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LINKS TO SOME INTERESTING MATHEMATICS STUFF |
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WOLFRAM RESEARCH - MATHEMATICA - ONLINE INTEGRATOR
Integration Possibilities:
www.integrals.com The Integrator uses webMathematica technology to bring the computational capabilites of Mathematica to the web. |
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WOLFRAM RESEARCH - THE WOLFRAM FUNCTIONS SITE FUNCTIONS http://functions.wolfram.com/ This site is changing and growing daily. Contains the world's most encyclopedic collection of information about mathematical functions. |
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FINANCIAL CALCULATORS/FORMULAS
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ENGINEERING FUNDAMENTALS WEBSITE - efunda eFunda stands for engineering Fundamentals. Its mission is to create an online destination for the engineering community, where working professionals can quickly find concise and reliable information to meet the majority of their daily reference needs.
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Mathematics Resources on the Internet Mathematics Links (Starting Points) http://mathres.kevius.com/ by Bruno Kevius |
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Math Reference Tables on the Internet Math2.Org (Formerly "Dave's Math Tables") http://www.Math2.Org by David Manura |
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YAHOO DIRECTORY - MATHEMATICS Categories and Links to Sites |
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WOLFRAM RESEARCH - MATHWORLD PRIME NUMBERS http://mathworld.wolfram.com/PrimeNumber.html Eric W. Weisstein. "Prime Number." From MathWorld--A Wolfram Web Resource. |
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WOLFRAM RESEARCH - MATHWORLD All About Primes http://mathworld.wolfram.com/topics/PrimeNumbers.html |
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UNIVERSITY OF TENNESSEE AT MARTIN - RESEARCH Prime Number Research
http://www.utm.edu/research/primes/
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Get ready to go to
The Nth Prime Page A prime page by Andrew Booker What is the Nth prime?Here's how it works: Enter a value for n below, from 1 to 1012, inclusive. The server will return the nth prime number (counting 2 as the first). Commas and scientific notation (e.g. 1.0e12) are allowed. For example, entering either 1,000,000,000,000 or 1.0e12 will tell you 'The
1,000,000,000,000th prime is 29,996,224,275,833.' Depending
on the load of the server and the number you pick, your query may take up
to 10 seconds.
UNIVERSITY OF TENNESSEE AT MARTIN - RESEARCH:PRIMES © Chris Caldwell http://primes.utm.edu/nthprime/index.php |
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109,999,999Great Internet Mersenne Prime Search - GIMPS The number 109,999,999 is the smallest 10 million digit number. On August 23, 2008, a UCLA computer in the GIMPS PrimeNet network discovered the 45th known (at that time) Mersenne prime number, 243,112,609 - 1, a mammoth 12,978,189 digit number (almost 13 million digits!) The prime number qualifies for the Electronic Frontier Foundation's $100,000 award for discovery of the first 10 million digit (or more) prime number. The Great Internet Mersenne Prime Search (GIMPS), founded in 1996, is a distributed computing project dedicated to finding Mersenne primes. Their website is www.mersenne.org/ . In 1999 the first Mersenne prime number with over 1 million digits was found. In 2008 two Mersenne primes, with over 10 million digits, were found. The largest prime number found to date is the one cited above, M43112609 = 243,112,609 - 1. This number starts with the digits 316 and ends with 511. A link to a listing of this number, 316...511, in text form (16.3 megabytes), is M43112609 See also: contracosta.edu/math/PowersOfTen.html | ||||||||||||||||
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WOLFRAM RESEARCH - MATHWORLD 3D GRAPHICS
http://mathworld.wolfram.com/topics/LiveGraphics3DApplets.html
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MATLAB CENTRAL MatLab is a computer program for doing numerical computation and technical computing and is available commercially from The MathWorks, Inc., Natick, MA |
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Matlab ScreenSaver
www.mathworks.com/matlabcentral/screensaver.shtml
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ORACLE ThinkQuest Library:Index : Math [Links to Numerous WebSites]
http://www.thinkquest.org/library/cat_show.html?cat_id=9
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MATHEMATICAL ASSOCIATION OF AMERICA |
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MathDL: The MAA Mathematical Sciences Digital Library
http://www.mathdl.org
MathDL is an online resource published by the Mathematical Association of America. The site provides online resources for both teachers and students of mathematics. Currently the Library is composed of the following:
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Hosted on SunSITE, University of Tennessee, Knoxville. Topics in Mathematics
http://archives.math.utk.edu/topics/index.html
In these pages, you will find links to various WWW resources on Mathematics. They are organized by topics. See also, http://archives.math.utk.edu/popmath.html POPMathematics: An eclectic collection of links to Mathematical Topics found on WWW. |
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CUT-THE-KNOT Copyright © 1996-2009 Alexander Bogomolny A Math Glossary in Context
http://www.cut-the-knot.org/glossary/atop.shtml
Also, more links to Math Stuff: http://www.cut-the-knot.org/collection.shtml |
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MATH FORUM @ DREXEL Internet Mathematics Library
http://mathforum.org/library/
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IES International Eduction Software Manipula Math with Java -- over one hundred graphical JAVA applets that demonstrate mathematical concepts (elementary to calculus).
http://www.ies.co.jp/math/java/
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¤§ MATHEMATICS GALLERY §¤ http://www.contracosta.edu/math/GreatPics.htm |
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AT&T RESEARCH - MATHEMATICS: INTEGER SEQUENCES To look up a number sequence in the On-Line Encyclopedia of Integer Sequences, enter it here and click "Submit": For more help on searching for sequences click below: |
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PLUS MAGAZINE
Internet Mathematics MAGAZINE
http://www.pass.maths.org.uk/index.html
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http://www.nrich.maths.org.uk/public/index.php
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Pentagonal Geometry and the Golden Ratio David Eppstein,Computer Science Department University of California, Irvine
http://www.ics.uci.edu/~eppstein/junkyard/pent.html |
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Museum of Harmony and Golden Section Authored by Alexey Stakhov and Anna Sluchenkova
http://www.goldenmuseum.com/ |
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CONTRA COSTA COLLEGE - MATH DEPARTMENT THE PENTAGRAM AND THE GOLDEN RATIO
http://www.contracosta.edu/math/pentagrm.htm © Thomas M. Green |
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CONTRA COSTA COLLEGE - MATH DEPARTMENT KONIGSBERG BRIDGES PROBLEM
http://www.contracosta.edu/math/konig.htm
© Thomas M. Green |
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Kaleidoscope Show
Ann Stretton © 1996-98 ann-s-thesia.com
http://www.geocities.com/ann-s-thesia/kaleidoheadache.html
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CONTRA COSTA COLLEGE - MATH DEPARTMENT SOME "NOT SO FAMILIAR" PYTHAGOREAN IMPLICATIONS
http://www.contracosta.edu/math/Pythagoras.htm © Thomas M. Green |
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The Platonic solids have some rather interesting dual relationships. To make the dual of a solid, place a vertex in the center of each of the solid's faces. Then connect each vertex to the vertices on the adjacent faces. For the Platonic solids, the result is another Platonic solid. http://www.vb-helper.com/tutorial_platonic_solids.html Observe that if {p, q} is a possible solid, then so is {q, p}. (for more info., click below) © 1998 John Baez http://www.georgehart.com/virtual-polyhedra/platonic-info.html | ||||||
Art of Problem Solving
List of Mathematics Competitions Around the World.
http://www.artofproblemsolving.com/Wiki/index.php/List_of_mathematics_competitions
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Art of Problem Solving
Internet Guide - Links to Mathematics Websites.
http://www.artofproblemsolving.com/Resources/AoPS_R_Websites.php
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