StudySphere provides fast, easy and free access to a wide variety of research-quality child-safe websites organized for education online from home, school, study abroad and home school. StudySphere’s goal is to help students, teachers, librarians, and other researchers find both highly targeted and closely related information quickly.
Votes:0 SunSITE @ UBC http://SunSITE.UBC.CA/ The Living Mathematics Project ``Constructing a new medium for the communication of Mathematics'' A sk any mathematician , and
you'll be told - Mathematics is a dynamic, living subject. But for
many people, going beyond the static images and formulas of current
mathematics texts requires an effort in creative visualization which
is often beyond their means. The Living Mathematics Project hosted at SunSITE UBC is working to apply recent advances in computer
programming languages and the technology of the World Wide Web to
construct a new medium for the communication of Mathematics. Local developments: Please let us know what you think about these projects. If you
are using them for interesting projects, or if you can think of a way
they might be improved Read More Go to Site
Votes:0 Border Pattern Gallery Border Pattern Gallery This gallery has been developed as a class project by the Spring 1996 MATH 3403 Geometric Structures class at Oklahoma State University. Creating and classifying border patterns (also called frieze or band patterns) provides a delightful and engaging introduction to symmetry. Kids love it and so do college students. This sampling of examples of the seven different types has been developed for your pleasure. Check them out! Examples of Type mm Examples of Type 1m Examples of Type mg Examples of Type 1g Examples of Type 12 Examples of Type m1 Examples of Type 11 Here is an explanation of How We Classify Border Patterns into the seven types. The Symmetries of the Seven Border Types are shown in this display created by Rhonda, Susana, Steven and Jo Read More Go to Site
Votes:0 Skip over navigation About | Contact | Newsletter | Accessibility | News and events Home This month Stage 1 & 2 Stage 2 & 3 Stage 3 & 4 Stage 4 & 5 Curriculum Mapping Packages Articles Maths finder Weekly problem Courses Ask NRICH Thesaurus Help past issues 2008 2007 2006 2005 2004 2003 2002 2001 2000 1999 1998 1997 1996 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec Choose a theme Jungle Ice Mathematics problems, games, and articles This month's problems, articles and games are available in the left hand menu, but why not install a flash player in your browser so you can use this site navigator? Welcome to the November edition of NRICH, the maths enrichment site . This site supports teachers and learners of mathematics with thousands of free resources which are designed to develop subjec Read More Go to Site
Votes:0 Register: Tell Us What You Think Up: The Geometry Center Home Page Gallery of Interactive Geometry: In order to enjoy this exhibit, you will need a Web browser
that understands graphical Fill-Out Forms.
See our list of browsers for more information. WebPisces This web-based interface to the Pisces
program allows you to compute implicitly defined curves in the plane.
You can choose from several pre-defined functions, and can modify
their parameters and domains. Build a Rainbow How are rainbows formed? Why do they only occur when the sun is
behind the observer? If the sun is low on the horizon, at what angle
in the sky should we expect to see a rainbow? This laboratory,
developed as part of the University of Minnesota Calculus
Initiative , helps to answer these and other questions by examini Read More Go to Site
Votes:0 Abstracts The following is the list of chapters that you will find inthis Web site. They are alphabetically ordered by the last name ofthe first author. After the abstract of each chapter, you will find atable like the following: By clicking on the WWW link you will be taken to the WWW page ofthat chapter. You will be to read the paper using your browser. Ifyou click on the PDF link, you will be able to save the PDF file ofthat chapter. You will then be able to read and print the chapterusing AcrobatReade r. The PDF file contains the chapter exactly as it will beprinted in a forthcoming publication. Introduction Pedro GÓmez and Bert Waits (Editors) A brief description of the goals, organization and achievements of the Topic Group 18. Discovering advanced mathematics withcalculato Read More Go to Site
Votes:0 home about the CMS donating to CMS media releases search site map membership and publications membership publications website accounts activities competitions grants math camps meetings - past meetings prizes & awards resources education employment research students women links math societies other links Next: JEFFERY-WILLIAMS LECTURE / CONFÉRENCE ABSTRACTS / RÉSUMÉS DE CONFÉRENCES CMS Summer 1998 Meeting / R?union d'?t? 1998 de la SMC JEFFERY-WILLIAMS LECTURE / CONFÉRENCE JEFFERY-WILLIAMS George Elliott - -algebras--the first fifty years KRIEGER-NELSON LECTURE / CONFÉRENCE KRIEGER-NELSON Catherine Sulem - Nonlinear Schrödinger equation and wave collapse PUBLIC LECTURE / CONFÉRENCE PUBLIQUE F. William Lawvere - Everyday physics of extended bodies or Read More Go to Site
Votes:0 Home Research Lectures Books Columns Calendars Science Galleries IllusionWorks Masters of Deception Contact Illusion Licensing For Optical Illusions and other 3D images, please visit Eyetricks.com . Al Seckel's Homepage of Illusions, Perception & Cognitive Science Al Seckel with Priscilla Heard and Richard Gregory Research Focus I am extensively collecting, researching, and experimenting with illusions to understand what conditions are necessary for them to work. Illusions can provide a wonderful window into how the brain works by revealing hidden underlying mechanisms in a way that normal perception fails to do. I am particularly interested in understanding the neuronal correlates of visual and other types of sensory illusions, that is, how they can be explained in terms of the electrophy Read More Go to Site
Votes:0 Algebraic Number Theory Archives From: Nigel Boston <boston@math.uiuc.edu> Date: Wed, 8 Jan 2003 12:03:33 -0600 (CST) To: Algebraic-Number-Theory@listserv.uiuc.edu Subject: Algebraic-Number-Theory preprint archives I shall no longer be managing the Algebraic Number Theory preprint archives.
The web site is now frozen and is not accepting new submissions and subscriptions.
Michael Zieve has kindly agreed to assume control, with the help of Greg
Kuperberg, and new submissions should be directed to the new URL for the archive, http://front.math.ucdavis.edu/ANT/ Your subscription will continue, unless you choose otherwise. I thank Dan Grayson for setting up the archives and his patient help with technical
issues, and Michael and Greg for volunteering to take on this work. -- Nigel Boston Read More Go to Site
Votes:0 AM'98 ART-MATH 1998 Conference U.C. Berkeley, August 3 -- 7, 1998. A Brief Summary Three days of mostly invited presentations, ... Featuring: Bruce Beasley, Harriet Brisson, Brent Collins, Helaman Ferguson, Mike Field, George Hart, Linda Dalrymple Henderson, Ken Herrick, David Hoffman, James Hoffman, Scott Kim, Gyongy Laky, Charles Perry, Steve Reinmuth, Stephanie Strickland, Arthur Silverman, William Thurston, Diana Venters. Pictures from AM'98 in Berkeley: The Presentations (Old pictures from AM'97, SUNY Albany) followed by two days of intensive workshops, ... Conducted by: Mike Field, Nat Friedman, George Hart, Kevin Lee, Howard Levine, Karl Schaffer, Scott Kim, Carlo SÉquin, Helena Verrill. Pictures from AM'98 in Berkeley: The Workshops (Old pictures from AM'97, SUNY Albany) and with p Read More Go to Site
Votes:0 I N F I N I T E S E C R E T S NOVA , the PBS television science series, examines Archimedes' ideas of the infinite found in an ancient manuscript. Check your local NOVA listings (USA). NOVA , the PBS television science series, examines Archimedes' ideas of the infinite found in an ancient manuscript. TUESDAY, SEPTEMBER 30TH at 8:00 PM on your local public television station (USA). ------END of THE CLAW table-------------> Detail of a painting by Jusepe de Ribera (Spanish 1591-1652) in the Museo del Prado (Madrid, Spain) 125 x 81 cm Enlargements: 352 x 480 pixels, 30K 1457 x 1985 pixels, 269K Spanish postage stamp: March 24, 1963 Scott Catalogue Number 1159 378 x 430 pixels, 56K 757 x 861 pixels, 208K --------> This site is a collection of Archimedean miscellanea under continual development Read More Go to Site
Votes:0 A r c h i v e d I n f o r m a t i o n June 1999 Table Of Contents Title Page Foreword Introduction Activities Math in the Home Fill It Up Fractured Fractions Money's Worth In the News Newspaper Search Treasure Hunt Squash That Box Simply Symmetrical Tracking Time Math at the Grocery Store Get Ready Weighing In Get into Shapes Check It Out It's in the Bag Put It Away Math on the Go Number Search License Plate Special License Plate Riddles Total It How Long, How Far? Ease on Down the Road Math for the Fun of It Guess If You Can What Are the Coins? What Are My Chances? Money Match More or Less Problem Solvers Card Smarts Let's Play Store. What Our Children Are Learning How Will Math Look in Your Child's Classroom? What You Can Do To Help Your Child Achieve in Math Resources Acknowledgments -# Read More Go to Site
Votes:0 FACULTAS SCIENTIARUM NATURALIUM UNIVERSITATIS MASARYKIANAE BRUNENSIS Archivum Mathematicum Editor-in-Chief: J. Rosicky Managing Editor: R. Kucera Editorial Board R. P. Agarwal, Melbourne; B. Banaschewski, Hamilton; J. B.
Cooper, Linz; O. Dosly, Brno; I. Kolar, Brno;
O. Kowalski, Praha; P. A. Markowich, Wien; P. W. Michor, Wien; J.
Nesetril, Praha; F. Neuman, Brno; L. Polak, Brno; A.
Pultr, Praha; S. Schwabik, Praha; J. Slovak, Brno; J. Trlifaj, Praha; A.
