2016
DOI: 10.1002/tht3.221
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Unextended Complexes

Abstract: Extended simples are fruitfully discussed in metaphysics. They are entities which are located in a complex region of space but do not themselves have parts. In this paper, I will discuss unextended complexes: entities which are not located at a complex region of space but do themselves have parts. In particular, I focus on one type of unextended complex: pointy complexes (entities that have parts but are located at a single point of space). Four areas are indicated where pointy complexes might prove philosophi… Show more

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Cited by 7 publications
(8 citation statements)
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References 16 publications
(23 reference statements)
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“…In the absence of Exactness one might formulate a weaker version of Expansivity, WEAK EXPANSIVITY as follows: x y ∧y@ • r → ∃r 2 (x@ • r 2 ∧r 2 r 1 ). Note that the scenario described by Pickup [39] does not violate Weak Expansivity. I owe this suggestion to an anonymous referee for this journal.…”
Section: The Metaphysical Possibility Of Unextended Complexesmentioning
confidence: 97%
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“…In the absence of Exactness one might formulate a weaker version of Expansivity, WEAK EXPANSIVITY as follows: x y ∧y@ • r → ∃r 2 (x@ • r 2 ∧r 2 r 1 ). Note that the scenario described by Pickup [39] does not violate Weak Expansivity. I owe this suggestion to an anonymous referee for this journal.…”
Section: The Metaphysical Possibility Of Unextended Complexesmentioning
confidence: 97%
“…[O]ne natural way to understand what it is to be an extended region is as being composed of more than one point (Pickup [39]: 263). 21 Strictly speaking there is a sense in which colocation occurs every time a material object x is exactly located at region r. For, x and r are indeed colocated at r in all such cases.…”
Section: Extended Simplesmentioning
confidence: 99%
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