Rational Agnostic
Well-Known Member
I made a thread about this already, but I believe I misunderstood the argument, so I thought I would examine it again. The philosopher David Chalmers has an argument that attempts to disprove a materialist approach to consciousness. It begins by considering the concept of a "philosophical zombie" which is a being that is physically and behaviorally identical to a human, with the absence of consciousness. His argument (as I understand it) is:
1. Philosophical zombies are conceivable (i.e. we can imagine them, they are not like square circles or married bachelors, etc.), and therefore logically possible.
2. If materialism is true, then philosophical zombies are not logically possible (since they would be unconscious based on how we defined them, but also conscious since they are materially identical to conscious humans, and so they are logically incoherent and thus not logically possible or conceivable).
3. Materialism is false (follows from premises 1 & 2).
It's possible that I'm still misunderstanding the argument, but I think this is the essence of it. I'm not sure what to think of it. It seems valid, but also very weird and almost trivial. I'm wondering if it is somehow a trick. I'd be interested in what you all think of this argument, particularly @Polymath257 .
1. Philosophical zombies are conceivable (i.e. we can imagine them, they are not like square circles or married bachelors, etc.), and therefore logically possible.
2. If materialism is true, then philosophical zombies are not logically possible (since they would be unconscious based on how we defined them, but also conscious since they are materially identical to conscious humans, and so they are logically incoherent and thus not logically possible or conceivable).
3. Materialism is false (follows from premises 1 & 2).
It's possible that I'm still misunderstanding the argument, but I think this is the essence of it. I'm not sure what to think of it. It seems valid, but also very weird and almost trivial. I'm wondering if it is somehow a trick. I'd be interested in what you all think of this argument, particularly @Polymath257 .