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Goldbach's conjecture

2014
This paper has been replaced by the paper "Goldbach's Conjecture — A Route to the Inconsistency of Arithmetic".
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The second goldbach conjecture revisited

BIT, 1968
Goldbachs Vermutung, daß jede ungerade Zahl \(>7\) die Summe von drei ungeraden Primzahlen ist, \(S =p + q+ r\), wird hier dahin abgeändert, daß jede ungerade Zahl \(>5\) die Summe \(S = 2p + q\) hat. Verf. baut auf seiner früheren Arbeit [ibid. 6, 48--50 (1966; Zbl 0141.04302)] auf und zeigt in Tafel 1 Beziehungen zwischen \(n\), \(q(n)\) und \(q'(n)\)
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On the Connection Between the Goldbach Conjecture and the Elliott-Halberstam Conjecture

Springer Proceedings in Mathematics and Statistics, 2021
Jing-Jing Huang
exaly  

Group-Theoretic Remarks on Goldbach’s Conjecture

Advances in Pure Mathematics, 2022
Liguo He, Gang Zhu
exaly  

A New Method to Study Goldbach Conjecture

Applied Mathematics, 2022
exaly  

Goldbach Conjecture (Weak)

Abstract This proof attempt for the Weak Goldbach Conjecture—asserting that every odd number greater than 5 can be expressed as the sum of three prime numbers—builds upon the Strong Goldbach Conjecture.
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Goldbach's Conjecture

School Science and Mathematics, 1981
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