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Body and Soul in Ancient Philosophy

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150<br />

David Sedley<br />

n<strong>in</strong>g the ma<strong>in</strong> conclusion. Hence we can use it to throw light on exactly<br />

what that reason<strong>in</strong>g was.<br />

The vital retrospective sentence from Stage 2 is 106b2 –4: “If the<br />

immortal is also imperishable, it is impossible for soul, whenever<br />

death attacks it, to perish. For what we have said before shows that a<br />

soul won’t admit death, <strong>and</strong> won’t be dead.” That is, the eternally prolonged<br />

future existence of the soul is guaranteed by the fact that,<br />

were it to pass out of existence, it would thereby become that contradiction<br />

<strong>in</strong> terms, a dead soul. 6 For a soul to die is as impossible as for a<br />

trio to come to be an even trio, or for snow to become hot snow.<br />

One famous objection, voiced orig<strong>in</strong>ally by the second successor of<br />

Aristotle, Strato of Lampsacus, 7 runs: “Just as fire is uncoolable for as<br />

long as it exists, perhaps so too soul is deathless for as long as it exists.”<br />

Strato’s po<strong>in</strong>t is the follow<strong>in</strong>g one: Socrates’ argument tells us only that<br />

soul is <strong>in</strong>capable of be<strong>in</strong>g dead as long as it exists, i. e. that there is no such<br />

th<strong>in</strong>g as a dead soul; but that does not show that a soul always exists.<br />

This objection, <strong>and</strong> variants of it, have enjoyed success among modern<br />

critics too.<br />

But how damag<strong>in</strong>g is the objection to the Stage 1 argument? It<br />

would be hard to deny any of the follow<strong>in</strong>g premises:<br />

6 In case it should be objected that the Cyclical Argument has already admitted<br />

the idea of a dead soul, with souls be<strong>in</strong>g said to alternate between be<strong>in</strong>g alive<br />

<strong>and</strong> be<strong>in</strong>g dead, it needs po<strong>in</strong>t<strong>in</strong>g out that nowhere <strong>in</strong> that argument is it<br />

said to be souls that are the subject of this change; the implication is if anyth<strong>in</strong>g<br />

that it is we human be<strong>in</strong>gs – soul-body composites – who alternate between the<br />

two states alive <strong>and</strong> dead. A solitary apparent exception occurs later, at 77d1–3,<br />

where the Cyclical Argument is be<strong>in</strong>g briefly recapitulated; it seems wiser to<br />

treat this latter as a mislead<strong>in</strong>g shorth<strong>and</strong> than to force a reread<strong>in</strong>g of the entire<br />

Cyclical Argument <strong>in</strong> the light of it. This still leaves the question how to relate<br />

the Last Argument to the provisional def<strong>in</strong>ition of death as the soul’s separation<br />

from the body (64c4 – 9), s<strong>in</strong>ce the soul’s death, as counterfactually envisaged <strong>in</strong><br />

the Last Argument, cannot satisfy that def<strong>in</strong>ition, be<strong>in</strong>g rather the soul’s simple<br />

ext<strong>in</strong>ction. This might seem to imply that the earlier def<strong>in</strong>ition was <strong>in</strong>complete;<br />

but it will do nicely as a def<strong>in</strong>ition of death as it actually occurs, <strong>and</strong> hardly deserves<br />

to be criticized for ignor<strong>in</strong>g a k<strong>in</strong>d of death which the Last Argument will<br />

ma<strong>in</strong>ta<strong>in</strong> to be <strong>in</strong>tr<strong>in</strong>sically impossible anyway. Its one possible oversight is its<br />

failure to cater for the death of the body; but it is not clear to me that the Phaedo<br />

ever allows that the body – as dist<strong>in</strong>ct from the soul-body composite – is properly<br />

called alive <strong>and</strong> can therefore be said to ‘die’.<br />

7 Damascius, <strong>in</strong> Phd. I 442. Strato’s criticisms are usefully translated <strong>in</strong> Hackforth<br />

1955, 195 – 198.

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