In 1867, James Clerk Maxwell and Peter Guthrie Tait proposed that atoms are stable vortex knots in the luminiferous ether—an idea that, while ultimately falsified with the rejection of the ether, proved mathematically fruitful and pioneered the field of knot theory. We demonstrate that Maxwell's core intuition—that stable particles are topological structures rather than fundamental building blocks—finds precise vindication in the Universe Engine v13.3 framework, where baryons emerge as 2D topological defects in a 4D simplicial lattice. We argue for a profound paradigm shift: stable particles, including atoms and baryons, are not composed of other particles but are holistic patterns in the 4D simplicial spacetime substrate. Drawing an analogy with Conway's Game of Life, where gliders are emergent patterns rather than sums of individual cells, we propose that quarks are fragments of baryon patterns (not fundamental particles) and gluons are internal lattice distortion energy (not fundamental force carriers). This pattern-holism resolves the mystery of quark confinement through pure geometry: one cannot have a triangular defect with only one vertex. We present the mathematical framework using Regge calculus, demonstrate topological stability through deficit angle integrals, derive baryon number as a topological invariant, and provide three falsifiable predictions testable by CERN ALPHA-g (2027-2028), Fermi-LAT, and Super-Kamiokande experiments. Our analysis vindicates Maxwell's century-old insight while replacing the failed ether substrate with a computationally rigorous discrete spacetime. Author InformationJulian Zoria (Independent Researcher)ORCID: 0009-0002-2424-5291Email: julian.zoria@proton.me
Julian Zoria (Thu,) studied this question.