Regarding another theorem that states x raised to the n plus y raised to the n equals z raised to the n does not have integer solutions when n is greater than two, this man wrote "I have assuredly found an admirable proof...but the margin is too narrow to contain it."
Fasbender's theorem contains the solution to an optimization problem named for this man, and a figure with formula r equals a times theta raised to the one-half is his namesake parabolic spiral. For any integer n and prime p, n raised to the p minus one is congruent to 1 modulo p, according to this man's namesake little theorem. Regarding another theorem that states x raised to the n plus y raised to the n equals z raised to the n does not have integer solutions when n is greater than two, this man wrote "I have assuredly found an admirable proof...but the margin is too narrow to contain it." FTP name this French mathematician, the namesake of a notable Last Theorem that was eventually proved by Andrew Wiles.
Fasbender's theorem contains the solution to an optimization problem named for this man, and a figure with formula r equals a times theta raised to the one-half is his namesake parabolic spiral.
Pierre de {Fermat}