“…If g(φ, ψ|a i ) > 1 holds, then letting S = {|φ , |ψ , |a 1 , |a 2 , |φ ⊥ , |ψ ⊥ }, where |φ ⊥ is the antipodal state of |φ in the Bloch sphere, and effects E = S, then it can be shown that the fragment (S, E) cannot have a noncontextual explanation. To robustly test this, one can use linear programming techniques that will indicate presence of contextuality directly, and moreover return robustness to depolarizing [18] and dephasing noise [52]. The case for d > 2, or anomalous imaginary values of g are not so direct but can also be analysed with the tools discussed here.…”