Book, Paragraph

 1 III, 4 |   objects of mathematics, e.g. a plane or a line, added in one
 2   V, 6 |          one, as, in the case of plane figures, is the definition
 3   V, 6 |    divisible in one dimension, a plane if in two, a body if divisible
 4   V, 6 | divisible in two dimensions is a plane, that which is divisible
 5   V, 8 |        by the destruction of the plane, as some say, and the plane
 6   V, 8 |      plane, as some say, and the plane by the destruction of the
 7   V, 14| dimension only, but of which the plane and the solid are copies (
 8   V, 28|     genus in the sense in which "plane" is the genus of plane figures
 9   V, 28|           plane" is the genus of plane figures and solid’ of solids;
10   V, 28|     figures is in the one case a plane of such and such a kind,
11 VIII, 6| actuality; e.g. the circle is "a plane figure". But of the things
12 XIII, 2|          have to be divided at a plane, and the plane at a line,
13 XIII, 2|      divided at a plane, and the plane at a line, and the line
14 XIII, 2|          cannot, neither can the plane nor the solid. What difference,
15 XIII, 2|       solid will be prior to the plane and the line. And in this
16 XIII, 2|          hand, could a line or a plane be animate? The supposition
17 XIII, 4|         to the Forms, e.g. that "plane figure" and the other parts
18 XIII, 4|        added? To "centre" or to "plane" or to all the parts of
19 XIII, 4|         some Ideal answering to "plane" above, some nature which
20 XIII, 9|         to number,-the line, the plane, and the solid. For some
21 XIII, 9|           but if this is so, the plane will be line and the solid
22 XIII, 9|          be line and the solid a plane; again, how will angles
23 XIII, 9|        line and a second for the plane and another for the solid,
24 XIII, 9|          even so; for either the plane will not contain a line
25 XIV, 1 |          and narrow apply to the plane. If there is a plurality,
26 XIV, 2 |          from which proceeds the plane), deep and shallow (from
27 XIV, 3 |        the line, the line of the plane, and the plane of the solid,
28 XIV, 3 |       line of the plane, and the plane of the solid, think there