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FIRST CLASS OP OBJECTS FOE THE SUBJECT. Ill<br />

25. The Time in which a Change takes place.<br />

As the Principle of Sufficient Reason of Becoming is<br />

exclusively applicable to changes, we must not omit to<br />

mention here, that the ancient philosophers had already<br />

raised the question as to the time in which a change takes<br />

place, there being no possibility of it taking place during<br />

the existence of the preceding state nor after the new<br />

one has supervened. Yet, if we assign a special time to it<br />

between both states, a body would, during this time, be<br />

neither in the first nor in the second state : a dying man,<br />

for instance, would be neither alive nor dead; a body<br />

neither at rest nor in movement : which would be absurd.<br />

The scruples and sophistic subtleties which this question<br />

has evoked, may be found collected together in Sextus<br />

Empiricus<br />

&quot;<br />

&quot;<br />

Adv. Mathem.&quot; lib. ix. 267-271, and Hypat.&quot;<br />

iii. c. 14 ; the subject is likewise dealt with by Gellius, 1.<br />

vi. c. 13 Plato 1<br />

had disposed somewhat cavalierly of this<br />

knotty point, by maintaining that changes take place<br />

suddenly and occupy no time at all ; they occur, he says,<br />

in the Qaifyvrjc, (in repentino), which he calls an UTOTTOQ<br />

tyvffic, kv \povo) ovcev ovaa ; a strange, timeless existence<br />

(which nevertheless comes within Time).<br />

It was accordingly reserved for the perspicacity of Aris<br />

totle to clear up this difficult point, which he has done<br />

profoundly and exhaustively in the sixth Book of Physics,<br />

chap, i.-viii. His proof that no change takes place sud<br />

Plato s<br />

denly (in<br />

efaityvrjo) , but that each occurs only<br />

gradually and therefore occupies a certain time, is based<br />

entirely upon the pure, a priori intuition of Time and of<br />

Space ; but it is also very subtle. The pith of this very<br />

lengthy demonstration may, however, be reduced to the<br />

following propositions. When we say of objects that they<br />

1<br />

Plato,<br />

&quot;<br />

Parmenicles,&quot; p. 138, ed. Bip.

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