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452<br />

new appendices<br />

physical theory has reached a depth of insight utterly beyond the<br />

Cartesian approach.<br />

It seems to me that the doctrine that the laws of nature are in no sense<br />

contingent is a particularly severe form of a view which I have described<br />

and criticized elsewhere as ‘essentialism’. 13 For it entails the doctrine of<br />

the existence of ultimate explanations; that is to say, of the existence of<br />

explanatory theories which in their turn are neither in need of any<br />

further explanation nor capable of being further explained. For should<br />

we succeed in the task of reducing all the laws of nature to the true<br />

‘principles of necessitation’—to truisms, such as that two essentially<br />

extended things cannot take up the same extension, or that nothing<br />

which is red is also green—further explanation would become both<br />

unnecessary and impossible.<br />

I see no reason to believe that the doctrine of the existence of ultimate<br />

explanations is true, and many reasons to believe that it is false. The<br />

more we learn about theories, or laws of nature, the less do they<br />

remind us of Cartesian self-explanatory truisms or of essentialist definitions.<br />

It is not truisms which science unveils. Rather, it is part of the<br />

greatness and the beauty of science that we can learn, through our own<br />

critical investigations, that the world is utterly different from what we<br />

ever imagined—until our imagination was fired by the refutation of<br />

our earlier theories. There does not seem any reason to think that this<br />

process will come to an end. 14<br />

All this receives the strongest support from our considerations about<br />

content and (absolute) <strong>logic</strong>al probability. If laws of nature are not<br />

merely strictly universal statements, they must be <strong>logic</strong>ally stronger than<br />

the corresponding universal statements, since the latter must be<br />

deducible from them. But the <strong>logic</strong>al necessity of a, as we have seen (at the<br />

end of appendix *v) can be defined by the definiens<br />

p(a) = p(a, ā) = 1.<br />

For universal statements a, on the other hand, we obtain (cf. the same<br />

appendix and appendices *vii and *viii):<br />

13 Cf. my Poverty of Historicism, section 10; The Open Society, chapter 3, section vi; chapter 11;<br />

‘Three Views Concerning Human Knowledge’ (now in my Conjectures and Refutations, 1965,<br />

chapter 3) and my Postscript, for example section *15 and *31.<br />

14 Cf. my Postscript, especially section *15.

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