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Single Idea 8540

[filed under theme 26. Natural Theory / D. Laws of Nature / 4. Regularities / a. Regularity theory ]

Full Idea

Regularity theories of laws face the grue problem. That, I think, can only be got over by introducing properties, sparse properties, into one's ontology.

Clarification

See Idea 4783 for the problem of 'grue'

Gist of Idea

The introduction of sparse properties avoids the regularity theory's problem with 'grue'

Source

David M. Armstrong (Properties [1992], §2)

Book Ref

'Properties', ed/tr. Mellor,D.H. /Oliver,A [OUP 1997], p.171


A Reaction

The problem is, roughly, that regularities have to be described in language, which is too arbitrary in character. Armstrong rightly tries to break the rigid link to language. See his Idea 8536, which puts reality before language.

Related Ideas

Idea 8536 We want to know what constituents of objects are grounds for the application of predicates [Armstrong]

Idea 4783 Observing lots of green x can confirm 'all x are green' or 'all x are grue', where 'grue' is arbitrary [Mautner, by PG]


The 17 ideas from 'Properties'

What matters is not how many entities we postulate, but how many kinds of entities [Armstrong, by Mellor/Oliver]
Predicates need ontological correlates to ensure that they apply [Armstrong]
There must be some explanation of why certain predicates are applicable to certain objects [Armstrong]
Whether we apply 'cold' or 'hot' to an object is quite separate from its change of temperature [Armstrong]
To the claim that every predicate has a property, start by eliminating failure of application of predicate [Armstrong]
Deniers of properties and relations rely on either predicates or on classes [Armstrong]
Resemblances must be in certain 'respects', and they seem awfully like properties [Armstrong]
Change of temperature in objects is quite independent of the predicates 'hot' and 'cold' [Armstrong]
We want to know what constituents of objects are grounds for the application of predicates [Armstrong]
In most sets there is no property common to all the members [Armstrong]
Tropes fall into classes, because exact similarity is symmetrical and transitive [Armstrong]
Trope theory needs extra commitments, to symmetry and non-transitivity, unless resemblance is exact [Armstrong]
Universals are required to give a satisfactory account of the laws of nature [Armstrong]
Regularities theories are poor on causal connections, counterfactuals and probability [Armstrong]
The introduction of sparse properties avoids the regularity theory's problem with 'grue' [Armstrong]
Without properties we would be unable to express the laws of nature [Armstrong]
Essences might support Resemblance Nominalism, but they are too coarse and ill-defined [Armstrong]