Tolerance Puzzles

C. Dorr, J. Hawthorne, Juhani Yli-Vakkuri
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Abstract

This chapter provides a general schema for regimenting a broad family of puzzles of modal variation. These puzzles begin with a ‘Tolerance’ premise according to which an objects (or a certain kind of object) can differ in any small way along a certain parameter. This is supplemented with a ‘Non-contingency’ premise according to which the Tolerance premise is necessarily true if true at all, an ‘Iteration’ premise according to which anything possibly possible is possible, and a ‘Persistent Closeness’ premise according to which what counts as a ‘small difference’ is modally constant. These premises jointly imply the conclusion, ‘Hypertolerance’, that the object or objects in question can differ arbitrarily along the relevant parameter. We show how this schema is general enough to subsume puzzles involving time or objective chance, and discuss some difficulties that arise in trying to formulate compelling instantiations of the schema involving variation in originating matter.
宽容谜题
本章为模态变异的一大系列谜题提供了一个总体方案。这些谜题以一个 "容忍 "前提开始,根据这个前提,一个对象(或某类对象)可以在某个参数上有任何微小的差异。在此基础上,我们又提出了一个 "非偶然性 "前提,根据这个前提,如果 "宽容 "前提为真,那么 "宽容 "前提就必然为真;我们还提出了一个 "迭代 "前提,根据这个前提,任何可能的事情都是可能的;我们还提出了一个 "持续接近 "前提,根据这个前提,"微小差异 "在模态上是恒定不变的。这些前提共同蕴含着一个结论--"超宽容",即相关对象可以在相关参数上任意差异。我们展示了这一图式如何具有足够的普遍性,足以涵盖涉及时间或客观偶然性的谜题,并讨论了在试图提出涉及起源物质变化的令人信服的图式实例时出现的一些困难。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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