약한 골트바흐의 추측 (Korean Wikipedia)

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Deshouillers, J.-M.; Effinger, G.; te Riele, H.; Zinoviev, D. (1997년 9월 17일). “A complete Vinogradov 3-primes theorem under the Riemann hypothesis” (PDF). 《Electronic Research Announcements of the American Mathematical Society》 3: 99-104.

Helfgott 2015, §1 Introduction. Helfgott, Harald Andres (2015년 1월 22일). “The ternary Goldbach problem”. arXiv:1501.05438 [math.NT].
Tao, T. (2014). “Every odd number greater than 1 is the sum of at most five primes”. 《Math. Comp.》 83 (286): 997-1038. arXiv:1201.6656.
Helfgott, H. A. (2013년 12월 30일). “The Ternary Goldbach Conjecture is true”. arXiv:1312.7748.
Helfgott, H. A.; Platt, David J. (2013년 5월 14일). “Numerical verification of the ternary Goldbach conjecture up to 8.875 · 10³⁰”. 《Exp. Math.》 22 (4): 406-409. arXiv:1305.3062.

Effinger, G. (1999). “Some numerical implications of the Hardy and Littlewood analysis of the 3-primes problem”. 《The Ramanujan Journal》 3 (3): 239-280. doi:10.1023/A:1009821519507.
Zinoviev, D. (1997). “On Vinogradov’s constant in Goldbach’s ternary problem”. 《Journal of Number Theory》 65 (2): 334-358. doi:10.1006/jnth.1997.2141.
Saouter, Y. (1998년 4월). “Checking the odd Goldbach conjecture up to 10²⁰”. 《Mathematics of Computation》 67 (222): 863-866. doi:10.1090/S0025-5718-98-00928-4.