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1993
In this chapter we investigate the question of the representation of an odd integer N as the sum of three prime numbers (the Goldbach Conjecture). We shall prove I.M. Vinogradov’s theorem on the asymptotic formula for the number of representations of N as the sum of three primes, from which it will follow that every sufficiently large odd number can be
Anatolij A. Karatsuba +1 more
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In this chapter we investigate the question of the representation of an odd integer N as the sum of three prime numbers (the Goldbach Conjecture). We shall prove I.M. Vinogradov’s theorem on the asymptotic formula for the number of representations of N as the sum of three primes, from which it will follow that every sufficiently large odd number can be
Anatolij A. Karatsuba +1 more
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Datasets - Goldbach's Conjecture
2021These were some of the files generated using a series of Java programs to test my theory about Goldbach's Conjecture.
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Goldbach’s conjecture in max-algebra
Computational Management Science, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The second goldbach conjecture revisited
BIT, 1968Goldbachs 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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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
exaly
Descrizione per Zenodo (Italiano) Questo lavoro presenta un approccio predittivo e unificato alla congettura di Goldbach, fondato sulla struttura geometrica della spirale di Fibonacci e sulla quantizzazione dei gap tra numeri primi. Viene introdotta una nuova formula operativa che collega la somma di ogni numero pari a una coppia di numeri primi ...
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This paper presents a proof of Goldbach's Conjecture by modeling the problem as a connectivity theorem in an additive graph constructed from the prime number set. Using a contradiction-based strategy and leveraging modern prime gap bounds, we demonstrate that every even integer must be the sum of two primes.
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