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The rational status of quantum cognition
Emmanuel M Pothos1, Jerome R Busemeyer2, Richard M Shiffrin2
1Department of Psychology, City University London.
Quantum probability theory (QPT) offers a rational framework for human inference, reconciling the conjunction fallacy (CF) with established principles. This research demonstrates that human reasoning can be considered rational within QPT, challenging traditional views.
Area of Science:
- Cognitive Science
- Probability Theory
- Quantum Mechanics
Background:
- Classical probability theory (CPT) is the standard for rational inference, but empirical findings like the conjunction fallacy (CF) suggest human irrationality.
- Quantum probability theory (QPT) offers an alternative framework where CFs may be consistent with rational decision-making.
Purpose of the Study:
- To evaluate the rational status of QPT using the Dutch Book (DB) argument, typically applied to CPT.
- To empirically investigate whether the conjunction fallacy (CF) can be considered rational under specific conditions.
- To explore the real-world applicability of rational CF conditions.
Main Methods:
- Proving QPT's rationality by extending CPT to include context-dependent probability spaces.
- Conducting empirical studies to assess participant rationality relative to their chosen representations.
- Analyzing the conditions under which CFs are rational and their external validity.
Main Results:
- QPT is demonstrated to be rational, interpretable as a special case of extended CPT with contextuality.
- Empirical findings indicate participants reason rationally within their employed representational frameworks.
- The conditions for rational CFs are explored for both mental and external contexts.
Conclusions:
- QPT provides a valid alternative to CPT for rational probabilistic inference, especially when contextuality is considered.
- Human reasoning, particularly concerning the CF, can be rational when viewed through the lens of QPT or context-dependent CPT.
- Contextuality is a key factor in understanding rational inference, necessitating either separate CPT spaces or QPT principles.
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