Book, Paragraph

 1 III, 4 |         number is units, and the unit is precisely a certain kind
 2 III, 4 |          do so, and a point or a unit does so in no way. But,
 3 III, 5 |      line, and the line than the unit and the point. For the body
 4 III, 5 |         and to the point and the unit. Therefore, if on the one
 5   V, 6 |  consonant; and there is another unit of weight and another of
 6   V, 6 |          in quantity is called a unit if it is not divisible in
 7   V, 6 |         quantity is a point or a unit,-that which has not position
 8   V, 6 |         which has not position a unit, that which has position
 9 VII, 2 |        surface, line, point, and unit, are substances, and more
10 VII, 13|          not one, or there is no unit present in it in complete
11 VIII, 3|          say, by being a sort of unit or point; each is a complete
12   X, 1 |          exact; for we posit the unit as indivisible in every
13   X, 1 |      reveal similar varieties of unit. Thus, then, the one is
14   X, 1 |    indivisible e.g. a foot and a unit; the latter is indivisible
15   X, 1 |          weight, that of units a unit. (For we must state the
16   X, 1 |         units is units and not a unit; number is a plurality of
17  XI, 12|         line, units in that of a unit, or a house in that of a
18  XI, 12|       point is not the same as a unit; for contact belongs to
19 XIII, 6|       without exception, and any unit is inassociable with any
20 XIII, 6|         is inassociable with any unit, or (b) they are all without
21 XIII, 6|       mathematical number no one unit is in any way different
22 XIII, 7|          other way-since, if one unit is to be prior to the other,
23 XIII, 7|       e.g. there will be a third unit in 2 before 3 exists, and
24 XIII, 7| posteriority if there is a first unit or first 1, and also that
25 XIII, 7|         at the same time, that a unit is first and another unit
26 XIII, 7|        unit is first and another unit is second after the ideal
27 XIII, 7|            But they make a first unit or 1, but not also a second
28 XIII, 7|          2; for it generates one unit, not, as the indefinite
29 XIII, 7|         nor in quality do we see unit differing from unit, and
30 XIII, 7|          see unit differing from unit, and number must be either
31 XIII, 7|         to give?~Again, if every unit + another unit makes two,
32 XIII, 7|          if every unit + another unit makes two, a unit from the
33 XIII, 7|        another unit makes two, a unit from the 2-itself and one
34 XIII, 8| differentia of a number-and of a unit, if it has a differentia.
35 XIII, 8| regarding the differentia of the unit, why it must exist, and,
36 XIII, 8|         for it.~Again, does each unit come from the great and
37 XIII, 8|    itself? One of them is an odd unit. But perhaps it is for this
38 XIII, 8|          will it differ from the unit? Again, the unit is prior
39 XIII, 8|        from the unit? Again, the unit is prior to the 2; for when
40 XIII, 8|          and the element and the unit are prior, but in respect
41 XIII, 8|   principle, as a point; for the unit is a point without position.
42 XIII, 8|         have done. Therefore the unit becomes the matter of numbers
43 XIII, 8|       the 2 is divisible but the unit is not, the unit must be
44 XIII, 8|         but the unit is not, the unit must be liker the 1-itself
45 XIII, 8|        than the 2 is. But if the unit is liker it, it must be
46 XIII, 8|          it must be liker to the unit than to the 2; therefore
47 XIII, 9|      press the question "if each unit is one, what does it come
48 XIII, 9|       plurality. To say that the unit is a plurality is impossible,
49 XIII, 9|      will be a plurality and the unit will be divisible) and the
50 XIV, 2 |       quantity, and so does the "unit", unless it means a measure
51 XIV, 5 |       number then will be this-a unit and plurality, or the one