A Finite de Finetti Theorem for Infinite-Dimensional Systems

Physics – Quantum Physics

Scientific paper

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4 pages, 2 figures

Scientific paper

10.1103/PhysRevLett.98.160406

We formulate and prove a de Finetti representation theorem for finitely exchangeable states of a quantum system consisting of k infinite-dimensional subsystems. The theorem is valid for states that can be written as the partial trace of a pure state chosen from a family of subsets C_n of the full symmetric subspace for $n$ subsystems. We show that such states become arbitrarily close to mixtures of pure power states as n increases. We give a second equivalent characterization of the family C_n.

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