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Titlebook: Quantum Logic; Peter Mittelstaedt Book 1978 D. Reidel Publishing Company, Dordrecht, Holland 1978 Interpretation.logic.proposition.quantum

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發(fā)表于 2025-3-21 18:20:00 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Quantum Logic
編輯Peter Mittelstaedt
視頻videohttp://file.papertrans.cn/782/781268/781268.mp4
叢書名稱Synthese Library
圖書封面Titlebook: Quantum Logic;  Peter Mittelstaedt Book 1978 D. Reidel Publishing Company, Dordrecht, Holland 1978 Interpretation.logic.proposition.quantum
描述In 1936, G. Birkhoff and J. v. Neumann published an article with the title The logic of quantum mechanics‘. In this paper, the authors demonstrated that in quantum mechanics the most simple observables which correspond to yes-no propositions about a quantum physical system constitute an algebraic structure, the most important proper- ties of which are given by an orthocomplemented and quasimodular lattice Lq. Furthermore, this lattice of quantum mechanical proposi- tions has, from a formal point of view, many similarities with a Boolean lattice L8 which is known to be the lattice of classical propositional logic. Therefore, one could conjecture that due to the algebraic structure of quantum mechanical observables a logical calculus Q of quantum mechanical propositions is established, which is slightly different from the calculus L of classical propositional logic but which is applicable to all quantum mechanical propositions (C. F. v. Weizsacker, 1955). This calculus has sometimes been called ‘quan- tum logic‘. However, the statement that propositions about quantum physical systems are governed by the laws of quantum logic, which differ from ordinary classical logic and which are b
出版日期Book 1978
關(guān)鍵詞Interpretation; logic; proposition; quantum mechanics
版次1
doihttps://doi.org/10.1007/978-94-009-9871-1
isbn_softcover978-94-009-9873-5
isbn_ebook978-94-009-9871-1Series ISSN 0166-6991 Series E-ISSN 2542-8292
issn_series 0166-6991
copyrightD. Reidel Publishing Company, Dordrecht, Holland 1978
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The Hilbert Space Formulation of Quantum Physics,s presented in axiomatic form and the concept of a closed linear manifold (subspace) is defined. In Section 1.2, we investigate the algebra of the subspaces of a Hilbert space and show that these subspaces form an ., which, moreover, has some additional properties. Closed linear manifolds are very c
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The Logical Interpretation of the Lattice ,,,the abstract lattice .., which has as a model the lattice of subspaces of a Hilbert space, and we mention some interesting properties of this lattice. In Section 2.2, the relation of . is defined, which is of special interest from a formal point of view as well as for the physical interpretation of
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The Lattice of Effective Quantum Logic,f syntactic completeness (Section 5.1) the calculus can be completely replaced by a lattice. This lattice will be called quasi-implicative and denoted by ... In Section 5.2, some important properties of the lattice .. will be mentioned. Furthermore, we investigate the relation between the commensura
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Concluding Remarks: Classical Logic and Quantum Logic,classical and quantum mechanical systems is given by the calculus .. of effective quantum logic. In addition, in Chapter 6 we have shown that, by a weak assumption concerning the confirmation of commensurability propositions, this calculus can be extended to the calculus . of full quantum logic. Hen
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