Answers are grounded in this paper and cite their sources.
In order to explain the eightfold way, four elementary baryon fields are introduced. Three of them form a unitary triplet and the fourth is a unitary singlet. In this approach, triplets, sextets, etc., are possible multiplets as well as singlets, octets, decuplets, etc. This model has a new quantum number, "hypercharge center." Assuming that the symmetry-breaking interactions transform like components of a triplet, selection rules in the production and decay of the triplets are derived. It is proposed that the isodoublet κ(725) along with the isosinglet z⁺(Y=2) or η^'(Y=0) forms a unitary triplet. If the symmetry-breaking interaction transforms like a component of the octet, the following baryon lepton symmetry suggested by Gell-Mann νₑ↔p''cosθ+Z''sinθ, ν_μ↔-p''sinθ+Z''cosθ e^-↔n''cosθ^'+Λ^'''sinθ^', ${{μ}}^{{-}}{↔}{-}n''{sin{θ}}^{{'}}+{{Λ}}^{{'}}''{cos{θ}}^{{'}},$ between four leptons and four elementary baryon fields is shown to be possible.
No takes yet. Share an insight, caveat, or question.
Yasuo Hara (1964) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: