单数与本体论的严重性

IF 0.8 2区 哲学 0 PHILOSOPHY
A. Schipper
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引用次数: 0

摘要

语言本体论家和反语言的“严肃”本体论家都接受从“Fido是一只狗”到“Fido具有作为狗的属性”的推论,但对其本体论结果持不同意见。在论证我们在这些转换的基础上致力于属性时,语言本体论家采用了新弗雷格的元本体论原则,即单数术语的功能是指涉。要拒绝这一点,严肃的本体论家必须捍卫另一种选择。本文提出了一种替代方法,即奇异项的功能一般不具有指称性,并且它们通常在本体论上是不确定的。这是拒绝关于属性存在的语言学上的“简单”论证的最好方法。该论述推荐了量化的中立主义(借鉴了Barcan Marcus和Meinongianism),将两个重要但未结合的元本体论运动连贯地结合在一起。此外,它采用了Ramseyan关于转换的见解,提供了一种非简化的、非错误理论的冗余方法来显式地讨论属性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Singular Terms and Ontological Seriousness
Linguistic ontologists and antilinguistic, ‘serious’ ontologists both accept the inference from ‘Fido is a dog’ to ‘Fido has the property of being a dog’ but disagree about its ontological consequences. In arguing that we are committed to properties on the basis of these transformations, linguistic ontologists employ a neo-Fregean meta-ontological principle, on which the function of singular terms is to refer. To reject this, serious ontologists must defend an alternative. This paper defends an alternative on which the function of singular terms is not generally to refer and on which they are generally ontologically noncommittal. This is the best way to reject linguistic, ‘easy’ arguments for the existence of properties. The account recommends neutralism about quantification (drawing on Barcan Marcus and Meinongianism), coherently bringing together two important yet uncombined meta-ontological movements. Moreover, it employs Ramseyan insights about the transformations to provide a nonreductionist, non-error-theoretic redundancy approach to explicit talk about properties.
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来源期刊
CiteScore
2.50
自引率
10.00%
发文量
73
期刊介绍: Appearing quarterly in print and online, the Journal of the American Philosophical Association provides a platform for original work in all areas of philosophy. The Journal aims to publish compelling papers written in a way that can be appreciated by philosophers of every persuasion and to review papers quickly (typically within 30 days of submission) and fairly (using a triple anonymous review system), encouraging succinct, constructive reports. Papers are published online early via FirstView (typically within 8 weeks of acceptance).
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