that are not canonically polarized, or too singular, or ... Chapter 2: Canonical models This is mostly a review of the theory of canonical models, with special attention to the various important classes of singularities. (For example, canonical, klt, dlt, rational, log canonical, Du Bois, ...)

87. BrainPOP | Math | Learn About Geometry
    In this BrainPOP movie, Tim and Moby will teach you the basics of geometry, the branch of math that ll help you do just that! You ll start out by learning  
    http://www.brainpop.com/math/geometryandmeasurement/geometry/
    
    Extractions: LOG IN SEARCH GO USERNAME: PASSWORD: GO Ever feel like measuring space? In this BrainPOP movie, Tim and Moby will teach you the basics of geometry, the branch of math that’ll help you do just that! You’ll start out by learning about Euclid, the ancient Greek mathematician whose ideas are still taught in math classes today. Next, you’ll find out the difference between a point and a line, what two-dimensional figures are, and what it means for an object to have length, width, and depth. Finally, you’ll learn about some of the basic physical tools you can use to measure things like anglesand how far off course a kid and a robot can get on a boat out in the ocean!

88. Standards For School Mathematics: Geometry
    On this site you will find the electronic Principles and Standards for School Mathematics. NCTM's visionary document for teaching mathematics at any level.  
    http://standards.nctm.org/document/chapter3/geom.htm
    
    Extractions: Geometry Instructional programs from prekindergarten through grade 12 should enable all students to Geometry and spatial sense are fundamental components of mathematics learning. They offer ways to interpret and reflect on our physical environment and can serve as tools for the study of other topics in mathematics and science. Geometry is a natural area of mathematics for the development of students' reasoning and justification skills that build across the grades. As the study of the relationships among shapes and their properties becomes more abstract, students should come to understand the role of definitions and theorems and be able to construct their own proofs. For example, students in high school should be able to prove that the area of a triangle formed by vertices that bisect the sides of a larger triangle equals one-fourth of the area of the larger triangle. Principles and Standards calls for geometry to be learned using concrete models, drawings, and dynamic software. With appropriate activities and tools and with teacher support, students can make and explore conjectures about geometry and reason carefully about geometric ideas.

89. Paolo Aluffi
    Florida State University. Algebraic geometry classic enumerative problems. Papers and preprints.  
    http://www.math.fsu.edu/~aluffi/

90. Sundry Algebraic Geometry And Commutative Algebra Sites
    A list of personal home pages.  
    http://www.math.unl.edu/~bharbourne1/alggeom.html

91. Geometry -FREE Presentations In PowerPoint Format, Interactive Activities, Lesso
    geometry and Measurement (several, Mr Hammond s unit) Introduction To geometry Points, Planes, Lines, Figures geometry (many)  
    http://math.pppst.com/geometry.html

92. Geometry - Math For Morons Like Us
    Math for Morons Like Us geometry Parallel Lines Congruent Tri. Congruent R. Tri.  
    http://library.thinkquest.org/20991/geo/index.html
    
    Extractions: Welcome to the Geometry portion of the site! On this and the following pages, we'll try to clear up some of the common problems people have with geometry (which seems to stump just about everyone who's ever taken it). Everything from parallel lines to volumes of prisms and a couple of word problems are covered. After each section, there is an optional (though highly recommended) quiz that you can take to see if you've fully mastered the concepts. Don't forget to visit the message board and the formula database Click any of the links below to go to the section you need help with.

93. SFB/TR 45; Research Groups Boeckle Esnault Viehweg: Preprints
    Algebraic geometry Research Group.  
    http://www.uni-essen.de/~mat903/alggeo.html

94. Table Of Contents - Math Open Reference
    Plane geometry. Introduction to Plane geometry Points, lines and planes Angles Parallel lines Triangles Quadrilaterals Polygons Congruence Similar polygons,  
    http://www.mathopenref.com/

95. Harvard/MIT Algebraic Geometry Seminar
    Schedule of talks and abstracts.  
    http://www-math.mit.edu/~abuch/seminar/
    
