暇つぶし2chat MATH

- 暇つぶし2ch276:Etat (DrE) in 1971.[1] In 1981, Szpiro formulated a conjecture (now known as Szpiro's conjecture) relating the discriminant of an elliptic curve with its conductor.[7] His conjecture inspired the abc conjecture,[8] which was later shown to be equivalent to a modified form of Szpiro's conjecture in 1988.[9] Szpiro's conjecture and its equivalent forms have been described as "the most important unsolved problem in Diophantine analysis" by Dorian Goldfeld,[10] in part to its large number of consequences in number theory including Roth's theorem, the Mordell conjecture, the Fermat?Catalan conjecture, and Brocard's problem.[11][12][13][14]