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1. Egyptian Fractions

Lots of information about Egyptian fractions collected by David Eppstein.
http://www.ics.uci.edu/~eppstein/numth/egypt/ - 04-10-2001 - [detailed information]
Rating: [6.01] Votes: [556]

2. Diophantus Quadraticus

On-line Pell Equation solver by Michael Zuker.
http://www.bioinfo.rpi.edu/~zukerm/cgi-bin/dq.html - 02-04-2002 - [detailed information]
Rating: [6.00] Votes: [119]

3. Developing A General 2nd Degree Diophantine Equation x^2 + p = 2^n

Methods to solve these equations.
http://www.biochem.okstate.edu/OAS/OJAS/thiendo.htm - 18-04-2000 - [detailed information]
Rating: [5.00] Votes: [1629]

4. Diophantine Geometry in Characteristic p

A survey by José Felipe Voloch.
http://www.ma.utexas.edu/users/voloch/surveylatex/surveylatex.html - 13-07-2000 - [detailed information]
Rating: [5.00] Votes: [754]

5. Diophantine m-tuples

Sets with the property that the product of any two distinct elements is one less than a square. Notes and bibliography by Andrej Dujella.
http://www.math.hr/~duje/dtuples.html - 14-12-2002 - [detailed information]
Rating: [5.00] Votes: [1361]

6. Linear Diophantine Equations

A web tool for solving Diophantine equations of the form ax + by = c.
http://thoralf2.uwaterloo.ca/htdocs/linear.html - 21-10-2002 - [detailed information]
Rating: [5.00] Votes: [732]

7. On the Psixyology of Diophantine Equations

PhD thesis, Pieter Moree, Leiden, 1993.
http://web.inter.NL.net/hcc/J.Moree/linkind2.htm - 26-05-2000 - [detailed information]
Rating: [5.00] Votes: [746]

8. Pythagorean Triples in JAVA

A JavaScript applet which reads a and gives integer solutions of a^2+b^2 = c^2.
http://home.foni.net/~heinzbecker/pythagoras.html - 29-01-2001 - [detailed information]
Rating: [5.00] Votes: [1197]

9. Rational and Integral Points on Higher-dimensional Varieties

Some of conjectures and open problems, compiled at AIM.
http://aimath.org/WWN/qptsurface2/ - 27-03-2002 - [detailed information]
Rating: [5.00] Votes: [804]

10. Rational Triangles

Triangles in the Euclidean plane such that all three sides are rational. With tables of Heronian and Pythagorean triples.
http://grail.cba.csuohio.edu/~somos/rattri.html - 15-10-2002 - [detailed information]
Rating: [5.00] Votes: [524]

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