Hardy's paradox as a demonstration of quantum irrealism
N. G. Engelbert, R. M. Angelo

TL;DR
This paper revisits Hardy's paradox using new tools to quantify realism, arguing that quantum irrealism, rather than non-local causality, explains the paradox without inequalities.
Contribution
It introduces a quantitative assessment of realism to Hardy's paradox, challenging the necessity of non-local causality for its resolution.
Findings
Quantum irrealism explains Hardy's paradox without non-local causality.
New tools allow for a quantitative measure of realism in quantum phenomena.
Hardy's paradox can be understood through irrealism alone.
Abstract
Hardy's paradox was originally presented as a demonstration, without inequalities, of the incompatibility between quantum mechanics and the hypothesis of local causality. Equipped with newly developed tools that allow for a quantitative assessment of realism, here we revisit Hardy's paradox and argue that non-local causality is not mandatory for its solution; quantum irrealism suffices.
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