Book, Paragraph

 1      I,  1 |           merely every triangle or number which they know to be such,
 2      I,  1 |            such, but any and every number or triangle without reservation.
 3      I,  1 |         couched in the form "every number which you know to be such",
 4      I,  4 |    compound, square and oblong, to number; and also the formula defining
 5      I,  4 |           its subject-e.g. line or number as the case may be.~Extending
 6      I,  4 |      straightness or curvature, in number either oddness or evenness.
 7      I,  4 |         contradictory; e.g. within number what is not odd is even,
 8      I,  10|          more evident than that of number); or we might omit to assume
 9      I,  11|      unequivocally predicable of a number of individuals.~The law
10      I,  12|            must be applicable to a number of cases (otherwise it will
11      I,  12|           let A represent number-a number or number taken indeterminately;
12      I,  12|       represent number-a number or number taken indeterminately; B
13      I,  12| indeterminately; B determinate odd number; C any particular odd number.
14      I,  12|       number; C any particular odd number. We can then predicate A
15      I,  12|         represent determinate even number, and E even number. Then
16      I,  12|            even number, and E even number. Then A is predicable of
17      I,  19|         both cases-are infinite in number. These questions then cannot
18      I,  20|        terms cannot be infinite in number. For suppose that A is predicated
19      I,  20|         the series B...I take, the number of intermediates in the
20      I,  20|           any case are infinite in number.~
21      I,  21|          the methods are finite in number, and if finite things are
22      I,  21|           are combined in a finite number of ways, the result must
23      I,  22|           nature must be finite in number. But as regards predicates
24      I,  22|        these latter are limited in number, and the number of the widest
25      I,  22|         limited in number, and the number of the widest kinds under
26      I,  22|           seen are not infinite in number, while in the ascending
27      I,  22|         predicates are infinite in number and therefore cannot be
28      I,  22|   attribute of number-though it is number’s attribute, yet number
29      I,  22|            number’s attribute, yet number itself is an element in
30      I,  22|      elements in the definition of number. In neither kind of attribution
31      I,  22|         term below it as odd is to number, for this would mean the
32      I,  22|        essential element: but then number will be an ultimate subject
33      I,  22|     subject-e.g. its attributes in number and number in them-as to
34      I,  22|           attributes in number and number in them-as to be commensurate
35      I,  22|         are also always limited in number. An immediately obvious
36      I,  22|         there might be an infinite number of terms between any two
37      I,  23|          and they are identical in number with the middle terms, seeing
38      I,  24|           triangle or of figure or number, over against particular
39      I,  24|      entity which is neither line, number, solid, nor plane, but a
40      I,  25|         premisses must increase in number, but there cannot be more
41      I,  32|        fresh middle. Moreover, the number of conclusions is indefinite,
42      I,  32|          is indefinite, though the number of middle terms is finite;
43      I,  32|         way we see that, since the number of conclusions is indefinite,
44      I,  32|            identical or limited in number. If, on the other hand,
45     II,  4 |          own life is a self-moving number; for one would have to postulate
46     II,  4 |          the soul is a self-moving number in the sense of being identical
47     II,  13|          of triad; for pentad is a number, but nothing outside number
48     II,  13|        number, but nothing outside number is odd. It is such attributes
49     II,  13|           possesses the attributes number, odd, and prime in both
50     II,  13|    precisely what triad is, viz. a number, odd, and prime in the former
51     II,  19|         develops experience; for a number of memories constitute a
52     II,  19|           clearness. When one of a number of logically indiscriminable