Combining Philosophers

Ideas for Melvin Fitting, J Hoffman/G Rosenkrantz and E.J. Lowe

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5 ideas

8. Modes of Existence / D. Universals / 1. Universals
The category of universals can be sub-divided into properties and relations [Lowe]
     Full Idea: One might want to divide the category of 'universals' into two sub-categories of properties and relations.
     From: E.J. Lowe (A Survey of Metaphysics [2002], p.15)
     A reaction: This means a Platonic form like 'horse' ends up as a cluster of properties and relations. Is a substance not also a universal?
Sortal terms for universals involve a substance, whereas adjectival terms do not [Lowe]
     Full Idea: I want to distinguish 'substantial' universals from 'non-substantial' universals. The former are denoted by sortal terms, such as 'statue' and 'tiger', whereas the latter are denoted by adjectival terms, such as 'red' and 'spherical'.
     From: E.J. Lowe (The Possibility of Metaphysics [1998], 9.3)
     A reaction: It is an interesting question whether or not (assuming you are committed to universals) a universal necessarily implies an associated substance. If a property is a power, it must be a power of something. Nominalists will deny his distinction.
8. Modes of Existence / D. Universals / 2. Need for Universals
Real universals are needed to explain laws of nature [Lowe]
     Full Idea: I base my case for realism about universals on the need to explain the status of natural laws.
     From: E.J. Lowe (The Possibility of Metaphysics [1998], 9.6)
     A reaction: I need black magic to explain why my watch has disappeared. The key question, then, would be what we understand by the 'laws of nature'. I am inclined to think that scientific essentialism (qv) can build laws out of natural kinds. Idea 6614.
8. Modes of Existence / D. Universals / 4. Uninstantiated Universals
'There are shapes which are never exemplified' is the toughest example for nominalists [Hoffman/Rosenkrantz]
     Full Idea: The example which presents the most serious challenge to nominalism is 'there are shapes which are never exemplified'.
     From: J Hoffman/G Rosenkrantz (Platonistic Theories of Universals [2003], 3)
     A reaction: To 'exemplify' a shape must it be a physical object, or a drawing of such an object, or a description? If none of those have ever existed, I'm not sure what 'are' is supposed to mean. They seem to be possibilia (with all the associated problems).
Particulars are instantiations, and universals are instantiables [Lowe]
     Full Idea: A particular is something (not necessarily an object) which instantiates but is not itself instantiated. Universals, on the other hand, necessarily have instances (or, at least, are instantiable).
     From: E.J. Lowe (The Possibility of Metaphysics [1998], 10.4)
     A reaction: This is Lowe's proposal for distinction. It at least establishes the direction of dependency, but I find the notion of 'instantiation' to be as obscure and problematic as the Platonic notion of 'partaking' (see in Ontology|Universals|Platonic Forms).