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Temporal Observables and Entangled Histories
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We demonstrate that temporal observables, which are sensitive to a system's history (as opposed to its state), implicate entangled histories. We exemplify protocols for measuring such observables, and algorithms for predicting the (stochastic) outcomes of such measurements. Temporal observables allow us to define, and potentially to measure, precise mathematical consequences of intrinsically disjoint, yet mutually accessible, branches within the evolution of a pure quantum state.
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Cited by 1 Pith paper
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Discrete-Time Modelling of Quantum Evolutions, the Energy-Time Uncertainty Relation and General Extensions in the Entangled History Formalism
A quantum evolution over several instants can be represented as a single vector in a tensor product of Hilbert spaces using the entangled history formalism, resolving Aharonov's challenge.
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