The Recursive Prime Field Theory: A Harmonic Foundation for Number Structure

The Recursive Prime Field Theory (RPFT) is a bold and imaginative proposal for understanding the distribution and structure of prime numbers through recursive harmonic field dynamics. It introduces the idea that prime behavior may not be axiomatic, but instead emergent from spectral collapse, modular resonance, and fractal energy geometry. This preprint explores the alignment between recursive field behavior and known number-theoretic phenomena including the Riemann Hypothesis, twin primes, prime gaps, etc.