Book, Paragraph

 1   I, 2 |            body (i.e. a magnitude) is divisible through and through, and
 2   I, 2 |        escapes the division?~If it is divisible through and through, and
 3   I, 2 |          whenever a body is by nature divisible through and through, whether
 4   I, 2 |               therefore, the be dy is divisible through and through, let
 5   I, 2 |               hypothesis the body was divisible through and through. But
 6   I, 2 |            what sense is that section divisible? But if what "came away"
 7   I, 2 |           body, whatever its size, is divisible through and through. There
 8   I, 2 |             be indivisible as well as divisible at any and every point.
 9   I, 2 |              to be, even potentially, divisible at all points simultaneously.
10   I, 2 |             to point, magnitudes are "divisible through and through" in
11   I, 2 |         admitted that a magnitude is "divisible through and through", it
12   I, 2 |          sense that the magnitude is "divisible through and through", viz.
13   I, 2 |             it is not simultaneously "divisible through and through". For
14   I, 2 |               it were, then, if it be divisible at its centre, it will be
15   I, 2 |             at its centre, it will be divisible also at a point "immediately-next"
16   I, 2 |              centre. But it is not so divisible: for position is not "immediately-next"
17   I, 8 | discretes-in-contact. Then), if it is divisible through and through, there
18   I, 8 |          while to maintain that it is divisible at some points, but not
19   I, 8 |            For up to what limit is it divisible? And for what reason is
20   I, 8 |               the composite bodies is divisible), but (b) according to Plato
21   I, 8 |         motion, either (a) it will be divisible ("imparting motion" qua
22   I, 8 |            them. But since bodies are divisible through and through, the
23   I, 8 |               is ridiculous: for, qua divisible, a body can fall into separate
24   I, 9 |              i) if magnitudes are not divisible through and through-if,
25   I, 9 |              i.e. since every body is divisible, there is no difference
26   I, 9 |         remain in contact" and "being divisible". For if a body "can be
27   I, 10|              other. But every body is divisible and therefore, since body "
28   I, 10|              bulk.~Hence, amongst the divisible susceptible materials, those
29   I, 10|            all bodies-because, of all divisible materials, the liquid is
30   I, 10|       adaptable in shape, i.e. easily divisible. For such things can be "