4 ideas
18004 | We can't do philosophy without knowledge of types and categories [Ryle] |
Full Idea: We are in the dark about the nature of philosophical problems and methods if we are in the dark about types and categories. | |
From: Gilbert Ryle (Categories [1938], p.189), quoted by Ofra Magidor - Category Mistakes 1.2 | |
A reaction: Magidor and others take this to be an assertion about language and logic, but I take it to be an assertion about reality. It is an early assertion of Schaffer's claim that ontology concerns the structure of existence, and not just what exists. |
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. |
16635 | Incorporeal substances are powers or forces [Descartes, by Pasnau] |
Full Idea: In one of his last letters Descartes describes incorporeal substances as 'powers or forces'. | |
From: report of René Descartes (Two letters on mind [1649], Feb 1649) by Robert Pasnau - Metaphysical Themes 1274-1671 08.4 | |
A reaction: Only a glimmer, but I really like this idea. (Ellis flirts with it somewhere). Minds are deeply and intrinsically active things. Try ceasing to think for five minutes. Apparently 12th century Cistercian authors were keen on the idea. |
16684 | Impenetrability only belongs to the essence of extension [Descartes] |
Full Idea: It is demonstrated that impenetrability belongs to the essence of extension and not to the essence of any other thing. | |
From: René Descartes (Two letters on mind [1649], More, Apr 1649), quoted by Robert Pasnau - Metaphysical Themes 1274-1671 15.5 | |
A reaction: I'm not sure that I understand how pure extension can be impenetrable. |