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In number theory, Waring's prime number conjecture is a conjecture related to Vinogradov's theorem, named after the English mathematician Edward Waring. It states that every odd number exceeding 3 is either a prime number or the sum of three prime numbers. It follows from the generalized Riemann hypothesis, and (trivially) from Goldbach's weak conjecture.

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  • Conjetura de los números primos de Waring (es)
  • Conjecture des nombres premiers de Waring (fr)
  • Гипотеза Варинга о простых числах (ru)
  • Waring's prime number conjecture (en)
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  • En théorie des nombres, la conjecture des nombres premiers de Waring est un théorème, lié au théorème de Vinogradov et nommé d'après le mathématicien anglais Edward Waring. Il indique que tout nombre impair supérieur à 3 est soit un nombre premier, soit la somme de trois nombres premiers. Il se déduit de l'hypothèse de Riemann généralisée, mais aussi (trivialement) de la conjecture faible de Goldbach, démontrée en 2013 par Harald Helfgott. (fr)
  • In number theory, Waring's prime number conjecture is a conjecture related to Vinogradov's theorem, named after the English mathematician Edward Waring. It states that every odd number exceeding 3 is either a prime number or the sum of three prime numbers. It follows from the generalized Riemann hypothesis, and (trivially) from Goldbach's weak conjecture. (en)
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  • Waring's prime number conjecture (en)
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  • WaringsPrimeNumberConjecture (en)
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  • En théorie des nombres, la conjecture des nombres premiers de Waring est un théorème, lié au théorème de Vinogradov et nommé d'après le mathématicien anglais Edward Waring. Il indique que tout nombre impair supérieur à 3 est soit un nombre premier, soit la somme de trois nombres premiers. Il se déduit de l'hypothèse de Riemann généralisée, mais aussi (trivialement) de la conjecture faible de Goldbach, démontrée en 2013 par Harald Helfgott. (fr)
  • In number theory, Waring's prime number conjecture is a conjecture related to Vinogradov's theorem, named after the English mathematician Edward Waring. It states that every odd number exceeding 3 is either a prime number or the sum of three prime numbers. It follows from the generalized Riemann hypothesis, and (trivially) from Goldbach's weak conjecture. (en)
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