Majorana Fermions as Self-Conjugate Triadic Closures: Bridging the Harmonic Triad Theory with Infinite-Component Lorentz Representations

We propose a natural embedding of Majorana fermions within the pre-geometric frameworkof the Harmonic Triad Theory. By introducing a relational charge conjugation operatorC acting on triadic phase configurations, we show that the Majorana condition ψ = ψC correspondsgeometrically to a self-dual triadic closure with vanishing net relational charge.This approach derives the Majorana mass parameter from the fundamental frequency ν0and synchronization threshold Kc, and embeds the dynamics into infinite-component unitaryrepresentations of the Lorentz group. The result elevates Majorana’s theory from anisolated curiosity to a fundamental manifestation of the triadic architecture of coherent reality.We derive explicit experimental predictions for neutrinoless double beta decay andanalog synchronization systems.