15.05.2013 Views

Theism and Explanation - Appeared-to-Blogly

Theism and Explanation - Appeared-to-Blogly

Theism and Explanation - Appeared-to-Blogly

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Successful Theistic <strong>Explanation</strong>s 123<br />

competi<strong>to</strong>rs. This means, he argues, that they are untestable. And if they<br />

are untestable, then they fail <strong>to</strong> meet the st<strong>and</strong>ards of at least a scientifi c<br />

explanation. If this were true, it would be a conclusion which the atheist<br />

would welcome. On the assumption that testability is at least a highly desirable<br />

feature of any theory (scientifi c or otherwise), Sober’s argument would<br />

practically eliminate a whole class of proposed theistic explanations at a<br />

single stroke. But is Sober correct?<br />

Elliot Sober’s argument. As we have seen (5.1.1), Sober argues that an explanation<br />

that makes merely probable predictions can be tested only over against<br />

its competi<strong>to</strong>rs. If O is an observation, <strong>and</strong> H 1 is a hypothesis, then we can<br />

draw no conclusion from the mere fact that the likelihood of O given H is<br />

low. To reject H 1 , Sober argues, we need an alternative, H 2 , which would<br />

render the outcome more likely. We need <strong>to</strong> be able <strong>to</strong> show that<br />

Pr(O|H 2 ) > Pr(O|H 1 ).<br />

Why is this? It is, as Sober writes, because there is no probabilistic equivalent<br />

of modus <strong>to</strong>llens. 29 There is no valid argument which runs:<br />

(1) If H were true, O would be highly improbable.<br />

(2) But O.<br />

(3) Therefore H is not true.<br />

It is easy <strong>to</strong> see why, for <strong>to</strong> adopt this line of argument would lead <strong>to</strong> unacceptable<br />

consequences. If you win the national lottery, this is a highly<br />

improbable outcome, given that the lottery was fair <strong>and</strong> that you bought<br />

just one ticket. But it does not cast doubt on the hypothesis that the lottery<br />

was fair. And if we have a line which is 1000 miles long, on<strong>to</strong> which we<br />

drop a pin at r<strong>and</strong>om, the chance that it will fall just where it does is very<br />

small. But that does not cast doubt on the hypothesis that it was dropped at<br />

r<strong>and</strong>om. 30 It follows, Sober writes, that there is no “Law of Improbability<br />

that begins with the premise that Pr(O|H) is very low <strong>and</strong> concludes that H<br />

should be rejected.” 31<br />

If Sober is correct, if probabilistic theories can only be tested comparatively,<br />

it would seem that a solitary proposed theistic explanation can<br />

receive short shrift. If there is no alternative against which <strong>to</strong> test it, then it<br />

cannot be tested. And if it cannot be tested, it lacks one of the most important<br />

desiderata of a satisfac<strong>to</strong>ry explanation. Sober illustrates this by referring<br />

<strong>to</strong> Swinburne’s proposed theistic explanation of the existence of laws<br />

of nature. Whatever else may be said about this argument, Sober writes,<br />

it is not a scientifi c argument for the existence of God. Science is in<br />

the business of testing alternative hypotheses against each other, where<br />

these alternatives make different predictions. In the present example,

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!