Charmides
   Part
 1 Text |           there of computation or geometry, in the same sense as a


Cratylus
   Part
 2 Intro|       with space, arithmetic with geometry. Not only in musical notes,


Gorgias
   Part
 3 Intro|       action, such as arithmetic, geometry, rhetoric. But still Gorgias
 4 Text |    arithmetic, of calculation, of geometry, and of playing draughts;
 5 Text | arithmetic rhetoric any more than geometry would be so called by you.~
 6 Text |     excess, and do not care about geometry.—Well, then, either the


Meno
   Part
 7 Intro|    knowledge? He had never learnt geometry in this world; nor was it
 8 Intro|          truths of arithmetic and geometry, which he had never learned
 9 Text |          solid, as for example in geometry.~MENO: Yes.~SOCRATES: Well
10 Text |         unless he has been taught geometry; for he may be made to do
11 Text |           to do the same with all geometry and every other branch of


Phaedo
   Part
12 Text |           apt to be deceptive —in geometry, and in other things too.


Phaedrus
   Part
13 Text |    arithmetic and calculation and geometry and astronomy and draughts


Philebus
   Part
14 Text |       building with philosophical geometry, or the art of computation


Protagoras
   Part
15 Text |   calculation, and astronomy, and geometry, and music (he gave a look


The Republic
   Book
16 6    |        are aware that students of geometry, arithmetic, and the kindred
17 6    |       speaking of the province of geometry and the sister arts. ~And
18 6    |           which is concerned with geometry and the cognate sciences
19 7    |       also concerns us? ~You mean geometry? ~Exactly so. ~Clearly,
20 7    |       concerned with that part of geometry which relates to war; for
21 7    |           a very little of either geometry or calculation will be enough;
22 7    |           True, he said. ~Then if geometry compels us to view being,
23 7    |           least acquaintance with geometry will not deny that such
24 7    |        confuse the necessities of geometry with those of daily life;
25 7    |       That the knowledge at which geometry aims is knowledge of the
26 7    |            Then, my noble friend, geometry will draw the soul toward
27 7    |         should by all means learn geometry. Moreover, the science has
28 7    |            anyone who has studied geometry is infinitely quicker of
29 7    |    mistake? he said. ~After plane geometry, I said, we proceeded at
30 7    |            First you began with a geometry of plane surfaces? ~Yes,
31 7    |          ludicrous state of solid geometry, which, in natural order,
32 7    |         said, in astronomy, as in geometry, we should employ problems,
33 7    |        therefore, calculation and geometry and all the other elements


The Sophist
   Part
34 Intro|          by an ‘interval which no geometry can express,’ from the balancer


The Statesman
   Part
35 Intro|           have not forgotten your geometry. But before I retaliate
36 Text |           have not forgotten your geometry. I will retaliate on you
37 Text |   Theaetetus, who are students of geometry.~YOUNG SOCRATES: What is


Theaetetus
   Part
38 Intro|           backward state of solid geometry in the Republic. At any
39 Intro|         learns of Theodorus, i.e. geometry and arithmetic; and that
40 Intro|         affected by the appeal to geometry, and Socrates is induced
41 Intro|        independent of experience. Geometry teaches us that the innumerable
42 Intro|       arithmetic what space is to geometry; or, more strictly, arithmetic
43 Text |      considering your eminence in geometry and in other ways. Tell
44 Text |           Theodorus: something of geometry, perhaps?~THEAETETUS: Yes.~
45 Text |           I learn from Theodorus— geometry, and those which you just
46 Text |  probabilities and likelihoods in geometry, would not be worth an ace.~
47 Text |      abstractions of dialectic to geometry. Nevertheless, I shall be
48 Text |       themselves in astronomy and geometry, and the other branches


Timaeus
   Part
49 Intro|    remains at rest. The truths of geometry and arithmetic in all their
50 Intro|          to it in modern times by geometry and metaphysics. Neither
51 Intro|           more exact knowledge of geometry. The Atomists too made the