He's not Torricelli, but this man names a point P in acute triangles for which the sum of the distances from P to the vertices is minimized.
He's not Torricelli, but this man names a point P in acute triangles for which the sum of the distances from P to the vertices is minimized. This man's namesake numbers have the form "2 to the 2 to n plus 1," and he names a statement that for a prime p, then [read underlined part slowly] (*) p divides "(a to the p) minus a." One of this man's statements was proven using the Taniyama-Shimura conjecture by Andrew Wiles and states that there are no nontrivial integer solutions to the equation "a to the n" plus "b to the n" equals "c to the n" for n greater than two. For 10 points, name this French mathematician with namesake "Little" and "Last" theorems.
He's not Torricelli, but this man names a point P in acute triangles for which the sum of the distances from P to the vertices is minimized.
Pierre de Fermat (accept answers like Fermat’s Last Theorem)