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Titlebook: Abstract Objects; For and Against José L. Falguera,Concha Martínez-Vidal Book 2020 Springer Nature Switzerland AG 2020 Indispensability arg

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發(fā)表于 2025-3-21 17:05:10 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
期刊全稱Abstract Objects
期刊簡(jiǎn)稱For and Against
影響因子2023José L. Falguera,Concha Martínez-Vidal
視頻videohttp://file.papertrans.cn/144/143462/143462.mp4
發(fā)行地址Unveils the ubiquity of abstract objects in several philosophical fields.Shares new perspectives on the explanatory indispensability of abstract objects.Presents new work on abstract objects, scientif
學(xué)科分類Synthese Library
圖書封面Titlebook: Abstract Objects; For and Against José L. Falguera,Concha Martínez-Vidal Book 2020 Springer Nature Switzerland AG 2020 Indispensability arg
影響因子This volume examines the question “Do abstract objects exist?”, presenting new work from contributing authors across different branches of philosophy. The introduction overviews philosophical debate which considers: what objects qualify as abstract, what do we mean by the word "exist” and indeed, what evidence should count in favor or against the thesis that abstract objects exist. Through subsequent chapters readers will discover the ubiquity of abstract objects as each philosophical field is considered..Given the ubiquitous use of expressions that purportedly refer to abstract objects, we think that it is relevant to attend to the controversy between those who want to advocate the existence of abstract objects and those who stand against them.?Contributions to this volume depict positions and debates that directly or indirectly involve taking one position or other about abstract objects of different kinds and categories. The volume? provides a variety ofsamples of how positions for or against abstract objects can be used in different areas of philosophy in relation to different matters..
Pindex Book 2020
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Sabine Jablonka,Anna B?hnlein,Constanze Wolfe necessary. In this paper, I resist this view, arguing instead that mathematical objects are contingent and that statements about them are not necessarily true (if true at all). I provide an account of the source of the apparent necessity of mathematics, and argue that, despite its ubiquity, nothin
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Peter Hensen,Dominik Rottenkolberrnally to the frameworks of conventions that give meaning to our terms, questions like ‘Are there numbers?’ have straightforward and trivial answers: the axioms for number theory tell us how we are to use number terms, and the existence of natural numbers follows trivially from these axioms. On the
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https://doi.org/10.1007/978-3-642-93585-5te their targets. Denotation is a dyadic relation that obtains between certain symbols and certain objects. This does not sit well with the fact that many models are not concrete objects. If a model does not exist, how can it denote? We present an antirealist theory of models that reconciles the not
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