Pages that link to "Item:Q2971491"
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The following pages link to Mermin pentagrams arising from Veldkamp lines for three qubits (Q2971491):
Displaying 9 items.
- Geometric contextuality from the Maclachlan-Martin Kleinian groups (Q295028) (← links)
- Distinguished three-qubit `magicity' via automorphisms of the split Cayley hexagon (Q356891) (← links)
- Projective line over the finite quotient ring \(\mathrm{GF}(2)[x]/\langle x^{3}-x\rangle \) and quantum entanglement: the Mermin ``magic'' square/pentagram (Q926735) (← links)
- Pentagrams and paradoxes (Q2430433) (← links)
- Geometry of contextuality from Grothendieck's coset space (Q2516156) (← links)
- Testing quantum contextuality of binary symplectic polar spaces on a noisy intermediate scale quantum computer (Q2690546) (← links)
- Veldkamp spaces: From (Dynkin) diagrams to (Pauli) groups (Q2988745) (← links)
- Exploiting finite geometries for better quantum advantages in mermin-like games (Q6561897) (← links)
- New and improved bounds on the contextuality degree of multi-qubit configurations (Q6620021) (← links)