    Extractions: in positive characteristic March 12 Yuri Tschinkel MIT Rational and integral points on algebraic varieties March 19 Dan Avritzer Harvard Desargues configurations and curves of genus 2 March 26 No seminar Spring Break April 2 Eduardo Esteves Harvard Limit linear systems and ramification points April 9 Lars Hesselholt MIT K-theory of a henselian discrete valuation field with non-perfect residue field dvi April 16 Harry Tamvakis Harvard Arithmetic Schubert calculus and applications April 23 Tom Graber MIT Quantum Chow rings of Deligne-Mumford stacks April 30 Ana-Maria Castravet Harvard Rational Families of Vector Bundles on Curves May 7 David Sheppard MIT Morphisms of hypersurfaces Abstracts in dvi, ps, and pdf format

96. Geometry
    The reason for this site is to rekindle an interest in the Elements, and to show how Java applets can be used to illustrate geometry.  
    http://or.amatyc.org/geometry.htm
    
    Extractions: The gallery of Interactive Geometry will open your eyes to such things as Projective Conics, Penrose tilings, Hyperbolic planes, Orbifold pinball, and much more. Keywords Hyperbolic plane, Lattice, Nonperiodic tilings, Numerical integration, Orbifold Pinball, Pascal`s theorem, Penrose tilings, Projective conics, Rainbows, Tilings All the formulas you've ever wanted. There are also plenty of great teacher resources, pictures describing geometrical functions, and computer programs for geometry. Geometry in Action Here are areas in which ideas from discrete and computational geometry - mainly low-dimensional Euclidean geometry - meet some real world applications. There are brief descriptions of those applications and the geometric questions arising from them, as well as pointers to Web pages and other sources of further information.

97. Geometry
    Phi appears in many aspects of geometry and has many unique, intriguing relationships and properties.  
    http://goldennumber.net/geometry.htm
    
    Extractions: Phi Formula Geometry Jump to any topic Home Phi Overview Acoustics Architecture Art Bible Bucky Balls Circle constructions Color Compositions Cosmology Credit Cards Divine Proportion Earth's Golden Ratio Energy Fibonacci Series Fibo's 24 Pattern Five (5) and Phi Foreign Exchanges Geometry Golden Section Golden Triangles History Life Logos and Design Human Hand / Foot Human Face Human Body Human Beauty Development Human Heartbeat Human Health Human Teeth Body Temperatures Animals 1 Animals 2 Plants DNA Mandalas Mathematics Marketing/Design Means Music Orthogons Pascal's Triangle Penrose Tiling Phi Formula Geometry Phi Phonetics Phi's Phormula Phi Symbol Phi to 20000 places Poetry Population Growth Powers of Phi Pronouncing Phi Quasi-crystals Quantum Matter Quantum Time Quincy Park Quotations Software Solar System Spirals Stock Markets Theology Universe Phi Design Contest Affliates Do It Yourself!!!

98. (USA) Chicago Algebraic Geometry Seminar
    List of talks, with abstracts.  
    http://www.math.uchicago.edu/~howard/agcal.cgi

99. Geometry
    Jan 7, 2010 Conic construction of a triangle from the feet of its angle bisectors, Journal for geometry and Graphics, 12 (2008) 171182.  
    http://math.fau.edu/Yiu/geometry.html

100. Shape And Space In Geometry
     geometry is the mathematics of shape and space. It's about the properties of objects (their angles and surfaces, for instance) and the consequences of how these objects are  
     http://www.learner.org/teacherslab/math/geometry/
     
     Extractions: Geometry is the mathematics of shape and space. It's about the properties of objects (their angles and surfaces, for instance) and the consequences of how these objects are positioned (where their shadows fall, how people must move around them). Here's a chance to put those memories to rest, to experience geometry anew. At its roots, geometry is not abstract. Rather, it's fun and colorful, instructive and practical. Geometry is about real things: how big they are, whether they fit, how to find them, what they look like in a mirror. Geometry is naturally concrete. This lab divides activities into two broad categories. Activities about shape center on identifying properties of various shapes and measuring their dimensions. Activities about space Simply put, geometry is important to real life. Before you start the activities, read this background to find out why.

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