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Those who accept the necessity of mereological universalism face what has come to be known as the ‘junk argument’ due to Bohn [2009 Bohn, Einar D. 2009a. An Argument Against the Necessity of Unrestricted Composition, Analysis 69/1: 2731.[Crossref], [Web of Science ®] [Google Scholar]], which proceeds from (i) the incompatibility of junk with universalism and (ii) the possibility of junk, to conclude that mereological universalism isn't metaphysically necessary. Most attention has focused on (ii); however, recent authors have cast doubt on (i). This paper undertakes a defence of premise (i) against three main objections. The first is a new objection to the effect that Bohn's defence of that premise presupposes far too much. I show that one can defend premise (i) from a much weaker set of assumptions. The second objection, due to Contessa [2012 Contessa, Gabriel 2012. The Junk Argument: Safe Disposal Guidelines for Mereological Universalists, Analysis 72/3: 4557.[Crossref], [Web of Science ®] [Google Scholar]], is that those who accept unrestricted composition should only accept the existence of binary sums (which are compatible with junk) rather than infinitary fusions. I argue that this conception of unrestricted composition is problematic: it is in conflict with an intuitive remainder principle. The final objection is due to Spencer [2012 Spencer, Joshua. 2012. All Things Must Pass Away, in Oxford Studies in Metaphysics: Volume 7, ed. Karen Bennett and Dean W. Zimmerman, Oxford: Oxford University Press: 6792.[Crossref] [Google Scholar]]. His view is that there is no absolutely unrestricted plural universal quantifier; so any statement of the unrestricted fusion axiom will simply not rule out the existence of junky worlds. I argue that the failure of unrestricted quantification will not be enough by itself to establish the existence of junk. Furthermore, it is not clear whether this view counts as a form of mereological universalism. As a result, I suggest that if one wants to reject the junk argument, premise (ii) is the only viable option.  相似文献   
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