Book, Paragraph

 1  IV, 2 |     first principles-some name odd and even, some hot and cold,
 2  IV, 7 |        number which is neither odd nor not-odd. But this is
 3 VII, 5 |    defined thus, and so is the odd, for it cannot be defined
 4 VII, 5 |      coupled terms also, like "odd number", will not be definable (
 5   X, 4 |        a number must be either odd or even). Further, some
 6 XIII, 8|      itself? One of them is an odd unit. But perhaps it is
 7 XIII, 8|     itself the middle place in odd numbers. (b) But if each
 8 XIII, 8|     infinite number is neither odd nor even, but the generation
 9 XIII, 8|        generation either of an odd or of an even number; in
10 XIII, 8| operates on an even number, an odd number is produced; in another
11 XIII, 8|       in another way, when the odd numbers operate, the other
12 XIII, 8|      the void, proportion, the odd, and the others of this
13 XIII, 8|       is why they identify the odd with 1; for if the odd implied
14 XIII, 8|     the odd with 1; for if the odd implied 3 how would 5 be
15 XIII, 8|       implied 3 how would 5 be odd? Again, spatial magnitudes
16 XIV, 1 |        magnitude-like even and odd, smooth and rough, straight
17 XIV, 4 |        is no generation of the odd number, which evidently
18 XIV, 6 |     easily calculable or by an odd number. For in fact honey-water
19 XIV, 6 |       to numbers, and that the odd, the straight, the square,
20 XIV, 6 |        in surface, perhaps the odd in number, and the white