Zenisek, Brno For fastest access: Choose your nearest server! Volumes Volume 43 (2007): No. 1 , No. 2 , No. 3 Volume 42 (2006): No. 1 , No. 2 , No. 3 , No. 4 (dedicated to Prof. J. Rosicky) Supplement Issue: Proceedings of the Winter School Geometry and Physics Volume 41 (2005): No. 1 , No. 2 , No. 3 , No. 4 Volume 40 (2004): No. 1 , No. 2 Read More Go to Site
Votes:0 Area and perimeter Area Area of a square Area of a rectangle Area of a parallelogram Area of a trapezoid Area of a triangle Area of a circle Perimeter Circumference of a circle Math Contests School League Competitions Contest Problem Books Challenging, fun math practice Educational Software Comprehensive Learning Tools Visit the Math League Area The area of a figure measures the size of the region enclosed by the figure. This is usually expressed in terms of some square unit. A few examples of the units used are square meters, square centimeters, square inches, or square kilometers. Area of a Square If l is the side-length of a square, the area of the square is l 2 or l × l . Example: What is the area of a square having side-length 3.4? The area is the square of the side-length, which is 3 Read More Go to Site
Votes:0 Area and perimeter Area Area of a square Area of a rectangle Area of a parallelogram Area of a trapezoid Area of a triangle Area of a circle Perimeter Circumference of a circle Math Contests School League Competitions Contest Problem Books Challenging, fun math practice Educational Software Comprehensive Learning Tools Visit the Math League Area The area of a figure measures the size of the region enclosed by the figure. This is usually expressed in terms of some square unit. A few examples of the units used are square meters, square centimeters, square inches, or square kilometers. Area of a Square If l is the side-length of a square, the area of the square is l 2 or l × l . Example: What is the area of a square having side-length 3.4? The area is the square of the side-length, which is 3 Read More Go to Site
Votes:0 Basic terms Lines Points Intersection Line segments Rays Endpoints Parallel lines Math Contests School League Competitions Contest Problem Books Challenging, fun math practice Educational Software Comprehensive Learning Tools Visit the Math League Lines A line is one of the basic terms in geometry. We may think of a line as a "straight" line that we might draw with a ruler on a piece of paper, except that in geometry, a line extends forever in both directions. We write the name of a line passing through two different points A and B as "line AB" or as , the two-headed arrow over AB signifying a line passing through points A and B. Example: The following is a diagram of two lines: line AB and line HG. The arrows signify that the lines drawn extend indefinitely in each dir Read More Go to Site
Votes:0 BeitrÄge zur Algebra und Geometrie Contributions to Algebra and Geometry ISSN 0138-4821 · Electronic Edition Managing Editors H. Martini (Chemnitz), G. Stroth (Halle), J. StÜckrad (Leipzig). The mathematical Journal BeitrÄge zur Algebra und Geometrie / Contributions to Algebra and Geometry was founded in 1971 on the occasion of the 65th birthday of O.-H. Keller.
It publishes research articles in the areas of algebra, geometry, algebraic
geometry and related fields , preferably in English language. For fastest access: Choose your nearest server! Editorial Contents Volume 34 (1993): No. 1 , No. 2 Volume 35 (1994): No. 1 , No. 2 Volume 36 (1995): No. 1 , No. 2 Volume 37 (1996): No. 1 , No. 2 Volume 38 (1997): No. 1 , No. 2 Volume 39 (1998): No. 1 , No. 2 Volume 40 (1999): No. 1 , No. 2 Volume Read More Go to Site
Votes:0 EZ-Proxy Liens utiles Format Marc 21 : sur le site de la LC sur le site de l'OCLC Liste des autorit?s de la Library of Congress : sur le site de la LC sur le site de l'OCLC : authorization : 100-027-839 password : SNAIL cliquer sur l'onglet Authorities cl?turer votre session d?s la fin de votre recherche car l'interrogation est limit?e ? 9 utilisateurs simultan?s haut de la page Utiliser les ressources Nouveaut?s Biblioth?que ?lectronique Catalogue CIBLE Catalogues ext?rieurs Site web des Biblioth?ques Bases de donn?es P?riodiques ?lectroniques E-books Th?ses (BICTEL/e) Digith?que Iconoth?que num?rique D?p?t institutionnel Ressources librement accessibles Sugg?rer une ressource ?lectronique Ressources th?matiques Utiliser les Services Horaires Acc?s Inscription Carte de Campus Services sur Read More Go to Site
Votes:0 Buffon's Needle An Analysis and Simulation by George Reese Run the simulation using a Java applet Introduction to the problem. The simplest case The other cases An estimate that is very close Questions References Download a graphical simulation program (Macintosh, binhexed) An interesting extension posed by p. ganguly. Send me an email if you think you have an answer. Introduction Buffon's Needle is one of the oldest problems in the field of geometrical probability. It was first stated in 1777. It involves dropping a needle on a lined sheet of paper and determining the probability of the needle crossing one of the lines on the page. The remarkable result is that the probability is directly related to the value of pi. These pages will present an analytical solution to the problem along with Read More Go to Site
Votes:0 Chaim Goodman-Strauss prof of mathematics univ arkansas Papers Expository
Notes Now podcasting a weekly radio segment! Visit The Math Factor website or iTunes. Please visit my new mathematical graphics site, mathbun.com Chaim Goodman-Strauss Dept. Mathematics Univ. Arkansas Fayetteville, AR 72701 strauss@uark.edu 479-575-6332 You are visitor 328298319 This page last updated 10:18:22 GMT July 27, 1974 Read More Go to Site
Votes:0 This Site Has Moved to http://comp.uark.edu/~cgstraus Chaim Goodman-Strauss Dept. Mathematics Univ. Arkansas Fayetteville, AR 72701 cgstraus@comp.uark.edu 501-575-6332 Read More Go to Site
Votes:0 The California Math Show The California Math Show is a portable, interactive math exhibit based on the idea of symmetry. Visitors are encouraged to sit down and do things: build symmetric polyhedra (another picture) out of snap-together pieces, make symmetric patterns with pattern blocks , stencils ,
rubber stamps, computer software ; color symmetric designs , cut out snowflakes and strings of paper dolls ; get into a huge kaleidoscope (another picture) and become part of a symmetric pattern. The activities are for people of all levels, from 5-year-olds to research mathematicians. Children often spend over an hour at the exhibit. The activities seem to be equally appealing to girls and boys. The entire exhibit fits into a station wagon, and can be put up by two people in an hour.
Some of t Read More Go to Site
Votes:0 CEC Lesson Plans These lesson plans were created by teachers for use in their own classrooms. We hope that you'll find some of these useful in your classroom as well. Language Arts Mathematics Science Social Studies Miscellaneous Columbia Education Center has arranged with Microsoft to list some of our lesson plans on the new Encarta Lesson Collection . Note: Not all of our lessons plans are listed on Encarta. Browse through our lesson plan listings to see what else we have to offer. Also, you will find math and science lessons, resources, programs, and activities at Eisenhower National Clearinghouse WE have a large collection of links to other Internet-Based Lesson Plans and Resources . There are resources available here for both teachers and students. Language Arts Elementary (K-5) Inter Read More Go to Site
Votes:0 Circumference of A Circle Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Calculating the Circumference of a Circle The circumference of a circle is the distance around the outside of the circle. It could be called the perimeter of the circle. How to find the circumference of a circle: The circumference of a circle can be found by multiplying pi ¶ (which is equal to 3.14) by the diameter of the circle. If a circle has a diameter of 4, its circumference is 3.14*4=12.56 If you know the radius, the diameter is twice as large. Return to Top What is the Circumference of a circle with the given dimensions? Round answer to nearest hundredth. Use 3.14 for pi. = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Read More Go to Site
Votes:0 Conjectures in Geometry An educational web site created for
high school geometry students by Jodi Crane, Linda Stevens, and Dave Wiggins Introduction: This site constitutes our final project for Math 5337-Computational Methods in Elementary Geometry , taken at the University of Minnesota's Geometry Center during Winter of 1996. This course could be entitled "Technology in the Geometry Classroom" as one of its more important objectives is to provide students (presumably math educators) with a wide variety of activities (demonstrations and assignments) utilizing computer software that could be incorporated into a high school geometry classroom. This page has been designed to provide an interactive technological resource for students studying elementary high school geometry. Basic concepts, c Read More Go to Site
Votes:0 Cynthia Lanius Rectangle Pattern Challenges Stage No. 1 Stage No. 2 Stage No. 3 Preliminary Questions Examine Stage No. 1 and Stage No. 2. Then examine Stage No. 2 and Stage No. 3. Describe what you have to do to Stage (N - 1) to create Stage N. (This problem is asking about the designs themselves, not the mathematical model.) Observe the designs looking for patterns. Use the patterns to predict Stages 0, 4 and n. Organize your information into the table below. Stage No. 0 1 2 3 4 n No. Blue No. Red No. Green Total No. Thought Questions Which color of squares is growing at the slowest rate? At the fastest rate? Graph the 3 formulas to get a picture of the growth of all three. How many squares of each color will be in the 8th stage of the design? Will the design use 42 blue squares in any s Read More Go to Site
Votes:0 Dave's Geometric Pix Gallery All the images here have something do with geometry and many
have to do with chaos. The chaotic image above is one recently generated by Millefiori! A page describing Mandelbrot and Julia sets ,
along with Explorers on which you can point and click to get more refined images. A page on Newton Basins , and a generation form to create them.
