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Routledge History of Philosophy Volume IV

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deduction from truths <strong>of</strong> reason is, almost by definition, constitutive <strong>of</strong><br />

epistemology, and a reading <strong>of</strong> a number <strong>of</strong> passages in Descartes in which he<br />

discusses his project in highly schematic terms as accounts <strong>of</strong> his method <strong>of</strong><br />

discovery. The reading <strong>of</strong> Descartes as founder <strong>of</strong> a school is largely a<br />

nineteenth-century doctrine first set out in detail in Kuno Fischer’s Geschichte<br />

der neueren Philosophie in the 1870s. There is a hidden agenda in Fischer which<br />

underlies this: he is a Kantian and is keen to show Kant’s philosophy as solving<br />

the major problems <strong>of</strong> modern thought. He sets the background for this by<br />

resolving modern preKantian philosophy into two schools, rationalism and<br />

empiricism, the first basing everything on truths <strong>of</strong> reason, the second basing<br />

everything on experiential truths. This demarcation displaces the older Platonist/<br />

Aristotelian dichotomy (which Kant himself effectively worked with), marking<br />

out the seventeenth century as the beginning <strong>of</strong> a new era in philosophy, one<br />

dominated by epistemological (as opposed to moral or theological) concerns. 3<br />

This reading <strong>of</strong> Descartes is not wholly fanciful, and it has been widely<br />

accepted in the twentieth century by philosophers who do not share Fischer’s<br />

Kantianism. On the face <strong>of</strong> it, it has considerable textual support. Article 64 <strong>of</strong><br />

Part II <strong>of</strong> Descartes’s Principles <strong>of</strong> <strong>Philosophy</strong> is entitled:<br />

That I do not accept or desire in physics any principles other than those<br />

accepted in geometry or abstract mathematics; because all the phenomena<br />

<strong>of</strong> nature are explained thereby, and demonstrations concerning them<br />

which are certain can be given.<br />

In elucidation, he writes:<br />

DESCARTES: METHODOLOGY 157<br />

For I frankly admit that I know <strong>of</strong> no material substance other than that<br />

which is divisible, has shape, and can move in every possible way, and this<br />

the geometers call quantity and take as the object <strong>of</strong> their demonstrations.<br />

Moreover, our concern is exclusively with the division, shape and motions<br />

<strong>of</strong> this substance, and nothing concerning these can be accepted as true<br />

unless it be deduced from indubitably true common notions with such<br />

certainty that it can be regarded as a mathematical demonstration. And<br />

because all natural phenomena can be explained in this way, as one can<br />

judge from what follows, I believe that no other physical principles should<br />

be accepted or even desired. 4<br />

This seems to be as clear a statement as one could wish for <strong>of</strong> a method which<br />

starts from first principles and builds up knowledge deductively. Observation,<br />

experiment, hypotheses, induction, the development and use <strong>of</strong> scientific<br />

instruments, all seem to be irrelevant to science as described here. Empirical or<br />

factual truths seem to have been transcended, and all science seems to be in the<br />

realm <strong>of</strong> truths <strong>of</strong> reason. One gains a similar impression from a number <strong>of</strong> other<br />

passages in Descartes, and in the Sixth Meditation, for example, we are presented

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