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Single Idea 13127

[filed under theme 7. Existence / E. Categories / 1. Categories ]

Full Idea

Fred Sommers, in his treatment of types, says that two ontological categories cannot overlap; they are either disjoint, or one properly includes the other. This is sometimes referred to as Sommers' Law.

Gist of Idea

Categories can't overlap; they are either disjoint, or inclusive

Source

report of Fred Sommers (Types and Ontology [1963], p.355) by Jan Westerhoff - Ontological Categories §24

Book Ref

Westerhoff,Jan: 'Ontological Categories' [OUP 2005], p.57


A Reaction

The 'types', of course, go back to Bertrand Russell's theory of types, which is important in discussions of ontological categories. Carnap pursued it, trying to derive ontological categories from grammatical categories. 85% agree with Sommers.


The 21 ideas with the same theme [general ideas about how to group what exists]:

There are two sorts of category - referring to things, and to circumstances of things [Boethius]
Categories are general concepts of objects, which determine the way in which they are experienced [Kant]
Categories are necessary, so can't be implanted in us to agree with natural laws [Kant]
Even simple propositions about sensations are filled with categories [Hegel]
Thought about particulars is done entirely through categories [Hegel]
No need for a priori categories, since sufficient reason shows the interrelations [Schopenhauer, by Lewis,PB]
In formal terms, a category is the range of some style of variables [Quine]
Categories can't overlap; they are either disjoint, or inclusive [Sommers, by Westerhoff]
The category of Venus is not 'object', or even 'planet', but a particular class of good-sized object [Jubien]
All descriptive language is classificatory [Dupré]
Ontological categories are not natural kinds: the latter can only be distinguished using the former [Lowe]
Categories are base-sets which are used to construct states of affairs [Westerhoff]
How far down before we are too specialised to have a category? [Westerhoff]
Maybe objects in the same category have the same criteria of identity [Westerhoff]
Categories can be ordered by both containment and generality [Westerhoff]
Categories are held to explain why some substitutions give falsehood, and others meaninglessness [Westerhoff]
Categories systematize our intuitions about generality, substitutability, and identity [Westerhoff]
Categories as generalities don't give a criterion for a low-level cut-off point [Westerhoff]
Monothetic categories have fixed defining features, and polythetic categories do not [Ellen]
In symbolic classification, the categories are linked to rules [Ellen]
Do categories store causal knowledge, or typical properties, or knowledge of individuals? [Machery]