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112 THE FOTJEFOLD BOOT. [CHAP. IY.<br />

limit each other, we mean, that both have their extreme<br />

ends in common ; therefore only two extended things can<br />

be conterminous, never two indivisible ones, for then they<br />

would be one i.e. only lines, but not mere points, can be<br />

conterminous. He then transfers this from Space to Time.<br />

As there always remains a line between two points, so there<br />

always remains a time between two nows ; this is the time<br />

in which a change takes place i.e. when one state is in the<br />

first, and another in the second, now. This time, like every<br />

other, is divisible to infinity; consequently, whatever is<br />

changing passes through an infinite number of degrees<br />

within that time, through which the second state gradually<br />

grows out of that first one. The process may perhaps be<br />

made more intelligible by the following explanation. Be<br />

tween two consecutive states the difference of which is<br />

perceptible to our senses, there are always several inter<br />

mediate states, the difference between which is not per<br />

ceptible to us ; because, in order to be sensuously per<br />

ceptible, the newly arising state must have reached a<br />

certain degree of intensity or of magnitude : it is therefore<br />

preceded by degrees of lesser intensity or extension, in<br />

passing through which it gradually arises. Taken collec<br />

tively, these are comprised under the name of change,<br />

and the time occupied by them is called the time of change.<br />

Now, if we apply this to a body being propelled, the first<br />

effect is a certain vibration of its inner parts, which, after<br />

communicating the impulse to other parts, breaks out into<br />

external motion. Aristotle infers quite rightly from the<br />

infinite divisibility of Time, that everything which fills it,<br />

therefore every change, i.e. every passage from one state to<br />

another, must likewise be susceptible of endless subdivision,<br />

so that all that arises, does so in fact by the concourse of<br />

an infinite multitude of parts ; accordingly its genesis is<br />

always gradual, never sudden. From these principles and<br />

the consequent gradual arising of each movement, he

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