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Single Idea 16934

[filed under theme 15. Nature of Minds / C. Capacities of Minds / 7. Seeing Resemblance ]

Full Idea

The usual general term, whether a common noun or a verb or an adjective, owes its generality to some resemblance among the things referred to.

Gist of Idea

General terms depend on similarities among things

Source

Willard Quine (Natural Kinds [1969], p.116)

Book Ref

Quine,Willard: 'Ontological Relativity and Other Essays' [Columbia 1969], p.116


A Reaction

Quine has a nice analysis of the basic role of similarity in a huge amount of supposedly strict scientific thought.


The 19 ideas from 'Natural Kinds'

Quine probably regrets natural kinds now being treated as essences [Quine, by Dennett]
Projectible predicates can be universalised about the kind to which they refer [Quine]
Grue is a puzzle because the notions of similarity and kind are dubious in science [Quine]
General terms depend on similarities among things [Quine]
If similarity has no degrees, kinds cannot be contained within one another [Quine]
Comparative similarity allows the kind 'colored' to contain the kind 'red' [Quine]
You can't base kinds just on resemblance, because chains of resemblance are a muddle [Quine]
To learn yellow by observation, must we be told to look at the colour? [Quine]
Standards of similarity are innate, and the spacing of qualities such as colours can be mapped [Quine]
Mass terms just concern spread, but other terms involve both spread and individuation [Quine]
Induction relies on similar effects following from each cause [Quine]
Induction is just more of the same: animal expectations [Quine]
Philosophy is continuous with science, and has no external vantage point [Quine]
It is hard to see how regularities could be explained [Quine]
Science is common sense, with a sophisticated method [Quine]
We judge things to be soluble if they are the same kind as, or similar to, things that do dissolve [Quine]
Similarity is just interchangeability in the cosmic machine [Quine]
Once we know the mechanism of a disposition, we can eliminate 'similarity' [Quine]
Klein summarised geometry as grouped together by transformations [Quine]