Measurement and the interpretation of quantum mechanics and relativity theory
Synthese 102 (2) (1995)
| Abstract | The axiomatic approaches of quantum mechanics and relativity theory are compared with approaches in which the theories are thought to describe readings of certain measurement operations. The usual axioms are shown to correspond with classes of ideal measurements. The necessity is discussed of generalizing the formalisms of both quantum mechanics and relativity theory so as to encompass more realistic nonideal measurements. It is argued that this generalization favours an empiricist interpretation of the mathematical formalisms over a realist one. | |||||||||
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Ingemar Nordin (1979). Determinism and Locality in Quantum Mechanics. Synthese 42 (1):71 - 90.
Richard Healey (1989). The Philosophy of Quantum Mechanics: An Interactive Interpretation. Cambridge University Press.
Guillaume Adenier (ed.) (2007). Quantum Theory, Reconsideration of Foundations 4: Växjö (Sweden), 11-16 June, 2007. American Institute of Physics.
Nicholas Maxwell (1972). A New Look at the Quantum Mechanical Problem of Measurement. American Journal of Physics 40:1431-5..
Nicholas Maxwell (1976). Towards a Micro Realistic Version of Quantum Mechanics, Part I. Foundations of Physics 6 (3):275-292.
Nicholas Maxwell (1975). Does the Minimal Statistical Interpretation of Quantum Mechanics Resolve the Measurement Problem? Methodology and Science 8:84-101.
W. M. De Muynck (1995). Measurement and the Interpretation of Quantum Mechanics and Relativity Theory. Synthese 102 (2):293 - 318.
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