Updated recently! Some kaleidoscopes and a kaleidoscope applet. A page describing tiling the Hyperbolic Plane , and an applet
to generate hyperbolic tilings A page on Wallpaper Groups . A Little Gallery of Roulettes Some Bowditch patterns ,
and other miscelaneous pictures David E. Joyce Read More Go to Site
Votes:0 develop June 96 - According to Script: Attaching and Embedding Scripts develop: Issue 25 Advanced Search Log In | Not a Member? Contact ADC develop, The Apple Technical
Journal NURB Curves: A Guide for the Uninitiated QuickDraw 3D supports a mathematical model for arbitrary curves and surfaces
known as NURB ( n on u niform r ational B -splines). NURB curves are flexible and
powerful, but using them effectively requires some understanding of the
underlying mathematical theory. This article presents an intuitive introduction
to the mathematical concepts of the NURB model and how to use them in your
QuickDraw 3D programs. One of the more powerful features of QuickDraw 3D is its ability to work with
curves and surfaces of arbitrary shape. The mathematical model it uses to
represent them is kno Read More Go to Site
Votes:0 Triangles in Squares updated 6/27/05 Circles in Squares updated 7/19/02 Squares in Squares updated 11/5/05 Tans in Squares updated 10/16/07 Triangles in Triangles updated 7/13/07 Circles in Triangles updated 7/19/02 Squares in Triangles updated 7/23/02 Circles in Tans updated 1/5/06 Triangles in Circles updated 10/24/05 Circles in Circles updated 6/27/05 Squares in Circles updated 6/27/05 Tans in Circles updated 8/17/07 Triangles in Hexagons updated 7/31/05 Circles in Hexagons updated 1/5/06 Squares in Tans updated 6/27/05 Tans in Tans updated 11/15/07 L's in Squares updated 7/31/05 Squares in L's updated 6/29/05 L's in Circles updated 8/12/07 Circles in L's updated 1/5/06 Circles in Ellipses updated 6/8/07 Circles in Arbitrary Triangles updated 6/26/07 Covering Triangles Covering Triangle Read More Go to Site
Votes:0 You are using a browser that is not standards-compliant (possibly Netscape 4). The information on this Web site will be accessible to you, but for a list of Web browsers that comply with the World Wide Web Consortium standards, please visit our Web standards page. Bachelor of Education and Diploma in Education (Technological Studies) | Graduate Program Continuing Teacher Education | Research | Alumni Relations | Office of The Dean Rwandan internship was a life-changing experience (Photo: Carissa MacLennan and Claudine Bonner) Quick Links Mission Statement People Media and Information Services The Althouse Press Education Library Login: Principals, Associate Teachers, Faculty Advisors Contact Us Interested Students Bachelor/Diploma Additional Qualifications Graduate Current Students Bachelo Read More Go to Site
Votes:0 Famous Curves Index Click on the name of a curve below to see its history and some of its associated curves. Astroid Bicorn Cardioid Cartesian Oval Cassinian Ovals Catenary Cayley's Sextic Circle Cissoid of Diocles Cochleoid Conchoid Conchoid of de Sluze Cycloid Devil's Curve Double Folium DÜrer's Shell Curves Eight Curve Ellipse Epicycloid Epitrochoid Equiangular Spiral Fermat's Spiral Folium Folium of Descartes Freeth's Nephroid Frequency Curve Hyperbola Hyperbolic Spiral Hypocycloid Hypotrochoid Involute of a Circle Kampyle of Eudoxus Kappa Curve LamÉ Curves Lemniscate of Bernoulli Limacon of Pascal Lissajous Curves Lituus Neile's Parabola Nephroid Newton's Parabolas Parabola Pearls of de Sluze Pear-shaped Quartic Plateau Curves Pursuit Curve Quadratrix of Hippias Rhodonea Curves Right Read More Go to Site
Votes:0 Famous Curves Index Click on the name of a curve below to see its history and some of its associated curves. Astroid Bicorn Cardioid Cartesian Oval Cassinian Ovals Catenary Cayley's Sextic Circle Cissoid of Diocles Cochleoid Conchoid Conchoid of de Sluze Cycloid Devil's Curve Double Folium DÜrer's Shell Curves Eight Curve Ellipse Epicycloid Epitrochoid Equiangular Spiral Fermat's Spiral Folium Folium of Descartes Freeth's Nephroid Frequency Curve Hyperbola Hyperbolic Spiral Hypocycloid Hypotrochoid Involute of a Circle Kampyle of Eudoxus Kappa Curve LamÉ Curves Lemniscate of Bernoulli Limacon of Pascal Lissajous Curves Lituus Neile's Parabola Nephroid Newton's Parabolas Parabola Pearls of de Sluze Pear-shaped Quartic Plateau Curves Pursuit Curve Quadratrix of Hippias Rhodonea Curves Right Read More Go to Site
Votes:0 Figures and polygons Polygon Regular polygon Vertex Triangle Equilateral triangle Isosceles triangle Scalene triangle Acute triangle Obtuse triangle Right triangle Quadrilateral Rectangle Square Parallelogram Rhombus Trapezoid Pentagon Hexagon Heptagon Octagon Nonagon Decagon Circle Convex Math Contests School League Competitions Contest Problem Books Challenging, fun math practice Educational Software Comprehensive Learning Tools Visit the Math League Polygon A polygon is a closed figure made by joining line segments, where each line segment intersects exactly two others. Examples: The following are examples of polygons: The figure below is not a polygon, since it is not a closed figure: The figure below is not a polygon, since it is not made of line segments: The figure below is not a po Read More Go to Site
Votes:0 Flatland: A romance of many dimensions Flatland A romance of many dimensions With Illustrations by the Author, A SQUARE (Edwin A. Abbott 1838-1926) To The Inhabitants of SPACE IN GENERAL And H. C. IN PARTICULAR This Work is Dedicated By a Humble Native of Flatland In the Hope that Even as he was Initiated into the Mysteries Of THREE Dimensions Having been previously conversant With ONLY TWO So the Citizens of that Celestial Region May aspire yet higher and higher To the Secrets of FOUR FIVE OR EVEN SIX Dimensions Thereby contributing To the Enlargement of THE IMAGINATION And the possible Development Of that most rare and excellent Gift of MODESTY Among the Superior Races Of SOLID HUMANITY PREFACE TO THE SECOND AND REVISED EDITION, 1884. BY THE EDITOR If my poor Flatland friend retained the Read More Go to Site
Votes:0 Next: Preface Geometry and the Imagination in Minneapolis John Conway Peter Doyle Jane Gilman Bill Thurston June 1991 Version 0.91 dated 12 April 1994 Abstract: This document consists of the collection of handouts for a
two-week summer workshop entitled 'Geometry and the Imagination',
led by John Conway, Peter Doyle, Jane Gilman and Bill Thurston at
the Geometry Center in Minneapolis, June 17-28, 1991.
The workshop was based on a course `Geometry and the Imagination'
which we had taught twice before at Princeton. Preface Contents Philosophy Organization Bicycle tracks Polyhedra Knots Maps Notation for some knots Knots diagrams and maps Unicursal curves and knot diagrams Gas, water, electricity Topology Surfaces How to knit a Möbius Band Geometry on the sphere Course projects The angle Read More Go to Site
Votes:0 Geometry and Topology Address Book This page was last modified on
May 07, 1997 Please report
problems to cws@math.ufl.edu. Table of Contents Additions and corrections Search the address book WAIS remarks FTP and mail servers Mass mailings List maintainers Additions and Corrections We are trying out an enhancement which should simplify email
submission of addresses and corrections to the list maintainers. If
you don't receive email confirmation from one of us, please resend
your message to one of the list maintainers in the usual way. You
must have a Web browser that supports HTML forms in order to use the
next item. If you do not see text editing areas below then your
browser does not support forms. Enter your message in the areas provided below. Be sure to
fill out all of the fields and p Read More Go to Site
Votes:0 Next: Part I: Two-Dimensional Geometry Up: Geometry Reference Archives Geometry Formulas and Facts Silvio Levy This document is excerpted from the 30th Edition of the CRC Standard Mathematical Tables and Formulas ,
published in late 1995 by CRC press . This completely rewritten and updated edition of CRC's classical
reference work is edited by Dan Zwillinger, and boasts the
participation of dozens of distinguished contributors in all
fields of mathematics. Ordering information is available here . The present excerpt covers the area
of Geometry (minus differential geometry). It was written by Silvio Levy and is reproduced here with permission. All the figures were made by
the author using Mathematica , except those in Section 2.4 , which were made using kali . This online version was prepar Read More Go to Site
Votes:0 The Geometry Section Mathematics Contents Index Home Fractals Common Shapes Areas and Volumes Coordinate Geometry Points, Lines, Planes Mathematics Contents Index Home E-mail Read More Go to Site
Votes:0 Geometry Through Art Norman Shapiro A Lesson on Teaching Measurement Table of Contents Egyptian knotted string Use plain kite string and bring geometry into your math program. The ancient Egyptians used string. They knotted it and stretched it to do their measuring. A very young child can get the idea of making geometric measurements the same way. Children can begin to comprehend the rudiments of geometry with string by being measured themselves. In kindergarten and first and second grade, a teacher can take children's measurements and use their respective heights as basic length-units for having them measure things in the immediate environs. That's what the Egyptians did. They called the surveyors "rope-stretchers." A string with knots carefully made at both ends becomes your basic line s Read More Go to Site
Votes:0 Up: Available formats Globalizing two-dimensional unstable manifolds of maps Bernd Krauskopf Theoretical Physics Free University De Boelelaan 1081 1081 HV Amsterdam The Netherlands berndk@nat.vu.nl Hinke Osinga The Geometry Center University of Minnesota 1300 South Second Street Minneapolis, MN 55454 U.S.A hinke@geom.umn.edu Abstract We present an algorithm for computing the global two-dimensional
unstable manifold of a normally hyperbolic invariant circle of a
three-dimensional map. Our algorithm computes intersections of the
unstable manifold with a finite number of leaves of a chosen linear
foliation. This allows us to guarantee the quality of the mesh on this manifold. We compute growing pieces of the unstable manifold by using a method that does not depend on the dynamics on
the manif Read More Go to Site
Votes:0 Harmonic Maps Bibliography The Harmonic Maps Bibliography is an ongoing project to provide a
comprehensive and up-to-date bibliography in the area of harmonic
maps. It is the joint work of many volunteers. The bibliography is available in a variety of formats: the master file is in TiB format from which BiBTeX, TeX and PostScript versions have been
generated. How to access the bibliography Click here to get a
copy of the bibliography in the format of your choice. PLEASE DO NOT DISTRIBUTE MODIFIED VERSIONS OF ANY OF THESE FILES. Click here to
interactively search the bibliography. (Your browser must support forms for this to work.) For Apple Macintosh users the TiB version of the harmonic bibliography is available as a BinHex-encoded StuffIt archive containing a HyperCard stack. There are t Read More Go to Site
Votes:0 Hexaflexagons Background Hexaflexagons are paper hexagons folded from strips of paper
which reveal different faces as they are flexed .
