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Routledge History of Philosophy Volume IV

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SPINOZA: METAPHYSICS AND KNOWLEDGE 259<br />

CSM ii, III). Synthesis, on the other hand, is the reverse <strong>of</strong> this; as Descartes<br />

explains (ibid.) one starts with first principles and demonstrates conclusions from<br />

them, employing ‘a long series <strong>of</strong> definitions, postulates, axioms, theorems and<br />

problems’. Descartes stated a preference for the analytic method, which was, he<br />

said, the method that he had used throughout the Meditations (CSM ii, 111).<br />

However, in response to Mersenne’s suggestion he concluded his reply to the<br />

Second Objections by arguing ‘in synthetic style’ for some <strong>of</strong> the propositions<br />

argued for in the Meditations. But he insisted (CSM ii, 113) that these pro<strong>of</strong>s<br />

were not a substitute for the Meditations, and said indeed that the analytic<br />

reasoning used in that work was superior.<br />

Spinoza, on the other hand, clearly thought that the best way in which to<br />

discuss ethics was by means <strong>of</strong> the synthetic method. One naturally asks what<br />

Spinoza hoped to achieve by the use <strong>of</strong> this method; that is, what he thought he<br />

would gain by presenting his philosophy in the form <strong>of</strong> theorems, derived from<br />

definitions and axioms. The answer may seem to be obvious. Spinoza does not<br />

explain how he viewed axioms, but there can be no doubt that he would have<br />

agreed with the remarks made by his friend Lodewijk Meyer, in the Preface that<br />

Meyer wrote to Spinoza’s geometrical version <strong>of</strong> Descartes’s Principles. In that<br />

Preface, Meyer said (G i, 127) that axioms are ‘statements so clear and evident<br />

that all who simply understand correctly the words that they contain can in no<br />

way refuse their assent to them’. Axioms, in short, are self-evident truths, and<br />

Spinoza’s aim in the Ethics is to derive from these, by deductive means, other<br />

propositions whose truth is not self-evident. In this way, he will demonstrate the<br />

truth <strong>of</strong> these propositions. 30<br />

I said just now that this explanation <strong>of</strong> Spinoza’s use <strong>of</strong> the geometrical<br />

method may seem to be obvious. By this I did not mean that the explanation is<br />

wrong; I meant only that there is more to be said. Spinoza has a deeper reason<br />

for using the geometrical method, as can be seen from the Preface to Part III <strong>of</strong><br />

the Ethics. Here (G ii, 138) Spinoza discusses his application <strong>of</strong> a geometrical<br />

method to human emotions, and contrasts his approach with that <strong>of</strong> those who<br />

‘prefer rather to abuse and ridicule the emotions and actions <strong>of</strong> men than to<br />

understand them’. Such people, he says, will find it extraordinary that he should<br />

want to demonstrate with sure reasoning (certa ratione) what they merely<br />

condemn rhetorically. But, he continues, human emotions follow from the same<br />

necessity and power <strong>of</strong> nature as other things do, and ‘acknowledge certain<br />

causes through which they are understood, and have certain properties equally<br />

worthy <strong>of</strong> our knowledge as the properties <strong>of</strong> any other thing, the contemplation<br />

alone <strong>of</strong> which delights us’. This shows that Spinoza thinks that the geometrical<br />

method, although it is certainly a means <strong>of</strong> establishing truths, is more than that.<br />

The person who has grasped the reasoning <strong>of</strong> the Ethics, Spinoza claims, will not<br />

just know the truth <strong>of</strong> a number <strong>of</strong> propositions, but will understand why things<br />

are as they are. In short, Spinoza is concerned not just to establish truths but to<br />

<strong>of</strong>fer explanations.

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