Deep Platonism

Authors
Chad Carmichael
Indiana University Purdue University, Indianapolis
Abstract
According to the traditional bundle theory, particulars are bundles of compresent universals. I think we should reject the bundle theory for a variety of reasons. But I will argue for the thesis at the core of the bundle theory: that all the facts about particulars are grounded in facts about universals. I begin by showing how to meet the main objection to this thesis (which is also the main objection to the bundle theory): that it is inconsistent with the possibility of distinct qualitative indiscernibles. Here, the key idea appeals to a non-standard theory of haecceities as non-well-founded properties of a certain sort. I will then defend this theory from a number of objections, and finally argue that we should accept it on the basis of considerations of parsimony about the fundamental.
Keywords bundle theory  identity of indiscernibles  grounding  fundamentality  platonism  qualitative  haecceities  properties  universals  non-well-foundedness
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DOI 10.1111/phpr.12190
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References found in this work BETA

Demonstratives.David Kaplan - 1989 - In Joseph Almog, John Perry & Howard Wettstein (eds.), Themes From Kaplan. Oxford University Press. pp. 481-563.
Writing the Book of the World.Theodore Sider - 2011 - Oxford University Press.
Themes From Kaplan.Joseph Almog, John Perry & Howard Wettstein (eds.) - 1989 - Oxford University Press, Usa.
Grounding: Toward a Theory of the In-Virtue-Of Relation.Paul Audi - 2012 - Journal of Philosophy 109 (12):685-711.

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Citations of this work BETA

Grounding and the Argument From Explanatoriness.David Mark Kovacs - 2017 - Philosophical Studies 174 (12):2927-2952.
Object.Bradley Rettler & Andrew M. Bailey - 2017 - Stanford Encyclopedia of Philosophy.
Brute Necessity.James Van Cleve - 2018 - Philosophy Compass 13 (9):e12516.
Upward Grounding.T. Scott Dixon - 2018 - Philosophy and Phenomenological Research 97 (1):48-78.
Priority Monism.Kelly Trogdon - 2017 - Philosophy Compass 12 (11):1-10.

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