The Hexaflexagon described here has six different faces,
thus the name Hexahexaflexagon . An interesting chapter
that describes Hexaflexagons can be found in Martin Gardner's
book Mathematical Puzzles and Diversions , first published in
1959 by Simon and Schuster, and reprinted in both hard-cover and paperback
by several publishers including Penguin Books (U.S., U.K. and
Australia) and the Chicago Press.
The book consists mainly of Gardner's articles published in the
Recreational Mathematics column of Scientific American .
Most public libraries in the United States either have this book, or
can borrow a copy for you from a neighboring library.
It is probab Read More Go to Site
Votes:0 Topics in High School Mathematics About this page: My name is Martin Cohen. I work as a computer programmer. My college education was in mathematics and I have had a lifelong interest in both mathematics and the teaching of it. On this page I present several topics in high school level mathematics. We are constantly being told about how poorly Americans are doing in science and mathematics. I don't know how much truth there is in all this. I do know that we are living in an age of information and that our schools have not yet adjusted. The ability to reason abstractly is going to be of increasing importance. When I went to college I did some substitute teaching between the end of the college year and the beginning of the public school summer vacation. Nobody expected me to teach anything s Read More Go to Site
Votes:0 And Insights into the History of Mathematics Table of Contents Prologue The First Mathematicians The Most Famous Teacher Al'Khwarizmi & Al Jabr Pi: It Will Blow Your Mind Beginnings of Trigonometry Of Amusement and Recreation The Newer Mathematics Bookstore Bibliography Java Based Chat About Mathematics Comments and Notices "If your computer is having problems, you can send it to certified nerds Check out the site by clicking this Ohio Computer repair link" Read More Go to Site
Votes:0 Uni Links: University Homepage About the University Students Research Community News Events Faculties A-Z Directory Library Uni Search: Faculty of Science Department of Mathematics and Statistics Department Homepage Wednesday 21st November 2007 The Department About Us Enquiries Location Map Find Someone... Prospective Students Schools Program Undergraduates Honours Postgraduates SATELLITE SITES Select Website..... AMSI Australian Mathematical Society (AustMS) Career Profiles ICE-EM Journal of the Australian Mathematical Society Key Centre for Statistical Science MASCOS Maths & Stats Alumni Web Page Melbourne Operations Research (MORe) MUMS National Strategic Review of Mathematical Sciences Research PFPC Real World Maths in Action STAMP Statistical Consulting Centre The University of Melbou Read More Go to Site
Votes:0 Hyperspace structures: Exploring the fourth dimension Produced by Andy Burbanks and Keith Beardmore The hypercube A hypercube is a 4 dimensional analogue of the cube. Details of the construction of this object are given, along with movies of a spinning hypercube. An "inflated" hypercube By inserting new vertices into the edges and faces of a hypercube, it may be "inflated'' to give an approximation to the hypersphere. Hypertorus Adding together three vectors, each rotating in 4-space with different frequencies and amplitudes, produces a trajectory along the surface of a hyper-torus. How the models were produced Details of the mathematics needed to model the structures, and how to turn the numbers into an animation. Useful references A selection of recommended books. Back to: Read More Go to Site
Votes:0 --> A Tiny Library of Faceted Objects:   Tanks to Teapots More faceted objects:   The Platonic Solids ,   Tensegrity Structures . --> Object Format Verticies Facets Facet Geom Bytes Filename Cube nff 8 6 squares 270 cube.nff Venus de Milo Statue nff 711 1,416 triangles 42,279 venus.nff Utah Teapot nff 1,976 3,751 triangles 116,656 teapot.nff M-1 Tank obj ?,??? 1,762 multiple 114,041 m1_tank.nff Ludwig Beethoven pov 2,655 2,952 triangles 97,752 beethove.zip manga Girl pov ?,??? 5,944 triangles 129,026 mbabe.zip The Utah Teapot M-1 Tank The Venus de Milo Statue girl Ludwig Beethoven If you're not familiar with the '.nff' format, here it is: The cube has 8 verticies and 6 faces, and the contents
of the file 'cube.nff' are shown below.
The '.nff' file contains the verticies followe Read More Go to Site
Votes:0 Text Only InfoUse, in cooperation with NASA, presents: Welcome to PlaneMath, a place to learn cool things about math and aeronautics! Students: Click here to go directly to the PlaneMath activities. Teachers: Click here to register your class and qualify to win prizes. Read More Go to Site
Votes:0 .
--> G o o g l e Web CTK Sites for teachers Sites for parents Terms of use Awards Interactive Activities CTK Exchange Games & Puzzles What Is What Arithmetic/Algebra Geometry Probability Outline Mathematics Make an Identity Book Reviews Eye Opener Analog Gadgets Inventor's Paradox Did you know?... Proofs Math as Language Things Impossible Visual Illusions My Logo Math Poll Cut The Knot! MSET99 Talk Other Math sites Front Page Movie shortcuts Personal info Reciprocal links Privacy Policy Guest book News sites Recommend this site --> Sites for teachers Sites for parents Education & Parenting --> --> Interactive Mathematics Miscellany and Puzzles This site is for teachers, parents and students who seek engaging mathematics. Many of the topics are accompanied by Java illustrations. There are Read More Go to Site
Votes:0 Ivars Peterson's MathTrek Archives Sculpting with a Twist December 22, 2003 Tricky Crossings December 15, 2003 Megaprime Champion December 8, 2003 The Cow in the Classroom December 1, 2003 Pentomino Battleships November 24, 2003 Cool Rationals November 17, 2003 Geometreks November 10, 2003 Strolling Down MÖbius Lane November 3, 2003 Seven-Game World Series October 27, 2003 Election Reversals October 20, 2003 Goldbach Computations October 13, 2003 A Magic Knight's Tour October 6, 2003 The Bias of Random-Number Generators September 29, 2003 Rolling with Reuleaux September 22, 2003 Trimathlon Palindromes September 15, 2003 Pennant Races and Magic Numbers September 8, 2003 Hyperbolic Five September 1, 2003 SET Math August 25, 2003 Golf Clubs and Driving Distance August 18, 2003 Running Lanes a Read More Go to Site
Votes:0 The material presented in the following pages are for middle school students, high school students, college students, and all who are interested in mathematics.
You will find interactive programs that you can manipulate and a lot of
animation that helps you to grasp the meaning of mathematical ideas. Attention: If Manipula Math Applets and CabriJava do not work on your environment, please download to install Java plug-in from the following URL. http://java.com/en/download/download_the_latest.jsp Collection of 279 Math Applets 91 applets. 25 applets. 64 applets. 29 applets. 23 applets. 9 applets. 38 applets. Manipula Math Products Checks are acceptable for site/network license. Manipula Math Java Lesson If you would like to create java applets for math education, a good starting point is he Read More Go to Site
Votes:0 Math & Science Home | Proficiency Tests | Mathematical Thinking in Physics | Aeronauts 2000 9 th Grade Math Practice Questions The test does not keep track of the number right or wrong. If you want to see how you did, simply keep track of all the questions you get right the first time and divide that number by the total questions. This is the math test starting point. You can go directly to the last question you completed or if this is your first time then start by selecting question 1. **NOTE** The test was based on requirements for the the State of Ohio 9th Grade Proficiency test. Questions: 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 Please send any comments to: Web Related: David.Mazza@grc.nasa.gov Technology Related: Thom Read More Go to Site
Votes:0 Mark's Newbold's Java Stuff Hyperspace Star Polytope Slicer    Java 1.1 Counter-Rotating Spirals Illusion    Java 1.0 Animated Necker Cube    Java 1.0 Waterman Polyhedra    Java 1.1 Stereoscopic Animated Hyperspace Objects    Java 1.0 (These are all based on the same Java applet.) HyperCube 24-Cell Object Cross-Polytope Simplex The java source code for these. (This was my first Java applet.) My Critique of My Code . Stellations of the Dodecahedron    Java 1.1 Fechner Color Illusion    Java 1.1 #1 (Linear motion) Plus explanations. #2 (Rotating) Guestbook (what other people saw) Morphing Polyhedron    Java 1.1 Pulfrich Illusion    Java 1.0 HyperSlice (Hyperspace Polytope Slicer)    Java 1.2 . More Java Stuff to Read More Go to Site
Votes:0 Online collaborative problem-solving with the Problems of the Week! Open session, Thursday, 7 - 9 PM (eastern). Check out the Virtual Math Teams project. --> Current Problems of the Week Calendar Latest Solution Teacher Office Problems Teacher Documents Purchase/Trial Account Message Center FAQ A project of The Math Forum @ Drexel = membership required to access these pages Online collaborative problem-solving with the Problems of the
Week! Check out the Virtual Math Teams project. Analyzing Angles - posted November 12, 2007 Given some information about angles in this picture, figure out three of the angle measures. Members: View the full problem, Analyzing Angles Enhanced Problem Packet for Teachers [ PDF ] Texas Instruments is a sponsor of the Math Forum [ Privacy Policy ] [ Terms of Use Read More Go to Site
Votes:0 --> Stations 5 and 6 Srinivasa's Spheres Exercises in working with circles and pi. Adapted from an original project of Alisa Martines by Miriam Garcia and Dana Tunison Table of Contents || VersiÓn espaÑol CA Mathematics Standards Alignment 6th grade Algebra and Functions 3.1 Measurement and Geometry 1.1, 1.2 Mathematical Reasoning 1.0 7th grade Number Sense 1.2 Mathematical Reasoning 1.0 8th grade Algebra I 1.0, 4.0, 25.0 Students use real-world objects to understand the concept of a constant such as pi. Pi is used in conjunction with using the formulas for the circumference a circle. The students apply their knowledge of pi to a real-world application. DUTIES: The Reader reads the directions aloud to the group. The Scribe records all data on the data sheet. The Listener measures all the i Read More Go to Site
Votes:0 --> Activity 8 Sonya's Symmetry Using a manipulative to see and draw reflections. by Miriam GarcÍa Table of Contents || VersiÓn espaÑol MATERIALS: Four 'MIRA' mirrors Four pencils with erasers Worksheet, page 1 Worksheet, page 2 [if possible, print on the back of page 1] DIRECTIONS: The Materials Manager gets the pencils, 'MIRA' mirrors, and 4 Worksheets out of the basket. The Reader reads the directions aloud. Group members work on individual worksheets but remember to help each other as they complete the task. PRODUCT: One completed Worksheet per student showing the student's answers about reflections and their drawings of reflected figures. The Scribe checks off the station on the recording sheet . CLEAN-UP: Put the 'MIRA' mirrors, and pencils in the basket. Place the Worksheets in the Read More Go to Site
Votes:0 --> Activity 1 Navajo Burntwater Designs An exercise in using translations and reflections to create symmetrical
designs. by Kim Sweeney Table of Contents || VersiÓn espaÑol MATERIALS: One 18" X 24" sheet of construction paper per group Four rulers Four sets of "stair-step" templates [4 pieces per set = 16 total pieces] Colored pencils One pair of scissors DIRECTIONS: The Reader reads these directions aloud. The Materials Manager checks materials. The Listener reports missing materials to the teacher (if necessary). The Scribe folds the paper in half horizontally and vertically, then opens it flat: and draws a two-inch border all the way around the inside: The Materials Manager cuts the paper into four pieces on the folds and gives one of the smaller pieces of paper to each group member. T Read More Go to Site
