4 ideas
| 20653 | Six reduction levels: groups, lives, cells, molecules, atoms, particles [Putnam/Oppenheim, by Watson] |
| Full Idea: There are six 'reductive levels' in science: social groups, (multicellular) living things, cells, molecules, atoms, and elementary particles. | |
| From: report of H.Putnam/P.Oppenheim (Unity of Science as a Working Hypothesis [1958]) by Peter Watson - Convergence 10 'Intro' | |
| A reaction: I have the impression that fields are seen as more fundamental that elementary particles. What is the status of the 'laws' that are supposed to govern these things? What is the status of space and time within this picture? |
| 20328 | A thing is only seen as art in an 'artworld', which has a theory and a history [Danto] |
| Full Idea: To see something as art requires something the eye cannot descry - an atmosphere of artistic theory, a knowledge of the history of art: an artworld. | |
| From: Arthur C. Danto (The Artworld [1964], II) | |
| A reaction: The editors of the volume call this a revolutionary remark, followed up by Danto and George Dickie with a social and institutional account of art. Danto's key example is Warhol's Brillo pads - art in a gallery, cleaning material in a shop. |
| 20441 | An ordinary object can be a work of art, but only if some theory of art supports it [Danto] |
| Full Idea: What in the end makes the difference between a Brillo box and a work of art consisting of a Brillo box is a certain theory of art. It is the theory that takes it up into the world of art, and keeps it from collapsing into the real object which it is. | |
| From: Arthur C. Danto (The Artworld [1964], p.581), quoted by Sondra Bacharach - Arthur C. Danto | |
| A reaction: It is hard to describe Duchamp's original claim that the urinal was an artwork as a 'theory'. It is a mere rebellious assertion. |
| 8659 | The gods alone live forever with Shamash. The days of humans are numbered. [Anon (Gilg)] |
| Full Idea: The gods alone are the ones who live forever with Shamash. / As for humans, their days are numbered. | |
| From: Anon (Gilg) (The Epic of Gilgamesh [c.2300 BCE], 3.2.34), quoted by Michèle Friend - Introducing the Philosophy of Mathematics 1.2 | |
| A reaction: Friend quotes this to show the antiquity of the concept of infinity. It also, of course, shows that Sumerians at that time did not believe in human immortality. |