The intrinsic helicity of the elementary particles and the proof of the spin-statistics theorem

TL;DR

This paper introduces a new approach using Conformal Quantum Geometrodynamics to solve the long-standing Spin-Statistics problem, demonstrating that intrinsic helicity naturally explains the observed spin-statistics connection.

Contribution

It provides a complete solution to the Spin-Statistics problem by incorporating intrinsic helicity within Conformal Quantum Geometrodynamics, surpassing limitations of standard quantum mechanics.

Findings

Reproduces all standard quantum mechanics processes including EPR correlations.

Shows intrinsic helicity determines the correct spin-statistics relation.

Offers a straightforward proof of the spin-statistics theorem.

Abstract

The traditional Standard Quantum Mechanics is unable to solve the Spin-Statistics problem, i.e. to justify the utterly important Pauli Exclusion Principle. We show that this is due to the non completeness of the standard theory due to an arguable conception of the spin as a vector characterizing the rotational properties of the elementary particles. The present Article presents a complete and straightforward solution of the Spin-Statistics problem on the basis of the Conformal Quantum Geometrodynamics, a theory that has been proved to reproduce successfully all relevant processes of the Standard Quantum Mechanics based on the Dirac or Schr\"odinger equations, including Heisenberg uncertainty relations and nonlocal EPR correlations. When applied to a system made of many identical particles, an additional property of all elementary particles enters naturally into play: the intrinsic helicity. This property determines the correct Spin-Statistics connection observed in Nature.