4 ideas
9283 | Our ancient beliefs can never be overthrown by subtle arguments [Euripides] |
Full Idea: Teiresias: We have no use for theological subtleties./ The beliefs we have inherited, as old as time,/ Cannot be overthrown by any argument,/ Nor by the most inventive ingenuity. | |
From: Euripides (The Bacchae [c.407 BCE], 201) | |
A reaction: [trans. Philip Vellacott (Penguin)] Compare Idea 8243. While very conservative societies have amazing resilience in maintaining traditional beliefs, modern culture eats into them, not directly by argument, but by arguments at fifth remove. |
17962 | The truth-maker principle is that every truth has a sufficient truth-maker [Forrest] |
Full Idea: Item x is said to be a sufficient truth-maker for truth-bearer p just in case necessarily if x exists then p is true. ...Every truth has a sufficient truth-maker. Hence, I take it, the sum of all sufficient truth-makers is a universal truth-maker. | |
From: Peter Forrest (General Facts,Phys Necessity, and Metaph of Time [2006], 1) | |
A reaction: Note that it is not 'necessary', because something else might make p true instead. |
12221 | 'Corner quotes' (quasi-quotation) designate 'whatever these terms designate' [Quine] |
Full Idea: A 'quasi-quotation' [corner quotes, Quine quotes] designates that (unspecified) expression which is obtained from the contents of the corners by replacing the Greek letters by the (unspecified) expressions which they designate. | |
From: Willard Quine (Mathematical Logic (revised) [1940], 1.6) | |
A reaction: Filed under 'variables', as they seem to be variables that can refer to actual expressions, like algebra. Quine was determined to distinguish clearly between 'mention' and 'use'. 'Half-hearted substitutional quantification', says Fine. |
19321 | We might do without names, by converting them into predicates [Quine, by Kirkham] |
Full Idea: Quine suggests that we can have a language with just predicates and no names. Thus for 'Ralph is red' we say 'x Ralphises and x is red'. | |
From: report of Willard Quine (Mathematical Logic (revised) [1940]) by Richard L. Kirkham - Theories of Truth: a Critical Introduction 5.6 | |
A reaction: Kirkham discusses this as a way of getting round the lack of names in Tarski's theory of truth (which just uses objects, predicates and quantifiers). Otherwise you must supplement Tarski with an account of what the names refer to. |