Correspondence Truth and Quantum Mechanics
Vassilios Karakostas

TL;DR
This paper explores how the concept of truth in quantum mechanics can be understood through a contextual correspondence framework, contrasting it with classical mechanics and addressing the limitations imposed by quantum no-go theorems.
Contribution
It introduces a novel account of truth in quantum mechanics based on the Bub-Clifton theorem, establishing a consistent notion of truth within a contextual sublattice of propositions.
Findings
Truth in quantum mechanics is context-dependent.
A consistent truth-value assignment is possible within a specific sublattice.
The traditional correspondence theory is a special case of the proposed contextual scheme.
Abstract
The logic of a physical theory reflects the structure of the propositions referring to the behaviour of a physical system in the domain of the relevant theory. It is argued in relation to classical mechanics that the propositional structure of the theory allows truth-value assignment in conformity with the traditional conception of a correspondence theory of truth. Every proposition in classical mechanics is assigned a definite truth value, either 'true' or 'false', describing what is actually the case at a certain moment of time. Truth-value assignment in quantum mechanics, however, differs; it is known, by means of a variety of 'no go' theorems, that it is not possible to assign definite truth values to all propositions pertaining to a quantum system without generating a Kochen-Specker contradiction. In this respect, the Bub-Clifton 'uniqueness theorem' is utilized for arguing that…
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