Book, Paragraph

 1   I, 4 |          in each of his infinite bodies there would be already present
 2   I, 4 |      less real than the infinite bodies, and each infinite: which
 3   I, 4 |      coming to be of homogeneous bodies. It is true there is a sense
 4  II, 1 |        the plants and the simple bodies (earth, fire, air, water)-
 5  II, 2 |    physicist. Obviously physical bodies contain surfaces and volumes,
 6  II, 2 |        as the attributes of such bodies. That is why he separates
 7  II, 3 |          products, fire, &c., of bodies, the parts of the whole,
 8 III, 5 |          infinite. If one of the bodies falls in any degree short
 9  IV, 1 |        be different from all the bodies which come to be in it and
10  IV, 1 |          something distinct from bodies, and that every sensible
11  IV, 1 |          were there would be two bodies in the same place.~(2) Further,
12  IV, 1 |         the elements of sensible bodies are bodies, while nothing
13  IV, 1 |  elements of sensible bodies are bodies, while nothing that has
14  IV, 2 |          common and in which all bodies are, and the special place
15  IV, 2 |         and similarly with other bodies. Hence the place of a thing
16  IV, 4 |        and down, and each of the bodies is naturally carried to
17  IV, 4 |       such extension. One of the bodies which change places and
18  IV, 4 |          which is other than the bodies which are moved. The air,
19  IV, 5 |          place,~(3) Nor that two bodies should be in the same place,~(
20  IV, 5 |         compulsion) is akin, and bodies which are united do not
21  IV, 6 |     interval, different from the bodies, either separable or actual-an
22  IV, 6 |        could, and there were two bodies in the same place, it would
23  IV, 6 |          true that any number of bodies could be together; for it
24  IV, 6 |      mickle": thus if many equal bodies can be together, so also
25  IV, 6 |         so also can many unequal bodies.~Melissus, indeed, infers
26  IV, 6 |         it is impossible for two bodies to be together. A proof
27  IV, 7 |     something over and above the bodies that come to occupy it,
28  IV, 7 |       place involves a void; for bodies may simultaneously make
29  IV, 7 |      separate and apart from the bodies that are in movement. And
30  IV, 7 |        the body is increased, or bodies may be increased otherwise
31  IV, 7 |        body, or there may be two bodies in the same place (in which
32  IV, 8 |  maintain. If each of the simple bodies has a natural locomotion,
33  IV, 8 |      that if each of the natural bodies has not a natural movement,
34  IV, 8 |        over another. We see that bodies which have a greater impulse
35  IV, 8 | attribute possessed by all other bodies also. Therefore if this
36  IV, 8 |       need we assume a place for bodies over and above the volume
37   V, 4 |         states and affections in bodies severally one in essence
38  VI, 9 |       concerning the two rows of bodies, each row being composed
39  VI, 9 |   composed of an equal number of bodies of equal size, passing each
40  VI, 9 |         A, A...be the stationary bodies of equal size, B, B...the
41  VI, 9 |        of equal size, B, B...the bodies, equal in number and in
42 VII, 2 |         characteristics in which bodies differ from one another
43 VIII, 3|         that earth and all other bodies should remain in their proper
44 VIII, 4|    knowing. In regard to natural bodies also the case is similar.
45 VIII, 6|     first principles of heavenly bodies, of all those, that is to