Carte Plurality and Continuity D.A.J Seargent

Plurality and Continuity

An Essay in G.F. Stout's Theory of Universals

Limbă: engleză
Legare: Copertă tare
Editura: Springer
Disponibilitate: În depozitul extern
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by D. M. Armstrong In the history of the discussion of the problem of universals, G. F. Stout has an...

Informații despre carte

Limbă
engleză
Legare
Carte - Copertă tare
Pagini
139
EAN
9789024731855
ISBN
9024731852
Enbook ID
05321957
Editura
Greutate
920
Dimensiuni
155 x 235 x 14

Descriere completă

by D. M. Armstrong In the history of the discussion of the problem of universals, G. F. Stout has an honoured, and special. place. For the Nominalist, meaning by that term a philosopher who holds that existence of repeatables - kinds, sorts, type- and the indubitable existence of general terms, is a problem. The Nominalist's opponent, the Realist, escapes the Nominalist's difficulty by postulating universals. He then faces difficulties of his own. Is he to place these universals in a special realm? Or is he to bring them down to earth: perhaps turning them into repeatable properties of particulars (universalia in res), and repeatable relations between universals (universalia inter res)? Whichever solution he opts for, there are well-known difficulties about how particulars stand to these universals. Under these circumstances the Nominalist may make an important con cession to the Realist, a concession which he can make without abandoning his Nominalism. He may concede that metaphysics ought to recognize that particulars have properties (qualities, perhaps) and are related by relations. But, he can maintain, these properties and relations are particulars, not universals. Nor, indeed, is such a position entirely closed to the Realist. A Realist about universals may, and some Realists do, accept particularized properties and relations in addition to universals. As Dr. Seargent shows at the beginning of his book. a doctrine of part icularized properties and relations has led at least a submerged existence from Plato onwards. The special, classical.

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