Toward a Unified Particle-Family Construction in Entanglement–Algebraic Spacetime

This paper is archived as a speculative research work. The exact relation between the electron charge and the fractional quark charges, q(d)=-1/3, q(u)=+2/3, q(e-)=-1, is highly constraining. On the integer scale this relation becomes d=-1, u=+2, e-=-3, suggesting that quarks and charged leptons are not independent charge carriers but different signed occupations of a common rank-3 charge-support structure. This paper develops that observation into a unified charged-family architecture inside Entanglement-Algebraic Spacetime (EAS). The construction introduces a rank-3 charge-support triad T_Q={5,6,8}, with down-type quark cores occupying one support, up-type quark cores occupying two supports, and the charged-lepton motif occupying the saturated three-support package. The interface normalization Q_interface = 1/3 q_EAS then sends the EAS integer scale d=-1, u=+2, e-=-3 to the observed fractional charge pattern. Charged leptons are represented by one common motif L, with electron, muon, and tau distinguished by residual levels Be < Bmu < Btau, not by graph topology. Quark charge cores are rebuilt as rank-3-filled structures, replacing earlier endpoint-based sketches. The paper further defines confinement points within a confinement unit, constructs baryons by shared rank-3 junctions, constructs mesons by direct quark-antiquark conjugate pairing, identifies color as cyclic confinement offset, and identifies chirality as cyclic orientation. Neutrinos are not treated as finite motifs or plateaus; they are classified instead as chiral, flavor-indexed, null-continuing forcing/redressing modes. Weak processes are consequently expressed as redressing templates rather than as primitive mediator-exchange axioms. The result is not a completed derivation of the Standard Model particle spectrum. It is a corrected EAS charged-family architecture that separates motif candidates, certified plateaus, and forcing modes. The remaining work is to develop the theory of forcings, derive residual/mass hierarchies, and certify the candidate structures by the plateau condition B[P;F]>0.