Book, Paragraph
1 I, 6 | more and less, which may of course be generalized, as has already
2 IV, 2 | thing outside it. (Plato of course, if we may digress, ought
3 V, 6 | rest in whiteness is of course not contrary to rest in
4 VI, 9 | the middle point of the course and the other that between
5 VI, 9 | occupying the half of the course from the starting-post to
6 VI, 9 | the opposite ends of the course, since (so says Zeno) the
7 VII, 2 | moved, which continues its course so long as it is controlled
8 VII, 2 | through the body in the course of which the sense is affected
9 VII, 4 | a straight line, or, of course, the one may be greater
10 VII, 4 | the other, just as if the course of one were downhill and
11 VIII, 1 | already laid down in our course on Physics. Motion, we say,
12 VIII, 2 | contraries that mark its course, and no motion can go on
13 VIII, 3 | science: for though in our course on physics it was laid down
14 VIII, 5 | moves it. But this is of course impossible: for it involves
15 VIII, 5 | shown already in our general course on Physics, that everything
16 VIII, 5 | substance-that which is moved must of course be so-it is clear that it
17 VIII, 6 | always in motion. In the course of our argument directed
18 VIII, 7 | others acquire it in the course of their being perfected.
19 VIII, 8 | may either proceed on its course without a break or turn
20 VIII, 8 | case e.g. when A in the course of its locomotion comes
21 VIII, 8 | consequence that A in the course of its locomotion will always
22 VIII, 8 | really come to be when its course is finished and it comes
23 VIII, 8 | thing that turns back in its course we must do so. For suppose
24 VIII, 8 | so. For suppose H in the course of its locomotion proceeds
25 VIII, 8 | traversing a rectilinear course must in so doing come to
26 VIII, 8 | is possible. For in the course of a continuous motion the
27 VIII, 8 | arriving at any point in the course of its locomotion, have
28 VIII, 8 | moment of its starting on its course, since there can be, no
29 VIII, 9 | can be said to finish its course (for when anything is at
30 VIII, 9 | is at the limits of its course, whether at the starting-point
31 VIII, 9 | as having traversed its course, because in its locomotion
32 VIII, 9 | is the only motion whose course is naturally such that it
33 VIII, 10| have already’ proved in our course on Physics that there cannot
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