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Titlebook: Logic, Foundations of Mathematics, and Computability Theory; Part One of the Proc Robert E. Butts,Jaakko Hintikka Conference proceedings 19

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书目名称Logic, Foundations of Mathematics, and Computability Theory
副标题Part One of the Proc
编辑Robert E. Butts,Jaakko Hintikka
视频video
丛书名称The Western Ontario Series in Philosophy of Science
图书封面Titlebook: Logic, Foundations of Mathematics, and Computability Theory; Part One of the Proc Robert E. Butts,Jaakko Hintikka Conference proceedings 19
描述The Fifth International Congress of Logic, Methodology and Philosophy of Science was held at the University of Western Ontario, London, Canada, 27 August to 2 September 1975. The Congress was held under the auspices of the International Union of History and Philosophy of Science, Division of Logic, Methodology and Philosophy of Science, and was sponsored by the National Research Council of Canada and the University of Western Ontario. As those associated closely with the work of the Division over the years know well, the work undertaken by its members varies greatly and spans a number of fields not always obviously related. In addition, the volume of work done by first rate scholars and scientists in the various fields of the Division has risen enormously. For these and related reasons it seemed to the editors chosen by the Divisional officers that the usual format of publishing the proceedings of the Congress be abandoned in favour of a somewhat more flexible, and hopefully acceptable, method of pre­ sentation. Accordingly, the work of the invited participants to the Congress has been divided into four volumes appearing in the University of Western Ontario Series in Philosophy of
出版日期Conference proceedings 1977
关键词logic
版次1
doihttps://doi.org/10.1007/978-94-010-1138-9
isbn_ebook978-94-010-1138-9Series ISSN 1566-659X Series E-ISSN 2215-1974
issn_series 1566-659X
copyrightD. Reidel Publishing Company, Dordrecht, Holland 1977
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Non-Standard Analysise sense, ‘the same properties’ as the natural numbers. The title of Skolem’s paper indicates that the purpose of it was to show that no axiomatic system specified in a formal language, in Skolem’s case the lower predicate calculus, can characterize the natural numbers categorically. At that time, ho
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Some Purely Mathematical Results Inspired by Mathematical Logic continuum hypothesis and numerous results about algorithmical unsolvability of many important decision problems in mathematics. However, these results are not purely mathematical since their very formulations involve some logical notions such as the notion of axiomatic theory or that of algorithm.
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Interpretability of Elementary Theories of groups formalised without a neutral element symbol is a proper subtheory of that formalised in a language with a symbol for this element. We may observe an even more striking situation in geometry: the systems presented in Pieri (1908) and Tarski (1959) using different primitive notions are comp
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Categorical Foundations and Foundations of Category Theoryations of mathematics, in preference to current foundational schemes. An opposite view is argued here on the grounds that the notions of operation and collection are prior to all structural notions. However, no position is taken as to whether such are to be conceived extensionally or intensionally..
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Basic Concepts of Computer Science and Logiccomputer field, are presented. The sole aim of this paper is to attempt to bridge the gulf between the computer field on the one hand, and mathematics and logic on the other. The particular concepts are presented here for justification only: and therefore almost no theorems are included. (Fortunatel
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