Gleason, Kochen-Specker, and a competition that never was
arXiv:1210.0436 · doi:10.1063/1.4773124
Abstract
I review the two theorems referred to in the title, and then suggest that it would be interesting to know how much of Hilbert space one can use without forcing the proof of these theorems. It would also be interesting to know what parts of Hilbert space that are essential for the proofs. I go on to discuss cubes, graphs, and pentagrams.
8 pages, 2 figures; talk at the Vaxjo conference QTRF-6, 2012
References in corpus (6)
- Hidden Variables and the Two Theorems of John Bell
- Experimentally testable state-independent quantum contextuality
- Experimental non-classicality of an indivisible quantum system
- QBism, the Perimeter of Quantum Bayesianism
- (Non-)Contextuality of Physical Theories as an Axiom
- Dynamic symmetry approach to entanglement