Home > Science > Mathematics > Number Theory > Diophantine Equations > Fermat's Last Theorem
Web Sites
NOVA Online | The Proof
www.pbs.org/wgbh/nova/proof/ reviews
NOVA Online presents The Proof, including an interview with Andrew Wiles, an essay on Sophie Germain, and the Pythagorean theorem.
www.pbs.org/wgbh/nova/proof/ reviewsFermat's last theorem
www-groups.dcs.st-and.ac.uk/~history/HistTopics/Fermat's_last_theorem.html reviews
Fermat's last theorem Number theory index History Topics Index Pierre de Fermat died in 1665. Today we think of Fermat as a number theorist, in fact as perhaps the most famous number theorist who ever lived. It is therefore surprising to find that Fermat was in fact a lawyer and only an amateur mathematician. Also surprising is the fact that he published only one mathematical paper in his life, ...
www-groups.dcs.st-and.ac.uk/~history/HistTopics/Fermat's_last_theorem.html reviewsFermat's Last Theorem
mathworld.wolfram.com/FermatsLastTheorem.html reviews
Detailed information about Fermat's Last Theorem.
mathworld.wolfram.com/FermatsLastTheorem.html reviewsNotes on Fermat's Last Theorem
www.math.mq.edu.au/~alf/NotesonFLT.html reviews
www.math.mq.edu.au/~alf/NotesonFLT.html reviewsThe Beal Conjecture
www.math.unt.edu/~mauldin/beal.html reviews
Description of the Beal Conjecture and the Beal Prize.
www.math.unt.edu/~mauldin/beal.html reviewsBeal's Conjecture: A Search for Counterexamples
www.norvig.com/beal.html reviews
Beal's Conjecture: A Search for Counterexamples Beal's Conjecture is this: There are no positive integers x, m, y, n, z, r satisfying the equation xm + yn = zr where m, n, r 2 and x, y, z are co-prime (that is, gcd(x, y) = gcd(y, z) = gcd(x, z) = 1). There is a $75, 000 prize for the first proof or disproof of the conjecture. The conjecture is obviously related to Fermat's Last Theorem, which was proved ...
www.norvig.com/beal.html reviewsFermat's Last Theorem is Solved
www.coolissues.com/mathematics/fermat.htm reviews
PROOF OF FERMAT'S LAST THEOREM James Constant ConstantRCS@cs.com Fermat's Last Theorem is solved using the binomial expansion. Introduction ........Fermat (1601-1665) claimed in 1637 to have discovered a marvelous proof of his last theorem.1 (1) The Binomial Expansion ........Before seeking the solution to Fermat's last theorem, consider the binomial expansion2 (2) in which a is an arbitrary ...
www.coolissues.com/mathematics/fermat.htm reviews