THEOREM 8.

Time is continued and perpetual.

_Demonstration._—For, if it is neither continued nor eternal, it will

have a certain beginning. Let, therefore, A B be time, and let its

beginning be A. But if A is time, it is divisible, and we shall not yet

have the beginning of time, but there will be another beginning of the

beginning. But, if A is a moment or _the now_, it will be indivisible,

and the boundary of another time: for _the now_ is not only a beginning,

but an end. There will therefore be time before A. Again: if B is the

boundary of time, if B is time, it may be divided to infinity, and into

the many boundaries which it contains. But if B is _the now_, the same

will also be a beginning: for _the now_ is not only a boundary, but a

beginning[60].

Ocellus Lucanus on the nature of the universe · 第 34 / 42 题