Chiral-Electromagnetic Gravitational Theory of Every "Thing" Evolving Gelfand-Dirac Hamilton-Riemann Quantum Cosmology
Geoffrey F. Chew

TL;DR
This paper proposes a universe model composed of fundamental entities called 'qucs' that are not physical 'things' but aggregate attributes, governed by a symmetry group, explaining particles, dark matter, and forces without elementary 'things'.
Contribution
Introduces a novel 'quc' framework and symmetry group to unify particles, dark matter, and forces without elementary entities, advancing quantum cosmology.
Findings
Qucs form the basis of all physical entities and forces.
A symmetry group governs quc evolution and interactions.
The model suggests no elementary 'things' exist, only aggregate attributes.
Abstract
The term 'quc' is shorthand here for a cosmological -- not a physical -- 'quantum-universe constituent'. Although self-adjoint Hilbert-space angular-momentum and momentum operators unitarily generate quc rotations and spatial displacements, no single-quc is a physical 'thing'. Photons, 3 generations of fermions, plus massive vector and scalar bosons -- all physicist-deemed 'elementary' -- as well as dark matter, galaxies and black holes, within an evolving universe are, we propose, each a temporary 'quc family' that aggregates 8 Noether-conserved quc attributes. No 'thing' is elementary. Here proposed is a thing-devoid 'von-Neumann big bang' -- that established a huge but finite and permanent set of speed-c chiral qucs, with 'masses' M h /2{\tau}c 2 , where M = 1, 2,... M max and {\tau} is 'universe age'. ('Quc-mass', although not physically-meaningful, has the same dimensionality as…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsRelativity and Gravitational Theory · Quantum and Classical Electrodynamics · Algebraic and Geometric Analysis
