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Philosophy Bites

Peter Godfrey-Smith on Mental Representations

Philosophy Bites

Nigel Warburton

Education, Philosophy, Society & Culture

4.62K Ratings

🗓️ 3 October 2016

⏱️ 19 minutes

🧾️ Download transcript

Summary

Do we map the world in our minds? Does that imply that we have a little inner map-reader in our heads interpreting mental representations? Peter Godfrey-Smith discusses these issues with Nigel Warburton in this episode of the Philosophy Bites podcast. This episode is is part of a short series Mind Bites made in association with Nicholas Shea's AHRC-funded Meaning for the Brain and Meaning for the Person project.

Transcript

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0:00.0

This is Mind Bites, a series for philosophy bites with me David Edmonds.

0:07.0

And me Nigel Woberton.

0:08.0

How does the mind represent the world?

0:11.0

Should we see the mind as somehow mapping the world? For example, if I want to take

0:16.3

a familiar path from home to the supermarket, does my mind contain something like a chart of

0:21.5

this route? Is that how I'm able to navigate my way around?

0:25.5

On the face of it, that seems pretty plausible. But it raises a further question.

0:30.5

Doesn't a map require a map reader?

0:33.0

And if so, would we then have to hypothesise a sort of tiny person,

0:37.0

a homunculus who's lodged in our minds and who interprets the maps?

0:42.0

Here's Peter Godfrey Smith.

0:44.0

Peter Godfrey Smith, welcome to Mind Bites.

0:47.0

Pleasure to be here.

0:49.0

The topic we're going to focus on is mental representations. Can we just begin by getting clear what a

0:55.0

representation is? Well the natural way to start is by thinking about the most

1:00.3

familiar cases of external public representations, things like maps which I think are a good paradigm here.

1:07.0

If you follow that road, then it seems that a representation is something that stands for something else, something that can be interpreted as saying how some other thing is and can

1:18.2

hence be a guide to dealing with the other thing.

1:21.2

That's interesting.

1:22.2

So I've got a map of London. It pictures to some

1:25.2

degree the layout of the streets and it allows me to move through those streets.

1:29.3

Right, I think those are the cases that are both very familiar to us and also quite helpful for

...

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