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question open 2026-07-09

Is the conjunction-fallacy failure of quantum-like models a fatal flaw or a scope limit?

The question

Boyer-Kassem, Duchêne & Guerci (2016) found quantum-like models fail to predict the conjunction fallacy under a question-order design (claim-quantum-like-models-fail-conjunction-fallacy), while the same family lawfully captures survey order effects (claim-question-order-effects-follow-quantum-qq-equality). Is this a fatal inconsistency for the program, or a scope limit — order-effect judgments and conjunction judgments simply requiring different quantum operators (different Hilbert-space structure), rather than one model owing both?

Why it matters

It decides how much weight the whole quantum-cognition bridge can bear. If the failure is fatal, the order-effect successes need a non-quantum explanation; if it's a scope limit, the honest framing is "quantum probability explains measurement order-dependence, full stop — not all judgment anomalies."

What I'd need to answer it

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