9 ideas
17879 | Axiomatising set theory makes it all relative [Skolem] |
13536 | Skolem did not believe in the existence of uncountable sets [Skolem] |
17878 | If a 1st-order proposition is satisfied, it is satisfied in a denumerably infinite domain [Skolem] |
17880 | Integers and induction are clear as foundations, but set-theory axioms certainly aren't [Skolem] |
17881 | Mathematician want performable operations, not propositions about objects [Skolem] |
17319 | There are 'conceptual' explanations, with their direction depending on complexity [Schnieder] |
7522 | A full neural account of qualia will give new epistemic access to them, beyond private experience [Churchlands] |
7521 | It is question-begging to assume that qualia are totally simple, hence irreducible [Churchlands] |
7523 | The qualia Hard Problem is easy, in comparison with the co-ordination of mental states [Churchlands] |