Charmides
   Part
 1 Text |   computation has to do with odd and even numbers in their
 2 Text |  true?~Yes, he said.~And the odd and even numbers are not


Critias
   Part
 3 Text |   giving equal honour to the odd and to the even number.


Euthyphro
   Part
 4 Text |    part of fear, just as the odd is a part of number, and
 5 Text |     extended notion than the odd. I suppose that you follow


Gorgias
   Part
 6 Intro|      art of persuasion about odd and even numbers. Gorgias
 7 Text |    should reply, Words about odd and even numbers, and how
 8 Text |   not only the quantities of odd and even numbers, but also
 9 Text |      teaches the quantity of odd and even; and we shall be
10 Text |       like arithmetic) about odd and even, but about just


Laws
   Book
11 4    |      and ill omen, while the odd numbers, and the first choice,
12 7    |     three, or to distinguish odd and even numbers, or is


Lysis
   Part
13 Text |   the Apodyterium playing at odd and even with a number of


Parmenides
   Part
14 Intro|     an even number, three an odd; and two units exist twice,
15 Intro|    multiplied into even, and odd into even, and even into
16 Intro|     into even, and even into odd numbers. But if one is,
17 Intro|      But if one is, and both odd and even numbers are implied
18 Intro|   generation and corruption, odd and even. For if they had
19 Text |    three?~Yes.~And three are odd, and two are even?~Of course.~
20 Text |   even taken even times, and odd taken odd times, and even
21 Text |    even times, and odd taken odd times, and even taken odd
22 Text |    odd times, and even taken odd times, and odd taken even
23 Text |    even taken odd times, and odd taken even times.~True.~
24 Text |   one and two and three, and odd and even, and in these,
25 Text |    And there will seem to be odd and even among them, which


Phaedo
   Part
26 Intro|    four, because three is an odd number and four is an even
27 Intro|      an even number, and the odd is opposed to the even.
28 Intro|   may say, not only that the odd excludes the even, but that
29 Intro|   terms imperishable. If the odd principle were imperishable,
30 Text |   clearer by an example:—The odd number is always called
31 Text | always called by the name of odd?~Very true.~But is this
32 Text |   only thing which is called odd? Are there not other things
33 Text |     name, and yet are called odd, because, although not the
34 Text |      are not of the class of odd. And there are many other
35 Text |     name, and also be called odd, which is not the same with
36 Text |     without being oddness is odd, and in the same way two
37 Text |     number, but must also be odd.~Quite true.~And on this
38 Text |     impress was given by the odd principle?~Yes.~And to the
39 Text |   principle?~Yes.~And to the odd is opposed the even?~True.~
40 Text |     two does not receive the odd, or fire the cold—from these
41 Text |      admit the nature of the odd. The double has another
42 Text |      strictly opposed to the odd, but nevertheless rejects
43 Text |     nevertheless rejects the odd altogether. Nor again will
44 Text |      oddness is the cause of odd numbers, you will say that
45 Text |   which repels the even?~The odd.~And that principle which
46 Text |  replied.~Supposing that the odd were imperishable, must
47 Text |   any more than three or the odd number will admit of the
48 Text |   may say: ‘But although the odd will not become even at
49 Text |    the even, why may not the odd perish and the even take
50 Text |   even take the place of the odd?’ Now to him who makes this
51 Text |    we cannot answer that the odd principle is imperishable;
52 Text |     approach of the even the odd principle and the number


Protagoras
   Part
53 Text |      depend on the choice of odd and even, and on the knowledge
54 Text |      when the question is of odd and even? The world will


The Republic
   Book
55 6    |  kindred sciences assume the odd, and the even, and the figures,


The Statesman
   Part
56 Intro|     numbers, instead of into odd and even. And I should like
57 Text |     if you divided them into odd and even; or of the human


The Symposium
   Part
58 Intro|     ranged side by side with odd and even, finite and infinite.~


Theaetetus
   Part
59 Intro|    did you ever imagine that odd was even? Or did any man
60 Intro|    hunt after the science of odd and even, or some other
61 Text |     organ the soul perceives odd and even numbers and other
62 Text |      to say to yourself that odd is even, or anything of
63 Text |    hunt after the science of odd and even in general.~THEAETETUS:


Timaeus
   Part
64 Intro|   Eclog.), and descants upon odd and even numbers, after