Proof of Goldbach’s Conjecture within the Framework of Fractal Arithmetic–Riemann Hypothesis
This paper formally proves Goldbach’s conjecture within the framework of Fractal Arithmetic and the Riemann Hypothesis. In fractal arithmetic, each natural number is defined as a fractal wave function composed of motif, scale, orientation, and resonance components. The Riemann Hypothesis is a necessary consequence under fractal arithmetic axioms. This regularity makes the spiral–fractal density function of prime distribution equal to 𝐷(𝑁) = 1 in every interval.









