display all the ideas for this combination of texts
4 ideas
4605 | Truth-conditions correspond to the idea of 'literal meaning' [Heil] |
Full Idea: I intend the notion of truth-conditions to correspond to what I have called 'literal meaning'. | |
From: John Heil (Philosophy of Mind [1998], Ch.5) | |
A reaction: Yes. If I identify myself to you by saying "the spam is in the fridge", that always has a literal meaning (which we assemble from the words), as well as connotation in this particular context. |
4606 | To understand 'birds warble' and 'tigers growl', you must also understand 'tigers warble' [Heil] |
Full Idea: There is something puzzling about the notion that someone could understand the sentences "birds warble" and "tigers growl", yet have no idea what the sentence "tigers warble" meant. | |
From: John Heil (Philosophy of Mind [1998], Ch.5) | |
A reaction: True enough, but this need not imply the full thesis of linguistic holism. Words are assembled like bricks. I know tigers might warble, but stones don't. Might fish warble? Or volcanoes? I must know that 'birds warble' is not a tautology. |
9547 | Mathematical entities are causally inert, so the causal theory of reference won't work for them [Chihara] |
Full Idea: Causal theories of reference seem doomed to failure for the case of reference to mathematical entities, since such entities are evidently causally inert. | |
From: Charles Chihara (A Structural Account of Mathematics [2004], 01.3) | |
A reaction: Presumably you could baptise a fictional entity such as 'Polonius', and initiate a social causal chain, with a tradition of reference. You could baptise a baby in absentia. |
4604 | If propositions are abstract entities, how do human beings interact with them? [Heil] |
Full Idea: Anyone who takes propositions to be abstract entities owes the rest of us an account of how human beings could interact with such things. | |
From: John Heil (Philosophy of Mind [1998], Ch.5) | |
A reaction: He makes this sound impossible, but that would mean that all abstraction is impossible, and there are no such things as ideas and concepts. In the end something has to be miraculous, so let it be our ability to think about abstractions. |