Votes:0 --> by the Mathematics Department Frisbie Middle School Suzanne's Math Lessons About Frisbie Middle School and the Math Fair How to set up the Math Fair Multicultural Math Fair 1995-1999 in English and Spanish Sites where you will find software to use with the activities Student comments in English and Spanish Photos of Frisbie students at the Fair Math Fair links Interdisciplinary links Activities for 1999-2000 Stations CA Mathematics Standards Alignment Stations 1 and 2 -- Tower of Hanoi* Looking at the Mathematics 6th grade - Algebra and Functions 3.0 Mathematical Reasoning 1.0 7th grade - Algebra and Functions 1.1 Mathematical Reasoning 1.0 8th grade - Algebra I 16.0, 25.0 Stations 3 and 4 -- Graphs To Go 6th grade - Algebra and Functions 2.0 Mathematical Reasoning 1.0 7th grade - Alge Read More Go to Site
Votes:0 --> Stations 9 and 10 Building A Pyramid A hands-on exercise: from net to geometric solid. by Eldred Marshall Table of Contents || VersiÓn espaÑol CA Mathematics Standards Alignment 6th grade Measurement and Geometry 1.3 Mathematical Reasoning 1.0 7th grade Measurement and Geometry 1.2 Mathematical Reasoning 1.0 8th grade Algebra I 25.0 Students construct a scale model of the Great Pyramid at Giza. In the extension questions students are asked to use given formulas to calculate the surface area and volume of their model. MATERIALS: Four 8 1/2" X 11" sheets of paper Four scissors Four rulers Four black pencils Four red pencils Four blue pencils Tape DIRECTIONS: Note: Each student will make a pyramid individually; however, students should help each other as they are completing the task. Foll Read More Go to Site
Votes:0 --> Geometry Discussion Groups The Math Forum administers eight geometry discussion groups, an online electronic community for all those interested in geometry. Here you may access current news, follow a link to threaded past discussions to browse, or search the archive by keyword. About these newsgroups || Search these newsgroups geometry.announcements Announcements of programs and resources for geometers. 1992-1996 threads: Outline version and Annotated version geometry.college Topics relevant to the study and teaching of college-level geometry. 1992-1996 threads: Outline version and Annotated version geometry.forum News and discussion of the Forum news service. 1992-1996 threads: Outline version and Annotated version geometry.institutes Proceedings of geometry conferences and institutes Read More Go to Site
Votes:0 Repeated Reflections of an "R" Dr. Susan Addington California Math Show susan@math.csusb.edu http://www.math.csusb.edu/ formatted and edited by Suzanne Alejandre About This Project || What is a Tessellation? || Tessellation Tutorials || Tessellation Links Objective: [ NCTM Standards Grades 6-8: Geometry] To draw a design with reflectional symmetry and rotational symmetry. Materials: Version 1 prepared "R" sheets with two lines and an "R" already drawn on them pencils optional: Mira (manipulative) OR Version 2 blank paper protractors pencils optional: Mira (manipulative) Procedure: Version 1: - If using blank paper, direct students to follow the examples shown below Draw a horizontal line on the paper. Using a protractor, construct a line that intersects the first line at a 60-degree angle. Read More Go to Site
Votes:0 The Four Types of Symmetry in the Plane written by Dr. Susan Addington California Math Show susan@math.csusb.edu http://www.math.csusb.edu/ formatted and edited by Suzanne Alejandre About This Project || What is a Tessellation? || Tessellation Tutorials || Tessellation Links A pattern is symmetric if there is at least one symmetry (rotation, translation, reflection, glide reflection) that leaves the pattern unchanged. Rotation To rotate an object means to turn it around. Every rotation has a center and an angle. Translation To translate an object means to move it without rotating or reflecting it. Every translation has a direction and a distance. Reflection To reflect an object means to produce its mirror image. Every reflection has a mirror line. A reflection of an "R" is a backwards "R". Read More Go to Site
Votes:0 Full List of Math Lesson Titles We have moved our Full list of Lessons to the link here. Please Book Mark it and click this link if your page is not automaticaly redirected. http://db2.mste.uiuc.edu:591/mathed/completelist.html Send comments to mste@uiuc.edu Last Revised: 10/22/97 Read More Go to Site
Votes:0 Math2.org (English | Español ) - - select language / Text only //// Math Reference Tables General Number Notation Addition Table Multiplication Table Fraction-Decimal Conversion Interest Units & Measurement Conversion Algebra Basic Identities Conic Sections Polynomials Exponents Algebra Graphs Functions Geometry Areas, Volumes, Surface Areas Circles Trig Identities Tables Hyperbolics Graphs Functions Discrete/Linear Vectors Recursive Formulas Linear Algebra Other Constants Complexity Micellaneous Graphs Functions Stat Distributions Calc Integrals Derivatives Series Expansions Advanced Fourier Series Transforms You can download this site and view it offline. //// Other On-site resources English-Spanish Math Dictionary This site's user privacy policy . Terms of Use About this web site //// T Read More Go to Site
Votes:0 MATHEMATICAL INSTITUTE ACADEMY OF SCIENCES OF THE CZECH REPUBLIC MATHEMATICA BOHEMICA CASOPIS PRO PESTOVANI MATEMATIKY ISSN 0862-7959 ? Electronic Edition For fastest access: Choose your nearest server! Contents Volume 127 (2002) Number 4 , Number 3 , Number 2 , Number 1 Volume 126 (2001) Number 4 , Number 3 , Number 2 , Number 1 Volume 125 (2000) Number 4 , Number 3 , Number 2 , Number 1 Volume 124 (1999) Number 4 , Number 2-3 , Number 1 Volume 123 (1998) Number 4 , Number 3 , Number 2 , Number 1 Volume 122 (1997) Number 4 , Number 3 , Number 2 , Number 1 Volume 121 (1996) Number 4 , Number 3 , Number 2 , Number 1 Volume 120 (1995) Number 4 , Number 3 , Number 2 , Number 1 MATHEMATICA BOHEMICA Casopis pro pestovani matematiky a fyziky (from 1872 to 1950) Casopis pro pestovani matematiky ( Read More Go to Site
Votes:0 The courses and other mathematics resources listed below were
developed at the University of Saskatchewan . EMR - Exercises in Math Readiness MRC - Math Readiness Course MFC - Math Foundations Course Conic Sections Course Encryption Course --> (move your mouse over the links to see a description) Read More Go to Site
Votes:0 MathMol Library of Geometric Images To clearly see each of the figures below you will need a 3-D viewer such as Webspace that allows you to rotate the image so t hat you can see all the faces. If you are using Netscape 3.0 simply click on the image. Be sure to click on the right button and change to the Examiner Viewer (under the viewer pulldown). Plane Surfaces Click here to Enter The 3D Figures Library Circle Triangle Rectangle Pentagon Hexagon Trapezoid Designed at the New York University Scientific Visualization Center By Mark Gu Chen and Marvin Rich Read More Go to Site
Votes:0 Algebra Applied Mathematics Calculus and Analysis Discrete Mathematics Foundations of Mathematics Geometry History and Terminology Number Theory Probability and Statistics Recreational Mathematics Topology Alphabetical Index Interactive Entries Random Entry New in MathWorld MathWorld Classroom About MathWorld Contribute an Entry --> Send a Message to the Team Order book from Amazon Order book from CRC Press 12,720 entries Tue Oct 23 2007 The Wolfram 2,3 Turing Machine Research Prize >> The Math(ematica) behind Television's Crime Drama NUMB3RS >> Search Site Other Wolfram Sites: Wolfram Research Demonstrations Project Integrator Tones Functions Site Wolfram Science more… Latest Mathematica Information >> Complete Mathematica Documentation >> Read More Go to Site
Votes:0 Quick Links | Home | Worldwide Search Microsoft.com for: Search for Education All Microsoft.com Home At School Product Tutorials Lesson Plans How-to Articles Solutions and Services Product Center How to Buy Partners in Learning Education Programs Worldwide Education Partners Contact Us Home > At School Microsoft lesson plans for students and educators Find new ways to enhance student learning through technology. Click the links below to view lesson plans from Microsoft by subject that cover grades K-12. Geography • Giants of the century • Globalization comes to the table • Life along the Ring of Fire • Map reading in the 21st century • Take a road trip History • Archaeological finds • Current currencies • History and culture through food & Read More Go to Site
Votes:0 Next: Contents Neutral and Non-Euclidean Geometries David C. Royster UNC Charlotte Contents List of Figures List of Tables The Origins of Geometry Spherical Geometry Logic and the Axiomatic Method Introduction Sets Universal Sets and Compliments Sentences and Statements Sentence Connectives Biconditionals and Combinations of Connectives Quantifiers Rules of Reasoning Valid Arguments Proof Mathematical Systems Proof Proving Conditionals Proving Biconditionals Proving Proof by Cases Mathematical Induction Proof by Contradiction Proofs of Existence and Uniqueness Proof Creativity Euclid's Mathematical System Incidence Geometry Betweenness Axioms Congruence Theorems Axioms of Continuity Neutral Geometry Alternate Interior Angles Weak Exterior Angle Theorem Theorems of Continuity Elementary Con Read More Go to Site
Votes:0 NonEuclid NonEuclid is a Software Simulation offering Straightedge
and Compass Constructions in Hyperbolic Geometry (a geometry of Einstein's
General Relativity Theory and Curved Hyperspace) for use in High School
and Undergraduate Education. This web site provides the platform independent,
NonEuclid software (written in 100% pure Java) together with a 25 page,
illustrated, hypertext introductory explanation of Hyperbolic Geometry. NonEuclid has moved. The new site is: http://math.rice.edu/~joel/NonEuclid/ Read More Go to Site
Votes:0 Origami We welcome you and hope that you enjoy our website. We have learned many new things, and we hope that you will benefit from our hard work. We do know one thing for certain; after you have visited our website, you won't be able to pass up a square piece of paper without a little folding . A Whole Lotta Folding at VMS About Us || Acknowledgements 1999 "Best of Contest" Home || History || Uses || Terms Peace || Poems || Activities || Resources Comments, Questions, or Suggestions... Welcome ! Email Us! --> FastCounter by LinkExchange --> This website was created for ThinkQuest Junior. Copyright March, 1999 Updated June 9, l999 Awards Thank You! 5 Stars Featured June 2, l999 Berit's Best Sites for Children, 5/5 Rating 6/27/99 July 20, 1999 Read More Go to Site
Votes:0 Name_______________________________________________Date_________________________ Mathematics Problem Solving Volume 5, Number 31, May 22, 2000 www.rhlschool.com Perimeter and Area 1. You have a square piece of cardboard that has a perimeter of 12 centimeters. What is the area of the cardboard? a. 144 square centimeters b. 9 square centimeters c. 16 square centimeters d. 24 square centimeters 2. Samantha owns a ranch that covers 48 square miles. She will plant wheat on all the land except for 16 square miles. Samantha will plant wheat on __________ square miles of land. a. 64 b. 32 c. 4 d. 768 3. A rectangle is 5 inches wide. The area of the rectangle is 35 square inches. What is the perimeter of the rectangle? a. 24 inches b. 40 inches c. 30 inches d. There is not enough information to kno Read More Go to Site
Votes:0 Perimeter of a Parallelogram Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Calculating the Perimeter of a Parallelogram The perimeter of a parallelogram is the distance around the outside of the parallelogram.
