阐述结构实在论:物理学和形而上学的数学优先方法

IF 1.6 1区 哲学 0 PHILOSOPHY Philosophical Perspectives Pub Date : 2022-12-14 DOI:10.1111/phpe.12172
D. Wallace
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引用次数: 10

摘要

我回应了一种常见的反对意见,即结构实在论未能尖锐地阐述标准谓词逻辑、对象/命题/关系、形而上学的替代方法。我提出的方法是基于我所说的物理理论的“数学第一”方法(接近所谓的“理论的语义观”),其中物理理论的内容主要根据其数学结构及其与物理系统的表征关系来理解,而不是作为一组试图对这些系统做出真实声明的句子(一种“语言优先”的方法)。我认为,采用数学第一的方法已经相当于一种结构现实主义,在结构现实主义的认识和本体版本之间的选择是在语言第一和数学第一的形而上学观点之间的选择;然后,我探索了物体(以及性质和关系)在基础物理学和非基础物理学中的地位,这两个版本都是数学第一结构实在论。普通语言语义:满足。
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Stating structural realism: mathematics‐first approaches to physics and metaphysics
I respond to the frequent objection that structural realism fails to sharply state an alternative to the standard predicate-logic, object / prop-erty / relation, way of doing metaphysics. The approach I propose is based on what I call a ‘math-first’ approach to physical theories (close to the so-called ‘semantic view of theories’) where the content of a physical theory is to be understood primarily in terms of its mathematical structure and the representational relations it bears to physical systems, rather than as a collection of sentences that attempt to make true claims about those systems (a ‘language-first’ approach). I argue that adopting the math-first approach already amounts to a form of structural realism, and that the choice between epistemic and ontic versions of structural realism is then a choice between a language-first and math-first view of metaphysics ; I then explore the status of objects (and properties and relations) in fundamental and non-fundamental physics for both versions of math-first structural realism. ordinary-language semantics: satisfaction.
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