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Routledge History of Philosophy Volume IV

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were mathematical in character. Of the seventeenth-century rationalists, some<br />

played an important part in the new science. Descartes was philosopher,<br />

mathematician and scientist; so, too, was Leibniz. Spinoza and Malebranche, for<br />

their part, made no serious contribution to science or mathematics, but were well<br />

informed about them. The question is how the seventeenth-century rationalists<br />

saw philosophy as related to the natural sciences. 30 For present-day philosophers<br />

<strong>of</strong> science, the sciences stand in no need <strong>of</strong> justification by philosophy, the<br />

business <strong>of</strong> the philosopher being exclusively one <strong>of</strong> analysis: the clarification <strong>of</strong><br />

the nature <strong>of</strong> scientific propositions and <strong>of</strong> the methods <strong>of</strong> science. But it is clear<br />

that this was not Descartes’s attitude; his search for foundations included<br />

a search for the foundations <strong>of</strong> science, 31 and it is generally held that this is true<br />

<strong>of</strong> the other seventeenth-century rationalists. 32<br />

For the seventeenth-century rationalists, the foundations that they sought could<br />

be discovered only by a priori reasoning. Perhaps the clearest arguments for this<br />

thesis are provided by Descartes’s account <strong>of</strong> systematic doubt in the<br />

Meditations, from which it emerges that he regards as known only those<br />

propositions whose truth cannot be doubted, and also takes the view that such<br />

propositions cannot be empirical. There would be general agreement that there is<br />

such knowledge <strong>of</strong> the truths <strong>of</strong> logic and <strong>of</strong> mathematics; but Descartes argued<br />

that these truths are only hypothetical, stating that if, for example, there is such a<br />

figure as a triangle, then its interior angles must equal two right angles. 33 What<br />

distinguishes the rationalists is their view that there are existential propositions<br />

whose truth can be known a priori. Mathematics, although concerned only with<br />

hypothetical truths, provided them with methods <strong>of</strong> procedure. 34 Roughly<br />

speaking, what the rationalists tried to do was first <strong>of</strong> all to obtain a priori<br />

knowledge <strong>of</strong> certain basic truths about what exists, and then to derive further<br />

truths from these by means <strong>of</strong> pure reasoning.<br />

As is well known, Descartes stated that the existential truth that he knew first<br />

<strong>of</strong> all was the proposition that he existed as a thinking being, a proposition that<br />

he could not doubt as long as he was actually thinking. But it is evident (and it<br />

did not escape Descartes’s notice) that the truth <strong>of</strong> this proposition was in a way<br />

far from fundamental, in that Descartes’s existence depended on that <strong>of</strong> many<br />

other beings. Ultimately, the rationalists argued, it depended on the existence <strong>of</strong><br />

a supreme being. In a sense, therefore, the fundamental item <strong>of</strong> knowledge is the<br />

knowledge that there must exist such a supreme being, or, as the rationalists said,<br />

a ‘most perfect’ or a ‘necessary’ being. Belief in the existence <strong>of</strong> such a being<br />

was not peculiar to the rationalists, but their arguments for its existence were<br />

distinctive. These arguments had to be a priori, and the rationalists based them<br />

on the concept <strong>of</strong> God. One argument <strong>of</strong>fered by Descartes was that this concept<br />

was such that only a God could have implanted it in us. Alternatively, Descartes<br />

argued that the concept was such that one could not, without self-contradiction,<br />

deny that God existed. This was the celebrated ‘ontological argument’, whose<br />

soundness was accepted by Spinoza and Leibniz also. 35 INTRODUCTION 7

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