Book, Paragraph

 1 III, 5 |       there would be an empty space or a body whose nature it
 2  IV, 1 |     that clearly the place or space into which and out of which
 3  IV, 1 |      that things need to have space first, because he thought,
 4  IV, 1 |       if body has a place and space, clearly so too have surface
 5  IV, 1 |     ask: of what in things is space the cause? None of the four
 6  IV, 2 |  Timaeus says that matter and space are the same; for the "participant"
 7  IV, 2 |     for the "participant" and space are identical. (It is true,
 8  IV, 2 |     he did identify place and space.) I mention Plato because,
 9  IV, 2 |  statement of the reasons why space must be something, and again
10  IV, 8 |     move faster over an equal space, and in the ratio which
11  IV, 9 |     contracted into a smaller space does not acquire a new part
12   V, 1 |      which is in motion is in space, that which "is not" is
13   V, 1 |      which "is not" is not in space: for then it would be somewhere.~
14  VI, 6 |     by any particular part of space or time which the changing
15  VI, 7 |      for all locomotion is in space.~
16  VI, 8 |       parts-occupies the same space for a definite period of
17  VI, 8 |      parts, occupies the same space. So if this is being at
18  VI, 8 |      parts, occupies the same space. If this is not so and the
19  VI, 9 |     when it occupies an equal space is at rest, and if that
20  VI, 9 |       always occupying such a space at any moment, the flying
21  VI, 9 |     in both a division of the space in a certain way leads to
22  VI, 9 |      originally occupying the space between the goal and the
23  VI, 9 | motion is confined within the space that it occupies, it is
24  VI, 9 | motion is confined within the space that it occupies.~
25  VI, 10|   motion can never traverse a space greater than itself without
26  VI, 10|    without first traversing a space equal to or less than itself.
27  VI, 10|    also must first traverse a space equal to or less than itself.
28  VI, 10|  indivisible, there can be no space less than itself for it
29 VIII, 4| extends itself over a certain space unless something prevents
30 VIII, 9|    and finishing-point of the space traversed; consequently