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Conceivability and The Zombie<br />
Much of the work in Chalmers’ book is done by examples which claim to demonstrate<br />
how these properties could never entail a particular variety (or indeed, any) conscious phe-<br />
nomenology. The simplest example is that of the zombie, described as follows (94–5):<br />
This creature is molecule for molecule identical to me, and identical in all the low-level prop-<br />
erties postulated by a completed physics, but he lacks conscious experience entirely… We can<br />
imagine that right now I am gazing out of the window, experiencing some nice green sensa-<br />
tions from seeing the trees outside, having pleasant taste experiences through munching on a<br />
chocolate bar, and feeling a dull aching sensation in my right shoulder. What is going on in my<br />
zombie twin? He is physically identical to me, and we may as well suppose that he is embed-<br />
ded in an identical environment. He will certainly be identical to me functionally: he will be<br />
processing the same sort of information, reacting in a similar way to inputs, with his internal<br />
configurations being modified appropriately and with indistinguishable behaviour resulting…<br />
It is just that none of this functioning will be accompanied by any real experience. There will<br />
be no phenomenal feel. There is nothing it is like to be a zombie.<br />
Although, as Chalmers admits, “it is unlikely that zombies are naturally possible” (96),<br />
such a being seems eminently conceivable. However, care must be taken before making the<br />
leap from conceivability to logical possibility. Chalmers states (66–7):<br />
Let us say that a statement is conceivable (or conceivably true) if it is true in some conceivable<br />
world. This should not be confused with other senses of “conceivable.” For example, there is a<br />
sense according to which a statement is conceivable if for all we know it is true, or if we do not<br />
know that it is impossible. In this sense, both Goldbach’s conjecture and its negation are con-<br />
ceivable. But the false member of the pair will not qualify as conceivable in the sense I am us-<br />
ing, as there is no conceivable world in which it is true (it is false in every world).<br />
So what is conceivable on first glance may turn out to be logically impossible. Chalmers<br />
argues that the zombie will not be disqualified in a manner similar to the negation of Gold-<br />
bach’s conjecture. But some, such as Dennett (1995) and Cottrell (1999), counter that if he<br />
were to reflect on his zombie a little more, he would discover some incoherence in the de-<br />
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