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Alphabetical [« »] 729 1 75 1 7th 1 8 35 800 1 8000 2 81 3 | Frequency [« »] 36 wait 36 wood 35 6 35 8 35 acquainted 35 acquisition 35 advantages | Plato Partial collection IntraText - Concordances 8 |
Charmides Part
1 Intro| of nothing’ (Parmen.). (8) The conception of a science Cratylus Part
2 Intro| jus et norma loquendi.’~(8) There are two ways in which Critias Part
3 Intro| been effected by water: (8) the indulgence of the prejudice Gorgias Part
4 Intro| both in the Phaedrus: (8) the parable of the Cave ( Lysis Part
5 Intro| had another perplexity: 8) How could one of the noblest Parmenides Part
6 Intro| alternatives or opposites: (8) There are no degrees or Phaedo Part
7 Intro| substance of our belief.~8. Another life must be described, Protagoras Part
8 Intro| only be imparted by Zeus; (8) in the latter part of the The Symposium Part
9 Intro| Compare Bacon’s Essays, 8:—‘Certainly the best works 10 Intro| touch of Socratic irony, (8) which admits of a wide Timaeus Part
11 Intro| briefly commented upon: (8) lastly, we may examine 12 Intro| ratios of 1, 2, 3, 4, 9, 8, 27, and proceeded to fill 13 Intro| over 1, 4/3, 3/2, — over 2, 8/3, 3, — over 4, 16/3, 6, — 14 Intro| over 4, 16/3, 6, — over 8: — over 1, 3/2, 2, — over 15 Intro| fourths, 4:3, and of ninths, 9:8. And next he filled up the 16 Intro| in proportions of 1:2:4:8 and 1:3:9:27, or compounds 17 Intro| the properties of 1:2:4:8, or 1:3:9:27, or of 3, 4, 18 Intro| of numbers 1, 2, 3, 4, 9, 8, 27, composed of the two 19 Intro| Pythagorean progressions 1, 2, 4, 8 and 1, 3, 9, 27, of which 20 Intro| point, 2 and 3 lines, 4 and 8, 9 and 27 the squares and 21 Intro| a regular pyramid (20 = 8 x 2 + 4); and therefore, 22 Intro| the sides of two pyramids (8 = 4 x 2), a particle of 23 Intro| Venus 3, Mercury 4, Mars 8, Jupiter 9, Saturn 27. This 24 Intro| a separate mass.~Section 8.~We have now to consider 25 Intro| origin in number and figure; (8) the annihilation of matter 26 Text | was eight times the first (8), and a seventh part which 27 Text | intervals (i.e. between 1, 2, 4, 8) and the triple (i.e. between 28 Text | over 1, 4/3, 3/2, — over 2, 8/3, 3, — over 4, 16/3, 6, — 29 Text | over 4, 16/3, 6, — over 8: and — over 1, 3/2, 2, — 30 Text | 3/2 and of 4/3 and of 9/8, made by the connecting 31 Text | 3 with the interval of 9/8, leaving a fraction over; 32 Text | 64:4/3::243/128:2::81/32:8/3::243/64:4::81/16:16/3:: 33 Text | 64:4::81/16:16/3::242/32:8.).~And thus the whole mixture 34 Text | intervals (i.e. between 1, 2, 4, 8), and the three triple intervals ( 35 Text | of 3:2, and 4:3, and of 9:8—these, although they cannot