Wigner's friend and bell's field beables
| Abstract | A field-theoretic version of Wigner’s friend (1961) illustrates how the quantum measurement problem arises for field theory. Similarly, considering spacelike separate measurements of entangled fields by observers akin to Wigner’s friend shows the sense in which relativistic constraints make the measurement problem particularly difficult to resolve in the context of a relativistic field theory. We will consider proposals by Wigner (1961), Bloch (1967), Helwig and Kraus (1970), and Bell (1984) for resolving the measurement problem for quantum field theory. We will conclude by considering the possibility of giving up rich dynamical explanation in the context of a many-maps formulation of relativistic quantum field theory. | |||||||||
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Jeffrey Bub (1988). From Micro to Macro: A Solution to the Measurement Problem of Quantum Mechanics. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1988:134 - 144.
Miklos Redei (1991). Bell's Inequalities, Relativistic Quantum Field Theory and the Problem of Hidden Variables. Philosophy of Science 58 (4):628-638.
Nicholas Maxwell (1993). Beyond Fapp: Three Approaches to Improving Orthodox Quantum Theory and An Experimental Test. In F. Selleri and G. Tarozzi van der Merwe, F. Selleri & G. Tarozzi (eds.), Bell's Theorem and the Foundations of Modern Physics. World Scientific.
Rob Clifton & Hans Halvorson (2001). Entanglement and Open Systems in Algebraic Quantum Field Theory. Studies in History and Philosophy of Science Part B 32 (1):1-31.
Hans Halvorson (2001). Reeh-Schlieder Defeats Newton-Wigner: On Alternative Localization Schemes in Relativistic Quantum Field Theory. Philosophy of Science 68 (1):111-133.
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