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Dominique Pradelle.Être et genèse des idéalités. Un ciel sans éternité 多米尼克Pradelle。理想的存在和起源。没有永恒的天空
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-11-08 DOI: 10.1093/philmat/nkad020
Bruno Leclercq
Journal Article Dominique Pradelle.Être et genèse des idéalités. Un ciel sans éternité Get access Dominique Pradelle.*Être et genèse des idéalités. Un ciel sans éternité, [Being and genesis of ideal elements: A heaven without eternity.] Collection Épiméthée. Paris: PUF [Presses universitaires de France], 2023. Pp. 544. ISBN: 978-2-13-083587-5 (pbk); 978-2-13-083588-2 (epub); 978-2-13-085194-3 (pdf). Bruno Leclercq Bruno Leclercq Philosophy Department, Université de Liège, 4000 Liège, Belgium E-mail: b.leclercq@uliege.be https://orcid.org/0000-0002-3322-943X Search for other works by this author on: Oxford Academic Google Scholar Philosophia Mathematica, nkad020, https://doi.org/10.1093/philmat/nkad020 Published: 08 November 2023
多米尼克·普拉德尔的报纸文章。理想的存在和起源。没有永恒的天空接近多米尼克·普拉黛尔。*理想的存在和起源。《理想元素的存在与起源:没有永恒的天堂》。[epiphetheus收藏。巴黎:PUF[法国大学出版社],2023。544页。(en: 978-2-13-083587-5 pbk);978-2-13-083588-2 epub);978-2-13-085194-3 (pdf)。Bruno Leclercq哲学系,universite de liege, 4000 liege,比利时E-mail: b.leclercq@uliege.be https://orcid.org/0000-0002-3322-943X搜索作者的其他作品:牛津学术谷歌学者哲学数学,nkad020, https://doi.org/10.1093/philmat/nkad020出版日期:2023年11月8日
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引用次数: 0
Internal Applications and Puzzles of the Applicability of Mathematics 数学适用性的内部应用和困惑
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-10-25 DOI: 10.1093/philmat/nkad019
Douglas Bertrand Marshall
Abstract Just as mathematics helps us to represent and reason about the natural world, in its internal applications one branch of mathematics helps us to represent and reason about the subject matter of another. Recognition of the close analogy between internal and external applications of mathematics can help resolve two persistent philosophical puzzles concerning its applicability: a platonist puzzle arising from the abstractness of mathematical objects; and an empiricist puzzle arising from mathematical propositions’ lack of empirical factual content. In order to see how this is the case, we will examine what it is to apply mathematics internally and describe examples.
正如数学帮助我们对自然世界进行表征和推理一样,在其内部应用中,数学的一个分支帮助我们对另一个分支的主题进行表征和推理。认识到数学的内部和外部应用之间的密切相似,有助于解决关于数学适用性的两个长期存在的哲学难题:数学对象的抽象性引起的柏拉图主义难题;以及由于数学命题缺乏经验事实内容而产生的经验主义困惑。为了了解这是怎么回事,我们将研究一下什么是内部应用数学并描述一些例子。
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引用次数: 0
Sorin Bangu, Emiliano Ippoliti, and Marianna Antonutti Marfori, eds. Explanatory and Heuristic Power of Mathematics Sorin Bangu, Emiliano Ippoliti和Marianna Antonutti Marfori主编。数学的解释力和启发式力量
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-10-16 DOI: 10.1093/philmat/nkad018
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引用次数: 0
Are Large Cardinal Axioms Restrictive? 大基数公理是限制性的吗?
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-09-24 DOI: 10.1093/philmat/nkad014
Neil Barton
Abstract The independence phenomenon in set theory, while pervasive, can be partially addressed through the use of large cardinal axioms. A commonly assumed idea is that large cardinal axioms are species of maximality principles. In this paper I question this claim. I show that there is a kind of maximality (namely absoluteness) on which large cardinal axioms come out as restrictive relative to a formal notion of restrictiveness. Within this framework, I argue that large cardinal axioms can still play many of their usual foundational roles.
