Book, Paragraph

 1 III, 2 |            theory that there are two solids in the same place, and that
 2   V, 28|          plane figures and solid’ of solids; for each of the figures
 3   X, 1 |             whether of liquids or of solids, whether of weight or of
 4 XIII, 2|             it is impossible for two solids to be in the same place,
 5 XIII, 2|              if besides the sensible solids there are to be other solids
 6 XIII, 2|         solids there are to be other solids which are separate from
 7 XIII, 2|            and prior to the sensible solids, it is plain that besides
 8 XIII, 2|          which are in the motionless solids. Therefore these will be
 9 XIII, 2|          along with the mathematical solids to which these thinkers
10 XIII, 2|          along with the mathematical solids, while the others are prior
11 XIII, 2|            prior to the mathematical solids.) Again, therefore, there
12 XIII, 2|            ourselves with one set of solids apart from the sensible
13 XIII, 2|              apart from the sensible solids; three sets of planes apart
14 XIII, 2|            those in the mathematical solids, and those which exist apart
15 XIII, 2|            those in the mathematical solids; four sets of lines, and
16 XIII, 6|           case of lines, planes, and solids is similar. For some think
17 XIII, 9|             straight and curved", or solids of "smooth and rough".~(
18 XIV, 2 |          shallow (from which proceed solids); and they speak of yet
19 XIV, 3 |              planes doubtless out of solids out of or they use other
20 XIV, 5 | simultaneously with the mathematical solids (for place is peculiar to