A parallelogram has four sides with opposite sides being congruent. The formula for finding the perimeter is Side A + Side B + Side A + Side B. This could also be stated as 2*Side A + 2*Side B or 2*(Side A + Side B). Return to Top What is the Perimeter of a parallelogram with the given dimensions? = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fas Read More Go to Site
Votes:0 Perimeter of a Rectangle Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Calculating the Perimeter of a Rectangle The perimeter of a rectangle is the distance around the outside of the rectangle.
A rectangle has four sides with opposite sides being congruent. The formula for finding the perimeter is Side A + Side B + Side A + Side B. This could also be stated as 2*Side A + 2*Side B or 2*(Side A + Side B) Return to Top What is the Perimeter of a rectangle with the given dimensions? = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more cor Read More Go to Site
Votes:0 Perimeter of a Square Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Calculating the Perimeter of a Square The perimeter of a square is the distance around the outside of the square.
A square has four sides of equal length. The formula for finding the perimeter of a square is 4*(Length of a Side). Return to Top What is the Perimeter of a square with the given dimensions? = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Ho Read More Go to Site
Votes:0 Title of the page: Polyominoes: Theme and Variations Polyominoes: Theme and Variations Content of the page Contents Preface General principle Variations of the theme: polyforms Boxes filled with solid pentominoes References Warning: the cryptic anchors in this document ("#zzpart..")
are generated dynamically. It is unwise to use them in bookmark URLs. Click on a section title to return to Contents 1. Preface The purpose of this Web page is to provide information
about filling rectangles, other polygons, boxes, etc., with dominoes,
trominoes, tetrominoes, pentominoes, solid pentominoes, hexiamonds, and
whatever else people have invented as variations of a theme. Several instances of these problems have been commercially available,
sold as so-called `computer puzzles'. Such informa Read More Go to Site
Votes:0 Peek N-dimensional polytope visualization by cross-section and projection Peek is a program to interactively explore arbitrary
dimension polytopes through the use of cross-sections and projections. Projections have already
been extensively used for this purpose. For instance, those who know
what a hypercube is have probably seen the projective views that are
so common, such as the two shown here. Fewer people know, however, that the hypercube also exists as a series
of 3-dimensional cross-sections: Visualizing higher dimensional objects is, like many scientific
visualization tasks, a problem of reducing the dimension of the data.
Projections do this by "squashing" the object into a lower dimensional
space. But besides a change of coordinate information, the object is
essentially unchanged- Read More Go to Site
Votes:0 Download Hall Of Fame Docs FAQ Resources Community Support Search Welcome The Persistence of Vision Raytracer is a high-quality, totally free tool for
creating stunning three-dimensional graphics . It
is available in official versions for Windows , Mac OS/Mac OS X and i86 Linux .
The source code is available for those wanting to do their own ports. Download and Navigation To navigate about this site please use the navigation links at the top of this page.
If you want to download POV-Ray, please visit our download page .
If you are interested in our beta-test for SMP and multi-core systems, please visit our beta-test page .
We also have a RTR (real-time raytracing) demo available via our RTR beta page .
We recommend at least a dual-core for the latter. Contacting Us To contact us, please us Read More Go to Site
Votes:0 Problem of the Minimum Rotation-Surface It is necessary to find a generating line of the rotation-surface with minimum area. It is known that the line to be found is a catenary. Depending on the concrete boundary conditions, there can exist either two solutions of the Euler equation or alone or none. These solutions are catenaries. In traditional courses, one does not pay attention enough to the case of absence of the classic solution. In the numerical solution by the Euler method, the broken-wise solution is easily discovered. These are two disks for which the generating line consists of two vertical segments and a horizontal one lying on the axis of rotation. Moreover, the broken-wise solution can be a global minimum in the zone of existing the solution for the Euler equation ( Ahiezer, Read More Go to Site
Votes:0 Navigation Panel: (These buttons explained below ) Question Corner and Discussion Area This page has been a place for high-school students and others to ask questions
about mathematical topics and receive accurate and informative answers. Unfortunately, due to limited resources we have been unable to make
staff available
to continue providing this service, though we hope to be able to
provide it again in the future. However, please browse the large selection of questions and answers
already posted; you will likely find your question addressed there somewhere. Question Topics Questions Arranged Roughly By Subject Infinite Sequences, Series, and Recursions An Infinitely Recurring Square Root Finding the Sum of a Power Series The Sum of the Geometric Series 1 + 1/2 + 1/4 + · · · A Complicated Read More Go to Site
Votes:0 Circles of Light: The Mathematics of Rainbows How are rainbows formed? Why do they only occur when the sun is
behind the observer? If the sun is low on the horizon, at what angle
in the sky should we expect to see a rainbow? This lab helps to answer these and other questions by examining a
mathematical model of light passing through a water droplet. Outline Objectives of the Lab How does light travel? Reflection Refraction Rainbows: Exploration Rainbows: Analysis Conclusion Next: Objectives of the Lab This lab is based on a module developed by Steven Janke and published
in Modules in Undergraduate Mathematics and its Applications , 1992. Support for the Curriculum Initiative Project at the University of Minnesota has been provided by a grant from the National Science Foundation (DUE 945609 Read More Go to Site
Votes:0 Hilbert's Building Blocks Investigating space curves to construct 3-D forms Curve Generation: I have been interested in the area of computer generated forms, mostly
from the architectural viewpoint, for a long time. Most recently I have
been investigating fractals as a way of generating 3-D forms. Not having
a lot of luck in getting results that could suggest reasonable 3-D forms,
I moved back to some earlier work I did in 2-D with Hilbert curves, spirolaterals,
space filling curves, and recursive designs. The image above on the left is the space filling curve designed by the
German mathematician David Hilbert. The adjacent image shows the three
line segment "generator" for the Hilbert curve. The generator is connected
to another generator by a connecting line segment. By definition, this
Read More Go to Site
Votes:0 Sea Loft A special getaway in the heart of historic Victorian seaport Port Townsend. Click to enlarge Click to enlarge A delightful carriage house in a beautiful, quiet neighborhood near the beach, Chetzemoka Park, and Point Hudson Marina. Commands a spectacular view of Puget Sound, the shipping lanes, and Whidby Island overlooking the garden. A short walk to the beach and to uptown and downtown shops and restaurants. Click to enlarge Click to enlarge Features a sunny deck, full kitchen, tub/shower bath, cable TV, VCR (with tape library), CD player, phone, wireless DSL, washer/dryer. Table service and kitchen equipment provided, plus a supply of coffee, tea, granola, juices, milk, and a bowl of fruit. The bed can be a king or two twin beds, plus the loveseat converts to a twin bed. Quality Read More Go to Site
Votes:0 Courant Institute New York University FAS CAS GSAS :: CONTACT US go Home People Administration Research Courses Graduate Programs --> Ph.D. Programs M.S. Programs Undergraduate Program Courant Library Visiting Member Program Weekly Bulletin Useful Links Job Openings Directory Outreach Seminars of the Courant Institute For complete schedule of events, see CIMS Weekly Bulletin . You can now find information on how to get to Courant Insitute . Check Upcoming Special Events for workshops, short courses. Math Seminars Analysis Seminar Applied Mathematics Seminar Applied Math Lab Seminar Colloquium in Atmosphere-Ocean Interactions Computational Neuroscience and Biology Seminar Differential Geometry and Topology Seminar Geometry Seminar Grad Student/Postdoc Seminar Harmonic Analysis and Signal Pr Read More Go to Site
Votes:0 First Year High School Art Students Create Stained Glass Buckyball Fish Motif A class of talented students learned stained glass from parent and professional
studio artist Michael Martino. After working together to accomplish a three
panel stained glass mural that now adorns
the math and science wing, each student designed a fish in a hexagon or
pentagon that came together in the C60 buckyball spherical geometric form.
