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On the Classification Between -Ontic and -Epistemic Ontological Models.
Andrea Oldofredi1, Cristian López1,2
1Department of Philosophy, University of Lausanne, 1015 Lausanne, Switzerland.
The study critiques Harrigan and Spekkens' classification of quantum ontological models, arguing it incorrectly categorizes Einstein's views and overlooks ensemble-based descriptions in the statistical interpretation of quantum mechanics.
Area of Science:
- Philosophy of Physics
- Quantum Mechanics Foundations
Background:
- Harrigan and Spekkens (2010) proposed a dichotomy for quantum ontological models: -ontic (state represents reality) and -epistemic (state represents knowledge).
- Their work suggested Einstein favored an epistemic view of the quantum state .
Purpose of the Study:
- To critically assess the -ontic/-epistemic classification of quantum ontological models.
- To re-evaluate Einstein's stance on the quantum state within the statistical interpretation.
- To examine the applicability of the classification to relational and perspectival quantum mechanics.
Main Methods:
- Analysis of the implicit assumptions within the -ontic/-epistemic categorization.
- Argumentation based on the nature of ontic states in different quantum mechanics interpretations (statistical, relational, perspectival).
Main Results:
- The classification implicitly assumes ontic states describe single, individual systems with absolute properties.
- The statistical interpretation, using ensemble-based ontic states, does not fit the -epistemic category.
- Einstein's view was likely misinterpreted due to the classification's narrow scope.
- Relational and perspectival quantum mechanics, with their focus on relational properties, challenge the classification's assumptions.
Conclusions:
- Harrigan and Spekkens' classification is too restrictive for quantum ontological models.
- A comprehensive classification must account for diverse ontic state descriptions across quantum interpretations.
- The -ontic/-epistemic framework requires revision to accommodate ensemble and relational properties.
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