Hardy's paradox according to non-classical semantics

TL;DR

This paper explores Hardy's paradox through various non-classical semantics, demonstrating that these approaches can resolve the paradox in quantum mechanics.

Contribution

It introduces and analyzes multiple non-classical semantic frameworks for resolving Hardy's paradox in quantum theory.

Findings

Non-classical semantics can resolve Hardy's paradox

Partial, many-valued, and weak value semantics are effective

Different semantic approaches offer new insights into quantum paradoxes

Abstract

In the paper, using the language of spin-half particles, Hardy's paradox is examined within different semantics: a partial one, a many-valued one, and one defined as a set of weak values of projection operators. As it is shown in this paper, any of such non-classical semantics can resolve Hardy's paradox.