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| Alphabetical [« »] 1891 1 19 1 1st 6 2 164 20 8 2000 1 21 3 | Frequency [« »] 167 expression 166 private 166 used 164 2 164 discourse 164 divided 164 honour | Plato Partial collection IntraText - Concordances 2 |
The Apology
Part
1 Intro| employing sophistries; (2) as designedly irritating
Charmides
Part
2 PreS | Aristotelis nomine tanquam suo.)~(2) There is no hint in Plato’
3 Intro| He tries again and says (2) that temperance is modesty.
4 Intro| the beautiful Charmides; (2) The true conception of
Cratylus
Part
5 Intro| rest of his philosophy.~2. We do not deny that Socrates
6 Intro| be permitted to appear: 2. as Benfey remarks, an erroneous
7 Intro| grave’ of the soul, or (2) may mean ‘that by which
8 Intro| analysis and observation.~(2) There is no trace in any
9 Intro| only a pleasing picture. (2) There is the fallacy of
10 Intro| touch the subject at all.~(2) There are other errors
11 Intro| characterized independently, (2) in which they were regarded
12 Intro| of writing and printing. (2) The meaning of words varies
13 Intro| ordinary life or speech. (2) The invention of writing
14 Intro| clearness and connexion; (2) the fear of tautology; (
15 Intro| two successive sentences. (2) It is relative to facts,
Critias
Part
16 Intro| story is a great advantage: (2) the manner in which traditional
17 Intro| regarding the Lost Tribes (2 Esdras), as showing how
Euthydemus
Part
18 Intro| into literary criticism; (2) the science of language,
19 Intro| different degrees of meaning: (2) The necessary limitation
20 Intro| are wholly irrelevant: (2) In their enquiring sympathetic
21 Intro| considerable family likeness; (2) the Euthydemus belongs
Euthyphro
Part
22 Intro| development of the idea of piety; (2) the antithesis of true
The First Alcibiades
Part
23 Pre | attributes to him by name, which (2) is of considerable length,
24 Pre | Plato, on the ground of (2) length, (3) excellence,
25 Pre | only: (1) excellence; and (2) uniformity of tradition—
26 Pre | regarded as trustworthy); and (2) in the absence of the highest
Gorgias
Part
27 Intro| than to suffer evil; and (2) that when a man has done
28 Intro| the argument in a figure.~(2) Socrates makes the singular
29 Intro| carried on in silence; and (2) arts which have to do with
30 Intro| of his critics. And then (2) casting one eye upon him,
31 Intro| argument with Callicles.~(2) Although Socrates professes
32 Intro| equality in both worlds. (2) The reference of the mythus
33 Intro| consciousness of evil: (2) the legend of the Island
Laches
Part
34 Intro| the battle of Plataea. (2) Socrates wants a more general
35 Intro| soothsayer or a god.~Again, (2) in Nicias’ way of speaking,
36 Intro| moral as well as physical: (2) That true courage is inseparable
Lysis
Part
37 Intro| dissimilars,’ or of both; 2) whether such a tie exists
Menexenus
Part
38 Pre | attributes to him by name, which (2) is of considerable length,
39 Pre | Plato, on the ground of (2) length, (3) excellence,
40 Pre | only: (1) excellence; and (2) uniformity of tradition—
41 Pre | regarded as trustworthy); and (2) in the absence of the highest
Meno
Part
42 Intro| theory of episteme); and (2) that the process of learning
43 Intro| better and truer one; or (2) the shrewd reflection,
Parmenides
Part
44 Intro| hypothesis that~1. One is. 2. One is not. If one is,
45 Intro| the negative hypothesis: 2.a. If one is not one, it
46 Intro| not one, it is all things. 2.b. If one has not being,
47 Intro| the other or remainder: 2.aa. If one is not one, other
48 Intro| one, other things are all. 2.bb. If one has not being,
49 Intro| to one and to the others.~2.a. But, again, assume the
50 Intro| become and is not destroyed.~2.b. Once more, let us ask
51 Intro| asserted of that which is not.~2.aa. Once more, if one is
