Since the Antiquity, mathematicians try to resolve enigmae on the key of figures (prime, square numbers of numbers, Pi).
After having studied and used, as computer specialist, their diverse works during several years, I was attracted by Fermat's Theorem ( 1601-1665 ) and especially by the small intriguing sentence which he annotated in the margin of his copy of "Arithmetica" of Diophante: " I found a wonderful demonstration of this proposition, but the margin is too narrow to contain
This Fermat's annotation hint to . Fermat wrote that if this equation has an infinite number of solutions when n is = 2, it has no solution when the power is superior to 2 .
This theorem will be demonstrate by Andrew
Princeton's university,with Richard Taylor's help
, and published in 1995
All writings or internet said that the Pierre de Fermat'annotate is either false, or unknown this day, because the Andrew Wiles's demonstration uses mathematicals tools which Mr. de Fermat could not credibly have considering the knowledge of his time.
My goal is to show on this site that Pierre de Fermat had well and truly found , I'm using simple tools and just a little of imagination.
Through these studies, supply educational tools (Animations, graphs) to popularize and visualize Arithmetic.
Prove that Pierre de Fermat have all the necessary knowledge to announce his guess, (by-products, modular arithmetic,primary numbers, differential arithmetic, geometry, Elongated numbers and new drawing) and that the solution was so evident for him as he did not
Put new guesses discovered thanks to the study of the Arithmetic of Fermat on prime numbers
Prove that odd / even numbers have not the same behavior.