Reasoning in Quantum Theory: Sharp and Unsharp Quantum Logics

Reasoning in quantum theory : sharp and unsharp quantum logics
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In this paper we enrich the orthomodular structure by adding a modal operator, following a physical motivation.

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Quantum mathematics is slippery business as Dunn showed that if one tries to formulate second order orthomodular quantum logic with a certain minimal principle of extensionality, one is doomed to failure in the sense that the resultant system collapses to its classical counterpart Dunn Andreas Kapsner. Other books in this series. Modelling of psychological behavior on the basis of ultrametric mental space: encoding of categories by balls. PAGE 1.

KGaA, Weinheim. Volume 55 , Issue 3. The full text of this article hosted at iucr.

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If you do not receive an email within 10 minutes, your email address may not be registered, and you may need to create a new Wiley Online Library account. If the address matches an existing account you will receive an email with instructions to retrieve your username. Mathematical Logic Quarterly Volume 55, Issue 3.

Reasoning in Quantum Theory: Sharp and Unsharp Quantum Logics

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http://arnoudtest.gitlab.host/sitemap8.xml Share full text access. Please review our Terms and Conditions of Use and check box below to share full-text version of article. Abstract In this paper we enrich the orthomodular structure by adding a modal operator, following a physical motivation. Citing Literature.

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Volume 55 , Issue 3 June Pages Mackey's minimal axiomatization of QT. View PDF. Save to Library.

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Figures and Tables. Citations Publications citing this paper. Sharafi , Sonja Smets.

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Physics, inconsistency, and quasi-truth Newton C. Ulyanov , Ludmila V.

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