52 Intro| separation, if one is not.~2.bb. Once more, let us inquire,
53 Intro| sometimes of division: (2) The division or distinction
54 Intro| been already discussing: (2) Parmenides has intimated
55 Text | other things.~Certainly.~2.a. Well, and ought we not
56 Text | nor is destroyed?~True.~2.b. And now, let us go back
57 Text | appears to be the conclusion.~2.aa. Yet once more; if one
58 Text | the many are?~Most true.~2.bb. Once more, let us go
Phaedo
Part
59 Intro| truth in a ‘mystery.’ Or (2) rather, because he is not
60 Intro| are apt to be deceivers.~2. In former ages there was
61 Intro| heads: (1) private friends; (2) the respondents in the
62 Intro| questionings of philosophy. (2) The other is a difficulty
63 Text | will parts in the ratio 3:2, nor any fraction in which
Phaedrus
Part
64 Intro| responsibility of man; (2) The recognition of a moral
65 Intro| of Lysias and Isocrates; (2) the character of the work.~
66 Intro| classicus about mythology; (2) the tale of the grasshoppers.~
Philebus
Part
67 Intro| related to this higher good. (2) Before we can reply with
68 Intro| first beginning to think; (2) the same notion when cleared
69 Intro| framework of their thoughts.~2, 3. The finite element which
70 Intro| happiness, and the like.~2. Pleasure is depreciated
71 Intro| assigned to dialectic. (2) It is remarkable (see above)
72 Intro| dialogues and to the Laws: 2. The more complete account
73 Intro| element of existence, and (2) an infinite, and (3) the
74 Intro| another, as from cold to hot; (2) others are caused by the
75 Intro| are unalloyed with pain: (2) The pleasures derived from
76 Intro| explanation of the facts, (2) that they should inspire
77 Text | and of this family; and (2) that pleasure is infinite
Protagoras
Part
78 Intro| politician and the untrained; (2) Because the wisest and
79 Intro| virtue which he had not. (2) And that the political
80 Intro| 1) What virtue is, and (2) Whether virtue can be taught.
81 Intro| sometimes demanded of him. (2) The exact place of the
82 Intro| is put into his mouth; (2) he is clearly right also
83 Intro| interpretations given by Socrates. (2) The ludicrous opening of
84 Intro| virtue cannot be taught; (2) that the virtues are one; (
The Sophist
Part
85 Intro| Gorgias and Protagoras; (2) that the bad sense was
86 Intro| professor of morals and manners.~2. The use of the term ‘Sophist’
87 Intro| pursue verbal oppositions; 2. they make reasoning impossible
88 Intro| time current in Greece; (2) that he nowhere alludes
89 Intro| hunter of wealth and birth; (2) he was the trader in the
90 Intro| incommunicable with one another? or (2) that they all have indiscriminate
91 Intro| trouble of refuting them. But (2) if all things have communion
92 Intro| principles: (1) being, (2) motion, which is not (3)
93 Intro| number, and the like, (2) ascending from presentations,
94 Intro| great experience of it.~2. Hegel, if not the greatest
The Statesman
Part
95 Intro| rivals, we must view him, (2) as he is presented to us
96 Intro| these may be parted off (2) vessels which are framed
97 Intro| seven heads:—(1) the myth; (2) the dialectical interest; (
98 Intro| the state of innocence; (2) the fall of man; (3) the
99 Intro| are in this way removed; (2) the arts are attributed
100 Intro| to term, (1) the ideal, (2) the practical, (3) the
101 Intro| from the hands of a forger.~2. The resemblances in them
The Symposium
Part
102 Intro| been left behind; also, (2) how the courtesy of Agathon
103 Intro| found beyond all praise). (2) It may be observed that
Theaetetus
Part
104 Intro| mentioned in the Theaetetus; (2) the theory of rest, which
105 Intro| again interrogated, replies (2) that ‘knowledge is true
106 Intro| and he is also uncertain (2) how far, and in what parts
107 Intro| Plato has attributed to him.~2. The other difficulty is
