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Kolmogorovian Censorship, Predictive Incompleteness, and the Locality Loophole in Bell Experiments
1Laboratoire Charles Fabry, Institut d'Optique Graduate School, Centre National de la Recherche Scientifique, Université Paris Saclay, F91127 Palaiseau, France.
Kolmogorovian Censorship (KC) correctly identifies classical probabilities within fixed measurement contexts. Predictive incompleteness offers a local framework for quantum probabilities, aligning with experimental practice and preserving relativistic locality.
Area of Science:
- Quantum mechanics
- Foundations of probability theory
- Quantum information theory
Background:
- The interpretation of quantum probabilities remains a subject of debate.
- Bell inequality violations challenge local realism, suggesting nonlocality or conspiracy.
- Existing frameworks struggle to reconcile quantum probabilities with relativistic locality.
Purpose of the Study:
- To analyze quantum probabilities using Kolmogorovian Censorship (KC) and the Contexts, Systems, and Modalities (CSM) framework.
- To investigate the implications of KC for superdeterminism, counterfactuality, and predictive incompleteness.
- To propose predictive incompleteness as a framework that preserves relativistic locality and matches experimental practice.
Main Methods:
- Revisiting the technical content and scope of Kolmogorovian Censorship (KC).
- Analyzing the relationship between KC, Bell inequality violations, and explanations like nonlocality.
- Developing the concept of predictive incompleteness for quantum states.
Main Results:
- KC confirms probabilities are classical within a fixed measurement context.
- KC alone does not resolve the conceptual tension behind Bell inequality violations.
- Predictive incompleteness provides a minimal, explanatory framework preserving relativistic locality.
Conclusions:
- Predictive incompleteness offers a resolution to the conceptual tension in quantum probabilities.
- This framework aligns with experimental practices and upholds relativistic locality.
- A shift from Kolmogorov's to Gleason's framework is justified for quantum probabilities.
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