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Geometric analysis proposes a new method to explore Goldbach’s conjecture, indicating new insights.
Goldbach's conjecture has challenged numerous minds throughout the ages. It is a problem at once soelementary and yet so complex that it impinges upon the fundamental roots of numbers in their most primordialform. Various techniques have been attempted; however, the core obstacle remains constant: the tension betweenthe multiplicative relationship that composes natural numbers via primes versus addition, and the 'sink' where allattempts converge—the pseudo-random distribution of prime numbers. This work proposes an alternativeapproach: the construction of a framework that transforms additive analysis into a geometric one through thecreation of a metric, thereby bypassing the distribution of primes by addressing holes and shadows within theodd integers.
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Rodolfo Moroz (2026) studied this question.
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