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- Gleason's_theorem abstract "Gleason's theorem is a mathematical result which is of particular importance for the field of quantum logic. It proves that the Born rule for the probability of obtaining specific results to a given measurement, follows naturally from the structure formed by the lattice of events in a real or complex Hilbert space. The essence of the theorem is that:For a Hilbert space of dimension 3 or greater, the only possible measure of the probability of the state associated with a particular Linear subspace a of the Hilbert Space will have the form Tr(P(a) W), where Tr is a trace class operator of the matrix product of the projection operator P(a) and the density matrix for the system W.".
- Gleason's_theorem wikiPageExternalLink solers_theorem.html.
- Gleason's_theorem wikiPageExternalLink qt-quantlog.
- Gleason's_theorem wikiPageExternalLink 56050.
- Gleason's_theorem wikiPageID "6796998".
- Gleason's_theorem wikiPageRevisionID "584479237".
- Gleason's_theorem hasPhotoCollection Gleason's_theorem.
- Gleason's_theorem subject Category:Hilbert_space.
- Gleason's_theorem subject Category:Probability_theorems.
- Gleason's_theorem subject Category:Quantum_measurement.
- Gleason's_theorem type Abstraction100002137.
- Gleason's_theorem type Communication100033020.
- Gleason's_theorem type Message106598915.
- Gleason's_theorem type ProbabilityTheorems.
- Gleason's_theorem type Proposition106750804.
- Gleason's_theorem type Statement106722453.
- Gleason's_theorem type Theorem106752293.
- Gleason's_theorem comment "Gleason's theorem is a mathematical result which is of particular importance for the field of quantum logic. It proves that the Born rule for the probability of obtaining specific results to a given measurement, follows naturally from the structure formed by the lattice of events in a real or complex Hilbert space.".
- Gleason's_theorem label "Gleason's theorem".
- Gleason's_theorem sameAs m.0gpdh_.
- Gleason's_theorem sameAs Q5567394.
- Gleason's_theorem sameAs Q5567394.
- Gleason's_theorem sameAs Gleason's_theorem.
- Gleason's_theorem wasDerivedFrom Gleason's_theorem?oldid=584479237.
- Gleason's_theorem isPrimaryTopicOf Gleason's_theorem.