FINDING: The search results are dominated by crystallographic symmetry lectures (2D plane groups, 3D lattices, point groups) and one lattice QCD paper; no direct video on quantum nonlocality with C4 square lattice measurement settings was retrieved. The crystallographic material confirms the mathematical framework of combining translational symmetry with point groups to enumerate plane groups (17) and space groups (230). | MATH: Plane group enumeration: 17 wallpaper groups; point group C4 (4-fold rotation, order 4) acting on a square lattice (Z²) yields p4, p4m, p4g plane groups. Lattice QCD: heavy-quark mass from Fermilab method uses lattice spacing a, quark mass m_q via meson mass M = m_q1 + m_q2 + E_binding, with one-loop perturbative corrections; no explicit constants given. | CONNECTION: C4 point group is the symmetry of the square lattice — its character table has irreducible representations A, B, E (1D real, 1D complex conjugate pair, 2D). The rotation angle 90° = π/2, whose cos Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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