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Theism and Explanation - Appeared-to-Blogly

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122 <strong>Theism</strong> <strong>and</strong> <strong>Explanation</strong><br />

that this proposed theistic explanation is a potential explanation, could it<br />

be corroborated by “predicting” some fact we already know?<br />

In advocating an his<strong>to</strong>rical view of confi rmation, Alan Musgrave argues<br />

that it could. Even a solitary hypothesis, he insists, could be corroborated<br />

by reference <strong>to</strong> known facts. One can still think of a theory as being tested<br />

against a competi<strong>to</strong>r, except that in this case the competi<strong>to</strong>r is “the empty or<br />

tau<strong>to</strong>logous theory.” 24 In these circumstances, Musgrave argues, “the fi rst<br />

testable theory in any fi eld will be confi rmed by all the phenomena which<br />

it explains (whether or not they were known in advance).” 25 If one accepts<br />

this view, then a theistic explanation that has no competi<strong>to</strong>r would be corroborated<br />

by a consilience of explana<strong>to</strong>ry successes, even in the absence<br />

of successful predictions (in the sense of predictions of hither<strong>to</strong> unknown<br />

facts). And if it has competi<strong>to</strong>rs, it could be corroborated by its ability <strong>to</strong><br />

explain some known fact which they are unable <strong>to</strong> explain. 26<br />

This solution seems <strong>to</strong> me a good one. Indeed I shall refer <strong>to</strong> a similar<br />

suggestion shortly (7.1.3), when discussing the “null hypothesis.” It is<br />

not clear <strong>to</strong> what extent, if at all, it avoids the raven paradox, at least in<br />

the case of a solitary hypothesis. But that’s a general problem I cannot<br />

hope <strong>to</strong> resolve here. 27 And an his<strong>to</strong>rical approach—one that measures corroboration<br />

against competing theories—has other advantages. It explains,<br />

for instance, why lists of explana<strong>to</strong>ry virtues often include “explana<strong>to</strong>ry<br />

power.” There is no doubt that we do value theories of broad scope, which<br />

“make sense of what would otherwise be a dissociated collection of facts.” 28<br />

But the fact that a theory may have a narrow scope—in the sense that it<br />

purports <strong>to</strong> explain only a small range of phenomena—should not count<br />

against it. Narrowness of scope is not necessarily an explana<strong>to</strong>ry vice.<br />

What might make us favour a theory is its capacity <strong>to</strong> explain facts that its<br />

competi<strong>to</strong>r should be able <strong>to</strong> explain, but cannot. In this sense, <strong>and</strong> in this<br />

sense alone, is explana<strong>to</strong>ry power a suitable criterion of theory choice.<br />

At what conclusion, then, have I arrived? Should we dem<strong>and</strong> of proposed<br />

theistic explanations that they predict in the strict sense, allowing us<br />

<strong>to</strong> deduce facts that had been hither<strong>to</strong> unobserved? No, we should not. It<br />

seems that a proposed theistic explanation, like any other kind of proposed<br />

explanation, could be corroborated by facts that are already known. But it<br />

must be the actual theistic hypothesis that is being corroborated, in all its<br />

intentional specifi city, not some very general statement about divine action.<br />

And in this respect most proposed theistic explanations fall short; they do<br />

not even attempt <strong>to</strong> meet the required st<strong>and</strong>ard.<br />

7.1.3 The Solitary Potential <strong>Explanation</strong><br />

It is tempting <strong>to</strong> leave the issue of testability there. But one philosopher of<br />

science, Elliot Sober, has vigorously rejected the idea that a solitary hypothesis<br />

can be tested. Sober argues against at least one class of proposed theistic<br />

explanations on the grounds that the explanations in question have no

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