Book,  Paragraph

 1   I,  1 |          our formula, since each possesses every dimension. But each
 2   I,  3 |       that not every body either possesses lightness or heaviness.
 3   I,  3 |          moves either up or down possesses lightness or heaviness or
 4   I,  5 |       conception of the infinite possesses this power of principles,
 5   I,  5 |        in the sphere of quantity possesses it in a higher degree than
 6   I,  7 |         and if by constraint, it possesses also a natural motion, that
 7   I,  7 | therefore every perceptible body possesses the power of acting or of
 8   I,  7 |       shown that no finite thing possesses infinite power, and no infinite
 9   I,  7 |        heavy. Moreover, whatever possesses weight or lightness will
10   I,  7 |        therefore, not everything possesses weight or lightness, but
11   I,  12|        standing, because when he possesses the one he also possesses
12   I,  12|        possesses the one he also possesses the other; but it does not
13  II,  1 |  immortal and divine thing which possesses movement, but movement such
14  II,  2 |        the heaven is animate and possesses a principle of movement,
15  II,  11|          is the sphere, since it possesses no instrument of movement.
16  II,  12|         be one thing that always possesses health, others that attain
17  II,  14|     motion is that a thing which possesses weight is naturally endowed
18 III,  1 |      that every indivisible part possesses weight. For suppose that
19 III,  1 |       that a body of four points possesses weight. A body composed
20 III,  5 |  observation that a natural body possesses a principle of movement.
21 III,  6 |        to them. But if this body possesses weight or lightness, it