This idea emerged when we were in the middle of the mural and visited Virtual
Reality Polyhedra web site. There we found a conceptual stained glass sphere.
Our students said, "that's a great idea, let's really make one",
and so they did. This glass covered polycarbonate orb is now a hanging
light in the art room. Students completed their stained glass work by makin Read More Go to Site
Votes:0 Starting Line Preprint R E P R I N T SIAM Review Volume 39, Number 4, December 1997, pp. 745-754 ( Society for Industrial and Applied Mathematics ) F INDING THE C ENTER OF A C IRCULAR S TARTING L INE IN AN A NCIENT G REEK S TADIUM by CHRIS RORRES Department of Mathematics and Computer Science Drexel University Philadelphia, PA 19104 and DAVID GILMAN ROMANO Mediterranean Section The University of Pennsylvania Museum of Archaeology and Anthropology Thirty-third and Spruce Streets Philadelphia, PA 19104 Abstract. Two methods for finding the center and radius of a circular starting line of a racetrack in an ancient Greek stadium are presented and compared. The first is a method employed by the archaeologists who surveyed the starting line and the second is a least-squares method leading to a m Read More Go to Site
Votes:0 Steiner Surfaces by Adam Coffman . Images rendered by POV-Ray 3.1. Background Equations and Graphics Animation Links Definition Let p 0 , p 1 , p 2 , p 3 be quadratic polynomials in two variables u, v. This means they're of the form p i (u,v)=Au 2 +Buv+Cv 2 +Du+Ev+F for constant coefficients A, B, C, D, E, F. If you plot the parametric graph (x,y,z)=(p 1 /p 0 , p 2 /p 0 , p 3 /p 0 ) for some range of input values u, v, the image should be a two-dimensional surface in (x,y,z)-space. It's called a Steiner surface patch, but what does it look like? This web site lists all the different geometric types of Steiner surfaces. Usually, graphing polynomial quotients only gives a patch --- a part of the whole surface. The mathematical setting for describing the entire surface is projective geometry. Read More Go to Site
Votes:0 Nature's Structural Elements Updated page: http://hometown.aol.com/dometruss This WEB page with its links will strive to present nature's underlying structural elements along with their most prominent compounds and ensuing geodesic designs. Partial Hex-Pent Geodesic The following drawings are of nature's structural elements, compounds, and some derived structures. To access the drawings for those elements, or compounds, simply click on that particular description. The elements are all 6 edged, 4 sided pyramids, with internodal lengths derived from the proportions and progressions of three elemental lengths; unity, square root of 2, and Tau ((square root (5) + 1)/2). Tau (T) is sometimes referred to as the mean proportion, the Golden Section, or sometimes as Phi. An example of Tau's strange Read More Go to Site
Votes:0 Surface Area of A Cube Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Calculate the Surface Area of a Cube To calculate the surface are of a cube, find the surface area of one side and multiply by 6. The surface area of any side is the length of a side squared. Example: Surface area of a cube with a side of length 4 = 4*4*6 = 96 Return to Top What is the Surface Area of the Cube? = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Read More Go to Site
Votes:0 Surface Area of Cylinders Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Surface Area of Cylinders. To find the surface area of a cylinder add the surface area of each end plus the surface area of the side. The surface area of each end is the ¶r 2 .
There are two ends so their combinded surface area is 2*¶r 2 .
The surface area of the side is the circumference times the height or 2¶rh. The entire formula for the surface area of a cylinder is 2*¶r 2 + 2¶rh. Return to Top What is the Surface Area of a cylinder with the given dimensions? Express answer to nearest hundredth. Use 3.14 for pi. = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra Read More Go to Site
Votes:0 Surface Area of Rectangular Prisms Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Surface Area of Rectangular Prisms A rectangular prism has 2 ends and 4 sides. Opposite sides have the
same area. The surface area is the sum of the areas of all six sides. How to find the surface area of Rectangular Prisms: Find the area of two sides (Length*Height)*2 sides Find the area of adjacent sides (Width*Height)*2 sides Find the area of ends (Length*Width)*2 ends Add the three areas together to find the surface area Example: The surface area of a rectangular prism 5 cm long, 3 cm. wide and
2 cm. high = 5*2*2 + 3*2*2 + 5*3*2 = 20 + 12 + 30 = 62 cm 2 . Return to Top What is the Surface Area of the Rectangular Prism? = You have correct and incorrect. This is per Read More Go to Site
Votes:0 --> A Math Forum Web Unit Suzanne Alejandre's Designs With Circles Back to Suzanne's Math Lessons || Check out Suzanne's Tessellation Lessons In the Islamic culture the circle is a unit of measure. The circle is the basis for the organization of space. It is a starting point in architecture, poetry, music and even calligraphy. From a circle it is possible to construct many regular polygons. The decimal system we use did not appear as a standard until the eighth century A.D. Before exact units of measurement were used, the scale from one building's plan was used to create another building by referring to the geometric patterns . Egyptian rope-stretchers and temple surveyors developed a reproducible method by using pegs and cords to trace circles and straight lines on sand. They established Read More Go to Site
Votes:0 hey! check out some Neat Stuff Also: some new movies, etc regarding hyperbolic space! Symmetry and the Shape of Space by Chaim Goodman-Strauss Without further ado, welcome... Part 1 Symmetry Motion in the plane Isometries Regular patterns Rules of the Game Visual Notation Gallery to Analyze Additional Theorems ....aka "What Patterns Can Arise" More Planar Motifs Homework Caution Part 2 Kali How many ways...? How to Cheat at Lori's Worksheet A Translation Frieze! A Technical Question So what do all these names mean anyway? Paperdolls! Orbifolds! Homework! Part 3 Paper Surfaces The mobius band and the Annulus The Torus and the Klein Bottle More about the Klein Bottle Cutting Open an Orbifold Subsymmetries Revealed Homework for week 3 Part 4 Kaleidotile An amazing formula for the sp Read More Go to Site
Votes:0 The burr puzzles site Background information about burrs Explore precalculated burrs Calculate your own burr Bibliography & Links Feedback A Burr Puzzle consists of at least three rods intersecting each other at right angles. The most famous and well known type is the six piece burr where three sets of two rods intersect each other. At this site we let you explore six piece burrs. You can select either from a list of a few precalculated burrs, or you can select six pieces of your own making and then have us calculate the possible solutions for you. Note, that you will need a Java enabled browser to visit some pages of this site. The image after a hyper-link indicates which pages require a Java enabled browser. Virtually all pages require JavaScript to properly display. Optimized for Netsca Read More Go to Site
Votes:0 THE CHENG-PLEIJEL APPLET Sorry, your browser does not support frames. Must also use a browser that contain java beta api support. Read More Go to Site
Votes:0 Note: The Geometry Center is now closed. Read about the details here . The Orrery is a program that works in conjunction with
Geomview to display and animate an accurate model of the solar
system. --> WebEQ is a suite of Java programs for putting math on
the web using MathML. Includes an equation editor, tex translator,
and Java APIs. Science comes alive at ScienceU ! Create beautiful symmetries, manipulate 3D solids, explore a virtual Solar System, and much, much more in this brand new site.. Do not miss it! JGV is a Java program that lets you embed movable 3D objects in Web pages. Users can rotate, scale, and translate the objects interactively with the mouse. --> About the Geometry Center Geometry Center Web Resources: Teaching resources at COMAP Current Projects what's hot at the Cente Read More Go to Site
Votes:0 Register: Tell Us What You Think Up: Multimedia Documents The Geometry Forum: The Geometry Forum is
an electronic community focused on geometry and math education based
at Swarthmore college . The
Forum began as a set of newsgroups, but now includes a WWW server and
several other math-related services. The following articles were
written by the Geometry Center's mathematical correspondents, Evelyn Sander and Bob
Hesse , and originally appeared as part of the Forum's
newsgroups. This is a thematic list. You can refer to the same
articles using a chronological list. Research Automatic Groups by Evelyn Sander Dendritic Growth by Evelyn Sander Groups and Symmetry by Evelyn Sander Energies of Hopf Links by Evelyn Sander Hoops in Three-Space by Evelyn Sander How to Fill n -Dimensional Space with Read More Go to Site
Votes:0 --> 3-D Drawing and Geometry by Cathi Sanders A Math Forum Summer Institute Project 1998 Summer Institute || Participant Projects || List of Participants || Sum98 Staff || Agenda Introduction Wherever we look, we see three-dimensional
shapes. Buildings, furniture, plants, even people themselves:
all are solid objects. Whenever we look at the world around us, we
see it in three dimensions: length, width and height. Drawings that are
created to represent the idea of these three dimensions are often called
"3-D drawings." When you take a photograph like the one below,
you capture these three dimensions on the flat plane of the photographic
paper or on the computer screen. This beautiful house was designed by Frank Lloyd Wright, perhaps
America's most well-known architect. The house is called Read More Go to Site
Votes:0 The Geometry of the Sphere John C.
Polking Rice University The material on these pages was the text for part of the Advanced
Mathematics course in the High School Teachers Program at the IAS/Park City
Mathematics Institute at the Institute for Advanced Study during
July of 1996. Teachers are requested to make their own contributions to this page.
