01 12 06 8 v 1 1 2 D ec 2 00 1 Range Theorems for Quantum Probability and Entanglement

@inproceedings{Pitowsky20080110,
  title={01 12 06 8 v 1 1 2 D ec 2 00 1 Range Theorems for Quantum Probability and Entanglement},
  author={Itamar Pitowsky},
  year={2008}
}
We consider the set of all matrices of the form pij = tr[W (Ei ⊗ Fj)] where Ei, Fj are projections on a Hilbert space H, and W is some state on H ⊗ H. We derive the basic properties of this set, compare it with the classical range of probability, and note how its properties may be related to a geometric measures of entanglement. 

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