摘要集合论中的独立性现象虽然普遍存在,但可以通过使用大基数公理来部分地解决。一个普遍假设的想法是,大基本公理是极大性原则的一种。在本文中,我对这种说法提出了质疑。我证明了存在一种极大性(即绝对性),在此基础上,相对于限制性的正式概念,大的基本公理是限制性的。在这个框架内,我认为大基本公理仍然可以发挥许多通常的基础作用。
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引用次数: 0
Elaine Landry.Plato Was Not a Mathematical Platonist 伊莱恩·兰德里。柏拉图不是数学柏拉图主义者
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-09-16 DOI: 10.1093/philmat/nkad016
Colin McLarty
Journal Article Elaine Landry.Plato Was Not a Mathematical Platonist Get access Elaine Landry*Plato Was Not a Mathematical Platonist. Cambridge Elements in the Philosophy of Mathematics. Cambridge University Press, 2023. Pp. 48. ISBN: 978-0-19-966262-3 (online). Colin McLarty Colin McLarty Departments of Philosophy and of Mathematics, Case Western Reserve University, Cleveland, Ohio 44106, U.S.A colin.mclarty@case.edu https://orcid.org/0000-0002-3181-7537 Search for other works by this author on: Oxford Academic Google Scholar Philosophia Mathematica, nkad016, https://doi.org/10.1093/philmat/nkad016 Published: 16 September 2023
期刊文章伊莱恩·兰德里。伊莱恩·兰德里*柏拉图不是数学柏拉图主义者。数学哲学中的剑桥元素。剑桥大学出版社,2023年。48页。ISBN: 978-0-19-966262-3(在线)。柯林·麦克拉蒂柯林·麦克拉蒂凯斯西储大学哲学系和数学系,克利夫兰,俄亥俄州44106,美国colin.mclarty@case.edu https://orcid.org/0000-0002-3181-7537搜索作者的其他作品:牛津学术谷歌学者哲学数学,nkad016, https://doi.org/10.1093/philmat/nkad016出版日期:2023年9月16日
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引用次数: 0
Mark Jay Steiner May 6, 1942 – April 6, 2020 Mark Jay Steiner 1942年5月6日- 2020年4月6日
1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-09-16 DOI: 10.1093/philmat/nkad015
Yemima Ben-Menahem, Carl Posy
Journal Article Mark Jay Steiner May 6, 1942 – April 6, 2020 Get access Yemima Ben-Menahem, Yemima Ben-Menahem The Hebrew University of Jerusalem E-mail: yemima.ben-menahem@mail.huji.ac.il. https://orcid.org/0009-0007-3632-3820 Search for other works by this author on: Oxford Academic Google Scholar Carl Posy Carl Posy The Hebrew University of Jerusalem E-mail: carl.posy@mail.huji.ac.il. https://orcid.org/0000-0002-8047-8527 Search for other works by this author on: Oxford Academic Google Scholar Philosophia Mathematica, nkad015, https://doi.org/10.1093/philmat/nkad015 Published: 16 September 2023
期刊文章Mark Jay Steiner 1942年5月6日- 2020年4月6日访问耶路撒冷希伯来大学Yemima Ben-Menahem, Yemima Ben-Menahem电子邮件:yemima.ben-menahem@mail.huji.ac.il。https://orcid.org/0009-0007-3632-3820搜索作者的其他作品:牛津学术谷歌学者卡尔·波西卡尔·波西耶路撒冷希伯来大学电子邮件:carl.posy@mail.huji.ac.il。https://orcid.org/0000-0002-8047-8527搜索作者的其他作品:牛津学术谷歌学者数学哲学,nkad015, https://doi.org/10.1093/philmat/nkad015出版日期:2023年9月16日
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引用次数: 0
No Easy Road to Impredicative Definabilism 通往令人印象深刻的挑战之路并不容易
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-09-10 DOI: 10.1093/philmat/nkad013
Øystein Linnebo, Sam Roberts
Bob Hale has defended a new conception of properties that is broadly Fregean in two key respects. First, like Frege, Hale insists that every property can be defined by an open formula. Second, like Frege, but unlike later definabilists, Hale seeks to justify full impredicative property comprehension. The most innovative part of his defense, we think, is a “definability constraint” that can serve as an implicit definition of the domain of properties. We make this constraint formally precise and prove that it fails to characterize the domain uniquely. Thus, we conclude, there is no easy road to impredicative definabilism.
Bob Hale为一种新的财产概念进行了辩护,这种概念在两个关键方面都是Fregean的。首先,像弗雷格一样,黑尔坚持认为每个性质都可以用一个开放公式来定义。第二,像弗雷格一样,但与后来的定义主义者不同,黑尔试图证明完全的不确定性理解是合理的。我们认为,他的辩护中最具创新性的部分是“可定义性约束”,它可以作为属性域的隐含定义。我们使这个约束形式上精确,并证明它不能唯一地刻画域。因此,我们得出的结论是,没有一条通往不可定义性的简单道路。
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引用次数: 0
On Algorithms, Effective Procedures, and Their Definitions 论算法、有效程序及其定义
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-07-29 DOI: 10.1093/philmat/nkad011
Philippos Papayannopoulos
I examine the classical idea of ‘algorithm’ as a sequential, step-by-step, deterministic procedure (i.e., the idea of ‘algorithm’ that was already in use by the 1930s), with respect to three themes, its relation to the notion of an ‘effective procedure’, its different roles and uses in logic, computer science, and mathematics (focused on numerical analysis), and its different formal definitions proposed by practitioners in these areas. I argue that ‘algorithm’ has been conceptualized and used in contrasting ways in the above areas, and discuss challenges and prospects for adopting a final foundational theory of (classical) ‘algorithms’.
我研究了“算法”作为一个顺序的、循序渐进的、确定性的过程的经典思想(即20世纪30年代已经使用的“算法”思想),涉及三个主题,它与“有效过程”概念的关系,它在逻辑、计算机科学和数学(侧重于数值分析)中的不同作用和用途,以及这些领域从业者提出的不同形式的定义。我认为,“算法”在上述领域已经以不同的方式被概念化和使用,并讨论了采用(经典)“算法”的最终基础理论的挑战和前景。
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引用次数: 0
Carl Posy and Yemima Ben-Menahem, eds. Mathematical Objects, Knowledge and Applications: Essays in Memory of Mark Steiner 卡尔·波西和叶玛·本·梅纳赫姆编。数学对象、知识与应用:纪念马克·斯坦纳论文
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-06-23 DOI: 10.1093/philmat/nkad012
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引用次数: 0
Paola Cantù and Italo Testa, guest editors. Mathematical Practice and Social Ontology 保拉Cantù和伊塔洛·泰斯塔,客座编辑。数学实践与社会本体论
IF 1.1 1区 哲学 Q2 HISTORY & PHILOSOPHY OF SCIENCE Pub Date : 2023-06-01 DOI: 10.1093/philmat/nkad010
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引用次数: 0
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Philosophia Mathematica
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