The Conservation of Arithmetic as a Theorem of Lagrangian Quantum Field Theory

Puntos clave

• This research aims to establish a connection between arithmetic properties and observables in Lagrangian quantum field theory.
• Prove a conservation law related to rational prefactors in quantum field theory
• Analyze twelve published results across number theory, spectral geometry, and quantum field theory
• Decompose observables into a universal structure for classification
• Identified constraints on rational prefactors based on prime factorization
• Showed a universal structure governs the classification of observable components
• Introduced the concept of Conservation of Arithmetic as a new framework