THE TRIPLE COINCIDENCE OF THE TETRANEUTRON 29, 98, 129 — THE KEY TO THE GEOMETRIC STRUCTURE OF MATTER
THE TRIPLE COINCIDENCE OF THE TETRANEUTRON 29, 98, 129 — THE KEY TO THE GEOMETRIC STRUCTURE OF MATTER
10.5281/zenodo.18877069 Main result: The tetraneutron (4n) — a bound state of four neutrons, experimentallyconfirmed in 2001-2022 (GANIL, RIKEN, Munich), gives a TRIPLE COINCIDENCEwith terms of the universal series an = 3 + n(n + 9)/2:29, 98, 129Probability of random coincidence: p 4.7σ).This is not numerology. This is 8-bit reality.
tetraneutron, triple coincidence, number 137, fine structure constant, octonions, G2 group, universal series, Andros Connex, nuclear physics, isotopes, 29-98-129, molybdenum-98, xenon-129, silicon-29, RIKEN, GANIL, statistical significance, 4.7 sigma, geometric theory of matter, neutron clusters, bound state of four neutrons, 3760.63 MeV, 4+14+21+98=137, 1/alpha=137, octonion projection, kernel dimension 4, automorphism group G2, dimension 14, series a_n=3+n(n+9)/2
tetraneutron, triple coincidence, number 137, fine structure constant, octonions, G2 group, universal series, Andros Connex, nuclear physics, isotopes, 29-98-129, molybdenum-98, xenon-129, silicon-29, RIKEN, GANIL, statistical significance, 4.7 sigma, geometric theory of matter, neutron clusters, bound state of four neutrons, 3760.63 MeV, 4+14+21+98=137, 1/alpha=137, octonion projection, kernel dimension 4, automorphism group G2, dimension 14, series a_n=3+n(n+9)/2
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