many powerful tools for studying irreducible representations of SU(n), including making animations of hadron flavor-state multiplets
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Updated
Jun 17, 2026 - Python
many powerful tools for studying irreducible representations of SU(n), including making animations of hadron flavor-state multiplets
A certified 2.68 TeV gap in the closed-form map of the compactification scale of SU(7) grand gauge-Higgs unification: the inverse map, its named no-go certificates, and the invariant its two observables cannot see (Part VIII).
Cartan decomposition (SU(4)) via Lie theory and QML – exact + variational approaches for two-qubit gates.
An upper bound on the compactification scale of SU(7) grand gauge-Higgs unification, and the dijet angular distribution that tests it (Part VII).
What the Higgs Potential Cannot See: bulk matter that cannot help select a boundary condition (Part V).
A centre-charge selection rule for the Wilson-line potential: the fundamental domain of gauge-Higgs unification is representation-dependent (Part III).
Three Gates to a Quark Generation: an exact criterion for which SU(4) representations contain the Standard Model (Part II).
Schur functions at (1,-1,t,1/t): a closed form on the non-identity component of O(4) (Part IV).
Anomaly- and tadpole-compatible fermion completion of 6D SU(4) gauge-Higgs unification (exact, Lean-checked) (Part I).
Proton decay in SU(7) grand gauge-Higgs unification: an obstruction, its minimal escapes, and the one row of their Table 1 that can pay for them (Part VI).
An instrument for gauge-Higgs unification and the home of a seven-part series. One bulk model, five sections over it: the compactification scale (VII), the anomaly and proton bill (VI), the selection rule (III), a calculator and an eta-meter (IV-V). Every output labelled theorem, verified, measured or unknown. One HTML file, no network.
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