CalculatoresProject

Francesco Berto on "Conceivability and possibility: some dilemmas for Humeans”

May, 17th 2021

On May 17th we have the pleasure to have in our series of our online seminars Francesco Berto, who will talk about “Conceivability and possibility: some dilemmas for Humeans”.  Berto is an Italian philosopher who teaches and works on logic and ontology at the Department of Philosophy, University of St Andrews, and at the Institute for Logic, Language and Computation (ILLC), University of Amsterdam (https://francescoberto.academia.edu/)

You may find the calendar of all seminars here.

Also you can find all the recordings of previous seminars of this series at this link: https://web.microsoftstream.com/browse?q=it%27s%20impossible

Here’s the abstract of Francesco Berto’s talk: The Humean view that conceivability entails possibility can be criticized via input from cognitive psychology. A mainstream view here has it that there are two candidate codings for mental representations (one of them being, according to some, reducible to the other): the linguistic and the pictorial, the difference between the two consisting in the degree of arbitrariness of the representation relation. If the conceivability of P at issue for Humeans involves the having of a linguistic mental representation, then it is easy to show that we can conceive the impossible, for impossibilities can be represented by meaningful bits of language. If the conceivability of P amounts to the pictorial imaginability of a situation verifying P, then the question is whether the imagination at issue works purely qualitatively, that is, only by phenomenological resemblance with the imagined scenario. If so, the range of situations imaginable in this way is too limited to have a significant role in modal epistemology. If not, imagination will involve some arbitrary labeling component, which turns out to be sufficient for imagining the impossible. And if the relevant imagination is neither  linguistic nor pictorial, Humeans will appear to resort to some representational magic, until they come up with a theory of a ‘third code’ for mental representations.