108 Intro| express his thoughts—or (2) the enumeration of the
109 Intro| fine expressions, and (2) remarks full of wisdom, (
110 Intro| like a band of revellers.’ (2) As illustrations of the
111 Intro| communion with other persons.~2. The second question, namely,
112 Intro| darkness of the forest.~(2) These fragments, although
113 Intro| almost latent or quiescent: (2) feeling, or inner sense,
114 Text | know is what he knows; nor (2) that one thing which he
Timaeus
Part
115 Intro| outline of the dialogue: (2) I shall consider the aspects
116 Intro| another in the ratios of 1, 2, 3, 4, 9, 8, 27, and proceeded
117 Intro| intervals thus—~— over 1, 4/3, 3/2, — over 2, 8/3, 3, — over
118 Intro| over 1, 4/3, 3/2, — over 2, 8/3, 3, — over 4, 16/3,
119 Intro| 6, — over 8: — over 1, 3/2, 2, — over 3, 9/2, 6, —
120 Intro| over 8: — over 1, 3/2, 2, — over 3, 9/2, 6, — over
121 Intro| over 1, 3/2, 2, — over 3, 9/2, 6, — over 9, 27/2, 18, —
122 Intro| 3, 9/2, 6, — over 9, 27/2, 18, — over 27;~in which
123 Intro| the extremes, e.g. 1, 4/3, 2; the other kind of mean
124 Intro| equidistant from the extremes—2, 4, 6. In this manner there
125 Intro| formed intervals of thirds, 3:2, of fourths, 4:3, and of
126 Intro| kinds of fire— (1) flame, (2) light that burns not, (
127 Intro| only-begotten heaven.~Section 2.~Nature in the aspect which
128 Intro| triangles or in proportions of 1:2:4:8 and 1:3:9:27, or compounds
129 Intro| meditated on the properties of 1:2:4:8, or 1:3:9:27, or of
130 Intro| not yet distinguished; (2) that he supposes the process
131 Intro| to a series of numbers 1, 2, 3, 4, 9, 8, 27, composed
132 Intro| Pythagorean progressions 1, 2, 4, 8 and 1, 3, 9, 27, of
133 Intro| number 1 represents a point, 2 and 3 lines, 4 and 8, 9
134 Intro| and cubes respectively of 2 and 3. This series, of which
135 Intro| Pythagoreans and Plato; (2) the order and distances
136 Intro| any two such numbers (e.g. 2 squared, 3 squared = 4,
137 Intro| limited to prime numbers; (2) that the limitation of
138 Intro| regular pyramid (20 = 8 x 2 + 4); and therefore, according
139 Intro| of two pyramids (8 = 4 x 2), a particle of air is resolved
140 Intro| which they are collected; (2) a resolution of them into
141 Intro| to one another, but also (2) of smaller bodies to larger
142 Intro| places at the creation: (2) they are four in number,
143 Intro| progression:— Moon 1, Sun 2, Venus 3, Mercury 4, Mars
144 Intro| its factors, as 6 = 1 + 2 + 3. This, although not
145 Intro| both explanations. A doubt (2) may also be raised as to
146 Intro| of the early physicists; (2) that the development of
147 Intro| secondary qualities of matter. (2) Another popular notion
148 Intro| recognized principle of geology.~(2) Plato is perfectly aware—
149 Intro| of authority and value.~2. It is an interesting and
150 Text | which was double the first (2), and then he took away
151 Text | intervals (i.e. between 1, 2, 4, 8) and the triple (i.e.
152 Text | as for example 1, 4/3, 2, in which the mean 4/3 is
153 Text | than 1, and one-third of 2 less than 2), the other
154 Text | one-third of 2 less than 2), the other being that kind
155 Text | number (e.g.~— over 1, 4/3, 3/2, — over 2, 8/3, 3, — over
156 Text | over 1, 4/3, 3/2, — over 2, 8/3, 3, — over 4, 16/3,
157 Text | over 8: and — over 1, 3/2, 2, — over 3, 9/2, 6, —
158 Text | over 8: and — over 1, 3/2, 2, — over 3, 9/2, 6, — over
159 Text | over 1, 3/2, 2, — over 3, 9/2, 6, — over 9, 27/2, 18, —
160 Text | 3, 9/2, 6, — over 9, 27/2, 18, — over 27.).~Where
161 Text | there were intervals of 3/2 and of 4/3 and of 9/8, made
162 Text | 256::81/64:4/3::243/128:2::81/32:8/3::243/64:4::81/
163 Text | intervals (i.e. between 1, 2, 4, 8), and the three triple
164 Text | expressed by the ratios of 3:2, and 4:3, and of 9:8—these,