These can be in the form of comments or lesson plans that they have
used based on this material. Please send email to the author at polking@rice.edu to inquire. Pages can be kept
at Rice or on your own server, with a link to this page. Putting mathematics onto a web page still presents a significant
challenge. Much of the effort in making the following pages as nice
as they are is due to Dennis
Donovan . Boyd
Hemphill added two nice appendices. Su Read More Go to Site
Votes:0 The Image Warper Navigation Toolbar Home News About Papers Software Download Feedback Links Site Map The Image Warper is a Windows that supports exploratory learning and enjoyable activities involving geometric transformations and image distortion. The mathematics involved in the activity is richer and more complicated than that of the Pixel Calculator. At the same time, the mathematics is somewhat more hidden from the student, and needs to be brought out through structured activities and teacher-initiated discussions about translation, rotation, axis stretching, and invertibility of transformations. The Image Warper uses a transformation method developed by programmers at Pacific Data Images, Inc. (as reported in the SIGGRAPH'92 Conference Proceedings), and used to produce a well-known Mi Read More Go to Site
Votes:0 Geometry Through Art Norman Shapiro What Children Can Learn about Art and Geometry The Forum and Norman Shapiro Corner for Interactive Geometry Software (CIGS). Sketchpad is not a plug-in, so you'll want to read the instructions on this page for configuring your browser to open the program and view and explore or print out sketches.
--> Contact Norman Shapiro for Artist in Residence Programs, Workshops for Teachers, Teacher Resource Kits, and Useful links for Teaching Art and Geometry. Introduction About Norman Shapiro How to request materials Download a statement about GTA premises and methods (2.2M) Download the Geometry Through Art basic kit of copier master worksheets Part 1 (2.6MB) | Part 2 (2.8MB) | Part 3 (6.0MB) --> Currently available teacher workshops Exploring geometry by making Read More Go to Site
Votes:0 Geometry Through Art Norman Shapiro Exploring Geometry By Making Drawings Table of Contents The best way for children to learn about geometry is to take up pencil and straight edge (a ruler will do) and design geometrically on paper. Long before the Greeks worked out the abstract ideas and discipline of Euclid's geometry, the Egyptians, who had little interest in theorizing, used straight edge and a rope compass to build the pyramids. They applied their tools to design and build their fabulous temples and tombs long before Thales worked out his theorem of similar shapes and proportionate sides of triangles. The Egyptians INVENTED geometry and used it for thousands of years before Euclid wrote his books. Theirs was a geometry for land surveyors, artists, architects, engineers, and sculptors Read More Go to Site
Votes:0 The Pacific Northwest Geometry Seminar Basic information The next two PNGS meeting s: Winter 2008, Stanford University (date to be announced) Spring 2008, University of Washington, May 10-11, 2007 Future PNGS meetings Past PNGS meetings and speakers Travel grants for participants History of the PNGS Organizers and participating institutions The Pacific Northwest Geometry Seminar (PNGS) is a regional meeting for geometers of all kinds. It is held every fall and spring, and every other winter,rotating among the following participating institutions: Oregon State University Portland State University Stanford University University of British Columbia University of Oregon University of Utah University of Washington The meetings are supported by the National Science Foundation ( NSF ), the Pacifi Read More Go to Site
Votes:0 Think.com ThinkQuest Library Library Competition Website Currently Unavailable We're sorry, but the ThinkQuest Library site you are trying to access is currently unavailable. It has been taken offline for maintenance. We appreciate your patience and apologize for any inconvenience this may cause. The ThinkQuest Library includes over 5000 educational websites on hundreds of different topics. Please visit the ThinkQuest Library to see if one of the other sites includes the information you need. If you are the creator of this site and you have additional questions, please contact us and be sure to provide your teamID or the url of your site. Unfortunately, we will not be able to help if you do not include the name of the site, url, or teamID to help us identify the site. Thank you for your pa Read More Go to Site
Votes:0 Tiling and Packing results of Torsten Sillke Polycubes Problems Tiling Problems and News - open problems and new solutions LEX notation scheme for polycubes. This can be used for polyspheres too. Pentacubes Ekkehard KÜnzell wrote a book (in German) on games played with pentacubes.
There he explains his pentacube numbering system .
The book is sold by Ingo Uhl GmbH in Germany.
Look after the reservat book . There is another human-friendly pentacube naming system from Kate Jones of Kadon Enterprises, Inc. .
She made also a hexomino naming system . Here is my new systematic numbering scheme for polycubes.
It is the lexicographic numbering of the coordinates. Mirror images a noted by negative numbers. Packing Boxes with like Pentacubes 10 - I-Pentomino (only the pentacube itself) 11 - L-Pentom Read More Go to Site
Votes:0 riangle A Two-Dimensional Quality Mesh Generator and Delaunay Triangulator. Jonathan Richard Shewchuk Computer Science Division University of California at Berkeley Berkeley, California 94720-1776 Winner of the 2003
James Hardy Wilkinson Prize in Numerical Software . Created at Carnegie Mellon University as part of
the Quake project
(tools for large-scale earthquake simulation). Supported by an NSERC 1967 Science and Engineering Scholarship and NSF Grant CMS-9318163 . Triangle generates exact Delaunay triangulations, constrained Delaunay
triangulations, conforming Delaunay triangulations, Voronoi diagrams, and
high-quality triangular meshes. The latter can be generated with no small
or large angles, and are thus suitable for finite element analysis. Triangle (version 1.6, with Show Me vers Read More Go to Site
Votes:0 Types of Polygons Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Names of Polygons by Number of Sides and Angles Name Sides Angles Triangle 3 3 Quadrilateral 4 4 Pentagon 5 5 Hexagon 6 6 Heptagon 7 7 Octagon 8 8 Nonagon 9 9 Decagon 10 10 Return to Top How Many Sides or Angles are in the Polygon? You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Homework Help Software Books Glossary Grades Kindergarten First Second Third Four Read More Go to Site
Votes:0 Types of Triangles based on Sides Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Identifying Triangles by their Sides Types of triangles based on their sides An EQUILATERAL triangle has all three sides the same length. An ISOSCELES triangle has two sides the same length and the third side a different length. A SCALENE triangle has all three sides different lengths. Return to Top What type of Triangle is it? You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top &n Read More Go to Site
Votes:0 Notes for College Algebra and Geometry These are Notes for College Algebra and Geometry prepared by M. Maheswaran, Department of Mathematics, University of Wisconsin - Marathon County. CONTENTS Solving Applied ("Word") Problems . Solving Absolute Value Inequalities Solving Rational Inequalities . Graphing Rational Functions . Graphing Conic Sections . Solving Applied ("Word") Problems When you have to solve applied problems or " word problems " the following stepwise procedure will be very helpful: Read the problem carefully - as many times as you need to understand the information and the question. Introduce a letter to denote an unknown quantity. Usually, this quantity is what you have to evaluate. Write a formula or equation that connects the quantities appearing in the given informatio Read More Go to Site
Votes:0 Volume of a Cylinder Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Volume of a Cylinder The volume of a cylinder equals the (area of the base)*height = ¶r 2 h Return to Top What is the Volume of a Cylinder with the given dimensions? Round answer to nearest hundredth. Use 3.14 for pi. = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Homework Help Software Books Glossary Grades Kindergarten First Second Third Fourth Fifth Read More Go to Site
Votes:0 Pyramid Volume Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Volume of a Pyramid The volume of a pyramid is equal to 1/3 * length_of_base * width_of_base * height. Return to Top What is the Volume of a Pyramid with the given dimensions? Round answer to nearest hundredth. = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Homework Help Software Books Glossary Grades Kindergarten First Second Third Fourth Fifth Sixth Seventh Read More Go to Site
Votes:0 Volume of a Rectangular Prism Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Volume of a Rectangular Prism The volume of a rectangular prism can be found by the formula: volume=length*width*height Return to Top What is the Volume of the Rectangular Prism? = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Homework Help Software Books Glossary Grades Kindergarten First Second Third Fourth Fifth Sixth Seventh Eighth World Lev Read More Go to Site
Votes:0 Volume of a Sphere Learn Practice Play Explore Feedback Previous Lesson Table of Contents Next Lesson   Volume of a Sphere The volume of a sphere can be found by the formula: volume=4/3¶r 3 Return to Top What is the Volume of a Sphere with the given dimensions? Round answer to nearest hundredth. Use 3.14 for pi. = You have correct and incorrect. This is percent correct Return to Top Play Game What is it? Best Score How many correct answers can you get in 60 seconds? Extra time is awarded for each correct answer. Play longer by getting more correct. How fast can you get 20 more correct answers than wrong answers? Games, Puzzles and Riddles Return to Top   Explore Cool !!! Free Things Homework Help Software Books Glossary Grades Kindergarten First Second Third Fourth Fifth Sixth Seve Read More Go to Site
Votes:0 Customer Service FAQ Shopping Cart --> Ever Seen a Square Bubble? Only $14.95 Find out what all the awards are about! Build basic 3-D shapes to dip into soap solution and create amazing bubbles. Save the Factory Order Now; Save 20% Place your holiday order in November and we'll throw in a nice 20% discount as our way of thanking you for making our lives a little easier. Through 11/30/07 Model of the Month Diamond November's little gem takes you on a cubic jaunt from 2 to 6 dimensions! . If you'd like to build it, you can buy just the parts you need . Product Safety Safe for kids. Zometool components are made in the USA with food grade materials and colors, and exceed stringent U.S. and European safety standards for children over 3 years of age. On April 1st 1992, at 5:48 p.m., the first Zo Read More Go to Site
Votes:0 Wilson Stothers' Geometry Pages what's new? original page plane conics the klein view affine geometry projective geometry inversive geometry hyperbolic geometry dynamic geometry triangle geometry odds and ends references Welcome to my new-look geometry pages. These pages began as an experiment in teaching projective conics using Cabri. They are designed for students of Glasgow University and the Open University, though they do not follow the Open University M203 course in detail. A guide to the differences appears on the M203 page . As time went on, I have expanded them to include other geometries, illustrating the klein view of geometry . I have also used CabriJava to provide interactive diagrams. You can find more about the interactive geometry packages Cabri, CabriJava and Cinderella, a Read More Go to Site
StudySphere is an outstanding resource for homework help, special education, music school, cooking school, charter schools, art schools, technical schools, traffic school, film schools, catholic schools, etc.