Aristotle Metaphysics 3

Hugh Tredennick (Translator)

Metaphysics. Aristotle. Hugh Tredennick (Translator). London. 1933-1935.

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Current edition Perseus

Metaphysics (English) (Aristotle. The Metaphysics, Vol. 1-2. Tredennick, Hugh, translator. London: William Heinemann; Cambridge, MA: Harvard University Press, 1933-35 (printing).)

Editions (1)
τὰ Μετὰ τὰ Φυσικά Perseus (Aristotle. Aristotle's Metaphysics, Vol. 1-2. Ross, William David, editor. Oxford: Clarendon Press, 1924 (printing).) — 3 focus

Notes on the current edition

Metaphysics

1. The principles and causes referred to in Book I.
2. The problem is discussed Aristot. Met. 3.2.1-10 , and answered Aristot. Met. 4.1 .
3. Discussed Aristot. Met. 3.2.10-15 ; answered Aristot. Met. 4.2 .
4. Discussed Aristot. Met. 3.2.15-17 ; answered Aristot. Met. 4.2.9-10 , Aristot. Met. 6.1 .
5. Discussed Aristot. Met. 3.2.20-30 answered Aristot. Met. 12.6-10 , and also by the refutation of the Platonic Ideas and Intermediates in Books 13 and 14.
6. Discussed Aristot. Met. 3.2.18-19 ; answered Aristot. Met. 4.2.8-25 .
7. Discussed Aristot. Met. 3.3 ; answered Aristot. Met. 7.10, 12-13
8. Discussed iv. 1-8. For answers to these questions see Aristot. Met. 7.8, 13-14 ; Aristot. Met. 12.6-10 ; Aristot. Met. 13.10 .
9. Discussed Aristot. Met. 3.4.8-10 ; answered Aristot. Met. 12.4-5 , Aristot. Met. 13.10 .
10. Discussed Aristot. Met. 3.4.11-23 ; for Aristotle’s general views on the subject see Aristot. Met. 7.7-10 , Aristot. Met. 12.1-7 .
11. Discussed Aristot. Met. 3.4.24-34 ; answered Aristot. Met. 7.16.3-4 , Aristot. Met. 10.2 .
12. Actually Love was no more the universal substrate than was any other of Empedocles’ elements; Aristotle appears to select it on account of its unifying function.
13. Heraclitus.
14. Thales.
15. Anaximenes.
16. Discussed Aristot. Met. 3.6.7-9 ; for the answer see Aristot. Met. 7.13-15 , Aristot. Met. 13.10 .
17. Discussed Aristot. Met. 3.6.5-6 ; for the relation of potentiality to actuality see Aristot. Met. 9.1-9 ; for actuality and motion see Aristot. Met. 12.6-7 .
18. Discussed Aristot. Met. 3.5 ; answered Aristot. Met. 13.1-3, 6-9 ; Aristot. Met. 14.1-3, 5, 6 .
19. For another statement of the problems sketched in this chapter see Aristot. Met. 9.1, 2 .
20. Founder of the Cyrenaic school in the early fourth century.
21. For a defense of mathematics see Aristot. Met. 13.3.10-12 .
22. Cf. Aristot. Met. 1.2.5-6 .
23. See Aristot. Met. 4.1
24. sc. the science which studies the four causes.
25. Cf. Aristot. Met. 3.1.5 .
26. sc. and so there can be no science which defines them.
27. For the answer see Aristot. Met. 4.3 .
28. Cf. Aristot. Met. 3.1.6 .
29. For the answer see Aristot. Met. 4.2.9-10 , Aristot. Met. 6.1 .
30. Cf. Aristot. Met. 3.1.8-10 .
31. This problem, together with the appendix to it stated in Aristot. Met. 3.1.9-10 , is answered in Aristot. Met. 4.2.8-25 .
32. Aristot. Met. 1.6 .
33. As it stands this is a gross misrepresentation; but Aristotle’s objection is probably directed against the conception of Ideas existing independently of their particulars. See Introduction.
34. sc. of objects of mathematical sciences.
35. The reference is to the supposed intermediate heaven. A heaven (including heavenly bodies) without motion is unthinkable; but a non-sensible heaven can have no motion.
36. If there are intermediate, i.e. non-sensible, sights and sounds, there must be intermediate faculties of sight and hearing, and intermediate animals to exercise these faculties; which is absurd.
37. i.e., the visible circle which we draw. Like the ruler, it is geometrically imperfect; thus they touch at more than one point.
38. The problem is dealt with partly in Aristot. Met. 12.6-10 , where Aristotle describes the eternal moving principles, and partly in Books 13 and 14, where he argues against the Platonic non-sensible substances.
39. Cf. Aristot. Met. 5.3.3 .
40. The Pythagoreans and Plato.
41. i.e., each differentia must have Being and Unity predicated of it.
42. The reasons are given in Aristot. Topica, 144a 36-b11 .
43. sc. but the species.
44. For partial solutions to the problem see Aristot. Met. 7.10, 12-13 .
45. In Aristot. Met. 3.3 .
46. For answers to these questions see Aristot. Met. 7.8, 13-14 ; Aristot. Met. 12.6-10 ; Aristot. Met. 13.10 .
47. If the principles are one in kind only, particular things cannot be referred to the same principle but only to like principles; i.e., there will be no universal terms, without which there can be no knowledge.
48. Or letters of the alphabet. Cf. Aristot. Met. 1.9.36n .
49. For the answer to the problem see Aristot. Met. 12.4-5 , Aristot. Met. 13.10 .
50. The expressions the One and God refer to Empedocles’ Sphere: the universe as ordered and united by Love. Cf. Empedocles, Fr. 26-29 (Diels) .
51. Empedocles, Fr. 21. 9-12 .
52. Empedocles, Fr. 36. 7 .
53. Empedocles, Fr. 109 .
54. Cf. Aristot. Met. 1.4.6 .
55. i.e., of the Sphere.
56. Empedocles, Fr. 30 .
57. i.e., whether all things have the same principles.
58. For Aristotle’s views about the principles of perishable and imperishable things see Aristot. Met. 7.7-10 , Aristot. Met. 12.1-7 .
59. By τὸ ὄν Parmenides meant what is, i.e. the real universe, which he proved to be one thing because anything else must be what is not, or non-existent. The Platonists meant by it being in the abstract. Aristotle ignores this distinction.
60. Cf. Zeno, Fr. 2 , and see Burnet, E.G.P. sects. 157 ff.
61. e.g., a point is indivisible and has no magnitude, yet added to other points it increases their number.
62. The reference is to the Platonists. Cf. Aristot. Met. 14.1.5, 6 ; Aristot. Met. 14.2.13, 14 .
63. For the answer to this problem see Aristot. Met. 7.16.3, 4 ; Aristot. Met. 10.2 ; and cf. Aristot. Met. 13.8 .
64. Apparently a proverbial expression.
65. For arguments against the substantiality of numbers and mathematical objects see Aristot. Met. 13.1-3, 6-9 ; Aristot. Met. 14.1-3, 5, 6 .
66. Cf. Aristot. Met. 3.2.20ff. .
67. Aristot. Met. 3.4.9, 10 .
68. This problem is not stated in ch. 1., but is akin to problems 5. and 8., which see.
69. For the relation of potentiality to actuality see Aristot. Met. 9.1-9 . The second point raised in this connection in ch. 1 is not discussed here; for actuality and motion see Aristot. Met. 12.6, 7 .
70. For the answer to this problem see Aristot. Met. 7.13-15 , Aristot. Met. 13.10 .