Book,  Paragraph

 1   I,  1 | since "every" and "all" and "complete" do not differ from one
 2   I,  1 |      among magnitudes can be complete. For it alone is determined
 3   I,  1 |      to be true that body is complete magnitude. We could pass
 4   I,  1 |     in it; and that which is complete cannot be defective, since
 5   I,  1 |  parts of the whole are each complete according to our formula,
 6   I,  1 |    parts must necessarily be complete, and thus, in accordance
 7   I,  4 | other. For example, taking a complete circle, motion from E to
 8   I,  4 |   the reverse motions on the complete circumference contraries.
 9   I,  5 |  finite in which the heavens complete their circular orbit, and
10   I,  5 |  certainly revolve, and they complete their circular orbit in
11   I,  5 |  line, therefore, refuses to complete the circle.~(6) Again, if
12   I,  7 |  then, when acted upon by A, complete the movement in the time
13   I,  9 |   ours is one and unique and complete.~It is therefore evident
14  II,  4 |  plane figures. Again, if by complete, as previously defined,
15  II,  4 | which embraces the circle is complete. If then the complete is
16  II,  4 |     is complete. If then the complete is prior to the incomplete,
17  II,  6 |   which the heaven could not complete its movement. For, as a
18  II,  10|     take the longest time to complete its circle, and that which