Book, Paragraph

 1  II, 2 |       not like the case of the line, to whose divisibility there
 2  II, 2 |       the infinitely divisible line cannot be counting the possibilities
 3  II, 2 |        section), but the whole line also must be apprehended
 4 III, 4 |  philosophers take a different line; e.g. Empedocles-as though
 5 III, 4 | mathematics, e.g. a plane or a line, added in one way will increase
 6 III, 4 |        is like saying that the line is made out of points.~But
 7 III, 5 |       and the surface than the line, and the line than the unit
 8 III, 5 | surface than the line, and the line than the unit and the point.
 9 III, 5 |    same account applies to the line and to the point and the
10   V, 1 |       would start first, e.g a line or a road has a beginning
11   V, 6 |        made one by glue; and a line, even if it is bent, is
12   V, 6 |       be one. And the straight line is more one than the bent;
13   V, 6 |       but that of the straight line is always simultaneous,
14   V, 6 |  another moves, as in the bent line.~(b)(i) Things are called
15   V, 6 |  dimension and has position, a line if it is divisible in one
16   V, 6 |    which is divisible in one a line, that which is in no way
17   V, 7 |     stone, and the half of the line is in the line, and we say
18   V, 7 |     half of the line is in the line, and we say of that which
19   V, 8 |      by the destruction of the line; and in general number is
20   V, 11|       one is an attribute of a line as such, and the other of
21   V, 11|       e.g. in potency the half line is prior to the whole line,
22   V, 11|     line is prior to the whole line, and the part to the whole,
23   V, 13|    number, limited length is a line, breadth a surface, depth
24   V, 13|  others incidentally; e.g. the line is a quantum by its own
25   V, 13|        as substances, e.g. the line is a quantum (for "a certain
26 VII, 2 |  limits of body, i.e. surface, line, point, and unit, are substances,
27 VII, 10|        matter. For even if the line when divided passes away
28 VII, 11|       they say the formula of "line" is that of "two". And of
29 VII, 11|        make it the Form of the line; for in some cases they
30 VII, 11|       two; but in the case of "line" they say this is no longer
31 VII, 13|        be one (e.g. the double line consists of two halves-potentially;
32 VIII, 3|       covering", and whether a line is "twoness in length" or "
33  IX, 9 |    right angles. If, then, the line parallel to the side had
34   X, 1 |       treat as indivisible the line a foot long. For everywhere
35   X, 3 |     and others are in the same line of predication, and therefore
36   X, 8 |       in genus are in the same line of predication, and other
37  XI, 12|     most distant in a straight line is contrary in place. That
38  XI, 12|    e.g. lines in the case of a line, units in that of a unit,
39 XIII, 2|      plane, and the plane at a line, and the line at a point,
40 XIII, 2|       plane at a line, and the line at a point, so that if the
41 XIII, 2|       divided, neither can the line, and if the line cannot,
42 XIII, 2|       can the line, and if the line cannot, neither can the
43 XIII, 2|     prior to the plane and the line. And in this way also it
44 XIII, 2|        the other hand, could a line or a plane be animate? The
45 XIII, 3|     more than when one draws a line on the ground and calls
46 XIII, 8|        first, the indivisible, line, then the 2 &c.; these entities
47 XIII, 9|       posterior to number,-the line, the plane, and the solid.
48 XIII, 9|       is so, the plane will be line and the solid a plane; again,
49 XIII, 9|       these, any more than the line consists of "straight and
50 XIII, 9|      For if the matter is one, line and plane-and soli will
51 XIII, 9|       and there is one for the line and a second for the plane
52 XIII, 9|       plane will not contain a line or it will he a line.~Again,
53 XIII, 9| contain a line or it will he a line.~Again, how number can consist
54 XIV, 1 |      and long and short of the line, and both broad and narrow
55 XIV, 2 |        as geometers assume the line which is not a foot long
56 XIV, 2 |        from which proceeds the line), broad and narrow (from
57 XIV, 3 |       limit and extreme of the line, the line of the plane,
58 XIV, 3 |       extreme of the line, the line of the plane, and the plane
59 XIV, 6 |       in the right half of the line nine syllables, and in the