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Conceptual model proposes ten laws for understanding matter and dark matter using quantum principles.
This work presents a conceptual model for physics termed the ‘Decad’. It begins by exploring the structure of normal matter particles like protons and neutrons, and then builds up to a speculative ‘theory of everything’ foundation purposed towards solving outstanding physics problems. It first posits the idea of modelling braided gluon channels in quark systems, and then justifies a set of ten fundamental laws, within which the four standard model forces or fields (strong, weak, EM, Higgs) plus gravity are embedded in a dual-nature, bi-chiral, quasi- symmetrical universe system including five equivalent right-handed mirror forces. Emergent quantum gravity is described in bi-metric terms, with a bi-chiral topology link to expansion, fitting S8 and Hubble tensions. A novel, dual-sector alternative to leptogenesis is invoked to explain asymmetry in both normal matter and right-handed ‘dark’ matter, without heavy right-handed neutrinos. The model’s cosmology reclassifies primal energy from matter and anti-matter into a four-band primal energy spectrum, deemed potentially useful for conceiving spacetime, free particles and multi-band charge attraction with a unifying energy minimisation foundation, matched to the principle of least action. The inverted-core ‘angelion’ particle is proposed as the principal explanation for dark matter, being composed of four inner dark-leptons in a tetrahedral-cloverleaf orbital, surrounded by a shell of four dark-sector charged-baryons (presumptively named darkyons). It is proposed that the angelion may match all extant dark matter observations. Possible solutions to several outstanding problems are presented within the report or detailed in its appendices, including the muon anomaly, and collapse of the wave function. Mathematical proofs for both the Yang Mills mass gap problem (including full UV closure) and the Navier-Stokes problem appear in the final ‘auxiliary’ section of the report.
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James Daniel Cooke (2026) studied this question.
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