Montgomery and Charles Vaughan bounded the number of errors for sufficiently large values used in this statement, while Hardy and Littlewood used an asymptotic analysis to create the "extended version.
Montgomery and Charles Vaughan bounded the number of errors for sufficiently large values used in this statement, while Hardy and Littlewood used an asymptotic analysis to create the "extended version." Schrinelman bounded the number of possibilities at 300,000, and Chen's theorem used sieve theory to show that it holds for certain "large" numbers if using semiprimes. Levy's conjecture is a stronger version of its "weak" form, while its "strong" form was shown, by Estermann and Vinogradov, to hold for almost all even numbers. FTP, name this currently unsolved problem of mathematics which posits that every even integer greater than 2 can be expressed as the sum of two primes.
Montgomery and Charles Vaughan bounded the number of errors for sufficiently large values used in this statement, while Hardy and Littlewood used an asymptotic analysis to create the "extended version.
{Goldbach conjecture}