Book, Paragraph

 1 VII, 1  |     each of the other moved movents are simultaneous. Let us
 2 VII, 1  |    be finite. But since the movents and the things moved are
 3 VII, 1  |    the things moved and the movents must be continuous or in
 4 VIII, 5 |    be an infinite series of movents, each of which is itself
 5 VIII, 5 | accidental attribute of the movents in question, so that each
 6 VIII, 5 |     is moved by a series of movents, that which is earlier in
 7 VIII, 6 |    whereas the sum of these movents is infinite and they do
 8 VIII, 6 |     the motion of the other movents, while they are the causes
 9 VIII, 6 |   plurality of such eternal movents. We ought, however, to suppose
10 VIII, 6 |     principles operative in movents. Now it is evident that
11 VIII, 6 |     to the class of unmoved movents that are also themselves
12 VIII, 10|  one movent but a number of movents consecutive with one another: