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Fermat's Last Theorem

Melvyn Bragg and his guests discuss Fermat's Last Theorem, a mathematical puzzle which took more than three hundred and fifty years to solve.

Melvyn Bragg and his guests discuss Fermat's Last Theorem. In 1637 the French mathematician Pierre de Fermat scribbled a note in the margin of one of his books. He claimed to have proved a remarkable property of numbers, but gave no clue as to how he'd gone about it. "I have found a wonderful demonstration of this proposition," he wrote, "which this margin is too narrow to contain". Fermat's theorem became one of the most iconic problems in mathematics and for centuries mathematicians struggled in vain to work out what his proof had been. In the 19th century the French Academy of Sciences twice offered prize money and a gold medal to the person who could discover Fermat's proof; but it was not until 1995 that the puzzle was finally solved by the British mathematician Andrew Wiles.


Marcus du Sautoy
Professor of Mathematics & Simonyi Professor for the Public Understanding of Science at the University of Oxford

Vicky Neale
Fellow and Director of Studies in Mathematics at Murray Edwards College at the University of Cambridge

Samir Siksek
Professor at the Mathematics Institute at the University of Warwick.

Producer: Natalia Fernandez.

Available now

42 minutes

Last on

Thu 25 Oct 2012 21:30


Amir D. Aczel, ‘Fermat's Last Theorem: Unlocking the Secret of an Ancient Mathematical Problem’ (Thunder’s Mouth Press, 2007)


H. Davenport, ‘The Higher Arithmetic: An Introduction to the Theory of Numbers’ (Cambridge University Press, 2008)


Timothy Gowers (ed.), ‘The Princeton Companion to Mathematics’ (Princeton University Press, 2008)


Alfred J. van der Poorten, ‘Notes on Fermat’s Last Theorem’ (Wiley-Blackwell, 1996)


Paulo Ribenboim, ‘Fermat’s Last Theorem for Amateurs’ (Springer, 1999)


Simon Singh, ‘Fermat’s Last Theorem’ (Fourth Estate, 1997)


Ian Stewart, ‘From Here to Infinity’ (OUP, 1996)



  • Thu 25 Oct 2012 09:00
  • Thu 25 Oct 2012 21:30

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