Pixel Theory (PT) is extended to derive the full field content of the Standard Model from the topology of the Planck-cell network. The four fundamental forces are identified as four distinct topological modes of the 3D network: gravity as a bulk rendering density gradient, electromagnetism as massless closed-loop propagation, the weak force as a spinor-symmetry mode made massive by network coarsening at the Higgs energy scale, and the strong force as colour edge transitions governed by SU (3). Colour charge is identified with spatial edge orientation, with red, green, and blue corresponding to half-edges along the three coordinate axes, producing eight gluon modes matching the SU (3) generators. Quark confinement follows from the network closure rule: open half-edges cannot exist in isolation. Quarks are therefore not fundamental particles but edge endpoints, with leptons (closed loops) as the true fundamental matter. The Higgs field is identified as the network coarsening energy scale, with a conjugate anti-Higgs in the negative-time branch. The matter-antimatter asymmetry is explained as an initial network condition at t=0: the positive-time branch was initialised with a slight surplus of up-quark edge orientations, also explaining why the up quark is lighter than the down quark. The size of the universe N is shown to be determined by the founding quantum event via E=mc²: N = Efounding/ (mc²). The horizon problem dissolves because c was infinite at t=0, making the entire network simultaneously causally connected without inflation. A fundamental epistemological limit on particle accelerators is identified: the early-universe conditions (c approximately 10⁸ times today's value at the electroweak epoch) can never be recreated. A testable prediction is proposed: antiproton-antiproton collisions should show a cross-section asymmetry of approximately 1 part in 10⁹ relative to proton-proton collisions. The paper concludes with a Theory of Everything in three axioms: hbarG/c³ = lP² = const, Eₜotal = 0, and d = 3.
James Foweraker (Fri,) studied this question.