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 assured
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}